diff --git a/samples/README.md b/samples/README.md new file mode 100644 index 0000000..1f47b38 --- /dev/null +++ b/samples/README.md @@ -0,0 +1,5 @@ +# Samples + +Real-world samples of mathematical expressions. + +- [`latex.txt`](latex.txt) – Sample of LaTeX that appears in late primary and early secondary school work. diff --git a/samples/latex.txt b/samples/latex.txt new file mode 100644 index 0000000..10a6622 --- /dev/null +++ b/samples/latex.txt @@ -0,0 +1,200471 @@ + - 1 \times 4 > - 9 \times 4 + - 1 \times \left( - 2 \right) < - 5 \times \left( - 2 \right) + - 1 \times \left( - 2 \right) < - 6 \times \left( - 2 \right) + - 1 \times \left( - 3 \right) < - 9 \times \left( - 3 \right) + - 1 \times \left( - 5 \right) < - 2 \times \left( - 5 \right) + - 1 \times \left( - x \right) < - 1 \times 12 + - 1 \times \left( - x \right) < - 1 \times 7 + - 1 \times \left( - x \right) \geq 13 \times \left( - 1 \right) + - 1 \times \left( - x \right) \geq 30 \times \left( - 1 \right) + - 10 \left(n + 6\right) + - 10 \left(r + 8\right) + - 10 \times 2 \leq \frac{p}{2} \times 2 + - 10 \times 3 \leq \frac{p}{3} \times 3 + - 10 \times 4 \leq \frac{p}{4} \times 4 + - 10 \times 6 \leq \frac{p}{6} \times 6 + - 10 \times 8 \leq \frac{p}{8} \times 8 + - 10 \times 9 \leq \frac{p}{9} \times 9 + - 10 \times \left( - \frac{x}{10} \right) < - 10 \times 12 + - 10 \times \left( - \frac{x}{10} \right) < - 10 \times 15 + - 10 \times \left( - \frac{x}{10} \right) < - 10 \times 16 + - 10 \times \left( - \frac{x}{10} \right) < - 10 \times 4 + - 10 \times \left( - \frac{x}{10} \right) < - 10 \times 5 + - 10 \times \left( - \frac{x}{10} \right) \geq 17 \times \left( - 10 \right) + - 10 \times \left( - \frac{x}{10} \right) \geq 19 \times \left( - 10 \right) + - 10 \times \left( - \frac{x}{10} \right) \geq 21 \times \left( - 10 \right) + - 10 \times \left( - \frac{x}{10} \right) \geq 33 \times \left( - 10 \right) + - 10 p q \left( 8 q + 7 p\right) + - 10 x + 10 < 25 + - 10 x + 20 < 30 + - 10 x + 40 < 30 + - 10 x + 5 < 20 + - 10 x + 5 < 30 + - 10 x < 10 + - 10 x < 20 + - 10 x < 30 + - 10 y^{ - 2 } + - 100 \times a^{3} \times a^{4} \times a^{6} + - 100 \times n^{6} \times n^{5} + - 1024 \times \left(x^{3}\right)^{5} + - 1024 \times \left(x^{5}\right)^{5} + - 1024 x^{15} + - 1024 x^{25} + - 11 \times 2 \leq \frac{p}{2} \times 2 + - 11 \times 3 \leq \frac{p}{3} \times 3 + - 11 \times 6 \leq \frac{p}{6} \times 6 + - 11 \times 7 \leq \frac{p}{7} \times 7 + - 11 \times 8 \leq \frac{p}{8} \times 8 + - 11 \times \left( - \frac{x}{11} \right) < - 11 \times 13 + - 11 \times \left( - \frac{x}{11} \right) < - 11 \times 15 + - 11 \times \left( - \frac{x}{11} \right) < - 11 \times 16 + - 11 \times \left( - \frac{x}{11} \right) < - 11 \times 4 + - 11 \times \left( - \frac{x}{11} \right) < - 11 \times 5 + - 11 \times \left( - \frac{x}{11} \right) \geq 13 \times \left( - 11 \right) + - 11 \times \left( - \frac{x}{11} \right) \geq 15 \times \left( - 11 \right) + - 11 \times \left( - \frac{x}{11} \right) \geq 18 \times \left( - 11 \right) + - 11 \times \left( - \frac{x}{11} \right) \geq 21 \times \left( - 11 \right) + - 11 \times \left( - \frac{x}{11} \right) \geq 29 \times \left( - 11 \right) + - 11 \times \left( - \frac{x}{11} \right) \geq 36 \times \left( - 11 \right) + - 112 \times n^{4} \times n^{3} + - 12 \times \left( - \frac{x}{12} \right) < - 12 \times 11 + - 12 \times \left( - \frac{x}{12} \right) < - 12 \times 14 + - 12 \times \left( - \frac{x}{12} \right) < - 12 \times 17 + - 12 \times \left( - \frac{x}{12} \right) < - 12 \times 5 + - 12 \times \left( - \frac{x}{12} \right) < - 12 \times 6 + - 12 \times \left( - \frac{x}{12} \right) \geq 13 \times \left( - 12 \right) + - 12 \times \left( - \frac{x}{12} \right) \geq 23 \times \left( - 12 \right) + - 12 \times \left( - \frac{x}{12} \right) \geq 29 \times \left( - 12 \right) + - 12 p^{3} q^{3} + - 12 u^{3} v^{2} + - 12 x + 28 < 20 + - 12 x + 32 < 12 + - 12 x + 32 < 28 + - 12 x + 36 < 20 + - 12 x < - 12 + - 12 x < 12 + - 12 x < 24 + - 12 x > - 12 + - 12 x > - 72 + - 120 \times n^{3} \times n^{5} \times n^{5} + - 125 \times \left(x^{2}\right)^{3} + - 13 \times \left( - \frac{x}{13} \right) < - 13 \times 1 + - 13 \times \left( - \frac{x}{13} \right) < - 13 \times 15 + - 13 \times \left( - \frac{x}{13} \right) < - 13 \times 18 + - 13 \times \left( - \frac{x}{13} \right) < - 13 \times 2 + - 13 \times \left( - \frac{x}{13} \right) < - 13 \times 8 + - 13 \times \left( - \frac{x}{13} \right) \geq 14 \times \left( - 13 \right) + - 13 \times \left( - \frac{x}{13} \right) \geq 19 \times \left( - 13 \right) + - 13 \times \left( - \frac{x}{13} \right) \geq 20 \times \left( - 13 \right) + - 13 \times \left( - \frac{x}{13} \right) \geq 22 \times \left( - 13 \right) + - 14 \times \left( - \frac{x}{14} \right) < - 14 \times 13 + - 14 \times \left( - \frac{x}{14} \right) < - 14 \times 15 + - 14 \times \left( - \frac{x}{14} \right) < - 14 \times 16 + - 14 \times \left( - \frac{x}{14} \right) < - 14 \times 19 + - 14 \times \left( - \frac{x}{14} \right) < - 14 \times 20 + - 14 \times \left( - \frac{x}{14} \right) < - 14 \times 4 + - 14 \times \left( - \frac{x}{14} \right) \geq 13 \times \left( - 14 \right) + - 14 x < 14 + - 14 x < 28 + - 15 \times \left( - \frac{x}{15} \right) < - 15 \times 11 + - 15 \times \left( - \frac{x}{15} \right) < - 15 \times 17 + - 15 \times \left( - \frac{x}{15} \right) < - 15 \times 5 + - 15 \times \left( - \frac{x}{15} \right) < - 15 \times 7 + - 15 \times \left( - \frac{x}{15} \right) \geq 13 \times \left( - 15 \right) + - 15 \times \left( - \frac{x}{15} \right) \geq 18 \times \left( - 15 \right) + - 15 \times \left( - \frac{x}{15} \right) \geq 3 \times \left( - 15 \right) + - 15 p^{3} q^{3} + - 15 r^{2} s^{7} t^{2} + - 15 x + 10 < 30 + - 15 x + 15 < 25 + - 15 x + 20 < 10 + - 15 x + 25 < 30 + - 15 x + 25 < 5 + - 15 x + 30 < 10 + - 15 x + 5 < 10 + - 15 x + 5 < 40 + - 15.54 \times y x^{6} \times y^{4} z + - 15.54 \times y^{4 + 1} x^{6} z + - 16 \times \left( - \frac{x}{16} \right) < - 16 \times 14 + - 16 \times \left( - \frac{x}{16} \right) < - 16 \times 16 + - 16 \times \left( - \frac{x}{16} \right) < - 16 \times 17 + - 16 \times \left( - \frac{x}{16} \right) < - 16 \times 20 + - 16 \times \left( - \frac{x}{16} \right) < - 16 \times 7 + - 16 \times \left( - \frac{x}{16} \right) < - 16 \times 8 + - 16 \times \left( - \frac{x}{16} \right) < - 16 \times 9 + - 16 \times \left( - \frac{x}{16} \right) \geq 10 \times \left( - 16 \right) + - 16 \times \left( - \frac{x}{16} \right) \geq 18 \times \left( - 16 \right) + - 16 \times \left( - \frac{x}{16} \right) \geq 23 \times \left( - 16 \right) + - 16 \times \left( - \frac{x}{16} \right) \geq 28 \times \left( - 16 \right) + - 16 \times \left( - \frac{x}{16} \right) \geq 5 \times \left( - 16 \right) + - 16 \times \left( - \frac{x}{16} \right) \geq 6 \times \left( - 16 \right) + - 16 p q \left( 4 q + 3 p\right) + - 16 p^{2} q^{2} + - 160 \times b^{4} \times b^{2} \times b^{4} + - 160 b^{10} + - 17 \times \left( - \frac{x}{17} \right) < - 17 \times 20 + - 17 \times \left( - \frac{x}{17} \right) < - 17 \times 4 + - 17 \times \left( - \frac{x}{17} \right) < - 17 \times 5 + - 17 \times \left( - \frac{x}{17} \right) < - 17 \times 7 + - 17 \times \left( - \frac{x}{17} \right) \geq 19 \times \left( - 17 \right) + - 17 \times \left( - \frac{x}{17} \right) \geq 28 \times \left( - 17 \right) + - 17 \times \left( - \frac{x}{17} \right) \geq 33 \times \left( - 17 \right) + - 17 \times \left( - \frac{x}{17} \right) \geq 9 \times \left( - 17 \right) + - 18 \times \left( - \frac{x}{18} \right) < - 18 \times 1 + - 18 \times \left( - \frac{x}{18} \right) < - 18 \times 15 + - 18 \times \left( - \frac{x}{18} \right) < - 18 \times 16 + - 18 \times \left( - \frac{x}{18} \right) \geq 12 \times \left( - 18 \right) + - 18 \times \left( - \frac{x}{18} \right) \geq 13 \times \left( - 18 \right) + - 18 \times \left( - \frac{x}{18} \right) \geq 14 \times \left( - 18 \right) + - 18 \times \left( - \frac{x}{18} \right) \geq 15 \times \left( - 18 \right) + - 18 \times \left( - \frac{x}{18} \right) \geq 18 \times \left( - 18 \right) + - 18 \times \left( - \frac{x}{18} \right) \geq 26 \times \left( - 18 \right) + - 18 x < 18 + - 19 \times \left( - \frac{x}{19} \right) < - 19 \times 14 + - 19 \times \left( - \frac{x}{19} \right) < - 19 \times 4 + - 19 \times \left( - \frac{x}{19} \right) \geq 12 \times \left( - 19 \right) + - 19 \times \left( - \frac{x}{19} \right) \geq 28 \times \left( - 19 \right) + - 2 \frac{6^{ - \frac{2}{3} }}{x^{ - \frac{2}{3} }} x^{ - 2 } + - 2 \left(y + 5\right) + - 2 \times 2 x + \left( - 2 \times 3\right) > - 2 \times 1 + - 2 \times 2 x + \left( - 2 \times 3\right) > - 2 \times 2 + - 2 \times 2 x + \left( - 2 \times 3\right) > - 2 \times 5 + - 2 \times 2 x + \left( - 2 \times 4\right) > - 2 \times 5 + - 2 \times 2 x + \left( - 2 \times 4\right) > - 2 \times 8 + - 2 \times 2 x + \left( - 2 \times 7\right) > - 2 \times 3 + - 2 \times 2 x + \left( - 2 \times 9\right) > - 2 \times 4 + - 2 \times 2 x + \left( - 2 \times 9\right) > - 2 \times 6 + - 2 \times 2 x + \left( - 2 \times 9\right) > - 2 \times 7 + - 2 \times 3 - \left( - 6 \right) + - 2 \times 3 x + \left( - 2 \times 1\right) > - 2 \times 3 + - 2 \times 3 x + \left( - 2 \times 2\right) > - 2 \times 1 + - 2 \times 3 x + \left( - 2 \times 2\right) > - 2 \times 5 + - 2 \times 3 x + \left( - 2 \times 2\right) > - 2 \times 8 + - 2 \times 3 x + \left( - 2 \times 4\right) > - 2 \times 9 + - 2 \times 3 x + \left( - 2 \times 6\right) > - 2 \times 1 + - 2 \times 3 x + \left( - 2 \times 6\right) > - 2 \times 7 + - 2 \times 3 x + \left( - 2 \times 6\right) > - 2 \times 8 + - 2 \times 3 x + \left( - 2 \times 7\right) > - 2 \times 5 + - 2 \times 3 x + \left( - 2 \times 9\right) > - 2 \times 7 + - 2 \times 4 > - 4 \times 4 + - 2 \times 4 > - 7 \times 4 + - 2 \times 5 > - 6 \times 5 + - 2 \times 6^{ - \frac{2}{3} } x^{ - \frac{4}{3} } + - 2 \times \left( - 2 \right) < - 4 \times \left( - 2 \right) + - 2 \times \left( - 2 \right) < - 8 \times \left( - 2 \right) + - 2 \times \left( - 2 \right) x + \left( - 2 \times 1\right) > - 2 \times 4 + - 2 \times \left( - 2 \right) x + \left( - 2 \times 1\right) > - 2 \times 8 + - 2 \times \left( - 2 \right) x + \left( - 2 \times 2\right) > - 2 \times 5 + - 2 \times \left( - 2 \right) x + \left( - 2 \times 2\right) > - 2 \times 6 + - 2 \times \left( - 2 \right) x + \left( - 2 \times 3\right) > - 2 \times 6 + - 2 \times \left( - 2 \right) x + \left( - 2 \times 4\right) > - 2 \times 6 + - 2 \times \left( - 2 \right) x + \left( - 2 \times 7\right) > - 2 \times 4 + - 2 \times \left( - 3 \right) < - 4 \times \left( - 3 \right) + - 2 \times \left( - 3 \right) < - 6 \times \left( - 3 \right) + - 2 \times \left( - 3 \right) < - 7 \times \left( - 3 \right) + - 2 \times \left( - 3 \right) x + \left( - 2 \times 1\right) > - 2 \times 2 + - 2 \times \left( - 3 \right) x + \left( - 2 \times 2\right) > - 2 \times 6 + - 2 \times \left( - 3 \right) x + \left( - 2 \times 3\right) > - 2 \times 7 + - 2 \times \left( - 3 \right) x + \left( - 2 \times 4\right) > - 2 \times 2 + - 2 \times \left( - 3 \right) x + \left( - 2 \times 4\right) > - 2 \times 6 + - 2 \times \left( - 3 \right) x + \left( - 2 \times 5\right) > - 2 \times 1 + - 2 \times \left( - 3 \right) x + \left( - 2 \times 5\right) > - 2 \times 6 + - 2 \times \left( - 3 \right) x + \left( - 2 \times 5\right) > - 2 \times 8 + - 2 \times \left( - 3 \right) x + \left( - 2 \times 6\right) > - 2 \times 1 + - 2 \times \left( - 3 \right) x + \left( - 2 \times 8\right) > - 2 \times 5 + - 2 \times \left( - 3 \right) x + \left( - 2 \times 9\right) > - 2 \times 3 + - 2 \times \left( - 4 \right) < - 7 \times \left( - 4 \right) + - 2 \times \left( - \frac{x}{2} \right) < - 2 \times 12 + - 2 \times \left( - \frac{x}{2} \right) < - 2 \times 14 + - 2 \times \left( - \frac{x}{2} \right) < - 2 \times 19 + - 2 \times \left( - \frac{x}{2} \right) < - 2 \times 2 + - 2 \times \left( - \frac{x}{2} \right) \geq 19 \times \left( - 2 \right) + - 2 \times \left( - \frac{x}{2} \right) \geq 22 \times \left( - 2 \right) + - 2 \times \left( - \frac{x}{2} \right) \geq 33 \times \left( - 2 \right) + - 2 u^{ - \frac{2}{3} } x^{ - 2 } + - 2 x + 1 + 3 < 4 + 3 + - 2 x + 1 + 7 < 6 + 7 + - 2 x + 1 - 1 < 4 - 1 + - 2 x + 1 - 3 < 4 - 3 + - 2 x + 1 - 4 < 3 - 4 + - 2 x + 1 - 6 < 6 - 6 + - 2 x + 1 - 8 < 8 - 8 + - 2 x + 10 < 5 + - 2 x + 12 < 10 + - 2 x + 12 < 11 + - 2 x + 12 < 15 + - 2 x + 13 < 10 + - 2 x + 13 < 12 + - 2 x + 13 < 8 + - 2 x + 13 < 9 + - 2 x + 14 < 11 + - 2 x + 14 < 13 + - 2 x + 14 < 7 + - 2 x + 14 < 9 + - 2 x + 15 < 14 + - 2 x + 15 < 18 + - 2 x + 17 < 10 + - 2 x + 17 < 15 + - 2 x + 2 + 1 < 5 + 1 + - 2 x + 2 - 2 < 5 - 2 + - 2 x + 3 + 3 < 8 + 3 + - 2 x + 3 + 9 < 2 + 9 + - 2 x + 3 - 1 < 2 - 1 + - 2 x + 3 - 2 < 8 - 2 + - 2 x + 3 - 7 < 6 - 7 + - 2 x + 3 < 6 + - 2 x + 4 + 3 < 6 + 3 + - 2 x + 4 - 2 < 6 - 2 + - 2 x + 4 - 4 < 6 - 4 + - 2 x + 4 - 9 < 9 - 9 + - 2 x + 4 < 7 + - 2 x + 5 + 9 < 4 + 9 + - 2 x + 5 - 2 < 9 - 2 + - 2 x + 5 - 4 < 4 - 4 + - 2 x + 5 - 9 < 3 - 9 + - 2 x + 6 + 6 < 1 + 6 + - 2 x + 6 + 6 < 9 + 6 + - 2 x + 6 + 8 < 3 + 8 + - 2 x + 6 + 9 < 5 + 9 + - 2 x + 6 - 4 < 2 - 4 + - 2 x + 6 - 7 < 9 - 7 + - 2 x + 6 - 9 < 3 - 9 + - 2 x + 6 - 9 < 4 - 9 + - 2 x + 6 < 11 + - 2 x + 6 < 9 + - 2 x + 7 - 1 < 2 - 1 + - 2 x + 7 - 5 < 3 - 5 + - 2 x + 7 < 9 + - 2 x + 8 + 1 < 1 + 1 + - 2 x + 8 + 9 < 1 + 9 + - 2 x + 8 + 9 < 6 + 9 + - 2 x + 8 - 2 < 1 - 2 + - 2 x + 8 - 8 < 6 - 8 + - 2 x + 8 < 13 + - 2 x + 9 + 1 < 4 + 1 + - 2 x + 9 + 5 < 2 + 5 + - 2 x + 9 - 4 < 4 - 4 + - 2 x + 9 - 7 < 2 - 7 + - 2 x < - 2 + - 2 x < - 4 + - 2 x < 1 - 5 + - 2 x < 12 + - 2 x < 2 + - 2 x < 2 + 4 + - 2 x < 3 + 9 + - 2 x < 4 + - 2 x < 4 - 8 + - 2 x < 5 - 3 + - 2 x < 5 - 7 + - 2 x < 6 + - 2 x < 6 + 2 + - 2 x < 6 - 2 + - 2 x < 8 + - 2 x < 8 - 6 + - 2 x > - 2 + - 2 x > - 4 + - 2 x > - 6 + - 2 x > 0 + - 2 x > 1 - 5 + - 2 x > 10 + - 2 x > 17 + - 2 x > 2 + - 2 x > 2 + 4 + - 2 x > 2 - 4 + - 2 x > 3 - 9 + - 2 x > 37 + - 2 x > 4 + - 2 x > 4 - 8 + - 2 x > 5 + 3 + - 2 x > 5 - 7 + - 2 x > 53 + - 2 x > 6 + - 2 x > 6 - 2 + - 2 x > 60 + - 2 x > 7 + 1 + - 2 x > 7 - 1 + - 2 x > 71 + - 2 x > 8 + - 2 x > 8 - 6 + - 2 x > 9 - 5 + - 2 x \geq - 2 + - 2 x \geq - 4 + - 2 x \geq - 6 + - 2 x \geq - 8 + - 2 x \geq 1 - 5 + - 2 x \geq 10 + - 2 x \geq 12 + - 2 x \geq 14 + - 2 x \geq 16 + - 2 x \geq 2 + - 2 x \geq 2 - 4 + - 2 x \geq 3 - 9 + - 2 x \geq 4 + - 2 x \geq 5 - 3 + - 2 x \geq 5 - 7 + - 2 x \geq 6 + - 2 x \geq 7 + 1 + - 2 x \geq 7 - 1 + - 2 x \geq 8 + - 2 x \geq 8 + 6 + - 2 x \geq 9 - 5 + - 2 x \left(x + 11\right) + - 2 x \leq - 2 + - 2 x \leq - 4 + - 2 x \leq 1 - 5 + - 2 x \leq 10 + - 2 x \leq 12 + - 2 x \leq 14 + - 2 x \leq 16 + - 2 x \leq 2 + - 2 x \leq 2 + 4 + - 2 x \leq 4 + - 2 x \leq 4 + 8 + - 2 x \leq 5 + 7 + - 2 x \leq 5 - 3 + - 2 x \leq 5 - 7 + - 2 x \leq 6 + - 2 x \leq 6 + 2 + - 2 x \leq 6 - 2 + - 2 x \leq 7 + 1 + - 2 x \leq 7 - 1 + - 2 x \leq 8 + - 2 x \leq 8 - 6 + - 2 x \leq 9 - 5 + - 2.2 b \left( - 2 b\right) + 7 \left( - 2 b\right) + - 2.3 b \left( - 2 b\right) + 6 \left( - 2 b\right) + - 2.5 b \left( - 3 b^{2}\right) + 2 \left( - 3 b^{2}\right) + - 20 \times \left( - \frac{x}{20} \right) < - 20 \times 11 + - 20 \times \left( - \frac{x}{20} \right) < - 20 \times 14 + - 20 \times \left( - \frac{x}{20} \right) < - 20 \times 16 + - 20 \times \left( - \frac{x}{20} \right) < - 20 \times 20 + - 20 \times \left( - \frac{x}{20} \right) < - 20 \times 4 + - 20 \times \left( - \frac{x}{20} \right) < - 20 \times 5 + - 20 \times \left( - \frac{x}{20} \right) < - 20 \times 8 + - 20 \times \left( - \frac{x}{20} \right) \geq 13 \times \left( - 20 \right) + - 20 \times \left( - \frac{x}{20} \right) \geq 14 \times \left( - 20 \right) + - 20 \times \left( - \frac{x}{20} \right) \geq 21 \times \left( - 20 \right) + - 20 \times \left( - \frac{x}{20} \right) \geq 25 \times \left( - 20 \right) + - 20 m^{3} n^{6} p^{4} + - 20 x < - 20 + - 20 x < 20 + - 20 x < 40 + - 21 x < 21 + - 210 \times w^{2} \times w^{5} \times w^{2} + - 210 w^{9} + - 24 p q \left( 3 q + p\right) + - 24 x < - 24 + - 28 \times n^{4} \times n^{4} + - 3 \left(w + 7\right) + - 3 \sqrt{7} + - 3 \times 2 > - 5 \times 2 + - 3 \times 2 > - 6 \times 2 + - 3 \times 2 x + \left( - 3 \times 1\right) > - 3 \times 3 + - 3 \times 2 x + \left( - 3 \times 2\right) > - 3 \times 9 + - 3 \times 2 x + \left( - 3 \times 4\right) > - 3 \times 7 + - 3 \times 2 x + \left( - 3 \times 5\right) > - 3 \times 4 + - 3 \times 2 x + \left( - 3 \times 5\right) > - 3 \times 7 + - 3 \times 2 x + \left( - 3 \times 6\right) > - 3 \times 7 + - 3 \times 2 x + \left( - 3 \times 7\right) > - 3 \times 4 + - 3 \times 2 x + \left( - 3 \times 7\right) > - 3 \times 8 + - 3 \times 3 > - 4 \times 3 + - 3 \times 3 x + \left( - 3 \times 1\right) > - 3 \times 7 + - 3 \times 3 x + \left( - 3 \times 1\right) > - 3 \times 9 + - 3 \times 3 x + \left( - 3 \times 2\right) > - 3 \times 4 + - 3 \times 3 x + \left( - 3 \times 2\right) > - 3 \times 8 + - 3 \times 3 x + \left( - 3 \times 3\right) > - 3 \times 4 + - 3 \times 3 x + \left( - 3 \times 4\right) > - 3 \times 7 + - 3 \times 3 x + \left( - 3 \times 4\right) > - 3 \times 9 + - 3 \times 3 x + \left( - 3 \times 5\right) > - 3 \times 1 + - 3 \times 3 x + \left( - 3 \times 5\right) > - 3 \times 2 + - 3 \times 3 x + \left( - 3 \times 7\right) > - 3 \times 8 + - 3 \times 3 x + \left( - 3 \times 8\right) > - 3 \times 2 + - 3 \times 3 x + \left( - 3 \times 9\right) > - 3 \times 1 + - 3 \times 4 \leq \frac{p}{4} \times 4 + - 3 \times 5 \leq \frac{p}{5} \times 5 + - 3 \times 7 \leq \frac{p}{7} \times 7 + - 3 \times 8 \leq \frac{p}{8} \times 8 + - 3 \times \left( - 2 \right) < - 6 \times \left( - 2 \right) + - 3 \times \left( - 2 \right) x + \left( - 3 \times 1\right) > - 3 \times 3 + - 3 \times \left( - 2 \right) x + \left( - 3 \times 1\right) > - 3 \times 4 + - 3 \times \left( - 2 \right) x + \left( - 3 \times 1\right) > - 3 \times 6 + - 3 \times \left( - 2 \right) x + \left( - 3 \times 2\right) > - 3 \times 3 + - 3 \times \left( - 2 \right) x + \left( - 3 \times 3\right) > - 3 \times 8 + - 3 \times \left( - 2 \right) x + \left( - 3 \times 4\right) > - 3 \times 3 + - 3 \times \left( - 2 \right) x + \left( - 3 \times 8\right) > - 3 \times 6 + - 3 \times \left( - 2 \right) x + \left( - 3 \times 9\right) > - 3 \times 4 + - 3 \times \left( - 3 \right) x + \left( - 3 \times 2\right) > - 3 \times 5 + - 3 \times \left( - 3 \right) x + \left( - 3 \times 3\right) > - 3 \times 5 + - 3 \times \left( - 3 \right) x + \left( - 3 \times 4\right) > - 3 \times 2 + - 3 \times \left( - 3 \right) x + \left( - 3 \times 5\right) > - 3 \times 3 + - 3 \times \left( - 3 \right) x + \left( - 3 \times 7\right) > - 3 \times 5 + - 3 \times \left( - 3 \right) x + \left( - 3 \times 7\right) > - 3 \times 6 + - 3 \times \left( - 3 \right) x + \left( - 3 \times 8\right) > - 3 \times 2 + - 3 \times \left( - 3 \right) x + \left( - 3 \times 8\right) > - 3 \times 7 + - 3 \times \left( - 4 \right) < - 6 \times \left( - 4 \right) + - 3 \times \left( - 5 \right) < - 4 \times \left( - 5 \right) + - 3 \times \left( - 5 \right) < - 5 \times \left( - 5 \right) + - 3 \times \left( - 5 \right) < - 7 \times \left( - 5 \right) + - 3 \times \left( - \frac{x}{3} \right) < - 3 \times 15 + - 3 \times \left( - \frac{x}{3} \right) < - 3 \times 2 + - 3 \times \left( - \frac{x}{3} \right) < - 3 \times 9 + - 3 \times \left( - \frac{x}{3} \right) \geq 22 \times \left( - 3 \right) + - 3 \times \left( - \frac{x}{3} \right) \geq 23 \times \left( - 3 \right) + - 3 \times \left( - \frac{x}{3} \right) \geq 37 \times \left( - 3 \right) + - 3 n + 8 + - 3 p q \left( 5 q + 3 p\right) + - 3 x + 1 - 3 < 2 - 3 + - 3 x + 10 < 11 + - 3 x + 10 < 6 + - 3 x + 11 < 10 + - 3 x + 11 < 15 + - 3 x + 11 < 16 + - 3 x + 11 < 6 + - 3 x + 12 < 10 + - 3 x + 12 < 11 + - 3 x + 12 < 13 + - 3 x + 13 < 7 + - 3 x + 14 < 12 + - 3 x + 14 < 13 + - 3 x + 14 < 7 + - 3 x + 14 < 8 + - 3 x + 2 + 7 < 4 + 7 + - 3 x + 2 - 4 < 4 - 4 + - 3 x + 2 - 5 < 6 - 5 + - 3 x + 2 - 8 < 4 - 8 + - 3 x + 3 + 1 < 5 + 1 + - 3 x + 3 + 8 < 7 + 8 + - 3 x + 3 - 3 < 5 - 3 + - 3 x + 3 - 6 < 7 - 6 + - 3 x + 3 - 7 < 4 - 7 + - 3 x + 4 + 6 < 5 + 6 + - 3 x + 4 + 7 < 9 + 7 + - 3 x + 4 - 1 < 5 - 1 + - 3 x + 4 - 4 < 2 - 4 + - 3 x + 4 - 4 < 5 - 4 + - 3 x + 4 - 8 < 9 - 8 + - 3 x + 4 < 6 + - 3 x + 5 + 2 < 8 + 2 + - 3 x + 5 + 5 < 1 + 5 + - 3 x + 5 + 7 < 3 + 7 + - 3 x + 5 + 7 < 6 + 7 + - 3 x + 5 - 2 < 2 - 2 + - 3 x + 5 - 2 < 3 - 2 + - 3 x + 5 - 3 < 6 - 3 + - 3 x + 5 - 4 < 1 - 4 + - 3 x + 5 - 5 < 4 - 5 + - 3 x + 5 - 7 < 8 - 7 + - 3 x + 5 < 6 + - 3 x + 6 - 6 < 5 - 6 + - 3 x + 6 - 8 < 2 - 8 + - 3 x + 7 + 1 < 8 + 1 + - 3 x + 7 + 4 < 2 + 4 + - 3 x + 7 + 7 < 6 + 7 + - 3 x + 7 - 8 < 6 - 8 + - 3 x + 7 < 10 + - 3 x + 8 + 3 < 7 + 3 + - 3 x + 8 + 6 < 2 + 6 + - 3 x + 8 - 8 < 2 - 8 + - 3 x + 8 - 8 < 7 - 8 + - 3 x + 8 < 10 + - 3 x + 9 + 1 < 5 + 1 + - 3 x + 9 + 4 < 3 + 4 + - 3 x + 9 + 5 < 2 + 5 + - 3 x + 9 - 3 < 7 - 3 + - 3 x + 9 - 6 < 7 - 6 + - 3 x + 9 - 7 < 2 - 7 + - 3 x + 9 - 8 < 3 - 8 + - 3 x + 9 < 11 + - 3 x < - 3 + - 3 x < - 6 + - 3 x < 1 - 4 + - 3 x < 1 - 7 + - 3 x < 15 + - 3 x < 5 - 8 + - 3 x < 6 + - 3 x < 6 + 3 + - 3 x < 7 + 8 + - 3 x < 8 + 7 + - 3 x < 8 - 2 + - 3 x < 8 - 5 + - 3 x < 9 + - 3 x > 0 + - 3 x > 15 + - 3 x > 3 + - 3 x > 4 - 1 + - 3 x > 5 - 8 + - 3 x > 6 + - 3 x > 7 + 8 + - 3 x > 8 - 2 + - 3 x > 8 - 5 + - 3 x \geq - 3 + - 3 x \geq - 6 + - 3 x \geq 12 + - 3 x \geq 15 + - 3 x \geq 3 + - 3 x \geq 5 + 4 + - 3 x \geq 6 + - 3 x \geq 7 + 8 + - 3 x \geq 8 - 2 + - 3 x \geq 8 - 5 + - 3 x \geq 9 + - 3 x \leq - 3 + - 3 x \leq 1 + 2 + - 3 x \leq 1 - 4 + - 3 x \leq 1 - 7 + - 3 x \leq 12 + - 3 x \leq 15 + - 3 x \leq 3 + - 3 x \leq 4 - 1 + - 3 x \leq 5 + 4 + - 3 x \leq 5 - 8 + - 3 x \leq 6 + - 3 x \leq 8 - 5 + - 3 x \leq 9 + - 3 x \leq 9 + 6 + - 3.2 y \left( - 2 y^{3}\right) + 8 \left( - 2 y^{3}\right) + - 3.3 z \left( - 5 z^{3}\right) + 9 \left( - 5 z^{3}\right) + - 3.5 a \left( - 5 a^{2}\right) + 6 \left( - 5 a^{2}\right) + - 32 m^{3} + - 32 m^{5} + - 35 x < 35 + - 350 a b c f + - 36 \times y^{3} z^{2} \times x^{4} z^{5} \times x^{2} y^{2} + - 36 \times z^{2 + 5} y^{3 + 2} x^{4 + 2} + - 36 z^{7} y^{5} x^{6} + - 4 \left( 16 x^{2} + 72 x y + 81 y^{2}\right) + - 4 \left(\left( 4 x\right)^{2} + 2 \times 4 x \times 9 y + \left( 9 y\right)^{2}\right) + - 4 \left(a + 2\right) + - 4 \left(u + 10\right) + - 4 \times 2 \leq \frac{p}{2} \times 2 + - 4 \times 2 x + \left( - 4 \times 1\right) > - 4 \times 4 + - 4 \times 2 x + \left( - 4 \times 2\right) > - 4 \times 8 + - 4 \times 2 x + \left( - 4 \times 2\right) > - 4 \times 9 + - 4 \times 2 x + \left( - 4 \times 3\right) > - 4 \times 5 + - 4 \times 2 x + \left( - 4 \times 5\right) > - 4 \times 1 + - 4 \times 2 x + \left( - 4 \times 6\right) > - 4 \times 1 + - 4 \times 2 x + \left( - 4 \times 6\right) > - 4 \times 2 + - 4 \times 2 x + \left( - 4 \times 6\right) > - 4 \times 9 + - 4 \times 2 x + \left( - 4 \times 8\right) > - 4 \times 1 + - 4 \times 3 > - 6 \times 3 + - 4 \times 3 \leq \frac{p}{3} \times 3 + - 4 \times 3 x + \left( - 4 \times 1\right) > - 4 \times 6 + - 4 \times 3 x + \left( - 4 \times 1\right) > - 4 \times 7 + - 4 \times 3 x + \left( - 4 \times 3\right) > - 4 \times 8 + - 4 \times 3 x + \left( - 4 \times 4\right) > - 4 \times 3 + - 4 \times 3 x + \left( - 4 \times 6\right) > - 4 \times 4 + - 4 \times 3 x + \left( - 4 \times 6\right) > - 4 \times 7 + - 4 \times 3 x + \left( - 4 \times 7\right) > - 4 \times 1 + - 4 \times 3 x + \left( - 4 \times 8\right) > - 4 \times 6 + - 4 \times 4 > - 6 \times 4 + - 4 \times 4 > - 9 \times 4 + - 4 \times 6 \leq \frac{p}{6} \times 6 + - 4 \times 8 \leq \frac{p}{8} \times 8 + - 4 \times \left( - 2 \right) < - 6 \times \left( - 2 \right) + - 4 \times \left( - 2 \right) x + \left( - 4 \times 3\right) > - 4 \times 2 + - 4 \times \left( - 2 \right) x + \left( - 4 \times 4\right) > - 4 \times 7 + - 4 \times \left( - 2 \right) x + \left( - 4 \times 4\right) > - 4 \times 9 + - 4 \times \left( - 2 \right) x + \left( - 4 \times 5\right) > - 4 \times 3 + - 4 \times \left( - 2 \right) x + \left( - 4 \times 5\right) > - 4 \times 4 + - 4 \times \left( - 2 \right) x + \left( - 4 \times 5\right) > - 4 \times 9 + - 4 \times \left( - 2 \right) x + \left( - 4 \times 6\right) > - 4 \times 3 + - 4 \times \left( - 2 \right) x + \left( - 4 \times 6\right) > - 4 \times 9 + - 4 \times \left( - 2 \right) x + \left( - 4 \times 7\right) > - 4 \times 3 + - 4 \times \left( - 2 \right) x + \left( - 4 \times 8\right) > - 4 \times 5 + - 4 \times \left( - 2 \right) x + \left( - 4 \times 9\right) > - 4 \times 8 + - 4 \times \left( - 3 \right) < - 6 \times \left( - 3 \right) + - 4 \times \left( - 3 \right) < - 9 \times \left( - 3 \right) + - 4 \times \left( - 3 \right) x + \left( - 4 \times 1\right) > - 4 \times 2 + - 4 \times \left( - 3 \right) x + \left( - 4 \times 1\right) > - 4 \times 8 + - 4 \times \left( - 3 \right) x + \left( - 4 \times 2\right) > - 4 \times 4 + - 4 \times \left( - 3 \right) x + \left( - 4 \times 3\right) > - 4 \times 5 + - 4 \times \left( - 3 \right) x + \left( - 4 \times 4\right) > - 4 \times 5 + - 4 \times \left( - 3 \right) x + \left( - 4 \times 4\right) > - 4 \times 8 + - 4 \times \left( - 3 \right) x + \left( - 4 \times 5\right) > - 4 \times 8 + - 4 \times \left( - 3 \right) x + \left( - 4 \times 6\right) > - 4 \times 2 + - 4 \times \left( - 3 \right) x + \left( - 4 \times 7\right) > - 4 \times 2 + - 4 \times \left( - 3 \right) x + \left( - 4 \times 8\right) > - 4 \times 2 + - 4 \times \left( - 4 \right) < - 5 \times \left( - 4 \right) + - 4 \times \left( - 5 \right) < - 6 \times \left( - 5 \right) + - 4 \times \left( - \frac{x}{4} \right) < - 4 \times 1 + - 4 \times \left( - \frac{x}{4} \right) < - 4 \times 18 + - 4 \times \left( - \frac{x}{4} \right) < - 4 \times 2 + - 4 \times \left( - \frac{x}{4} \right) \geq 19 \times \left( - 4 \right) + - 4 \times \left( - \frac{x}{4} \right) \geq 27 \times \left( - 4 \right) + - 4 \times \left( - \frac{x}{4} \right) \geq 31 \times \left( - 4 \right) + - 4 n > - 35 + - 4 n > - 37 + - 4 n > - 38 + - 4 n > - 42 + - 4 n > - 43 + - 4 n > - 45 + - 4 n > - 46 + - 4 n > - 47 + - 4 n > - 49 + - 4 n > - 53 + - 4 p q \left( 7 p + 4 q\right) + - 4 x + 10 < 8 + - 4 x + 12 < 18 + - 4 x + 12 < 6 + - 4 x + 12 < 8 + - 4 x + 16 < 10 + - 4 x + 16 < 14 + - 4 x + 2 < 6 + - 4 x + 2 < 8 + - 4 x + 4 < 6 + - 4 x + 6 < 12 + - 4 x + 6 < 4 + - 4 x + 8 < 6 + - 4 x < - 4 + - 4 x < 1 + 3 + - 4 x < 16 + - 4 x < 2 + 6 + - 4 x < 3 + 1 + - 4 x < 4 + - 4 x < 4 - 8 + - 4 x < 7 + 9 + - 4 x < 8 + - 4 x > - 4 + - 4 x > 0 + - 4 x > 1 + 3 + - 4 x > 16 + - 4 x > 4 + - 4 x > 4 - 8 + - 4 x > 7 + 9 + - 4 x > 7 - 3 + - 4 x > 9 + 7 + - 4 x > 9 - 5 + - 4 x \geq - 4 + - 4 x \geq - 8 + - 4 x \geq 12 + - 4 x \geq 16 + - 4 x \geq 2 + 6 + - 4 x \geq 4 + - 4 x \geq 4 - 8 + - 4 x \geq 5 - 1 + - 4 x \geq 7 + 9 + - 4 x \geq 8 + - 4 x \geq 9 - 5 + - 4 x \leq - 4 + - 4 x \leq 1 + 3 + - 4 x \leq 12 + - 4 x \leq 16 + - 4 x \leq 4 + - 4 x \leq 4 - 8 + - 4 x \leq 7 + 9 + - 4 x \leq 7 - 3 + - 4 x \leq 8 + - 4 x \leq 9 - 5 + - 4.5 b \left( - 4 b^{2}\right) + 6 \left( - 4 b^{2}\right) + - 40 \times \frac{1}{p^{18}} \times \frac{1}{q^{7}} + - 40 p^{ - 18 } q^{ - 7 } + - 40 p^{ - 9 - 9} q^{ - 4 - 3} + - 42 \times n^{3} \times n^{6} \times n^{3} + - 42 n^{2} - \left( - 36 n^{2}\right) + - 48 \times w u v \times u w v \times u v w \times u v \times v u + - 5 \frac{10^{ - \frac{1}{2} }}{x^{ - \frac{1}{2} }} x^{ - 2 } + - 5 \left(\left( 4 x\right)^{2} + 2 \times 4 x \times 5 y + \left( 5 y\right)^{2}\right) + - 5 \times 10^{ - \frac{1}{2} } x^{ - \frac{3}{2} } + - 5 \times 2 \leq \frac{p}{2} \times 2 + - 5 \times 2 x + \left( - 5 \times 1\right) > - 5 \times 2 + - 5 \times 2 x + \left( - 5 \times 2\right) > - 5 \times 8 + - 5 \times 2 x + \left( - 5 \times 4\right) > - 5 \times 1 + - 5 \times 2 x + \left( - 5 \times 6\right) > - 5 \times 9 + - 5 \times 2 x + \left( - 5 \times 7\right) > - 5 \times 1 + - 5 \times 2 x + \left( - 5 \times 7\right) > - 5 \times 2 + - 5 \times 2 x + \left( - 5 \times 8\right) > - 5 \times 3 + - 5 \times 2 x + \left( - 5 \times 9\right) > - 5 \times 8 + - 5 \times 3 \leq \frac{p}{3} \times 3 + - 5 \times 3 x + \left( - 5 \times 1\right) > - 5 \times 4 + - 5 \times 3 x + \left( - 5 \times 2\right) > - 5 \times 9 + - 5 \times 3 x + \left( - 5 \times 4\right) > - 5 \times 9 + - 5 \times 3 x + \left( - 5 \times 5\right) > - 5 \times 4 + - 5 \times 3 x + \left( - 5 \times 5\right) > - 5 \times 8 + - 5 \times 3 x + \left( - 5 \times 5\right) > - 5 \times 9 + - 5 \times 4 \leq \frac{p}{4} \times 4 + - 5 \times 5 > - 8 \times 5 + - 5 \times 5 \leq \frac{p}{5} \times 5 + - 5 \times 6 \leq \frac{p}{6} \times 6 + - 5 \times 7 \leq \frac{p}{7} \times 7 + - 5 \times 8 \leq \frac{p}{8} \times 8 + - 5 \times 9 \leq \frac{p}{9} \times 9 + - 5 \times \left( - 2 \right) < - 9 \times \left( - 2 \right) + - 5 \times \left( - 2 \right) x + \left( - 5 \times 2\right) > - 5 \times 9 + - 5 \times \left( - 2 \right) x + \left( - 5 \times 4\right) > - 5 \times 6 + - 5 \times \left( - 2 \right) x + \left( - 5 \times 5\right) > - 5 \times 2 + - 5 \times \left( - 2 \right) x + \left( - 5 \times 5\right) > - 5 \times 8 + - 5 \times \left( - 2 \right) x + \left( - 5 \times 6\right) > - 5 \times 2 + - 5 \times \left( - 2 \right) x + \left( - 5 \times 6\right) > - 5 \times 4 + - 5 \times \left( - 2 \right) x + \left( - 5 \times 7\right) > - 5 \times 3 + - 5 \times \left( - 2 \right) x + \left( - 5 \times 8\right) > - 5 \times 7 + - 5 \times \left( - 2 \right) x + \left( - 5 \times 9\right) > - 5 \times 2 + - 5 \times \left( - 2 \right) x + \left( - 5 \times 9\right) > - 5 \times 4 + - 5 \times \left( - 2 \right) x + \left( - 5 \times 9\right) > - 5 \times 5 + - 5 \times \left( - 3 \right) < - 8 \times \left( - 3 \right) + - 5 \times \left( - 3 \right) x + \left( - 5 \times 8\right) > - 5 \times 3 + - 5 \times \left( - 3 \right) x + \left( - 5 \times 9\right) > - 5 \times 2 + - 5 \times \left( - 3 \right) x + \left( - 5 \times 9\right) > - 5 \times 5 + - 5 \times \left( - 4 \right) < - 8 \times \left( - 4 \right) + - 5 \times \left( - 5 \right) < - 9 \times \left( - 5 \right) + - 5 \times \left( - \frac{x}{5} \right) < - 5 \times 11 + - 5 \times \left( - \frac{x}{5} \right) < - 5 \times 15 + - 5 \times \left( - \frac{x}{5} \right) < - 5 \times 18 + - 5 \times \left( - \frac{x}{5} \right) < - 5 \times 2 + - 5 \times \left( - \frac{x}{5} \right) < - 5 \times 5 + - 5 \times \left( - \frac{x}{5} \right) \geq 15 \times \left( - 5 \right) + - 5 \times \left( - \frac{x}{5} \right) \geq 16 \times \left( - 5 \right) + - 5 \times \left( - \frac{x}{5} \right) \geq 31 \times \left( - 5 \right) + - 5 \times \left( - \frac{x}{5} \right) \geq 34 \times \left( - 5 \right) + - 5 a^{2 + 1} b^{2 + 1} + 30 a^{1 + 1} b^{1 + 1} + 20 a b + - 5 a^{2} b^{2} a b + 30 a b a b + 20 a b + - 5 n > - 36 + - 5 n > - 37 + - 5 n > - 39 + - 5 n > - 41 + - 5 n > - 46 + - 5 n > - 47 + - 5 n > - 49 + - 5 n > - 51 + - 5 n > - 52 + - 5 p q \left( 7 p + 5 q\right) + - 5 u^{ - \frac{1}{2} } x^{ - 2 } + - 5 x - 1 + - 5 x < 10 + - 5 x < 3 + 2 + - 5 x < 4 + 6 + - 5 x < 5 + - 5 x < 7 + 3 + - 5 x < 9 - 4 + - 5 x > 0 + - 5 x > 1 + 9 + - 5 x > 10 + - 5 x > 5 + - 5 x > 9 - 4 + - 5 x \geq - 5 + - 5 x \geq 1 + 9 + - 5 x \geq 10 + - 5 x \geq 15 + - 5 x \geq 4 + 6 + - 5 x \geq 5 + - 5 x \geq 6 - 1 + - 5 x \geq 7 + 3 + - 5 x \geq 9 - 4 + - 5 x \leq - 5 + - 5 x \leq 10 + - 5 x \leq 15 + - 5 x \leq 3 + 2 + - 5 x \leq 3 - 8 + - 5 x \leq 5 + - 5 x \leq 6 - 1 + - 5 x \leq 7 + 3 + - 5 x \leq 9 - 4 + - 5 x^{2 + 1} y^{2 + 1} + \left( - 10 x^{1 + 1} y^{1 + 1}\right) + \left( - 10 x y\right) + - 5 x^{2} y^{2} x y + \left( - 10 x y x y\right) + \left( - 10 x y\right) + - 5.17 \times y z^{5} \times y^{4} x + - 5.17 \times y^{4 + 1} z^{5} x + - 5.17 y^{5} z^{5} x + - 5.2 y \left( - 3 y^{3}\right) + 8 \left( - 3 y^{3}\right) + - 5.3 y \left( - 3 y\right) + 4 \left( - 3 y\right) + - 6 \left(u + 8\right) + - 6 \times 3 > - 8 \times 3 + - 6 \times 4 > - 8 \times 4 + - 6 \times 5 \leq \frac{p}{5} \times 5 + - 6 \times 6 \leq \frac{p}{6} \times 6 + - 6 \times 7 \leq \frac{p}{7} \times 7 + - 6 \times 8 \leq \frac{p}{8} \times 8 + - 6 \times 9 \leq \frac{p}{9} \times 9 + - 6 \times \left( - 2 \right) < - 8 \times \left( - 2 \right) + - 6 \times \left( - 3 \right) < - 7 \times \left( - 3 \right) + - 6 \times \left( - 3 \right) < - 8 \times \left( - 3 \right) + - 6 \times \left( - 4 \right) < - 8 \times \left( - 4 \right) + - 6 \times \left( - \frac{x}{6} \right) < - 6 \times 1 + - 6 \times \left( - \frac{x}{6} \right) < - 6 \times 10 + - 6 \times \left( - \frac{x}{6} \right) < - 6 \times 17 + - 6 \times \left( - \frac{x}{6} \right) < - 6 \times 18 + - 6 \times \left( - \frac{x}{6} \right) < - 6 \times 20 + - 6 \times \left( - \frac{x}{6} \right) < - 6 \times 4 + - 6 \times \left( - \frac{x}{6} \right) \geq 10 \times \left( - 6 \right) + - 6 \times \left( - \frac{x}{6} \right) \geq 17 \times \left( - 6 \right) + - 6 \times \left( - \frac{x}{6} \right) \geq 19 \times \left( - 6 \right) + - 6 \times \left( - \frac{x}{6} \right) \geq 26 \times \left( - 6 \right) + - 6 \times \left( - \frac{x}{6} \right) \geq 28 \times \left( - 6 \right) + - 6 \times \left( - \frac{x}{6} \right) \geq 30 \times \left( - 6 \right) + - 6 \times \left( - \frac{x}{6} \right) \geq 34 \times \left( - 6 \right) + - 6 \times y^{3} \times y^{ - 9 } + - 6 n > - 37 + - 6 n > - 38 + - 6 n > - 40 + - 6 n > - 43 + - 6 n > - 44 + - 6 n > - 45 + - 6 n > - 47 + - 6 n > - 49 + - 6 n > - 50 + - 6 n > - 52 + - 6 u^{2} v^{4} + - 6 x + 10 < 16 + - 6 x + 10 < 6 + - 6 x + 12 < 27 + - 6 x + 14 < 12 + - 6 x + 15 < 27 + - 6 x + 15 < 9 + - 6 x + 16 < 4 + - 6 x + 18 < 6 + - 6 x + 21 < 6 + - 6 x + 27 < 6 + - 6 x + 8 < 10 + - 6 x < - 6 + - 6 x < 12 + - 6 x < 18 + - 6 x < 24 + - 6 x < 36 + - 6 x < 4 + 2 + - 6 x < 6 + - 6 x < 8 + 4 + - 6 x < 8 - 2 + - 6 x > - 12 + - 6 x > - 6 + - 6 x > 0 + - 6 x > 12 + - 6 x > 2 - 8 + - 6 x > 5 + 7 + - 6 x > 6 + - 6 x > 8 - 2 + - 6 x \geq - 6 + - 6 x \geq 12 + - 6 x \geq 4 + 2 + - 6 x \geq 6 + - 6 x \left(x - 13\right) + - 6 x \leq - 6 + - 6 x \leq 12 + - 6 x \leq 2 - 8 + - 6 x \leq 5 + 7 + - 6 x \leq 6 + - 6 x \leq 8 + 4 + - 6 y^{ - 6 } + - 6 y^{3 - 9} + - 60 \times a^{3 + 2} c^{3 + 1} b^{2 + 4} + - 60 \times a^{3} c^{3} \times a^{2} b^{2} \times b^{4} c + - 60 \times v^{4} w^{5} \times u w^{3} \times u^{4} v + - 60 \times w^{5 + 3} v^{4 + 1} u^{1 + 4} + - 60 \times x^{2} z^{2} \times y z^{4} \times x y^{4} + - 60 \times x^{4} z^{4} \times x^{2} y^{4} \times y z^{2} + - 60 \times x^{4} z^{4} \times y^{3} z^{2} \times x y^{2} + - 60 \times y^{4} z^{2} \times x z^{5} \times x^{3} y^{3} + - 60 \times z^{2 + 4} x^{2 + 1} y^{1 + 4} + - 60 \times a^{2} \times a^{6} \times a^{6} + - 60 a^{14} + - 60 a^{5} c^{4} b^{6} + - 60 w^{8} v^{5} u^{5} + - 60 z^{6} x^{3} y^{5} + - 63 n^{2} - \left( - 8 n^{2}\right) + - 64 \times \left(x^{2}\right)^{3} + - 64 \times \left(x^{5}\right)^{3} + - 64 x^{15} + - 7 \left(m + 5\right) + - 7 \times 2 > - 9 \times 2 + - 7 \times 2 \leq \frac{p}{2} \times 2 + - 7 \times 4 \leq \frac{p}{4} \times 4 + - 7 \times 5 > - 8 \times 5 + - 7 \times 5 \leq \frac{p}{5} \times 5 + - 7 \times 6 \leq \frac{p}{6} \times 6 + - 7 \times 7 \leq \frac{p}{7} \times 7 + - 7 \times 8 \leq \frac{p}{8} \times 8 + - 7 \times 9 \leq \frac{p}{9} \times 9 + - 7 \times \left( - 4 \right) < - 8 \times \left( - 4 \right) + - 7 \times \left( - 5 \right) < - 9 \times \left( - 5 \right) + - 7 \times \left( - \frac{x}{7} \right) < - 7 \times 10 + - 7 \times \left( - \frac{x}{7} \right) < - 7 \times 12 + - 7 \times \left( - \frac{x}{7} \right) < - 7 \times 16 + - 7 \times \left( - \frac{x}{7} \right) < - 7 \times 17 + - 7 \times \left( - \frac{x}{7} \right) < - 7 \times 2 + - 7 \times \left( - \frac{x}{7} \right) < - 7 \times 3 + - 7 \times \left( - \frac{x}{7} \right) < - 7 \times 5 + - 7 \times \left( - \frac{x}{7} \right) < - 7 \times 6 + - 7 \times \left( - \frac{x}{7} \right) \geq 12 \times \left( - 7 \right) + - 7 \times \left( - \frac{x}{7} \right) \geq 15 \times \left( - 7 \right) + - 7 \times \left( - \frac{x}{7} \right) \geq 16 \times \left( - 7 \right) + - 7 \times \left( - \frac{x}{7} \right) \geq 18 \times \left( - 7 \right) + - 7 \times \left( - \frac{x}{7} \right) \geq 22 \times \left( - 7 \right) + - 7 \times \left( - \frac{x}{7} \right) \geq 23 \times \left( - 7 \right) + - 7 \times \left( - \frac{x}{7} \right) \geq 26 \times \left( - 7 \right) + - 7 \times \left( - \frac{x}{7} \right) \geq 35 \times \left( - 7 \right) + - 7 n > - 37 + - 7 n > - 39 + - 7 n > - 40 + - 7 n > - 41 + - 7 n > - 43 + - 7 n > - 46 + - 7 n > - 47 + - 7 n > - 48 + - 7 n > - 51 + - 7 n > - 52 + - 7 n > - 53 + - 7 n > - 55 + - 7 n > - 57 + - 7 p q \left( 7 p + 6 q\right) + - 7 x > 0 + - 7 x \geq - 7 + - 7 x \geq 14 + - 7 x \geq 7 + - 7 x \leq 14 + - 7 x \leq 7 + - 7.56 \times c a^{6} \times c^{4} b + - 7.75 \times y z^{3} \times y^{2} x + - 7.75 \times y^{2 + 1} z^{3} x + - 7.75 y^{3} z^{3} x + - 72 \times u^{3} w^{3} \times u^{2} v^{2} \times v^{4} w + - 72 \times \frac{1}{p^{7}} \times \frac{1}{q^{16}} + - 72 m^{2} n^{4} + - 72 m^{2} n^{5} + - 72 p^{ - 2 - 5} q^{ - 9 - 7} + - 72 s^{2} t^{5} + - 8 \times w u v \times u w v \times u v w \times u v \times v u + - 8 \times 2 \leq \frac{p}{2} \times 2 + - 8 \times 3 \leq \frac{p}{3} \times 3 + - 8 \times 5 - \left( - 2 \right) + - 8 \times 5 \leq \frac{p}{5} \times 5 + - 8 \times 6 \leq \frac{p}{6} \times 6 + - 8 \times 7 \leq \frac{p}{7} \times 7 + - 8 \times 8 \leq \frac{p}{8} \times 8 + - 8 \times 9 \leq \frac{p}{9} \times 9 + - 8 \times \left( - \frac{x}{8} \right) < - 8 \times 17 + - 8 \times \left( - \frac{x}{8} \right) < - 8 \times 18 + - 8 \times \left( - \frac{x}{8} \right) < - 8 \times 4 + - 8 \times \left( - \frac{x}{8} \right) \geq 15 \times \left( - 8 \right) + - 8 \times \left( - \frac{x}{8} \right) \geq 16 \times \left( - 8 \right) + - 8 \times \left( - \frac{x}{8} \right) \geq 18 \times \left( - 8 \right) + - 8 \times \left( - \frac{x}{8} \right) \geq 23 \times \left( - 8 \right) + - 8 \times \left( - \frac{x}{8} \right) \geq 25 \times \left( - 8 \right) + - 8 \times \left( - \frac{x}{8} \right) \geq 27 \times \left( - 8 \right) + - 8 \times \left( - \frac{x}{8} \right) \geq 9 \times \left( - 8 \right) + - 8 n + 8 + - 8 n > - 38 + - 8 n > - 41 + - 8 n > - 44 + - 8 n > - 45 + - 8 n > - 50 + - 8 n > - 53 + - 8 n > - 54 + - 8 n > - 57 + - 8 n > - 58 + - 8 p^{5} q^{5} + - 8 x + 12 < 24 + - 8 x + 12 < 32 + - 8 x + 12 < 36 + - 8 x + 16 < 24 + - 8 x + 20 < 32 + - 8 x + 28 < 12 + - 8 x + 28 < 16 + - 8 x + 36 < 16 + - 8 x + 8 < 36 + - 8 x < - 16 + - 8 x < 16 + - 8 x < 32 + - 8 x < 40 + - 8 x < 8 + - 8 x > 0 + - 8 x \left(x - 19\right) + - 8 y^{ - 10 } + - 9 \left(r + 3\right) + - 9 \left(w + 7\right) + - 9 \times 3 \leq \frac{p}{3} \times 3 + - 9 \times 4 \leq \frac{p}{4} \times 4 + - 9 \times 5 + \left( - 8 \right) + - 9 \times 6 \leq \frac{p}{6} \times 6 + - 9 \times 8 - \left( - 5 \right) + - 9 \times 8 \leq \frac{p}{8} \times 8 + - 9 \times 9 \leq \frac{p}{9} \times 9 + - 9 \times \left( - \frac{x}{9} \right) < - 9 \times 12 + - 9 \times \left( - \frac{x}{9} \right) < - 9 \times 2 + - 9 \times \left( - \frac{x}{9} \right) < - 9 \times 3 + - 9 \times \left( - \frac{x}{9} \right) < - 9 \times 6 + - 9 \times \left( - \frac{x}{9} \right) < - 9 \times 7 + - 9 \times \left( - \frac{x}{9} \right) < - 9 \times 9 + - 9 \times \left( - \frac{x}{9} \right) \geq 16 \times \left( - 9 \right) + - 9 \times \left( - \frac{x}{9} \right) \geq 25 \times \left( - 9 \right) + - 9 \times \left( - \frac{x}{9} \right) \geq 7 \times \left( - 9 \right) + - 9 p q \left( 3 q + 2 p\right) + - 9 u^{5} v^{2} + - 9 x + 12 < 27 + - 9 x + 15 < 12 + - 9 x + 21 < 6 + - 9 x + 24 < 6 + - 9 x + 24 < 9 + - 9 x + 27 < 6 + - 9 x + 27 < 9 + - 9 x + 3 < 6 + - 9 x + 6 < 12 + - 9 x + 9 < 21 + - 9 x > - 132 + - 9 x > 0 + - 9 x \left(x-1\right) + - 9.25 \times x y^{6} \times x^{5} z + - 9.25 \times x^{5 + 1} y^{6} z + - 9.25 x^{6} y^{6} z + - 90 \times u^{4} v^{3} \times v^{4} w^{4} \times u w + - 90 \times v^{3 + 4} u^{4 + 1} w^{4 + 1} + - 90 v^{7} u^{5} w^{5} + - \frac{12}{35} x^{7 - 11} + - \frac{1}{150} \times 10^{3} + \frac{1}{10} \times 10^{2} - \left( - \frac{1}{150} \times 0^{3} + \frac{1}{10} \times 0^{2}\right) + - \frac{1}{600} \times 20^{3} + \frac{1}{20} \times 20^{2} - \left( - \frac{1}{600} \times 0^{3} + \frac{1}{20} \times 0^{2}\right) + - \frac{1}{9} \times \frac{x}{11} + - \frac{2}{5} \times \frac{9}{5} + - \frac{48}{8} u^{2} v^{4} + - \frac{4}{11} \times \frac{9}{11} + - \frac{504}{5} \times m^{3} \times m^{2} \times m^{5} + - \frac{504}{5} m^{10} + - \frac{54}{6} u^{5} v^{2} + - \frac{5}{6} \times \frac{7}{12} + - \frac{5}{9} \times \left( - \frac{18}{25 n} \right) + 10 b \div 5 b + 5 b + 10 q \times 5 q + 1000 p^{ 5 \times 3} \times 25 p^{ 11 \times 2} + 1000 p^{15} \times 25 p^{22} + 10^{3} \left(p^{10}\right)^{3} \times 5^{2} \left(p^{6}\right)^{2} + 10^{3} \left(p^{5}\right)^{3} \times 5^{2} \left(p^{11}\right)^{2} + 12 p^{5} q^{ - 7 } \times p^{ - 9 } q^{9} + 12 t \times t + 120 r s \div 5 + 12^{3} \left(p^{8}\right)^{3} \times \left(\frac{1}{6}\right)^{4} \left(p^{7}\right)^{4} + 13 x \times 12 x + 14 u v \times u + 14 u v \times v + 15 W \times 10 L \times H + 15 W \times 8 L \times H + 16 p^{ 5 \times 2} \times 216 p^{ 3 \times 3} + 16 p^{10} \times 216 p^{9} + 16 v \times \frac{v}{2} + 16 v \times 3 + 2 \times \left( - 2 \right) \times 2 \times y^{6 + 2 + 3} + 2 \times \left( - 2 \right) \times 5 \times y^{8 + 5 + 2} + 2 \times \left( - 6 \right) \times 2 \times y^{3 + 8 + 4} + 2 a \left( 5 b + 2\right) + 5 \left( 5 b + 2\right) + 2 a \times b^{3} + 2 a \times 8 + 2 n \times n + 2 n \times 8 + 2 v \times 4 v + 2 v \times \left( - 2 \right) + 2 v \times \left( - 4 v^{2} \right) - 4 \times 4 v - 4 \times \left( - 2 \right) - 4 \times \left( - 4 v^{2} \right) + 2 x \left( - 3 x^{2} + 8 x + 7\right) - 9 \left( - 3 x^{2} + 8 x + 7\right) + 2 x y z \left( x y - 4\right) + 2 y \times 2 \left(y\right)^{2} + 2 y \times 3 y + 2 y \times 14 + 2 y \times \left( - 4 y^{2} \right) - 5 \times \left( - 4 y^{2} \right) + 2.9 y \times 1.1 y + 2.9 y \times 3 + 20 W \times 10 L \times H + 20 W \times 11 L \times H + 20 p q \times p - 8 p q \times q + 20 p^{5} q^{ - 8 } \times p^{ - 5 } q^{ - 9 } + 20 s t \times s + 20 s t \times t + 216 p^{ 11 \times 3} \times \frac{1}{64} p^{ 6 \times 2} + 216 p^{33} \times \frac{1}{64} p^{12} + 24 p q \div 2 + 24 u v \times u + 24 u v \times v + 25 v \times \frac{v}{5} + 25 v \times 6 + 25 w y \times w + 25 w y \times y + 27 y^{12} \times 4 y^{4} + 27 y^{6} \times 4 y^{4} + 27 y^{9} \times 8 y^{12} + 28 s t \times s + 28 s t \times t + 28 u v \times u + 28 u v \times v + 2^{2} \times 4^{3} \times y^{2} \times y^{3} + 2^{3} \left(p^{4}\right)^{3} \times 2^{4} \left(p^{2}\right)^{4} + 2^{3} \left(p^{9}\right)^{3} \times 9^{2} \left(p^{3}\right)^{2} + 2^{3} \times 5^{2} \times y^{3} \times y^{2} + 2^{3} m^{ 5 \times 3} \times m \times 1 + 3 \times \left( - 2 \right) \times 3 \times y^{5 + 3 + 4} + 3 \times \left( - 2 \right) \times 5 \times y^{2 + 2 + 5} + 3 \times \left( - 2 \right) \times 6 \times y^{8 + 4 + 4} + 3 \times \left( - 5 \right) \times 3 \times y^{6 + 8 + 8} + 3 p \times 4 q r - 3 p \times 4 - \left( 2 p q r - 5 p\right) + 3 u^{6} \times 4 u^{3} + 3 u^{6} \times 8 u^{7} + 3 v^{2} \times 4 v + 3 v^{2} \times \left( - 4 v^{2} \right) + 3 v^{2} \times 5 - 3 \times 4 v - 3 \times \left( - 4 v^{2} \right) - 3 \times 5 + 3 w \left( 7 w + 6\right) + 7 \left( 7 w + 6\right) + 3 x \left( - 4 x^{2} + 5 x + 1\right) - 9 \left( - 4 x^{2} + 5 x + 1\right) + 3 x y z \left( x y - 6\right) + 3 x^{3} \times \frac{1}{5 x^{8}} \times \frac{1}{5 x^{2}} + 3 x^{4} \times \frac{1}{8 x^{5}} \times \frac{1}{6 x^{7}} + 3 x^{5} \times \frac{1}{3 x^{6}} \times \frac{1}{7 x^{5}} + 3 y \times 3 y + 4 \times 3 y + 3 y \times 4 + 4 \times 4 + 3 y \times 5 \left(y\right)^{2} + 3 y \times \left( - 4 y^{2} \right) - 5 \times \left( - 4 y^{2} \right) + 30 p^{4} q^{ - 7 } \times p^{ - 8 } q^{9} + 32 p^{6} q^{ - 7 } \times p^{ - 6 } q^{5} + 35 m^{ - 3 } \times m + 35 w y \times w + 35 w y \times y + 36 s t \times s + 36 s t \times t + 3^{2} \times 2^{3} \times y^{2} \times y^{3} + 3^{2} m^{ 2 \times 2} \times m \times 1 + 3^{2} m^{ 3 \times 2} \times m \times 1 + 3^{2} m^{ 4 \times 2} \times m \times 1 + 3^{3} \times 2^{2} \times y^{3} \times y^{2} + 3^{3} \times 4^{2} \times y^{3} \times y^{2} + 3^{3} m^{ 4 \times 3} \times m \times 1 + 4 \times \left( - 2 \right) \times 2 \times y^{7 + 2 + 6} + 4 \times \left( - 2 \right) \times 4 \times y^{4 + 6 + 5} + 4 \times \left( - 2 \right) \times 6 \times y^{2 + 3 + 5} + 4 a \times 3 a^{2} + 4 a \times 5 a + 4 a \times 8 + 4 c \times 7 c^{2} + 4 c \times 8 c + 4 c \times \left( - 3 \right) + 4 k \div 2 + 4 m \times m + 4 m \times 4 + 4 p q \times 5 p + 4 p q \times \left( - 2 q \right) + 4 s t \times 9 \left(s + t\right) + 4 u v \times 6 \left(u + v\right) + 4 u^{7} \times 10 u^{7} + 4 u^{7} \times 2 u^{2} + 4 w \left( 7 w + 2\right) + 5 \left( 7 w + 2\right) + 4 x \times 2 x^{2} + 4 x \times \left( - 3 x \right) + 4 x \times \left( - 5 \right) + 4 x \times 8 x^{2} + 4 x \times \left( - 3 x \right) + 4 x \times 7 + 4 y \times 11 y + 4 y \times 4 y + 3 \times 4 y + 4 y \times 3 + 3 \times 3 + 4 y \times y^{2} + 4 y^{4} \times 9 y^{8} + 40 u v \times u + 40 u v \times v + 40 u^{3} v^{3} \times v^{4} w^{2} + 42 s t \times s + 42 s t \times t + 42 u \times \frac{u}{7} + 42 u \times 5 + 48 p q \times p - 24 p q \times q + 48 t \times t + 4^{2} \left(p^{5}\right)^{2} \times 6^{3} \left(p^{3}\right)^{3} + 4^{2} \times 4^{3} \times y^{2} \times y^{3} + 4^{2} \times 5^{3} \times y^{2} \times y^{3} + 4^{2} m^{ 2 \times 2} \times m \times 1 + 4^{3} \times 3^{2} \times y^{3} \times y^{2} + 4^{3} \times 4^{2} \times y^{3} \times y^{2} + 5 \times \left( - 3 \right) \times 3 \times y^{5 + 8 + 8} + 5 \times \left( - 4 \right) \times 3 \times y^{4 + 2 + 3} + 5 \times \left( - 5 \right) \times 4 \times y^{8 + 5 + 6} + 5 b \times 5 b + 5 b \times 8 + 5 m \times 3 m + 5 m \times 18 + 5 m^{ - 3 } \times 7 m + 5 m^{2} \times 3 q + 5 n \times 5 n + 5 n \times \left( - 16 \right) + 5 p \left( 2 q + 5\right) + 4 \left( 2 q + 5\right) + 5 s t \times 4 \left(s + t\right) + 5 u \times 2 u^{2} + 5 u \times \left( - 4 u v \right) + 5 u \times \left( - 3 v^{2} \right) - 3 v \times 2 u^{2} - 3 v \times \left( - 4 u v \right) - 3 v \times \left( - 3 v^{2} \right) + 5 u v \times 8 \left(u + v\right) + 5 w \left( 4 w + 3\right) + 6 \left( 4 w + 3\right) + 5 w y \times 5 \left(w + y\right) + 5 x y z \left( x y - 2\right) + 5 x y z \left( x y - 8\right) + 5 y \times 6 y + 5 y \times \left( - 4 y^{2} \right) - 2 \times \left( - 4 y^{2} \right) + 5 y \times \left( - 4 y^{2} \right) - 6 \times \left( - 4 y^{2} \right) + 5 y \times \left( - 6 y^{2} \right) - 3 \times \left( - 6 y^{2} \right) + 5 y \times \left( - 6 y^{2} \right) - 4 \times \left( - 6 y^{2} \right) + 54 u v \times u + 54 u v \times v + 54 w y \times w + 54 w y \times y + 56 p q \times p - 40 p q \times q + 56 s t \times s + 56 s t \times t + 56 w y \times w + 56 w y \times y + 5^{2} \times 2^{3} \times y^{2} \times y^{3} + 5^{2} \times 3^{3} \times y^{2} \times y^{3} + 5^{2} \times 5^{3} \times y^{2} \times y^{3} + 5^{3} \times 3^{2} \times y^{3} \times y^{2} + 6 \times \left( - 5 \right) \times 2 \times y^{5 + 8 + 3} + 6 n \times \left( - 7 n\right) - \left( \left( - 4 n^{2} \right) \times 9\right) + 6 p \times 4 q r - 6 p \times 4 - \left( 5 p q r - 2 p\right) + 6 p \times 5 q r - 6 p \times 5 - \left( 2 p q r - 3 p\right) + 6 p q \times 8 p + 6 p q \times \left( - 4 q \right) + 6 s t \times 5 \left(s + t\right) + 6 s t \times 8 s + 6 s t \times 8 t + 6 w \div 3 w + 6 w \left( 4 w + 7\right) + 5 \left( 4 w + 7\right) + 6 x \left(x + 1\right) + 6 y \times \left( - 2 y^{2} \right) - 5 \times \left( - 2 y^{2} \right) + 63 s t \times s + 63 s t \times t + 63 u v \times u + 63 u v \times v + 6^{3} \left(p^{11}\right)^{3} \times \left(\frac{1}{8}\right)^{2} \left(p^{6}\right)^{2} + 6^{3} \left(p^{2}\right)^{3} \times \left(\frac{1}{6}\right)^{3} \left(p^{12}\right)^{3} + 7 s t \times 4 \left(s + t\right) + 7 s t \times 8 \left(s + t\right) + 7 s t \times 9 \left(s + t\right) + 7 u v \times 2 \left(u + v\right) + 7 u v \times 4 \left(u + v\right) + 7 w \left( 5 w + 2\right) + 5 \left( 5 w + 2\right) + 7 w y \times 5 \left(w + y\right) + 7 x^{4} \times \frac{1}{7 x^{8}} \times \frac{1}{4 x^{7}} + 7 y \left(y + 2\right) + 63 \left(y + 2\right) + 7 y \times 20 y + 7 y \times 5 y + 7 y \times y + 7 y \times 2 + 63 \times y + 63 \times 2 + 70 r s \times s^{2} t^{2} + 72 u v \times u + 72 u v \times v + 72 w y \times w + 72 w y \times y + 8 f \times f - 16 f g - 48 f h + 8 p q \times 7 p + 8 p q \times \left( - 5 q \right) + 8 p^{ 4 \times 3} \times 16 p^{ 2 \times 4} + 8 p^{ 9 \times 3} \times 81 p^{ 3 \times 2} + 8 p^{12} \times 16 p^{8} + 8 p^{27} \times 81 p^{6} + 8 s t \times 7 \left(s + t\right) + 8 u^{3} \times 2 u^{5} + 8 u^{3} \times 7 u^{6} + 8 w y \times 9 \left(w + y\right) + 8 x \left(x + 1\right) + 8 x \left(x + 7\right) + 8 y^{9} \times 27 y^{12} + 8 y^{9} \times 9 y^{4} + 9 u \times 5 u + 9 u v \times 6 u + 9 u v \times 6 v + 9 u v \times 8 \left(u + v\right) + 9 u^{6} \times 4 u^{7} + 9 u^{6} \times 8 u^{2} + 9 w y \times 6 \left(w + y\right) + 9 x y z \left( x y - 4\right) + 9 y \times 10 y + 9 y \times y^{2} + 9 y \times 6 + 9 y^{4} \times 4 y^{4} + 9 y^{6} \times 4 y^{6} + 9^{2} \left(p^{3}\right)^{2} \times \left(\frac{1}{12}\right)^{3} \left(p^{11}\right)^{3} + \frac{1}{3} \pi \times 4 z^{2} \times \sqrt{5} z + \frac{1}{3} u^{ - \frac{2}{3} } \times \left( - 6 x^{ - 2 } \right) + \frac{2 x + 3}{x - 4} \div \frac{4 x - 3}{x - 4} \times \frac{4 x - 3}{2 x + 3} + \frac{\left( 2 x + 3\right) \left(x + 4\right)}{\left(x - 4\right) \left(x + 4\right)} \div \frac{\left( 5 x + 2\right) \left( 4 x - 3\right)}{\left( 5 x + 2\right) \left(x - 4\right)} \times \frac{\left( 4 x - 3\right) \left( 3 x + 5\right)}{\left( 2 x + 3\right) \left( 3 x + 5\right)} + x y \times 110 y + x y \times 120 y + x y \times 20 y + x y \times 21 y + x y \times 24 y + x y \times 36 y + x y \times 55 y + x y \times 63 y + x y \times 84 y + - 0.9 a - 2.6 x + - 1.5 x^{2} + 7.5 x + 2.6 + - 10 \left(10 + v\right) + - 10 \left(a + 4\right) + - 10 \left(a + 9\right) + - 10 \left(u + 7\right) + - 10 \left(w^{5} - 6\right) + - 10 m + - 10 n^{2} + 320 n + - 10 n^{2} + 480 n + - 10 p q + - 10 p q - 3 p q + - 10 q^{7} + - 10 t^{2} - 70 t + - 10 x + 11 x > 5 + 15 + - 10 x + 16 x > 5 + 55 + - 10 x + 1 + - 10 x + 32 \leq 63 + - 10 x + 4 + - 10 x - 14 x < - 1 - 19 + - 10 x - 14 x < - 5 - 18 + - 10 x - 19 x < - 4 - 5 + - 10 x - 2 x < - 14 - 10 + - 10 x - 2 x < - 18 - 1 + - 10 x - 27 x + 5 x + - 10 x - 4 x < - 9 - 5 + - 10 x - 5 x < - 10 - 20 + - 10 x - 9 x < - 5 - 18 + - 10 x - 10 > - 30 + - 10 x - 10 > - 40 + - 10 x - 20 > - 5 + - 10 x - 3 + - 10 x - 30 > - 45 + - 10 x - 35 > - 10 + - 10 x - 35 > - 5 + - 10 x - 40 > - 15 + - 10 x - 45 > - 40 + - 10 x - 5 > - 10 + - 10 x - 7 + - 10 x - y + - 10 x < - 18 + - 10 x < - 37 + - 10 x \leq - 10 + - 10 x \leq 31 + - 10 x \left(x + 3\right) - 4 \left(x + 3\right) + 12 + - 10 x y - 6 x^{2} y + - 10 x y z + 7 x y + - 10 x^{ - 6 } + - 10 x^{2} - 30 x - 4 x - 12 + 12 + - 10 x^{2} - 34 x + - 10 y^{3} + 12 y^{2} + - 10 y^{3} + 64 y + - 100 y^{19} + - 108 y^{15} + - 11 p q + - 11 t + - 11 x + - 11 x + 15 x > 14 + 46 + - 11 x + 15 x > 20 + 24 + - 11 x + 18 x > 15 + 55 + - 11 x + 19 x > 13 + 83 + - 11 x + 19 x > 17 + 135 + - 11 x - 12 x < - 11 - 5 + - 11 x - 16 x < - 20 - 9 + - 11 x - 17 x < - 6 - 20 + - 11 x - 3 x < - 17 - 19 + - 11 x - 3 x < - 3 - 7 + - 11 x - 4 x < - 14 - 9 + - 11 x - 4 x < - 18 - 19 + - 11 x - 4 x < - 3 - 2 + - 11 x - 7 x < - 4 - 3 + - 11 x - 9 x < - 13 - 17 + - 11 x - 3 + - 11 x < - 18 + - 11 x^{2} + - 11 y^{2} + 58 y + - 11 y^{3} + 13 y + - 12 a b + 8 a - 7 b + - 12 m + 9 n - 15 p + - 12 m + 144 < 0 + - 12 m + 144 \geq 0 + - 12 m + 324 < 0 + - 12 m + 324 \geq 0 + - 12 m + 36 < 0 + - 12 m + 36 \geq 0 + - 12 m^{2} + 64 m + - 12 u^{3 + 2} v + 18 u^{2 + 2} v - 6 u^{2} v + - 12 u^{3} u^{2} v + 18 u^{2} u^{2} v - 6 u^{2} v + - 12 u^{5} v + 18 u^{4} v - 6 u^{2} v + - 12 v^{4} + 12 v^{3} + 27 v^{2} - 12 v - 15 + - 12 x + - 12 x + 17 x > 15 + 50 + - 12 x + 24 \leq 70 + - 12 x + 4 + - 12 x - 11 x < - 1 - 3 + - 12 x - 4 x < - 19 - 17 + - 12 x - 5 x < - 13 - 9 + - 12 x - 6 x < - 7 - 15 + - 12 x - 12 > - 32 + - 12 x - 16 > - 12 + - 12 x - 24 > - 16 + - 12 x - 24 > - 28 + - 12 x - 28 > - 4 + - 12 x - 32 > - 24 + - 12 x - 4 > - 24 + - 12 x - 4 > - 28 + - 12 x < - 15 + - 12 x < - 16 + - 12 x < - 20 + - 12 x \leq - 12 + - 12 x \leq - 24 + - 12 x \leq 24 + - 12 x \leq 46 + - 12 x -1 + - 12 x \left(x + 4\right) - \frac{3 \left(x + 4\right)}{2} - 7 + - 12 x^{2} + - 12 x^{2} + 11 x - 8 + - 12 x^{2} - 48 x - 6 - \frac{3 x}{2} - 7 + - 12 x^{2} - 8 x - 3 + - 12 x^{3} + 15 x^{2} + 3 x + 36 x^{2} - 45 x - 9 + - 12 x^{3} + 51 x^{2} - 42 x - 9 + - 12 y^{3} + 10 y^{2} + - 13 p q + - 13 p q - 2 p^{2} q + - 13 x + - 13 x + 16 x > 5 + 52 + - 13 x + 3 + - 13 x - 15 x < - 6 - 15 + - 13 x - 18 x < - 6 - 10 + - 13 x - 5 y + - 13 x - 7 x < - 9 - 8 + - 13 x - x < - 12 - 3 + - 13 x y - 2 x^{2} y + - 14 m + - 14 p q + - 14 p q + 5 p - 6 q + - 14 p^{2} + 63 p q - 4 p^{2} - 3 p q + - 14 v w - 5 v^{2} w + - 14 x + - 14 x + 19 x > 2 + 93 + - 14 x + 4 + - 14 x + 5 + - 14 x + 9 + - 14 x - 10 x < - 19 - 18 + - 14 x - 10 x < - 2 - 20 + - 14 x - 17 x < - 19 - 16 + - 14 x - 18 x < - 12 - 12 + - 14 x - 20 x < - 19 - 7 + - 14 x - 4 x < - 12 - 8 + - 14 x - 4 y + - 14 x - 5 x < - 14 - 14 + - 14 x < - 10 + - 14 x < - 14 + - 14 x < - 15 + - 14 x y z - 6 x y + - 15 k \leq - 135 + - 15 m + - 15 p q + - 15 x - 12 x < - 7 - 10 + - 15 x - 13 x < - 19 - 18 + - 15 x - 13 x < - 2 - 7 + - 15 x - 14 x < - 11 - 13 + - 15 x - 17 x < - 11 - 17 + - 15 x - 17 x < - 9 - 9 + - 15 x - 19 x < - 7 - 16 + - 15 x - 2 x < - 10 - 12 + - 15 x - 2 y + - 15 x - 3 y + - 15 x - 6 x < - 7 - 3 + - 15 x - 9 x < - 4 - 10 + - 15 x - 10 > - 45 + - 15 x - 20 > - 45 + - 15 x - 25 > - 20 + - 15 x - 25 > - 40 + - 15 x - 25 > - 45 + - 15 x - 5 > - 20 + - 15 x < - 15 + - 15 x < - 30 + - 15 x < - 37 + - 15 x \leq - 30 + - 15 x^{2} - 18 x y - 16 x y + 72 x^{2} + - 15 x^{2} - 45 x - 30 x - 90 + 90 + - 15 x^{2} - 75 x + - 15 y^{2} + 56 y + - 15 y^{3} + 74 y + - 16 \left(2 + 1\right) \left(2 - 2\right) + - 16 \left(3 + 1\right) \left(3 - 3\right) + - 16 \times 3 \times 0 + - 16 \times 3^{2} + 32 \times 3 + 48 + - 16 \times 9 + 32 \times 3 + 48 + - 16 a + - 16 a b + 7 a - 2 b + - 16 m + 256 < 0 + - 16 m + 256 \geq 0 + - 16 m + 576 < 0 + - 16 m + 576 \geq 0 + - 16 m + 64 < 0 + - 16 m + 64 \geq 0 + - 16 p q + - 16 p^{2} + 16 p q - 6 p^{2} - p q + - 16 x + - 16 x + 17 x > 6 + 3 + - 16 x + 7 + - 16 x + 9 + - 16 x - 10 x < - 6 - 9 + - 16 x - 12 x < - 6 - 6 + - 16 x - 13 x < - 4 - 9 + - 16 x - 15 x < - 15 - 11 + - 16 x - 16 x < - 10 - 16 + - 16 x - 2 x < - 3 - 4 + - 16 x - 5 x < - 9 - 15 + - 16 x - 7 x < - 20 - 20 + - 16 x < - 15 + - 16 x < - 18 + - 17 x + 20 x > 15 + 21 + - 17 x + 6 + - 17 x - 13 x < - 17 - 20 + - 17 x - 13 x < - 20 - 6 + - 17 x - 17 x < - 12 - 7 + - 17 x - 17 x < - 15 - 1 + - 17 x - 2 x < - 5 - 17 + - 17 x - 3 x < - 18 - 20 + - 17 x - 5 x < - 2 - 5 + - 17 x - 5 x < - 4 - 10 + - 17 x < - 20 + - 17 x < - 22 + - 17 x y - 2 x^{2} y + - 17 x^{2} + - 18 p^{2} + 60 p q + - 18 x + 19 x > 3 + 16 + - 18 x - 10 x < - 12 - 13 + - 18 x - 10 x < - 3 - 14 + - 18 x - 11 x < - 5 - 1 + - 18 x - 13 x < - 11 - 7 + - 18 x - 13 x < - 13 - 15 + - 18 x - 20 y + 16 y + 6 x + - 18 x - 20 y - 2 \left( - 8 y - 3 x\right) + - 18 x - 3 x < - 17 - 13 + - 18 x - x < - 1 - 8 + - 18 x - y + - 18 x < - 10 + - 18 x < - 17 + - 18 x < - 20 + - 18 x < - 22 + - 18 x < - 23 + - 18 x < - 4 + - 18 x < - 7 + - 18 x \leq 36 + - 18 x \left(x + 4\right) + \frac{9 \left(x + 4\right)}{2} - 5 + - 18 x \left(x-1\right) - 36 \left(x-1\right) - 36 + - 18 x^{2} + 18 x - 36 x + 36 - 36 + - 18 x^{2} + 7 x + 72 + - 18 x^{2} + 13 - \frac{135 x}{2} + - 18 x^{2} - 72 x + 18 + \frac{9 x}{2} - 5 + - 18 y^{12} + - 19 m + - 19 x + - 19 x + 20 x > 10 + 5 + - 19 x - 18 x < - 9 - 11 + - 19 x - 2 x < - 10 - 2 + - 19 x - 7 x < - 3 - 1 + - 19 x - 8 x < - 13 - 16 + - 19 x < - 10 + - 19 x < - 22 + - 19 x < - 23 + - 19 x < - 9 + - 2 \left(2 + x\right) + - 2 \left(x^{2} - 11 x + 18\right) > 0 + - 2 \left(x^{2} - 11 x + 24\right) > 0 + - 2 \left(x^{2} - 11 x + 28\right) > 0 + - 2 \left(x^{2} - 12 x + 20\right) > 0 + - 2 \left(x^{2} - 12 x + 27\right) > 0 + - 2 \left(x^{2} - 12 x + 32\right) > 0 + - 2 \left(x^{2} - 12 x + 35\right) > 0 + - 2 \left(x^{2} - 13 x + 22\right) > 0 + - 2 \left(x^{2} - 13 x + 30\right) > 0 + - 2 \left(x^{2} - 14 x + 24\right) > 0 + - 2 \left(x^{2} - 14 x + 33\right) > 0 + - 2 \left(x^{2} - 14 x + 45\right) > 0 + - 2 \left(x^{2} - 15 x + 36\right) > 0 + - 2 \left(x^{2} - 15 x + 44\right) > 0 + - 2 \left(x^{2} - 15 x + 50\right) > 0 + - 2 \left(x^{2} - 15 x + 54\right) > 0 + - 2 \left(x^{2} - 16 x + 55\right) > 0 + - 2 \left(x^{2} - 16 x + 60\right) > 0 + - 2 \left(x^{2} - 16 x + 63\right) > 0 + - 2 \left(x^{2} - 17 x + 66\right) > 0 + - 2 \left(x^{2} - 17 x + 70\right) > 0 + - 2 \left(x^{2} - 18 x + 72\right) > 0 + - 2 \left(x^{2} - 18 x + 77\right) > 0 + - 2 \left(x^{2} - 8 x + 12\right) > 0 + - 2 \left(x^{2} - 9 x + 14\right) > 0 + - 2 \sqrt{5} < x < 2 \sqrt{5} + - 2 \times 7^{n - 1} + - 2 \times 9 + 2 \times 2 t + - 2 \times 9 + 2 \times 4 u + - 2 i + - 2 i + 2 i^{2} + - 2 i \left(1 - i\right) + - 2 m + - 2 m^{2} + 5 m + - 2 m^{2} + m + - 2 n^{3} - 36 n^{2} - 56 n + - 2 p q - p q + - 2 u^{2} + 180 u + - 2 w + 35 z - 4 y + - 2 x + - 2 x + 10 x > 2 + 30 + - 2 x + 12 x > 3 + 177 + - 2 x + 19 x > 13 + 174 + - 2 x + 6 x > 15 + 65 + - 2 x + 6 x > 3 + 33 + - 2 x + 6 x > 8 + 68 + - 2 x + 8 x > 11 + 67 + - 2 x + 1 < 0 + - 2 x + 1 < 6 + - 2 x + 11 > 21 + - 2 x + 2 + 4 + - 2 x + 2 + 5 + - 2 x + 2 < - 2 + - 2 x + 2 < - 5 + - 2 x + 2 < 1 + - 2 x + 2 < 4 + - 2 x + 3 < - 2 + - 2 x + 3 < 7 + - 2 x + 4 < 7 + - 2 x + 4 > 21 + - 2 x + 5 < 0 + - 2 x + 6 + - 2 x + 6 < -1 + - 2 x + 6 < 1 + - 2 x + 6 < 3 + - 2 x + 8 - x^{2} \geq 5 + - 2 x + 8 > 45 + - 2 x - 16 x < - 5 - 5 + - 2 x - 17 x < - 2 - 8 + - 2 x - 18 x < - 5 - 18 + - 2 x - 6 x < - 15 - 9 + - 2 x - 12 + 12 \geq - 10 + 12 + - 2 x - 13 > 45 + - 2 x - 15 > 45 + - 2 x - 18 > 21 + - 2 x - 2 < - 4 + - 2 x - 2 < 1 + - 2 x - 2 < 6 + - 2 x - 26 > 45 + - 2 x - 3 < - 5 + - 2 x - 3 < - 6 + - 2 x - 3 < -1 + - 2 x - 4 < - 6 + - 2 x - 4 < -1 + - 2 x - 5 < 0 + - 2 x - 6 > 21 + - 2 x - 7 < 0 + - 2 x - 8 > 45 + - 2 x < - 10 + - 2 x < - 12 + - 2 x < - 14 + - 2 x < - 16 + - 2 x < - 18 + - 2 x < - 2 + - 2 x < - 20 + - 2 x < - 21 + - 2 x < 0 + - 2 x < 12 + - 2 x < 2 + - 2 x < 22 + - 2 x < 3 + - 2 x < 4 + - 2 x < 6 + - 2 x < 8 + - 2 x > - 10 + - 2 x > - 10 , - 2 x < - 16 + - 2 x > - 10 , - 2 x < - 20 + - 2 x > - 4 + - 2 x > - 4 , - 2 x < - 10 + - 2 x > - 4 , - 2 x < - 14 + - 2 x > - 6 + - 2 x > - 6 , - 2 x < - 12 + - 2 x > - 6 , - 2 x < - 16 + - 2 x > - 8 + - 2 x > - 8 , - 2 x < - 14 + - 2 x > - 8 , - 2 x < - 18 + - 2 x > 0 + - 2 x \geq 2 + - 2 x \leq - 10 + - 2 x \leq - 2 + - 2 x \leq - 4 + - 2 x \leq - 6 + - 2 x \leq - 8 + - 2 x \leq 10 + - 2 x \leq 12 + - 2 x \leq 2 + - 2 x \leq 4 + - 2 x \leq 6 + - 2 x \leq 8 + - 2 x -1 < 2 + - 2 x^{ - 5 } y^{ - 6 } + - 2 x^{2} + 16 x - 24 > 0 + - 2 x^{2} + 18 x - 28 > 0 + - 2 x^{2} + 18 x - 36 > 0 + - 2 x^{2} + 22 x - 36 > 0 + - 2 x^{2} + 22 x - 48 > 0 + - 2 x^{2} + 22 x - 56 > 0 + - 2 x^{2} + 24 x - 40 > 0 + - 2 x^{2} + 24 x - 54 > 0 + - 2 x^{2} + 24 x - 64 > 0 + - 2 x^{2} + 24 x - 70 > 0 + - 2 x^{2} + 26 x - 44 > 0 + - 2 x^{2} + 26 x - 60 > 0 + - 2 x^{2} + 28 x - 48 > 0 + - 2 x^{2} + 28 x - 66 > 0 + - 2 x^{2} + 28 x - 90 > 0 + - 2 x^{2} + 30 x - 100 > 0 + - 2 x^{2} + 30 x - 108 > 0 + - 2 x^{2} + 30 x - 72 > 0 + - 2 x^{2} + 30 x - 88 > 0 + - 2 x^{2} + 32 x - 110 > 0 + - 2 x^{2} + 32 x - 120 > 0 + - 2 x^{2} + 32 x - 126 > 0 + - 2 x^{2} + 32 x - 96 > 0 + - 2 x^{2} + 34 x - 132 > 0 + - 2 x^{2} + 34 x - 140 > 0 + - 2 x^{2} + 36 x - 144 > 0 + - 2 x^{2} + 36 x - 154 > 0 + - 2 x^{2} + 38 x - 168 > 0 + - 2 x^{2} - 22 x + - 2 x^{2} - x - 4 + - 2 y + 3 w + - 2 y + 11 + - 2 y + 30 + - 2 y - 49 + - 2 y < 6 - 3 x + - 2 y^{2} + 42 y + 4 + - 2 y^{4} + 30 y^{3} + - 2 y^{4} - 18 y^{3} + - 2.1 v - 5.5 w + - 2.3 y - 9.1 k + - 2.4 v - 8.4 w + - 20 m + - 20 p q + - 20 x - 11 x < - 13 - 13 + - 20 x - 15 x < - 9 - 20 + - 20 x - 3 x < - 10 - 13 + - 20 x - 3 x < - 15 - 6 + - 20 x - 9 x < - 11 - 7 + - 20 x < - 16 + - 20 x < - 17 + - 20 x < - 23 + - 20 x < - 30 + - 20 x < - 38 + - 20 x \leq 40 + - 20 x^{2} - 25 x + 16 x + 20 + - 20 y^{15} + - 20 y^{2} - 40 y - 50 y - 100 + - 20 y^{3} + 24 y^{2} + - 20 y^{3} + 8 y^{2} + - 21 x < - 10 + - 21 x < - 30 + - 21 x < - 31 + - 22 x + - 22 x < - 14 + - 22 x < - 20 + - 22 x < - 27 + - 22 x < - 7 + - 23 x < - 16 + - 23 x < - 21 + - 23 x < - 23 + - 23 x < - 4 + - 24 t^{2} + 72 t + - 24 x - 48 y - 15 y + 50 x + - 24 x - 48 y - 5 \left( 3 y - 10 x\right) + - 24 x < - 20 + - 24 x < - 22 + - 24 x < - 23 + - 24 x < - 25 + - 24 y^{15} + - 24 y^{21} + - 25 x < - 29 + - 26 p + - 26 x < - 13 + - 26 x < - 15 + - 26 x < - 21 + - 26 x < - 34 + - 26 x < - 4 + - 27 \left( - \frac{1}{3} \right)^{n - 1} + - 27 x < - 17 + - 27 x < - 29 + - 28 x < - 21 + - 28 x < - 25 + - 28 x < - 26 + - 28 x < - 9 + - 29 x < - 13 + - 29 x < - 18 + - 29 x < - 21 + - 29 x < - 24 + - 29 x < - 6 + - 29 x < - 9 + - 3 \left(x^{2} - 10 x + 24\right) > 0 + - 3 \left(x^{2} - 11 x + 24\right) > 0 + - 3 \left(x^{2} - 11 x + 28\right) > 0 + - 3 \left(x^{2} - 12 x + 32\right) > 0 + - 3 \left(x^{2} - 12 x + 35\right) > 0 + - 3 \left(x^{2} - 14 x + 33\right) > 0 + - 3 \left(x^{2} - 15 x + 50\right) > 0 + - 3 \left(x^{2} - 16 x + 55\right) > 0 + - 3 \left(x^{2} - 16 x + 63\right) > 0 + - 3 \left(x^{2} - 17 x + 70\right) > 0 + - 3 \left(x^{2} - 18 x + 72\right) > 0 + - 3 \left(x^{2} - 18 x + 77\right) > 0 + - 3 \left(x^{2} - 19 x + 84\right) > 0 + - 3 \left(x^{2} - 6 x + 8\right) > 0 + - 3 \left(x^{2} - 7 x + 10\right) > 0 + - 3 \left(x^{2} - 8 x + 12\right) > 0 + - 3 \left(x^{2} - 8 x + 15\right) > 0 + - 3 \left(x^{2} - 9 x + 14\right) > 0 + - 3 \left(x^{2} - 9 x + 18\right) > 0 + - 3 \left(x^{n}\right)^{2} - 14 x^{n} - 8 + - 3 \sin 6 x + - 3 \times 4 m + 3 \times 3 n - 3 \times 5 p + - 3 c + - 3 c + 90 + - 3 d + - 3 p q + - 3 p q - 8 p q + - 3 r + 5 s - 7 t + - 3 t - 6 + - 3 t^{2} + - 3 u + 45 a - 10 t + - 3 u + 18 + - 3 u^{2} + 60 u + - 3 u^{5} + 36 + - 3 v^{3} - 8 v^{2} - 35 v + - 3 w + 12 + - 3 x + 11 x > 11 + 53 + - 3 x + 11 x > 4 + 132 + - 3 x + 12 x > 11 + 34 + - 3 x + 15 x > 4 + 32 + - 3 x + 16 x > 20 + 19 + - 3 x + 17 x > 5 + 275 + - 3 x + 4 x > 2 + 12 + - 3 x + 1 < - 3 + - 3 x + 1 < - 5 + - 3 x + 2 < - 5 + - 3 x + 2 < 3 + - 3 x + 2 \geq x + 6 + - 3 x + 3 < 0 + - 3 x + 3 < 1 + - 3 x + 3 < 4 + - 3 x + 4 - x^{2} \geq 6 + - 3 x + 4 \geq x + 8 + - 3 x + 5 \geq x + 9 + - 3 x + 6 + - 3 x + 6 \geq x + 2 + - 3 x + 8 + - 3 x + 8 \geq x + 4 + - 3 x + 9 \geq x + 5 + - 3 x - 11 x < - 4 - 19 + - 3 x - 14 x < - 20 - 12 + - 3 x - 19 x < - 15 - 12 + - 3 x - 20 x + 7 x + - 3 x - 2 < - 6 + - 3 x - 2 < -1 + - 3 x - 2 < 1 + - 3 x - 2 \geq x + 6 + - 3 x - 3 < - 5 + - 3 x - 3 < -1 + - 3 x - 3 < 1 + - 3 x - 4 < - 3 + - 3 x - 4 < - 5 + - 3 x - 4 < 1 + - 3 x - 4 \geq x + 8 + - 3 x - 5 \geq x + 7 + - 3 x - 6 < - 4 + - 3 x - 7 \geq x + 5 + - 3 x - 7 \geq x + 9 + - 3 x - 8 \geq x + 4 + - 3 x - 9 \geq x + 7 + - 3 x < - 6 + - 3 x < -1 + - 3 x < 0 + - 3 x < 1 + - 3 x < 12 + - 3 x < 18 + - 3 x < 2 + - 3 x < 24 + - 3 x < 9 + - 3 x > 0 + - 3 x \leq - 12 + - 3 x \leq - 15 + - 3 x \leq - 18 + - 3 x \leq - 3 + - 3 x \leq - 6 + - 3 x \leq - 9 + - 3 x \leq 12 + - 3 x \leq 15 + - 3 x \leq 18 + - 3 x \leq 3 + - 3 x \leq 6 + - 3 x \leq 9 + - 3 x -1 < - 2 + - 3 x \left( x \left(x^{2} + 8 x + 16\right) + 4 \left(x^{2} + 8 x + 16\right)\right) + - 3 x \left(5 + y z - 2 x y\right) + - 3 x \left(x + 4\right) \left(x + 4\right)^{2} + - 3 x \left(x + 4\right) \left(x^{2} + 8 x + 16\right) + - 3 x \left(x^{3} + 12 x^{2} + 48 x + 64\right) + - 3 x \left(x^{3} + 8 x^{2} + 16 x + 4 x^{2} + 32 x + 64\right) + - 3 x^{2} + 4 x \geq 0 + - 3 x^{2} + 18 x - 24 > 0 + - 3 x^{2} + 21 x - 30 > 0 + - 3 x^{2} + 24 x - 36 > 0 + - 3 x^{2} + 24 x - 45 > 0 + - 3 x^{2} + 27 x - 42 > 0 + - 3 x^{2} + 27 x - 54 > 0 + - 3 x^{2} + 3 x + 5 + - 3 x^{2} + 30 x - 72 > 0 + - 3 x^{2} + 33 x - 72 > 0 + - 3 x^{2} + 33 x - 84 > 0 + - 3 x^{2} + 36 x - 105 > 0 + - 3 x^{2} + 36 x - 96 > 0 + - 3 x^{2} + 42 x - 99 > 0 + - 3 x^{2} + 45 x - 150 > 0 + - 3 x^{2} + 48 x - 165 > 0 + - 3 x^{2} + 48 x - 189 > 0 + - 3 x^{2} + 51 x - 210 > 0 + - 3 x^{2} + 54 x - 216 > 0 + - 3 x^{2} + 54 x - 231 > 0 + - 3 x^{2} + 57 x - 252 > 0 + - 3 x^{2} + 7 x - 7 - 9 x^{2} + 4 x - 1 + - 3 x^{2} + x + 6 + - 3 x^{3 + 3} + - 3 x^{4} - 36 x^{3} - 144 x^{2} - 192 x + - 3 y - 5 w + - 3 y < 12 - 4 x + - 3 y < 6 - 2 x + - 3 y^{2} - 42 y + 4 + - 3.5 q^{2} + 26.8 q + 860 - 0.3 q^{2} + 34.7 q - 650 + - 3.8 q^{2} + 61.5 q + 210 + - 30 m^{2} + 108 m + - 30 p^{2} + 15 p q + - 30 x + - 30 x < - 26 + - 30 x < - 37 + - 30 x \left(x - 10\right) + 15 \left(x - 10\right) + - 30 x^{2} + 300 x + 15 x - 150 + - 30 x^{2} + 315 x - 150 + - 30 y^{3} + 18 y^{2} + - 30 y^{3} + 24 y^{2} + - 30 y^{9} + - 31 x < - 18 + - 31 x < - 26 + - 31 x < - 35 + - 32 p^{2} + 16 p q + 2 p^{2} - p q + - 32 u^{2} + 14 u v + - 32 u^{2} + 24 u v - 10 u v + - 32 x < - 18 + - 32 x < - 24 + - 32 x < - 26 + - 32 x < - 28 + - 32 y^{15} + - 336 a t u + - 34 x < - 16 + - 34 x < - 19 + - 34 x < - 23 + - 34 x < - 26 + - 35 x < - 29 + - 36 u^{2} + 12 u v + - 36 u^{2} + 8 u v + 4 u v + - 36 y^{15} + - 36 y^{16} + - 36 y^{17} + - 36 y^{2} - 35 y - 6 + - 36 y^{2} - 8 y - 27 y - 6 + - 4 \left(4 + n\right) + - 4 \left(4 + v\right) + - 4 \left(u + 8\right) + - 4 \left(x^{2} - 10 x + 16\right) > 0 + - 4 \left(x^{2} - 10 x + 24\right) > 0 + - 4 \left(x^{2} - 11 x + 18\right) > 0 + - 4 \left(x^{2} - 12 x + 32\right) > 0 + - 4 \left(x^{2} - 13 x + 30\right) > 0 + - 4 \left(x^{2} - 13 x + 36\right) > 0 + - 4 \left(x^{2} - 13 x + 40\right) > 0 + - 4 \left(x^{2} - 15 x + 36\right) > 0 + - 4 \left(x^{2} - 15 x + 54\right) > 0 + - 4 \left(x^{2} - 16 x + 48\right) > 0 + - 4 \left(x^{2} - 16 x + 55\right) > 0 + - 4 \left(x^{2} - 16 x + 60\right) > 0 + - 4 \left(x^{2} - 16 x + 63\right) > 0 + - 4 \left(x^{2} - 17 x + 66\right) > 0 + - 4 \left(x^{2} - 17 x + 70\right) > 0 + - 4 \left(x^{2} - 18 x + 72\right) > 0 + - 4 \left(x^{2} - 6 x + 8\right) > 0 + - 4 a + 5 b + - 4 c + 32 + - 4 m + n + 6 m - 3 n - 2 m + 6 + - 4 m + n + 6 m - 4 n - 2 m + 8 + - 4 m - 28 + - 4 m^{4} + 72 + - 4 n + 31 + 4 > 0 + - 4 n + 33 + 4 > 0 + - 4 n + 34 + 4 > 0 + - 4 n + 35 > 0 + - 4 n + 38 + 4 > 0 + - 4 n + 38 > 0 + - 4 n + 39 + 4 > 0 + - 4 n + 41 + 4 > 0 + - 4 n + 42 + 4 > 0 + - 4 n + 42 > 0 + - 4 n + 43 + 4 > 0 + - 4 n + 43 > 0 + - 4 n + 45 + 4 > 0 + - 4 n + 45 > 0 + - 4 n + 49 + 4 > 0 + - 4 n + 49 > 0 + - 4 n + 53 > 0 + - 4 p + 21 q - 10 n + - 4 p q + - 4 p q - 4 p q + - 4 p q - 5 p q + - 4 t + 9 + - 4 u^{3} - 35 u^{2} - 36 u + - 4 x + - 4 x + 11 x > 2 + 75 + - 4 x + 18 x > 9 + 19 + - 4 x + 2 \geq x + 7 + - 4 x + 7 \geq x + 2 + - 4 x + 8 + 5 x + - 4 x - 11 x < - 1 - 14 + - 4 x - 12 x < - 12 - 3 + - 4 x - 7 x < - 8 - 10 + - 4 x - 12 > - 10 + - 4 x - 14 > - 6 + - 4 x - 16 + 16 \geq - 8 + 16 + - 4 x - 18 > - 12 + - 4 x - 18 > - 14 + - 4 x - 18 > - 8 + - 4 x - 2 \geq x + 8 + - 4 x - 28 + 28 \geq - 16 + 28 + - 4 x - 36 + 36 \geq - 28 + 36 + - 4 x - 6 > - 10 + - 4 x - 6 > - 2 + - 4 x - 6 > - 4 + - 4 x - 6 \geq x + 9 + - 4 x - 8 > - 10 + - 4 x - 8 > - 16 + - 4 x - 9 \geq x + 6 + - 4 x - x < - 7 - 6 + - 4 x < 12 + - 4 x < 3 + - 4 x < 32 + - 4 x < 8 + - 4 x > 0 + - 4 x \geq 8 + - 4 x \leq - 12 + - 4 x \leq - 16 + - 4 x \leq - 20 + - 4 x \leq - 24 + - 4 x \leq - 8 + - 4 x \leq 12 + - 4 x \leq 24 + - 4 x \leq 4 + - 4 x \leq 8 + - 4 x \left( 2 x - 3\right) + 6 \left( 2 x - 3\right) + - 4 x^{2} + 24 x - 32 > 0 + - 4 x^{2} + 40 x - 64 > 0 + - 4 x^{2} + 40 x - 96 > 0 + - 4 x^{2} + 44 x - 72 > 0 + - 4 x^{2} + 48 x - 128 > 0 + - 4 x^{2} + 52 x - 120 > 0 + - 4 x^{2} + 52 x - 144 > 0 + - 4 x^{2} + 52 x - 160 > 0 + - 4 x^{2} + 56 x - 180 > 0 + - 4 x^{2} + 60 x - 144 > 0 + - 4 x^{2} + 60 x - 216 > 0 + - 4 x^{2} + 64 x - 192 > 0 + - 4 x^{2} + 64 x - 220 > 0 + - 4 x^{2} + 64 x - 240 > 0 + - 4 x^{2} + 64 x - 252 > 0 + - 4 x^{2} + 68 x - 240 > 0 + - 4 x^{2} + 68 x - 264 > 0 + - 4 x^{2} + 68 x - 280 > 0 + - 4 x^{2} + 72 x - 288 > 0 + - 4 x^{2} y - 8 x y^{2} + 1 + 8 x^{2} y - 3 x y^{2} + 8 + - 4 y < 20 - 5 x + - 4 y \left( 9 y + 2\right) - 3 \left( 9 y + 2\right) + - 4 y^{2} + 12 + - 4 y^{3} + 20 y^{2} - 3 y^{2} - 8 + - 4 y^{3} + 28 y^{2} + 6 y^{2} - 5 + - 4 y^{3} + 34 y^{2} - 5 + - 40 y^{13} + - 42 n^{2} + 36 n^{2} + - 45 n - 10 n + - 45 y^{21} + - 45 y^{22} + - 48 y^{10} + - 49 x + - 5 \left( 7 a + 5 b\right) + - 5 \left(x - 7\right) \left(x + 2\right) + - 5 \left(x^{2} - 10 x + 24\right) > 0 + - 5 \left(x^{2} - 11 x + 18\right) > 0 + - 5 \left(x^{2} - 13 x + 22\right) > 0 + - 5 \left(x^{2} - 14 x + 33\right) > 0 + - 5 \left(x^{2} - 14 x + 45\right) > 0 + - 5 \left(x^{2} - 15 x + 36\right) > 0 + - 5 \left(x^{2} - 15 x + 44\right) > 0 + - 5 \left(x^{2} - 16 x + 55\right) > 0 + - 5 \left(x^{2} - 16 x + 60\right) > 0 + - 5 \left(x^{2} - 17 x + 60\right) > 0 + - 5 \left(x^{2} - 17 x + 66\right) > 0 + - 5 \left(x^{2} - 17 x + 70\right) > 0 + - 5 \left(x^{2} - 18 x + 72\right) > 0 + - 5 \left(x^{2} - 18 x + 77\right) > 0 + - 5 \left(x^{2} - 5 x - 14\right) + - 5 \left(x^{2} - 7 x + 10\right) > 0 + - 5 \left(x^{2} - 8 x + 12\right) > 0 + - 5 \left(x^{2} - 8 x + 15\right) > 0 + - 5 \left(x^{2} - 9 x + 18\right) > 0 + - 5 a , 5 a + - 5 m - 4 + - 5 n + 32 + 5 > 0 + - 5 n + 34 + 5 > 0 + - 5 n + 36 + 5 > 0 + - 5 n + 37 > 0 + - 5 n + 39 > 0 + - 5 n + 41 + 5 > 0 + - 5 n + 41 > 0 + - 5 n + 42 + 5 > 0 + - 5 n + 44 + 5 > 0 + - 5 n + 46 + 5 > 0 + - 5 n + 46 > 0 + - 5 n + 47 + 5 > 0 + - 5 n + 47 > 0 + - 5 n + 48 + 5 > 0 + - 5 n + 51 > 0 + - 5 n + 52 > 0 + - 5 n^{2} + - 5 p q + - 5 p q - 4 p q + - 5 r^{6} - x y - 4 + - 5 s^{2} + 60 + - 5 u^{3} - 14 u^{2} - 56 u + - 5 u^{3} - 6 u^{2} - 64 u + - 5 v - 20 + - 5 w + 15 + - 5 x + - 5 x + 9 x > 8 + 20 + - 5 x + 3 \geq x + 9 + - 5 x + 4 + - 5 x + 6 + - 5 x + 9 \geq x + 3 + - 5 x - 13 x < - 16 - 1 + - 5 x - 14 x < - 12 - 15 + - 5 x - 5 x < - 14 - 4 + - 5 x - 25 + 25 \geq - 10 + 25 + - 5 x - 4 \geq x + 8 + - 5 x - 8 \geq x + 4 + - 5 x < - 11 + - 5 x < - 13 + - 5 x < 0 + - 5 x < 10 + - 5 x < 2 + - 5 x < 3 + - 5 x < 4 + - 5 x < 40 + - 5 x < 45 + - 5 x < 5 + - 5 x > 0 + - 5 x \geq 20 + - 5 x \leq - 10 + - 5 x \leq - 15 + - 5 x \leq - 25 + - 5 x \leq - 30 + - 5 x \leq 10 + - 5 x \leq 15 + - 5 x \leq 25 + - 5 x \leq 30 + - 5 x \leq 5 + - 5 x \left( 4 x + 5\right) + 4 \left( 4 x + 5\right) + - 5 x y - 7 x^{2} y + - 5 x^{2 + 5} + - 5 x^{2} + 35 x - 50 > 0 + - 5 x^{2} + 40 x - 60 > 0 + - 5 x^{2} + 40 x - 75 > 0 + - 5 x^{2} + 45 x - 90 > 0 + - 5 x^{2} + 50 x - 120 > 0 + - 5 x^{2} + 55 x - 90 > 0 + - 5 x^{2} + 65 x - 110 > 0 + - 5 x^{2} + 70 x - 165 > 0 + - 5 x^{2} + 70 x - 225 > 0 + - 5 x^{2} + 75 x - 180 > 0 + - 5 x^{2} + 75 x - 220 > 0 + - 5 x^{2} + 80 x - 275 > 0 + - 5 x^{2} + 80 x - 300 > 0 + - 5 x^{2} + 85 x - 300 > 0 + - 5 x^{2} + 85 x - 330 > 0 + - 5 x^{2} + 85 x - 350 > 0 + - 5 x^{2} + 90 x - 360 > 0 + - 5 x^{2} + 90 x - 385 > 0 + - 5 x^{2} - 7 x + 21 + - 5 x^{2} - 8 x + 22 + - 5 x^{2} - 8 x + 24 + - 5 x^{2} - 9 x + 20 + - 5 x^{3} - x^{2} + 5 x + 1 + - 5 x^{3} y^{3} - 10 x^{2} y^{2} - 10 x y + - 5 y < 10 - 2 x + - 5 y < 15 - 3 x + - 5 y < 20 - 4 x + - 5 y^{2} - 16 y + 6 + - 5 y^{3} + 24 y^{2} + 4 + - 5 y^{3} + 30 y^{2} - 6 y^{2} + 4 + - 5.4 x^{2} - 10 x - 7.8 + - 5.9 m^{2} - 25.9 m + 830 - 1.4 m^{2} + 39.3 m - 50 + - 5.9 v^{2} - 39.1 v + 620 - 2.1 v^{2} + 14.4 v - 130 + - 51 x + - 55 n^{2} + - 6 \left( 3 y + 8\right) + - 6 \sqrt{2} - 2 i + - 6 \sqrt{u} - 2 \sqrt{v} + - 6 a - 54 + - 6 a^{2} + 54 a + - 6 m + - 6 n + 31 + 6 > 0 + - 6 n + 32 + 6 > 0 + - 6 n + 34 + 6 > 0 + - 6 n + 37 + 6 > 0 + - 6 n + 37 > 0 + - 6 n + 38 + 6 > 0 + - 6 n + 38 > 0 + - 6 n + 39 + 6 > 0 + - 6 n + 40 > 0 + - 6 n + 41 + 6 > 0 + - 6 n + 43 + 6 > 0 + - 6 n + 43 > 0 + - 6 n + 44 + 6 > 0 + - 6 n + 44 > 0 + - 6 n + 45 > 0 + - 6 n + 47 > 0 + - 6 n + 49 > 0 + - 6 n + 50 > 0 + - 6 n^{2} + - 6 p - 21 + - 6 p q + 13 p q + - 6 p q + 7 p q + - 6 p q - 10 p q + - 6 p q - 8 p q + - 6 p q - 9 p q + - 6 r + 18 + - 6 v - 54 + - 6 x + - 6 x + 13 x > 17 + 81 + - 6 x + 14 x > 14 + 50 + - 6 x + 14 x > 3 + 133 + - 6 x + 18 x > 2 + 22 + - 6 x + 8 x > 3 + 1 + - 6 x + 14 - 5 x^{2} - 8 x + 6 + 5 x + - 6 x + 14 - 5 x^{2} - 8 x + 7 + 7 x + - 6 x + 16 - 5 x^{2} - 7 x + 6 + 5 x + - 6 x + 16 - 5 x^{2} - 7 x + 8 + 5 x + - 6 x + 3 + - 6 x - 10 x < - 16 - 2 + - 6 x - 20 x < - 4 - 9 + - 6 x - 20 x < - 9 - 12 + - 6 x - 35 x + 2 x + - 6 x - 48 x + 5 x + - 6 x - 6 x < - 10 - 5 + - 6 x - 12 > - 14 + - 6 x - 12 > - 16 + - 6 x - 12 > - 2 + - 6 x - 12 > - 21 + - 6 x - 14 > - 10 + - 6 x - 15 > - 12 + - 6 x - 15 > - 21 + - 6 x - 18 > - 14 + - 6 x - 18 > - 21 + - 6 x - 2 > - 6 + - 6 x - 21 > - 12 + - 6 x - 21 > - 24 + - 6 x - 3 > - 9 + - 6 x - 4 + - 6 x - 4 > - 10 + - 6 x - 4 > - 16 + - 6 x - 4 > - 2 + - 6 x - 48 + 48 \geq - 30 + 48 + - 6 x - 54 + 54 \geq - 12 + 54 + - 6 x - 6 > - 27 + - 6 x - 8 > - 18 + - 6 x - 8 > - 6 + - 6 x < - 17 + - 6 x < 5 + - 6 x > 0 + - 6 x \geq 42 + - 6 x \leq 6 + - 6 x y z - x y + - 6 x^{2} + 78 x + - 6 x^{3} + 16 x^{2} + 14 x + 27 x^{2} - 72 x - 63 + - 6 x^{3} + 43 x^{2} - 58 x - 63 + - 6 y^{3} + 54 y^{2} + 5 y^{2} - 1 + - 6 y^{3} + 59 y^{2} - 1 + - 60 x^{2} + 85 x - 30 + - 60 x^{2} - 48 x y + 49 x y + 70 x^{2} + - 60 y^{15} + - 62 x + - 63 n^{2} + 8 n^{2} + - 63 x + - 64 x^{2} - 288 x y - 324 y^{2} + - 65 x + - 7 \left(r + 10\right) + - 7 \left(s + 8\right) + - 7 \left(v + 6\right) + - 7 \left(y + 8\right) + - 7 m + 48 n - 2 p + - 7 m^{2} + 2 m + - 7 n + - 7 n + 30 + 7 > 0 + - 7 n + 32 + 7 > 0 + - 7 n + 33 + 7 > 0 + - 7 n + 34 + 7 > 0 + - 7 n + 36 + 7 > 0 + - 7 n + 37 > 0 + - 7 n + 39 + 7 > 0 + - 7 n + 39 > 0 + - 7 n + 40 + 7 > 0 + - 7 n + 40 > 0 + - 7 n + 41 + 7 > 0 + - 7 n + 41 > 0 + - 7 n + 43 > 0 + - 7 n + 44 + 7 > 0 + - 7 n + 45 + 7 > 0 + - 7 n + 46 + 7 > 0 + - 7 n + 46 > 0 + - 7 n + 47 > 0 + - 7 n + 48 + 7 > 0 + - 7 n + 48 > 0 + - 7 n + 50 + 7 > 0 + - 7 n + 51 > 0 + - 7 n + 52 > 0 + - 7 n + 53 > 0 + - 7 n + 57 > 0 + - 7 n , - 3 n , n + - 7 p q - 2 p q + - 7 p q - 3 p^{2} q + - 7 p q - p q + - 7 w + 21 + - 7 x + - 7 x + 14 x > 20 + 92 + - 7 x + 17 x > 14 + 6 + - 7 x + 28 + 6 + - 7 x + 3 + - 7 x + 7 + - 7 x - 10 x < - 15 - 20 + - 7 x - 11 x < - 2 - 2 + - 7 x - 14 x + 5 x + - 7 x - 3 x < - 17 - 20 + - 7 x - 56 + 56 \geq - 35 + 56 + - 7 x - 63 + 63 \geq - 56 + 63 + - 7 x < 0 + - 7 x < 14 + - 7 x < 2 + - 7 x < 21 + - 7 x < 3 + - 7 x < 4 + - 7 x < 49 + - 7 x < 5 + - 7 x < 6 + - 7 x < 7 + - 7 x > 0 + - 7 x \geq 21 + - 7 x y z - 5 x y + - 7 x^{2} - 6 x - 16 + - 7 x^{2} - 7 - 4 x + 1 - x^{2} - 2 x + - 7 x^{3} - 15 x^{2} - 3 x - 10 + - 7 y \left( 9 y + 9\right) + 4 \left( 9 y + 9\right) + - 7 y^{3} + 25 y^{2} + 7 + - 7 y^{3} + 28 y^{2} - 3 y^{2} + 7 + - 7 y^{3} + 42 y^{2} + 2 y^{2} - 7 + - 7 y^{3} + 44 y^{2} - 7 + - 7.2 x^{2} + 11.5 x - 1.3 + - 7.3 m^{2} + 13.4 m + 780 + - 70 x \left(x - 10\right) - 56 \left(x - 10\right) + - 72 y + - 8 \left( 3 b + 8\right) + - 8 \left( 4 t^{2} - 3\right) + - 8 b + 48 + - 8 m + 144 < 0 + - 8 m + 144 \geq 0 + - 8 m + 16 < 0 + - 8 m + 16 \geq 0 + - 8 m + 64 < 0 + - 8 n + 30 + 8 > 0 + - 8 n + 33 + 8 > 0 + - 8 n + 36 + 8 > 0 + - 8 n + 37 + 8 > 0 + - 8 n + 38 + 8 > 0 + - 8 n + 38 > 0 + - 8 n + 42 + 8 > 0 + - 8 n + 43 + 8 > 0 + - 8 n + 44 > 0 + - 8 n + 45 + 8 > 0 + - 8 n + 45 > 0 + - 8 n + 46 + 8 > 0 + - 8 n + 50 + 8 > 0 + - 8 n + 50 > 0 + - 8 n + 53 > 0 + - 8 n + 54 > 0 + - 8 n + 56 + - 8 n + 58 > 0 + - 8 n - 32 + - 8 p + 14 q - 9 n + - 8 p q + - 8 p q + 11 p q + - 8 p q + 16 p q + - 8 p q + 7 p - 9 q + - 8 p q - 2 p q + - 8 r k + 6 r - 5 k + - 8 s t + - 8 v^{2} - 24.7 v + 490 + - 8 v^{3} + 24 v^{2} - 20 v + 8 + - 8 x + - 8 x + 13 x > 20 + 75 + - 8 x + 14 x > 3 + 117 + - 8 x + 9 x > 3 + 2 + - 8 x + 16 \leq 30 + - 8 x + 16 \leq 45 + - 8 x + 16 \leq 60 + - 8 x + 16 \leq 75 + - 8 x + 19 \leq 30 + - 8 x + 19 \leq 45 + - 8 x + 19 \leq 60 + - 8 x + 19 \leq 75 + - 8 x + 2 + - 8 x + 22 \leq 30 + - 8 x + 22 \leq 45 + - 8 x + 22 \leq 75 + - 8 x + 4 + - 8 x - 10 x < - 16 - 4 + - 8 x - 13 x < - 20 - 11 + - 8 x - 14 x < - 15 - 5 + - 8 x - 18 x < - 16 - 18 + - 8 x - 4 x < - 5 - 11 + - 8 x - 6 x < - 15 - 2 + - 8 x - 12 > - 20 + - 8 x - 20 > - 36 + - 8 x - 20 > - 4 + - 8 x - 24 > - 36 + - 8 x - 24 > - 4 + - 8 x - 24 > - 8 + - 8 x - 28 > - 32 + - 8 x - 32 > - 4 + - 8 x - 4 > - 16 + - 8 x - 4 > - 32 + - 8 x - 48 + 48 \geq - 24 + 48 + - 8 x - 5 + - 8 x - 8 > - 36 + - 8 x < 3 + - 8 x < 40 + - 8 x < 5 + - 8 x < 7 + - 8 x > 0 + - 8 x \geq 24 + - 8 x \geq 32 + - 8 x \leq - 8 + - 8 x \leq 11 + - 8 x \leq 14 + - 8 x \leq 23 + - 8 x \leq 26 + - 8 x \leq 29 + - 8 x \leq 41 + - 8 x \leq 44 + - 8 x \leq 53 + - 8 x \leq 56 + - 8 x \leq 59 + - 8 x \leq 8 + - 8 x^{2} + 12 x + 12 x - 18 + - 8 x^{2} + 152 x + - 8 x^{2} + 6 x - 7 + - 8 x^{2} - 6 x - 6 + - 8 y^{11} + - 8 y^{3} + 20 y^{2} + - 8 y^{3} + 58 y^{2} - 9 + - 8 y^{3} + 64 y^{2} - 6 y^{2} - 9 + - 8.1 v^{2} + 22.6 v + 800 + - 8.2 x^{2} - 11.1 x + 2.1 + - 8.7 x - 4.5 - 7.2 x^{2} - 1.3 x - 3.3 + 1.8 x^{2} + - 80 u^{2} + 80 u v - 10 u v + - 9 \left( 9 m + 2\right) + - 9 \left(b + 4\right) + - 9 \left(s + t\right) + - 9 \times 9 - 9 \times 10 v + - 9 a^{2} - 36 a + - 9 m + 20 n - 8 p + - 9 m + 63 + - 9 p q + - 9 p q + 14 p q + - 9 t + 90 + - 9 t - 27 + - 9 v + 72 + - 9 x + - 9 x + 12 x > 14 + 34 + - 9 x + 15 x > 19 + 41 + - 9 x + 16 x > 4 + 24 + - 9 x + 54 + 7 + - 9 x - 10 x < - 2 - 1 + - 9 x - 10 x < - 20 - 19 + - 9 x - 15 x < - 7 - 18 + - 9 x - 16 x < - 15 - 14 + - 9 x - 20 x < - 2 - 19 + - 9 x - 3 x < - 18 - 2 + - 9 x - 63 x + 10 x + - 9 x - 8 x < - 17 - 14 + - 9 x - 8 x < - 4 - 16 + - 9 x - 9 x < - 9 - 14 + - 9 x - 12 > - 21 + - 9 x - 12 > - 27 + - 9 x - 15 > - 6 + - 9 x - 21 > - 24 + - 9 x - 24 > - 18 + - 9 x - 24 > - 6 + - 9 x - 27 > - 3 + - 9 x - 3 > - 27 + - 9 x - 36 + 36 \geq - 18 + 36 + - 9 x - 6 > - 12 + - 9 x - 6 > - 24 + - 9 x - 9 > - 12 + - 9 x < - 7 + - 9 x < 18 + - 9 x < 2 + - 9 x < 4 + - 9 x < 5 + - 9 x < 8 + - 9 x > 0 + - 9 x \geq 18 + - 9 x \leq - 9 + - 9 x y z - 5 x y + - 9 x y z - x y + - 9 x^{2} + - 9 x^{2} y - 5 x y^{2} + 8 + 3 x^{2} y + 7 x y^{2}-1 + - 9 y + 63 + - 9 y^{2} + 23 y + - \frac{1}{2} x > 1 + - \frac{1}{2} x > 2 + - \frac{1}{2} x > 3 + - \frac{1}{2} x > 4 + - \frac{1}{2} x > 5 + - \frac{1}{2} x > 6 + - \frac{1}{2} x > 7 + - \frac{1}{3} x > 1 + - \frac{1}{3} x > 2 + - \frac{1}{3} x > 3 + - \frac{1}{3} x > 4 + - \frac{1}{3} x > 5 + - \frac{1}{3} x > 6 + - \frac{1}{4} x > 1 + - \frac{1}{4} x > 2 + - \frac{1}{4} x > 3 + - \frac{1}{4} x > 4 + - \frac{1}{4} x > 5 + - \frac{1}{5} x > 0 + - \frac{1}{5} x > 1 + - \frac{1}{5} x > 2 + - \frac{1}{5} x > 3 + - \frac{1}{5} x > 4 + - \frac{1}{6} x > 1 + - \frac{1}{6} x > 2 + - \frac{1}{6} x > 3 + - \frac{1}{7} x > 1 + - \frac{1}{7} x > 2 + - \frac{1}{8} x > 1 + - \frac{1}{9} x > 0 + - \left( 3 p - 4\right) \left( 3 p + 5\right) + - \left(x + 12\right) \left(x + 10\right) + - \left(x + 12\right) \left(x + 3\right) + - \left(x + 1\right) \left(x - 5\right) \leq 0 + - \left(x + 2\right) \left(x + 1\right) + - \left(x + 4\right) \left(x - 2\right) \leq 0 + - \left(x + 5\right) \left(x + 3\right) \leq 0 + - \left(x - 1\right) \left(x + 2\right) \leq 0 + - \left(x - 2\right) \left(x - 1\right) + - \left(x - 2\right) \left(x - 5\right) \leq 0 + - \left(x - 3\right) \left(x + 1\right) \leq 0 + - \left(x - 3\right) \left(x - 2\right) \leq 0 + - \left(x - 9\right) \left(x - 7\right) + - a k^{3} - 3 k - 5 + - p q + - p q :3 + - w \left(w + 6\right) + - w \left(w + 9\right) + - w x + - x^{2} \left(5 - 8 y\right) + - y \left(y + 6\right) + - y \left(y + 9\right) + - 0.01 \leq 4.1 - X \leq 0.01 + - 0.01 \leq 4.85 - X \leq 0.01 + - 0.01 \leq 6.95 - X \leq 0.01 + - 0.01 \leq 7.3 - X \leq 0.01 + - 0.01 \leq 8.25 - X \leq 0.01 + - 0.01 \leq 9.55 - X \leq 0.01 + - 0.02 + 18.2 \leq n \leq 0.02 + 18.2 + - 0.02 + 18.3 \leq n \leq 0.02 + 18.3 + - 0.02 + 18.4 \leq n \leq 0.02 + 18.4 + - 0.02 + 18.5 \leq n \leq 0.02 + 18.5 + - 0.02 + 18.6 \leq n \leq 0.02 + 18.6 + - 0.02 + 18.7 \leq n \leq 0.02 + 18.7 + - 0.02 + 18.8 \leq n \leq 0.02 + 18.8 + - 0.02 + 19.1 \leq n \leq 0.02 + 19.1 + - 0.02 + 19.3 \leq n \leq 0.02 + 19.3 + - 0.02 + 19.4 \leq n \leq 0.02 + 19.4 + - 0.02 + 19.6 \leq n \leq 0.02 + 19.6 + - 0.02 + 19.7 \leq n \leq 0.02 + 19.7 + - 0.02 + 19.8 \leq n \leq 0.02 + 19.8 + - 0.02 + 19.9 \leq n \leq 0.02 + 19.9 + - 0.02 \leq 6.25 - X \leq 0.02 + - 0.02 \leq 7.25 - X \leq 0.02 + - 0.02 \leq 8.35 - X \leq 0.02 + - 0.02 \leq 9.55 - X \leq 0.02 + - 0.02 \leq n - 18.1 \leq 0.02 + - 0.02 \leq n - 18.2 \leq 0.02 + - 0.02 \leq n - 18.3 \leq 0.02 + - 0.02 \leq n - 18.4 \leq 0.02 + - 0.02 \leq n - 18.5 \leq 0.02 + - 0.02 \leq n - 18.6 \leq 0.02 + - 0.02 \leq n - 18.7 \leq 0.02 + - 0.02 \leq n - 18.8 \leq 0.02 + - 0.02 \leq n - 18.9 \leq 0.02 + - 0.02 \leq n - 19.1 \leq 0.02 + - 0.02 \leq n - 19.3 \leq 0.02 + - 0.02 \leq n - 19.4 \leq 0.02 + - 0.02 \leq n - 19.5 \leq 0.02 + - 0.02 \leq n - 19.6 \leq 0.02 + - 0.02 \leq n - 19.7 \leq 0.02 + - 0.02 \leq n - 19.8 \leq 0.02 + - 0.02 \leq n - 19.9 \leq 0.02 + - 0.03 + 18.1 \leq n \leq 0.03 + 18.1 + - 0.03 + 18.3 \leq n \leq 0.03 + 18.3 + - 0.03 + 18.4 \leq n \leq 0.03 + 18.4 + - 0.03 + 18.5 \leq n \leq 0.03 + 18.5 + - 0.03 + 18.6 \leq n \leq 0.03 + 18.6 + - 0.03 + 19.1 \leq n \leq 0.03 + 19.1 + - 0.03 + 19.2 \leq n \leq 0.03 + 19.2 + - 0.03 + 19.3 \leq n \leq 0.03 + 19.3 + - 0.03 + 19.4 \leq n \leq 0.03 + 19.4 + - 0.03 + 19.5 \leq n \leq 0.03 + 19.5 + - 0.03 + 19.6 \leq n \leq 0.03 + 19.6 + - 0.03 + 19.7 \leq n \leq 0.03 + 19.7 + - 0.03 + 19.9 \leq n \leq 0.03 + 19.9 + - 0.03 \leq 4.05 - X \leq 0.03 + - 0.03 \leq 4.1 - X \leq 0.03 + - 0.03 \leq 4.7 - X \leq 0.03 + - 0.03 \leq 5.55 - X \leq 0.03 + - 0.03 \leq 5.95 - X \leq 0.03 + - 0.03 \leq 6.15 - X \leq 0.03 + - 0.03 \leq 6.35 - X \leq 0.03 + - 0.03 \leq 7.55 - X \leq 0.03 + - 0.03 \leq 9.1 - X \leq 0.03 + - 0.03 \leq n - 18.1 \leq 0.03 + - 0.03 \leq n - 18.3 \leq 0.03 + - 0.03 \leq n - 18.4 \leq 0.03 + - 0.03 \leq n - 18.5 \leq 0.03 + - 0.03 \leq n - 18.6 \leq 0.03 + - 0.03 \leq n - 18.7 \leq 0.03 + - 0.03 \leq n - 19.1 \leq 0.03 + - 0.03 \leq n - 19.2 \leq 0.03 + - 0.03 \leq n - 19.3 \leq 0.03 + - 0.03 \leq n - 19.4 \leq 0.03 + - 0.03 \leq n - 19.5 \leq 0.03 + - 0.03 \leq n - 19.6 \leq 0.03 + - 0.03 \leq n - 19.7 \leq 0.03 + - 0.03 \leq n - 19.9 \leq 0.03 + - 0.04 + 18.4 \leq n \leq 0.04 + 18.4 + - 0.04 + 18.5 \leq n \leq 0.04 + 18.5 + - 0.04 + 18.6 \leq n \leq 0.04 + 18.6 + - 0.04 + 18.7 \leq n \leq 0.04 + 18.7 + - 0.04 + 19.1 \leq n \leq 0.04 + 19.1 + - 0.04 + 19.2 \leq n \leq 0.04 + 19.2 + - 0.04 + 19.3 \leq n \leq 0.04 + 19.3 + - 0.04 + 19.4 \leq n \leq 0.04 + 19.4 + - 0.04 + 19.5 \leq n \leq 0.04 + 19.5 + - 0.04 + 19.7 \leq n \leq 0.04 + 19.7 + - 0.04 + 19.9 \leq n \leq 0.04 + 19.9 + - 0.04 \leq 5.2 - X \leq 0.04 + - 0.04 \leq 8.35 - X \leq 0.04 + - 0.04 \leq 8.45 - X \leq 0.04 + - 0.04 \leq 8.9 - X \leq 0.04 + - 0.04 \leq 9.2 - X \leq 0.04 + - 0.04 \leq n - 18.2 \leq 0.04 + - 0.04 \leq n - 18.3 \leq 0.04 + - 0.04 \leq n - 18.4 \leq 0.04 + - 0.04 \leq n - 18.5 \leq 0.04 + - 0.04 \leq n - 18.6 \leq 0.04 + - 0.04 \leq n - 18.7 \leq 0.04 + - 0.04 \leq n - 18.8 \leq 0.04 + - 0.04 \leq n - 19.1 \leq 0.04 + - 0.04 \leq n - 19.2 \leq 0.04 + - 0.04 \leq n - 19.3 \leq 0.04 + - 0.04 \leq n - 19.4 \leq 0.04 + - 0.04 \leq n - 19.5 \leq 0.04 + - 0.04 \leq n - 19.7 \leq 0.04 + - 0.04 \leq n - 19.9 \leq 0.04 + - 0.05 + 18.1 \leq n \leq 0.05 + 18.1 + - 0.05 + 18.2 \leq n \leq 0.05 + 18.2 + - 0.05 + 18.4 \leq n \leq 0.05 + 18.4 + - 0.05 + 18.5 \leq n \leq 0.05 + 18.5 + - 0.05 + 18.8 \leq n \leq 0.05 + 18.8 + - 0.05 + 18.9 \leq n \leq 0.05 + 18.9 + - 0.05 + 19.1 \leq n \leq 0.05 + 19.1 + - 0.05 + 19.2 \leq n \leq 0.05 + 19.2 + - 0.05 + 19.4 \leq n \leq 0.05 + 19.4 + - 0.05 + 19.5 \leq n \leq 0.05 + 19.5 + - 0.05 + 19.7 \leq n \leq 0.05 + 19.7 + - 0.05 + 19.8 \leq n \leq 0.05 + 19.8 + - 0.05 < x - 1.5 < 0.05 + - 0.05 < x - 2.5 < 0.05 + - 0.05 < x - 4.5 < 0.05 + - 0.05 < x - 5.5 < 0.05 + - 0.05 \leq 4.6 - X \leq 0.05 + - 0.05 \leq 4.75 - X \leq 0.05 + - 0.05 \leq 6.9 - X \leq 0.05 + - 0.05 \leq 7.5 - X \leq 0.05 + - 0.05 \leq 8.75 - X \leq 0.05 + - 0.05 \leq 8.9 - X \leq 0.05 + - 0.05 \leq n - 18.1 \leq 0.05 + - 0.05 \leq n - 18.2 \leq 0.05 + - 0.05 \leq n - 18.4 \leq 0.05 + - 0.05 \leq n - 18.5 \leq 0.05 + - 0.05 \leq n - 18.6 \leq 0.05 + - 0.05 \leq n - 18.7 \leq 0.05 + - 0.05 \leq n - 18.8 \leq 0.05 + - 0.05 \leq n - 18.9 \leq 0.05 + - 0.05 \leq n - 19.1 \leq 0.05 + - 0.05 \leq n - 19.2 \leq 0.05 + - 0.05 \leq n - 19.3 \leq 0.05 + - 0.05 \leq n - 19.4 \leq 0.05 + - 0.05 \leq n - 19.5 \leq 0.05 + - 0.05 \leq n - 19.6 \leq 0.05 + - 0.05 \leq n - 19.7 \leq 0.05 + - 0.05 \leq n - 19.8 \leq 0.05 + - 0.05 \leq n - 19.9 \leq 0.05 + - 0.06 \leq 5.6 - X \leq 0.06 + - 0.06 \leq 7.35 - X \leq 0.06 + - 0.07 \leq 4.55 - X \leq 0.07 + - 0.07 \leq 8.6 - X \leq 0.07 + - 0.07 \leq 8.8 - X \leq 0.07 + - 0.08 \leq 8.6 - X \leq 0.08 + - 0.08 \leq 9.8 - X \leq 0.08 + - 0.09 \leq 4.5 - X \leq 0.09 + - 0.09 \leq 5.75 - X \leq 0.09 + - 0.09 \leq 6.2 - X \leq 0.09 + - 0.09 \leq 6.9 - X \leq 0.09 + - 0.09 \leq 9.45 - X \leq 0.09 + - 0.09 \leq 9.7 - X \leq 0.09 + - 0.11 + 11.21 \leq m \leq 0.11 + 11.21 + - 0.11 + 14.06 \leq m \leq 0.11 + 14.06 + - 0.11 + 18.42 \leq m \leq 0.11 + 18.42 + - 0.11 \leq m - 11.21 \leq 0.11 + - 0.11 \leq m - 14.06 \leq 0.11 + - 0.11 \leq m - 18.42 \leq 0.11 + - 0.12 + 10.56 \leq m \leq 0.12 + 10.56 + - 0.12 \leq m - 10.56 \leq 0.12 + - 0.13 + 19.79 \leq m \leq 0.13 + 19.79 + - 0.13 \leq m - 17.47 \leq 0.13 + - 0.13 \leq m - 19.79 \leq 0.13 + - 0.14 + 12.05 \leq m \leq 0.14 + 12.05 + - 0.14 + 14.15 \leq m \leq 0.14 + 14.15 + - 0.14 + 16.84 \leq m \leq 0.14 + 16.84 + - 0.14 + 17.43 \leq m \leq 0.14 + 17.43 + - 0.14 \leq m - 12.05 \leq 0.14 + - 0.14 \leq m - 14.15 \leq 0.14 + - 0.14 \leq m - 16.63 \leq 0.14 + - 0.14 \leq m - 16.84 \leq 0.14 + - 0.14 \leq m - 17.43 \leq 0.14 + - 0.14 \leq m - 19.01 \leq 0.14 + - 0.15 + 12.43 \leq m \leq 0.15 + 12.43 + - 0.15 \leq m - 12.43 \leq 0.15 + - 0.15 \leq m - 12.62 \leq 0.15 + - 0.15 \leq m - 14.81 \leq 0.15 + - 0.16 + 11.12 \leq m \leq 0.16 + 11.12 + - 0.16 + 12.13 \leq m \leq 0.16 + 12.13 + - 0.16 + 19.02 \leq m \leq 0.16 + 19.02 + - 0.16 \leq m - 11.12 \leq 0.16 + - 0.16 \leq m - 12.13 \leq 0.16 + - 0.16 \leq m - 19.02 \leq 0.16 + - 0.17 + 17.38 \leq m \leq 0.17 + 17.38 + - 0.17 \leq m - 17.38 \leq 0.17 + - 0.17 \leq m - 18.22 \leq 0.17 + - 0.18 + 11.57 \leq m \leq 0.18 + 11.57 + - 0.18 + 12.37 \leq m \leq 0.18 + 12.37 + - 0.18 + 14.11 \leq m \leq 0.18 + 14.11 + - 0.18 + 17.86 \leq m \leq 0.18 + 17.86 + - 0.18 + 18.78 \leq m \leq 0.18 + 18.78 + - 0.18 \leq m - 11.57 \leq 0.18 + - 0.18 \leq m - 12.37 \leq 0.18 + - 0.18 \leq m - 14.11 \leq 0.18 + - 0.18 \leq m - 17.74 \leq 0.18 + - 0.18 \leq m - 17.86 \leq 0.18 + - 0.18 \leq m - 18.35 \leq 0.18 + - 0.18 \leq m - 18.78 \leq 0.18 + - 0.5 \geq x + 3 + - 0.5 \geq x + 4 + - 1 + 2 x > 3 + - 1 + 2 x > 7 + - 1 + 2 x > 9 + - 1 + 3 x > 5 + - 1 + 1 - x \geq 11 + 1 + - 1 + 1 - x \geq 13 + 1 + - 1 + 1 - x \geq 14 + 1 + - 1 + 1 - x \geq 15 + 1 + - 1 + 1 - x \geq 17 + 1 + - 1 + 1 - x \geq 18 + 1 + - 1 + 1 - x \geq 19 + 1 + - 1 + 1 - x \geq 4 + 1 + - 1 + 1 - x \geq 5 + 1 + - 1 + 1 - x \geq 6 + 1 + - 1 + 1 - x \geq 8 + 1 + - 1 + 1 - x \leq 12 + 1 + - 1 + 1 - x \leq 13 + 1 + - 1 + 1 - x \leq 20 + 1 + - 1 + 10 > 6 x - 5 x + - 1 + 10 > 8 x - 7 x + - 1 + 25 > 10 x - 6 x + - 1 + 25 > 10 x - 7 x + - 1 + 25 > 20 x - 8 x + - 1 + 9 > 9 x - 7 x + - 1 - 2 \leq 2 + \frac{p}{4} - 2 + - 1 - 2 \leq 2 + \frac{p}{8} - 2 + - 1 - 3 \leq 3 + \frac{p}{3} - 3 + - 1 - 3 \leq 3 + \frac{p}{7} - 3 + - 1 - 3 \leq 3 + \frac{p}{8} - 3 + - 1 - 4 \leq 4 + \frac{p}{2} - 4 + - 1 - 4 \leq 4 + \frac{p}{3} - 4 + - 1 - 4 \leq 4 + \frac{p}{6} - 4 + - 1 - 4 \leq 4 + \frac{p}{7} - 4 + - 1 - 5 \leq 5 + \frac{p}{3} - 5 + - 1 - 5 \leq 5 + \frac{p}{5} - 5 + - 1 - 5 \leq 5 + \frac{p}{8} - 5 + - 1 - 6 \leq 6 + \frac{p}{2} - 6 + - 1 - 6 \leq 6 + \frac{p}{5} - 6 + - 1 - 7 > - 9 - 7 + - 1 - m + 1 > 10 + 1 + - 1 - m + 1 > 2 + 1 + - 1 - m + 1 > 3 + 1 + - 1 - m + 1 > 4 + 1 + - 1 - m + 1 > 5 + 1 + - 1 - m + 1 > 6 + 1 + - 1 - m + 1 > 7 + 1 + - 1 - m + 1 > 8 + 1 + - 1 - m + 1 > 9 + 1 + - 1 < x < 1, x > 3 + - 1 < x < 2 + - 1 < x \leq 2 + - 1 > x + - 1 \leq x \leq 2 + - 1 \leq x \leq 3 + - 1 \leq x \leq 4 + - 1.5 < - t < - 0.5 + - 1.5 \geq x + - 1.5 \geq x + 3 + - 1.53 + 0.46 - 1 + - 10 + 3 x > 5 + - 10 + 10 - x \geq 12 + 10 + - 10 + 10 - x \geq 15 + 10 + - 10 + 10 - x \geq 2 + 10 + - 10 + 10 - x \geq 6 + 10 + - 10 + 10 - x \leq 11 + 10 + - 10 + 10 - x \leq 20 + 10 + - 10 + 15 > 9 x - 8 x + - 10 + 16 > 8 x - 5 x + - 10 + 2 < - 7 + 2 + - 10 + 2 < - 8 + 2 + - 10 + 20 > 10 x - 8 x + - 10 + 3 < - 7 + 3 + - 10 + 3 < - 8 + 3 + - 10 - m + 10 > 1 + 10 + - 10 - m + 10 > 2 + 10 + - 10 - m + 10 > 3 + 10 + - 10 - m + 10 > 4 + 10 + - 10 - m + 10 > 5 + 10 + - 10 - m + 10 > 7 + 10 + - 10 - m + 10 > 8 + 10 + - 10 - m + 10 > 9 + 10 + - 10 < - 16 + - 10 < - 18 + - 10 < - 20 + - 10 < - 25 + - 10 < 20 + - 10 < 35 + - 10 > - 11 + - 10 > - 12 + - 10 > - 16 + - 10 > - 18 + - 10 > - 25 + - 10 > - 269 + - 10 > - 30 + - 10 > - 35 + - 10 > - 40 + - 10 > - 45 + - 10 > 5 x + - 10 > m + - 10 > x - 7 + - 10 \geq 4 x + - 10 \geq 5 x + - 10 \geq x + - 10 \leq - 2 x < 2 + - 10 \leq - 2 x < 4 + - 10 \leq - 2 x < 6 + - 10 \leq - 4 x < 2 + - 10 \leq - 4 x < 4 + - 10 \leq - 4 x < 6 + - 10 \leq - 5 x < 2 + - 10 \leq - 5 x < 4 + - 10 \leq - 5 x < 6 + - 10 \leq 2 x \leq - 4 + - 10 \leq 2 x \leq 4 + - 10 \leq \frac{5}{9} \left(F - 32\right) \leq 20 + - 10 \leq \frac{p}{3} + - 10 \leq \frac{p}{4} + - 10 \leq \frac{p}{6} + - 10 \leq \frac{p}{8} + - 10 \leq \frac{p}{9} + - 10 \leq p + - 10 \leq x \leq 0 + - 10 \leq x \leq 18 + - 100 > - 255 + - 100 > - 428 + - 100 > - 434 + - 102 > - 207 + - 102 > - 350 + - 103 > - 340 + - 103 > - 367 + - 106 > - 444 + - 107 > - 246 + - 107 > - 407 + - 108 > - 317 + - 108 > - 446 + - 108 \leq 27 x + - 109 > - 460 + - 11 + 11 - x \geq 1 + 11 + - 11 + 11 - x \geq 10 + 11 + - 11 + 11 - x \geq 14 + 11 + - 11 + 11 - x \geq 15 + 11 + - 11 + 11 - x \geq 17 + 11 + - 11 + 11 - x \geq 18 + 11 + - 11 + 11 - x \geq 2 + 11 + - 11 + 11 - x \geq 7 + 11 + - 11 + 11 - x \geq 9 + 11 + - 11 + 11 - x \leq 4 + 11 + - 11 + 15 > 9 x - 7 x + - 11 + 25 > 10 x - 8 x + - 11 - 2 x \leq - 15 + - 11 - 3 x \leq - 20 + - 11 - 4 x \leq - 15 + - 11 > - 13 + - 11 > - 16 + - 11 > - 228 + - 11 > - 270 + - 11 > - 408 + - 11 > 6 x + 7 + - 11 \leq - 2 x < 1 + - 11 \leq - 2 x < 3 + - 11 \leq - 2 x < 5 + - 11 \leq - 4 x < 1 + - 11 \leq - 4 x < 3 + - 11 \leq - 4 x < 5 + - 11 \leq - 5 x < 1 + - 11 \leq - 5 x < 3 + - 11 \leq - 5 x < 5 + - 11 \leq \frac{p}{2} + - 11 \leq \frac{p}{3} + - 11 \leq \frac{p}{5} + - 11 \leq \frac{p}{6} + - 11 \leq \frac{p}{7} + - 11 \leq \frac{p}{8} + - 11 \leq \frac{p}{9} + - 11 \leq x - 6 + - 11 \leq x - 7 + - 110 \leq 5 F \leq 475 + - 111 > - 271 + - 111 > - 332 + - 111 > - 451 + - 112 > - 263 + - 113 > - 309 + - 114 > - 419 + - 114 \leq 19 x + - 117 > - 352 + - 117 > - 474 + - 12 + 2 x > 6 + - 12 + 3 x > 9 + - 12 + 12 - x \geq 1 + 12 + - 12 + 12 - x \geq 14 + 12 + - 12 + 12 - x \geq 15 + 12 + - 12 + 12 - x \geq 19 + 12 + - 12 + 12 - x \geq 2 + 12 + - 12 + 12 - x \geq 3 + 12 + - 12 + 12 - x \geq 6 + 12 + - 12 + 12 - x \geq 9 + 12 + - 12 + 12 - x \leq 17 + 12 + - 12 + 12 - x \leq 2 + 12 + - 12 + 12 - x \leq 9 + 12 + - 12 + 20 > 12 x - 10 x + - 12 + 20 > 8 x - 7 x + - 12 - 4 k < 0 + - 12 - x \geq - 15 + - 12 < - 18 + - 12 < - 20 + - 12 < - 21 + - 12 < - 24 + - 12 < - 28 + - 12 < - 30 + - 12 < - 36 + - 12 < 15 + - 12 < 16 + - 12 < 3 + - 12 > - 14 + - 12 > - 16 + - 12 > - 18 + - 12 > - 21 + - 12 > - 24 + - 12 > - 27 + - 12 > - 28 + - 12 > - 36 + - 12 > - 463 + - 12 > - 471 + - 12 > 15 x + - 12 > 2 x + - 12 > 4 x + - 12 > 6 x + - 12 \geq 4 x + - 12 \geq 6 x + - 12 \geq x + - 12 \leq - 2 x < 2 + - 12 \leq - 2 x < 4 + - 12 \leq - 4 x < 2 + - 12 \leq - 4 x < 4 + - 12 \leq - 5 x < 2 + - 12 \leq - 5 x < 4 + - 12 \leq 2 x \leq - 2 + - 12 \leq 2 x \leq - 6 + - 12 \leq 2 x \leq 2 + - 12 \leq 2 x \leq 6 + - 12 \leq p + - 120 > - 265 + - 121 > - 321 + - 122 > - 320 + - 122 > - 488 + - 126 > - 482 + - 127 > - 274 + - 127 > - 293 + - 127 > - 302 + - 127 > - 344 + - 13 + - 13 + 13 - x \geq 10 + 13 + - 13 + 13 - x \geq 13 + 13 + - 13 + 13 - x \geq 19 + 13 + - 13 + 13 - x \geq 2 + 13 + - 13 + 13 - x \geq 20 + 13 + - 13 + 13 - x \geq 3 + 13 + - 13 + 13 - x \geq 4 + 13 + - 13 + 13 - x \geq 6 + 13 + - 13 + 13 - x \geq 7 + 13 + - 13 + 13 - x \geq 9 + 13 + - 13 + 13 - x \leq 10 + 13 + - 13 + 13 - x \leq 8 + 13 + - 13 + 25 > 10 x - 6 x + - 13 - 2 x \leq - 15 + - 13 - 5 x \leq 12 + - 13 > - 14 + - 13 > - 15 + - 13 > - 423 + - 13 \leq - 2 x < 1 + - 13 \leq - 2 x < 3 + - 13 \leq - 4 x < 1 + - 13 \leq - 4 x < 3 + - 13 \leq - 5 x < 1 + - 13 \leq - 5 x < 3 + - 13 \leq F \leq 86 + - 130 > - 251 + - 130 > - 356 + - 131 > - 291 + - 132 > - 328 + - 133 > - 256 + - 133 > - 271 + - 133 \leq 19 x + - 134 > - 248 + - 134 > - 260 + - 134 > - 271 + - 135 > - 362 + - 135 > - 378 + - 135 > - 441 + - 135 \leq 5 \left(F - 32\right) \leq 315 + - 136 > - 470 + - 139 > - 312 + - 139 > - 395 + - 14 + 2 x > 2 + - 14 + 14 - x \geq 11 + 14 + - 14 + 14 - x \geq 12 + 14 + - 14 + 14 - x \geq 16 + 14 + - 14 + 14 - x \geq 18 + 14 + - 14 + 14 - x \geq 2 + 14 + - 14 + 14 - x \geq 20 + 14 + - 14 + 14 - x \geq 4 + 14 + - 14 + 14 - x \geq 5 + 14 + - 14 + 14 - x \geq 7 + 14 + - 14 + 14 - x \geq 8 + 14 + - 14 + 14 - x \geq 9 + 14 + - 14 + 14 - x \leq 1 + 14 + - 14 + 14 - x \leq 15 + 14 + - 14 + 14 - x \leq 19 + 14 + - 14 + 14 - x \leq 2 + 14 + - 14 + 14 - x \leq 5 + 14 + - 14 + 14 - x \leq 6 + 14 + - 14 + 20 > 10 x - 9 x + - 14 + 20 > 12 x - 10 x + - 14 + 20 > 8 x - 7 x + - 14 - 3 x \leq - 20 + - 14 - 5 x \leq 6 + - 14 < - 20 + - 14 < - 22 + - 14 > - 18 + - 14 > - 217 + - 14 > 5 x + - 14 \geq x + - 14 \leq - 2 x < 2 + - 14 \leq - 4 x < 2 + - 14 \leq - 5 x < 2 + - 14 \leq 14 x + - 14 \leq 2 x \leq - 4 + - 14 \leq 2 x \leq 4 + - 14 \leq p + - 14 \leq x - 4 \leq 14 + - 140 > - 500 + - 141 > - 298 + - 141 > - 490 + - 142 > - 414 + - 142 > - 493 + - 143 > - 290 + - 144 > - 369 + - 144 > - 436 + - 144 > - 465 + - 145 > - 311 + - 147 > - 283 + - 147 > - 331 + - 147 > - 378 + - 147 > - 449 + - 148 > - 295 + - 148 > - 318 + - 149 > - 341 + - 149 > - 431 + - 15 + 4 x > 9 + - 15 + 15 - x \geq 10 + 15 + - 15 + 15 - x \geq 12 + 15 + - 15 + 15 - x \geq 14 + 15 + - 15 + 15 - x \geq 16 + 15 + - 15 + 15 - x \geq 19 + 15 + - 15 + 15 - x \geq 7 + 15 + - 15 + 15 - x \leq 13 + 15 + - 15 + 15 - x \leq 15 + 15 + - 15 + 15 - x \leq 19 + 15 + - 15 + 15 - x \leq 9 + 15 + - 15 < - 24 + - 15 < - 25 + - 15 < - 27 + - 15 < - 30 + - 15 < - 35 + - 15 < 24 + - 15 < 3 + - 15 > - 25 + - 15 > - 45 + - 15 > - 466 + - 15 > 17 x + - 15 > 5 x + - 15 \geq 3 x + - 15 \geq 5 x + - 15 \geq x + - 15 \leq - 2 x < 1 + - 15 \leq - 4 x < 1 + - 15 \leq - 5 x < 1 + - 15 \leq \frac{5}{9} \left(F - 32\right) \leq 35 + - 15 \leq p + - 152 > - 235 + - 152 > - 329 + - 153 > - 406 + - 155 > - 222 + - 156 > - 233 + - 156 > - 489 + - 159 > - 224 + - 159 > - 336 + - 159 > - 389 + - 159 > - 394 + - 16 + 2 x > 2 + - 16 + 16 - x \geq 1 + 16 + - 16 + 16 - x \geq 14 + 16 + - 16 + 16 - x \geq 17 + 16 + - 16 + 16 - x \geq 20 + 16 + - 16 + 16 - x \geq 5 + 16 + - 16 + 16 - x \geq 8 + 16 + - 16 + 16 - x \geq 9 + 16 + - 16 + 16 - x \leq 6 + 16 + - 16 + 16 - x \leq 8 + 16 + - 16 < - 20 + - 16 < - 22 + - 16 < - 24 + - 16 < - 28 + - 16 < - 32 + - 16 > - 17 + - 16 > - 18 + - 16 > - 24 + - 16 > - 32 + - 16 > - 36 + - 16 > - 426 + - 16 > 25 x + - 16 \geq 4 x + - 16 \geq x + - 16 \leq 2 x \leq - 2 + - 16 \leq 2 x \leq 2 + - 16 \leq p + - 160 > - 277 + - 161 > - 304 + - 162 \leq 27 x + - 163 > - 354 + - 165 > - 434 + - 166 > - 256 + - 166 > - 257 + - 167 > - 435 + - 168 > - 257 + - 168 > - 322 + - 169 > - 351 + - 17 + - 17 + 17 - x \geq 1 + 17 + - 17 + 17 - x \geq 15 + 17 + - 17 + 17 - x \geq 17 + 17 + - 17 + 17 - x \geq 19 + 17 + - 17 + 17 - x \geq 2 + 17 + - 17 + 17 - x \geq 20 + 17 + - 17 + 17 - x \geq 5 + 17 + - 17 + 17 - x \geq 8 + 17 + - 17 + 17 - x \leq 14 + 17 + - 17 + 17 - x \leq 4 + 17 + - 17 - 3 x \leq - 20 + - 17 - x \geq - 20 + - 17 > - 319 + - 17 > - 481 + - 170 > - 440 + - 173 > - 288 + - 175 > - 269 + - 175 > - 496 + - 176 > - 460 + - 177 > - 433 + - 177 > - 459 + - 18 + 4 t + - 18 + 8 u + - 18 + 18 - x \geq 14 + 18 + - 18 + 18 - x \geq 15 + 18 + - 18 + 18 - x \geq 17 + 18 + - 18 + 18 - x \geq 19 + 18 + - 18 + 18 - x \geq 4 + 18 + - 18 + 18 - x \geq 5 + 18 + - 18 + 18 - x \geq 7 + 18 + - 18 + 18 - x \geq 9 + 18 + - 18 + 18 - x \leq 12 + 18 + - 18 + 18 - x \leq 16 + 18 + - 18 + 18 - x \leq 17 + 18 + - 18 + 18 - x \leq 19 + 18 + - 18 + 18 - x \leq 5 + 18 + - 18 + 18 - x \leq 6 + 18 + - 18 + 18 - x \leq 7 + 18 + - 18 + 18 - x \leq 8 + 18 + - 18 - x \geq - 20 + - 18 < - 24 + - 18 < - 26 + - 18 < - 27 + - 18 < - 36 + - 18 < - 42 + - 18 < 16 + - 18 < 24 + - 18 > - 24 + - 18 > - 27 + - 18 > - 500 + - 18 > 6 x + - 18 > 9 x + - 18 \geq x + - 18 \leq F - 32 \leq 36 + - 180 > - 256 + - 180 \leq 5 \left(F - 32\right) \leq 270 + - 181 > - 265 + - 181 > - 379 + - 182 > - 329 + - 182 > - 485 + - 184 > - 286 + - 185 > - 384 + - 186 > - 251 + - 186 > - 419 + - 186 > - 420 + - 186 > - 491 + - 187 > - 273 + - 187 > - 382 + - 187 > - 473 + - 188 > - 343 + - 189 > - 248 + - 189 > - 320 + - 189 \leq 27 x + - 19 + 6 x > 5 + - 19 + 7 x > 2 + - 19 + 7 x > 9 + - 19 + 19 - x \geq 1 + 19 + - 19 + 19 - x \geq 10 + 19 + - 19 + 19 - x \geq 11 + 19 + - 19 + 19 - x \geq 16 + 19 + - 19 + 19 - x \geq 19 + 19 + - 19 + 19 - x \geq 2 + 19 + - 19 + 19 - x \geq 20 + 19 + - 19 + 19 - x \geq 5 + 19 + - 19 + 19 - x \leq 11 + 19 + - 19 + 19 - x \leq 14 + 19 + - 19 + 19 - x \leq 2 + 19 + - 19 + 25 > 10 x - 7 x + - 19 - 5 x \leq 6 + - 19 > 18 x + - 19 \leq 19 x + - 192 > - 329 + - 193 > - 321 + - 193 > - 470 + - 193 > - 484 + - 194 > - 357 + - 197 > - 291 + - 197 > - 302 + - 197 > - 357 + - 198 > - 336 + - 198 > - 465 + - 199 > - 222 + - 199 > - 337 + - 199 > - 468 + - 2 + - 2 + 2 i - 2 i - 2 + - 2 + 2 x > 4 + - 2 + 2 x > 6 + - 2 + 3 x > 4 + - 2 + 4 x > 6 + - 2 + 5 x > 8 + - 2 + 10 > 10 x - 6 x + - 2 + 10 > 10 x - 8 x + - 2 + 10 > 10 x - 9 x + - 2 + 10 > 6 x - 5 x + - 2 + 12 > 12 x - 10 x + - 2 + 12 > 12 x - 7 x + - 2 + 12 > 8 x - 6 x + - 2 + 16 > 16 x - 9 x + - 2 + 2 - x \geq 10 + 2 + - 2 + 2 - x \geq 11 + 2 + - 2 + 2 - x \geq 14 + 2 + - 2 + 2 - x \geq 15 + 2 + - 2 + 2 - x \geq 16 + 2 + - 2 + 2 - x \geq 2 + 2 + - 2 + 2 - x \geq 20 + 2 + - 2 + 2 - x \geq 9 + 2 + - 2 + 20 > 10 x - 8 x + - 2 + 20 > 8 x - 5 x + - 2 + 4 > - 4 + 4 + - 2 + 6 > 12 x - 10 x + - 2 + 6 > 6 x - 5 x + - 2 + 7 > - 7 + 7 + - 2 + 8 > 8 x - 6 x + - 2 + 8 > 8 x - 7 x + - 2 + 9 > 9 x - 8 x + - 2 + \frac{- 15}{5} + - 2 + c + - 2 + n + - 2 + s + - 2 - 2 i + - 2 - 3 x \leq - 20 + - 2 - 3 x \leq 10 + - 2 - 5 x \leq - 12 + - 2 - 1 > - 6 - 1 + - 2 - 1 \leq 1 + \frac{p}{5} - 1 + - 2 - 1 \leq 1 + \frac{p}{7} - 1 + - 2 - 1 \leq 1 - 2 x - 1 < 2 - 1 + - 2 - 1 \leq 1 - 4 x - 1 < 2 - 1 + - 2 - 1 \leq 1 - 5 x - 1 < 2 - 1 + - 2 - 2 + - 2 - 2 > - 8 - 2 + - 2 - 3 > - 7 - 3 + - 2 - 3 \leq 3 + \frac{p}{3} - 3 + - 2 - 3 \leq 3 + \frac{p}{4} - 3 + - 2 - 3 \leq 3 + \frac{p}{5} - 3 + - 2 - 3 \leq 3 + \frac{p}{7} - 3 + - 2 - 4 \leq 4 + \frac{p}{6} - 4 + - 2 - 4 \leq 4 + \frac{p}{8} - 4 + - 2 - 4 \leq 4 + \frac{p}{9} - 4 + - 2 - 5 > - 4 - 5 + - 2 - 5 \leq 5 + \frac{p}{5} - 5 + - 2 - 5 \leq 5 + \frac{p}{9} - 5 + - 2 - 6 \leq 6 + \frac{p}{2} - 6 + - 2 - 6 \leq 6 + \frac{p}{3} - 6 + - 2 - 6 \leq 6 + \frac{p}{5} - 6 + - 2 - 6 \leq 6 + \frac{p}{7} - 6 + - 2 - 6 \leq 6 + \frac{p}{9} - 6 + - 2 - \left( - c \right) + - 2 - \left( - m \right) + - 2 - \left( - n \right) + - 2 - \left( - s \right) + - 2 - \left( - w \right) + - 2 - m + 2 > 1 + 2 + - 2 - m + 2 > 10 + 2 + - 2 - m + 2 > 3 + 2 + - 2 - m + 2 > 4 + 2 + - 2 - m + 2 > 5 + 2 + - 2 - m + 2 > 6 + 2 + - 2 - m + 2 > 7 + 2 + - 2 - m + 2 > 8 + 2 + - 2 - m + 2 > 9 + 2 + - 2 < - 6 + - 2 < 2 x + - 2 < 0 + - 2 < 1 + - 2 < 12 + - 2 < 2 + - 2 < x + - 2 < x + 1 + - 2 < x + 2 + - 2 < x + 3 + - 2 < x < - \frac{3}{5} + - 2 < x < - \frac{4}{3} + - 2 < x < - \frac{4}{5} + - 2 < x < - \frac{5}{3} + - 2 < x < -1 + - 2 < x < 0, x > 2 + - 2 < x < 1 + - 2 < x < 1, x > 4 + - 2 < x < 2 + - 2 < x < 3 + - 2 < x < 4 + - 2 < x < 5 + - 2 < x < \frac{3}{5} + - 2 < x < \frac{4}{3} + - 2 < x < \frac{5}{3} + - 2 < x \leq - \frac{10}{9} + - 2 < x \leq 1 + - 2 < x \leq 3 + - 2 < x \leq 4 + - 2 < x \leq 5 + - 2 < x \leq 6 + - 2 < x \leq \frac{1}{2} + - 2 < z < 2 + - 2 > - 16 + - 2 > - 18 + - 2 > - 4 + - 2 > - 5 + - 2 > - 6 + - 2 > - 7 + - 2 > 2 x + - 2 > 3 x + 4 + - 2 > x + - 2 > x - 5 + - 2 > x - 6 + - 2 \geq x - 3 + - 2 \leq m, m \leq 2 + - 2 \leq x + - 2 \leq x - 1 + - 2 \leq x - 3 + - 2 \leq x - 3 \leq 2 + - 2 \leq x - 4 \leq 2 + - 2 \leq x - 5 \leq 2 + - 2 \leq x - 6 \leq 2 + - 2 \leq x - 7 \leq 2 + - 2 \leq x - 8 \leq 2 + - 2 \leq x - 9 \leq 2 + - 2 \leq x \leq 1 + - 2 \leq x \leq 10 + - 2 \leq x \leq 12 + - 2 \leq x \leq 14 + - 2 \leq x \leq 16 + - 2 \leq x \leq 2 + - 2 \leq x \leq 3 + - 2 \leq x \leq 4 + - 2 \leq x \leq 5 + - 2 \leq x \leq 6 + - 2 \leq x \leq 8 + - 2 \leq x \leq \frac{3}{4}, x \geq 3 + - 2 \leq x \leq \frac{3}{4}, x \geq 5 + - 2 \leq x \leq \frac{3}{4}, x \geq 7 + - 2 \leq x \leq \frac{3}{8}, x \geq 3 + - 2 \leq x \leq \frac{3}{8}, x \geq 4 + - 2 \leq x \leq \frac{3}{8}, x \geq 9 + - 2 \leq x \leq \frac{4}{5}, x \geq 4 + - 2 \leq x \leq \frac{4}{9}, x \geq 4 + - 2 \leq x \leq \frac{4}{9}, x \geq 9 + - 2 \leq x \leq \frac{5}{8}, x \geq 8 + - 2 \leq x \leq \frac{5}{9}, x \geq 4 + - 2.07 + - 2.5 < - t < - 0.5 + - 2.5 < - t < - 1.5 + - 2.5 \geq x + - 20 + 3 x > 7 + - 20 + 4 x > 8 + - 20 + 20 - x \geq 1 + 20 + - 20 + 20 - x \geq 10 + 20 + - 20 + 20 - x \geq 11 + 20 + - 20 + 20 - x \geq 15 + 20 + - 20 + 20 - x \geq 17 + 20 + - 20 + 20 - x \geq 18 + 20 + - 20 + 20 - x \geq 19 + 20 + - 20 + 20 - x \geq 20 + 20 + - 20 + 20 - x \geq 6 + 20 + - 20 + 20 - x \geq 7 + 20 + - 20 + 20 - x \leq 11 + 20 + - 20 + 20 - x \leq 14 + 20 + - 20 + 20 - x \leq 16 + 20 + - 20 - x \geq - 25 + - 20 < - 24 + - 20 < - 26 + - 20 < - 28 + - 20 < - 30 + - 20 < - 36 + - 20 < - 40 + - 20 < 16 + - 20 < 32 + - 20 > - 28 + - 20 > - 448 + - 20 > 10 x + - 20 > 12 x + - 20 > 20 x + - 20 > 21 x + - 20 \leq 5 F \leq 430 + - 20 \leq \frac{5}{9} \left(F - 32\right) \leq 30 + - 20 \leq p + - 200 > - 348 + - 21 + 4 x > 7 + - 21 + 5 x > 4 + - 21 + 6 x > 3 + - 21 < - 27 + - 21 < 27 + - 21 < 3 + - 21 > - 24 + - 21 > - 265 + - 21 > - 27 + - 21 > 23 x + - 21 > 26 x + - 21 \leq p + - 22 + 3 x > 5 + - 22 + 4 x > 10 + - 22 + 4 x > 2 + - 22 + 6 x > 8 + - 22 + 25 > 10 x - 9 x + - 22 \leq F \leq 95 + - 22 \leq p + - 225 \leq 5 \left(F - 32\right) \leq 270 + - 23 + 4 x > 5 + - 23 - x \geq - 25 + - 23 > - 334 + - 23 > - 475 + - 24 + 6 x > 6 + - 24 - 5 x \leq 6 + - 24 < - 32 + - 24 < - 33 + - 24 < - 36 + - 24 < - 48 + - 24 > - 27 + - 24 > - 32 + - 24 > - 36 + - 24 > 30 x + - 24 \leq p + - 25 - x \geq - 30 + - 25 < - 35 + - 25 < - 40 + - 25 < - 45 + - 25 < 5 + - 25 > - 240 + - 25 > - 248 + - 25 > - 352 + - 25 > - 40 + - 25 > - 45 + - 25 \leq \frac{5}{9} \left(F - 32\right) \leq 30 + - 25 \leq p + - 251 < - 169 + - 251 < - 37.7 + - 251 < - 96 + - 26 > - 242 + - 27 + 5 x > 3 + - 27 + 5 x > 8 + - 27 - x \geq - 30 + - 27 < - 33 + - 27 < - 36 + - 27 < 15 + - 27 < 6 + - 27 < 9 + - 27 > 8 x + - 27 \leq 27 x + - 27 \leq F - 32 \leq 63 + - 27 \leq p + - 270 \leq 5 \left(F - 32\right) \leq 315 + - 28 < - 36 + - 28 < - 40 + - 28 < - 44 + - 28 < 32 + - 28 < 36 + - 28 \leq p + - 29 + 4 x > 3 + - 29 > - 334 + - 29 > - 354 + - 29 > 25 x + - 3 + - 3 + 2 x > 5 + - 3 + 2 x > 9 + - 3 + 3 x > 3 + - 3 + 4 x > 5 + - 3 + 15 > 10 x - 7 x + - 3 + 3 - x \geq 11 + 3 + - 3 + 3 - x \geq 14 + 3 + - 3 + 3 - x \geq 16 + 3 + - 3 + 3 - x \geq 17 + 3 + - 3 + 3 - x \geq 19 + 3 + - 3 + 3 - x \geq 20 + 3 + - 3 + 3 - x \geq 3 + 3 + - 3 + 3 - x \geq 5 + 3 + - 3 + 3 - x \leq 10 + 3 + - 3 + 3 - x \leq 11 + 3 + - 3 + 3 - x \leq 12 + 3 + - 3 + 3 - x \leq 2 + 3 + - 3 + 3 - x \leq 8 + 3 + - 3 + 7 > - 4 + 7 + - 3 + 8 > 8 x - 7 x + - 3 + 9 > 9 x - 8 x + - 3 + \frac{- 36}{4} + - 3 - 4 x \leq - 15 + - 3 - 5 x \leq 12 + - 3 - 7 s + - 3 - 1 > - 5 - 1 + - 3 - 1 \leq 1 + \frac{p}{2} - 1 + - 3 - 1 \leq 1 + \frac{p}{6} - 1 + - 3 - 1 \leq 1 + \frac{p}{8} - 1 + - 3 - 1 \leq 1 - 2 x - 1 < 3 - 1 + - 3 - 1 \leq 1 - 4 x - 1 < 3 - 1 + - 3 - 1 \leq 1 - 5 x - 1 < 3 - 1 + - 3 - 2 > - 6 - 2 + - 3 - 2 \leq 2 + \frac{p}{4} - 2 + - 3 - 2 \leq 2 + \frac{p}{6} - 2 + - 3 - 2 \leq 2 + \frac{p}{7} - 2 + - 3 - 2 \leq 2 + \frac{p}{8} - 2 + - 3 - 2 \leq 2 + \frac{p}{9} - 2 + - 3 - 2 \leq 2 - 2 x - 2 < 3 - 2 + - 3 - 2 \leq 2 - 4 x - 2 < 3 - 2 + - 3 - 2 \leq 2 - 5 x - 2 < 3 - 2 + - 3 - 3 > - 5 - 3 + - 3 - 3 > - 7 - 3 + - 3 - 5 > - 4 - 5 + - 3 - 5 > - 6 - 5 + - 3 - 5 \leq 5 + \frac{p}{7} - 5 + - 3 - 5 \leq 5 + \frac{p}{8} - 5 + - 3 - 5 \leq 5 + \frac{p}{9} - 5 + - 3 - 6 > - 9 - 6 + - 3 - 6 \leq 6 + \frac{p}{4} - 6 + - 3 - 6 \leq 6 + \frac{p}{6} - 6 + - 3 - 6 \leq 6 + \frac{p}{8} - 6 + - 3 - 6 \leq 6 + \frac{p}{9} - 6 + - 3 - m + 3 > 1 + 3 + - 3 - m + 3 > 10 + 3 + - 3 - m + 3 > 2 + 3 + - 3 - m + 3 > 4 + 3 + - 3 - m + 3 > 5 + 3 + - 3 - m + 3 > 6 + 3 + - 3 - m + 3 > 7 + 3 + - 3 - m + 3 > 8 + 3 + - 3 - m + 3 > 9 + 3 + - 3 - x \geq - 10 + - 3 - x \geq - 6 + - 3 < - 12 + - 3 < - 15 + - 3 < - \frac{13}{3} + - 3 < 3 x + - 3 < -1 + - 3 < 0 + - 3 < 2 + - 3 < 4 + - 3 < x + - 3 < x + 2 + - 3 < x + 3 + - 3 < x - 1 + - 3 < x < - 1 , x > 2 + - 3 < x < - 1 , x > 3 + - 3 < x < - 2 + - 3 < x < - 2 , x > 2 + - 3 < x < - 2 , x > 3 + - 3 < x < - \frac{5}{4} + - 3 < x < - \frac{9}{4} + - 3 < x < -1 + - 3 < x < -1, x > 1 + - 3 < x < 0 + - 3 < x < 0, x > 3 + - 3 < x < 1 + - 3 < x < 2 + - 3 < x < 3 + - 3 < x < 4 + - 3 < x < 5 + - 3 < x < 6 + - 3 < x < 8 + - 3 < x < \frac{5}{4} + - 3 < x \leq - \frac{23}{9} + - 3 < x \leq 0 + - 3 < x \leq 4 + - 3 < x \leq 5 + - 3 < z < 3 + - 3 > - 12 + - 3 > - 13 + - 3 > - 15 + - 3 > - 18 + - 3 > - 24 + - 3 > - 27 + - 3 > - 4 + - 3 > - 5 + - 3 > - 6 + - 3 > - 7 + - 3 > - 9 + - 3 > 2 x + 3 + - 3 > 3 x + - 3 > 4 x + 5 + - 3 > x + - 3 > x - 1 + - 3 > x - 4 + - 3 > x - 6 + - 3 \geq 2 x + - 3 \geq x + - 3 \leq - 2 x < 1 + - 3 \leq - 4 x < 1 + - 3 \leq - 5 x < 1 + - 3 \leq 2 x + 5 \leq 3 + - 3 \leq 2 x + 7 \leq 3 + - 3 \leq 2 x + 9 \leq 3 + - 3 \leq \frac{p}{4} + - 3 \leq \frac{p}{5} + - 3 \leq \frac{p}{7} + - 3 \leq \frac{p}{8} + - 3 \leq m, m \leq 3 + - 3 \leq x + - 3 \leq x - 2 \leq 3 + - 3 \leq x - 4 \leq 3 + - 3 \leq x - 5 \leq 3 + - 3 \leq x - 6 \leq 3 + - 3 \leq x - 7 + - 3 \leq x - 7 \leq 3 + - 3 \leq x - 8 \leq 3 + - 3 \leq x - 9 \leq 3 + - 3 \leq x \leq - 1 + - 3 \leq x \leq 1 + - 3 \leq x \leq 11 + - 3 \leq x \leq 13 + - 3 \leq x \leq 15 + - 3 \leq x \leq 2 + - 3 \leq x \leq 3 + - 3 \leq x \leq 5 + - 3 \leq x \leq 7 + - 3 \leq x \leq 9 + - 3 \leq x \leq \frac{2}{3}, x \geq 4 + - 3 \leq x \leq \frac{2}{3}, x \geq 5 + - 3 \leq x \leq \frac{2}{3}, x \geq 6 + - 3 \leq x \leq \frac{2}{9}, x \geq 5 + - 3 \leq x \leq \frac{2}{9}, x \geq 8 + - 3 \leq x \leq \frac{3}{4}, x \geq 2 + - 3 \leq x \leq \frac{3}{8}, x \geq 7 + - 3 \leq x \leq \frac{4}{5}, x \geq 4 + - 3 \leq x \leq \frac{4}{9}, x \geq 4 + - 3 \leq x \leq \frac{4}{9}, x \geq 5 + - 3 \leq x \leq \frac{8}{9}, x \geq 4 + - 3 \leq x \leq \frac{8}{9}, x \geq 8 + - 3 \leq y \leq 3 + - 3.5 \geq x + - 30 < - 36 + - 30 < - 39 + - 30 < - 40 + - 30 < - 42 + - 30 < - 45 + - 30 < - 48 + - 30 < - 54 + - 30 < 10 + - 30 < 35 + - 30 > - 40 + - 30 > - 45 + - 30 \leq \frac{5}{9} \left(F - 32\right) \leq 35 + - 30 \leq p + - 31 > 22 x + - 32 + 40 u - 20 u^{2} + 5 u^{3} - \frac{5 u^{4}}{8} + \frac{u^{5}}{32} + - 32 < - 40 + - 32 < - 44 + - 32 < - 48 + - 32 < 20 + - 32 > - 222 + - 32 > - 309 + - 32 > 35 x + - 32 \leq p + - 33 > - 484 + - 33 > 13 x + - 33 > 46 x + - 33 \leq p + - 34 > 11 x + - 34 > 27 x + - 35 < - 50 + - 35 < 15 + - 35 < 20 + - 35 > - 40 + - 35 \leq p + - 36 < - 44 + - 36 < - 54 + - 36 < 12 + - 36 > 12 x + - 36 \leq F - 32 \leq 54 + - 36 \leq p + - 37 > 35 x + - 38 > - 210 + - 38 > - 319 + - 38 > - 480 + - 39 > - 235 + - 4 + - 4 + 2 x > 8 + - 4 + 10 > 10 x - 7 x + - 4 + 10 > 10 x - 9 x + - 4 + 12 > 12 x - 8 x + - 4 + 12 > 8 x - 6 x + - 4 + 12 > 9 x - 7 x + - 4 + 2 > - 6 + 2 + - 4 + 20 > 10 x - 6 x + - 4 + 3 > - 9 + 3 + - 4 + 4 - x \geq 11 + 4 + - 4 + 4 - x \geq 15 + 4 + - 4 + 4 - x \geq 19 + 4 + - 4 + 4 - x \geq 2 + 4 + - 4 + 4 - x \geq 6 + 4 + - 4 + 4 - x \geq 7 + 4 + - 4 + 4 - x \geq 9 + 4 + - 4 + 4 - x \leq 13 + 4 + - 4 + 4 - x \leq 4 + 4 + - 4 + 4 - x \leq 7 + 4 + - 4 + 4 > - 9 + 4 + - 4 + 5 > - 6 + 5 + - 4 + 6 > 10 x - 9 x + - 4 + 7 > - 6 + 7 + - 4 + 9 > 9 x - 8 x + - 4 + \frac{- 6}{3} + - 4 - 3 x \leq - 10 + - 4 - 4 k < 0 + - 4 - 5 x \leq 6 + - 4 - 1 > - 9 - 1 + - 4 - 1 \leq 1 + \frac{p}{3} - 1 + - 4 - 1 \leq 1 + \frac{p}{5} - 1 + - 4 - 1 \leq 1 + \frac{p}{6} - 1 + - 4 - 1 \leq 1 + \frac{p}{8} - 1 + - 4 - 1 \leq 1 + \frac{p}{9} - 1 + - 4 - 1 \leq 1 - 2 x - 1 < 4 - 1 + - 4 - 1 \leq 1 - 4 x - 1 < 4 - 1 + - 4 - 1 \leq 1 - 5 x - 1 < 4 - 1 + - 4 - 2 \leq 2 + \frac{p}{4} - 2 + - 4 - 2 \leq 2 + \frac{p}{6} - 2 + - 4 - 2 \leq 2 - 2 x - 2 < 4 - 2 + - 4 - 2 \leq 2 - 4 x - 2 < 4 - 2 + - 4 - 2 \leq 2 - 5 x - 2 < 4 - 2 + - 4 - 3 > - 6 - 3 + - 4 - 3 \leq 3 + \frac{p}{2} - 3 + - 4 - 3 \leq 3 + \frac{p}{4} - 3 + - 4 - 3 \leq 3 + \frac{p}{6} - 3 + - 4 - 3 \leq 3 + \frac{p}{9} - 3 + - 4 - 3 \leq 3 - 2 x - 3 < 4 - 3 + - 4 - 3 \leq 3 - 4 x - 3 < 4 - 3 + - 4 - 3 \leq 3 - 5 x - 3 < 4 - 3 + - 4 - 4 > - 9 - 4 + - 4 - 5 \leq 5 + \frac{p}{3} - 5 + - 4 - 5 \leq 5 + \frac{p}{8} - 5 + - 4 - 5 \leq 5 + \frac{p}{9} - 5 + - 4 - 6 \leq 6 + \frac{p}{4} - 6 + - 4 - 6 \leq 6 + \frac{p}{6} - 6 + - 4 - 6 \leq 6 + \frac{p}{8} - 6 + - 4 - 6 \leq 6 + \frac{p}{9} - 6 + - 4 - 7 + 4 + - 4 - 9 > - 6 - 9 + - 4 - m + 4 > 1 + 4 + - 4 - m + 4 > 10 + 4 + - 4 - m + 4 > 2 + 4 + - 4 - m + 4 > 3 + 4 + - 4 - m + 4 > 5 + 4 + - 4 - m + 4 > 6 + 4 + - 4 - m + 4 > 7 + 4 + - 4 - m + 4 > 8 + 4 + - 4 - m + 4 > 9 + 4 + - 4 < - 10 + - 4 < - 12 + - 4 < - 16 + - 4 < - 2 + - 4 < - 20 + - 4 < - 8 + - 4 < 2 x + - 4 < 4 x + - 4 < -1 + - 4 < 0 + - 4 < 1 + - 4 < 2 + - 4 < 24 + - 4 < 28 + - 4 < 4 + - 4 < 6 + - 4 < x + - 4 < x + 1 + - 4 < x + 2 + - 4 < x < - 1 , x > 2 + - 4 < x < - 1 , x > 3 + - 4 < x < - 2 + - 4 < x < - 2 , x > 2 + - 4 < x < - 2 , x > 3 + - 4 < x < - 3 + - 4 < x < - \frac{2}{5} + - 4 < x < - \frac{3}{5} + - 4 < x < - \frac{5}{2} + - 4 < x < -1 + - 4 < x < -1, x > 2 + - 4 < x < 1 + - 4 < x < 2 + - 4 < x < 3 + - 4 < x < 4 + - 4 < x < 5 + - 4 < x < 6 + - 4 < x < 9 + - 4 < x < \frac{2}{5} + - 4 < x < \frac{3}{5} + - 4 < x \leq - \frac{16}{5} + - 4 < x \leq -1 + - 4 < z < 4 + - 4 > - 10 + - 4 > - 12 + - 4 > - 18 + - 4 > - 28 + - 4 > - 32 + - 4 > - 5 + - 4 > - 8 + - 4 > 2 x + - 4 > 4 x + - 4 > 5 x + 6 + - 4 > x + - 4 > x - 2 + - 4 > x - 7 + - 4 \geq 4 x + - 4 \geq x + - 4 \leq - 2 x < 2 + - 4 \leq - 4 x < 2 + - 4 \leq - 5 x < 2 + - 4 \leq 2 x + - 4 \leq F \leq 86 + - 4 \leq \frac{p}{2} + - 4 \leq \frac{p}{3} + - 4 \leq \frac{p}{6} + - 4 \leq \frac{p}{7} + - 4 \leq \frac{p}{8} + - 4 \leq m, m \leq 4 + - 4 \leq x + - 4 \leq x - 2 + - 4 \leq x - 2 \leq 4 + - 4 \leq x - 3 + - 4 \leq x - 3 \leq 4 + - 4 \leq x - 5 \leq 4 + - 4 \leq x - 6 \leq 4 + - 4 \leq x - 7 \leq 4 + - 4 \leq x - 8 \leq 4 + - 4 \leq x - 9 \leq 4 + - 4 \leq x \leq -1 + - 4 \leq x \leq 1 + - 4 \leq x \leq 10 + - 4 \leq x \leq 12 + - 4 \leq x \leq 14 + - 4 \leq x \leq 2 + - 4 \leq x \leq 3 + - 4 \leq x \leq 4 + - 4 \leq x \leq 8 + - 4 \leq x \leq \frac{2}{3}, x \geq 5 + - 4 \leq x \leq \frac{2}{3}, x \geq 8 + - 4 \leq x \leq \frac{2}{9}, x \geq 2 + - 4 \leq x \leq \frac{4}{7}, x \geq 7 + - 4 \leq x \leq \frac{4}{9}, x \geq 2 + - 4 \leq x \leq \frac{5}{9}, x \geq 7 + - 4 \leq x \leq \frac{8}{9}, x \geq 6 + - 4 \leq y \leq 0 + - 4 \leq y \leq 4 + - 4.5 \geq x + - 40 + 7 x > 2 + - 40 < - 48 + - 40 < - 50 + - 40 < - 52 + - 40 < - 56 + - 40 < 30 + - 40 < 45 + - 40 > - 45 + - 40 \leq p + - 41 > - 373 + - 42 > - 401 + - 42 \leq 14 x + - 42 \leq p + - 43 > 32 x + - 434 < - 169 + - 434 < - 37.7 + - 434 < - 96 + - 44 > 21 x + - 45 + 6 x > 9 + - 45 < - 60 + - 45 < - 65 + - 45 > - 328 + - 45 > 17 x + - 45 \leq 5 \left(F - 32\right) \leq 315 + - 45 \leq 5 \left(F - 32\right) \leq 360 + - 45 \leq F - 32 \leq 54 + - 45 \leq p + - 458 < - 169 + - 458 < - 37.7 + - 458 < - 96 + - 47 > - 358 + - 47 > 54 x + - 48 + 6 x > 6 + - 48 < - 32 t < - 16 + - 48 < - 60 + - 48 < - 66 + - 48 > - 398 + - 48 \leq p + - 49 > - 294 + - 49 > - 404 + - 49 \leq p + - 5 + - 5 + 2 x > 3 + - 5 + 2 x > 9 + - 5 + 12 > 6 x - 5 x + - 5 + 15 > 10 x - 9 x + - 5 + 20 > 10 x - 7 x + - 5 + 25 > 10 x - 6 x + - 5 + 25 > 20 x - 10 x + - 5 + 4 > - 8 + 4 + - 5 + 5 - x \geq 1 + 5 + - 5 + 5 - x \geq 12 + 5 + - 5 + 5 - x \geq 15 + 5 + - 5 + 5 - x \geq 3 + 5 + - 5 + 5 - x \geq 4 + 5 + - 5 + 5 - x \geq 7 + 5 + - 5 + 5 - x \leq 16 + 5 + - 5 + 5 - x \leq 4 + 5 + - 5 + 8 > 6 x - 5 x + - 5 - 2 x \leq - 15 + - 5 - 3 x \leq - 20 + - 5 - 3 x \leq 10 + - 5 - 1 > - 8 - 1 + - 5 - 1 \leq 1 + \frac{p}{5} - 1 + - 5 - 1 \leq 1 + \frac{p}{7} - 1 + - 5 - 1 \leq 1 + \frac{p}{9} - 1 + - 5 - 1 \leq 1 - 2 x - 1 < 5 - 1 + - 5 - 1 \leq 1 - 4 x - 1 < 5 - 1 + - 5 - 1 \leq 1 - 5 x - 1 < 5 - 1 + - 5 - 12 + 9 + - 5 - 2 \leq 2 + \frac{p}{2} - 2 + - 5 - 2 \leq 2 + \frac{p}{4} - 2 + - 5 - 2 \leq 2 + \frac{p}{6} - 2 + - 5 - 2 \leq 2 + \frac{p}{7} - 2 + - 5 - 2 \leq 2 + \frac{p}{8} - 2 + - 5 - 2 \leq 2 + \frac{p}{9} - 2 + - 5 - 2 \leq 2 - 2 x - 2 < 5 - 2 + - 5 - 2 \leq 2 - 4 x - 2 < 5 - 2 + - 5 - 2 \leq 2 - 5 x - 2 < 5 - 2 + - 5 - 3 \leq 3 + \frac{p}{2} - 3 + - 5 - 3 \leq 3 + \frac{p}{4} - 3 + - 5 - 3 \leq 3 + \frac{p}{6} - 3 + - 5 - 3 \leq 3 + \frac{p}{7} - 3 + - 5 - 3 \leq 3 + \frac{p}{9} - 3 + - 5 - 3 \leq 3 - 2 x - 3 < 5 - 3 + - 5 - 3 \leq 3 - 4 x - 3 < 5 - 3 + - 5 - 3 \leq 3 - 5 x - 3 < 5 - 3 + - 5 - 4 \leq 4 + \frac{p}{3} - 4 + - 5 - 4 \leq 4 + \frac{p}{6} - 4 + - 5 - 4 \leq 4 + \frac{p}{7} - 4 + - 5 - 4 \leq 4 + \frac{p}{9} - 4 + - 5 - 4 \leq 4 - 2 x - 4 < 5 - 4 + - 5 - 4 \leq 4 - 4 x - 4 < 5 - 4 + - 5 - 4 \leq 4 - 5 x - 4 < 5 - 4 + - 5 - 6 \leq 6 + \frac{p}{3} - 6 + - 5 - 6 \leq 6 + \frac{p}{5} - 6 + - 5 - 6 \leq 6 + \frac{p}{6} - 6 + - 5 - 6 \leq 6 + \frac{p}{7} - 6 + - 5 - 6 \leq 6 + \frac{p}{8} - 6 + - 5 - 6 \leq 6 + \frac{p}{9} - 6 + - 5 - m + 5 > 1 + 5 + - 5 - m + 5 > 10 + 5 + - 5 - m + 5 > 2 + 5 + - 5 - m + 5 > 3 + 5 + - 5 - m + 5 > 4 + 5 + - 5 - m + 5 > 6 + 5 + - 5 - m + 5 > 7 + 5 + - 5 - m + 5 > 8 + 5 + - 5 - m + 5 > 9 + 5 + - 5 - x \geq - 10 + - 5 - x \geq - 12 + - 5 < - 2 + - 5 < - 3 + - 5 < 5 x + - 5 < 0 + - 5 < 1 + - 5 < 3 + - 5 < x + - 5 < x < - 2 + - 5 < x < - 3 + - 5 < x < - 4 + - 5 < x < - \frac{2}{3} + - 5 < x < - \frac{3}{4} + - 5 < x < - \frac{4}{3} + - 5 < x < -1 + - 5 < x < 1 + - 5 < x < 2 + - 5 < x < 3 + - 5 < x < 4 + - 5 < x < 5 + - 5 < x < \frac{1}{3} + - 5 < x < \frac{2}{3} + - 5 < x < \frac{3}{2} + - 5 < x < \frac{3}{4} + - 5 < x < \frac{4}{3} + - 5 < x \leq - 2 + - 5 < x \leq - \frac{5}{3} + - 5 < z < 5 + - 5 > - 10 + - 5 > - 25 + - 5 > - 30 + - 5 > - 35 + - 5 > - 40 + - 5 > - 45 + - 5 > - 7 + - 5 > - 8 + - 5 > 3 x + 4 + - 5 > 5 x + - 5 > 6 x + 7 + - 5 > x + - 5 > x - 2 + - 5 > x - 3 + - 5 > x - 6 + - 5 \geq 5 x + - 5 \geq x + - 5 \leq - 2 x < 1 + - 5 \leq - 2 x < 3 + - 5 \leq - 4 x < 1 + - 5 \leq - 4 x < 3 + - 5 \leq - 5 x < 1 + - 5 \leq - 5 x < 3 + - 5 \leq 2 x + 3 \leq 5 + - 5 \leq 2 x + 7 \leq 5 + - 5 \leq 2 x + 9 \leq 5 + - 5 \leq 5 x + - 5 \leq \frac{5}{9} \left(F - 32\right) \leq 35 + - 5 \leq \frac{5}{9} \left(F - 32\right) \leq 40 + - 5 \leq \frac{p}{2} + - 5 \leq \frac{p}{3} + - 5 \leq \frac{p}{4} + - 5 \leq \frac{p}{5} + - 5 \leq \frac{p}{6} + - 5 \leq \frac{p}{7} + - 5 \leq \frac{p}{8} + - 5 \leq \frac{p}{9} + - 5 \leq m, m \leq 5 + - 5 \leq x + - 5 \leq x - 2 \leq 5 + - 5 \leq x - 3 \leq 5 + - 5 \leq x - 4 \leq 5 + - 5 \leq x - 6 \leq 5 + - 5 \leq x - 7 \leq 5 + - 5 \leq x - 8 \leq 5 + - 5 \leq x - 9 \leq 5 + - 5 \leq x \leq - 2 + - 5 \leq x \leq 1 + - 5 \leq x \leq 11 + - 5 \leq x \leq 13 + - 5 \leq x \leq 2 + - 5 \leq x \leq 5 + - 5 \leq x \leq 9 + - 5 \leq x \leq \frac{2}{3}, x \geq 9 + - 5 \leq x \leq \frac{3}{4}, x \geq 3 + - 5 \leq x \leq \frac{3}{8}, x \geq 3 + - 5 \leq x \leq \frac{3}{8}, x \geq 4 + - 5 \leq x \leq \frac{3}{8}, x \geq 8 + - 5 \leq x \leq \frac{4}{5}, x \geq 7 + - 5 \leq x \leq \frac{4}{5}, x \geq 8 + - 5 \leq x \leq \frac{5}{6}, x \geq 7 + - 5 \leq x \leq \frac{5}{8}, x \geq 9 + - 5 \leq x \leq \frac{5}{9}, x \geq 3 + - 5 \leq x \leq \frac{8}{9}, x \geq 7 + - 5 \leq x \leq \frac{8}{9}, x \geq 8 + - 5 \leq y \leq 0 + - 5 \leq y \leq 5 + - 50 < - 60 + - 50 < - 65 + - 50 < - 70 + - 51 > - 312 + - 51 > - 400 + - 51 > 18 x + - 53 > - 299 + - 53 > 54 x + - 54 < - 66 + - 54 < - 72 + - 54 < - 78 + - 54 > - 238 + - 54 \leq 27 x + - 54 \leq F - 32 \leq 63 + - 54 \leq p + - 55 > - 316 + - 56 > - 309 + - 56 \leq 14 x + - 56 \leq p + - 57 > - 241 + - 57 > - 339 + - 57 \leq 19 x + - 58 > - 367 + - 58 > 56 x + - 59 > - 227 + - 59 > - 439 + - 6 + - 6 + 2 x > 10 + - 6 + 2 x > 8 + - 6 + 3 x > 6 + - 6 + 3 x > 9 + - 6 + 10 > 6 x - 5 x + - 6 + 12 > 12 x - 10 x + - 6 + 12 > 9 x - 6 x + - 6 + 15 > 12 x - 9 x + - 6 + 15 > 9 x - 8 x + - 6 + 20 > 10 x - 8 x + - 6 + 20 > 12 x - 10 x + - 6 + 3 > - 8 + 3 + - 6 + 5 > - 8 + 5 + - 6 + 6 - x \geq 1 + 6 + - 6 + 6 - x \geq 12 + 6 + - 6 + 6 - x \geq 17 + 6 + - 6 + 6 - x \geq 18 + 6 + - 6 + 6 - x \geq 2 + 6 + - 6 + 6 - x \geq 20 + 6 + - 6 + 6 - x \geq 6 + 6 + - 6 + 6 - x \leq 20 + 6 + - 6 + 6 - x \leq 4 + 6 + - 6 + 6 - x \leq 7 + 6 + - 6 + \frac{- 21}{7} + - 6 + \left(\left( - 16 \right) \div 2\right) + - 6 - 1 \leq 1 + \frac{p}{2} - 1 + - 6 - 1 \leq 1 + \frac{p}{4} - 1 + - 6 - 1 \leq 1 + \frac{p}{7} - 1 + - 6 - 1 \leq 1 + \frac{p}{8} - 1 + - 6 - 1 \leq 1 + \frac{p}{9} - 1 + - 6 - 1 \leq 1 - 2 x - 1 < 6 - 1 + - 6 - 1 \leq 1 - 4 x - 1 < 6 - 1 + - 6 - 1 \leq 1 - 5 x - 1 < 6 - 1 + - 6 - 11 - 6 + - 6 - 2 > - 8 - 2 + - 6 - 2 \leq 2 + \frac{p}{3} - 2 + - 6 - 2 \leq 2 + \frac{p}{5} - 2 + - 6 - 2 \leq 2 - 2 x - 2 < 6 - 2 + - 6 - 2 \leq 2 - 4 x - 2 < 6 - 2 + - 6 - 2 \leq 2 - 5 x - 2 < 6 - 2 + - 6 - 3 \leq 3 + \frac{p}{2} - 3 + - 6 - 3 \leq 3 + \frac{p}{6} - 3 + - 6 - 3 \leq 3 + \frac{p}{8} - 3 + - 6 - 3 \leq 3 - 2 x - 3 < 6 - 3 + - 6 - 3 \leq 3 - 4 x - 3 < 6 - 3 + - 6 - 3 \leq 3 - 5 x - 3 < 6 - 3 + - 6 - 4 > - 8 - 4 + - 6 - 4 \leq 4 + \frac{p}{3} - 4 + - 6 - 4 \leq 4 + \frac{p}{6} - 4 + - 6 - 4 \leq 4 + \frac{p}{8} - 4 + - 6 - 4 \leq 4 - 2 x - 4 < 6 - 4 + - 6 - 4 \leq 4 - 4 x - 4 < 6 - 4 + - 6 - 4 \leq 4 - 5 x - 4 < 6 - 4 + - 6 - 5 > - 8 - 5 + - 6 - 5 \leq 5 + \frac{p}{2} - 5 + - 6 - 5 \leq 5 + \frac{p}{3} - 5 + - 6 - 5 \leq 5 + \frac{p}{4} - 5 + - 6 - 5 \leq 5 + \frac{p}{5} - 5 + - 6 - 5 \leq 5 + \frac{p}{7} - 5 + - 6 - 5 \leq 5 + \frac{p}{8} - 5 + - 6 - 5 \leq 5 - 2 x - 5 < 6 - 5 + - 6 - 5 \leq 5 - 4 x - 5 < 6 - 5 + - 6 - 5 \leq 5 - 5 x - 5 < 6 - 5 + - 6 - m + 6 > 1 + 6 + - 6 - m + 6 > 10 + 6 + - 6 - m + 6 > 2 + 6 + - 6 - m + 6 > 4 + 6 + - 6 - m + 6 > 5 + 6 + - 6 - m + 6 > 7 + 6 + - 6 - m + 6 > 8 + 6 + - 6 - m + 6 > 9 + 6 + - 6 < - 10 + - 6 < - 12 + - 6 < - 15 + - 6 < - 18 + - 6 < - 2 + - 6 < - 24 + - 6 < - 3 + - 6 < - 30 + - 6 < - 4 + - 6 < 2 x + - 6 < 3 x + - 6 < 6 x + - 6 < -1 + - 6 < 0 + - 6 < 1 + - 6 < 10 + - 6 < 2 + - 6 < x + - 6 < x - 7 + - 6 < x < - 3 + - 6 < x < 1 + - 6 < x < 6 + - 6 < x < 9 + - 6 < x \leq - 3 + - 6 < z < 6 + - 6 > - 10 + - 6 > - 11 + - 6 > - 12 + - 6 > - 13 + - 6 > - 14 + - 6 > - 16 + - 6 > - 18 + - 6 > - 27 + - 6 > - 8 + - 6 > - 9 + - 6 > 2 x + - 6 > 3 x + - 6 > 6 x + - 6 > x + - 6 > x - 4 + - 6 \geq 6 x + - 6 \leq - 2 x < 2 + - 6 \leq - 2 x < 4 + - 6 \leq - 4 x < 2 + - 6 \leq - 4 x < 4 + - 6 \leq - 5 x < 2 + - 6 \leq - 5 x < 4 + - 6 \leq 2 x + - 6 \leq \frac{p}{3} + - 6 \leq \frac{p}{5} + - 6 \leq \frac{p}{6} + - 6 \leq \frac{p}{7} + - 6 \leq \frac{p}{8} + - 6 \leq \frac{p}{9} + - 6 \leq m, m \leq 6 + - 6 \leq x + - 6 \leq x - 1 + - 6 \leq x - 2 \leq 6 + - 6 \leq x - 3 \leq 6 + - 6 \leq x - 4 + - 6 \leq x - 4 \leq 6 + - 6 \leq x - 5 \leq 6 + - 6 \leq x - 7 + - 6 \leq x - 7 \leq 6 + - 6 \leq x - 8 \leq 6 + - 6 \leq x - 9 \leq 6 + - 6 \leq x \leq - 3 + - 6 \leq x \leq -1 + - 6 \leq x \leq 0 + - 6 \leq x \leq 1 + - 6 \leq x \leq 10 + - 6 \leq x \leq 12 + - 6 \leq x \leq 3 + - 6 \leq x \leq 6 + - 6 \leq x \leq \frac{2}{3}, x \geq 8 + - 6 \leq x \leq \frac{3}{4}, x \geq 2 + - 6 \leq x \leq \frac{3}{4}, x \geq 3 + - 6 \leq x \leq \frac{3}{4}, x \geq 4 + - 6 \leq x \leq \frac{3}{7}, x \geq 8 + - 6 \leq x \leq \frac{3}{8}, x \geq 5 + - 6 \leq x \leq \frac{4}{5}, x \geq 3 + - 6 \leq x \leq \frac{4}{5}, x \geq 4 + - 6 \leq x \leq \frac{5}{6}, x \geq 4 + - 6 \leq x \leq \frac{5}{8}, x \geq 9 + - 6 \leq x \leq \frac{5}{9}, x \geq 3 + - 6 \leq x \leq \frac{6}{7}, x \geq 4 + - 6 \leq x \leq \frac{8}{9}, x \geq 2 + - 6 \leq x \leq \frac{8}{9}, x \geq 5 + - 6 \leq y \leq 0 + - 6 \leq y \leq 6 + - 60 < - 72 + - 60 < - 84 + - 60 \leq p + - 61 > - 422 + - 61 > 18 x + - 62 > - 387 + - 63 + - 63 > - 234 + - 63 \leq p + - 64 \leq p + - 65 \leq 5 F \leq 430 + - 66 > 42 x + - 66 \leq p + - 67 > - 420 + - 68 > - 357 + - 68 > - 362 + - 68 > - 396 + - 69 > - 247 + - 69 > - 474 + - 69 > - 479 + - 69 > 25 x + - 6^{n - 1} + - 7 + - 7 + 2 x > 3 + - 7 + 2 x > 5 + - 7 + 3 x > 2 + - 7 + 10 > 8 x - 7 x + - 7 + 12 > 6 x - 5 x + - 7 + 15 > 12 x - 10 x + - 7 + 16 > 12 x - 9 x + - 7 + 2 < - 4 + 2 + - 7 + 2 < - 5 + 2 + - 7 + 3 < - 4 + 3 + - 7 + 3 < - 5 + 3 + - 7 + 7 - x \geq 1 + 7 + - 7 + 7 - x \geq 11 + 7 + - 7 + 7 - x \geq 12 + 7 + - 7 + 7 - x \geq 13 + 7 + - 7 + 7 - x \geq 15 + 7 + - 7 + 7 - x \geq 18 + 7 + - 7 + 7 - x \geq 2 + 7 + - 7 + 7 - x \geq 4 + 7 + - 7 + 7 - x \geq 6 + 7 + - 7 + 7 - x \geq 7 + 7 + - 7 + 7 - x \geq 8 + 7 + - 7 + 7 - x \leq 1 + 7 + - 7 + 7 - x \leq 18 + 7 + - 7 + 7 - x \leq 2 + 7 + - 7 + 7 - x \leq 4 + 7 + - 7 + 7 - x \leq 7 + 7 + - 7 + 7 > - 9 + 7 + - 7 + \frac{- 80}{8} + - 7 + \left(\left( - 32 \right) \div 4\right) + - 7 - 2 x \leq - 15 + - 7 - 3 x \leq - 10 + - 7 - 4 x \leq - 15 + - 7 - 5 x \leq - 12 + - 7 - 1 \leq 1 - 2 x - 1 < 7 - 1 + - 7 - 1 \leq 1 - 4 x - 1 < 7 - 1 + - 7 - 1 \leq 1 - 5 x - 1 < 7 - 1 + - 7 - 2 \leq 2 - 2 x - 2 < 7 - 2 + - 7 - 2 \leq 2 - 4 x - 2 < 7 - 2 + - 7 - 2 \leq 2 - 5 x - 2 < 7 - 2 + - 7 - 3 \leq 3 - 2 x - 3 < 7 - 3 + - 7 - 3 \leq 3 - 4 x - 3 < 7 - 3 + - 7 - 3 \leq 3 - 5 x - 3 < 7 - 3 + - 7 - 4 > - 9 - 4 + - 7 - 4 \leq 4 - 2 x - 4 < 7 - 4 + - 7 - 4 \leq 4 - 4 x - 4 < 7 - 4 + - 7 - 4 \leq 4 - 5 x - 4 < 7 - 4 + - 7 - 5 \leq 5 - 2 x - 5 < 7 - 5 + - 7 - 5 \leq 5 - 4 x - 5 < 7 - 5 + - 7 - 5 \leq 5 - 5 x - 5 < 7 - 5 + - 7 - 6 \leq 6 - 2 x - 6 < 7 - 6 + - 7 - 6 \leq 6 - 4 x - 6 < 7 - 6 + - 7 - 6 \leq 6 - 5 x - 6 < 7 - 6 + - 7 - m + 7 > 1 + 7 + - 7 - m + 7 > 10 + 7 + - 7 - m + 7 > 2 + 7 + - 7 - m + 7 > 3 + 7 + - 7 - m + 7 > 4 + 7 + - 7 - m + 7 > 5 + 7 + - 7 - m + 7 > 6 + 7 + - 7 - m + 7 > 8 + 7 + - 7 - m + 7 > 9 + 7 + - 7 - x \geq - 10 + - 7 - x \geq - 12 + - 7 < - 3 + - 7 < - 4 + - 7 < - 5 + - 7 < -1 + - 7 < t < 4 + - 7 < x + - 7 < x < - 4 + - 7 < x < 1 + - 7 < x < 7 + - 7 < x \leq - 4 + - 7 < z < 7 + - 7 > - 14 + - 7 > - 17 + - 7 > - 9 + - 7 > 4 x + 5 + - 7 > x + - 7 > x - 1 + - 7 \leq - 2 x < 1 + - 7 \leq - 2 x < 3 + - 7 \leq - 2 x < 5 + - 7 \leq - 4 x < 1 + - 7 \leq - 4 x < 3 + - 7 \leq - 4 x < 5 + - 7 \leq - 5 x < 1 + - 7 \leq - 5 x < 3 + - 7 \leq - 5 x < 5 + - 7 \leq 2 x + 3 \leq 7 + - 7 \leq 2 x + 5 \leq 7 + - 7 \leq 2 x + 9 \leq 7 + - 7 \leq \frac{p}{2} + - 7 \leq \frac{p}{4} + - 7 \leq \frac{p}{5} + - 7 \leq \frac{p}{6} + - 7 \leq \frac{p}{7} + - 7 \leq \frac{p}{8} + - 7 \leq \frac{p}{9} + - 7 \leq x + - 7 \leq x - 2 + - 7 \leq x - 2 \leq 7 + - 7 \leq x - 3 \leq 7 + - 7 \leq x - 4 + - 7 \leq x - 4 \leq 7 + - 7 \leq x - 5 + - 7 \leq x - 5 \leq 7 + - 7 \leq x - 6 \leq 7 + - 7 \leq x - 8 \leq 7 + - 7 \leq x - 9 \leq 7 + - 7 \leq x \leq - 2 + - 7 \leq x \leq 11 + - 7 \leq x \leq 19 + - 7 \leq x \leq 2 + - 7 \leq x \leq 7 + - 7 \leq x \leq \frac{2}{3}, x \geq 5 + - 7 \leq x \leq \frac{2}{9}, x \geq 2 + - 7 \leq x \leq \frac{2}{9}, x \geq 3 + - 7 \leq x \leq \frac{2}{9}, x \geq 4 + - 7 \leq x \leq \frac{3}{4}, x \geq 2 + - 7 \leq x \leq \frac{3}{4}, x \geq 4 + - 7 \leq x \leq \frac{4}{5}, x \geq 2 + - 7 \leq x \leq \frac{4}{5}, x \geq 5 + - 7 \leq x \leq \frac{4}{9}, x \geq 9 + - 7 \leq x \leq \frac{8}{9}, x \geq 2 + - 7 \leq x \leq \frac{8}{9}, x \geq 4 + - 7 \leq y \leq 0 + - 7 \leq y \leq 7 + - 70 > - 468 + - 70 \leq 14 x + - 71 > - 280 + - 71 > - 299 + - 72 > - 247 + - 72 \leq p + - 73 > - 296 + - 74 > - 343 + - 74 > 70 x + - 76 + - 76 > - 403 + - 76 \leq 19 x + - 77 > - 288 + - 77 \leq p + - 78 > - 217 + - 78 > - 456 + - 78 > - 457 + - 8 + 2 x > 10 + - 8 + 2 x > 2 + - 8 + 1 + - 8 + 16 > 8 x - 6 x + - 8 + 2 < - 5 + 2 + - 8 + 2 < - 6 + 2 + - 8 + 20 > 12 x - 10 x + - 8 + 3 < - 5 + 3 + - 8 + 3 < - 6 + 3 + - 8 + 8 - x \geq 15 + 8 + - 8 + 8 - x \geq 16 + 8 + - 8 + 8 - x \geq 19 + 8 + - 8 + 8 - x \geq 2 + 8 + - 8 + 8 - x \geq 3 + 8 + - 8 + 8 - x \geq 6 + 8 + - 8 + 8 - x \geq 8 + 8 + - 8 + 8 - x \geq 9 + 8 + - 8 + 8 - x \leq 7 + 8 + - 8 + 8 - x \leq 8 + 8 + - 8 - 3 x \leq - 20 + - 8 - 3 x \leq 10 + - 8 - 1 \leq 1 - 2 x - 1 < 8 - 1 + - 8 - 1 \leq 1 - 4 x - 1 < 8 - 1 + - 8 - 1 \leq 1 - 5 x - 1 < 8 - 1 + - 8 - 2 \leq 2 - 2 x - 2 < 8 - 2 + - 8 - 2 \leq 2 - 4 x - 2 < 8 - 2 + - 8 - 2 \leq 2 - 5 x - 2 < 8 - 2 + - 8 - 3 \leq 3 - 2 x - 3 < 8 - 3 + - 8 - 3 \leq 3 - 4 x - 3 < 8 - 3 + - 8 - 3 \leq 3 - 5 x - 3 < 8 - 3 + - 8 - 4 \leq 4 - 2 x - 4 < 8 - 4 + - 8 - 4 \leq 4 - 4 x - 4 < 8 - 4 + - 8 - 4 \leq 4 - 5 x - 4 < 8 - 4 + - 8 - 5 \leq 5 - 2 x - 5 < 8 - 5 + - 8 - 5 \leq 5 - 4 x - 5 < 8 - 5 + - 8 - 5 \leq 5 - 5 x - 5 < 8 - 5 + - 8 - 6 \leq 6 - 2 x - 6 < 8 - 6 + - 8 - 6 \leq 6 - 4 x - 6 < 8 - 6 + - 8 - 6 \leq 6 - 5 x - 6 < 8 - 6 + - 8 - 7 \leq 7 - 2 x - 7 < 8 - 7 + - 8 - 7 \leq 7 - 4 x - 7 < 8 - 7 + - 8 - 7 \leq 7 - 5 x - 7 < 8 - 7 + - 8 - 8 > - 9 - 8 + - 8 - m + 8 > 1 + 8 + - 8 - m + 8 > 10 + 8 + - 8 - m + 8 > 2 + 8 + - 8 - m + 8 > 3 + 8 + - 8 - m + 8 > 4 + 8 + - 8 - m + 8 > 5 + 8 + - 8 - m + 8 > 6 + 8 + - 8 - m + 8 > 7 + 8 + - 8 - m + 8 > 9 + 8 + - 8 - x \geq - 10 + - 8 - x \geq - 15 + - 8 < - 16 + - 8 < - 24 + - 8 < - 3 + - 8 < - 5 + - 8 < - 6 + - 8 < 24 + - 8 < 6 + - 8 < x + - 8 < x - 7 + - 8 < x < 2 + - 8 < x < 3 + - 8 < x < 8 + - 8 < z < 8 + - 8 > - 11 + - 8 > - 12 + - 8 > - 13 + - 8 > - 16 + - 8 > - 18 + - 8 > - 24 + - 8 > - 28 + - 8 > - 36 + - 8 > - 9 + - 8 > 4 x + - 8 > 8 x + - 8 > x + - 8 > x - 2 + - 8 > x - 3 + - 8 > x - 4 + - 8 > x - 5 + - 8 > x - 7 + - 8 \geq 2 x + - 8 \geq 4 x + - 8 \geq x + - 8 \leq - 2 x < 2 + - 8 \leq - 2 x < 4 + - 8 \leq - 2 x < 6 + - 8 \leq - 4 x < 2 + - 8 \leq - 4 x < 4 + - 8 \leq - 4 x < 6 + - 8 \leq - 5 x < 2 + - 8 \leq - 5 x < 4 + - 8 \leq - 5 x < 6 + - 8 \leq 2 x \leq - 2 + - 8 \leq 2 x \leq 2 + - 8 \leq \frac{p}{2} + - 8 \leq \frac{p}{3} + - 8 \leq \frac{p}{4} + - 8 \leq \frac{p}{5} + - 8 \leq \frac{p}{6} + - 8 \leq \frac{p}{7} + - 8 \leq \frac{p}{8} + - 8 \leq \frac{p}{9} + - 8 \leq p + - 8 \leq x + - 8 \leq x - 2 \leq 8 + - 8 \leq x - 3 \leq 8 + - 8 \leq x - 4 \leq 8 + - 8 \leq x - 5 \leq 8 + - 8 \leq x - 6 + - 8 \leq x - 6 \leq 8 + - 8 \leq x - 7 + - 8 \leq x - 7 \leq 8 + - 8 \leq x - 9 \leq 8 + - 8 \leq x \leq -1 + - 8 \leq x \leq 0 + - 8 \leq x \leq 1 + - 8 \leq x \leq 8 + - 8 \leq x \leq \frac{2}{3}, x \geq 2 + - 8 \leq x \leq \frac{2}{9}, x \geq 5 + - 8 \leq x \leq \frac{3}{4}, x \geq 2 + - 8 \leq x \leq \frac{3}{4}, x \geq 3 + - 8 \leq x \leq \frac{3}{8}, x \geq 5 + - 8 \leq x \leq \frac{3}{8}, x \geq 6 + - 8 \leq x \leq \frac{4}{9}, x \geq 5 + - 8 \leq x \leq \frac{5}{8}, x \geq 2 + - 8 \leq x \leq \frac{5}{8}, x \geq 9 + - 8 \leq x \leq \frac{5}{9}, x \geq 4 + - 8 \leq x \leq \frac{5}{9}, x \geq 5 + - 8 \leq x \leq \frac{8}{9}, x \geq 3 + - 8 \leq x \leq \frac{8}{9}, x \geq 4 + - 8 \leq y \leq 0 + - 8 \leq y \leq 8 + - 80 < - 32 t < - 16 + - 80 < - 32 t < - 48 + - 80 \leq p + - 81 - 90 v + - 81 > - 204 + - 81 > - 417 + - 81 \leq 27 x + - 81 \leq p + - 82 > - 438 + - 83 > - 290 + - 84 \leq 14 x + - 85 > - 211 + - 85 > - 385 + - 86 > - 374 + - 86 > - 435 + - 88 > - 210 + - 88 > - 312 + - 88 \leq p + - 9 + - 9 + 2 x > 5 + - 9 + 3 x > 6 + - 9 + 5 x > 6 + - 9 + 12 > 6 x - 5 x + - 9 + 15 > 12 x - 9 x + - 9 + 15 > 6 x - 5 x + - 9 + 2 < - 6 + 2 + - 9 + 2 < - 7 + 2 + - 9 + 3 < - 6 + 3 + - 9 + 3 < - 7 + 3 + - 9 + 9 - x \geq 18 + 9 + - 9 + 9 - x \geq 2 + 9 + - 9 + 9 - x \geq 20 + 9 + - 9 + 9 - x \geq 4 + 9 + - 9 + 9 - x \geq 7 + 9 + - 9 + 9 - x \leq 10 + 9 + - 9 + 9 - x \leq 15 + 9 + - 9 + 9 - x \leq 18 + 9 + - 9 + 9 - x \leq 3 + 9 + - 9 + 9 - x \leq 9 + 9 + - 9 + \frac{- 20}{5} + - 9 + \frac{- 24}{3} + - 9 + \frac{- 8}{4} + - 9 + s^{3} + - 9 + t + - 9 - 2 x + 10 y + 7 \left( - 2 x + y\right) + - 9 - 2 x + 10 y - 14 x + 7 y + - 9 - 2 x \leq - 15 + - 9 - 4 x \leq 15 + - 9 - 5 x \leq 6 + - 9 - \left( - t \right) + - 9 - m + 9 > 1 + 9 + - 9 - m + 9 > 10 + 9 + - 9 - m + 9 > 2 + 9 + - 9 - m + 9 > 3 + 9 + - 9 - m + 9 > 4 + 9 + - 9 - m + 9 > 5 + 9 + - 9 - m + 9 > 6 + 9 + - 9 - m + 9 > 7 + 9 + - 9 - m + 9 > 8 + 9 + - 9 - x \geq - 12 + - 9 < - 15 + - 9 < - 18 + - 9 < 12 + - 9 < x + - 9 < x < 3 + - 9 < x < 9 + - 9 < z < 9 + - 9 > - 12 + - 9 > - 15 + - 9 > - 21 + - 9 > 3 x + - 9 > 5 x + 6 + - 9 > x + - 9 > x - 3 + - 9 > x - 4 + - 9 > x - 5 + - 9 > x - 6 + - 9 \leq - 2 x < 1 + - 9 \leq - 2 x < 3 + - 9 \leq - 2 x < 5 + - 9 \leq - 2 x < 7 + - 9 \leq - 4 x < 1 + - 9 \leq - 4 x < 3 + - 9 \leq - 4 x < 5 + - 9 \leq - 4 x < 7 + - 9 \leq - 5 x < 1 + - 9 \leq - 5 x < 3 + - 9 \leq - 5 x < 5 + - 9 \leq - 5 x < 7 + - 9 \leq 2 x + 3 \leq 9 + - 9 \leq 2 x + 5 \leq 9 + - 9 \leq 2 x + 7 \leq 9 + - 9 \leq F - 32 \leq 63 + - 9 \leq F - 32 \leq 72 + - 9 \leq \frac{p}{2} + - 9 \leq \frac{p}{3} + - 9 \leq \frac{p}{4} + - 9 \leq \frac{p}{6} + - 9 \leq \frac{p}{7} + - 9 \leq \frac{p}{8} + - 9 \leq \frac{p}{9} + - 9 \leq x + - 9 \leq x - 2 \leq 9 + - 9 \leq x - 3 \leq 9 + - 9 \leq x - 4 \leq 9 + - 9 \leq x - 5 + - 9 \leq x - 5 \leq 9 + - 9 \leq x - 6 + - 9 \leq x - 6 \leq 9 + - 9 \leq x - 7 + - 9 \leq x - 7 \leq 9 + - 9 \leq x - 8 \leq 9 + - 9 \leq x \leq 9 + - 9 \leq x \leq \frac{2}{3}, x \geq 3 + - 9 \leq x \leq \frac{2}{3}, x \geq 7 + - 9 \leq x \leq \frac{2}{3}, x \geq 8 + - 9 \leq x \leq \frac{2}{9}, x \geq 3 + - 9 \leq x \leq \frac{2}{9}, x \geq 4 + - 9 \leq x \leq \frac{2}{9}, x \geq 5 + - 9 \leq x \leq \frac{2}{9}, x \geq 8 + - 9 \leq x \leq \frac{3}{4}, x \geq 3 + - 9 \leq x \leq \frac{3}{4}, x \geq 6 + - 9 \leq x \leq \frac{3}{8}, x \geq 2 + - 9 \leq x \leq \frac{3}{8}, x \geq 4 + - 9 \leq x \leq \frac{4}{7}, x \geq 7 + - 9 \leq x \leq \frac{4}{9}, x \geq 5 + - 9 \leq x \leq \frac{4}{9}, x \geq 6 + - 9 \leq x \leq \frac{8}{9}, x \geq 7 + - 9 \leq y \leq 0 + - 9 \leq y \leq 9 + - 90 > - 283 + - 90 \leq 5 \left(F - 32\right) \leq 180 + - 90 \leq p + - 91 > - 273 + - 92 > - 319 + - 93 > - 267 + - 94 > - 277 + - 94 > - 361 + - 95 > - 335 + - 95 \leq 19 x + - 96 > - 215 + - 97 > - 255 + - 97 > - 353 + - 97 > - 408 + - 98 > - 210 + - 98 \leq 14 x + - \frac{10}{2} < - \frac{13}{2} + - \frac{10}{2} < - \frac{14}{2} + - \frac{10}{3} < - \frac{12}{3} + - \frac{10}{3} < - \frac{13}{3} + - \frac{10}{3} < - \frac{14}{3} + - \frac{10}{4} < - \frac{14}{4} + - \frac{10}{5} < - \frac{12}{5} + - \frac{10}{5} < - \frac{14}{5} + - \frac{10}{6} < - \frac{12}{6} + - \frac{10}{6} < - \frac{13}{6} + - \frac{10}{6} < - \frac{14}{6} + - \frac{12}{31} + - \frac{15}{19} + - \frac{18}{25} + - \frac{1}{14 a^{7}} + - \frac{1}{2} < - 1 + - \frac{1}{2} < - \frac{4}{2} + - \frac{1}{2} < - \frac{5}{2} + - \frac{1}{2} < - \frac{7}{6} + - \frac{1}{2} < x \leq 1 + - \frac{1}{2} < x \leq 2 + - \frac{1}{2} < x \leq 3 + - \frac{1}{2} < x \leq \frac{11}{2} + - \frac{1}{2} < x \leq \frac{13}{2} + - \frac{1}{2} < x \leq \frac{15}{2} + - \frac{1}{2} < x \leq \frac{3}{2} + - \frac{1}{2} < x \leq \frac{5}{2} + - \frac{1}{2} < x \leq \frac{7}{2} + - \frac{1}{2} < x \leq \frac{9}{2} + - \frac{1}{3} < - \frac{3}{3} + - \frac{1}{3} < - \frac{4}{3} + - \frac{1}{3} < - \frac{5}{3} + - \frac{1}{4} < - \frac{3}{4} + - \frac{1}{4} < - \frac{4}{4} + - \frac{1}{4} < - \frac{5}{4} + - \frac{1}{4} < x \leq \frac{11}{4} + - \frac{1}{4} < x \leq \frac{13}{4} + - \frac{1}{4} < x \leq \frac{15}{4} + - \frac{1}{4} < x \leq \frac{3}{4} + - \frac{1}{4} < x \leq \frac{5}{4} + - \frac{1}{4} < x \leq \frac{7}{4} + - \frac{1}{4} < x \leq \frac{9}{4} + - \frac{1}{5} < - \frac{3}{5} + - \frac{1}{5} < - \frac{4}{5} + - \frac{1}{5} < - \frac{5}{5} + - \frac{1}{5} < x \leq 1 + - \frac{1}{5} < x \leq 3 + - \frac{1}{5} < x \leq \frac{11}{5} + - \frac{1}{5} < x \leq \frac{13}{5} + - \frac{1}{5} < x \leq \frac{3}{5} + - \frac{1}{5} < x \leq \frac{7}{5} + - \frac{1}{5} < x \leq \frac{9}{5} + - \frac{1}{6 x^{10}} + - \frac{1}{6} < - \frac{2}{3} + - \frac{1}{6} < - \frac{3}{6} + - \frac{1}{6} < - \frac{4}{6} + - \frac{1}{6} < - \frac{5}{6} + - \frac{1}{8 y^{5}} + - \frac{2 n y^{2}}{9} + - \frac{2 p q}{3} - \frac{7 n p}{3} + \frac{8 p}{3} + - \frac{2 x}{5 y} + - \frac{2 y + 5}{45} + - \frac{2 y}{3} + - \frac{20 s^{2}}{4} + 20 \times 3 + - \frac{23 y + 30}{40} + - \frac{24 m^{4}}{6} + 24 \times 3 + - \frac{28 w}{9} + - \frac{2}{2} < - \frac{4}{2} + - \frac{2}{2} < - \frac{5}{2} + - \frac{2}{3} < - \frac{4}{3} + - \frac{2}{3} < - \frac{5}{3} + - \frac{2}{3} < - \frac{6}{3} + - \frac{2}{3} \leq x \leq 4 + - \frac{2}{3} \leq x \leq 5 + - \frac{2}{4} < - \frac{4}{4} + - \frac{2}{4} < - \frac{5}{4} + - \frac{2}{4} < - \frac{6}{4} + - \frac{2}{5} < - \frac{5}{5} + - \frac{2}{5} < - \frac{6}{5} + - \frac{2}{5} < x < 4 + - \frac{2}{5} < x \leq 2 + - \frac{2}{5} < x \leq \frac{12}{5} + - \frac{2}{5} < x \leq \frac{14}{5} + - \frac{2}{5} < x \leq \frac{4}{5} + - \frac{2}{5} < x \leq \frac{6}{5} + - \frac{2}{5} < x \leq \frac{8}{5} + - \frac{2}{5} \leq x \leq 4 + - \frac{2}{6} < - \frac{4}{6} + - \frac{2}{6} < - \frac{5}{6} + - \frac{2}{6} < - \frac{6}{6} + - \frac{3 \left( 2 y + 5\right)}{135} + - \frac{3 \pi}{4} \leq 120 \pi t - \frac{3 \pi}{4} \leq \frac{\pi}{4} + - \frac{3 \sqrt{2}}{2} + - \frac{3 d^{ - 2 }}{4} + - \frac{3 m n}{2} - \frac{5 m p}{2} + \frac{9 m}{2} + - \frac{3 p^{ - 10 }}{20} + - \frac{3 x^{ - 11 }}{10} + - \frac{3 x^{ - 8 }}{16} + - \frac{3 x^{3 - 7 - 7}}{10} + - \frac{3 y^{6}}{24 y^{11}} + - \frac{3 y^{6}}{6 y^{6} \times 4 y^{5}} + - \frac{30 a}{5} + 120 + - \frac{30 u}{5} + 120 + - \frac{32 y + 25}{45} + - \frac{35}{72} + - \frac{36}{121} + - \frac{3}{16 x^{8}} + - \frac{3}{20 p^{10}} + - \frac{3}{2} + - \frac{3}{2} < - \frac{5}{2} + - \frac{3}{2} < - \frac{6}{2} + - \frac{3}{2} < - \frac{7}{2} + - \frac{3}{2} < x < 4 + - \frac{3}{2} < x \leq 2 + - \frac{3}{2} < x \leq \frac{11}{2} + - \frac{3}{2} < x \leq \frac{13}{2} + - \frac{3}{2} < x \leq \frac{5}{2} + - \frac{3}{2} < x \leq \frac{7}{2} + - \frac{3}{2} < x \leq \frac{9}{2} + - \frac{3}{2} \leq x \leq 4 + - \frac{3}{2} \leq x \leq 5 + - \frac{3}{2} \leq x \leq 6 + - \frac{3}{3} < - \frac{5}{3} + - \frac{3}{4 d^{2}} + - \frac{3}{4} < - \frac{5}{4} + - \frac{3}{4} < - \frac{6}{4} + - \frac{3}{4} < - \frac{7}{4} + - \frac{3}{4} < x < \frac{4}{3} + - \frac{3}{4} < x \leq \frac{11}{4} + - \frac{3}{4} < x \leq \frac{13}{4} + - \frac{3}{4} < x \leq \frac{5}{4} + - \frac{3}{4} < x \leq \frac{7}{4} + - \frac{3}{4} < x \leq \frac{9}{4} + - \frac{3}{4} \leq x \leq 2 + - \frac{3}{4} \leq x \leq 5 + - \frac{3}{4} \leq x \leq 6 + - \frac{3}{56 k^{2}} + - \frac{3}{5} < - \frac{5}{5} + - \frac{3}{5} < - \frac{6}{5} + - \frac{3}{5} < - \frac{7}{5} + - \frac{3}{5} < x < 4 + - \frac{3}{5} < x \leq 1 + - \frac{3}{5} < x \leq \frac{11}{5} + - \frac{3}{5} < x \leq \frac{13}{5} + - \frac{3}{5} < x \leq \frac{7}{5} + - \frac{3}{5} < x \leq \frac{9}{5} + - \frac{3}{5} \leq x \leq 2 + - \frac{3}{5} \leq x \leq 6 + - \frac{3}{6} < - \frac{5}{6} + - \frac{3}{6} < - \frac{6}{6} + - \frac{3}{6} < - \frac{7}{6} + - \frac{4 a^{3}}{56 a^{10}} + - \frac{4 a^{3}}{7 a^{5} \times 8 a^{5}} + - \frac{4 v}{5 u} + - \frac{4 x^{ - 12 }}{45} + - \frac{4 x^{2 - 7 - 7}}{45} + - \frac{4}{2} < - \frac{7}{2} + - \frac{4}{3} < - \frac{5}{3} + - \frac{4}{3} < - \frac{6}{3} + - \frac{4}{3} < - \frac{7}{3} + - \frac{4}{3} < - \frac{8}{3} + - \frac{4}{3} \leq x \leq 2 + - \frac{4}{3} \leq x \leq 6 + - \frac{4}{4} < - \frac{8}{4} + - \frac{4}{5} < - \frac{6}{5} + - \frac{4}{5} < - \frac{7}{5} + - \frac{4}{5} < x \leq 2 + - \frac{4}{5} < x \leq \frac{12}{5} + - \frac{4}{5} < x \leq \frac{6}{5} + - \frac{4}{5} < x \leq \frac{8}{5} + - \frac{4}{5} \leq x \leq 2 + - \frac{4}{5} \leq x \leq 3 + - \frac{4}{5} \leq x \leq 6 + - \frac{4}{6} < - \frac{6}{6} + - \frac{4}{6} < - \frac{7}{6} + - \frac{4}{6} < - \frac{8}{6} + - \frac{5 \left( 9 y + 16\right)}{300} + - \frac{5 a u}{2} + \frac{5 t u}{2} - \frac{13 u}{2} + - \frac{5 r s}{3} - \frac{4 r t}{3} + \frac{8 r}{3} + - \frac{5 u^{6}}{15 u^{14}} + - \frac{5 u^{6}}{3 u^{8} \times 5 u^{6}} + - \frac{5 x}{84} < 0 + - \frac{5}{2} < - \frac{7}{2} + - \frac{5}{2} < - \frac{8}{2} + - \frac{5}{2} < - \frac{9}{2} + - \frac{5}{2} < x < 3 + - \frac{5}{2} < x < 4 + - \frac{5}{2} < x \leq \frac{11}{2} + - \frac{5}{2} < x \leq \frac{7}{2} + - \frac{5}{2} < x \leq \frac{9}{2} + - \frac{5}{2} \leq x \leq 4 + - \frac{5}{3} < - \frac{7}{3} + - \frac{5}{3} < - \frac{8}{3} + - \frac{5}{3} < - \frac{9}{3} + - \frac{5}{3} < x < 4 + - \frac{5}{3} \leq x \leq 6 + - \frac{5}{4} < - \frac{7}{4} + - \frac{5}{4} < - \frac{8}{4} + - \frac{5}{4} < - \frac{9}{4} + - \frac{5}{4} < x < 2 + - \frac{5}{4} < x \leq \frac{11}{4} + - \frac{5}{4} < x \leq \frac{7}{4} + - \frac{5}{4} < x \leq \frac{9}{4} + - \frac{5}{4} \leq x \leq 2 + - \frac{5}{4} \leq x \leq 3 + - \frac{5}{4} \leq x \leq 6 + - \frac{5}{5} < - \frac{7}{5} + - \frac{5}{5} < - \frac{8}{5} + - \frac{5}{5} < - \frac{9}{5} + - \frac{5}{6} < - \frac{7}{6} + - \frac{5}{6} < - \frac{8}{6} + - \frac{5}{6} < - \frac{9}{6} + - \frac{6 d^{4}}{2 d^{3} \times 4 d^{3}} + - \frac{6 r}{r} + - \frac{6 u^{5}}{2} + 6 \times 6 + - \frac{6 v}{v} + - \frac{6 x^{3}}{5 x^{3} \times 7 x^{5}} + - \frac{6 x^{5}}{32 x^{13}} + - \frac{6 x^{5}}{4 x^{5} \times 8 x^{8}} + - \frac{6}{2} < - \frac{9}{2} + - \frac{6}{3} < - \frac{10}{3} + - \frac{6}{3} < - \frac{8}{3} + - \frac{6}{4} < - \frac{10}{4} + - \frac{6}{4} < - \frac{8}{4} + - \frac{6}{4} < - \frac{9}{4} + - \frac{6}{5} < - \frac{9}{5} + - \frac{6}{5} < x \leq 2 + - \frac{6}{5} < x \leq \frac{8}{5} + - \frac{6}{5} \leq x \leq 2 + - \frac{6}{5} \leq x \leq 3 + - \frac{6}{5} \leq x \leq 4 + - \frac{6}{6} < - \frac{10}{6} + - \frac{6}{6} < - \frac{8}{6} + - \frac{7 m n}{2} + \frac{13 m p}{2} - \frac{7 m}{2} + - \frac{7 p^{2} q}{4} + \frac{7 n^{3} p^{2}}{4} - \frac{3 p^{2}}{4} + - \frac{7 x^{2}}{7 x^{8} \times 6 x^{4}} + - \frac{7 x^{5}}{10 x^{8}} + - \frac{7}{2} < - \frac{10}{2} + - \frac{7}{2} < - \frac{11}{2} + - \frac{7}{2} < - \frac{9}{2} + - \frac{7}{2} < x \leq \frac{9}{2} + - \frac{7}{3} < - \frac{10}{3} + - \frac{7}{3} < - \frac{11}{3} + - \frac{7}{3} < - \frac{9}{3} + - \frac{7}{4} < - \frac{9}{4} + - \frac{7}{4} < x \leq \frac{9}{4} + - \frac{7}{5} < - \frac{10}{5} + - \frac{7}{5} < - \frac{11}{5} + - \frac{7}{5} < - \frac{9}{5} + - \frac{7}{5} < x \leq \frac{9}{5} + - \frac{7}{6} < - \frac{10}{6} + - \frac{7}{6} < - \frac{11}{6} + - \frac{7}{6} < - \frac{9}{6} + - \frac{8 t}{5 s} + - \frac{8 x^{4}}{18 x^{11}} + - \frac{8 x^{4}}{3 x^{7} \times 6 x^{4}} + - \frac{8}{2} < - \frac{10}{2} + - \frac{8}{2} < - \frac{11}{2} + - \frac{8}{3} < - \frac{11}{3} + - \frac{8}{3} < - \frac{12}{3} + - \frac{8}{4} < - \frac{10}{4} + - \frac{8}{4} < - \frac{11}{4} + - \frac{8}{5} < - \frac{10}{5} + - \frac{8}{5} < - \frac{11}{5} + - \frac{8}{5} < - \frac{12}{5} + - \frac{8}{6} < - \frac{10}{6} + - \frac{8}{6} < - \frac{11}{6} + - \frac{8}{6} < - \frac{12}{6} + - \frac{9 r}{r} + - \frac{9 t}{10} + - \frac{9 v}{4 u} + - \frac{9 x^{ - 8 }}{28} + - \frac{9 x^{3 - 5 - 6}}{28} + - \frac{99}{20} + - \frac{9}{2} < - \frac{11}{2} + - \frac{9}{2} < - \frac{13}{2} + - \frac{9}{3} < - \frac{11}{3} + - \frac{9}{3} < - \frac{12}{3} + - \frac{9}{3} < - \frac{13}{3} + - \frac{9}{4} < - \frac{11}{4} + - \frac{9}{4} < - \frac{12}{4} + - \frac{9}{4} < - \frac{13}{4} + - \frac{9}{5} < - \frac{11}{5} + - \frac{9}{5} < - \frac{13}{5} + - \frac{9}{6} < - \frac{11}{6} + - \frac{9}{6} < - \frac{12}{6} + - \frac{9}{6} < - \frac{13}{6} + - \frac{a^{ - 7 }}{14} + - \frac{m}{10} + - \frac{m}{9} + - \frac{r}{5} + - \frac{u^{ - 8 }}{3} + - \frac{x^{ - 10 }}{6} + - \frac{x}{10} - 18 + 18 \leq 3 + 18 + - \frac{x}{10} - 3 + 3 \leq 16 + 3 + - \frac{x}{10} - 4 + 4 \leq 2 + 4 + - \frac{x}{10} \leq 1 + 4 + - \frac{x}{10} \leq 10 + - \frac{x}{10} \leq 10 + 1 + - \frac{x}{10} \leq 10 + 4 + - \frac{x}{10} \leq 11 + - \frac{x}{10} \leq 12 + - \frac{x}{10} \leq 14 + - \frac{x}{10} \leq 16 + - \frac{x}{10} \leq 19 + - \frac{x}{10} \leq 2 + 1 + - \frac{x}{10} \leq 2 + 9 + - \frac{x}{10} \leq 21 + - \frac{x}{10} \leq 3 + - \frac{x}{10} \leq 3 + 1 + - \frac{x}{10} \leq 3 + 9 + - \frac{x}{10} \leq 4 + - \frac{x}{10} \leq 5 + - \frac{x}{10} \leq 5 + 3 + - \frac{x}{10} \leq 6 + - \frac{x}{10} \leq 7 + 3 + - \frac{x}{10} \leq 7 + 9 + - \frac{x}{10} \leq 8 + - \frac{x}{10} \leq 9 + 3 + - \frac{x}{11} - 1 + 1 \leq 20 + 1 + - \frac{x}{11} - 15 + 15 \leq 14 + 15 + - \frac{x}{11} - 2 + 2 \leq 13 + 2 + - \frac{x}{11} - 20 + 20 \leq 13 + 20 + - \frac{x}{11} - 4 + 4 \leq 11 + 4 + - \frac{x}{11} - 4 + 4 \leq 19 + 4 + - \frac{x}{11} - 7 + 7 \leq 11 + 7 + - \frac{x}{11} - 8 + 8 \leq 5 + 8 + - \frac{x}{11} \leq 13 + - \frac{x}{11} \leq 15 + - \frac{x}{11} \leq 18 + - \frac{x}{11} \leq 21 + - \frac{x}{11} \leq 23 + - \frac{x}{11} \leq 29 + - \frac{x}{12} - 1 + 1 \leq 12 + 1 + - \frac{x}{12} - 15 + 15 \leq 14 + 15 + - \frac{x}{12} - 4 + 4 \leq 7 + 4 + - \frac{x}{12} - 6 + 6 \leq 2 + 6 + - \frac{x}{12} \leq 11 + - \frac{x}{12} \leq 13 + - \frac{x}{12} \leq 29 + - \frac{x}{12} \leq 8 + - \frac{x}{13} - 12 + 12 \leq 10 + 12 + - \frac{x}{13} - 13 + 13 \leq 11 + 13 + - \frac{x}{13} - 8 + 8 \leq 6 + 8 + - \frac{x}{13} - 9 + 9 \leq 11 + 9 + - \frac{x}{13} \leq 14 + - \frac{x}{13} \leq 20 + - \frac{x}{13} \leq 22 + - \frac{x}{14} - 11 + 11 \leq 2 + 11 + - \frac{x}{14} - 8 + 8 \leq 11 + 8 + - \frac{x}{14} \leq 13 + - \frac{x}{14} \leq 19 + - \frac{x}{15} - 1 + 1 \leq 2 + 1 + - \frac{x}{15} - 13 + 13 \leq 5 + 13 + - \frac{x}{15} - 18 + 18 \leq 7 + 18 + - \frac{x}{15} - 6 + 6 \leq 12 + 6 + - \frac{x}{15} - 9 + 9 \leq 4 + 9 + - \frac{x}{15} \leq 13 + - \frac{x}{15} \leq 18 + - \frac{x}{15} \leq 25 + - \frac{x}{15} \leq 3 + - \frac{x}{16} - 1 + 1 \leq 4 + 1 + - \frac{x}{16} - 1 + 1 \leq 9 + 1 + - \frac{x}{16} - 13 + 13 \leq 5 + 13 + - \frac{x}{16} - 19 + 19 \leq 9 + 19 + - \frac{x}{16} - 3 + 3 \leq 7 + 3 + - \frac{x}{16} \leq 10 + - \frac{x}{16} \leq 18 + - \frac{x}{16} \leq 28 + - \frac{x}{16} \leq 5 + - \frac{x}{17} - 14 + 14 \leq 14 + 14 + - \frac{x}{17} - 17 + 17 \leq 2 + 17 + - \frac{x}{17} - 18 + 18 \leq 3 + 18 + - \frac{x}{17} - 4 + 4 \leq 5 + 4 + - \frac{x}{17} \leq 19 + - \frac{x}{17} \leq 28 + - \frac{x}{17} \leq 9 + - \frac{x}{18} - 1 + 1 \leq 12 + 1 + - \frac{x}{18} - 1 + 1 \leq 13 + 1 + - \frac{x}{18} - 11 + 11 \leq 1 + 11 + - \frac{x}{18} - 15 + 15 \leq 11 + 15 + - \frac{x}{18} - 18 + 18 \leq 4 + 18 + - \frac{x}{18} - 2 + 2 \leq 11 + 2 + - \frac{x}{18} - 3 + 3 \leq 15 + 3 + - \frac{x}{18} \leq 12 + - \frac{x}{18} \leq 13 + - \frac{x}{18} \leq 14 + - \frac{x}{18} \leq 18 + - \frac{x}{18} \leq 22 + - \frac{x}{18} \leq 26 + - \frac{x}{19} - 10 + 10 \leq 2 + 10 + - \frac{x}{19} - 17 + 17 \leq 11 + 17 + - \frac{x}{19} - 18 + 18 \leq 8 + 18 + - \frac{x}{19} - 20 + 20 \leq 16 + 20 + - \frac{x}{19} \leq 12 + - \frac{x}{19} \leq 28 + - \frac{x}{19} \leq 36 + - \frac{x}{20} - 11 + 11 \leq 3 + 11 + - \frac{x}{20} - 14 + 14 \leq 11 + 14 + - \frac{x}{20} - 14 + 14 \leq 7 + 14 + - \frac{x}{20} - 2 + 2 \leq 6 + 2 + - \frac{x}{20} - 3 + 3 \leq 10 + 3 + - \frac{x}{20} \leq 13 + - \frac{x}{20} \leq 14 + - \frac{x}{20} \leq 21 + - \frac{x}{20} \leq 25 + - \frac{x}{2} - 15 + 15 \leq 18 + 15 + - \frac{x}{2} - 8 + 8 \leq 11 + 8 + - \frac{x}{2} \geq - 2 + - \frac{x}{2} \geq - 3 + - \frac{x}{2} \geq - 6 + - \frac{x}{2} \geq -1 + - \frac{x}{2} \geq 1 + - \frac{x}{2} \geq 2 + - \frac{x}{2} \geq 5 + - \frac{x}{2} \leq 1 + 3 + - \frac{x}{2} \leq 10 + - \frac{x}{2} \leq 13 + - \frac{x}{2} \leq 14 + - \frac{x}{2} \leq 17 + - \frac{x}{2} \leq 18 + - \frac{x}{2} \leq 19 + - \frac{x}{2} \leq 3 + 10 + - \frac{x}{2} \leq 3 + 3 + - \frac{x}{2} \leq 3 + 7 + - \frac{x}{2} \leq 33 + - \frac{x}{2} \leq 4 + - \frac{x}{2} \leq 6 + - \frac{x}{2} \leq 7 + 6 + - \frac{x}{2} \leq 7 + 7 + - \frac{x}{2} \leq 8 + 6 + - \frac{x}{2} \leq 8 + 9 + - \frac{x}{2} \leq 9 + 9 + - \frac{x}{3} + - \frac{x}{3} - 17 + 17 \leq 6 + 17 + - \frac{x}{3} - 18 + 18 \leq 19 + 18 + - \frac{x}{3} - 2 + 2 \leq 20 + 2 + - \frac{x}{3} \geq - 2 + - \frac{x}{3} \geq - 3 + - \frac{x}{3} \geq - 4 + - \frac{x}{3} \geq - 5 + - \frac{x}{3} \geq - 6 + - \frac{x}{3} \geq - 7 + - \frac{x}{3} \geq -1 + - \frac{x}{3} \geq 1 + - \frac{x}{3} \geq 2 + - \frac{x}{3} \geq 3 + - \frac{x}{3} \geq 4 + - \frac{x}{3} \geq 5 + - \frac{x}{3} \geq 6 + - \frac{x}{3} \geq 7 + - \frac{x}{3} \geq 8 + - \frac{x}{3} \leq 1 + 2 + - \frac{x}{3} \leq 1 + 3 + - \frac{x}{3} \leq 1 + 7 + - \frac{x}{3} \leq 10 + - \frac{x}{3} \leq 11 + - \frac{x}{3} \leq 15 + - \frac{x}{3} \leq 2 + 1 + - \frac{x}{3} \leq 22 + - \frac{x}{3} \leq 23 + - \frac{x}{3} \leq 3 + - \frac{x}{3} \leq 37 + - \frac{x}{3} \leq 4 + - \frac{x}{3} \leq 4 + 3 + - \frac{x}{3} \leq 4 + 4 + - \frac{x}{3} \leq 7 + - \frac{x}{3} \leq 8 + - \frac{x}{3} \leq 8 + 2 + - \frac{x}{3} \leq 8 + 3 + - \frac{x}{3} \leq 9 + 6 + - \frac{x}{4} - 19 + 19 \leq 8 + 19 + - \frac{x}{4} - 20 + 20 \leq 19 + 20 + - \frac{x}{4} \geq - 2 + - \frac{x}{4} \geq - 3 + - \frac{x}{4} \geq - 4 + - \frac{x}{4} \geq - 5 + - \frac{x}{4} \geq - 6 + - \frac{x}{4} \geq -1 + - \frac{x}{4} \geq 2 + - \frac{x}{4} \geq 3 + - \frac{x}{4} \geq 4 + - \frac{x}{4} \geq 5 + - \frac{x}{4} \geq 7 + - \frac{x}{4} \leq 1 + 2 + - \frac{x}{4} \leq 10 + - \frac{x}{4} \leq 10 + 10 + - \frac{x}{4} \leq 10 + 4 + - \frac{x}{4} \leq 10 + 9 + - \frac{x}{4} \leq 11 + - \frac{x}{4} \leq 12 + - \frac{x}{4} \leq 14 + - \frac{x}{4} \leq 15 + - \frac{x}{4} \leq 16 + - \frac{x}{4} \leq 20 + - \frac{x}{4} \leq 27 + - \frac{x}{4} \leq 4 + 6 + - \frac{x}{4} \leq 4 + 8 + - \frac{x}{4} \leq 5 + 3 + - \frac{x}{4} \leq 5 + 5 + - \frac{x}{4} \leq 5 + 8 + - \frac{x}{4} \leq 6 + 5 + - \frac{x}{4} \leq 6 + 6 + - \frac{x}{4} \leq 8 + 3 + - \frac{x}{4} \leq 8 + 7 + - \frac{x}{4} \leq 8 + 8 + - \frac{x}{4} \leq 9 + 6 + - \frac{x}{5} - 12 + 12 \leq 19 + 12 + - \frac{x}{5} - 14 + 14 \leq 2 + 14 + - \frac{x}{5} - 18 + 18 \leq 16 + 18 + - \frac{x}{5} - 20 + 20 \leq 14 + 20 + - \frac{x}{5} - 6 + 6 \leq 9 + 6 + - \frac{x}{5} \geq - 2 + - \frac{x}{5} \geq - 3 + - \frac{x}{5} \geq - 4 + - \frac{x}{5} \geq - 5 + - \frac{x}{5} \geq - 6 + - \frac{x}{5} \geq - 7 + - \frac{x}{5} \geq -1 + - \frac{x}{5} \geq 1 + - \frac{x}{5} \geq 2 + - \frac{x}{5} \geq 3 + - \frac{x}{5} \geq 4 + - \frac{x}{5} \geq 5 + - \frac{x}{5} \geq 7 + - \frac{x}{5} \geq 8 + - \frac{x}{5} \leq 10 + 5 + - \frac{x}{5} \leq 11 + - \frac{x}{5} \leq 13 + - \frac{x}{5} \leq 14 + - \frac{x}{5} \leq 15 + - \frac{x}{5} \leq 16 + - \frac{x}{5} \leq 2 + 6 + - \frac{x}{5} \leq 3 + 5 + - \frac{x}{5} \leq 31 + - \frac{x}{5} \leq 34 + - \frac{x}{5} \leq 5 + 8 + - \frac{x}{5} \leq 5 + 9 + - \frac{x}{5} \leq 7 + 2 + - \frac{x}{5} \leq 8 + - \frac{x}{5} \leq 9 + - \frac{x}{5} \leq 9 + 2 + - \frac{x}{5} \leq 9 + 4 + - \frac{x}{6} + - \frac{x}{6} - 1 + 1 \leq 16 + 1 + - \frac{x}{6} - 10 + 10 \leq 18 + 10 + - \frac{x}{6} - 12 + 12 \leq 14 + 12 + - \frac{x}{6} - 12 + 12 \leq 18 + 12 + - \frac{x}{6} - 13 + 13 \leq 11 + 13 + - \frac{x}{6} - 17 + 17 \leq 6 + 17 + - \frac{x}{6} \geq - 6 + - \frac{x}{6} \leq 1 + 2 + - \frac{x}{6} \leq 1 + 7 + - \frac{x}{6} \leq 10 + - \frac{x}{6} \leq 10 + 5 + - \frac{x}{6} \leq 11 + - \frac{x}{6} \leq 13 + - \frac{x}{6} \leq 14 + - \frac{x}{6} \leq 15 + - \frac{x}{6} \leq 17 + - \frac{x}{6} \leq 18 + - \frac{x}{6} \leq 2 + 3 + - \frac{x}{6} \leq 24 + - \frac{x}{6} \leq 26 + - \frac{x}{6} \leq 28 + - \frac{x}{6} \leq 3 + - \frac{x}{6} \leq 3 + 4 + - \frac{x}{6} \leq 3 + 5 + - \frac{x}{6} \leq 3 + 8 + - \frac{x}{6} \leq 30 + - \frac{x}{6} \leq 4 + 4 + - \frac{x}{6} \leq 4 + 5 + - \frac{x}{6} \leq 4 + 9 + - \frac{x}{6} \leq 5 + - \frac{x}{6} \leq 5 + 1 + - \frac{x}{6} \leq 5 + 4 + - \frac{x}{6} \leq 5 + 9 + - \frac{x}{6} \leq 6 + 1 + - \frac{x}{6} \leq 6 + 3 + - \frac{x}{6} \leq 6 + 4 + - \frac{x}{6} \leq 6 + 6 + - \frac{x}{6} \leq 7 + - \frac{x}{6} \leq 8 + - \frac{x}{6} \leq 8 + 10 + - \frac{x}{6} \leq 8 + 9 + - \frac{x}{6} \leq 9 + - \frac{x}{6} \leq 9 + 8 + - \frac{x}{7} - 11 + 11 \leq 4 + 11 + - \frac{x}{7} - 14 + 14 \leq 12 + 14 + - \frac{x}{7} - 14 + 14 \leq 4 + 14 + - \frac{x}{7} - 2 + 2 \leq 14 + 2 + - \frac{x}{7} - 20 + 20 \leq 1 + 20 + - \frac{x}{7} - 4 + 4 \leq 19 + 4 + - \frac{x}{7} - 5 + 5 \leq 7 + 5 + - \frac{x}{7} \leq 1 + 5 + - \frac{x}{7} \leq 10 + - \frac{x}{7} \leq 10 + 10 + - \frac{x}{7} \leq 10 + 5 + - \frac{x}{7} \leq 10 + 6 + - \frac{x}{7} \leq 10 + 8 + - \frac{x}{7} \leq 11 + - \frac{x}{7} \leq 12 + - \frac{x}{7} \leq 14 + - \frac{x}{7} \leq 15 + - \frac{x}{7} \leq 16 + - \frac{x}{7} \leq 17 + - \frac{x}{7} \leq 18 + - \frac{x}{7} \leq 21 + - \frac{x}{7} \leq 23 + - \frac{x}{7} \leq 26 + - \frac{x}{7} \leq 3 + 7 + - \frac{x}{7} \leq 4 + 10 + - \frac{x}{7} \leq 5 + 5 + - \frac{x}{7} \leq 5 + 7 + - \frac{x}{7} \leq 6 + - \frac{x}{7} \leq 6 + 3 + - \frac{x}{7} \leq 7 + 10 + - \frac{x}{7} \leq 7 + 4 + - \frac{x}{7} \leq 8 + 6 + - \frac{x}{7} \leq 9 + - \frac{x}{8} - 12 + 12 \leq 13 + 12 + - \frac{x}{8} - 12 + 12 \leq 3 + 12 + - \frac{x}{8} - 14 + 14 \leq 8 + 14 + - \frac{x}{8} - 15 + 15 \leq 3 + 15 + - \frac{x}{8} - 16 + 16 \leq 11 + 16 + - \frac{x}{8} - 16 + 16 \leq 4 + 16 + - \frac{x}{8} - 2 + 2 \leq 14 + 2 + - \frac{x}{8} - 4 + 4 \leq 19 + 4 + - \frac{x}{8} - 7 + 7 \leq 16 + 7 + - \frac{x}{8} \leq 1 + 4 + - \frac{x}{8} \leq 1 + 7 + - \frac{x}{8} \leq 1 + 8 + - \frac{x}{8} \leq 10 + 2 + - \frac{x}{8} \leq 12 + - \frac{x}{8} \leq 13 + - \frac{x}{8} \leq 14 + - \frac{x}{8} \leq 15 + - \frac{x}{8} \leq 16 + - \frac{x}{8} \leq 18 + - \frac{x}{8} \leq 2 + 10 + - \frac{x}{8} \leq 2 + 4 + - \frac{x}{8} \leq 2 + 6 + - \frac{x}{8} \leq 20 + - \frac{x}{8} \leq 23 + - \frac{x}{8} \leq 25 + - \frac{x}{8} \leq 27 + - \frac{x}{8} \leq 3 + 9 + - \frac{x}{8} \leq 4 + 1 + - \frac{x}{8} \leq 4 + 3 + - \frac{x}{8} \leq 5 + - \frac{x}{8} \leq 5 + 2 + - \frac{x}{8} \leq 6 + 2 + - \frac{x}{8} \leq 6 + 6 + - \frac{x}{8} \leq 6 + 7 + - \frac{x}{8} \leq 7 + - \frac{x}{8} \leq 7 + 7 + - \frac{x}{8} \leq 8 + - \frac{x}{8} \leq 8 + 5 + - \frac{x}{8} \leq 9 + - \frac{x}{9} - 1 + 1 \leq 6 + 1 + - \frac{x}{9} - 14 + 14 \leq 2 + 14 + - \frac{x}{9} - 9 + 9 \leq 13 + 9 + - \frac{x}{9} - 9 + 9 \leq 16 + 9 + - \frac{x}{9} \leq 1 + 4 + - \frac{x}{9} \leq 1 + 9 + - \frac{x}{9} \leq 10 + 1 + - \frac{x}{9} \leq 10 + 7 + - \frac{x}{9} \leq 10 + 9 + - \frac{x}{9} \leq 11 + - \frac{x}{9} \leq 12 + - \frac{x}{9} \leq 13 + - \frac{x}{9} \leq 16 + - \frac{x}{9} \leq 17 + - \frac{x}{9} \leq 19 + - \frac{x}{9} \leq 25 + - \frac{x}{9} \leq 3 + 10 + - \frac{x}{9} \leq 3 + 2 + - \frac{x}{9} \leq 3 + 5 + - \frac{x}{9} \leq 4 + 8 + - \frac{x}{9} \leq 5 + - \frac{x}{9} \leq 5 + 2 + - \frac{x}{9} \leq 5 + 4 + - \frac{x}{9} \leq 5 + 6 + - \frac{x}{9} \leq 5 + 8 + - \frac{x}{9} \leq 6 + 3 + - \frac{x}{9} \leq 7 + - \frac{x}{9} \leq 7 + 10 + - \frac{x}{9} \leq 7 + 9 + - \frac{x}{9} \leq 8 + - \frac{x}{9} \leq 8 + 1 + - \frac{x}{9} \leq 8 + 3 + - \frac{x}{9} \leq 8 + 4 + - \frac{x}{9} \leq 9 + - \left( 3 x + 2 \right) \geq x + 6 + - \left( 3 x + 4 \right) \geq x + 8 + - \left( 3 x + 5 \right) \geq x + 7 + - \left( 3 x + 7 \right) \geq x + 5 + - \left( 3 x + 7 \right) \geq x + 9 + - \left( 3 x + 8 \right) \geq x + 4 + - \left( 3 x + 9 \right) \geq x + 7 + - \left( 3 x - 2 \right) \geq x + 6 + - \left( 3 x - 4 \right) \geq x + 8 + - \left( 3 x - 5 \right) \geq x + 9 + - \left( 3 x - 6 \right) \geq x + 2 + - \left( 3 x - 8 \right) \geq x + 4 + - \left( 3 x - 9 \right) \geq x + 5 + - \left( 4 x + 2 \right) \geq x + 8 + - \left( 4 x + 6 \right) \geq x + 9 + - \left( 4 x + 9 \right) \geq x + 6 + - \left( 4 x - 2 \right) \geq x + 7 + - \left( 4 x - 7 \right) \geq x + 2 + - \left( 5 x + 4 \right) \geq x + 8 + - \left( 5 x + 8 \right) \geq x + 4 + - \left( 5 x - 3 \right) \geq x + 9 + - \left( 5 x - 9 \right) \geq x + 3 + - \left( 6 s + 5 t \right) + - \left( 7 x^{2} - 63 x + 56 \right) > 0 + - \left( 15 - 4 x + 24 y \right) + 6 \left( - 3 x + y\right) + - \left( 2 + 3 x + x^{2} \right) + - \left( 2 - 3 x + x^{2} \right) + - \left( 8 + 9 s \right) + - \left( 9 + 2 x - 10 y \right) + 7 \left( - 2 x + y\right) + - \left( \log_{x} 10 - \log_{x} 2 \right) - 1 + - \left( \log_{x} 5 + 1 \right) + - \left( \log_{x} 5 + \log_{x} x \right) + - \left( x - 2 \right) - 4 \geq 8 + - \left( x - 3 \right) - 5 \geq 7 + - \left( x^{2} + 2 x - 8 \right) \leq 0 + - \left( x^{2} + 3 x - 4 \right) \leq 0 + - \left( x^{2} + 5 x + 6 \right) \leq 0 + - \left( x^{2} + 8 x + 15 \right) \leq 0 + - \left( x^{2} + x - 12 \right) \leq 0 + - \left( x^{2} + x - 2 \right) \leq 0 + - \left( x^{2} - 2 x - 3 \right) \leq 0 + - \left( x^{2} - 4 x - 5 \right) \leq 0 + - \left( x^{2} - 5 x + 6 \right) \leq 0 + - \left( x^{2} - 7 x + 10 \right) \leq 0 + - \log_{x} 5 x + - \log_{x} 10 + \log_{x} 2 - 1 + - \log_{x} 5 - 1 + - \log_{x} \frac{10}{2} - 1 + - m + - m > 10 + - m > 11 + - m > 12 + - m > 13 + - m > 14 + - m > 15 + - m > 16 + - m > 17 + - m > 18 + - m > 19 + - m > 3 + - m > 4 + - m > 5 + - m > 6 + - m > 7 + - m > 8 + - m > 9 + - m^{2} + 10 m + - m^{2} + 4 m + - m^{2} + 5 m + 56 + - m^{2} + 6 m + - m^{2} + 8 m + - m^{2} - 5 m - 21 + - m^{2} - m + - p^{2} + 3 p + 54 + - r^{2} - r + - v^{2} - 2 v + 45 + - v^{5} + 5 \times 2 u v^{4} - 10 \times 4 u^{2} v^{3} + 10 \times 8 u^{3} v^{2} - 5 \times 16 u^{4} v + 32 u^{5} + - w^{2} - w + - x + - x + 2 - 4 \geq 8 + - x - 19 x < - 5 - 11 + - x - 5 x < - 8 - 9 + - x - 1 + 1 < 16 + 1 + - x - 1 + 1 < 2 + 1 + - x - 1 + 1 < 7 + 1 + - x - 1 + 1 > 1 + 1 + - x - 1 + 1 > 12 + 1 + - x - 1 + 1 > 15 + 1 + - x - 1 + 1 > 2 + 1 + - x - 1 + 1 > 4 + 1 + - x - 1 + 1 > 6 + 1 + - x - 1 + 1 > 8 + 1 + - x - 1 + 1 > 9 + 1 + - x - 10 + 10 < 17 + 10 + - x - 10 + 10 < 20 + 10 + - x - 10 + 10 < 6 + 10 + - x - 10 + 10 < 8 + 10 + - x - 10 + 10 > 1 + 10 + - x - 10 + 10 > 20 + 10 + - x - 10 + 10 > 3 + 10 + - x - 10 + 10 > 8 + 10 + - x - 10 + 10 > 9 + 10 + - x - 10 + 10 \leq 20 + 10 + - x - 11 + 11 > 12 + 11 + - x - 11 + 11 > 13 + 11 + - x - 11 + 11 > 14 + 11 + - x - 11 + 11 > 16 + 11 + - x - 11 + 11 > 17 + 11 + - x - 11 + 11 > 19 + 11 + - x - 11 + 11 > 2 + 11 + - x - 11 + 11 > 20 + 11 + - x - 11 + 11 > 5 + 11 + - x - 11 + 11 > 7 + 11 + - x - 11 + 11 > 8 + 11 + - x - 12 + 12 < 19 + 12 + - x - 12 + 12 < 3 + 12 + - x - 12 + 12 < 9 + 12 + - x - 12 + 12 > 11 + 12 + - x - 12 + 12 > 15 + 12 + - x - 12 + 12 > 17 + 12 + - x - 12 + 12 > 18 + 12 + - x - 13 + 13 > 11 + 13 + - x - 13 + 13 > 14 + 13 + - x - 13 + 13 > 18 + 13 + - x - 13 + 13 > 19 + 13 + - x - 13 + 13 > 8 + 13 + - x - 14 + 14 < 11 + 14 + - x - 14 + 14 < 12 + 14 + - x - 14 + 14 < 15 + 14 + - x - 14 + 14 < 16 + 14 + - x - 14 + 14 < 17 + 14 + - x - 14 + 14 < 2 + 14 + - x - 14 + 14 < 5 + 14 + - x - 14 + 14 > 10 + 14 + - x - 14 + 14 > 13 + 14 + - x - 14 + 14 > 17 + 14 + - x - 14 + 14 > 18 + 14 + - x - 14 + 14 > 20 + 14 + - x - 14 + 14 > 3 + 14 + - x - 15 + 15 < 13 + 15 + - x - 15 + 15 > 10 + 15 + - x - 15 + 15 > 11 + 15 + - x - 15 + 15 > 12 + 15 + - x - 15 + 15 > 14 + 15 + - x - 15 + 15 > 18 + 15 + - x - 15 + 15 > 19 + 15 + - x - 15 + 15 > 5 + 15 + - x - 15 + 15 > 6 + 15 + - x - 15 + 15 > 9 + 15 + - x - 16 + 16 < 11 + 16 + - x - 16 + 16 < 12 + 16 + - x - 16 + 16 < 8 + 16 + - x - 16 + 16 > 10 + 16 + - x - 16 + 16 > 18 + 16 + - x - 16 + 16 > 19 + 16 + - x - 16 + 16 > 20 + 16 + - x - 16 + 16 > 5 + 16 + - x - 17 + 17 < 14 + 17 + - x - 17 + 17 < 15 + 17 + - x - 17 + 17 < 16 + 17 + - x - 17 + 17 < 17 + 17 + - x - 17 + 17 < 19 + 17 + - x - 17 + 17 < 6 + 17 + - x - 17 + 17 > 13 + 17 + - x - 17 + 17 > 17 + 17 + - x - 17 + 17 > 18 + 17 + - x - 17 + 17 > 19 + 17 + - x - 17 + 17 > 2 + 17 + - x - 17 + 17 > 5 + 17 + - x - 17 + 17 > 7 + 17 + - x - 17 + 17 > 8 + 17 + - x - 17 + 17 > 9 + 17 + - x - 18 + 18 < 17 + 18 + - x - 18 + 18 < 18 + 18 + - x - 18 + 18 < 19 + 18 + - x - 18 + 18 < 9 + 18 + - x - 18 + 18 > 1 + 18 + - x - 18 + 18 > 12 + 18 + - x - 18 + 18 > 14 + 18 + - x - 18 + 18 > 15 + 18 + - x - 18 + 18 > 16 + 18 + - x - 18 + 18 > 18 + 18 + - x - 18 + 18 > 20 + 18 + - x - 18 + 18 > 3 + 18 + - x - 18 + 18 > 4 + 18 + - x - 18 + 18 > 8 + 18 + - x - 19 + 19 < 1 + 19 + - x - 19 + 19 < 13 + 19 + - x - 19 + 19 < 3 + 19 + - x - 19 + 19 > 1 + 19 + - x - 19 + 19 > 10 + 19 + - x - 19 + 19 > 12 + 19 + - x - 19 + 19 > 3 + 19 + - x - 19 + 19 > 5 + 19 + - x - 19 + 19 > 6 + 19 + - x - 19 + 19 > 9 + 19 + - x - 2 + 2 < 14 + 2 + - x - 2 + 2 < 16 + 2 + - x - 2 + 2 > 1 + 2 + - x - 2 + 2 > 10 + 2 + - x - 2 + 2 > 11 + 2 + - x - 2 + 2 > 15 + 2 + - x - 2 + 2 > 18 + 2 + - x - 2 + 2 > 2 + 2 + - x - 2 + 2 > 7 + 2 + - x - 2 \geq 8 + - x - 20 + 20 < 10 + 20 + - x - 20 + 20 > 11 + 20 + - x - 20 + 20 > 14 + 20 + - x - 20 + 20 > 15 + 20 + - x - 20 + 20 > 18 + 20 + - x - 20 + 20 > 3 + 20 + - x - 20 + 20 > 4 + 20 + - x - 20 + 20 > 9 + 20 + - x - 3 + 3 < 11 + 3 + - x - 3 + 3 < 15 + 3 + - x - 3 + 3 < 17 + 3 + - x - 3 + 3 < 20 + 3 + - x - 3 + 3 < 4 + 3 + - x - 3 + 3 > 2 + 3 + - x - 3 + 3 > 4 + 3 + - x - 3 + 3 > 5 + 3 + - x - 3 + 3 > 6 + 3 + - x - 3 + 3 > 8 + 3 + - x - 3 + 3 > 9 + 3 + - x - 4 + 4 < 13 + 4 + - x - 4 + 4 < 15 + 4 + - x - 4 + 4 < 17 + 4 + - x - 4 + 4 < 2 + 4 + - x - 4 + 4 < 6 + 4 + - x - 4 + 4 > 14 + 4 + - x - 4 + 4 > 15 + 4 + - x - 4 + 4 > 18 + 4 + - x - 4 + 4 > 2 + 4 + - x - 4 + 4 > 3 + 4 + - x - 4 + 4 > 4 + 4 + - x - 4 + 4 > 6 + 4 + - x - 4 + 4 > 7 + 4 + - x - 4 + 4 > 8 + 4 + - x - 5 + 5 < 11 + 5 + - x - 5 + 5 < 15 + 5 + - x - 5 + 5 < 17 + 5 + - x - 5 + 5 < 20 + 5 + - x - 5 + 5 < 5 + 5 + - x - 5 + 5 < 6 + 5 + - x - 5 + 5 < 7 + 5 + - x - 5 + 5 > 1 + 5 + - x - 5 + 5 > 13 + 5 + - x - 5 + 5 > 15 + 5 + - x - 5 + 5 > 16 + 5 + - x - 5 + 5 > 17 + 5 + - x - 5 + 5 > 19 + 5 + - x - 5 + 5 > 3 + 5 + - x - 5 + 5 > 4 + 5 + - x - 5 + 5 > 7 + 5 + - x - 6 + 6 < 6 + 6 + - x - 6 + 6 < 8 + 6 + - x - 6 + 6 > 10 + 6 + - x - 6 + 6 > 18 + 6 + - x - 6 + 6 > 19 + 6 + - x - 6 + 6 > 20 + 6 + - x - 6 + 6 > 3 + 6 + - x - 6 + 6 > 5 + 6 + - x - 6 + 6 > 9 + 6 + - x - 7 + 7 < 1 + 7 + - x - 7 + 7 < 10 + 7 + - x - 7 + 7 < 2 + 7 + - x - 7 + 7 < 20 + 7 + - x - 7 + 7 < 4 + 7 + - x - 7 + 7 > 10 + 7 + - x - 7 + 7 > 11 + 7 + - x - 7 + 7 > 12 + 7 + - x - 7 + 7 > 13 + 7 + - x - 7 + 7 > 16 + 7 + - x - 7 + 7 > 2 + 7 + - x - 7 + 7 > 3 + 7 + - x - 7 + 7 > 5 + 7 + - x - 7 + 7 > 6 + 7 + - x - 8 + 8 < 10 + 8 + - x - 8 + 8 > 18 + 8 + - x - 8 + 8 > 19 + 8 + - x - 8 + 8 > 20 + 8 + - x - 8 + 8 > 4 + 8 + - x - 8 + 8 > 6 + 8 + - x - 8 + 8 > 7 + 8 + - x - 8 + 8 > 8 + 8 + - x - 8 + 8 > 9 + 8 + - x - 9 + 9 > 1 + 9 + - x - 9 + 9 > 15 + 9 + - x - 9 + 9 > 18 + 9 + - x - 9 + 9 > 2 + 9 + - x - 9 + 9 > 3 + 9 + - x - 9 + 9 > 6 + 9 + - x - 9 \geq - 6 + - x - x < - 2 - 19 + - x < - 2 + - x < - 3 + - x < - 4 + - x < - 5 + - x < - 6 + - x < - 7 + - x < -1 + - x < 0 + - x < 10 + - x < 11 + - x < 12 + - x < 14 + - x < 15 + - x < 16 + - x < 17 + - x < 18 + - x < 19 + - x < 20 + - x < 21 + - x < 22 + - x < 23 + - x < 24 + - x < 25 + - x < 27 + - x < 28 + - x < 29 + - x < 3 + - x < 30 + - x < 31 + - x < 32 + - x < 33 + - x < 34 + - x < 35 + - x < 36 + - x < 37 + - x < 6 + - x < 7 + - x < 8 + - x < 9 + - x > - 2 + - x > - 3 + - x > - 4 + - x > - 5 + - x > - 6 + - x > - 7 + - x > 0 + - x > 10 + - x > 11 + - x > 12 + - x > 13 + - x > 14 + - x > 15 + - x > 16 + - x > 17 + - x > 18 + - x > 19 + - x > 2 + - x > 20 + - x > 21 + - x > 22 + - x > 23 + - x > 24 + - x > 25 + - x > 26 + - x > 27 + - x > 28 + - x > 29 + - x > 3 + - x > 30 + - x > 31 + - x > 32 + - x > 33 + - x > 34 + - x > 35 + - x > 36 + - x > 38 + - x > 4 + - x > 5 + - x > 6 + - x > 7 + - x > 8 + - x > 9 + - x \geq - 2 + - x \geq - 3 + - x \geq - 5 + - x \geq - 7 + - x \geq 10 + - x \geq 11 + - x \geq 12 + - x \geq 13 + - x \geq 14 + - x \geq 15 + - x \geq 16 + - x \geq 17 + - x \geq 18 + - x \geq 19 + - x \geq 2 + - x \geq 20 + - x \geq 21 + - x \geq 22 + - x \geq 23 + - x \geq 24 + - x \geq 25 + - x \geq 26 + - x \geq 27 + - x \geq 28 + - x \geq 29 + - x \geq 3 + - x \geq 30 + - x \geq 31 + - x \geq 32 + - x \geq 33 + - x \geq 34 + - x \geq 35 + - x \geq 36 + - x \geq 37 + - x \geq 38 + - x \geq 39 + - x \geq 4 + - x \geq 5 + - x \geq 6 + - x \geq 7 + - x \geq 8 + - x \geq 9 + - x \leq - 10 + - x \leq - 11 + - x \leq - 12 + - x \leq - 13 + - x \leq - 14 + - x \leq - 15 + - x \leq - 16 + - x \leq - 17 + - x \leq - 3 + - x \leq - 4 + - x \leq - 5 + - x \leq - 6 + - x \leq - 7 + - x \leq - 8 + - x \leq - 9 + - x \leq 10 + - x \leq 11 + - x \leq 12 + - x \leq 13 + - x \leq 14 + - x \leq 15 + - x \leq 16 + - x \leq 17 + - x \leq 18 + - x \leq 19 + - x \leq 20 + - x \leq 21 + - x \leq 22 + - x \leq 23 + - x \leq 24 + - x \leq 25 + - x \leq 26 + - x \leq 28 + - x \leq 29 + - x \leq 30 + - x \leq 31 + - x \leq 33 + - x \leq 34 + - x \leq 35 + - x \leq 36 + - x \leq 5 + - x \leq 8 + - x \leq 9 + - x^{3} + 4 x^{2} - 7 x + 4 x^{3} + x - 4 + - y + 23 + - y + 47 + - y + 54 + - y^{2} + 35 y + 9 + - y^{4} + 7 y^{3} + 0.02 p + 0.04 p + 0.06 p + 0.07 p + 0.08 p + 0.1 p + 0.2 p + 0.25 x^{2} - 36 + 0.3 p + 0.4 p + 0.61 \left(P - 1.25\right) + 0.61 \left(P - 1.63\right) + 0.65 \left(P - 1.42\right) + 0.68 \left(P - 1.43\right) + 0.69 \left(P - 1.74\right) + 0.73 \left(P - 1.75\right) + 0.75 \left(P - 1.89\right) + 0.78 \left(P - 1.95\right) + 0.79 \left(P - 1.66\right) + 0.8 q^{2} - 35 q + 600 + 1 H, 1 T, 2 H, 2 T, 3 H, 3 T, 4 H, 4 T, 5 H, 5 T, 6 H, 6 T + 1 \div x + 6 \div y + 1 \left( - 2 \right) > 3 \left( - 2 \right) + 1 \left( - 2 \right) > 8 \left( - 2 \right) + 1 \left( - 2 \right) > 9 \left( - 2 \right) + 1 \left( - 3 \right) > 4 \left( - 3 \right) + 1 \left( - 3 \right) > 5 \left( - 3 \right) + 1 \left( - 3 \right) > 6 \left( - 3 \right) + 1 \left( - 3 \right) > 9 \left( - 3 \right) + 1 \left( - 4 \right) > 3 \left( - 4 \right) + 1 \left( - 4 \right) > 7 \left( - 4 \right) + 1 \left( - 4 \right) > 8 \left( - 4 \right) + 1 \left( - 5 \right) > 6 \left( - 5 \right) + 1 \left( - 5 \right) > 7 \left( - 5 \right) + 1 \left( - 5 \right) > 9 \left( - 5 \right) + 1 \left( 2 u\right)^{0} \left( 3 v\right)^{4} + 4 \left( 2 u\right)^{1} \left( 3 v\right)^{3} + 6 \left( 2 u\right)^{2} \left( 3 v\right)^{2} + 4 \left( 2 u\right)^{3} \left( 3 v\right)^{1} + 1 \left( 2 u\right)^{4} \left( 3 v\right)^{0} + 1 \times 10^{8} + 1 \times 1^{4} \left(\frac{4}{y}\right)^{0} + 4 \times 1^{3} \left(\frac{4}{y}\right)^{1} + 6 \times 1^{2} \left(\frac{4}{y}\right)^{2} + 4 \times 1^{1} \left(\frac{4}{y}\right)^{3} + 1 \times 1^{0} \left(\frac{4}{y}\right)^{4} + 1 \times 2 < 7 \times 2 + 1 \times 2 < 8 \times 2 + 1 \times 2 < 9 \times 2 + 1 \times 2 > - 6 \times 2 + 1 \times 3 < 3 \times 3 + 1 \times 3 < 7 \times 3 + 1 \times 3 < 9 \times 3 + 1 \times 4 < 3 \times 4 + 1 \times 4 < 4 \times 4 + 1 \times 4 < 5 \times 4 + 1 \times 4 < 6 \times 4 + 1 \times 4 < 9 \times 4 + 1 \times 4 > - 6 \times 4 + 1 \times 5 < 3 \times 5 + 1 \times 5 < 9 \times 5 + 1 \times 6 < 5 \times 6 + 1 \times 6 \leq x - 8 + 1 \times 8 \leq x - 2 + 1 \times \frac{a^{n}}{1} + 1 \times \frac{b^{\frac{3}{2}}}{1} + 1 \times \left( - 2 \right) < - 6 \times \left( - 2 \right) + 1 \times \left( - 2 \right) < 3 \times \left( - 2 \right) + 1 \times \left( - 3 \right) < 4 \times \left( - 3 \right) + 1 \times \left( - 3 \right) < 5 \times \left( - 3 \right) + 1 \times \left( - 4 \right) < - 6 \times \left( - 4 \right) + 1 \times \left( - 4 \right) < - 7 \times \left( - 4 \right) + 1 \times \left( - 4 \right) < 4 \times \left( - 4 \right) + 1 \times \left( - 4 \right) < 5 \times \left( - 4 \right) + 1 \times \left( - 5 \right) < 5 \times \left( - 5 \right) + 1 \times \left( - 6 \right) < 4 \times \left( - 6 \right) + 1 \times \left( - 6 \right) < 5 \times \left( - 6 \right) + 1 u^{0} \left( - 4 v \right)^{4} + 4 u^{1} \left( - 4 v \right)^{3} + 6 u^{2} \left( - 4 v \right)^{2} + 4 u^{3} \left( - 4 v \right)^{1} + 1 u^{4} \left( - 4 v \right)^{0} + 1 u^{5} v^{0} + 5 u^{4} v^{1} + 10 u^{3} v^{2} + 10 u^{2} v^{3} + 5 u^{1} v^{4} + 1 u^{0} v^{5} + 1 v^{0} \times \frac{1}{27} + 3 v^{1} \times \frac{1}{9} + 3 v^{2} \times \frac{1}{3} + 1 v^{3} \times 1 + 1 v^{3} \times 1 + 3 v^{2} \times \frac{1}{3} + 3 v^{1} \times \frac{1}{9} + 1 v^{0} \times \frac{1}{27} + 1 v^{3} \times \left(\frac{1}{3}\right)^{0} + 3 v^{2} \times \left(\frac{1}{3}\right)^{1} + 3 v^{1} \times \left(\frac{1}{3}\right)^{2} + 1 v^{0} \times \left(\frac{1}{3}\right)^{3} + 1 x - 135 + 135 < 1224 + 135 + 1 x - 135 < 1224 + 1 x - 150 < 3990 + 1 x - 320 + 320 < 3840 + 320 + 1 x - 320 < 3840 + 1 x - 342 + 342 < 1224 + 342 + 1 x - 342 < 1224 + 1 x - 40 + 40 < 216 + 40 + 1 x - 40 < 216 + 1 x - 63 + 63 < 288 + 63 + 1 x - 63 < 288 + 1 x - 85 + 85 < 40 + 85 + 1 x - 85 < 40 + 1 x < 125 + 1 x < 1359 + 1 x < 1566 + 1 x < 256 + 1 x < 351 + 1 x < 4160 + 1 x > 2 + 1 x > 4 + 1 y^{0} \times \frac{1}{16} + 4 y^{1} \times \frac{1}{8} + 6 y^{2} \times \frac{1}{4} + 4 y^{3} \times \frac{1}{2} + 1 y^{4} \times 1 + 1 y^{4} \times \left(\frac{1}{2}\right)^{0} + 4 y^{3} \times \left(\frac{1}{2}\right)^{1} + 6 y^{2} \times \left(\frac{1}{2}\right)^{2} + 4 y^{1} \times \left(\frac{1}{2}\right)^{3} + 1 y^{0} \times \left(\frac{1}{2}\right)^{4} + 1 y^{7} \left( - 2 \right)^{0} + 7 y^{6} \left( - 2 \right)^{1} + 21 y^{5} \left( - 2 \right)^{2} + 35 y^{4} \left( - 2 \right)^{3} + 35 y^{3} \left( - 2 \right)^{4} + {7 \choose 5} y^{2} \left( - 2 \right)^{5} + 7 y^{1} \left( - 2 \right)^{6} + 1 y^{0} \left( - 2 \right)^{7} + 1 y^{7} \left( - 3 \right)^{0} + 7 y^{6} \left( - 3 \right)^{1} + 21 y^{5} \left( - 3 \right)^{2} + 35 y^{4} \left( - 3 \right)^{3} + 35 y^{3} \left( - 3 \right)^{4} + {7 \choose 5} y^{2} \left( - 3 \right)^{5} + 7 y^{1} \left( - 3 \right)^{6} + 1 y^{0} \left( - 3 \right)^{7} + 1 y^{7} \times 1 + 7 y^{6} \times \left( - 2 \right) + 21 y^{5} \times 4 + 35 y^{4} \times \left( - 8 \right) + 35 y^{3} \times 16 + {7 \choose 5} y^{2} \times \left( - 32 \right) + 7 y^{1} \times 64 + 1 y^{0} \times \left( - 128 \right) + 1 y^{7} \times 1 + 7 y^{6} \times \left( - 3 \right) + 21 y^{5} \times 9 + 35 y^{4} \times \left( - 27 \right) + 35 y^{3} \times 81 + {7 \choose 5} y^{2} \times \left( - 243 \right) + 7 y^{1} \times 729 + 1 y^{0} \times \left( - 2187 \right) + 1% \times 180.84 + 1% \times 298.90 + 1% \times 418.70 + 1% \times 521.50 + 1% \times 98.10 + 1.0414 \times 10^{2} + 1.05 \times 10^{9} + 1.05 x + 1.40 y \leq 12.60 + 1.05 x + 1.40 y \leq 8.40 + 1.05 x + 2.45 y \leq 14.70 + 1.05 y \leq 10.50 - 1.75 x + 1.05 y \leq 12.60 - 1.40 x + 1.05 y \leq 14.70 - 2.45 x + 1.05 y \leq 8.40 - 1.40 x + 1.07 \times 10^{5} + 1.07 \times 10^{9} + 1.08 \times 10^{5} + 1.10 x + 1.65 y \leq 13.20 + 1.10 x + 1.65 y \leq 9.90 + 1.10 y \leq 11.00 - 2.75 x + 1.10 y \leq 13.20 - 1.65 x + 1.10 y \leq 6.60 - 1.65 x + 1.10 y \leq 9.90 - 1.65 x + 1.12 \times 10^{5} + 1.14 \times 10^{5} + 1.20 \times 10^{ - 5 } + 1.3 \left( - 6 \right)^{n - 1} + 1.30 x + 1.95 y \leq 11.70 + 1.30 y \leq 11.70 - 1.95 x + 1.30 y \leq 7.80 - 1.95 x + 1.35 x + 1.80 y \leq 10.80 + 1.35 x + 2.25 y \leq 13.50 + 1.35 y \leq 10.80 - 1.80 x + 1.35 y \leq 13.50 - 2.25 x + 1.40 x + 1.05 y \leq 12.60 + 1.40 x + 1.05 y \leq 8.40 + 1.40 x + 1.75 y \leq 14.00 + 1.40 y \leq 12.60 - 1.05 x + 1.40 y \leq 14.00 - 1.75 x + 1.40 y \leq 8.40 - 1.05 x + 1.4130 \times 10^{9} + 1.455 \times 10^{7} + 1.489 \times 10^{7} + 1.5 x + 3 y \leq 12 + 1.5 x + 4 y \leq 12 + 1.5 x + 4 y \leq 18 + 1.5 x + 4.5 y \leq 18 + 1.50 x + 2.25 y \leq 13.50 + 1.50 y \leq 13.50 - 2.25 x + 1.50 y \leq 9.00 - 2.25 x + 1.53 \times 10^{ - 5 } + 1.545 \times 10^{7} + 1.55 \times 10^{5} + 1.562 \times 10^{7} + 1.57 \times 10^{5} + 1.60 x - 320 > 0 + 1.60 x - 480 > 0 + 1.60 x - 640 > 0 + 1.60 x - 800 > 0 + 1.60 x > 320 + 1.60 x > 480 + 1.60 x > 640 + 1.60 x > 800 + 1.648 \times 10^{7} + 1.65 \times 10^{3} + 1.65 x + 1.10 y \leq 13.20 + 1.65 x + 1.10 y \leq 6.60 + 1.65 x + 1.10 y \leq 9.90 + 1.65 x + 2.20 y \leq 13.20 + 1.65 y \leq 13.20 - 1.10 x + 1.65 y \leq 13.20 - 2.20 x + 1.65 y \leq 9.90 - 1.10 x + 1.687 \times 10^{7} + 1.7 x > 680 + 1.7 x > 850 + 1.70 x - 340 > 0 + 1.70 x - 510 > 0 + 1.70 x - 680 > 0 + 1.70 x - 850 > 0 + 1.70 x > 340 + 1.70 x > 680 + 1.70 x > 850 + 1.70 y \leq 10.20 - 2.55 x + 1.709 \times 10^{7} + 1.75 \times 10^{5} + 1.75 x + 1.05 y \leq 10.50 + 1.75 x + 1.40 y \leq 14.00 + 1.75 y \leq 10.50 - 1.05 x + 1.75 y \leq 14.00 - 1.40 x + 1.77 \times 10^{9} + 1.8 x > 900 + 1.80 x + 1.35 y \leq 10.80 + 1.80 x - 360 > 0 + 1.80 x - 540 > 0 + 1.80 x - 720 > 0 + 1.80 x - 900 > 0 + 1.80 x > 360 + 1.80 x > 540 + 1.80 x > 720 + 1.80 x > 900 + 1.80 y \leq 10.80 - 1.35 x + 1.83 \times 10^{5} + 1.8481 \times 10^{ - 6 } + 1.9 x > 950 + 1.90 \times 10^{5} + 1.90 x - 380 > 0 + 1.90 x - 570 > 0 + 1.90 x - 760 > 0 + 1.90 x - 950 > 0 + 1.90 x > 380 + 1.90 x > 570 + 1.90 x > 760 + 1.90 x > 950 + 1.90 y \leq 11.40 - 2.85 x + 1.93 \times 10^{5} + 1.95 x + 1.30 y \leq 11.70 + 1.95 x + 1.30 y \leq 7.80 + 1.95 y \leq 11.70 - 1.30 x + 1.97 \times 10^{5} + 1.98 \times 10^{ - 5 } + 10 \frac{47 x}{10} > 5 \times 10 + 10 \frac{9 x}{10} > - 6 \times 10 + 10 \left( 2 x - 3\right) + 15 \left(x + 15\right) \leq 6 \left( 4 x + 5\right) + 10 \left( 2 x - 3\right) + 15 \left(x + 21\right) \leq 6 \left( 3 x + 5\right) + 10 \left( 2 x - 3\right) + 15 \left(x + 27\right) \leq 6 \left( 2 x + 5\right) + 10 \left( 2 x - 3\right) + 15 \left(x - 13\right) \leq 6 \left( 3 x + 5\right) + 10 \left( 2 x - 3\right) + 15 \left(x - 19\right) \leq 6 \left( 2 x + 5\right) + 10 \left( 4 x - 3\right) + 15 \left(x + 41\right) \leq 6 \left( 3 x + 5\right) + 10 \left( 4 x - 3\right) + 15 \left(x + 47\right) \leq 6 \left( 2 x + 5\right) + 10 \left( 4 x - 3\right) + 15 \left(x - 27\right) \leq 6 \left( 4 x + 5\right) + 10 \left( 4 x - 3\right) + 15 \left(x - 33\right) \leq 6 \left( 3 x + 5\right) + 10 \left( 4 x - 3\right) + 15 \left(x - 39\right) \leq 6 \left( 2 x + 5\right) + 10 \left( 5 x - 3\right) + 15 \left(x + 51\right) \leq 6 \left( 3 x + 5\right) + 10 \left( 5 x - 3\right) + 15 \left(x + 57\right) \leq 6 \left( 2 x + 5\right) + 10 \left( 5 x - 3\right) + 15 \left(x - 37\right) \leq 6 \left( 4 x + 5\right) + 10 \left( 5 x - 3\right) + 15 \left(x - 43\right) \leq 6 \left( 3 x + 5\right) + 10 \left( 5 x - 3\right) + 15 \left(x - 49\right) \leq 6 \left( 2 x + 5\right) + 10 \left( a b - 11 b c + 9 a c\right) + 10 \left( x y z - 3\right) + 10 \left( x y z - 5\right) + 10 \left(x - 1\right) \left(x - 8\right) + 10 \times 10 + 10 \times 3 + 13 \times 10 + 10 \times 14.8 + \frac{2 \times 13 \left(10 + 3\right)}{2} + 10 \times 10 \times m \times m \times n \times n + 10 \times 3 < 13 \times 3 + 10 \times 4 < 13 \times 4 + 10 \times 4 < 14 \times 4 + 10 \times 4 x - 10 \times 11 \leq 19 + 10 \times 5 < 13 \times 5 + 10 \times 5 < 14 \times 5 + 10 \times 6 < 12 \times 6 + 10 \times 6 < 13 \times 6 + 10 \times 6 \times m \times m \times m \times n \times n \times n + 10 \times \frac{b - 1}{6} + 10 \times \left( - 2 \right) < 12 \times \left( - 2 \right) + 10 \times \left( - 2 \right) < 13 \times \left( - 2 \right) + 10 \times \left( - 2 \right) < 14 \times \left( - 2 \right) + 10 \times \left( - 3 \right) < 12 \times \left( - 3 \right) + 10 \times \left( - 3 \right) < 13 \times \left( - 3 \right) + 10 \times \left( - 3 \right) < 14 \times \left( - 3 \right) + 10 \times \left( - 4 \right) < 12 \times \left( - 4 \right) + 10 \times \left( - 4 \right) < 13 \times \left( - 4 \right) + 10 \times \left( - 4 \right) < 14 \times \left( - 4 \right) + 10 \times \left( - 5 \right) < 12 \times \left( - 5 \right) + 10 \times \left( - 5 \right) < 13 \times \left( - 5 \right) + 10 \times \left( - 5 \right) < 14 \times \left( - 5 \right) + 10 \times \left( - 6 \right) < 12 \times \left( - 6 \right) + 10 \times \left( - 6 \right) < 14 \times \left( - 6 \right) + 10 \times m + 10 \times 12 + 10 \times r + 10 \times 7 + 10 \times y^{ - 3 } \times y^{ - 3 } + 10 \times y^{\frac{1}{2}} \times y^{\frac{1}{2}} + 10 a b + 4 a + 25 b + 10 + 10 a^{2} + 18 a b + 10 a^{2} - 13 a b + 10 a^{3} + 10 m - 6 m + 10 m \left(m - 10\right) + 2 \left(m - 10\right) + 10 m \left(m - 4\right) + 5 \left(m - 4\right) + 10 m^{2} - 100 m + 2 m - 20 + 10 m^{2} - 35 m - 20 + 10 m^{2} - 40 m + 5 m - 20 + 10 m^{2} - 98 m - 20 + 10 n + 10 n - 10 + 10 > 10 + 10 + 10 n - 100 + 100 > 100 + 100 + 10 n - 20 + 20 > 20 + 20 + 10 n - 30 + 30 > 30 + 30 + 10 n - 50 + 50 > 50 + 50 + 10 n - 60 + 60 > 60 + 60 + 10 n - 80 + 80 > 80 + 80 + 10 n - 90 + 90 > 90 + 90 + 10 n > 100 + 10 n > 120 + 10 n > 160 + 10 n > 180 + 10 n > 20 + 10 n > 200 + 10 n > 40 + 10 n > 60 + 10 n^{ - 4 } + 10 n^{2} + 10 p q + 10 p q + 13 p q + 10 p q + 25 p + 8 q + 20 + 10 p q - 14 p q + 10 p q r - 7 p + 10 p^{4} q^{4} + 10 r + 5 > 85 + 10 r + 7 > 67 + 10 r + 70 + 10 r + r > 108 - 9 + 10 r + r > 116 - 6 + 10 r + r > 25 - 3 + 10 r + r > 42 - 9 + 10 r + r > 58 - 3 + 10 r + r > 74 - 8 + 10 r > 100 + 10 r > 20 + 10 r > 60 + 10 r > 70 + 10 t + 10 u + 18 u + 10 u v + 10 u^{10} + 6 u^{11} + 10 u^{2} + 10 u^{2} + 10 u v + 10 u^{2} - 14 u v + 10 u^{2} - 24 u v + 10 u^{2} v^{2} + 10 u^{3} - 20 u^{2} v - 15 u v^{2} - 6 u^{2} v + 12 u v^{2} + 9 v^{3} + 10 u^{3} - 26 u^{2} v - 3 u v^{2} + 9 v^{3} + 10 v + 10 v^{2} + 11 u v + 10 w^{2} + 35 w + 4 w + 14 + 10 x + 10 x + 10 \times 10 + 12 + 10 x + 10 x + 4 - 4 \geq - 10 x + 10 x + 5 - 4 + 10 x + 13 x < 16 - 15 + 10 x + 15 x + 10 - 10 \geq - 15 x + 15 x + 12 - 10 + 10 x + 15 x + 2 - 2 \geq - 15 x + 15 x + 20 - 2 + 10 x + 15 x + 5 - 5 \geq - 15 x + 15 x + 6 - 5 + 10 x + 19 x < 12 - 10 + 10 x + 2 x - 5 x + 10 x + 28 x < 25 - 4 + 10 x + 3 x - 10 x + 10 x + 3 x < 12 - 2 + 10 x + 4 x + 5 - 5 \geq - 4 x + 4 x + 10 - 5 + 10 x + 7 x < 15 - 10 + 10 x + 8 x + 5 - 5 \geq - 8 x + 8 x + 16 - 5 + 10 x + 8 x - 6 x + 10 x + 10 - 10 < 40 - 10 + 10 x + 10 - 10 > 10 - 10 + 10 x + 10 - 10 > 70 - 10 + 10 x + 10 - 10 > 80 - 10 + 10 x + 10 - 10 > 90 - 10 + 10 x + 10 - 10 \geq 10 - 10 + 10 x + 10 < - 12 x + 15 + 5 x + 10 x + 10 < - 15 x + 12 - 4 x + 10 x + 10 < - 19 x + 12 + 10 x + 10 < - 7 x + 15 + 10 x + 10 \geq - 15 x + 12 + 10 x + 100 + 12 + 10 x + 100 - 100 < 20 - 100 + 10 x + 100 - 100 > 20 - 100 + 10 x + 100 - 100 > 60 - 100 + 10 x + 100 - 100 > 70 - 100 + 10 x + 100 - 100 > 80 - 100 + 10 x + 100 - 100 \geq 70 - 100 + 10 x + 112 + 10 x + 12 \leq 3 x - 3 + 10 x + 15 < - 13 x + 16 + 10 x + 15 < - 16 x + 16 + 3 x + 10 x + 15 < 0 + 10 x + 15 < 5 + 10 x + 15 > 0 + 10 x + 16 \leq 3 x - 6 + 10 x + 16 \leq 8 x - 4 + 10 x + 2 \geq - 15 x + 20 + 10 x + 2 \geq 27 + 10 x + 2 \geq 45 + 10 x + 20 - 20 < 80 - 20 + 10 x + 20 - 20 > 40 - 20 + 10 x + 20 - 20 > 90 - 20 + 10 x + 3 \geq 27 + 10 x + 3 \geq 45 + 10 x + 30 - 30 > 100 - 30 + 10 x + 30 - 30 > 40 - 30 + 10 x + 30 - 30 \geq 20 - 30 + 10 x + 30 < 5 + 10 x + 4 < - 25 x + 25 - 3 x + 10 x + 4 < - 28 x + 25 + 10 x + 4 \geq - 10 x + 5 + 10 x + 4 \geq 27 + 10 x + 4 \geq 45 + 10 x + 40 - 40 > 10 - 40 + 10 x + 40 - 40 > 30 - 40 + 10 x + 40 - 40 > 50 - 40 + 10 x + 40 - 40 > 70 - 40 + 10 x + 40 - 40 \leq 10 - 40 + 10 x + 45 \leq 4 x - 4 + 10 x + 5 < - 20 x + 12 + 10 x + 5 < - 4 x + 6 + 10 x + 5 \geq - 15 x + 6 + 10 x + 5 \geq - 4 x + 10 + 10 x + 5 \geq - 8 x + 16 + 10 x + 5 \geq 45 + 10 x + 50 - 50 < 50 - 50 + 10 x + 50 - 50 > 20 - 50 + 10 x + 50 - 50 > 30 - 50 + 10 x + 50 - 50 > 40 - 50 + 10 x + 50 - 50 > 60 - 50 + 10 x + 50 - 50 \geq 20 - 50 + 10 x + 6 < - 20 x + 8 - 5 x + 10 x + 6 \geq 27 + 10 x + 6 \geq 45 + 10 x + 60 - 60 < 30 - 60 + 10 x + 60 - 60 < 70 - 60 + 10 x + 60 - 60 > 10 - 60 + 10 x + 60 - 60 > 30 - 60 + 10 x + 60 - 60 > 50 - 60 + 10 x + 7 \geq 45 + 10 x + 70 - 70 > 10 - 70 + 10 x + 70 - 70 > 20 - 70 + 10 x + 70 - 70 > 40 - 70 + 10 x + 70 - 70 > 70 - 70 + 10 x + 70 - 70 > 80 - 70 + 10 x + 8 < - 12 x + 16 - 5 x + 10 x + 8 < - 17 x + 16 + 10 x + 8 \geq 45 + 10 x + 8 \geq 63 + 10 x + 80 - 80 < 20 - 80 + 10 x + 80 - 80 < 70 - 80 + 10 x + 80 - 80 > 10 - 80 + 10 x + 80 - 80 > 30 - 80 + 10 x + 80 - 80 > 70 - 80 + 10 x + 80 - 80 \geq 60 - 80 + 10 x + 9 > 9 + 10 x + 90 - 90 > 10 - 90 + 10 x + 90 - 90 > 30 - 90 + 10 x + 90 - 90 \geq 30 - 90 + 10 x + 90 - 90 \leq 60 - 90 + 10 x + x < 6 - 4 + 10 x - 2 x \leq - 6 - 14 + 10 x - 3 x \leq - 3 - 12 + 10 x - 3 x \leq - 6 - 16 + 10 x - 3 x \leq - 8 - 45 + 10 x - 4 x + 5 x + 10 x - 4 x \leq - 4 - 45 + 10 x - 4 x \leq 31 - 7 + 10 x - 4 x \leq 34 - 10 + 10 x - 5 x \leq 30 - 5 + 10 x - 6 x \leq 22 - 2 + 10 x - 6 x \leq 23 - 7 + 10 x - 6 x \leq 24 - 8 + 10 x - 7 x \leq 12 - 3 + 10 x - 7 x \leq 16 - 10 + 10 x - 7 x \leq 17 - 5 + 10 x - 8 x \leq 20 - 10 + 10 x - 1 + 1 \leq 9 + 1 + 10 x - 1 \leq 9 + 10 x - 10 + 10 > 50 + 10 + 10 x - 10 + 10 \geq 30 + 10 + 10 x - 10 + 10 \geq 40 + 10 + 10 x - 10 + 10 \leq 50 + 10 + 10 x - 10 > - 45 + 10 x - 100 + 100 < 30 + 100 + 10 x - 100 + 100 \geq 100 + 100 + 10 x - 100 + 100 \geq 20 + 100 + 10 x - 100 + 100 \geq 40 + 100 + 10 x - 100 + 100 \geq 80 + 100 + 10 x - 100 + 100 \leq 30 + 100 + 10 x - 12 > 12 x - 20 + 10 x - 12 > 4 \left( 3 x - 5\right) + 10 x - 12 > 4 \times 3 x - 4 \times 5 + 10 x - 14 > 12 x - 20 + 10 x - 14 > 4 \left( 3 x - 5\right) + 10 x - 14 > 4 \times 3 x - 4 \times 5 + 10 x - 2 + 2 \leq 18 + 2 + 10 x - 2 > 12 x - 12 + 10 x - 2 > 12 x - 6 + 10 x - 2 > 3 \left( 4 x - 2\right) + 10 x - 2 > 3 \times 4 x - 3 \times 2 + 10 x - 2 > 4 \left( 3 x - 3\right) + 10 x - 2 > 4 \times 3 x - 4 \times 3 + 10 x - 2 \leq 18 + 10 x - 20 + 20 < 40 + 20 + 10 x - 20 + 20 < 50 + 20 + 10 x - 20 + 20 < 80 + 20 + 10 x - 20 + 20 > 20 + 20 + 10 x - 20 + 20 \geq 100 + 20 + 10 x - 20 + 20 \geq 40 + 20 + 10 x - 20 + 20 \geq 50 + 20 + 10 x - 20 + 20 \geq 70 + 20 + 10 x - 20 + 20 \geq 80 + 20 + 10 x - 20 + 20 \geq 90 + 20 + 10 x - 20 + 20 \leq 60 + 20 + 10 x - 20 > - 30 + 10 x - 204 + 204 < 2142 + 204 + 10 x - 204 < 2142 + 10 x - 234 + 234 < 585 + 234 + 10 x - 234 < 585 + 10 x - 25 > - 10 + 10 x - 25 > - 40 + 10 x - 3 + 3 \leq 27 + 3 + 10 x - 3 > 0 + 10 x - 3 \leq 27 + 10 x - 30 + 30 > 90 + 30 + 10 x - 30 + 30 \geq 40 + 30 + 10 x - 30 + 30 \geq 50 + 30 + 10 x - 30 + 30 \geq 60 + 30 + 10 x - 30 + 30 \geq 80 + 30 + 10 x - 30 + 30 \leq 40 + 30 + 10 x - 30 + 30 \leq 70 + 30 + 10 x - 30 > - 10 + 10 x - 30 > - 20 + 10 x - 35 > - 15 + 10 x - 35 > - 5 + 10 x - 4 + 4 \leq 36 + 4 + 10 x - 4 \leq 36 + 10 x - 40 + 40 < 50 + 40 + 10 x - 40 + 40 > 10 + 40 + 10 x - 40 + 40 > 80 + 40 + 10 x - 40 + 40 \geq 10 + 40 + 10 x - 40 + 40 \geq 20 + 40 + 10 x - 40 + 40 \geq 40 + 40 + 10 x - 40 + 40 \geq 70 + 40 + 10 x - 40 + 40 \geq 80 + 40 + 10 x - 40 > - 20 + 10 x - 40 > - 35 + 10 x - 45 > - 10 + 10 x - 45 > - 20 + 10 x - 45 > - 25 + 10 x - 5 > 20 x - 25 + 10 x - 5 > 3 \left( 5 x - 5\right) + 10 x - 5 > 5 \left( 4 x - 5\right) + 10 x - 5 > 5 \times 4 x - 5 \times 5 + 10 x - 50 + 50 < 80 + 50 + 10 x - 50 + 50 \geq 100 + 50 + 10 x - 50 + 50 \geq 60 + 50 + 10 x - 50 + 50 \leq 30 + 50 + 10 x - 50 + 50 \leq 80 + 50 + 10 x - 6 > 12 x - 12 + 10 x - 6 > 12 x - 20 + 10 x - 6 > 4 \left( 3 x - 5\right) + 10 x - 6 > 4 \times 3 x - 4 \times 3 + 10 x - 6 > 4 \times 3 x - 4 \times 5 + 10 x - 60 + 60 < 10 + 60 + 10 x - 60 + 60 \geq 10 + 60 + 10 x - 60 + 60 \geq 30 + 60 + 10 x - 60 + 60 \geq 40 + 60 + 10 x - 60 + 60 \leq 30 + 60 + 10 x - 60 + 60 \leq 70 + 60 + 10 x - 60 + 60 \leq 80 + 60 + 10 x - 7 > 12 x - 15 + 10 x - 7 > 3 \left( 4 x - 5\right) + 10 x - 7 > 3 \times 4 x - 3 \times 5 + 10 x - 70 + 70 > 70 + 70 + 10 x - 70 + 70 \geq 50 + 70 + 10 x - 70 + 70 \geq 60 + 70 + 10 x - 70 + 70 \geq 80 + 70 + 10 x - 70 + 70 \leq 100 + 70 + 10 x - 70 + 70 \leq 80 + 70 + 10 x - 8 > 12 x - 20 + 10 x - 8 > 4 \left( 3 x - 5\right) + 10 x - 8 > 4 \times 3 x - 4 \times 5 + 10 x - 80 + 80 < 40 + 80 + 10 x - 80 + 80 \geq 10 + 80 + 10 x - 80 + 80 \geq 30 + 80 + 10 x - 80 + 80 \geq 60 + 80 + 10 x - 80 + 80 \geq 70 + 80 + 10 x - 80 + 80 \leq 50 + 80 + 10 x - 80 + 80 \leq 60 + 80 + 10 x - 90 + 90 \geq 10 + 90 + 10 x - 90 + 90 \geq 20 + 90 + 10 x - 90 + 90 \geq 30 + 90 + 10 x - 90 + 90 \geq 70 + 90 + 10 x - 90 + 90 \leq 20 + 90 + 10 x - x > 20 - 2 + 10 x - x > 21 - 3 + 10 x - x > 24 - 6 + 10 x - x > 26 - 8 + 10 x - x > 27 - 9 + 10 x - x > 30 - 3 + 10 x - x > 33 - 6 + 10 x - x > 34 - 7 + 10 x - x > 35 - 8 + 10 x - x > 37 - 10 + 10 x - x > 38 - 2 + 10 x - x > 39 - 3 + 10 x - x > 41 - 5 + 10 x - x > 43 - 7 + 10 x - x > 45 - 9 + 10 x - x > 49 - 4 + 10 x - x > 51 - 6 + 10 x < - 10 + 10 x < - 15 + 10 x < - 20 + 10 x < - 30 + 10 x < - 40 + 10 x < - 50 + 10 x < - 60 + 10 x < - 70 + 10 x < - 80 + 10 x < 0 + 10 x < 1 + 10 x < 10 + 10 x < 130 + 10 x < 14 + 10 x < 20 + 10 x < 2346 + 10 x < 30 + 10 x < 40 + 10 x < 50 + 10 x < 60 + 10 x < 70 + 10 x < 819 + 10 x < 9 + 10 x < 90 + 10 x > - 10 + 10 x > - 10 - 10 + 10 x > - 15 + 10 x > - 20 + 10 x > - 30 + 10 x > - 40 - 40 + 10 x > - 50 + 10 x > - 60 + 10 x > - 70 + 10 x > - 80 + 10 x > 0 + 10 x > 10 + 10 x > 120 + 10 x > 140 + 10 x > 20 + 10 x > 3 + 10 x > 40 + 10 x > 60 + 10 x > 70 + 10 x \geq - 10 + 10 x \geq - 20 + 10 x \geq - 30 + 10 x \geq - 60 + 10 x \geq 0 + 10 x \geq 1 + 10 x \geq 100 + 10 x \geq 110 + 10 x \geq 120 + 10 x \geq 130 + 10 x \geq 140 + 10 x \geq 150 + 10 x \geq 160 + 10 x \geq 180 + 10 x \geq 200 + 10 x \geq 23 + 10 x \geq 24 + 10 x \geq 25 + 10 x \geq 3 + 10 x \geq 37 + 10 x \geq 38 + 10 x \geq 39 + 10 x \geq 40 + 10 x \geq 41 + 10 x \geq 42 + 10 x \geq 43 + 10 x \geq 50 + 10 x \geq 55 + 10 x \geq 60 + 10 x \geq 70 + 10 x \geq 80 + 10 x \geq 90 + 10 x \leq - 30 + 10 x \leq - 66 + 10 x \leq 10 + 10 x \leq 100 + 10 x \leq 110 + 10 x \leq 130 + 10 x \leq 140 + 10 x \leq 150 + 10 x \leq 170 + 10 x \leq 20 + 10 x \leq 30 + 10 x \leq 40 + 10 x \leq 60 + 10 x \leq 70 + 10 x \leq 80 + 10 x \leq 90 + 10 x e^{ 2 x} - 3 e^{ 2 x} > 0 + 10 x e^{ 5 x} - 7 e^{ 5 x} > 0 + 10 x^{2} + x y + 10 x^{4 + 3} + 10 y - 17 + 10 y \left(x\right)^{8} + 10 y \leq 1020 - 17 x + 10 y \leq 1140 - 19 x + 10 y \leq 180 - 15 x + 10 y \leq 400 - 16 x + 10 y \leq 680 - 17 x + 10 y \leq 850 - 17 x + 10 y \leq 950 - 19 x + 10 y^{ - 3 - 3} + 10 y^{2} + 10 y^{2} - 35 y + 10 y^{4} + 10% \times 11.10 + 10% \times 17.90 + 10% \times 183.70 + 10% \times 340.24 + 10% \times 481.10 + 10% \times 521.61 + 10% \times 599.90 + 10% \times 633.10 + 10% \times 69.10 + 10% \times 696.60 + 10% \times 750.24 + 10% \times 929.70 + 10.10 B + 2.51 \leq 70.00 + 10.10 B + 4.48 \leq 67.00 + 10.10 B \leq 62.52 + 10.20 B + 3.30 \leq 78.00 + 10.20 B + 4.28 \leq 72.00 + 10.20 B + 4.39 \leq 61.00 + 10.20 B \leq 56.61 + 10.20 B \leq 67.72 + 10.3 a + 2.1 b + 10.3 x + 1.9 y + 10.30 B + 3.42 \leq 66.00 + 10.30 B \leq 62.58 + 10.40 B + 3.94 \leq 63.00 + 10.40 B + 4.56 \leq 66.00 + 10.40 B \leq 59.06 + 10.40 B \leq 61.44 + 10.50 B + 3.86 \leq 65.00 + 10.50 B \leq 61.14 + 10.70 B \leq 62.87 + 10.90 B + 3.40 \leq 64.00 + 10.90 B + 4.39 \leq 67.00 + 10.90 B \leq 62.61 + 100 \times u^{6} v^{9} \times u^{6} v^{5} + 100 \times 40 + 100 x > 126 + 100 x > \frac{20 \times 70}{7} + 100 y^{2} + 100 y^{2} - 81 + 101 x + 125 - 125 < 1452 - 125 + 101 x + 125 < 1452 + 101 x < 1327 + 101 x > - 202 + 101 x > - 505 + 101 x > - 606 + 101 x > - \frac{101 \times 132}{66} + 101 x > - \frac{101 \times 90}{15} + 101 x > - \frac{505 \times 42}{42} + 102 x - 102 \leq 1 + 102 x > - 306 + 102 x > - \frac{34 \times 27}{3} + 102 x > 612 + 102 x > \frac{68 \times 27}{3} + 102 x \leq 103 + 1024 \times y^{ 3 \times 5} + 1024 \times y^{2 + 3} + 1024 \times y^{3 + 2} + 1024 \times y^{8 + 5} + 1024 a^{15} b^{25} c^{25} + 1024 a^{5} b^{5} c^{20} + 1024 y^{13} + 1024 y^{15} + 1024 y^{30 - 24} + 1024 y^{6} + 103 x > - 412 + 103 x > - \frac{103 \times 40}{10} + 103 x > 360 + 103 x > 4420 + 103 x > 515 + 103 x > \frac{103 \times 70}{14} + 104 x > 26 \times 16 + 104 x > 245 + 104 x > 416 + 105 x - 49 \leq 17 + 105 x \leq 66 + 106 x > - 742 + 106 x > - \frac{371 \times 20}{10} + 107 x > 220 + 107 x > 252 + 107 x > 504 + 108 \times y^{3 + 2} + 108 m^{7} + 108 u v + 108 x > - 432 + 108 x > - 540 + 108 x > - \frac{135 \times 88}{22} + 108 x > - \frac{36 \times 60}{5} + 108 y^{10} + 108 y^{16} + 108 y^{17} + 109 x + 101 - 101 < 378 - 101 + 109 x + 101 < 378 + 109 x < 277 + 109 x > 126 + 10^{3} \times y^{4} + 10^{4} \times y^{2} + 10^{4} \times y^{4} + 10^{5} \times y^{2} + 11 \left(x + 6\right) \left(x + 4\right) + 11 \times 10 + 10 \times 3 + 16 \times 10 + 10 \times 17.9 + \frac{2 \times 16 \left(11 + 3\right)}{2} + 11 \times 10 x - 11 \times 19 \leq 18 + 11 \times 13 x - 11 \times 8 \leq 5 + 11 \times 14 x - 11 \times 14 \leq 7 + 11 \times 15 x - 11 \times 3 \leq 4 + 11 \times 17 x - 11 \times 10 \leq 8 + 11 \times 18 x - 11 \times 14 \leq 7 + 11 \times 18 x - 11 \times 16 \leq 10 + 11 \times 18 x - 11 \times 2 \leq 16 + 11 \times 2 x - 11 \times 7 \leq 8 + 11 \times 5 x - 11 \times 20 \leq 15 + 11 \times 6 x - 11 \times 2 \leq 12 + 11 \times 7 + 7 \times 4 + 13 \times 7 + 7 \times 14.8 + \frac{2 \times 13 \left(11 + 4\right)}{2} + 11 \times 7 x - 11 \times 5 \leq 9 + 11 \times 8 + 8 \times 3 + 17 \times 8 + 8 \times 18.8 + \frac{2 \times 17 \left(11 + 3\right)}{2} + 11 \times 8 x - 11 \times 16 \leq 10 + 11 d - 2 + 11 m^{2} - 7 n^{2} + \left( - 4 \right) + 11 r > 110 + 11 r > 22 + 11 r > 33 + 11 r > 99 + 11 x + 11 x + 1 > 60 + 11 x + 100 > x + 80 + 11 x + 120 > x + 100 + 11 x + 14 - 14 > 18 - 14 + 11 x + 14 - 14 > 63 - 14 + 11 x + 14 - 14 > 80 - 14 + 11 x + 14 > 18 + 11 x + 14 > 63 + 11 x + 14 > 80 + 11 x + 140 > x + 120 + 11 x + 144 - 144 < 3978 - 144 + 11 x + 144 < 3978 + 11 x + 15 - 15 > 72 - 15 + 11 x + 15 > 72 + 11 x + 16 > 112 + 11 x + 160 > x + 140 + 11 x + 17 - 17 > 221 - 17 + 11 x + 17 - 17 > 323 - 17 + 11 x + 17 > 221 + 11 x + 17 > 323 + 11 x + 18 - 18 > 169 - 18 + 11 x + 18 - 18 > 99 - 18 + 11 x + 18 > 169 + 11 x + 18 > 99 + 11 x + 180 > x + 160 + 11 x + 3 - 3 > 22 - 3 + 11 x + 3 > 22 + 11 x + 4 - 4 > 54 - 4 + 11 x + 4 > 54 + 11 x + 5 - 5 > 33 - 5 + 11 x + 5 > 33 + 11 x + 6 \geq 25 + 11 x + 60 > x + 40 + 11 x + 80 > x + 60 + 11 x - 12 x < 0 + 11 x - 112 + 112 < 1360 + 112 + 11 x - 112 < 1360 + 11 x - 168 + 168 < 294 + 168 + 11 x - 168 < 294 + 11 x - 176 + 176 < 640 + 176 + 11 x - 176 < 640 + 11 x - 18 + 18 < 2016 + 18 + 11 x - 18 < 2016 + 11 x - \frac{9 x}{8} > - 11 + 5 + 11 x - \frac{x}{16} > - 11 + 19 + 11 x - x > 100 - 120 + 11 x - x > 120 - 140 + 11 x - x > 160 - 180 + 11 x - x > 40 - 60 + 11 x - x > 60 - 80 + 11 x < - 11 + 11 x < - 22 + 11 x < - 66 + 11 x < 1472 + 11 x < 19 + 11 x < 2 + 11 x < 2034 + 11 x < 28 + 11 x < 3834 + 11 x < 462 + 11 x < 816 + 11 x < 9 + 11 x > 151 + 11 x > 19 + 11 x > 204 + 11 x > 306 + 11 x > 4 + 11 x > 49 + 11 x > 50 + 11 x > 57 + 11 x > 630 + 11 x > 66 + 11 x \geq 330 + 11 x \geq 44 + 11 x \left(x + 4\right) + 66 \left(x + 4\right) + 11 x \leq - 10 + 11 x \leq - 16 + 11 x \leq - 165 + 11 x \leq - 17 + 11 x \leq - 21 + 11 x \leq - 31 + 11 x \leq - 32 + 11 x \leq - 39 + 11 x \leq - 43 + 11 x \leq - 46 + 11 x \leq 245 + 11 x \leq 315 + 11 x \leq 385 + 11 x \leq 420 + 11 x \leq 455 + 11 x \leq 462 + 11 x y + 18 m + 5 + 11 x^{2} + 44 x + 66 x + 264 + 11 x^{2} + x + 6 + 11 x^{3} - 29 x^{2} + 16 x + 11 y + 18 + 11 y - 2 + 11 y^{2} + 4 y + 7 + 11 y^{2} + 8 y + 9 + 11.00 B + 2.87 \leq 64.00 + 11.00 B + 3.20 \leq 75.00 + 11.00 B + 4.60 \leq 76.00 + 11.00 B + 4.61 \leq 66.00 + 11.00 B \leq 61.13 + 11.00 B \leq 61.39 + 11.00 B \leq 71.40 + 11.00 B \leq 71.80 + 11.20 B + 3.90 \leq 67.00 + 11.20 B + 4.20 \leq 68.00 + 11.20 B + 4.58 \leq 79.00 + 11.20 B \leq 63.80 + 11.30 B + 4.12 \leq 60.00 + 11.30 B + 4.49 \leq 70.00 + 11.30 B + 4.92 \leq 72.00 + 11.30 B \leq 55.88 + 11.30 B \leq 67.08 + 11.40 B + 2.71 \leq 66.00 + 11.40 B + 4.75 \leq 66.00 + 11.40 B \leq 61.25 + 11.50 B + 2.69 \leq 64.00 + 11.50 B + 2.95 \leq 67.00 + 11.50 B \leq 61.31 + 11.60 B + 2.91 \leq 76.00 + 11.60 B \leq 73.09 + 11.7 a + 1.2 x + 11.70 B + 2.83 \leq 67.00 + 11.70 B + 3.88 \leq 65.00 + 11.80 B + 2.59 \leq 66.00 + 11.80 B + 3.06 \leq 71.00 + 11.80 B + 4.85 \leq 75.00 + 11.80 B \leq 63.41 + 11.80 B \leq 67.94 + 11.80 B \leq 70.15 + 11.90 B + 2.57 \leq 73.00 + 110 \frac{107 x}{110} > 7 \times 110 + 110 \frac{39 x}{110} > - 12 \times 110 + 110 \times \frac{107 x}{110} > 2 \times 110 + 110 x - 209 \leq 18 + 110 x > - 660 + 110 x > - \frac{110 \times 42}{7} + 110 x > 63 + 110 x \leq 227 + 110 x y^{2} + 111 x > 320 + 112 \frac{113 x}{112} > - 16 \times 112 + 112 \frac{139 x}{112} > - 10 \times 112 + 112 \frac{221 x}{112} > - 2 \times 112 + 112 \times u \times u + 112 x - 105 \leq 18 + 112 x - 140 \leq 4 + 112 x > 896 + 112 x > \frac{448 \times 90}{45} + 112 x \leq 123 + 1125 \times y^{3 + 2} + 113 x > - 1792 + 113 x > 308 + 113 x > 392 + 113 x > 594 + 114 \frac{13 x - 171}{114} < 114 \times 9 + 114 x > - 19 \times 18 + 114 x > - 342 + 114 x > - 684 + 114 x > - 912 + 114 x > - \frac{152 \times 90}{15} + 114 x > - \frac{19 \times 72}{2} + 114 x > 245 + 114 x > 330 + 115 x > 385 + 115 x > 462 + 115 x > 84 + 1152 \times w u v \times u w v \times u v w \times u v \times v u + 1152 u^{5} v^{5} w^{3} + 116 x > 29 \times 24 + 116 x > 696 + 117 \frac{125 x}{117} > 3 \times 117 + 117 x > - 819 + 117 x > - \frac{819 \times 22}{22} + 117 x > 539 + 117 x > 88 + 118 x > - 708 + 118 x > - \frac{118 \times 42}{7} + 118 x > - \frac{177 \times 80}{20} + 118 x > 231 + 118 x > 236 + 118 x > \frac{59 \times 40}{10} + 119 \frac{10 x - 204}{119} < 119 \times 18 + 119 \frac{129 x}{119} > - 4 \times 119 + 119 x - 51 \leq 19 + 119 x > - 432 + 119 x \leq 70 + 12 \frac{x - 40}{12} < 12 \times 18 + 12 \left( 4 y - 3\right) + 12 \left( 4 y - 5\right) + 12 \left( a b - 11 b c + 7 a c\right) + 12 \left( x y z - 4\right) + 12 \left(1 + 0.025\right)^{15} + 12 \left(1 + 0.045\right)^{15} + 12 \times u^{2} v^{8} \times u^{2} v^{8} + 12 \times 1 x - 12 \times 19 \leq 19 + 12 \times 1.025^{15} + 12 \times 1.045^{15} + 12 \times 17 x - 12 \times 13 \leq 17 + 12 \times 19 x - 12 \times 20 \leq 17 + 12 \times 4 x - 12 \times 20 \leq 7 + 12 \times 6 x - 12 \times 7 \leq 19 + 12 \times 7 + 7 \times 3 + 14 \times 7 + 7 \times 16.6 + \frac{2 \times 14 \left(12 + 3\right)}{2} + 12 \times 7 + 7 \times 4 + 16 \times 7 + 7 \times 17.9 + \frac{2 \times 16 \left(12 + 4\right)}{2} + 12 \times 8 + 8 \times 6 + 18 \times 8 + 8 \times 19 + \frac{2 \times 18 \left(12 + 6\right)}{2} + 12 \times 8 x - 12 \times 8 \leq 13 + 12 \times \frac{127}{4} + 12 \times \frac{37 x}{12} > 3 \times 12 + 12 \times \frac{59 x}{12} > 6 \times 12 + 12 \times u^{2 + 2} \times v^{8 + 8} + 12 \times y^{5} \times y^{ - 10 } + 12 \times y^{5} \times y^{3} + 12 a < 1 + 12 a < 100 + 12 a < 16 + 12 a < 25 + 12 a < 4 + 12 a < 49 + 12 a < 81 + 12 a < 9 + 12 a^{2} + 20 a b - 2 a^{2} - 2 a b + 12 a^{2} - 20 a b - 2 a^{2} + a b + 12 a^{2} - 9 a b - 2 a^{2} - 4 a b + 12 a^{3} + 20 a^{2} + 32 a + 12 b^{2} - 8 b + 12 k < 108 + 12 k < 16 + 12 k < 40 + 12 k < 52 + 12 k < 76 + 12 k > 16 + 12 k > 40 + 12 k > 52 + 12 k > 76 + 12 k \leq 16 + 12 k \leq 40 + 12 k \leq 52 + 12 k \leq 76 + 12 m < - 81 + 12 m < - 9 + 12 m > - 100 + 12 m > - 25 + 12 m > - 49 + 12 m > - 64 + 12 m > - 81 + 12 m > - 9 + 12 p \left(p - q\right) + 9 q \left(p - q\right) - \left( p \left( 3 p + 4 q\right) + q \left( 3 p + 4 q\right)\right) + 12 p q + 12 p q \left( 3 p - q\right) + 12 p q r - 12 p - 2 p q r + 5 p + 12 p q r - 12 p - \left( 2 p q r - 5 p\right) + 12 p^{2} - 12 p q + 9 p q - 9 q^{2} - \left( 3 p^{2} + 4 p q + 3 p q + 4 q^{2}\right) + 12 p^{5 - 9} q^{ - 7 + 9} + 12 p^{5} q^{5} + 12 q^{2} + 12 u v + 12 u v \left(u + v\right) + 12 u^{2} + 12 u v + 1 + 12 u^{2} + 12 u v - 2 u^{2} - 2 u v + 12 u^{2} + 16 u v - 2 u^{2} - 4 u v + 12 u^{2} - 20 u v - 2 u^{2} - 4 u v + 12 u^{9} + 24 u^{13} + 12 v^{2} + 9 u v - 2 v^{2} + 2 u v + 12 v^{2} - 9 u v - v^{2} - u v + 12 v^{3} - 12 v^{4} + 15 v^{2} - 12 v + 12 v^{2} - 15 + 12 w y \left(w + y\right) + 12 w y^{2} + 9 w^{2} y + 18 w y + 12 x + 12 x + 10 x + 12 - 12 \geq - 10 x + 10 x + 15 - 12 + 12 x + 10 x + 3 - 3 \geq - 10 x + 10 x + 8 - 3 + 12 x + 10 x + 4 - 4 \geq - 10 x + 10 x + 5 - 4 + 12 x + 10 x + 6 - 6 \geq - 10 x + 10 x + 25 - 6 + 12 x + 11 x < 12 - 6 + 12 x + 11 x < 8 - 3 + 12 x + 12 x + 8 - 8 \geq - 12 x + 12 x + 15 - 8 + 12 x + 12 x < 25 - 12 + 12 x + 12 x < 5 - 4 + 12 x + 15 x + 15 - 15 \geq - 15 x + 15 x + 20 - 15 + 12 x + 15 x + 4 - 4 \geq - 15 x + 15 x + 9 - 4 + 12 x + 15 x + 8 - 8 \geq - 15 x + 15 x + 10 - 8 + 12 x + 15 x + 9 - 9 \geq - 15 x + 15 x + 20 - 9 + 12 x + 17 x < 12 - 6 + 12 x + 19 x < 20 - 8 + 12 x + 20 x + 3 - 3 \geq - 20 x + 20 x + 16 - 3 + 12 x + 20 x + 4 - 4 \geq - 20 x + 20 x + 15 - 4 + 12 x + 20 x + 9 - 9 \geq - 20 x + 20 x + 16 - 9 + 12 x + 25 x + 20 - 20 \geq - 25 x + 25 x + 25 - 20 + 12 x + 25 x + 3 - 3 \geq - 25 x + 25 x + 5 - 3 + 12 x + 25 x + 6 - 6 \geq - 25 x + 25 x + 25 - 6 + 12 x + 25 x + 8 - 8 \geq - 25 x + 25 x + 10 - 8 + 12 x + 25 x < 20 - 12 + 12 x + 29 x < 10 - 4 + 12 x + 5 x < 4 - 3 + 12 x + 5 x < 8 - 6 + 12 x + 6 x + 12 x + 8 x + 3 - 3 \geq - 8 x + 8 x + 12 - 3 + 12 x + 8 x + 3 - 3 \geq - 8 x + 8 x + 16 - 3 + 12 x + 8 x < 15 - 6 + 12 x + 12 < - 10 x + 25 - 2 x + 12 x + 12 < - 12 x + 25 + 12 x + 12 < - 18 x + 25 + 12 x + 12 < - 20 x + 25 + 2 x + 12 x + 12 \geq - 10 x + 15 + 12 x + 12 \leq 3 x - 3 + 12 x + 12 \leq 4 x - 2 + 12 x + 12 \leq 4 x - 8 + 12 x + 13 - 13 > 320 - 13 + 12 x + 13 > 320 + 12 x + 14 + 12 x + 14 \leq 7 x - 5 + 12 x + 15 \geq - 15 x + 20 + 12 x + 16 \leq 3 x - 7 + 12 x + 19 - 19 > 3 - 19 + 12 x + 19 > 10 \times 1 + 12 x + 19 > 3 \times 1 + 12 x + 19 > 3 + 12 x + 20 < 32 + 12 x + 20 < 36 + 12 x + 20 \geq - 25 x + 25 + 12 x + 21 \leq 4 x - 5 + 12 x + 24 < 32 + 12 x + 24 \leq 5 x - 8 + 12 x + 28 < 15 + 12 x + 28 < 20 + 12 x + 3 < - 11 x + 8 + 12 x + 3 < - 25 x + 10 - 4 x + 12 x + 3 < - 29 x + 10 + 12 x + 3 < - 5 x + 4 + 12 x + 3 < - 6 x + 8 - 5 x + 12 x + 3 < - 8 x + 4 + 3 x + 12 x + 3 < - 8 x + 8 - 3 x + 12 x + 3 \geq - 10 x + 8 + 12 x + 3 \geq - 20 x + 16 + 12 x + 3 \geq - 25 x + 5 + 12 x + 3 \geq - 8 x + 12 + 12 x + 3 \geq - 8 x + 16 + 12 x + 32 < 20 + 12 x + 32 < 8 + 12 x + 32 \leq 5 x - 4 + 12 x + 36 < 4 + 12 x + 36 \leq 9 x - 4 + 12 x + 4 < - 12 x + 5 + 12 x + 4 < - 15 x + 5 + 3 x + 12 x + 4 < - 25 x + 10 - 4 x + 12 x + 4 < - 29 x + 10 + 12 x + 4 < 28 + 12 x + 4 \geq - 10 x + 5 + 12 x + 4 \geq - 15 x + 9 + 12 x + 4 \geq - 20 x + 15 + 12 x + 54 \leq 8 x - 8 + 12 x + 6 < - 10 x + 15 + 2 x + 12 x + 6 < - 11 x + 12 + 12 x + 6 < - 15 x + 12 - 2 x + 12 x + 6 < - 16 x + 12 + 5 x + 12 x + 6 < - 17 x + 12 + 12 x + 6 < - 5 x + 8 + 12 x + 6 < - 8 x + 15 + 12 x + 6 < - 8 x + 8 + 3 x + 12 x + 6 \geq - 25 x + 25 + 12 x + 7 - 7 > 42 - 7 + 12 x + 7 > 42 + 12 x + 8 < - 13 x + 20 + 12 x + 8 < - 15 x + 20 - 4 x + 12 x + 8 < - 17 x + 12 + 12 x + 8 < - 19 x + 20 + 12 x + 8 < - 6 x + 15 + 5 x + 12 x + 8 < - 8 x + 20 - 5 x + 12 x + 8 < - x + 15 + 12 x + 8 < 20 + 12 x + 8 < 4 + 12 x + 8 \geq - 12 x + 15 + 12 x + 8 \geq - 15 x + 10 + 12 x + 8 \geq - 25 x + 10 + 12 x + 84 + 12 x + 9 \geq - 15 x + 20 + 12 x + 9 \geq - 20 x + 16 + 12 x + x < 15 - 8 + 12 x - 3 x \leq - 3 - 12 + 12 x - 3 x \leq - 7 - 16 + 12 x - 4 x \leq - 2 - 12 + 12 x - 4 x \leq - 3 - 36 + 12 x - 4 x \leq - 5 - 21 + 12 x - 4 x \leq - 8 - 12 + 12 x - 5 x \geq 45 + 32 + 12 x - 5 x \leq - 8 - 24 + 12 x - 7 x \geq 21 + 14 + 12 x - 7 x \geq 56 + 14 + 12 x - 7 x \leq - 5 - 14 + 12 x - 8 x \leq - 8 - 54 + 12 x - 9 x \leq - 2 - 16 + 12 x - 9 x \leq - 4 - 36 + 12 x - 12 + 8 x + 6 + 12 x - 12 > - 8 + 12 x - 16 > - 20 + 12 x - 16 > - 32 + 12 x - 20 < 0 + 12 x - 20 > - 32 + 12 x - 228 \leq 19 + 12 x - 24 + 24 > - 48 + 24 + 12 x - 24 > - 8 + 12 x - 28 < 0 + 12 x - 28 > - 4 + 12 x - 28 > - 8 + 12 x - 285 + 285 < 2527 + 285 + 12 x - 285 < 2527 + 12 x - 32 > - 8 + 12 x - 36 > - 28 + 12 x - 4 > - 32 + 12 x - 4 > - 8 + 12 x - 7 > 0 + 12 x - 8 < 0 + 12 x - 8 > - 16 + 12 x - \frac{8 x}{17} > - 10 + 10 + 12 x < - 12 + 12 x < - 24 + 12 x < 20 + 12 x < 28 + 12 x < 2812 + 12 x > - 12 + 12 x > - 16 + 12 x > - 24 + 12 x > - 36 + 12 x > - 36 + 24 + 12 x > - 36 + 60 + 12 x > 0 + 12 x > 1 + 12 x > 24 + 12 x > 307 + 12 x > 35 + 12 x > 36 + 12 x > 60 - 60 + 12 x > 7 + 12 x \left(x - 2\right) > 0 + 12 x \left(x - 4\right) > 0 + 12 x \left(x - 6\right) > 0 + 12 x \leq - 12 + 12 x \leq - 16 + 12 x \leq - 24 + 12 x \leq - 29 + 12 x \leq 12 - 36 + 12 x \leq 247 + 12 x \leq 48 - 60 + 12 x e^{ 3 x} - 7 e^{ 3 x} > 0 + 12 x e^{ 3 x} - e^{ 3 x} > 0 + 12 x e^{ 4 x} - 7 e^{ 4 x} > 0 + 12 x-1 > 0 + 12 x^{2} - 16 - 10 x^{2} + 13 + 12 x^{2} - 16 - \left( 10 x^{2} - 13\right) + 12 x^{3} - 18 x^{2} + 16 x - x^{3} - 11 x^{2} + 12 x^{3} - 8 x^{2} - 10 x^{2} + 5 + 12 x^{3} - 9 x^{2} + 12 y + 12 y^{13} + 12 y^{2} + 36 y + 9 y^{2} + 72 y + 12 y^{3 + 5} + 12 y^{9} + 12.00 B + 4.77 \leq 71.00 + 12.00 B \leq 66.23 + 12.10 B + 4.33 \leq 67.00 + 12.10 B \leq 62.67 + 12.20 B + 2.66 \leq 61.00 + 12.30 B + 3.63 \leq 79.00 + 12.30 B + 4.76 \leq 68.00 + 12.30 B \leq 75.37 + 12.40 B \leq 77.46 + 12.60 B + 4.83 \leq 63.00 + 12.60 B \leq 58.17 + 12.70 B + 4.91 \leq 60.00 + 12.70 B \leq 55.09 + 12.74 \times 0.38 + 12.80 B + 2.55 \leq 79.00 + 12.80 B + 2.74 \leq 77.00 + 12.80 B \leq 72.35 + 12.80 B \leq 74.26 + 12.90 B + 2.98 \leq 63.00 + 12.90 B + 4.30 \leq 60.00 + 12.90 B \leq 60.02 + 120 W L H + 120 \pi \times 0 \leq 120 \pi t \leq \frac{120 \pi}{120} + 120 \times m n \times n \times p + 120 m n^{2} p + 120 x - 64 \leq 5 + 120 x - 88 \leq 9 + 120 x > 28 \times 30 + 120 x > 840 + 120 x \leq 69 + 120 x \leq 97 + 120 y^{2} + 12096 \times w u v \times u w v \times u v w \times u v \times v u + 121 x > - 484 + 121 x > - \frac{121 \times 56}{14} + 121 x > 210 + 122 x > 488 + 122 x > \frac{427 \times 80}{40} + 122 x > \frac{61 \times 40}{5} + 124 a^{2} + 124 x > - 744 + 124 x > - \frac{93 \times 40}{5} + 124 x > 248 + 124 x > \frac{248 \times 99}{99} + 124 y^{2} + 125 \times y^{ 3 \times 3} + 125 \times y^{ 4 \times 3} + 125 \times y^{ 5 \times 3} + 125 \times y^{6} \times 125 \times y^{6} + 125 a^{9} b^{3} c^{6} + 125 b^{2} + 125 x > - 625 + 125 x > - \frac{125 \times 30}{6} + 125 x > 375 + 125 x > 385 + 125 x^{3} + 175 x^{2} - 20 x - 28 + 125 x^{3} + 175 x^{2} - 5 x - 7 + 125 x^{3} + 5 x \left( 5 \times 7 x + 1 \times 5 x\right) + 35 x - 25 x^{2} - 40 x - 7 + 125 y^{12} + 125 y^{9} + 125^{\frac{1}{3}} \times u^{\frac{1}{3}} \times v^{\frac{1}{3}} + 126 \frac{11 x - 18}{126} < 126 \times 16 + 126 \frac{127 x}{126} > 5 \times 126 + 126 \frac{5 x - 84}{126} < 126 \times 13 + 126 x - 126 \leq 2 + 126 x > - 882 + 126 x > - \frac{49 \times 108}{6} + 126 x \leq 128 + 127 x > - 33 + 127 x > 264 + 127 x > 616 + 127 x > 630 + 127 x > 889 + 127 x > \frac{889 \times 30}{30} + 128 p^{20} + 128 x - 64 \leq 7 + 128 x \leq 71 + 128 y^{23} + 129 x + 2 - 2 < 630 - 2 + 129 x + 2 < 630 + 129 x < 628 + 129 x > - 476 + 1296 a^{12} b^{4} c^{20} + 1296 a^{16} b^{16} c^{16} + 1296 a^{8} b^{20} c^{16} + 13 \div x - 4 + 13 \frac{196 x}{13} > - 9 \times 13 + 13 \left( - 4 x + 3\right) + 13 \left( 4 x + 3\right) + 13 \left(x + 4\right) \left(x + 6\right) + 13 \times 5 v^{4} + 13 \times 6 + 13 \times 10 x - 13 \times 9 \leq 10 + 13 \times 13 x - 13 \times 7 \leq 14 + 13 \times 15 x - 13 \times 6 \leq 15 + 13 \times 19 x - 13 \times 2 \leq 4 + 13 \times 20 x - 13 \times 1 \leq 15 + 13 \times 9 x - 13 \times 3 \leq 11 + 13 \times \left( 5 v^{4} + 6\right) + 13 a^{2} + 7 a b + 13 b^{2} - 10 a b + 13 p^{2} + 13 t^{4} + 13 v^{2} + 8 u v + 13 x + 13 x + 8 y + 13 x + 12 > 195 + 13 x + 14 - 14 > 221 - 14 + 13 x + 14 > 221 + 13 x + 16 - 16 > 9 - 16 + 13 x + 16 > 9 + 13 x + 17 > 114 + 13 x + 186 - 186 < 1040 - 186 + 13 x + 186 < 1040 + 13 x + 2 - 2 > 162 - 2 + 13 x + 2 - 2 > 30 - 2 + 13 x + 2 - 2 > 6 - 2 + 13 x + 2 > 6 \times 1 + 13 x + 2 > 162 + 13 x + 2 > 30 + 13 x + 2 > 6 + 13 x + 3 - 3 > 200 - 3 + 13 x + 3 > 200 + 13 x + 3 > 52 + 13 x + 4 - 4 > 100 - 4 + 13 x + 4 - 4 > 238 - 4 + 13 x + 4 > 238 + 13 x + 5 - 5 > 12 - 5 + 13 x + 5 > 12 + 13 x + 6 - 6 > 130 - 6 + 13 x + 6 > 130 + 13 x + 6 > 64 + 13 x + 7 - 7 > 17 - 7 + 13 x + 7 > 17 + 13 x + 8 > 99 + 13 x + 9 - 9 > 200 - 9 + 13 x + 9 > 200 + 13 x - 171 + 171 < 1026 + 171 + 13 x - 171 < 1026 + 13 x - \frac{19 x}{4} > - 9 + 2 + 13 x < 1197 + 13 x < 12 + 13 x < 16 + 13 x < 3 + 13 x < 8 + 13 x < 854 + 13 x < 9 + 13 x > - 456 + 13 x > - 532 + 13 x > - 7 + 13 x > 10 + 13 x > 124 + 13 x > 160 + 13 x > 191 + 13 x > 197 + 13 x > 207 + 13 x > 234 + 13 x > 28 + 13 x > 39 + 13 x > 4 + 13 x > 7 + 13 x > 70 + 13 x > 96 + 13 x \geq 10 + 13 x \geq 26 + 13 x \geq 52 + 13 x \geq 6 + 13 x \geq 91 + 13 x \left(x + 5\right) + 52 \left(x + 5\right) + 13 x \left(x + 6\right) + 52 \left(x + 6\right) + 13 x \leq - 16 + 13 x \leq - 27 + 13 x \leq - 37 + 13 x \leq - 61 + 13 x \leq - 81 + 13 x \leq 168 + 13 x \leq 270 + 13 x \leq 390 + 13 x \leq 455 + 13 x^{2} + 117 x + 260 + 13 x^{2} + 12 x y + 5 \left(y\right)^{2} + 13 x^{2} + 130 x + 312 + 13 x^{2} + 65 x + 52 x + 260 + 13 x^{2} + 78 x + 52 x + 312 + 13 y + 1 + 13 y + 71 + 13 y^{2} - 28 y + 13.00 B + 4.21 \leq 64.00 + 13.00 B + 4.64 \leq 71.00 + 13.00 B \leq 66.36 + 13.10 B + 3.95 \leq 77.00 + 13.10 B + 4.13 \leq 62.00 + 13.10 B \leq 57.87 + 13.10 B \leq 73.05 + 13.20 B + 2.58 \leq 67.00 + 13.20 B + 2.74 \leq 80.00 + 13.20 B + 2.80 \leq 66.00 + 13.20 B + 3.01 \leq 71.00 + 13.20 B + 3.15 \leq 78.00 + 13.20 B + 4.04 \leq 64.00 + 13.20 B + 4.65 \leq 78.00 + 13.20 B \leq 59.96 + 13.20 B \leq 63.20 + 13.20 B \leq 67.99 + 13.20 B \leq 74.85 + 13.20 B \leq 77.26 + 13.30 B + 3.45 \leq 75.00 + 13.30 B + 3.53 \leq 67.00 + 13.30 B \leq 63.47 + 13.40 B + 3.38 \leq 60.00 + 13.40 B + 4.27 \leq 72.00 + 13.40 B \leq 56.62 + 13.40 B \leq 67.73 + 13.50 B + 4.69 \leq 70.00 + 13.60 B + 2.52 \leq 62.00 + 13.60 B + 4.52 \leq 64.00 + 13.60 B + 4.59 \leq 76.00 + 13.60 B + 4.72 \leq 61.00 + 13.60 B \leq 56.28 + 13.60 B \leq 59.48 + 13.60 B \leq 71.41 + 13.70 B + 3.76 \leq 65.00 + 13.70 B + 4.54 \leq 72.00 + 13.70 B + 4.54 \leq 75.00 + 13.70 B + 4.81 \leq 69.00 + 13.70 B \leq 61.24 + 13.70 B \leq 64.19 + 13.70 B \leq 67.46 + 13.70 B \leq 70.46 + 13.90 B + 2.97 \leq 79.00 + 13.90 B + 3.35 \leq 74.00 + 13.90 B \leq 70.65 + 13.90 B \leq 76.03 + 130 \frac{33 x}{130} > - 15 \times 130 + 130 x + 150 y \leq 3900 + 130 x + 150 y \leq 3900, x + y \leq 33 + 130 x + 150 y \leq 5850 + 130 x + 150 y \leq 7800 + 130 x + 150 y \leq 9750 + 130 x + 160 y \leq 10400 + 130 x + 160 y \leq 4160, x + y \leq 32 + 130 x + 160 y \leq 6240 + 130 x + 160 y \leq 8320 + 130 x > - 1040 + 130 x > - \frac{104 \times 50}{5} + 130 x > 264 + 132 \frac{205 x}{132} > 5 \times 132 + 132 \frac{7 x}{132} > 4 \times 132 + 132 \times b^{4} a \times b c^{2} + 132 \times \frac{161 x}{132} > 8 \times 132 + 132 \times \frac{217 x}{132} > 7 \times 132 + 132 x > - 396 + 132 x > - \frac{18 \times 110}{5} + 132 x > 660 + 132 x > \frac{110 \times 18}{3} + 133 \frac{109 x}{133} > - 13 \times 133 + 133 \frac{12 x - 285}{133} < 133 \times 19 + 133 x - 133 \leq 14 + 133 x - 35 \leq 17 + 133 x > 198 + 133 x \leq 147 + 133 x \leq 52 + 135 x - 30 \leq 16 + 135 x - 45 \leq 16 + 135 x > - 945 + 135 x > - \frac{105 \times 99}{11} + 135 x \leq 46 + 135 x \leq 61 + 136 x - 238 \leq 14 + 136 x - 289 \leq 19 + 136 x > 544 + 136 x > \frac{34 \times 48}{3} + 136 x \leq 252 + 136 x \leq 308 + 137 x > - 274 + 137 x > - \frac{137 \times 110}{55} + 137 x > 132 + 137 x > 504 + 138 x > - 966 + 138 x > - \frac{161 \times 36}{6} + 138 x > - \frac{322 \times 99}{33} + 138 x > 690 + 138 x > \frac{345 \times 22}{11} + 139 x + 22 < 700 + 139 x > - 1120 + 139 x > 165 + 14 \frac{13 x}{14} > 5 \times 14 + 14 \frac{71 x}{14} > 7 \times 14 + 14 \left(x + 3\right) \left(x + 7\right) + 14 \times 10 + 10 \times 6 + 20 \times 10 + 10 \times 21.5 + \frac{2 \times 20 \left(14 + 6\right)}{2} + 14 \times 14 x - 14 \times 3 \leq 9 + 14 \times 14 x - 14 \times 6 \leq 1 + 14 \times 16 x - 14 \times 10 \leq 17 + 14 \times 3 x - 14 \times 11 \leq 1 + 14 \times \frac{41 x}{14} > 7 \times 14 + 14 \times \frac{53 x}{14} > 7 \times 14 + 14 \times \frac{65 x}{14} > 6 \times 14 + 14 a^{2} + 6 a + 49 a + 21 + 8 a + 14 a^{2} + 63 a + 21 + 14 m n + 14 m n + 49 m + 4 n + 14 + 14 u v \left(u + v\right) + 14 u^{2} v + 14 u v^{2} + 14 u^{3} v^{3} + 14 v + 20 + 14 x + 14 x + 10 \leq 6 x - 3 + 14 x + 102 - 102 < 77 - 102 + 14 x + 102 < 77 + 14 x + 13 - 13 > 12 - 13 + 14 x + 13 - 13 > 60 - 13 + 14 x + 13 > 12 + 14 x + 13 > 60 + 14 x + 15 - 15 > 120 - 15 + 14 x + 15 > 120 + 14 x + 3 - 3 > 128 - 3 + 14 x + 3 - 3 > 72 - 3 + 14 x + 3 > 128 + 14 x + 3 > 72 + 14 x + 5 > 6 \times 1 + 14 x + 5 > 6 + 14 x + 63 \leq 4 x - 3 + 14 x + 63 \leq 7 x - 5 + 14 x - 2 x \leq - 5 - 42 + 14 x - 4 x + 14 x - 4 x \leq - 3 - 63 + 14 x - 6 x \leq - 3 - 10 + 14 x - 7 x \leq - 5 - 63 + 14 x - 9 x \geq 45 + 35 + 14 x - 20 \leq 13 + 14 x < - 25 + 14 x < 27 + 14 x < 6 + 14 x > -1 + 14 x > 105 + 14 x > 125 + 14 x > 280 + 14 x > 47 + 14 x > 69 + 14 x \geq 15 + 14 x \geq 5 + 14 x \left(x + 7\right) + 42 \left(x + 7\right) + 14 x \leq - 35 + 14 x \leq 33 + 14 x^{2} + 140 x + 294 + 14 x^{2} + 98 x + 42 x + 294 + 14 x^{3} + 12 x^{2} + 10 x - 6 + 14 y + 42 + 14 y-1 + 14 y^{2} - 156 y + 22 + 14.10 B + 3.50 \leq 78.00 + 14.10 B + 3.77 \leq 80.00 + 14.10 B \leq 74.50 + 14.10 B \leq 76.23 + 14.20 B + 2.62 \leq 77.00 + 14.20 B \leq 74.38 + 14.30 B + 3.48 \leq 62.00 + 14.30 B \leq 58.52 + 14.47 \times 0.38 + 14.50 B + 3.59 \leq 78.00 + 14.50 B \leq 61.72 + 14.60 B + 3.16 \leq 77.00 + 14.60 B + 3.73 \leq 67.00 + 14.70 B + 3.28 \leq 75.00 + 14.70 B + 4.43 \leq 71.00 + 14.70 B + 4.61 \leq 69.00 + 14.70 B \leq 64.39 + 14.70 B \leq 66.57 + 14.70 B \leq 71.72 + 14.80 B + 4.70 \leq 63.00 + 14.80 B \leq 58.30 + 14.90 B \leq 72.52 + 140 \times w^{5} \times w^{6} \times w^{6} + 140 w^{17} + 140 x + 160 y \leq 3360 + 140 x + 160 y \leq 3360, x + y \leq 32 + 140 x + 160 y \leq 4480 + 140 x + 160 y \leq 5600 + 140 x + 170 y \leq 11900 + 140 x + 170 y \leq 4760, x + y \leq 33 + 140 x + 170 y \leq 7140 + 140 x + 170 y \leq 9520 + 140 x \leq 107 + 140 y^{2} + 142 x > - 284 + 142 x > - \frac{142 \times 70}{35} + 142 x > 198 + 142 x > 539 + 143 \frac{2 x - 247}{143} < 143 \times 1 + 143 x - 88 \leq 5 + 143 x > - 3825 + 143 x > 288 + 143 x > 490 + 143 x > 84 + 143 x \leq 93 + 144 x - 16 \leq 15 + 144 x > \frac{576 \times 110}{55} + 144 y^{12} + 145 x > 168 + 145 x > 2106 + 146 x > 198 + 146 x > 292 + 146 x > \frac{292 \times 55}{55} + 147 x > - 588 + 147 x > - \frac{49 \times 132}{11} + 148 x > 0 + 148 x > 110 + 148 x > 198 + 148 x > 740 + 148 x > \frac{37 \times 40}{2} + 15 \frac{46 x}{15} > 6 \times 15 + 15 \frac{74 x}{15} > 4 \times 15 + 15 \left( 3 x - 2\right) + 10 \left(x + 37\right) \leq 6 \left( 4 x + 5\right) + 15 \left( 3 x - 2\right) + 10 \left(x + 49\right) \leq 6 \left( 2 x + 5\right) + 15 \left( 3 x - 2\right) + 10 \left(x - 25\right) \leq 6 \left( 4 x + 5\right) + 15 \left( 3 x - 2\right) + 10 \left(x - 31\right) \leq 6 \left( 3 x + 5\right) + 15 \left( 3 x - 2\right) + 10 \left(x - 37\right) \leq 6 \left( 2 x + 5\right) + 15 \left( 5 x - 2\right) + 10 \left(x + 67\right) \leq 6 \left( 4 x + 5\right) + 15 \left( 5 x - 2\right) + 10 \left(x + 73\right) \leq 6 \left( 3 x + 5\right) + 15 \left( 5 x - 2\right) + 10 \left(x - 55\right) \leq 6 \left( 4 x + 5\right) + 15 \left( 5 x - 2\right) + 10 \left(x - 67\right) \leq 6 \left( 2 x + 5\right) + 15 \times a^{6 + 1} b c^{4} + 15 \times a^{6} b \times a c^{4} + 15 \times u^{4} v^{10} \times u^{5} v^{3} + 15 \times 1 x - 15 \times 17 \leq 16 + 15 \times 10 x - 15 \times 2 \leq 14 + 15 \times 11 x - 15 \times 8 \leq 2 + 15 \times 12 x - 15 \times 10 \leq 8 + 15 \times 14 x - 15 \times 4 \leq 1 + 15 \times 16 x - 15 \times 14 \leq 16 + 15 \times 8 + 8 \times 6 + 16 \times 8 + 8 \times 18.4 + \frac{2 \times 16 \left(15 + 6\right)}{2} + 15 \times 9 x - 15 \times 2 \leq 16 + 15 \times 9 x - 15 \times 3 \leq 16 + 15 \times \frac{56 x}{15} > 3 \times 15 + 15 \times \frac{91 x}{15} > 8 \times 15 + 15 \times m \times m \times n \times n + 15 \times r + 15 \times 6 + 15 \times u^{4 + 5} \times v^{10 + 3} + 15 \times y^{\frac{2}{3}} \times y^{\frac{1}{3}} + 15 a^{7} b c^{4} + 15 b^{2} - 12 a b - 2 b^{2} + 2 a b + 15 d^{2} + 15 k + 15 k + 15 m + 6 m \div 2 m + 15 m^{2} + 36 m + 15 m^{2} + 90 m + 15 n^{6} + 15 p^{2} q^{2} + 15 q + 15 r + 90 + 15 s t^{2} + 7 s^{2} t + 48 s t + 15 u^{2} + 12 u v - 2 u^{2} + u v + 15 u^{3} v^{4} + 15 u^{9} v^{13} + 15 v^{2} + 12 u v - 2 v^{2} - 4 u v + 15 x + 10 y \leq 180 + 15 x + 15 x + 5 - 5 \geq - 15 x + 15 x + 6 - 5 + 15 x + 16 x < 15 - 10 + 15 x + 17 x < 15 - 10 + 15 x + 19 x < 25 - 20 + 15 x + 20 x + 3 - 3 \geq - 20 x + 20 x + 12 - 3 + 15 x + 20 x + 3 - 3 \geq - 20 x + 20 x + 4 - 3 + 15 x + 25 x + 9 - 9 \geq - 25 x + 25 x + 20 - 9 + 15 x + 6 x + 10 - 10 \geq - 6 x + 6 x + 15 - 10 + 15 x + 6 y \leq 120 + 15 x + 6 y \leq 150 + 15 x + 6 y \leq 180 + 15 x + 7 x < 4 - 3 + 15 x + 7 y \leq 420 + 15 x + 7 y \leq 525 + 15 x + 7 y \leq 630 + 15 x + 8 y \leq 480 + 15 x + 8 y \leq 600 + 15 x + 9 y \leq 180 + 15 x + 9 y \leq 225 + 15 x + 1 > 10 + 15 x + 10 < - 16 x + 15 + 15 x + 10 < - 17 x + 15 + 15 x + 10 < - 20 x + 15 + 3 x + 15 x + 10 < - 20 x + 15 + 4 x + 15 x + 10 \geq - 6 x + 15 + 15 x + 14 - 14 > 168 - 14 + 15 x + 14 - 14 > 19 - 14 + 15 x + 14 > 168 + 15 x + 15 < 20 + 15 x + 15 \leq 4 x - 2 + 15 x + 16 - 16 > 117 - 16 + 15 x + 16 - 16 > 17 - 16 + 15 x + 16 > 117 + 15 x + 16 > 17 + 15 x + 2 - 2 > 38 - 2 + 15 x + 2 > 38 + 15 x + 20 < - 15 x + 25 - 4 x + 15 x + 20 < - 19 x + 25 + 15 x + 20 < 15 + 15 x + 20 < 5 + 15 x + 20 \leq 9 x - 2 + 15 x + 21 \leq 7 x - 8 + 15 x + 21 \leq 8 x - 8 + 15 x + 21 \leq 9 x - 9 + 15 x + 3 < - 4 x + 4 - 3 x + 15 x + 3 < - 7 x + 4 + 15 x + 3 \geq - 20 x + 12 + 15 x + 3 \geq - 20 x + 4 + 15 x + 3 \geq - 4 x + 4 + 15 x + 30 < 35 + 15 x + 35 < 5 + 15 x + 35 \leq 8 x - 4 + 15 x + 4 - 4 > 112 - 4 + 15 x + 4 > 112 + 15 x + 45 - 45 > - 45 - 45 + 15 x + 45 - 45 > 60 - 45 + 15 x + 45 < 35 + 15 x + 45 \leq 7 x - 4 + 15 x + 5 < 45 + 15 x + 5 \geq - 15 x + 6 + 15 x + 7 > 108 + 15 x + 75 - 75 > - 75 - 75 + 15 x + 75 - 75 > 15 - 75 + 15 x + 8 - 8 > 144 - 8 + 15 x + 8 > 144 + 15 x + 9 \geq - 25 x + 20 + 15 x + 9 \leq 4 x - 8 + 15 x - 2 x \geq 14 + 12 + 15 x - 2 x \geq 16 + 10 + 15 x - 4 x \leq - 2 - 15 + 15 x - 4 x \leq - 8 - 9 + 15 x - 7 x \geq 28 + 20 + 15 x - 7 x \leq - 4 - 45 + 15 x - 7 x \leq - 8 - 21 + 15 x - 8 x \leq - 29 + 15 x - 8 x \leq - 4 - 35 + 15 x - 9 x \leq - 2 - 20 + 15 x - 9 x \leq - 9 - 21 + 15 x - 11 \leq 18 + 15 x - 1200 > 0 + 15 x - 15 + 15 \leq - 75 + 15 + 15 x - 1500 > 0 + 15 x - 171 + 171 < 988 + 171 + 15 x - 171 < 988 + 15 x - 1800 > 0 + 15 x - 2 > 0 + 15 x - 209 + 209 < 684 + 209 + 15 x - 209 < 684 + 15 x - 2100 > 0 + 15 x - 2400 > 0 + 15 x - 247 + 247 < 380 + 247 + 15 x - 247 < 380 + 15 x - 255 \leq 16 + 15 x - 2700 > 0 + 15 x - 3000 > 0 + 15 x - 36 \leq 17 + 15 x - 40 > - 15 + 15 x - 45 > - 10 + 15 x - 45 > - 25 + 15 x - 45 \leq 8 + 15 x - 60 + 60 < - 15 + 60 + 15 x - 600 > 0 + 15 x - 7 + 15 x - 7 \leq 18 + 15 x - 8 > 0 + 15 x - 900 > 0 + 15 x < - 4 + 15 x < 1 + 15 x < 1159 + 15 x < 45 + 15 x < 627 + 15 x < 893 + 15 x > - 150 + 15 x > - 60 - 30 + 15 x > 1 + 15 x > 101 + 15 x > 108 + 15 x > 1200 + 15 x > 136 + 15 x > 15 + 15 x > 1500 + 15 x > 154 + 15 x > 2 + 15 x > 21 + 15 x > 2100 + 15 x > 2700 + 15 x > 3000 + 15 x > 36 + 15 x > 5 + 15 x > 8 + 15 x > 900 + 15 x \leq - 18 + 15 x \leq - 24 + 15 x \leq - 30 + 15 x \leq - 40 + 15 x \leq - 41 + 15 x \leq - 60 + 15 x \leq 25 + 15 x \leq 271 + 15 x \leq 29 + 15 x \leq 53 + 15 x e^{ 3 x} - 2 e^{ 3 x} > 0 + 15 x e^{ 3 x} - 8 e^{ 3 x} > 0 + 15 x e^{ 5 x} - 8 e^{ 5 x} > 0 + 15 x y + 7 p + 2 + 15 x^{2} - 6 x + 4 + 15 x^{2} - 49 + 15 x^{3} - 18 x^{2} + 15 x^{3} - 50 x^{2} + 15 y + 15 y^{2} - 18 y + 8 + 15 y^{2} \left( 2 y + 15 y^{2}\right) + 15 y^{3} - 7 y^{2} - 18 y + 15 y^{3} \left( 15 y + 2\right) + 15 z^{14} + 24 z^{4} + 15 z^{4} + 18 x y + 15 + 15.10 B + 3.73 \leq 80.00 + 15.30 B + 3.37 \leq 79.00 + 15.30 B + 4.37 \leq 62.00 + 15.30 B \leq 57.63 + 15.6 y^{4} - 24 y^{3} + 15.60 B + 2.56 \leq 66.00 + 15.60 B \leq 63.44 + 15.70 B + 2.73 \leq 67.00 + 15.70 B + 3.21 \leq 77.00 + 15.70 B \leq 64.27 + 15.70 B \leq 73.79 + 15.9 y^{2} - 12 y + 15.90 B + 3.69 \leq 70.00 + 15.90 B + 4.68 \leq 64.00 + 15.90 B \leq 59.32 + 15.90 B \leq 66.31 + 150 x + 170 y \leq 10200 + 150 x + 170 y \leq 12750 + 150 x + 170 y \leq 7650 + 150 x + 180 y \leq 2700 + 150 x + 180 y \leq 3600 + 150 x + 180 y \leq 4500 + 150 x > - 600 + 150 x > - \frac{50 \times 84}{7} + 150 y \leq 3900 - 130 x + 150 y \leq 3900 - 130 x, y \leq 32 - x + 150 y \leq 3900 - 130 x, y \leq 33 - x + 150 y \leq 5850 - 130 x + 150 y \leq 7800 - 130 x + 150 y \leq 9750 - 130 x + 150 y^{13} + 15000 \times 1.01^{ 4 n} + 15000 \times 1.02^{ 2 n} + 151 x > 576 + 152 \frac{13 x}{152} > - 3 \times 152 + 152 \frac{307 x}{152} > - 3 \times 152 + 152 x - 133 \leq 8 + 152 x - 19 \leq 1 + 152 x \leq 141 + 152 x \leq 20 + 153 \frac{44 x}{153} > - 10 \times 153 + 153 \frac{77 x}{153} > 2 \times 153 + 153 \frac{95 x}{153} > 2 \times 153 + 154 x - 154 \leq 7 + 154 x > - 308 + 154 x > - \frac{28 \times 55}{5} + 154 x \leq 161 + 155 x > - 1240 + 155 x > - \frac{155 \times 88}{11} + 156 x > 1092 + 156 x > \frac{52 \times 63}{3} + 156 x^{2} + 15625 x^{ 5 \times 6} + 15625 x^{30} + 15625 y^{12} + 157 x > 3420 + 158 x > - 790 + 158 x > - \frac{395 \times 84}{42} + 159 x > 165 + 16 \div x - 4 + 16 \left(n + 1\right) \left(n - 1\right) + 16 \left(n + 4\right) \left(n - 4\right) + 16 \times m n \times m n + 16 \times 15 x - 16 \times 16 \leq 15 + 16 \times 16 x - 16 \times 8 \leq 1 + 16 \times 4 x - 16 \times 15 \leq 11 + 16 \times 9 + 9 \times 6 + 19 \times 9 + 9 \times 21.5 + \frac{2 \times 19 \left(16 + 6\right)}{2} + 16 \times 9 x - 16 \times 1 \leq 15 + 16 \times \left(x^{2}\right)^{4} + 16 \times \left(x^{4}\right)^{4} + 16 \times y^{3} \times y + 16 \times y^{5} \times y + 16 a - 6 + 16 a < 16 + 16 a < 25 + 16 a < 9 + 16 a^{2} + 16 a^{2} + 12 a b + 12 a b + 9 b^{2} + 16 a^{2} + 24 a b + 9 b^{2} + 16 a^{2} - 12 a - 12 a + 9 + 16 a^{6} b^{4} c^{2} + 16 k + 12 k + 16 k < 256 + 16 k < 576 + 16 k < 64 + 16 k < 96 + 16 k > 256 + 16 k > 96 + 16 k \leq 256 + 16 k \leq 36 + 16 k \leq 52 + 16 k \leq 576 + 16 k \leq 96 + 16 m + 60 m \div 5 m + 16 m + 12 + 16 m + \frac{12 m}{m} + 16 m + \frac{60 m}{5 m} + 16 m < - 36 + 16 m < - 4 + 16 m > - 1 + 16 m > - 100 + 16 m > - 16 + 16 m > - 25 + 16 m > - 36 + 16 m > - 4 + 16 m > - 49 + 16 m > - 64 + 16 n + 12 + 16 p q + 16 r t v \left( 2 r^{2} t^{2} v^{2} + r t - v\right) + 16 s + 42 s + 16 s^{7} t^{2} + 16 s^{7} t^{5 - 3} + 16 u + 16 u + v + 16 u^{2} + 16 u v + 16 u^{8} + 56 u^{9} + 16 x + 10 y \leq 400 + 16 x + 12 x + 8 - 8 \geq - 12 x + 12 x + 9 - 8 + 16 x + 17 x < 16 - 12 + 16 x + 20 x + 8 - 8 \geq - 20 x + 20 x + 25 - 8 + 16 x + 25 x + 4 - 4 \geq - 25 x + 25 x + 10 - 4 + 16 x + 25 x + 4 - 4 \geq - 25 x + 25 x + 5 - 4 + 16 x + 27 x < 15 - 12 + 16 x + 3 x < 8 - 4 + 16 x + 5 y \leq 320 + 16 x + 5 y \leq 400 + 16 x + 5 y \leq 480 + 16 x + 6 x + 8 - 8 \geq - 6 x + 6 x + 9 - 8 + 16 x + 6 y \leq 192 + 16 x + 6 y \leq 240 + 16 x + 6 y \leq 288 + 16 x + 7 x < 12 - 4 + 16 x + 7 y \leq 672 + 16 x + 9 x < 10 - 8 + 16 x + 9 x < 16 - 8 + 16 x + 9 y \leq 864 + 16 x + 1 - 1 > 15 - 1 + 16 x + 1 - 1 > 19 - 1 + 16 x + 1 - 1 > 304 - 1 + 16 x + 1 > 15 + 16 x + 1 > 19 + 16 x + 1 > 304 + 16 x + 11 - 11 > 50 - 11 + 16 x + 11 > 50 + 16 x + 12 < - 12 x + 16 - 5 x + 16 x + 12 < - 17 x + 16 + 16 x + 12 < - 25 x + 15 - 2 x + 16 x + 12 < - 27 x + 15 + 16 x + 203 < 4914 + 16 x + 4 < - 12 x + 12 + 5 x + 16 x + 4 < - 3 x + 8 + 16 x + 4 < - 4 x + 10 + 3 x + 16 x + 4 < - 6 x + 8 + 3 x + 16 x + 4 < - 7 x + 12 + 16 x + 4 < - x + 10 + 16 x + 4 \geq - 10 x + 5 + 16 x + 4 \geq - 25 x + 10 + 16 x + 4 \geq - 25 x + 5 + 16 x + 4 \leq 5 x - 6 + 16 x + 5 - 5 > 10 - 5 + 16 x + 5 > 10 + 16 x + 56 \leq 9 x - 2 + 16 x + 6 \leq 5 x - 4 + 16 x + 8 < - 12 x + 16 + 3 x + 16 x + 8 < - 6 x + 15 - 5 x + 16 x + 8 < - 9 x + 10 + 16 x + 8 < - 9 x + 16 + 16 x + 8 \geq - 12 x + 9 + 16 x + 8 \geq - 20 x + 25 + 16 x + 8 \geq - 6 x + 9 + 16 x + 80 - 80 > - 16 - 80 + 16 x + 9 - 9 > 108 - 9 + 16 x + 9 > 108 + 16 x + x < 10 - 4 + 16 x - 4 x \leq - 8 - 18 + 16 x - 5 x \leq - 4 - 6 + 16 x - 5 x \leq - 6 - 4 + 16 x - 7 x \geq 63 + 72 + 16 x - 119 + 119 < 323 + 119 + 16 x - 119 < 323 + 16 x - 1280 > 0 + 16 x - 1600 > 0 + 16 x - 1920 > 0 + 16 x - 2240 > 0 + 16 x - 2560 > 0 + 16 x - 2880 > 0 + 16 x - 323 < 272 + 16 x - 64 \leq 13 + 16 x - 960 > 0 + 16 x - \frac{12 x}{13} > - 19 + 10 + 16 x < 21 + 16 x < 3 + 16 x < 33 + 16 x < 442 + 16 x > - 32 + 16 x > - 96 + 16 x > 112 + 16 x > 1280 + 16 x > 14 + 16 x > 1600 + 16 x > 18 + 16 x > 1920 + 16 x > 2240 + 16 x > 303 + 16 x > 32 + 80 + 16 x > 39 + 16 x > 99 + 16 x \leq - 24 + 16 x \leq - 30 + 16 x \leq - 32 - 48 + 16 x \leq - 45 + 16 x \leq 280 + 16 x \leq 525 + 16 x \leq 64 + 16 x \leq 77 + 16 x y + 11 t + 10 + 16 x^{16} + 16 x^{2} + 12 x + 12 x + 9 + 16 x^{2} + 20 x + 16 + 16 x^{2} + 24 x + x^{2} + 3 x + 16 x^{2} - 49 - x^{2} + 16 x^{2} - \frac{9}{4} + 16 x^{4} - 48 x^{3} y + 36 x^{2} y^{2} - 48 x^{3} y + 144 x^{2} y^{2} - 108 x y^{3} + 36 x^{2} y^{2} - 108 x y^{3} + 81 y^{4} + 16 x^{4} - 96 x^{3} y + 216 x^{2} y^{2} - 216 x y^{3} + 81 y^{4} + 16 y + 16 y^{ 7 \times 2} + 16 y^{12} + 16 y^{14} + 16 y^{17} + 16 y^{28} + 16 y^{2} + 12 y + 12 y + 9 + 16 y^{2} + 24 y + 9 + 16 y^{2} + 3 \times 4 y + 4 y \times 3 + 3 \times 3 + 16 y^{32} + 16 y^{3} - 20 y^{2} - 18 y - y^{3} + 13 y^{2} + 16 y^{4} + 16.10 B + 4.04 \leq 71.00 + 16.10 B + 4.57 \leq 63.00 + 16.30 B + 3.45 \leq 64.00 + 16.30 B + 3.58 \leq 74.00 + 16.30 B + 4.04 \leq 75.00 + 16.30 B \leq 60.55 + 16.40 B + 4.99 \leq 75.00 + 16.40 B \leq 70.01 + 16.5 z^{4} - 45 z^{3} + 16.50 B + 2.51 \leq 76.00 + 16.50 B + 3.67 \leq 68.00 + 16.50 B \leq 64.33 + 16.50 B \leq 73.49 + 16.60 B + 2.90 \leq 66.00 + 16.60 B + 3.63 \leq 69.00 + 16.60 B + 3.81 \leq 67.00 + 16.60 B + 4.29 \leq 80.00 + 16.60 B + 4.82 \leq 60.00 + 16.60 B \leq 55.18 + 16.60 B \leq 63.10 + 16.60 B \leq 63.19 + 16.60 B \leq 68.61 + 16.60 B \leq 75.71 + 16.70 B + 3.62 \leq 78.00 + 16.70 B + 3.84 \leq 77.00 + 16.70 B \leq 73.16 + 16.70 B \leq 74.38 + 16.80 B + 4.86 \leq 75.00 + 16.90 B + 2.56 \leq 67.00 + 16.90 B + 3.21 \leq 73.00 + 16.90 B + 4.45 \leq 72.00 + 16.90 B \leq 67.55 + 16.90 B \leq 69.79 + 160 a b + 160 y \leq 10400 - 130 x + 160 y \leq 2240 - 140 x, y \leq 22 - x + 160 y \leq 3360 - 140 x + 160 y \leq 3360 - 140 x, y \leq 32 - x + 160 y \leq 4160 - 130 x, y \leq 32 - x + 160 y \leq 4480 - 140 x + 160 y \leq 5600 - 140 x + 160 y \leq 6240 - 130 x + 160 y \leq 8320 - 130 x + 1600 y^{16} + 161 x + 27 - 27 < 924 - 27 + 161 x + 27 < 924 + 161 x > 1056 + 162 m n p + 162 x > - 12 \times 54 + 162 x > - 648 + 165 x - 120 \leq 2 + 165 x - 33 \leq 4 + 165 x \leq 122 + 165 x \leq 37 + 168 x > 336 + 168 x > \frac{14 \times 120}{5} + 169 x - 91 \leq 14 + 169 x > 462 + 169 x > 480 + 169 x > 490 + 169 x \leq 105 + 16^{\frac{1}{2}} \left(a^{10}\right)^{\frac{1}{2}} + 16^{\frac{1}{2}} \left(a^{8}\right)^{\frac{1}{2}} + 16^{\frac{1}{2}} \times u^{ 8 \times \frac{1}{2}} \times v^{ 8 \times \frac{1}{2}} + 16^{\frac{1}{2}} a^{ 10 \times \frac{1}{2}} + 16^{\frac{1}{2}} a^{5} + 16^{\frac{1}{4}} \times u^{ 8 \times \frac{1}{4}} \times v^{ 12 \times \frac{1}{4}} + 17 \frac{16 x - 119}{17} < 17 \times 19 + 17 \frac{16 x - 323}{17} < 17 \times 16 + 17 \left( - 9 x + 5\right) + 17 \times 1 x - 17 \times 11 \leq 7 + 17 \times 12 x - 17 \times 14 \leq 18 + 17 \times 12 x - 17 \times 7 \leq 8 + 17 \times 13 x - 17 \times 10 \leq 13 + 17 \times 13 x - 17 \times 15 \leq 11 + 17 \times 14 x - 17 \times 18 \leq 5 + 17 \times 16 x - 17 \times 15 \leq 5 + 17 \times 17 x - 17 \times 6 \leq 14 + 17 \times 18 x - 17 \times 3 \leq 6 + 17 \times 18 x - 17 \times 8 \leq 9 + 17 \times 20 x - 17 \times 8 \leq 19 + 17 \times 4 x - 17 \times 5 \leq 10 + 17 \times 5 x - 17 \times 11 \leq 12 + 17 \times 7 + 7 \times 6 + 18 \times 7 + 7 \times 21.1 + \frac{2 \times 18 \left(17 + 6\right)}{2} + 17 \times 7 x - 17 \times 10 \leq 19 + 17 \times 7 x - 17 \times 3 \leq 19 + 17 \times 8 x - 17 \times 14 \leq 14 + 17 \times 8 x - 17 \times 17 \leq 19 + 17 m - 15 m + 17 t \left(n - 3 r\right) + 17 x + 10 y \leq 1020 + 17 x + 10 y \leq 680 + 17 x + 10 y \leq 850 + 17 x + 5 y \leq 425 + 17 x + 5 y \leq 510 + 17 x + 6 y \leq 510 + 17 x + 6 y \leq 612 + 17 x + 7 y \leq 476 + 17 x + 7 y \leq 714 + 17 x + 8 y \leq 680 + 17 x + 8 y \leq 816 + 17 x + 9 y \leq 612 + 17 x + 9 y \leq 918 + 17 x + 1 - 1 > 68 - 1 + 17 x + 1 > 68 + 17 x + 10 - 10 > 240 - 10 + 17 x + 10 - 10 > 247 - 10 + 17 x + 10 > 240 + 17 x + 10 > 247 + 17 x + 13 - 13 > 112 - 13 + 17 x + 13 > 112 + 17 x + 16 - 16 > 18 - 16 + 17 x + 16 > 18 + 17 x + 2 - 2 > 182 - 2 + 17 x + 2 - 2 > 320 - 2 + 17 x + 2 > 320 + 17 x + 4 - 4 > 20 - 4 + 17 x + 4 > 20 + 17 x + 6 - 6 > 49 - 6 + 17 x + 6 > 204 + 17 x + 6 > 49 + 17 x + 7 - 7 > 30 - 7 + 17 x + 7 > 30 + 17 x - 1020 > 0 + 17 x - 11 \leq 12 + 17 x - 1360 > 0 + 17 x - 1700 > 0 + 17 x - 187 \leq 7 + 17 x - 2040 > 0 + 17 x - 2380 > 0 + 17 x - 2720 > 0 + 17 x - 285 + 285 < 228 + 285 + 17 x - 285 < 228 + 17 x - 3060 > 0 + 17 x - 3400 > 0 + 17 x - 680 > 0 + 17 x - \frac{11 x}{4} > - 14 + 13 + 17 x - \frac{17 x}{10} > - 13 + 10 + 17 x - \frac{4 x}{5} > - 20 + 12 + 17 x - \frac{7 x}{18} > - 2 + 8 + 17 x < 23 + 17 x < 24 + 17 x < 36 + 17 x < 5 + 17 x < 513 + 17 x < 6 + 17 x < 9 + 17 x > 1020 + 17 x > 1360 + 17 x > 16 + 17 x > 1700 + 17 x > 187 + 17 x > 2 + 17 x > 2040 + 17 x > 23 + 17 x > 230 + 17 x > 237 + 17 x > 2380 + 17 x > 2720 + 17 x > 3060 + 17 x > 318 + 17 x > 3400 + 17 x > 43 + 17 x > 67 + 17 x > 680 + 17 x > 99 + 17 x \geq 51 + 17 x \leq - 23 + 17 x \leq - 255 + 17 x \leq - 39 + 17 x \leq 194 + 17 x \leq 23 + 17 x \leq 255 + 17 x \leq 336 + 17 x \leq 714 + 17 x^{2} + 27 x + 17 y^{3} \left( 17 y + 2\right) + 17.00 B + 2.54 \leq 73.00 + 17.00 B + 3.57 \leq 60.00 + 17.00 B \leq 70.46 + 17.40 B + 2.98 \leq 63.00 + 17.40 B + 4.20 \leq 78.00 + 17.40 B \leq 60.02 + 17.5 a^{3} - 30 a^{2} + 17.50 B + 2.82 \leq 78.00 + 17.50 B + 3.20 \leq 66.00 + 17.50 B + 4.48 \leq 72.00 + 17.50 B \leq 62.80 + 17.60 B + 3.01 \leq 65.00 + 17.60 B + 4.51 \leq 66.00 + 17.60 B \leq 61.49 + 17.60 B \leq 61.99 + 17.70 B + 4.13 \leq 72.00 + 17.70 B \leq 67.87 + 17.80 B + 2.93 \leq 62.00 + 17.80 B + 3.94 \leq 64.00 + 17.80 B + 4.26 \leq 73.00 + 17.80 B + 4.35 \leq 70.00 + 17.80 B \leq 59.07 + 17.80 B \leq 60.06 + 17.80 B \leq 65.65 + 17.80 B \leq 68.74 + 17.90 B \leq 73.38 + 170 \frac{89 x}{170} > - 2 \times 170 + 170 y \leq 10200 - 150 x + 170 y \leq 11900 - 140 x + 170 y \leq 12750 - 150 x + 170 y \leq 4760 - 140 x, y \leq 32 - x + 170 y \leq 4760 - 140 x, y \leq 33 - x + 170 y \leq 7140 - 140 x + 170 y \leq 7650 - 150 x + 170 y \leq 9520 - 140 x + 17000 \times 1.03^{ 4 n} + 17000 \times 1.06^{ 2 n} + 171 \frac{233 x}{171} > - 7 \times 171 + 1728 y^{30} + 173 x > 448 + 174 x > 273 + 176 x > - 1232 + 176 x > - \frac{56 \times 66}{3} + 176 x > 378 + 177 x > - 708 + 177 x > - \frac{354 \times 70}{35} + 177 x > 352 + 18 \times 19 x - 18 \times 18 \leq 17 + 18 \times 2 + 18 \times 4 x - 18 \times 17 \leq 7 + 18 \times 5 x - 18 \times 1 \leq 5 + 18 \times \frac{49 x}{18} > 3 \times 18 + 18 b^{3} - 24 b^{2} + 18 p q + 18 q^{2} + 30 q + 21 q + 35 - 4 + 18 q^{2} + 51 q + 31 + 18 r s + 18 t \left(n - 5 r\right) + 18 u + v + 18 u^{5} + 24 u^{4} + 18 v - 6 + 18 x + 18 x + 5 y \leq 360 + 18 x + 5 y \leq 450 + 18 x + 6 y \leq 108 + 18 x + 7 y \leq 504 + 18 x + 7 y \leq 630 + 18 x + 7 y \leq 756 + 18 x + 8 y \leq 288 + 18 x + 1 - 1 > 270 - 1 + 18 x + 1 - 1 > 90 - 1 + 18 x + 1 > 270 + 18 x + 1 > 90 + 18 x + 10 \leq 7 x - 6 + 18 x + 10 \leq 9 x - 8 + 18 x + 11 - 11 > 132 - 11 + 18 x + 11 - 11 > 180 - 11 + 18 x + 11 > 132 + 18 x + 11 > 180 + 18 x + 12 < 0 + 18 x + 12 \leq 7 x - 9 + 18 x + 14 \leq 5 x - 2 + 18 x + 17 - 17 > 18 - 17 + 18 x + 17 > 18 + 18 x + 18 \leq 5 x - 9 + 18 x + 19 > 7 \times 1 + 18 x + 24 < 0 + 18 x + 27 \leq 7 x - 4 + 18 x + 30 \leq 7 x - 2 + 18 x + 36 \leq 2 x - 9 + 18 x + 42 \leq 9 x - 8 + 18 x + 5 > 224 + 18 x + 54 \leq 5 x - 7 + 18 x + 6 \leq 7 x - 8 + 18 x + 7 + 18 x + 72 \leq 5 x - 9 + 18 x + 8 \leq 6 x - 8 + 18 x - 2 x \leq - 9 - 36 + 18 x - 5 x \geq 25 + 27 + 18 x - 5 x \leq - 2 - 14 + 18 x - 5 x \leq - 7 - 54 + 18 x - 5 x \leq - 9 - 18 + 18 x - 5 x \leq - 9 - 72 + 18 x - 6 x \leq - 8 - 8 + 18 x - 7 x \geq 28 + 16 + 18 x - 7 x \leq - 2 - 30 + 18 x - 7 x \leq - 4 - 27 + 18 x - 7 x \leq - 4 - 42 + 18 x - 7 x \leq - 6 - 10 + 18 x - 7 x \leq - 9 - 12 + 18 x - 9 x \leq - 2 - 9 + 18 x - 9 x \leq - 8 - 10 + 18 x - 1080 > 0 + 18 x - 12 < 0 + 18 x - 1440 > 0 + 18 x - 1800 > 0 + 18 x - 2160 > 0 + 18 x - 24 < 0 + 18 x - 2520 > 0 + 18 x - 2880 > 0 + 18 x - 3240 > 0 + 18 x - 3600 > 0 + 18 x - 720 > 0 + 18 x - 90 + 90 < - 18 + 90 + 18 x - 95 + 95 < 152 + 95 + 18 x - 95 < 152 + 18 x - \frac{3 x}{7} > - 1 + 8 + 18 x < - 24 + 18 x < 12 + 18 x < 24 + 18 x < 247 + 18 x < 72 + 18 x > 1 + 18 x > 1080 + 18 x > 121 + 18 x > 169 + 18 x > 1800 + 18 x > 2160 + 18 x > 2520 + 18 x > 269 + 18 x > 2880 + 18 x > 3240 + 18 x > 3600 + 18 x > 720 + 18 x > 89 + 18 x \geq 11 + 18 x \geq 5 + 18 x \leq - 19 + 18 x \leq - 52 + 18 x \leq - 68 + 18 x \leq 72 - 90 + 18.00 B + 3.35 \leq 70.00 + 18.00 B + 4.05 \leq 77.00 + 18.00 B \leq 66.65 + 18.00 B \leq 72.95 + 18.10 B + 3.13 \leq 64.00 + 18.10 B + 3.43 \leq 77.00 + 18.10 B + 4.65 \leq 75.00 + 18.10 B + 4.78 \leq 71.00 + 18.10 B \leq 60.87 + 18.10 B \leq 66.22 + 18.10 B \leq 70.35 + 18.10 B \leq 73.57 + 18.30 B + 3.89 \leq 80.00 + 18.30 B + 4.63 \leq 67.00 + 18.30 B + 4.80 \leq 66.00 + 18.30 B \leq 61.20 + 18.30 B \leq 62.37 + 18.40 B + 3.37 \leq 60.00 + 18.40 B + 4.56 \leq 67.00 + 18.40 B \leq 62.44 + 18.50 B + 2.96 \leq 64.00 + 18.50 B \leq 61.04 + 18.60 B + 3.14 \leq 67.00 + 18.60 B \leq 63.86 + 18.60 B \leq 70.06 + 18.70 B + 3.13 \leq 67.00 + 18.70 B + 3.93 \leq 76.00 + 18.70 B \leq 63.87 + 18.80 B + 3.13 \leq 69.00 + 18.80 B + 3.30 \leq 71.00 + 18.80 B + 4.17 \leq 76.00 + 18.80 B \leq 67.70 + 18.80 B \leq 71.83 + 18.90 B + 3.34 \leq 77.00 + 18.90 B + 4.47 \leq 71.00 + 18.90 B \leq 66.53 + 18.90 B \leq 73.66 + 180 p q + 180 x - 150 \leq 8 + 180 x \leq 158 + 180 x \leq 61 + 180 y \leq 2700 - 150 x + 180 y \leq 3600 - 150 x + 180 y \leq 4500 - 150 x + 180 y^{13} + 182 \frac{53 x}{182} > 4 \times 182 + 185 x > 2090 + 186 x > - 372 + 186 x > - 744 + 186 x > - \frac{62 \times 108}{9} + 186 x > - \frac{93 \times 80}{20} + 187 \frac{234 x}{187} > - 7 \times 187 + 187 \frac{274 x}{187} > - 4 \times 187 + 187 x - 110 \leq 8 + 187 x > - 570 + 187 x \leq 118 + 188 x + 128 - 128 < 1859 - 128 + 188 x + 128 < 1859 + 188 x < 1731 + 188 x > 1128 + 188 x > \frac{141 \times 80}{10} + 189 x > 945 + 189 x > \frac{189 \times 110}{22} + 19 \frac{18 x - 95}{19} < 19 \times 8 + 19 \left( 8 x + 3\right) + 19 \times 1 x - 19 \times 17 \leq 17 + 19 \times 10 x - 19 \times 3 \leq 6 + 19 \times 14 x - 19 \times 16 \leq 17 + 19 \times 19 x - 19 \times 12 \leq 10 + 19 \times 19 x - 19 \times 15 \leq 3 + 19 \times 19 x - 19 \times 6 \leq 18 + 19 \times 20 x - 19 \times 15 \leq 20 + 19 \times 20 x - 19 \times 3 \leq 6 + 19 \times 5 x - 19 \times 16 \leq 15 + 19 \times 6 x - 19 \times 10 \leq 11 + 19 \times 7 x - 19 \times 7 \leq 14 + 19 \times 8 x - 19 \times 1 \leq 1 + 19 \times 8 x - 19 \times 13 \leq 12 + 19 \times 8 x - 19 \times 7 \leq 8 + 19 t \left(n - 2 r\right) + 19 t \left(n - 4 r\right) + 19 u + 8 + 19 x + 10 y \leq 1140 + 19 x + 10 y \leq 950 + 19 x + 5 y \leq 380 + 19 x + 5 y \leq 475 + 19 x + 5 y \leq 570 + 19 x + 6 y \leq 456 + 19 x + 6 y \leq 570 + 19 x + 6 y \leq 684 + 19 x + 7 y \leq 532 + 19 x + 7 y \leq 665 + 19 x + 7 y \leq 798 + 19 x + 8 y \leq 912 + 19 x + 9 y \leq 1026 + 19 x + 9 y \leq 684 + 19 x + 9 y \leq 855 + 19 x + 12 - 12 > 108 - 12 + 19 x + 12 > 108 + 19 x + 12 > 400 + 19 x + 16 - 16 > 80 - 16 + 19 x + 16 > 80 + 19 x + 18 - 18 > 108 - 18 + 19 x + 18 - 18 > 171 - 18 + 19 x + 18 > 108 + 19 x + 18 > 171 + 19 x + 5 - 5 > 156 - 5 + 19 x + 5 - 5 > 48 - 5 + 19 x + 5 - 5 > 64 - 5 + 19 x + 5 - 5 > 65 - 5 + 19 x + 5 > 156 + 19 x + 5 > 48 + 19 x + 5 > 64 + 19 x + 5 > 65 + 19 x + 7 - 7 > 114 - 7 + 19 x + 7 > 114 + 19 x + 8 - 8 > 190 - 8 + 19 x + 8 > 190 + 19 x - 1140 > 0 + 19 x - 1520 > 0 + 19 x - 1900 > 0 + 19 x - 2280 > 0 + 19 x - 2660 > 0 + 19 x - 3040 > 0 + 19 x - 323 \leq 17 + 19 x - 3420 > 0 + 19 x - 3800 > 0 + 19 x - \frac{5 x}{13} > - 17 + 15 + 19 x < 25 + 19 x < 3 + 19 x < 32 + 19 x < 34 + 19 x < 4 + 19 x < 42 + 19 x < 5 + 19 x > 107 + 19 x > 1140 + 19 x > 151 + 19 x > 1520 + 19 x > 153 + 19 x > 182 + 19 x > 1900 + 19 x > 2280 + 19 x > 2660 + 19 x > 3040 + 19 x > 3420 + 19 x > 43 + 19 x > 59 + 19 x > 64 + 19 x > 90 + 19 x > 96 + 19 x \geq 15 + 19 x \geq 4 + 19 x \geq 57 + 19 x \geq 6 + 19 x \geq 7 + 19 x \leq - 26 + 19 x \leq - 62 + 19 x \leq - 68 + 19 x^{2} \left( 19 x^{2} + 2 x\right) + 19 y - 6 + 19.00 B + 3.18 \leq 63.00 + 19.00 B + 3.46 \leq 71.00 + 19.10 B + 2.99 \leq 70.00 + 19.10 B + 3.89 \leq 60.00 + 19.10 B \leq 56.11 + 19.10 B \leq 67.01 + 19.20 B + 2.57 \leq 67.00 + 19.20 B + 3.21 \leq 66.00 + 19.20 B + 4.32 \leq 77.00 + 19.20 B \leq 62.79 + 19.20 B \leq 72.68 + 19.30 B + 3.95 \leq 73.00 + 19.30 B + 4.63 \leq 66.00 + 19.30 B + 4.71 \leq 66.00 + 19.30 B \leq 61.29 + 19.30 B \leq 61.37 + 19.30 B \leq 69.05 + 19.40 B + 3.17 \leq 72.00 + 19.40 B \leq 66.12 + 19.50 B + 3.06 \leq 78.00 + 19.50 B + 3.13 \leq 73.00 + 19.50 B + 3.34 \leq 76.00 + 19.50 B \leq 69.87 + 19.50 B \leq 72.66 + 19.50 B \leq 74.24 + 19.50 B \leq 74.94 + 19.60 B + 3.73 \leq 78.00 + 19.60 B \leq 74.27 + 19.80 B + 2.50 \leq 77.00 + 19.80 B + 4.31 \leq 79.00 + 19.80 B \leq 74.50 + 19.80 B \leq 74.69 + 19.90 B + 4.15 \leq 61.00 + 19.90 B + 4.76 \leq 61.00 + 19.90 B \leq 56.85 + 19.90 B \leq 68.15 + 190 \frac{9 x - 19}{190} < 190 \times 7 + 190 x - 57 \leq 6 + 190 x \leq 63 + 19000 \times 1.08^{ 2 n} + 191 x > 936 + 192 m^{6} + 195 \frac{67 x}{195} > 1 \times 195 + 195 x + 8 - 8 < 176 - 8 + 195 x + 8 < 176 + 195 x - 78 \leq 15 + 195 x < 168 + 196 x - 42 \leq 9 + 196 x - 84 \leq 1 + 196 x > - 117 + 196 x > - 1568 + 196 x > - \frac{1568 \times 99}{99} + 196 x \leq 51 + 196 x \leq 85 + 19683 x^{ 5 \times 9} + 19683 x^{45} + 198 x + 197 - 197 < 585 - 197 + 198 x + 197 < 585 + 198 x - 154 \leq 7 + 198 x - 22 \leq 16 + 198 x < 388 + 198 x \leq 38 + 2 u \times u + 2 v \times v \times v + 2 u \times u \times u - 3 v \times v + 2 N + 30.10 \leq 52.10 + 2 N + 30.50 \leq 54.50 + 2 N + 30.60 \leq 50.60 + 2 N + 31.00 \leq 39.00 + 2 N + 31.00 \leq 49.00 + 2 N + 31.00 \leq 61.00 + 2 N + 31.20 \leq 57.20 + 2 N + 31.30 \leq 57.30 + 2 N + 31.40 \leq 57.40 + 2 N + 31.50 \leq 61.50 + 2 N + 31.60 \leq 49.60 + 2 N + 31.70 \leq 39.70 + 2 N + 32.09 \leq 64.89 + 2 N + 32.16 \leq 74.58 + 2 N + 32.40 \leq 52.40 + 2 N + 32.70 \leq 48.70 + 2 N + 32.70 \leq 60.70 + 2 N + 32.80 \leq 46.80 + 2 N + 33.30 \leq 49.30 + 2 N + 33.50 \leq 47.50 + 2 N + 33.50 \leq 53.50 + 2 N + 33.80 \leq 57.80 + 2 N + 34.30 \leq 54.30 + 2 N + 34.50 \leq 58.50 + 2 N + 34.60 \leq 64.60 + 2 N + 35.10 \leq 49.10 + 2 N + 35.10 \leq 61.10 + 2 N + 35.60 \leq 53.60 + 2 N + 35.70 \leq 55.70 + 2 N + 35.70 \leq 57.70 + 2 N + 36.60 \leq 66.60 + 2 N + 36.70 \leq 66.70 + 2 N + 36.88 \leq 63.51 + 2 N + 37.00 \leq 69.00 + 2 N + 37.10 \leq 51.10 + 2 N + 37.10 \leq 65.10 + 2 N + 37.40 \leq 53.40 + 2 N + 37.80 \leq 55.80 + 2 N + 38.00 \leq 50.00 + 2 N + 38.10 \leq 46.10 + 2 N + 38.90 \leq 66.90 + 2 N + 39.10 \leq 49.10 + 2 N + 39.49 \leq 97.55 + 2 N + 39.70 \leq 51.70 + 2 N + 40.10 \leq 72.10 + 2 N + 40.48 \leq 98.05 + 2 N + 40.90 \leq 50.90 + 2 N + 41.00 \leq 71.00 + 2 N + 41.04 \leq 82.62 + 2 N + 41.30 \leq 59.30 + 2 N + 41.50 \leq 55.50 + 2 N + 41.80 \leq 63.80 + 2 N + 41.90 \leq 63.90 + 2 N + 42.20 \leq 64.20 + 2 N + 42.40 \leq 50.40 + 2 N + 42.70 \leq 58.70 + 2 N + 43.10 \leq 59.10 + 2 N + 43.20 \leq 51.20 + 2 N + 43.30 \leq 72.34 + 2 N + 43.40 \leq 51.40 + 2 N + 43.60 \leq 59.60 + 2 N + 44.20 \leq 58.20 + 2 N + 44.20 \leq 64.20 + 2 N + 44.60 \leq 58.60 + 2 N + 44.70 \leq 70.70 + 2 N + 44.90 \leq 72.90 + 2 N + 45.20 \leq 75.20 + 2 N + 45.70 \leq 63.70 + 2 N + 45.80 \leq 63.80 + 2 N + 46.20 \leq 70.20 + 2 N + 46.30 \leq 54.30 + 2 N + 46.40 \leq 70.40 + 2 N + 46.50 \leq 60.50 + 2 N + 46.60 \leq 74.60 + 2 N + 47.00 \leq 57.00 + 2 N + 47.40 \leq 55.40 + 2 N + 47.40 \leq 79.40 + 2 N + 47.50 \leq 71.50 + 2 N + 47.70 \leq 57.70 + 2 N + 47.70 \leq 59.70 + 2 N + 48.60 \leq 68.60 + 2 N + 48.70 \leq 72.70 + 2 N + 48.70 \leq 76.70 + 2 N + 48.80 \leq 74.80 + 2 N + 49.10 \leq 59.10 + 2 N + 49.20 \leq 59.20 + 2 N + 49.20 \leq 81.20 + 2 N + 49.22 \leq 73.79 + 2 N + 49.40 \leq 77.40 + 2 N + 49.50 \leq 59.50 + 2 N + 49.70 \leq 67.70 + 2 N + 49.70 \leq 69.70 + 2 N + 49.90 \leq 69.90 + 2 N \leq 10 + 2 N \leq 12 + 2 N \leq 14 + 2 N \leq 16 + 2 N \leq 18 + 2 N \leq 20 + 2 N \leq 22 + 2 N \leq 24 + 2 N \leq 26 + 2 N \leq 26.63 + 2 N \leq 28 + 2 N \leq 30 + 2 N \leq 32 + 2 N \leq 32.8 + 2 N \leq 42.42 + 2 N \leq 57.57 + 2 N \leq 63.51 - 36.88 + 2 N \leq 64.89 - 32.09 + 2 N \leq 74.58 - 32.16 + 2 N \leq 8 + 2 N \leq 98.05 - 40.48 + 2 VW + 2 W \leq 12 + 2 W \leq 14 + 2 W \leq 16 + 2 W \leq 18 + 2 W \leq 20 + 2 \csc ^{2}\left(\theta\right) + 2 \left( - 2 \right) > 4 \left( - 2 \right) + 2 \left( - 2 \right) > 9 \left( - 2 \right) + 2 \left( - 3 \right) > 4 \left( - 3 \right) + 2 \left( - 3 \right) > 6 \left( - 3 \right) + 2 \left( - 3 \right) > 9 \left( - 3 \right) + 2 \left( - 4 \right) > 3 \left( - 4 \right) + 2 \left( - 4 \right) > 4 \left( - 4 \right) + 2 \left( - 4 \right) > 6 \left( - 4 \right) + 2 \left( - 4 \right) > 9 \left( - 4 \right) + 2 \left( - 5 \right) > 5 \left( - 5 \right) + 2 \left( - 5 \right) > 7 \left( - 5 \right) + 2 \left( - 5 \right) > 8 \left( - 5 \right) + 2 \left( - 5 \right) > 9 \left( - 5 \right) + 2 \left( 10 x^{3} + 14 x^{2} + 3\right) + 2 \left( 125 m^{3} - 64 n^{3}\right) + 2 \left( 13 x^{3} + 10 x^{2} + 5 x - 3\right) + 2 \left( 2 t + 1\right) \left( 2 t - 1\right) + 2 \left( 2 x - 1\right) \left(x - 6\right) + 2 \left( 2 x^{3} + 4 x^{2} - 7 x - 3\right) + 2 \left( 25 z^{2}\right) + 2 \left( 3 t + 2\right) \left( 3 t - 2\right) + 2 \left( 3 x + 5\right) \left(x - 4\right) + 2 \left( 3 x - 4\right) \left(x - 3\right) + 2 \left( 3 x^{3} + 2 x^{2} - 3 x + 2\right) + 2 \left( 4 t^{2} - 1\right) + 2 \left( 5 m - 4 n\right) \left( 25 m^{2} + 20 m n + 16 n^{2}\right) + 2 \left( 5 m - 4 n\right) \left(\left( 5 m\right)^{2} + 20 m n + \left( 4 n\right)^{2}\right) + 2 \left( 5 m - 4 n\right) \left(\left( 5 m\right)^{2} + 5 m \times 4 n + \left( 4 n\right)^{2}\right) + 2 \left( 5 x + 4\right) \left(x - 2\right) + 2 \left( 5 x - 1\right) \left(x - 10\right) + 2 \left( 5 x - 1\right) \left(x - 3\right) + 2 \left( 5 x - 2\right) \left(x - 2\right) + 2 \left( 5 x^{2} - 4\right) - \left( 6 x^{2} - 8 + 3\right) + 2 \left( 6 x - 6\right) + 2 \left( 4 x + 3\right) + 2 \left( 7 x^{3} + 6 x^{2} + 5 x - 3\right) + 2 \left( 9 t^{2} - 4\right) + 2 \left(\left( 2 x^{3} + 2 x^{2} + 2\right) + \left(x^{3} - 3 x\right)\right) + 2 \left(\left( 2 x^{3} + 4 x^{2} - 6\right) + \left( 2 x^{3} + 7 x^{2} - 6 x\right)\right) + 2 \left(\left( 2 x^{3} + 5 x^{2}-1\right) + \left( 8 x^{3} + 9 x^{2} + 4\right)\right) + 2 \left(\left( 3 x^{3} + 5 x - 3\right) + \left( 4 x^{3} + 6 x^{2}\right)\right) + 2 \left(\left( 9 x^{3} + 4 x^{2} - 3\right) + \left( 4 x^{3} + 6 x^{2} + 5 x\right)\right) + 2 \left(\left(x^{2} - 7 x - 3\right) + \left( 2 x^{3} + 3 x^{2}\right)\right) + 2 \left(\sqrt{6} + \sqrt{3}\right) + 2 \left(n + 1\right) \times 2 \left(n - 1\right) + 2 \left(n + 2\right) \times 2 \left(n - 2\right) + 2 \left(n + 3\right) \times 2 \left(n - 3\right) + 2 \left(n + 4\right) \times 2 \left(n - 4\right) + 2 \left(r - 9 s + 5 t\right) + 2 \left(t^{2} - 9\right) + 2 \left(x + 2\right) - \left(x - 14\right) > 15 + 2 \left(x + 2\right) - \left(x - 15\right) > 15 + 2 \left(x + 2\right) - \left(x - 16\right) > 15 + 2 \left(x + 2\right) - \left(x - 18\right) > 15 + 2 \left(x + 2\right) - \left(x - 7\right) > 15 + 2 \left(x + 2\right) - \left(x - 8\right) > 15 + 2 \left(x + 3\right) + 2 \left(x + 3\right) - \left(x - 11\right) > 15 + 2 \left(x + 3\right) - \left(x - 3\right) > 15 + 2 \left(x + 3\right) - \left(x - 5\right) > 15 + 2 \left(x + 3\right) - \left(x - 7\right) > 15 + 2 \left(x + 5\right) - \left(x - 12\right) > 15 + 2 \left(x + 5\right) - \left(x - 2\right) > 15 + 2 \left(x + 5\right) - \left(x - 9\right) > 15 + 2 \left(x + y\right) \leq 20 + 2 \left(x + y\right) \leq 22 + 2 \left(x + y\right) \leq 24 + 2 \left(x + y\right) \leq 26 + 2 \left(x - 1\right) \geq 10 + 2 \left(x - 1\right) \geq 12 + 2 \left(x - 1\right) \geq 14 + 2 \left(x - 1\right) \left(x - 8\right) + 2 \left(x - 2\right) \geq 14 + 2 \left(x - 2\right) \geq 6 + 2 \left(x - 3\right) \geq 12 + 2 \left(x - 3\right) \leq 0 + 2 \left(x - 4\right) \geq 6 + 2 \left(x - 4\right) \geq 8 + 2 \left(x - 4\right) \leq 0 + 2 \left(x - 5\right) \geq 8 + 2 \left(x - 5\right) \left(x + 3\right) + 2 \left(x - 5\right) \leq 0 + 2 \left(x - 6\right) \geq 6 + 2 \left(x - 6\right) \left(x + 3\right) + 2 \left(x - 6\right) \leq 0 + 2 \left(x - 7\right) \leq 0 + 2 \left(x - 8\right) \left(x + 2\right) + 2 \left(x - 8\right) \leq 0 + 2 \left(x - 9\right) \left(x + 3\right) + 2 \left(x^{2} - 2 x - 15\right) + 2 \left(x^{2} - 3 x - 18\right) + 2 \left(x^{2} - 6 x - 16\right) + 2 \left(x^{2} - 6 x - 27\right) + 2 \left(y - 4\right) \left( 4 y - 5\right) + 2 \left(z^{2} + 24 z^{2}\right) + 2 \left(z^{2} - \left( - 24 z^{2} \right)\right) + 2 \left(z^{2} - \left( 6 z - 6 z - 24 z^{2}\right)\right) + 2 \pi L \left(R + r\right) + 2 \pi \left(R^{2} - r^{2}\right) + 2 \pi R L + 2 \pi r L + 2 \left( \pi R^{2} - \pi r^{2}\right) + 2 \pi \left(R + r\right) L + 2 \pi \left(R + r\right) \left(R - r\right) + 2 \pi \left(R + r\right) \left(L + R - r\right) + 2 \pi \left(x + y + z\right) + 2 \pi x + 2 \pi y + 2 \pi z + 2 \times 13 x - 2 \times 10 \leq 13 + 2 \times 13.56 + 2 \times 14.14 + 2 \times 17 x - 2 \times 18 \leq 5 + 2 \times 17.66 + 2 \times 18 x - 2 \times 13 \leq 11 + 2 \times 19 x - 2 \times 19 \leq 3 + 2 \times 2 < 6 \times 2 + 2 \times 2 < 8 \times 2 + 2 \times 2 > - 4 \times 2 + 2 \times 2 > - 5 \times 2 + 2 \times 2 > - 6 \times 2 + 2 \times 2 > \frac{x - 3}{2} \times 2 + 2 \times 2 > \frac{x - 5}{2} \times 2 + 2 \times 2 > \frac{x - 9}{2} \times 2 + 2 \times 2 \geq \frac{x}{2} \times 2 + 2 \times 2 \geq x + 2 \times 2 \leq 14 + 2 \times 2 \times 2 \times P + 2 \times 2 x + 2 \times 1 < - 3 \times 3 x + 3 \times 2 - 2 x + 2 \times 2 x + 2 \times 1 < 2 \times 3 + 2 \times 2 x + 2 \times 1 < 2 \times 8 + 2 \times 2 x + 2 \times 1 \geq - 3 \times 3 x + 3 \times 3 + 2 \times 2 x + 2 \times 1 \geq - 3 \times 3 x + 3 \times 4 + 2 \times 2 x + 2 \times 1 \geq - 3 \times 4 x + 3 \times 3 + 2 \times 2 x + 2 \times 1 \geq - 5 \times 4 x + 5 \times 5 + 2 \times 2 x + 2 \times 2 < - 4 \times 5 x + 4 \times 2 + 3 x + 2 \times 2 x + 2 \times 2 \geq - 3 \times 5 x + 3 \times 3 + 2 \times 2 x + 2 \times 2 \geq - 5 \times 3 x + 5 \times 2 + 2 \times 2 x + 2 \times 2 \geq - 5 \times 5 x + 5 \times 2 + 2 \times 2 x + 2 \times 3 < - 3 \times 3 x + 3 \times 3 + 5 x + 2 \times 2 x + 2 \times 3 < - 5 \times 2 x + 5 \times 3 + 3 x + 2 \times 2 x + 2 \times 3 \geq - 3 \times 3 x + 3 \times 4 + 2 \times 2 x + 2 \times 3 \geq - 5 \times 3 x + 5 \times 3 + 2 \times 2 x + 2 \times 3 \geq - 5 \times 4 x + 5 \times 5 + 2 \times 2 x + 2 \times 4 < - 3 \times 2 x + 3 \times 3 - 5 x + 2 \times 2 x + 2 \times 4 < 2 \times 7 + 2 \times 2 x + 2 \times 4 \geq - 3 \times 5 x + 3 \times 4 + 2 \times 2 x + 2 \times 4 \geq - 3 \times 5 x + 3 \times 5 + 2 \times 2 x + 2 \times 4 \geq - 5 \times 5 x + 5 \times 2 + 2 \times 2 x + 2 \times 5 < 2 \times 7 + 2 \times 2 x + 2 \times 5 \geq - 5 \times 2 x + 5 \times 5 + 2 \times 2 x + 2 \times 6 < 2 \times 1 + 2 \times 2 x + 2 \times 6 < 2 \times 7 + 2 \times 2 x + 2 \times 7 < 2 \times 4 + 2 \times 2 x + 2 \times 7 < 2 \times 8 + 2 \times 20.5 + \frac{15}{360} \times 2 \pi \times 20.5 + 2 \times 3 < 8 \times 3 + 2 \times 3 > \frac{x - 8}{3} \times 3 + 2 \times 3 \geq x + 2 \times 3 \leq x - 3 + 2 \times 3 x + 2 \times 1 < - 3 \times 2 x + 3 \times 2 + 5 x + 2 \times 3 x + 2 \times 1 < - 3 \times 5 x + 3 \times 4 - 2 x + 2 \times 3 x + 2 \times 1 < - 4 \times 5 x + 4 \times 4 - 3 x + 2 \times 3 x + 2 \times 1 < 2 \times 7 + 2 \times 3 x + 2 \times 1 \geq - 3 \times 2 x + 3 \times 3 + 2 \times 3 x + 2 \times 1 \geq - 5 \times 4 x + 5 \times 1 + 2 \times 3 x + 2 \times 2 < - 3 \times 2 x + 3 \times 2 + 5 x + 2 \times 3 x + 2 \times 2 < - 3 \times 5 x + 3 \times 3 - 2 x + 2 \times 3 x + 2 \times 2 < - 4 \times 3 x + 4 \times 3 + 3 x + 2 \times 3 x + 2 \times 2 < - 5 \times 2 x + 5 + 4 x + 2 \times 3 x + 2 \times 2 \geq - 3 \times 4 x + 3 \times 5 + 2 \times 3 x + 2 \times 3 \geq - 5 \times 4 x + 5 \times 3 + 2 \times 3 x + 2 \times 4 < - 4 \times 3 x + 4 \times 5 + 5 x + 2 \times 3 x + 2 \times 4 < 2 \times 7 + 2 \times 3 x + 2 \times 4 < 2 \times 9 + 2 \times 3 x + 2 \times 4 \geq - 3 \times 3 x + 3 \times 4 + 2 \times 3 x + 2 \times 5 < - 3 \times 5 x + 3 \times 4 - 2 x + 2 \times 3 x + 2 \times 5 < 2 \times 4 + 2 \times 3 x + 2 \times 5 \geq - 5 \times 3 x + 5 \times 4 + 2 \times 3 x + 2 \times 6 < 2 \times 7 + 2 \times 4 < 4 \times 4 + 2 \times 4 < 5 \times 4 + 2 \times 4 < 6 \times 4 + 2 \times 4 > \frac{x - 3}{4} \times 4 + 2 \times 4 \geq x + 2 \times 4 x + 2 \times 1 < - 5 \times 3 x + 5 - 2 x + 2 \times 4 x + 2 \times 1 \geq - 3 \times 4 x + 3 \times 3 + 2 \times 4 x + 2 \times 1 \geq - 5 \times 3 x + 5 \times 4 + 2 \times 4 x + 2 \times 1 \geq - 5 \times 4 x + 5 \times 5 + 2 \times 4 x + 2 \times 2 < - 5 \times 2 x + 5 \times 5 + 2 x + 2 \times 4 x + 2 \times 2 < - 5 \times 4 x + 5 \times 3 + 2 x + 2 \times 4 x + 2 \times 2 \geq - 3 \times 5 x + 3 \times 5 + 2 \times 4 x + 2 \times 3 \geq - 5 \times 3 x + 5 \times 5 + 2 \times 4 x + 2 \times 3 \geq - 5 \times 5 x + 5 \times 5 + 2 \times 4 x + 2 \times 4 < - 4 \times 4 x + 4 \times 4 + 5 x + 2 \times 4 x + 2 \times 4 < - 5 \times 4 x + 5 \times 2 - 3 x + 2 \times 4 x + 2 \times 4 \geq - 3 \times 5 x + 3 \times 5 + 2 \times 4 x + 2 \times 4 \geq - 5 \times 3 x + 5 \times 4 + 2 \times 4 x + 2 \times 4 \geq - 5 \times 3 x + 5 \times 5 + 2 \times 4 x + 2 \times 5 < - 5 \times 4 x + 5 \times 3 + 2 x + 2 \times 4 x + 2 \times 5 \geq - 3 \times 5 x + 3 \times 4 + 2 \times 4 x + 2 \times 5 \geq - 5 \times 5 x + 5 \times 3 + 2 \times 40.7 + \frac{103}{360} \times 2 \pi \times 40.7 + 2 \times 40.9 + \frac{29}{360} \times 2 \pi \times 40.9 + 2 \times 5 < 4 \times 5 + 2 \times 5 < 6 \times 5 + 2 \times 5 < 7 \times 5 + 2 \times 5 > - 3 \times 5 + 2 \times 5 > \frac{x - 2}{5} \times 5 + 2 \times 5 > \frac{x - 4}{5} \times 5 + 2 \times 5 \geq \frac{x}{5} \times 5 + 2 \times 5 x + 2 \times 1 \geq - 5 \times 3 x + 5 \times 4 + 2 \times 5 x + 2 \times 2 < - 5 \times 3 x + 5 \times 5 + 3 x + 2 \times 5 x + 2 \times 2 < - 5 \times 5 x + 5 \times 5 - 3 x + 2 \times 5 x + 2 \times 2 \geq - 5 \times 2 x + 5 \times 1 + 2 \times 5 x + 2 \times 2 \geq - 5 \times 5 x + 5 \times 1 + 2 \times 5 x + 2 \times 3 < - 4 \times 5 x + 4 \times 2 - 5 x + 2 \times 5 x + 2 \times 4 < - 4 \times 3 x + 4 \times 4 - 5 x + 2 \times 5 x + 2 \times 5 < - 3 \times 5 x + 3 \times 4 - 4 x + 2 \times 5.6 + \frac{107}{360} \times 2 \pi \times 5.6 + 2 \times 6 \geq \frac{x}{6} \times 6 + 2 \times 6 x + 2 \times \left( - 6 \right) + 2 \times 4 x + 2 \times 3 + 2 \times 66.1 + \frac{111}{360} \times 2 \pi \times 66.1 + 2 \times 7 > \frac{x - 4}{7} \times 7 + 2 \times 7 \geq \frac{x}{7} \times 7 + 2 \times 7 x + 2 \times 7 x - 2 \times 10 \leq 13 + 2 \times 70.7 + \frac{7}{360} \times 2 \pi \times 70.7 + 2 \times 8 > \frac{x - 3}{8} \times 8 + 2 \times 8 > \frac{x - 9}{8} \times 8 + 2 \times 84.3 + \frac{92}{360} \times 2 \pi \times 84.3 + 2 \times 9 > \frac{x - 4}{9} \times 9 + 2 \times 9 \geq \frac{x}{9} \times 9 + 2 \times W + 10 \leq 22 + 2 \times W + 10 \leq 24 + 2 \times W + 10 \leq 26 + 2 \times W + 10 \leq 28 + 2 \times W + 10 \leq 30 + 2 \times W + 11 \leq 23 + 2 \times W + 11 \leq 25 + 2 \times W + 11 \leq 27 + 2 \times W + 11 \leq 29 + 2 \times W + 11 \leq 31 + 2 \times W + 12 \leq 26 + 2 \times W + 12 \leq 28 + 2 \times W + 12 \leq 32 + 2 \times W + 13 \leq 25 + 2 \times W + 13 \leq 27 + 2 \times W + 13 \leq 31 + 2 \times W + 13 \leq 33 + 2 \times W + 14 \leq 28 + 2 \times W + 14 \leq 30 + 2 \times W + 15 \leq 31 + 2 \times W + 15 \leq 33 + 2 \times W + 15 \leq 35 + 2 \times W + 16 \leq 28 + 2 \times W + 16 \leq 30 + 2 \times W + 16 \leq 32 + 2 \times W + 17 \leq 29 + 2 \times W + 17 \leq 31 + 2 \times W + 17 \leq 33 + 2 \times W + 17 \leq 35 + 2 \times W + 17 \leq 37 + 2 \times W + 18 \leq 30 + 2 \times W + 18 \leq 32 + 2 \times W + 18 \leq 34 + 2 \times W + 18 \leq 36 + 2 \times W + 18 \leq 38 + 2 \times W + 19 \leq 31 + 2 \times W + 19 \leq 33 + 2 \times W + 19 \leq 35 + 2 \times W + 19 \leq 37 + 2 \times W + 19 \leq 39 + 2 \times W + 20 \leq 32 + 2 \times W + 20 \leq 38 + 2 \times W + 21 \leq 35 + 2 \times W + 21 \leq 39 + 2 \times W + 22 \leq 34 + 2 \times W + 22 \leq 36 + 2 \times W + 22 \leq 40 + 2 \times W + 22 \leq 42 + 2 \times W + 23 \leq 35 + 2 \times W + 23 \leq 37 + 2 \times W + 23 \leq 39 + 2 \times W + 23 \leq 43 + 2 \times W + 24 \leq 36 + 2 \times W + 24 \leq 40 + 2 \times W + 24 \leq 44 + 2 \times W + 25 \leq 37 + 2 \times W + 25 \leq 39 + 2 \times W + 25 \leq 41 + 2 \times W + 25 \leq 45 + 2 \times W + 26 \leq 38 + 2 \times W + 26 \leq 40 + 2 \times W + 26 \leq 42 + 2 \times W + 26 \leq 44 + 2 \times W + 26 \leq 46 + 2 \times W + 27 \leq 39 + 2 \times W + 27 \leq 43 + 2 \times W + 27 \leq 45 + 2 \times W + 27 \leq 47 + 2 \times W + 28 \leq 40 + 2 \times W + 28 \leq 42 + 2 \times W + 28 \leq 44 + 2 \times W + 28 \leq 46 + 2 \times W + 28 \leq 48 + 2 \times W + 29 \leq 41 + 2 \times W + 29 \leq 43 + 2 \times W + 29 \leq 47 + 2 \times W + 29 \leq 49 + 2 \times W + 30 \leq 44 + 2 \times W + 30 \leq 48 + 2 \times \left( - 2 x + 1\right) < 2 \times 3 + 2 \times \left( - 2 x + 1\right) < 2 \times 4 + 2 \times \left( - 2 x + 2\right) < 2 \times 3 + 2 \times \left( - 2 x + 3\right) < 2 \times 2 + 2 \times \left( - 2 x + 4\right) < 2 \times 3 + 2 \times \left( - 2 x + 5\right) < 2 \times 4 + 2 \times \left( - 2 x + 6\right) < 2 \times 3 + 2 \times \left( - 2 x + 6\right) < 2 \times 4 + 2 \times \left( - 2 x + 6\right) < 2 \times 9 + 2 \times \left( - 2 x + 7\right) < 2 \times 4 + 2 \times \left( - 2 x + 7\right) < 2 \times 6 + 2 \times \left( - 2 x + 8\right) < 2 \times 7 + 2 \times \left( - 2 x + 9\right) < 2 \times 5 + 2 \times \left( - 3 x + 4\right) < 2 \times 5 + 2 \times \left( - 3 x + 5\right) < 2 \times 3 + 2 \times \left( - 3 x + 5\right) < 2 \times 8 + 2 \times \left( - 3 x + 7\right) < 2 \times 6 + 2 \times \left( - 3 x + 8\right) < 2 \times 2 + 2 \times \left( - 2 \right) < - 3 \times \left( - 2 \right) + 2 \times \left( - 2 \right) < 4 \times \left( - 2 \right) + 2 \times \left( - 2 \right) < 5 \times \left( - 2 \right) + 2 \times \left( - 2 \right) < 6 \times \left( - 2 \right) + 2 \times \left( - 2 \right) x + 2 \times 1 < 2 \times 3 + 2 \times \left( - 2 \right) x + 2 \times 1 < 2 \times 4 + 2 \times \left( - 2 \right) x + 2 \times 2 < 2 \times 3 + 2 \times \left( - 2 \right) x + 2 \times 3 < 2 \times 2 + 2 \times \left( - 2 \right) x + 2 \times 3 < 2 \times 6 + 2 \times \left( - 2 \right) x + 2 \times 4 < 2 \times 3 + 2 \times \left( - 2 \right) x + 2 \times 5 < 2 \times 4 + 2 \times \left( - 2 \right) x + 2 \times 6 < 2 \times 3 + 2 \times \left( - 2 \right) x + 2 \times 6 < 2 \times 4 + 2 \times \left( - 2 \right) x + 2 \times 6 < 2 \times 9 + 2 \times \left( - 2 \right) x + 2 \times 8 < 2 \times 5 + 2 \times \left( - 2 \right) x + 2 \times 8 < 2 \times 7 + 2 \times \left( - 3 \right) + \left( - 4 \right) + 2 \times \left( - 3 \right) < 4 \times \left( - 3 \right) + 2 \times \left( - 3 \right) < 5 \times \left( - 3 \right) + 2 \times \left( - 3 \right) < 6 \times \left( - 3 \right) + 2 \times \left( - 3 \right) x + 2 \times 4 < 2 \times 5 + 2 \times \left( - 3 \right) x + 2 \times 5 < 2 \times 3 + 2 \times \left( - 3 \right) x + 2 \times 5 < 2 \times 8 + 2 \times \left( - 3 \right) x + 2 \times 7 < 2 \times 6 + 2 \times \left( - 3 \right) x + 2 \times 8 < 2 \times 2 + 2 \times \left( - 4 \right) < - 6 \times \left( - 4 \right) + 2 \times \left( - 4 \right) < 4 \times \left( - 4 \right) + 2 \times \left( - 4 \right) < 6 \times \left( - 4 \right) + 2 \times \left( - 5 \right) < - 4 \times \left( - 5 \right) + 2 \times \left( - 5 \right) < - 7 \times \left( - 5 \right) + 2 \times \left( - 5 \right) < 4 \times \left( - 5 \right) + 2 \times \left( - 5 \right) < 5 \times \left( - 5 \right) + 2 \times \left( - 6 \right) < 5 \times \left( - 6 \right) + 2 \times \left( - 6 \right) < 6 \times \left( - 6 \right) + 2 \times \left( - 8 \right) + \left( - 6 \right) + 2 \times \left( 2 x + 1\right) < 2 \times 8 + 2 \times \left( 2 x + 4\right) < 2 \times 1 + 2 \times \left( 2 x + 4\right) < 2 \times 7 + 2 \times \left( 2 x + 5\right) < 2 \times 7 + 2 \times \left( 2 x + 6\right) < 2 \times 1 + 2 \times \left( 2 x + 6\right) < 2 \times 7 + 2 \times \left( 2 x + 7\right) < 2 \times 4 + 2 \times \left( 2 x + 7\right) < 2 \times 8 + 2 \times \left( 3 x + 1\right) < 2 \times 7 + 2 \times \left( 3 x + 3\right) < 2 \times 9 + 2 \times \left( 3 x + 4\right) < 2 \times 7 + 2 \times \left( 3 x + 4\right) < 2 \times 9 + 2 \times \left( 3 x + 5\right) < 2 \times 4 + 2 \times \left( 3 x + 6\right) < 2 \times 7 + 2 \times \left( 3 x + 8\right) < 2 \times 4 + 2 \times c - 1 + 2 \times t + 1 + 2 \times u + 2 \times v + 2 \times u + 3 \times v + 2 \times v \times v \times v \times v \times u \times u \times u \times u \times u + 2 a \left( 7 a + 3\right) + 7 \left( 7 a + 3\right) + 8 a + 2 a \left(b^{3} + 8\right) + 2 a \times 2 b + 2 a b^{3} + 16 a + 2 a y \sqrt{ 7 a} + 2 a^{4} + 2 a^{s} + 2 b + 2 b + 18 - b^{2} - 4 b + 2 h^{2} + 2 k + 2 k^{3} t^{5} + \left( 2 k^{3} t^{5}\right) \left( 10 k^{5} t^{3}\right) + 2 k^{3} t^{5} \left(1 + 10 k^{5} t^{3}\right) + 2 m + 2 m - 19 + 2 m - 7 + 2 m \left(m + 5\right) - 9 \left(m + 5\right) - \left( m \left(m - 1\right) - 4 \left(m - 1\right)\right) + 2 m \left(m + 9\right) - 6 \left(m + 9\right) - \left( m \left(m - 4\right) - 1 \left(m - 4\right)\right) + 2 m \left(m + 9\right) - 7 \left(m + 9\right) - \left( m \left(m - 3\right) - 4 \left(m - 3\right)\right) + 2 m^{2} + 10 m - 9 m - 45 - \left(m^{2} - m - 4 m + 4\right) + 2 m^{2} + 14 m - 39 + 2 m^{2} + 18 m - 7 m - 63 - \left(m^{2} - 3 m - 4 m + 12\right) + 2 m^{2} + 5 m - 9 + 2 m^{2} + 8 m - 3 m - 12 - \left(m^{2} - 4 m - 3 m + 12\right) + 2 m^{2} + m - 45 - \left(m^{2} - 5 m + 4\right) + 2 m^{2} + m - 45 - m^{2} + 5 m - 4 + 2 m^{3} - 49 m^{2} - 35 m + 2 m^{9} + x y + 9 + 2 n + 2 n + 42 n + 2 n \geq 1000 + 2 n \geq 2000 + 2 n \geq 4000 + 2 n \geq 5000 + 2 n \geq 6000 + 2 n^{2} + 16 n + 2 n^{2} + 4 n^{2} + 2 p + 1 < 17 + 2 p + 1 < 19 + 2 p + 1 < 5 + 2 p + 1 < 7 + 2 p + 1 < 9 + 2 p + 10 < 14 + 2 p + 10 < 16 + 2 p + 10 < 18 + 2 p + 10 < 20 + 2 p + 10 < 22 + 2 p + 10 < 24 + 2 p + 10 < 26 + 2 p + 10 < 28 + 2 p + 10 < 30 + 2 p + 11 < 15 + 2 p + 11 < 21 + 2 p + 11 < 25 + 2 p + 11 < 27 + 2 p + 11 < 29 + 2 p + 11 < 31 + 2 p + 12 < 16 + 2 p + 12 < 20 + 2 p + 12 < 22 + 2 p + 12 < 24 + 2 p + 12 < 26 + 2 p + 12 < 28 + 2 p + 12 < 30 + 2 p + 12 < 32 + 2 p + 2 + 2 p + 2 < 10 + 2 p + 2 < 12 + 2 p + 2 < 16 + 2 p + 2 < 18 + 2 p + 2 < 22 + 2 p + 2 < 8 + 2 p + 3 < 15 + 2 p + 3 < 19 + 2 p + 3 < 23 + 2 p + 3 < 7 + 2 p + 4 < 10 + 2 p + 4 < 14 + 2 p + 4 < 16 + 2 p + 4 < 22 + 2 p + 4 < 24 + 2 p + 5 < 11 + 2 p + 5 < 13 + 2 p + 5 < 15 + 2 p + 5 < 17 + 2 p + 5 < 19 + 2 p + 5 < 23 + 2 p + 5 < 9 + 2 p + 6 + 2 p + 6 < 10 + 2 p + 6 < 12 + 2 p + 6 < 18 + 2 p + 6 < 26 + 2 p + 7 < 11 + 2 p + 7 < 19 + 2 p + 7 < 21 + 2 p + 7 < 25 + 2 p + 7 < 27 + 2 p + 8 < 12 + 2 p + 8 < 18 + 2 p + 8 < 20 + 2 p + 8 < 22 + 2 p + 8 < 24 + 2 p + 8 < 26 + 2 p + 8 < 28 + 2 p + 9 < 13 + 2 p + 9 < 15 + 2 p + 9 < 17 + 2 p + 9 < 21 + 2 p + 9 < 23 + 2 p + 9 < 27 + 2 p - 1 < 3 + 2 p - 1 \leq 11 + 2 p - 1 \leq 13 + 2 p - 1 \leq 15 + 2 p - 1 \leq 19 + 2 p - 1 \leq 3 + 2 p - 1 \leq 5 + 2 p - 1 \leq 9 + 2 p - 10 < - 2 + 2 p - 10 < 0 + 2 p - 10 < 6 + 2 p - 10 \leq - 2 + 2 p - 10 \leq - 6 + 2 p - 10 \leq 0 + 2 p - 10 \leq 10 + 2 p - 10 \leq 6 + 2 p - 10 \leq 8 + 2 p - 11 < - 3 + 2 p - 11 < - 5 + 2 p - 11 < - 7 + 2 p - 11 < 1 + 2 p - 11 < 7 + 2 p - 11 \leq - 3 + 2 p - 11 \leq - 5 + 2 p - 11 \leq - 7 + 2 p - 11 \leq -1 + 2 p - 11 \leq 1 + 2 p - 11 \leq 7 + 2 p - 11 \leq 9 + 2 p - 12 < - 2 + 2 p - 12 < 2 + 2 p - 12 < 4 + 2 p - 12 < 6 + 2 p - 12 \leq - 4 + 2 p - 12 \leq - 6 + 2 p - 12 \leq - 8 + 2 p - 12 \leq 0 + 2 p - 12 \leq 2 + 2 p - 12 \leq 4 + 2 p - 2 < 10 + 2 p - 2 < 12 + 2 p - 2 < 8 + 2 p - 2 \leq 10 + 2 p - 2 \leq 12 + 2 p - 2 \leq 14 + 2 p - 2 \leq 18 + 2 p - 2 \leq 2 + 2 p - 3 < 1 + 2 p - 3 < 11 + 2 p - 3 < 15 + 2 p - 3 < 17 + 2 p - 3 < 5 + 2 p - 3 \leq 1 + 2 p - 3 \leq 11 + 2 p - 3 \leq 13 + 2 p - 3 \leq 15 + 2 p - 3 \leq 17 + 2 p - 3 \leq 3 + 2 p - 3 \leq 5 + 2 p - 3 \leq 7 + 2 p - 3 \leq 9 + 2 p - 4 < 14 + 2 p - 4 < 6 + 2 p - 4 \leq 0 + 2 p - 4 \leq 12 + 2 p - 4 \leq 16 + 2 p - 4 \leq 2 + 2 p - 4 \leq 4 + 2 p - 4 \leq 6 + 2 p - 4 \leq 8 + 2 p - 5 < - 1 + 2 p - 5 < 1 + 2 p - 5 < 11 + 2 p - 5 < 7 + 2 p - 5 \leq 1 + 2 p - 5 \leq 11 + 2 p - 5 \leq 13 + 2 p - 5 \leq 15 + 2 p - 5 \leq 3 + 2 p - 5 \leq 5 + 2 p - 5 \leq 9 + 2 p - 6 < - 2 + 2 p - 6 < 14 + 2 p - 6 < 6 + 2 p - 6 \leq 0 + 2 p - 6 \leq 10 + 2 p - 6 \leq 12 + 2 p - 6 \leq 2 + 2 p - 6 \leq 4 + 2 p - 6 \leq 6 + 2 p - 6 \leq 8 + 2 p - 7 < 9 + 2 p - 7 \leq - 3 + 2 p - 7 \leq -1 + 2 p - 7 \leq 1 + 2 p - 7 \leq 11 + 2 p - 7 \leq 13 + 2 p - 7 \leq 5 + 2 p - 7 \leq 9 + 2 p - 8 < 0 + 2 p - 8 < 2 + 2 p - 8 < 4 + 2 p - 8 < 8 + 2 p - 8 \leq - 4 + 2 p - 8 \leq 0 + 2 p - 8 \leq 10 + 2 p - 8 \leq 12 + 2 p - 8 \leq 4 + 2 p - 8 \leq 8 + 2 p - 9 < - 3 + 2 p - 9 < - 5 + 2 p - 9 < 1 + 2 p - 9 \leq - 3 + 2 p - 9 \leq - 5 + 2 p - 9 \leq 1 + 2 p - 9 \leq 3 + 2 p - 9 \leq 7 + 2 p < - 5 + 11 + 2 p < 10 + 2 p < 12 + 2 p < 14 + 2 p < 14 + 6 + 2 p < 16 + 2 p < 16 - 12 + 2 p < 16 - 4 + 2 p < 16 - 8 + 2 p < 17 - 1 + 2 p < 18 + 2 p < 2 + 8 + 2 p < 20 + 2 p < 20 - 2 + 2 p < 23 - 11 + 2 p < 23 - 9 + 2 p < 24 - 12 + 2 p < 26 - 10 + 2 p < 26 - 6 + 2 p < 27 - 11 + 2 p < 27 - 9 + 2 p < 3 + 1 + 2 p < 4 + 2 p < 5 + 3 + 2 p < 6 + 2 p < 6 + 12 + 2 p < 6 + 4 + 2 p < 8 + 2 p < 8 + 2 + 2 p \leq 10 + 2 p \leq 12 + 2 p \leq 14 + 2 p \leq 16 + 2 p \leq 18 + 2 p \leq 20 + 2 p \leq 4 + 2 p \leq 6 + 2 p \leq 8 + 2 p q + 10 p q + 2 p q + 7 p q + 2 p^{11} + 2 p^{14} + 2 p^{2} + 2 p^{q} + 2 r + r > 17 - 8 + 2 r + r > 20 - 8 + 2 r + r > 28 - 7 + 2 r + r > 29 - 5 + 2 r + r > 36 - 9 + 2 r \left(s + 7\right) + 2 r t v \left( - 5 r^{2} t^{2} + 4 v^{2} + 2 r t v\right) + 2 t - 19 + 2 t \left( 4 s - 5 u\right) + 2 t \left(t - 3\right) + 2 t^{3} - 2 x y + 1 + 2 u + 2 u + 11 u + v + 2 u + 5 u + v + 2 u + 6 u + v + 2 u - 11 + 2 u v + 2 u^{2} v^{3} + 2 u^{3} - 14 u^{2} - 7 u^{3} - 56 u + 2 u^{5} v^{2} + 2 u^{6} \times 3 u^{3} + 2 u^{6} \times 8 u^{7} + 2 u^{6} \times 5 u^{4} + 2 u^{6} \times 3 u^{5} + 2 u^{\frac{1}{3}} v^{\frac{1}{3}} + 2 u^{v} + 2 v - 19 + 2 v \left( 4 v - 2 - 4 v^{2}\right) - 4 \left( 4 v - 2 - 4 v^{2}\right) + 2 v^{3} - 8 v^{2} - 5 v^{3} - 35 v + 2 w + 15.10 \geq 50.00 + 2 w + 15.30 \geq 50.00 + 2 w + 15.50 \geq 50.00 + 2 w + 15.80 \geq 60.00 + 2 w + 16.10 \geq 50.00 + 2 w + 16.50 \geq 50.00 + 2 w + 16.90 \geq 50.00 + 2 w + 17.10 \geq 40.00 + 2 w + 17.80 \geq 50.00 + 2 w + 18.30 \geq 60.00 + 2 w + 18.60 \geq 50.00 + 2 w + 18.70 \geq 70.00 + 2 w + 18.90 \geq 60.00 + 2 w + 19.20 \geq 60.00 + 2 w + 19.50 \geq 50.00 + 2 w + 20.10 \geq 50.00 + 2 w + 20.20 \geq 60.00 + 2 w + 20.50 \geq 40.00 + 2 w + 21.30 \geq 70.00 + 2 w + 21.50 \geq 50.00 + 2 w + 21.60 \geq 70.00 + 2 w + 22.30 \geq 50.00 + 2 w + 22.60 \geq 40.00 + 2 w + 22.70 \geq 40.00 + 2 w + 23.00 \geq 40.00 + 2 w + 23.10 \geq 60.00 + 2 w + 23.80 \geq 50.00 + 2 w + 23.80 \geq 60.00 + 2 w + 24.50 \geq 50.00 + 2 w + 24.60 \geq 50.00 + 2 w + 24.60 \geq 70.00 + 2 w + 25.00 \geq 50.00 + 2 w + 25.10 \geq 40.00 + 2 w + 25.50 \geq 40.00 + 2 w + 25.50 \geq 70.00 + 2 w + 25.60 \geq 60.00 + 2 w + 25.70 \geq 40.00 + 2 w + 25.80 \geq 60.00 + 2 w + 26.40 \geq 40.00 + 2 w + 26.40 \geq 60.00 + 2 w + 26.50 \geq 40.00 + 2 w + 27.00 \geq 50.00 + 2 w + 27.40 \geq 50.00 + 2 w + 27.50 \geq 40.00 + 2 w + 28.30 \geq 60.00 + 2 w + 29.10 \geq 60.00 + 2 w + 29.30 \geq 40.00 + 2 w + 29.60 \geq 40.00 + 2 w \geq 12.50 + 2 w \geq 17.00 + 2 w \geq 17.40 + 2 w \geq 19.50 + 2 w \geq 22.60 + 2 w \geq 22.9 + 2 w \geq 23.00 + 2 w \geq 23.70 + 2 w \geq 25.00 + 2 w \geq 25.40 + 2 w \geq 25.5 + 2 w \geq 27.70 + 2 w \geq 30.90 + 2 w \geq 31.40 + 2 w \geq 31.70 + 2 w \geq 32.20 + 2 w \geq 33.10 + 2 w \geq 33.60 + 2 w \geq 33.90 + 2 w \geq 34.20 + 2 w \geq 34.40 + 2 w \geq 34.5 + 2 w \geq 34.90 + 2 w \geq 36.20 + 2 w \geq 36.90 + 2 w \geq 39.80 + 2 w \geq 40.00 - 17.10 + 2 w \geq 41.10 + 2 w \geq 44.50 + 2 w \geq 48.70 + 2 w \geq 50.00 - 15.50 + 2 w \geq 50.00 - 24.50 + 2 w \geq 51.3 + 2 w \geq 70.00 - 18.70 + 2 w y^{2} + 2 w^{2} y + 4 w y^{2} + 36 w y + 2 x + 2 x + 16 x y + 56 y z + 7 z + 2 x + 2 \times 10 + 9 + 2 x + 3 \left(x + 7\right) < - 4 + 2 x + 3 \left(x - 3\right) < 16 + 2 x + 3 x + 21 < - 4 + 2 x + 3 x - 9 < 16 + 2 x + 3 x < 9 - 14 + 2 x + 3 x \geq - 30 + 2 x + 3 x \geq 30 + 2 x + 3 y + 2 x + 3 y > 102 + 2 x + 3 y > 108 + 2 x + 3 y > 114 + 2 x + 3 y > 120 + 2 x + 3 y > 84 + 2 x + 3 y > 90 + 2 x + 3 y > 96 + 2 x + 3 y \leq 12 + 2 x + 3 y \leq 160 + 2 x + 3 y \leq 18 + 2 x + 4 x - 6 x + 2 x + 4 y \leq 12 + 2 x + 5 \left(x + 5\right) < 4 + 2 x + 5 \left(x-1\right) < 16 + 2 x + 5 x + 25 < 4 + 2 x + 7 x - 5 x + 2 x + 7 y \leq 100 + 2 x + 8 y \leq 360 + 2 x + 9 y \leq 160 + 2 x + 0 > 10 + 2 x + 1 + 4 x + 4 \times 9 + 2 x + 1 + 4 < 7 + 4 + 2 x + 1 + 8 < 5 + 8 + 2 x + 1 + 8 < 8 + 8 + 2 x + 1 - 1 \leq 4 - 1 + 2 x + 1 - 2 < 5 - 2 + 2 x + 1 - 3 < 5 - 3 + 2 x + 1 - 9 < 4 - 9 + 2 x + 1 < - 2 + 2 x + 1 < - 4 + 2 x + 1 < - 6 + 2 x + 1 < 8 + 2 x + 1 \geq 11 + 2 x + 1 \geq 13 + 2 x + 1 \geq 15 + 2 x + 1 \geq 17 + 2 x + 1 \geq 19 + 2 x + 1 \geq 21 + 2 x + 1 \geq 5 + 2 x + 1 \geq 7 + 2 x + 1 \geq 9 + 2 x + 10 - 10 < - 2 - 10 + 2 x + 10 - 10 < - 4 - 10 + 2 x + 10 - 10 > - 10 - 10 + 2 x + 10 - 10 > - 8 - 10 + 2 x + 10 - 10 > 14 - 10 + 2 x + 10 - 10 > 2 - 10 + 2 x + 10 - 10 \geq 10 - 10 + 2 x + 10 - 10 \geq 12 - 10 + 2 x + 10 - 10 \leq 4 - 10 + 2 x + 10 - x + 12 > 15 + 2 x + 10 < - 2 + 2 x + 10 < - 4 + 2 x + 10 < 10 + 2 x + 10 < 12 + 2 x + 10 < 5 + 2 x + 10 < 7 + 2 x + 10 < \frac{- 12}{3} + 2 x + 10 < \frac{30}{3} + 2 x + 10 > - 10 + 2 x + 10 > - 4 + 2 x + 10 > - 8 + 2 x + 10 > 0 + 2 x + 10 > 10 + 2 x + 10 > 2 + 2 x + 10 > 20 + 2 x + 10 > 4 + 2 x + 10 > \frac{- 20}{5} + 2 x + 10 > \frac{40}{4} + 2 x + 10 > \frac{4}{2} + 2 x + 10 \geq 14 + 2 x + 10 \geq 16 + 2 x + 10 \geq 18 + 2 x + 10 \geq 20 + 2 x + 10 \geq 22 + 2 x + 10 \geq 24 + 2 x + 10 \geq 26 + 2 x + 10 \geq 28 + 2 x + 10 \geq 30 + 2 x + 10 \leq 4 + 2 x + 11 > - 3 + 2 x + 11 > 10 \times 9 + 2 x + 11 > 16 \times 11 + 2 x + 11 > 2 \times 5 + 2 x + 11 > 4 \times 11 + 2 x + 11 > 4 \times 15 + 2 x + 11 > 4 \times 5 + 2 x + 11 > 4 \times 9 + 2 x + 11 > 6 \times 15 + 2 x + 11 > 10 + 2 x + 11 > 20 + 2 x + 11 > 36 + 2 x + 11 > 44 + 2 x + 11 > 60 + 2 x + 11 > 90 + 2 x + 12 + 4 x + 4 \times 8 + 2 x + 12 - 12 < 14 - 12 + 2 x + 12 - 12 < 18 - 12 + 2 x + 12 - 12 > 12 - 12 + 2 x + 12 - 12 > 4 - 12 + 2 x + 12 - 12 > 6 - 12 + 2 x + 12 - 12 > 8 - 12 + 2 x + 12 - 12 \geq 14 - 12 + 2 x + 12 - 12 \leq 18 - 12 + 2 x + 12 < 11 + 2 x + 12 < 7 + 2 x + 12 > 10 + 2 x + 12 > 20 + 2 x + 13 < 7 + 2 x + 13 < 9 + 2 x + 13 > 10 \times 5 + 2 x + 13 > 10 \times 9 + 2 x + 13 > 18 \times 17 + 2 x + 13 > 2 \times 11 + 2 x + 13 > 2 \times 13 + 2 x + 13 > -1 + 2 x + 13 > 22 + 2 x + 13 > 26 + 2 x + 13 > 306 + 2 x + 13 > 50 + 2 x + 13 > 90 + 2 x + 14 - 14 < 12 - 14 + 2 x + 14 - 14 < 6 - 14 + 2 x + 14 - 14 > 14 - 14 + 2 x + 14 - 14 > 16 - 14 + 2 x + 14 - 14 > 4 - 14 + 2 x + 14 - 14 > 6 - 14 + 2 x + 14 - 14 > 8 - 14 + 2 x + 14 - 14 \leq 4 - 14 + 2 x + 14 < 7 + 2 x + 14 < 9 + 2 x + 14 < 9 - 3 x + 2 x + 14 > 20 + 2 x + 15 + 8 x + 8 \times 7 + 2 x + 15 - 15 > 14 - 15 + 2 x + 15 < 16 + 2 x + 15 > 14 \times 1 + 2 x + 15 > 18 \times 11 + 2 x + 15 > 18 \times 3 + 2 x + 15 > 2 \times 19 + 2 x + 15 > 20 \times 13 + 2 x + 15 > 8 \times 19 + 2 x + 15 > 14 + 2 x + 15 > 152 + 2 x + 15 > 198 + 2 x + 15 > 260 + 2 x + 15 > 38 + 2 x + 15 > 54 + 2 x + 16 - 16 > 12 - 16 + 2 x + 16 - 16 > 14 - 16 + 2 x + 16 - 16 > 2 - 16 + 2 x + 16 - 16 > 20 - 16 + 2 x + 16 - 16 > 6 - 16 + 2 x + 16 - 16 > 8 - 16 + 2 x + 16 > 10 + 2 x + 17 > 20 \times 15 + 2 x + 17 > 20 \times 19 + 2 x + 17 > 20 \times 9 + 2 x + 17 > 4 \times 19 + 2 x + 17 > 6 \times 13 + 2 x + 17 > 8 \times 11 + 2 x + 17 > 180 + 2 x + 17 > 300 + 2 x + 17 > 380 + 2 x + 17 > 76 + 2 x + 17 > 78 + 2 x + 17 > 88 + 2 x + 18 - 18 < 2 - 18 + 2 x + 18 - 18 > 10 - 18 + 2 x + 18 - 18 > 16 - 18 + 2 x + 18 - 18 > 18 - 18 + 2 x + 18 - 18 > 2 - 18 + 2 x + 18 - 18 \leq 12 - 18 + 2 x + 18 < 15 + 2 x + 18 > 10 + 2 x + 18 > 20 + 2 x + 19 + 7 x - 20 + 7 x + 29 + 8 x - 16 + 2 x + 19 > 10 \times 3 + 2 x + 19 > 10 \times 9 + 2 x + 19 > 12 \times 1 + 2 x + 19 > 12 \times 17 + 2 x + 19 > 14 \times 9 + 2 x + 19 > 16 \times 15 + 2 x + 19 > 16 \times 9 + 2 x + 19 > 18 \times 13 + 2 x + 19 > 8 \times 15 + 2 x + 19 > 8 \times 17 + 2 x + 19 > 8 \times 7 + 2 x + 19 > 8 \times 9 + 2 x + 19 > 12 + 2 x + 19 > 120 + 2 x + 19 > 126 + 2 x + 19 > 136 + 2 x + 19 > 144 + 2 x + 19 > 204 + 2 x + 19 > 234 + 2 x + 19 > 240 + 2 x + 19 > 30 + 2 x + 19 > 56 + 2 x + 19 > 90 + 2 x + 2 + 2 < 8 + 2 + 2 x + 2 + 3 < 9 + 3 + 2 x + 2 - 1 < 9 - 1 + 2 x + 2 - 2 < - 10 - 2 + 2 x + 2 - 2 < 8 - 2 + 2 x + 2 - 2 > - 10 - 2 + 2 x + 2 - 2 > - 4 - 2 + 2 x + 2 - 2 > 10 - 2 + 2 x + 2 - 2 > 12 - 2 + 2 x + 2 - 2 > 20 - 2 + 2 x + 2 - 2 > 4 - 2 + 2 x + 2 - 2 > 6 - 2 + 2 x + 2 - 2 \leq - 2 - 2 + 2 x + 2 - 2 \leq 5 - 2 + 2 x + 2 - 2 \leq 7 - 2 + 2 x + 2 - 4 < 8 - 4 + 2 x + 2 - 6 < 9 - 6 + 2 x + 2 - 8 < 8 - 8 + 2 x + 2 < - 10 + 2 x + 2 < - 2 + 2 x + 2 < 0 + 2 x + 2 < \frac{- 18}{3} + 2 x + 2 < \frac{- 6}{3} + 2 x + 2 > - 10 + 2 x + 2 > - 2 + 2 x + 2 > - 4 + 2 x + 2 > - 6 + 2 x + 2 > 12 + 2 x + 2 > 28 + 12 x + 2 x + 2 > 4 + 2 x + 2 > 49 + 56 x + 2 x + 2 > 8 + 2 x + 2 > \frac{- 24}{4} + 2 x + 2 > \frac{- 4}{2} + 2 x + 2 \geq 10 + 2 x + 2 \geq 12 + 2 x + 2 \geq 14 + 2 x + 2 \geq 16 + 2 x + 2 \geq 18 + 2 x + 2 \geq 20 + 2 x + 2 \geq 22 + 2 x + 2 \geq 6 + 2 x + 2 \geq 8 + 2 x + 2 \leq - 2 + 2 x + 2 \leq 6 + 2 x + 2 \leq 8 + 2 x + 20 - 20 < 18 - 20 + 2 x + 20 - 20 > 10 - 20 + 2 x + 20 - 20 > 12 - 20 + 2 x + 20 - 20 > 14 - 20 + 2 x + 20 - 20 > 16 - 20 + 2 x + 20 - 20 > 18 - 20 + 2 x + 20 - 20 > 2 - 20 + 2 x + 20 - 20 > 4 - 20 + 2 x + 20 - 20 > 6 - 20 + 2 x + 20 - 20 > 8 - 20 + 2 x + 20 - 20 \leq 12 - 20 + 2 x + 20 > 10 + 2 x + 22 > 10 + 2 x + 22 > 20 + 2 x + 24 > 10 + 2 x + 24 > 20 + 2 x + 26 > 20 + 2 x + 28 > 20 + 2 x + 29 \geq 15 + 2 x + 3 + 7 < 5 + 7 + 2 x + 3 + 9 < 2 + 9 + 2 x + 3 - 1 < 1 - 1 + 2 x + 3 - 3 \leq 6 - 3 + 2 x + 3 - 3 \leq 8 - 3 + 2 x + 3 - 4 < 2 - 4 + 2 x + 3 - 9 < 5 - 9 + 2 x + 3 > - 3 + 2 x + 3 > 10 \times 1 + 2 x + 3 > 10 \times 17 + 2 x + 3 > 14 \times 13 + 2 x + 3 > 18 \times 15 + 2 x + 3 > 18 \times 5 + 2 x + 3 > 20 \times 19 + 2 x + 3 > 8 \times 1 + 2 x + 3 > 8 \times 11 + 2 x + 3 > -1 + 2 x + 3 > 1 + 2 x + 3 > 10 + 2 x + 3 > 15 + 2 x + 3 > 170 + 2 x + 3 > 182 + 2 x + 3 > 24 + 28 x + 2 x + 3 > 3 + 2 x + 3 > 36 + 48 x + 2 x + 3 > 380 + 2 x + 3 > 49 + 42 x + 2 x + 3 > 5 + 2 x + 3 > 56 + 56 x + 2 x + 3 > 84 + 2 x + 3 > 88 + 2 x + 3 > 90 + 2 x + 3 \geq - 9 \text{ and } 2 x + 3 \leq 9 + 2 x + 3 \geq 11 + 2 x + 3 \geq 13 + 2 x + 3 \geq 15 + 2 x + 3 \geq 17 + 2 x + 3 \geq 19 + 2 x + 3 \geq 20 + 2 x + 3 \geq 21 + 2 x + 3 \geq 23 + 2 x + 3 \geq 25 + 2 x + 3 \geq 30 + 2 x + 3 \geq 40 + 2 x + 3 \geq 45 + 2 x + 3 \geq 7 + 2 x + 3 \geq 9 + 2 x + 3 \leq 11 + 2 x + 3 \leq 13 + 2 x + 3 \leq 7 + 2 x + 30 > 20 + 2 x + 32 > 20 + 2 x + 34 > 20 + 2 x + 4 + 10 \left(x + 1\right) + 2 x + 4 + 10 x + 10 + 2 x + 4 + 2 < 1 + 2 + 2 x + 4 - 3 < 1 - 3 + 2 x + 4 - 4 > 12 - 4 + 2 x + 4 - 4 > 14 - 4 + 2 x + 4 - 4 > 16 - 4 + 2 x + 4 - 4 > 20 - 4 + 2 x + 4 - 4 > 6 - 4 + 2 x + 4 - 4 \leq 14 - 4 + 2 x + 4 - 4 \leq 7 - 4 + 2 x + 4 - 4 \leq 9 - 4 + 2 x + 4 - 5 < 1 - 5 + 2 x + 4 - 5 < 8 - 5 + 2 x + 4 - 7 < 7 - 7 + 2 x + 4 - x + 14 > 15 + 2 x + 4 - x + 7 > 15 + 2 x + 4 - x + 8 > 15 + 2 x + 4 < 10 + 2 x + 4 < 3 + 2 x + 4 < 7 + 2 x + 4 > - 10 + 2 x + 4 > - 6 + 2 x + 4 > - 8 + 2 x + 4 > 0 + 2 x + 4 > 10 + 2 x + 4 > 28 + 32 x + 2 x + 4 > 32 + 32 x + 2 x + 4 > 40 + 72 x + 2 x + 4 > 63 + 35 x + 2 x + 4 > 8 + 2 x + 4 > \frac{- 16}{2} + 2 x + 4 > \frac{- 24}{4} + 2 x + 4 > \frac{- 30}{3} + 2 x + 4 > \frac{- 40}{4} + 2 x + 4 > \frac{30}{3} + 2 x + 4 > \frac{50}{5} + 2 x + 4 > \frac{6}{3} + 2 x + 4 \geq 10 + 2 x + 4 \geq 12 + 2 x + 4 \geq 14 + 2 x + 4 \geq 16 + 2 x + 4 \geq 18 + 2 x + 4 \geq 20 + 2 x + 4 \geq 22 + 2 x + 4 \geq 24 + 2 x + 4 \leq 10 + 2 x + 4 \leq 12 + 2 x + 4 \leq 14 + 2 x + 5 + 7 < 9 + 7 + 2 x + 5 - 1 < 4 - 1 + 2 x + 5 - 5 \leq 8 - 5 + 2 x + 5 - 8 < 2 - 8 + 2 x + 5 < 0 + 2 x + 5 < 11 + 2 x + 5 > 10 \times 9 + 2 x + 5 > 16 \times 15 + 2 x + 5 > 16 \times 19 + 2 x + 5 > 20 \times 15 + 2 x + 5 > -1 + 2 x + 5 > 1 + 2 x + 5 > 11 + 2 x + 5 > 24 + 20 x + 2 x + 5 > 27 + 2 x + 5 > 3 + 2 x + 5 > 304 + 2 x + 5 > 36 + 24 x + 2 x + 5 > 42 + 56 x + 2 x + 5 > 5 + 2 x + 5 > 9 + 2 x + 5 > 90 + 2 x + 5 \geq 11 + 2 x + 5 \geq 13 + 2 x + 5 \geq 15 + 2 x + 5 \geq 17 + 2 x + 5 \geq 18 + 2 x + 5 \geq 19 + 2 x + 5 \geq 21 + 2 x + 5 \geq 23 + 2 x + 5 \geq 25 + 2 x + 5 \geq 72 + 2 x + 5 \leq 11 + 2 x + 5 \leq 13 + 2 x + 5 \leq 9 + 2 x + 6 + 7 < 2 + 7 + 2 x + 6 + 8 < 1 + 8 + 2 x + 6 + 9 < 9 + 9 + 2 x + 6 - 4 < 4 - 4 + 2 x + 6 - 6 < - 6 - 6 + 2 x + 6 - 6 > 10 - 6 + 2 x + 6 - 6 > 18 - 6 + 2 x + 6 - 6 > 4 - 6 + 2 x + 6 - 6 > 8 - 6 + 2 x + 6 - 6 \geq 12 - 6 + 2 x + 6 - 9 < 2 - 9 + 2 x + 6 - x + 3 > 15 + 2 x + 6 - x + 5 > 15 + 2 x + 6 - x + 7 > 15 + 2 x + 6 - x^{2} - 3 x \geq 4 + 2 x + 6 < - 4 + 2 x + 6 < - 6 + 2 x + 6 < 0 + 2 x + 6 < 3 + 2 x + 6 < 7 + 2 x + 6 < \frac{- 12}{3} + 2 x + 6 > - 8 + 2 x + 6 > 0 + 2 x + 6 > 10 + 2 x + 6 > 12 + 2 x + 6 > 24 + 27 x + 2 x + 6 > 64 + 24 x + 2 x + 6 > \frac{- 18}{3} + 2 x + 6 > \frac{- 30}{3} + 2 x + 6 > \frac{- 32}{4} + 2 x + 6 \geq 10 + 2 x + 6 \geq 12 + 2 x + 6 \geq 16 + 2 x + 6 \geq 18 + 2 x + 6 \geq 20 + 2 x + 6 \geq 22 + 2 x + 6 \geq 24 + 2 x + 6 \leq 12 + 2 x + 7 + 3 < 2 + 3 + 2 x + 7 + 6 < 1 + 6 + 2 x + 7 - 1 < 8 - 1 + 2 x + 7 - 2 < 2 - 2 + 2 x + 7 - 7 > 60 - 7 + 2 x + 7 - 9 < 6 - 9 + 2 x + 7 > - 7 + 2 x + 7 > 14 \times 9 + 2 x + 7 > 16 \times 3 + 2 x + 7 > 18 \times 15 + 2 x + 7 > 2 \times 3 + 2 x + 7 > 20 \times 7 + 2 x + 7 > 6 \times 13 + 2 x + 7 > 6 \times 9 + 2 x + 7 > 8 \times 3 + 2 x + 7 > 126 + 2 x + 7 > 140 + 2 x + 7 > 15 + 2 x + 7 > 270 + 2 x + 7 > 48 + 2 x + 7 > 54 + 2 x + 7 > 60 + 2 x + 7 > 72 + 48 x + 2 x + 7 > 81 + 72 x + 2 x + 7 > 9 + 2 x + 7 \geq 11 + 2 x + 7 \geq 13 + 2 x + 7 \geq 15 + 2 x + 7 \geq 17 + 2 x + 7 \geq 19 + 2 x + 7 \geq 21 + 2 x + 7 \geq 23 + 2 x + 7 \geq 25 + 2 x + 7 \geq 27 + 2 x + 7 \geq 54 + 2 x + 7 \leq 13 + 2 x + 7 \leq 17 + 2 x + 8 + 6 < 1 + 6 + 2 x + 8 - 6 < 4 - 6 + 2 x + 8 - 7 < 1 - 7 + 2 x + 8 - 7 < 3 - 7 + 2 x + 8 - 8 > - 10 - 8 + 2 x + 8 - 8 > 18 - 8 + 2 x + 8 - 8 > 4 - 8 + 2 x + 8 - 8 > 8 - 8 + 2 x + 8 - 8 \geq 2 - 8 + 2 x + 8 - 8 \leq 8 - 8 + 2 x + 8 - x^{2} - 4 x \geq 5 + 2 x + 8 < 12 + 2 x + 8 < 6 + 2 x + 8 > - 10 + 2 x + 8 > - 2 + 2 x + 8 > - 8 + 2 x + 8 > 0 + 2 x + 8 > 10 + 2 x + 8 > 12 + 2 x + 8 > 20 + 2 x + 8 > 54 + 24 x + 2 x + 8 > 8 + 2 x + 8 > \frac{- 32}{4} + 2 x + 8 > \frac{- 8}{4} + 2 x + 8 > \frac{12}{2} + 2 x + 8 \geq - 4 + 2 x + 8 \geq 12 + 2 x + 8 \geq 14 + 2 x + 8 \geq 16 + 2 x + 8 \geq 18 + 2 x + 8 \geq 20 + 2 x + 8 \geq 24 + 2 x + 8 \geq 26 + 2 x + 8 \geq 28 + 2 x + 8 \leq 12 + 2 x + 8 \leq 16 + 2 x + 8 \leq 18 + 2 x + 9 + 9 < 6 + 9 + 2 x + 9 - 8 < 6 - 8 + 2 x + 9 < 13 + 2 x + 9 > 10 \times 5 + 2 x + 9 > 10 \times 7 + 2 x + 9 > 12 \times 3 + 2 x + 9 > 18 \times 13 + 2 x + 9 > 2 \times 9 + 2 x + 9 > 4 \times 15 + 2 x + 9 > 4 \times 9 + 2 x + 9 > 6 \times 13 + 2 x + 9 > 15 + 2 x + 9 > 17 + 2 x + 9 > 18 + 2 x + 9 > 19 + 2 x + 9 > 234 + 2 x + 9 > 36 + 2 x + 9 > 50 + 2 x + 9 > 60 + 2 x + 9 > 78 + 2 x + 9 \geq - 7 \text{ and } 2 x + 9 \leq 7 + 2 x + 9 \geq 13 + 2 x + 9 \geq 15 + 2 x + 9 \geq 17 + 2 x + 9 \geq 19 + 2 x + 9 \geq 21 + 2 x + 9 \geq 23 + 2 x + 9 \geq 25 + 2 x + 9 \geq 27 + 2 x + 9 \geq 29 + 2 x + 9 \geq 30 + 2 x + 9 \geq 35 + 2 x + 9 \geq 40 + 2 x + 9 \geq 45 + 2 x + 9 \geq 63 + 2 x + 9 \leq 13 + 2 x + 9 \leq 15 + 2 x + 9 \leq 19 + 2 x + y + 2 x - 2 x \leq 3 x - 1 - 2 x + 2 x - 20 x + 2 x - 3 x + 5 x - 180 \geq 0 + 2 x - 3 x + 5 x \geq 210 + 2 x - 3 x < 0 + 2 x - 4 \left( 14 x\right) + 2 x - 4 \left( 18 x\right) + 2 x - 5 x < 0 + 2 x - 56 x + 2 x - 7 x < 0 + 2 x - 72 x + 2 x - 9 x < 0 + 2 x - 1.7 \leq 0.54 + 2 x - 1.8 \leq 0.18 + 2 x - 1.9 \leq 0.14 + 2 x - 1.9 \leq 0.49 + 2 x - 10 + 10 < - 0.2 + 10 + 2 x - 10 + 10 < - 0.3 + 10 + 2 x - 10 + 10 < - 0.5 + 10 + 2 x - 10 + 10 < - 1.2 + 10 + 2 x - 10 + 10 < - 1.4 + 10 + 2 x - 10 + 10 < - 1.6 + 10 + 2 x - 10 + 10 > 1.2 + 10 + 2 x - 10 + 10 > 1.4 + 10 + 2 x - 10 + 10 > 1.6 + 10 + 2 x - 10 + 10 > 18 + 10 + 2 x - 10 + 10 > 4 + 10 + 2 x - 10 + 10 > 8 + 10 + 2 x - 10 + 10 \geq 12 + 10 + 2 x - 10 + 10 \geq 18 + 10 + 2 x - 10 + 10 \leq - 2 + 10 + 2 x - 10 + 10 \leq 8 + 10 + 2 x - 10 - x^{2} + 5 x \geq 2 + 2 x - 10 > - 4 + 2 x - 10 > 4 + 2 x - 10 > 8 + 2 x - 10 > \frac{- 16}{4} + 2 x - 10 > \frac{- 20}{5} + 2 x - 10 \leq - 2 + 2 x - 10 \leq 8 + 2 x - 11 + 11 > 0.3 + 11 + 2 x - 11 > 3 + 2 x - 11 \leq 3 + 2 x - 11 \leq 5 + 2 x - 12 + 12 < - 0.8 + 12 + 2 x - 12 + 12 < - 1.2 + 12 + 2 x - 12 + 12 < - 1.9 + 12 + 2 x - 12 + 12 > 0.8 + 12 + 2 x - 12 + 12 > 1.2 + 12 + 2 x - 12 + 12 > 1.9 + 12 + 2 x - 12 + 12 \geq 12 + 12 + 2 x - 12 + 12 \geq 14 + 12 + 2 x - 12 + 12 \geq 2 + 12 + 2 x - 12 + 12 \leq 4 + 12 + 2 x - 12 + 12 \leq 8 + 12 + 2 x - 12 > - 2 + 2 x - 12 > 2 + 2 x - 12 > \frac{- 20}{5} + 2 x - 12 > \frac{- 8}{4} + 2 x - 12 > \frac{12}{6} + 2 x - 12 > \frac{4}{2} + 2 x - 12 > \frac{6}{3} + 2 x - 13 + 13 < - 0.7 + 13 + 2 x - 13 + 13 < - 1.3 + 13 + 2 x - 13 + 13 < - 1.5 + 13 + 2 x - 13 + 13 < - 1.6 + 13 + 2 x - 13 + 13 > 0.7 + 13 + 2 x - 13 + 13 > 1.1 + 13 + 2 x - 13 + 13 > 1.5 + 13 + 2 x - 13 + 13 > 1.6 + 13 + 2 x - 13 > 1 + 2 x - 14 + 14 < - 0.4 + 14 + 2 x - 14 + 14 < - 0.7 + 14 + 2 x - 14 + 14 < - 0.8 + 14 + 2 x - 14 + 14 < - 1.3 + 14 + 2 x - 14 + 14 < - 1.8 + 14 + 2 x - 14 + 14 < 315 + 14 + 2 x - 14 + 14 > 0.4 + 14 + 2 x - 14 + 14 > 0.6 + 14 + 2 x - 14 + 14 > 0.7 + 14 + 2 x - 14 + 14 > 0.8 + 14 + 2 x - 14 + 14 > 1.3 + 14 + 2 x - 14 + 14 > 1.8 + 14 + 2 x - 14 + 14 \geq 12 + 14 + 2 x - 14 + 14 \geq 14 + 14 + 2 x - 14 + 14 \leq 12 + 14 + 2 x - 14 + 14 \leq 2 + 14 + 2 x - 14 + 14 \leq 20 + 14 + 2 x - 14 + 14 \leq 6 + 14 + 2 x - 14 < 315 + 2 x - 144 + 144 < 378 + 144 + 2 x - 144 < 378 + 2 x - 15 + 15 < - 0.2 + 15 + 2 x - 15 + 15 < - 0.4 + 15 + 2 x - 15 + 15 < - 0.6 + 15 + 2 x - 15 + 15 < - 1.3 + 15 + 2 x - 15 + 15 < - 1.6 + 15 + 2 x - 15 + 15 > 1.3 + 15 + 2 x - 15 + 15 > 1.6 + 15 + 2 x - 15 < - 15 + 2 x - 16 + 16 < - 1.4 + 16 + 2 x - 16 + 16 < - 1.8 + 16 + 2 x - 16 + 16 < - 1.9 + 16 + 2 x - 16 + 16 > 1.4 + 16 + 2 x - 16 + 16 > 1.8 + 16 + 2 x - 16 + 16 > 1.9 + 16 + 2 x - 16 + 16 \geq 14 + 16 + 2 x - 16 + 16 \geq 18 + 16 + 2 x - 16 + 16 \geq 4 + 16 + 2 x - 16 + 16 \geq 6 + 16 + 2 x - 17 + 17 < - 1.3 + 17 + 2 x - 17 + 17 < - 1.5 + 17 + 2 x - 17 + 17 < - 1.7 + 17 + 2 x - 17 + 17 > 0.5 + 17 + 2 x - 17 + 17 > 0.9 + 17 + 2 x - 17 + 17 > 1.3 + 17 + 2 x - 18 + 18 < - 1.4 + 18 + 2 x - 18 + 18 < - 1.6 + 18 + 2 x - 18 + 18 < - 1.7 + 18 + 2 x - 18 + 18 > 0.5 + 18 + 2 x - 18 + 18 > 1.4 + 18 + 2 x - 18 + 18 > 1.6 + 18 + 2 x - 18 + 18 > 1.7 + 18 + 2 x - 18 + 18 > 20 + 18 + 2 x - 18 + 18 > 6 + 18 + 2 x - 18 + 18 \geq 12 + 18 + 2 x - 18 + 18 \geq 2 + 18 + 2 x - 18 + 18 \geq 8 + 18 + 2 x - 18 + 18 \leq 2 + 18 + 2 x - 19 + 19 < - 0.7 + 19 + 2 x - 19 + 19 < - 1.4 + 19 + 2 x - 19 + 19 < - 1.6 + 19 + 2 x - 19 + 19 < - 1.7 + 19 + 2 x - 19 + 19 > 0.1 + 19 + 2 x - 19 + 19 > 0.2 + 19 + 2 x - 19 + 19 > 1.5 + 19 + 2 x - 2 + 2 < - 0.1 + 2 + 2 x - 2 + 2 < - 1.3 + 2 + 2 x - 2 + 2 < - 1.4 + 2 + 2 x - 2 + 2 < - 1.5 + 2 + 2 x - 2 + 2 < - 1.9 + 2 + 2 x - 2 + 2 > - 2 + 2 + 2 x - 2 + 2 > 0.1 + 2 + 2 x - 2 + 2 > 10 + 2 + 2 x - 2 + 2 \geq - 2 + 2 + 2 x - 2 + 2 \geq - 4 + 2 + 2 x - 2 + 2 \geq 14 + 2 + 2 x - 2 + 2 \leq 16 + 2 + 2 x - 2 < - 5 + 2 x - 2 < 0 + 2 x - 2 < 4 + 2 x - 2 > - 2 + 2 x - 2 > 10 + 2 x - 2 \geq - 2 + 2 x - 2 \geq - 4 + 2 x - 2 \leq 2 + 2 x - 2.3 \leq 0.56 + 2 x - 2.4 \leq 0.24 + 2 x - 2.5 \leq 0.24 + 2 x - 2.8 \leq 0.06 + 2 x - 20 + 20 \geq 16 + 20 + 2 x - 20 + 20 \geq 6 + 20 + 2 x - 20 + 20 \leq 8 + 20 + 2 x - 247 + 247 < 143 + 247 + 2 x - 247 < 143 + 2 x - 3 + 2 x - 3 + 3 < - 0.5 + 3 + 2 x - 3 + 3 < - 0.7 + 3 + 2 x - 3 + 3 < - 1.4 + 3 + 2 x - 3 + 3 > 0.5 + 3 + 2 x - 3 + 3 > 0.7 + 3 + 2 x - 3 < - 11 + 2 x - 3 < - 3 + 2 x - 3 < - 6 + 2 x - 3 < - 7 + 2 x - 3 < 3 + 2 x - 3 < 9 + 2 x - 3 \geq -1 + 2 x - 3 \geq 1 + 2 x - 3 \geq 3 + 2 x - 3 \leq - 7 + 2 x - 3 \leq 1 + 2 x - 3 \leq 3 + 2 x - 3 \leq 5 + 2 x - 3.2 \leq 0.56 + 2 x - 3.4 \leq 0.24 + 2 x - 3.4 \leq 0.27 + 2 x - 3.4 \leq 0.63 + 2 x - 3.9 \leq 0.72 + 2 x - 4 + 4 < - 0.9 + 4 + 2 x - 4 + 4 < - 1.6 + 4 + 2 x - 4 + 4 > 0.9 + 4 + 2 x - 4 + 4 > 1.6 + 4 + 2 x - 4 + 4 > 18 + 4 + 2 x - 4 + 4 \geq 14 + 4 + 2 x - 4 + 4 \leq 18 + 4 + 2 x - 4 < - 2 + 2 x - 4 < 3 + 2 x - 4 > 0 + 2 x - 4 > 10 + 2 x - 4.2 \leq 0.27 + 2 x - 4.4 \leq 0.21 + 2 x - 4.4 \leq 0.27 + 2 x - 4.4 \leq 0.42 + 2 x - 4.6 \leq 0.45 + 2 x - 4.9 \leq 0.28 + 2 x - 5 + 5 < - 0.4 + 5 + 2 x - 5 + 5 < - 1.5 + 5 + 2 x - 5 + 5 < - 1.6 + 5 + 2 x - 5 + 5 < - 1.8 + 5 + 2 x - 5 + 5 > 0.4 + 5 + 2 x - 5 + 5 > 1.5 + 5 + 2 x - 5 + 5 > 1.8 + 5 + 2 x - 5 < - 13 + 2 x - 5 < - 3 + 2 x - 5 < - 4 + 2 x - 5 < - 7 + 2 x - 5 < - 9 + 2 x - 5 < -1 + 2 x - 5 < 1 + 2 x - 5 < 2 + 2 x - 5 < 3 + 2 x - 5 < 5 + 2 x - 5 < 7 + 2 x - 5 \geq 1 + 2 x - 5 \leq - 9 + 2 x - 5 \leq -1 + 2 x - 5 \leq 3 + 2 x - 5.4 \leq 0.36 + 2 x - 5.4 \leq 0.72 + 2 x - 5.5 \leq 0.15 + 2 x - 5.5 \leq 0.21 + 2 x - 5.5 \leq 0.81 + 2 x - 5.8 \leq 0.45 + 2 x - 51 + 51 < 765 + 51 + 2 x - 51 < 765 + 2 x - 6 + 2 x - 6 + 6 < - 1.8 + 6 + 2 x - 6 + 6 < - 8 + 6 + 2 x - 6 + 6 > 20 + 6 + 2 x - 6 + 6 > 6 + 6 + 2 x - 6 + 6 \geq - 10 + 6 + 2 x - 6 + 6 \geq 14 + 6 + 2 x - 6 + 6 \geq 16 + 6 + 2 x - 6 + 6 \geq 18 + 6 + 2 x - 6 + 6 \geq 20 + 6 + 2 x - 6 + 6 \leq 10 + 6 + 2 x - 6 + 6 \leq 14 + 6 + 2 x - 6 + 6 \leq 20 + 6 + 2 x - 6 < - 4 + 2 x - 6 < - 8 + 2 x - 6 < 0 + 2 x - 6 > - 4 + 2 x - 6 > 0 + 2 x - 6 > 2 + 2 x - 6 > 6 + 2 x - 6 > \frac{- 8}{2} + 2 x - 6 > \frac{6}{3} + 2 x - 6 \geq - 10 + 2 x - 7 + 7 < - 0.1 + 7 + 2 x - 7 + 7 < - 0.2 + 7 + 2 x - 7 + 7 < - 0.7 + 7 + 2 x - 7 + 7 < - 1.7 + 7 + 2 x - 7 + 7 > 0.2 + 7 + 2 x - 7 + 7 > 1.7 + 7 + 2 x - 7 > 7 + 2 x - 7 \leq -1 + 2 x - 8 + 8 < - 1.3 + 8 + 2 x - 8 + 8 < - 1.5 + 8 + 2 x - 8 + 8 < - 1.7 + 8 + 2 x - 8 + 8 < 4 + 8 + 2 x - 8 + 8 > 1.2 + 8 + 2 x - 8 + 8 > 1.5 + 8 + 2 x - 8 + 8 \geq 16 + 8 + 2 x - 8 + 8 \geq 20 + 8 + 2 x - 8 + 8 \leq 14 + 8 + 2 x - 8 < - 5 + 2 x - 8 < - 8 + 2 x - 8 > - 6 + 2 x - 8 > - 8 + 2 x - 8 > 8 + 2 x - 8 > \frac{- 36}{6} + 2 x - 8 > \frac{- 40}{5} + 2 x - 8 > \frac{16}{2} + 2 x - 9 + 9 < - 0.3 + 9 + 2 x - 9 + 9 < - 1.8 + 9 + 2 x - 9 + 9 > 0.3 + 9 + 2 x - 9 + 9 > 1.2 + 9 + 2 x - 9 \leq 7 + 2 x < - 2 \times 3 + 2 x < - 10 + 2 x < - 12 + 2 x < - 14 + 2 x < - 18 + 2 x < - 2 + 2 x < - 2 - 2 + 2 x < - 4 + 2 x < - 4 - 10 + 2 x < - 4 - 6 + 2 x < - 42 + 2 x < - 6 + 2 x < - 8 + 2 x < - 80 + 2 x < 10 \times 9 + 2 x < 12 \times 3 + 2 x < 16 \times 3 + 2 x < 2 \times 3 + 2 x < 4 \times 3 + 2 x < 4 \times 9 + 2 x < 0 + 2 x < 0.2 + 2 x < 0.4 + 2 x < 0.5 + 2 x < 0.6 + 2 x < 0.7 + 2 x < 0.8 + 2 x < 1 - 5 + 2 x < 1.6 + 2 x < 1.8 + 2 x < 1.9 + 2 x < 10 + 2 x < 10 - 10 + 2 x < 10.1 + 2 x < 10.4 + 2 x < 10.8 + 2 x < 11.2 + 2 x < 11.4 + 2 x < 11.5 + 2 x < 11.7 + 2 x < 12 + 2 x < 12.2 + 2 x < 12.7 + 2 x < 12.8 + 2 x < 13.2 + 2 x < 13.3 + 2 x < 13.4 + 2 x < 13.6 + 2 x < 13.7 + 2 x < 14 + 2 x < 14.1 + 2 x < 14.2 + 2 x < 14.4 + 2 x < 14.6 + 2 x < 14.8 + 2 x < 15.3 + 2 x < 15.5 + 2 x < 15.7 + 2 x < 16.1 + 2 x < 16.3 + 2 x < 16.4 + 2 x < 16.6 + 2 x < 17.3 + 2 x < 17.4 + 2 x < 17.8 + 2 x < 18.3 + 2 x < 2 + 2 x < 2.2 + 2 x < 2.3 + 2 x < 2.4 + 2 x < 2.5 + 2 x < 24 + 2 x < 3.1 + 2 x < 3.2 + 2 x < 3.4 + 2 x < 3.5 + 2 x < 329 + 2 x < 36 + 2 x < 390 + 2 x < 4 + 2 x < 4.2 + 2 x < 4.6 + 2 x < 48 + 2 x < 5 - 3 + 2 x < 5 - 7 + 2 x < 5.2 + 2 x < 5.3 + 2 x < 522 + 2 x < 6 + 2 x < 6 - 2 + 2 x < 6.2 + 2 x < 6.3 + 2 x < 6.5 + 2 x < 6.6 + 2 x < 6.7 + 2 x < 6.8 + 2 x < 6.9 + 2 x < 7 - 1 + 2 x < 7.2 + 2 x < 8 + 2 x < 8.4 + 2 x < 8.6 + 2 x < 8.7 + 2 x < 8.8 + 2 x < 816 + 2 x < 9.5 + 2 x < 9.7 + 2 x < 9.8 + 2 x < 90 + 2 x > - 12 \times 3 + 2 x > - 12 \times 5 + 2 x > - 14 \times 3 + 2 x > - 14 \times 9 + 2 x > - 16 \times 3 + 2 x > - 2 \times 9 + 2 x > - 6 \times 9 + 2 x > - 8 \times 9 + 2 x > - 10 + 2 x > - 10 - 4 + 2 x > - 12 + 2 x > - 126 + 2 x > - 14 + 2 x > - 15 + 2 x > - 16 + 2 x > - 18 + 2 x > - 2 + 2 x > - 2 + 12 + 2 x > - 2 - 2 + 2 x > - 2 - 8 + 2 x > - 20 + 2 x > - 24 + 2 x > - 25 + 2 x > - 3 + 2 x > - 30 + 2 x > - 36 + 2 x > - 4 + 2 x > - 4 + 10 + 2 x > - 4 + 6 + 2 x > - 4 - 10 + 2 x > - 42 + 2 x > - 48 + 2 x > - 5 + 2 x > - 50 + 2 x > - 54 + 2 x > - 6 + 2 x > - 6 + 8 + 2 x > - 6 - 2 + 2 x > - 6 - 4 + 2 x > - 6 - 8 + 2 x > - 60 + 2 x > - 7 + 2 x > - 72 + 2 x > - 8 + 2 x > - 8 + 8 + 2 x > - 8 - 4 + 2 x > - 8 - 6 + 2 x > - 8 - 8 + 2 x > 0 \times 3 + 2 x > 0 \times 9 + 2 x > 10 \times 9 + 2 x > 12 \times 9 + 2 x > 14 \times 3 + 2 x > 2 \times 9 + 2 x > 6 \times 9 + 2 x > 8 \times 3 + 2 x > 8 \times 9 + 2 x > -1 + 2 x > 0 + 2 x > 1 - 5 + 2 x > 10 + 2 x > 10 - 10 + 2 x > 10 - 3 + 2 x > 10 - 4 + 2 x > 10.8 + 2 x > 101 + 2 x > 107 + 2 x > 108 + 2 x > 11 + 2 x > 11.2 + 2 x > 11.4 + 2 x > 11.6 + 2 x > 119 + 2 x > 12 + 2 x > 12 - 19 + 2 x > 120 - 19 + 2 x > 126 - 19 + 2 x > 126 - 7 + 2 x > 13 + 2 x > 13.2 + 2 x > 13.6 + 2 x > 13.9 + 2 x > 133 + 2 x > 137 + 2 x > 14 + 2 x > 14.1 + 2 x > 14.4 + 2 x > 14.5 + 2 x > 14.6 + 2 x > 14.7 + 2 x > 14.8 + 2 x > 140 - 7 + 2 x > 144 - 19 + 2 x > 15 + 2 x > 15.3 + 2 x > 15.8 + 2 x > 152 - 15 + 2 x > 16 + 2 x > 16.3 + 2 x > 16.6 + 2 x > 163 + 2 x > 17.2 + 2 x > 17.4 + 2 x > 17.5 + 2 x > 17.8 + 2 x > 17.9 + 2 x > 18 + 2 x > 18 - 9 + 2 x > 18.2 + 2 x > 18.5 + 2 x > 180 - 17 + 2 x > 183 + 2 x > 185 + 2 x > 19.1 + 2 x > 19.4 + 2 x > 19.6 + 2 x > 198 - 15 + 2 x > 2 + 2 x > 2 + 12 + 2 x > 2 + 6 + 2 x > 2 - 4 + 2 x > 2.1 + 2 x > 20 + 2 x > 20 - 11 + 2 x > 20.5 + 2 x > 20.6 + 2 x > 204 - 19 + 2 x > 215 + 2 x > 22 + 2 x > 22 - 13 + 2 x > 221 + 2 x > 225 + 2 x > 23 + 2 x > 234 - 19 + 2 x > 234 - 9 + 2 x > 24 + 2 x > 240 - 19 + 2 x > 245 + 2 x > 25 + 2 x > 26 + 2 x > 26 - 13 + 2 x > 260 - 15 + 2 x > 263 + 2 x > 27 + 2 x > 270 - 7 + 2 x > 28 + 2 x > 283 + 2 x > 3 - 9 + 2 x > 3.2 + 2 x > 3.5 + 2 x > 3.6 + 2 x > 3.7 + 2 x > 3.8 + 2 x > 30 - 19 + 2 x > 300 - 17 + 2 x > 304 - 5 + 2 x > 33 + 2 x > 36 + 2 x > 36 - 11 + 2 x > 36 - 9 + 2 x > 37 + 2 x > 377 + 2 x > 38 - 15 + 2 x > 380 - 3 + 2 x > 39 + 2 x > 4 + 2 x > 4 + 12 + 2 x > 4.9 + 2 x > 41 + 2 x > 44 - 11 + 2 x > 47 + 2 x > 48 - 7 + 2 x > 49 + 2 x > 5 + 2 x > 5 + 3 + 2 x > 5.4 + 2 x > 5.6 + 2 x > 5.8 + 2 x > 50 - 13 + 2 x > 50 - 9 + 2 x > 51 + 2 x > 53 + 2 x > 54 + 2 x > 54 - 15 + 2 x > 54 - 7 + 2 x > 6 + 2 x > 6.5 + 2 x > 6.8 + 2 x > 60 - 11 + 2 x > 60 - 9 + 2 x > 61 + 2 x > 69 + 2 x > 7 + 2 x > 7 + 1 + 2 x > 7.2 + 2 x > 7.4 + 2 x > 7.8 + 2 x > 71 + 2 x > 72 + 2 x > 77 + 2 x > 78 - 17 + 2 x > 78 - 9 + 2 x > 79 + 2 x > 8 + 2 x > 8 + 6 + 2 x > 8 + 8 + 2 x > 8.7 + 2 x > 85 + 2 x > 87 + 2 x > 88 - 17 + 2 x > 88 - 3 + 2 x > 9 + 2 x > 9.2 + 2 x > 9.3 + 2 x > 9.5 + 2 x > 90 + 2 x > 90 - 11 + 2 x > 90 - 13 + 2 x > 90 - 19 + 2 x > 90 - 3 + 2 x > 90 - 5 + 2 x \geq - 10 \times 3 + 2 x \geq - 12 \times 3 + 2 x \geq - 14 \times 3 + 2 x \geq - 16 \times 3 + 2 x \geq - 18 \times 3 + 2 x \geq - 2 \times 3 + 2 x \geq - 4 \times 3 + 2 x \geq - 4 \times 7 + 2 x \geq - 6 \times 3 + 2 x \geq - 6 \times 5 + 2 x \geq - 8 \times 3 + 2 x \geq - 10 + 2 x \geq - 12 + 2 x \geq - 12 \text{ and } 2 x \leq 2 + 2 x \geq - 12 \text{ and } 2 x \leq 6 + 2 x \geq - 14 + 2 x \geq - 16 \text{ and } 2 x \leq - 2 + 2 x \geq - 18 + 2 x \geq - 2 + 2 x \geq - 24 + 2 x \geq - 28 + 2 x \geq - 30 + 2 x \geq - 36 + 2 x \geq - 4 + 2 x \geq - 42 + 2 x \geq - 48 + 2 x \geq - 54 + 2 x \geq - 6 + 2 x \geq 0 \times 3 + 2 x \geq 0 \times 5 + 2 x \geq 2 \times 3 + 2 x \geq 4 \times 3 + 2 x \geq 4 \times 5 + 2 x \geq 6 \times 3 + 2 x \geq 0 + 2 x \geq 10 + 2 x \geq 10 - 6 + 2 x \geq 11 - 3 + 2 x \geq 12 + 2 x \geq 13 - 9 + 2 x \geq 14 + 2 x \geq 15 - 1 + 2 x \geq 15 - 7 + 2 x \geq 16 + 2 x \geq 17 - 9 + 2 x \geq 18 + 2 x \geq 18 - 6 + 2 x \geq 19 - 5 + 2 x \geq 2 + 2 x \geq 2 + 4 + 2 x \geq 2 - 4 + 2 x \geq 20 + 2 x \geq 21 + 2 x \geq 22 + 2 x \geq 24 + 2 x \geq 26 + 2 x \geq 27 + 2 x \geq 28 + 2 x \geq 30 + 2 x \geq 31 + 2 x \geq 34 + 2 x \geq 36 + 2 x \geq 37 + 2 x \geq 4 + 2 x \geq 42 + 2 x \geq 5 + 3 + 2 x \geq 5 - 3 + 2 x \geq 54 + 2 x \geq 6 + 2 x \geq 67 + 2 x \geq 7 - 1 + 2 x \geq 8 + 2 x \geq 8 + 6 + 2 x \geq 8 - 6 + 2 x \geq 9 - 3 + 2 x \left( 4 x^{2} - 12 x + 5 x\right) + 2 x \left( 4 x^{2} - 17 x\right) + 2 x \left( 4 x^{2} - 20 x + 3 x\right) + 2 x \left( 4 x^{2} - 7 x\right) + 2 x \left(x + 3\right) + x + 3 + 2 x \left(x + 3\right) < 0 + 2 x \left(x + 3\right) > 0 + 2 x \left(x + 5\right) + x + 5 + 2 x \leq - 10 + 2 x \leq - 18 + 2 x \leq - 2 + 2 x \leq - 23 + 2 x \leq - 31 + 2 x \leq - 4 + 2 x \leq - 50 + 2 x \leq - 6 + 2 x \leq - 8 + 2 x \leq 0 + 2 x \leq 1 - 5 + 2 x \leq 10 + 2 x \leq 14 + 2 x \leq 16 + 2 x \leq 18 + 2 x \leq 2 - 4 + 2 x \leq 2.04 + 2 x \leq 2.24 + 2 x \leq 2.39 + 2 x \leq 2.74 + 2 x \leq 2.86 + 2 x \leq 20 + 2 x \leq 22 + 2 x \leq 26 + 2 x \leq 28 + 2 x \leq 3 + 2 x \leq 3 - 9 + 2 x \leq 3.64 + 2 x \leq 3.67 + 2 x \leq 3.76 + 2 x \leq 34 + 2 x \leq 350 + 2 x \leq 385 + 2 x \leq 4 + 2 x \leq 4 - 8 + 2 x \leq 4.47 + 2 x \leq 4.61 + 2 x \leq 4.62 + 2 x \leq 4.67 + 2 x \leq 4.82 + 2 x \leq 4.84 + 2 x \leq 5 + 2 x \leq 5 - 7 + 2 x \leq 5.05 + 2 x \leq 5.18 + 2 x \leq 5.65 + 2 x \leq 5.71 + 2 x \leq 5.76 + 2 x \leq 6 + 2 x \leq 6.12 + 2 x \leq 6.31 + 2 x \leq 7 - 1 + 2 x \leq 70 + 2 x \leq 8 + 2 x \leq 9 + 5 + 2 x \leq 9 - 5 + 2 x \times 3 x + 2 x \times 2 + x^{2} + x \times 2 + 2 x y^{2} - 6 x^{2} y + 7 + 2 x-1 < - 2 + 2 x-1 < - 4 + 2 x-1 < 1 + 2 x-1 < 3 + 2 x-1 < 6 + 2 x^{ - 8 + 5} + 2 x^{2} + 10 x + x + 5 + 2 x^{2} + 11.3 x - 15.4 + 2 x^{2} + 12 x - 2 + 2 x^{2} + 4 x + 16 + 2 x^{2} + 5 x + 17 + 2 x^{2} + 6 x + x + 3 + 2 x^{2} + 6 x < 0 + 2 x^{2} + 6 x > 0 + 2 x^{2} + 7 x + 3 + 2 x^{2} - 11 x + 12 \leq 0 + 2 x^{2} - 13 x + 15 \leq 0 + 2 x^{2} - 13 x + 20 \leq 0 + 2 x^{2} - 17 x + 30 \geq 0 + 2 x^{2} - 17 x + 30 \leq 0 + 2 x^{2} - 5 x + 4 + 2 x^{2} - 5 x - 12 \leq 0 + 2 x^{2} - 7 x - 15 \leq 0 + 2 x^{2} - 7 x - 30 \leq 0 + 2 x^{2} - 9 x - 18 \leq 0 + 2 x^{2} - 3 + 2 x^{3} + 2 x^{2} - 8 x + 5 - \left( - 2 x^{2} + 8 x - x^{3} + 7\right) + 2 x^{3} + 2 x^{2} - 8 x + 5 - \left(\left( - 2 x^{2} + 8 x - x^{3} + 7\right) - \left(8 - 6 x^{3}\right)\right) + 2 y + 2 y + 2 - 6 + 2 y + 1 + 2 y + 1 + 5 y + 5 \times 9 + 2 y + 1 + 5 y + 45 + 2 y + 3 + 2 y - 3 y^{2} + 21 y - 6 y^{2} + 2 y - 7 y^{3} - 8 y^{3} + 72 y + 2 y - 1 + 1 < 2 + 1 + 2 y - 1 + 1 < 4 + 1 + 2 y - 1 + 1 < 8 + 1 + 2 y - 13 + 2 y - 17 + 2 y - 2 + 2 < 1 + 2 + 2 y - 2 + 2 < 3 + 2 + 2 y - 2 + 2 < 7 + 2 + 2 y - 3 + 2 y - 3 + 3 < 2 + 3 + 2 y - 3 + 3 < 6 + 3 + 2 y - 36 + 2 y - 4 + 4 < 1 + 4 + 2 y - 4 + 4 < 3 + 4 + 2 y - 4 + 4 < 5 + 4 + 2 y - 5 + 2 y - 5 + 5 < 4 + 5 + 2 y - 6 + 2 y - 6 + 6 < 3 + 6 + 2 y - 7 + 7 < 2 + 7 + 2 y - 8 + 8 < 1 + 8 + 2 y < 3 + 2 y < 5 + 2 y < 7 + 2 y < 9 + 2 y \geq 24 - 4 x + 2 y \geq 28 - 4 x + 2 y \geq 36 - 6 x + 2 y \geq 48 - 6 x + 2 y \geq 80 - 5 x + 2 y \left(y - 10\right) - 3 \left(y - 10\right) + 2 y \left(z - 3 x + 3 x y z\right) + 2 y \left(z - 4 x + 3 x y z\right) + 2 y \left(z - 7 x + 5 x y z\right) + 2 y \left(z - 8 x + 9 x y z\right) + 2 y \leq 20 - 2 x + 2 y \leq 22 - 2 x + 2 y \leq 24 - 2 x + 2 y \leq 26 - 2 x + 2 y^{ - 2 } + 2 y^{ - 3 } + 2 y^{ - 4 } + 2 y^{ - 5 } + 2 y^{ - 7 + 8 + 8} \times 2 \times 3 + 2 y^{10} \times 5 \times 6 + 2 y^{18} \times 3 \times 6 + 2 y^{2} + 10 y + 2 y^{2} + 17 y + 2 y^{2} + 4 y + 7 y^{2} - 28 y + 2 y^{2} + 7 y + 2 y^{2} + y + 6 y^{2} - 48 y + 2 y^{2} - 7 y + 3 y^{2} - 9 y + 2 y^{3 + 7 + 2} \times 4 \times 2 + 2 y^{4} + 2 y^{4} - 14 y^{3} - 3 y^{4} + 21 y^{3} + 2 y^{6 + 8 + 3} \times 2 \times 4 + 2 y^{7 + 2 + 4} \times 3 \times 4 + 2 y^{8 + 4 + 6} \times 3 \times 6 + 2 y^{8 + 7 + 6} \times 4 \times 6 + 2 y^{9} \times 2 \times 3 + 2 y^{u} + 2.00 \times 10^{5} + 2.05 \times 10^{5} + 2.06 \times 10^{5} + 2.10 \times 10^{9} + 2.116 \times 10^{2} + 2.13 \times 10^{5} + 2.14 \times 10^{9} + 2.19 \times 10^{5} + 2.20 x + 1.65 y \leq 13.20 + 2.20 y \leq 13.20 - 1.65 x + 2.22 \times 10^{9} + 2.235 \times 10^{7} + 2.25 x + 1.35 y \leq 13.50 + 2.25 x + 1.50 y \leq 13.50 + 2.25 x + 1.50 y \leq 9.00 + 2.25 y \leq 13.50 - 1.35 x + 2.25 y \leq 13.50 - 1.50 x + 2.26 \times 10^{9} + 2.265 \times 10^{7} + 2.267 \times 10^{7} + 2.39 \times 10^{9} + 2.4 y + 2.45 x + 1.05 y \leq 14.70 + 2.45 y \leq 14.70 - 1.05 x + 2.55 x + 1.70 y \leq 10.20 + 2.6 b + 2.6 w + 2.6 x + 2.5 y < 26 + 2.6 x > 520 + 2.6 x > 780 + 2.60 x - 1040 > 0 + 2.60 x - 1300 > 0 + 2.60 x - 520 > 0 + 2.60 x - 780 > 0 + 2.60 x > 1040 + 2.60 x > 1300 + 2.60 x > 520 + 2.60 x > 780 + 2.62 \times 10^{5} + 2.67 \times 10^{5} + 2.7 x > 1080 + 2.7 x > 540 + 2.7 x > 810 + 2.70 x - 1080 > 0 + 2.70 x - 1350 > 0 + 2.70 x - 540 > 0 + 2.70 x - 810 > 0 + 2.70 x > 1080 + 2.70 x > 1350 + 2.70 x > 540 + 2.70 x > 810 + 2.75 x + 1.10 y \leq 11.00 + 2.776 \times 10^{7} + 2.8 x + 2.5 y < 28 + 2.80 \times 10^{9} + 2.80 x - 1120 > 0 + 2.80 x - 1400 > 0 + 2.80 x - 560 > 0 + 2.80 x - 840 > 0 + 2.80 x > 1120 + 2.80 x > 1400 + 2.80 x > 560 + 2.80 x > 840 + 2.85 x + 1.90 y \leq 11.40 + 2.9 u^{2} - 67.6 u + 180 + 2.90 \times 10^{5} + 2.90 x - 1160 > 0 + 2.90 x - 1450 > 0 + 2.90 x - 580 > 0 + 2.90 x - 870 > 0 + 2.90 x > 1160 + 2.90 x > 1450 + 2.90 x > 580 + 2.90 x > 870 + 20 \div x - 1 + 20 \div x - 2 + 20 \frac{43 x}{20} > 8 \times 20 + 20 \frac{x - 85}{20} < 20 \times 2 + 20 \sqrt{ 10 m p} + 20 \times 1 x - 20 \times 2 \leq 13 + 20 \times 13 x - 20 \times 2 \leq 13 + 20 \times 4 x - 20 \times 6 \leq 9 + 20 \times y^{4} \times y^{ - 7 } + 20 \times y^{5} \times y + 20 \times y^{5} \times y^{ - 10 } + 20 \times y^{\frac{3}{5}} \times y^{\frac{2}{5}} + 20 a < 1 + 20 a < 100 + 20 a < 36 + 20 a < 4 + 20 a < 81 + 20 a^{2} - 16 a b + 20 a + 20 h^{4} + 20 m + 25 m \div 5 m + 20 m + 75 m \div 5 m + 20 m < - 16 + 20 m < - 25 + 20 m < - 36 + 20 m < - 4 + 20 m < - 64 + 20 m > - 25 + 20 m > - 4 + 20 m > - 49 + 20 m > - 81 + 20 p^{2} q - 8 p q^{2} + 20 p^{5 - 5} q^{ - 8 - 9} + 20 s t \left(s + t\right) + 20 s^{2} t + 20 s t^{2} + 20 s^{7} t^{ - 4 } + 20 s^{7} t^{2 - 6} + 20 u + v + 20 u^{4} v^{2} + 20 w^{2} + 15 w + 24 w + 18 + 20 x + 20 x + 10 y \leq 120 + 20 x + 11 x < 10 - 8 + 20 x + 11 x < 12 - 10 + 20 x + 11 x < 15 - 5 + 20 x + 11 x < 25 - 20 + 20 x + 11 y \geq 220 + 20 x + 15 x + 16 - 16 \geq - 15 x + 15 x + 20 - 16 + 20 x + 15 x + 4 - 4 \geq - 15 x + 15 x + 15 - 4 + 20 x + 15 x + 8 - 8 \geq - 15 x + 15 x + 12 - 8 + 20 x + 17 x < 20 - 16 + 20 x + 18 x < 25 - 16 + 20 x + 19 x < 15 - 10 + 20 x + 20 x + 16 - 16 \geq - 20 x + 20 x + 25 - 16 + 20 x + 21 x < 20 - 8 + 20 x + 3 x < 10 - 4 + 20 x + 3 x < 16 - 5 + 20 x + 3 x < 20 - 16 + 20 x + 5 y \leq 120 + 20 x + 6 x + 8 - 8 \geq - 6 x + 6 x + 9 - 8 + 20 x + 6 y \leq 300 + 20 x + 6 y \leq 360 + 20 x + 7 y \leq 700 + 20 x + 7 y \leq 840 + 20 x + 8 x + 5 - 5 \geq - 8 x + 8 x + 16 - 5 + 20 x + 8 x < 25 - 10 + 20 x + 8 y \leq 200 + 20 x + 9 x + 5 - 5 \geq - 9 x + 9 x + 15 - 5 + 20 x + 9 x < 20 - 4 + 20 x + 9 y \leq 720 + 20 x + 9 y \leq 900 + 20 x + 10 < - 10 x + 25 + 2 x + 20 x + 10 < - 11 x + 12 + 20 x + 10 < - 15 x + 15 - 4 x + 20 x + 10 < - 16 x + 12 + 5 x + 20 x + 10 < - 19 x + 15 + 20 x + 10 < - 8 x + 25 + 20 x + 10 < - 9 x + 15 - 5 x + 20 x + 100 - 100 \geq 80 - 100 + 20 x + 11 - 11 > 39 - 11 + 20 x + 11 > 3 \times 1 + 20 x + 11 > 39 + 20 x + 16 < - 17 x + 20 + 20 x + 16 < - 18 x + 25 + 20 x + 16 < - 20 x + 20 + 3 x + 20 x + 16 < - 20 x + 25 + 2 x + 20 x + 16 \geq - 15 x + 20 + 20 x + 16 \geq - 20 x + 25 + 20 x + 19 + 20 x + 20 < - 11 x + 25 + 20 x + 20 < - 15 x + 25 + 4 x + 20 x + 20 \leq 9 x - 9 + 20 x + 3 - 3 > 135 - 3 + 20 x + 3 - 3 > 247 - 3 + 20 x + 3 - 3 > 56 - 3 + 20 x + 3 > 135 + 20 x + 3 > 247 + 20 x + 3 > 56 + 20 x + 30 \leq 6 x - 5 + 20 x + 35 + 40 x + 24 + 20 x + 35 + 8 \left( 5 x + 3\right) + 20 x + 4 < - 12 x + 20 + 3 x + 20 x + 4 < - 3 x + 10 + 20 x + 4 < - 6 x + 10 + 3 x + 20 x + 4 < - 9 x + 20 + 20 x + 4 \geq - 15 x + 15 + 20 x + 40 - 40 \leq 60 - 40 + 20 x + 40 \leq 8 x - 3 + 20 x + 40 \leq 9 x - 3 + 20 x + 5 < - 11 x + 15 + 20 x + 5 < - 15 x + 15 + 4 x + 20 x + 5 < - 3 x + 16 + 20 x + 5 < - 8 x + 16 + 5 x + 20 x + 5 \geq - 8 x + 16 + 20 x + 5 \geq - 9 x + 15 + 20 x + 60 - 60 > - 100 - 60 + 20 x + 7 - 7 > 96 - 7 + 20 x + 7 > 96 + 20 x + 8 < - 11 x + 10 + 20 x + 8 < - 16 x + 20 - 5 x + 20 x + 8 < - 21 x + 20 + 20 x + 8 < - 6 x + 10 - 5 x + 20 x + 8 \geq - 6 x + 9 + 20 x + 8 \leq 7 x - 8 + 20 x + x < 15 - 10 + 20 x - 15 y + 7 + 20 x - 3 x \geq 6 + 45 + 20 x - 6 x \leq - 5 - 30 + 20 x - 7 x \leq - 8 - 8 + 20 x - 9 x \leq - 3 - 40 + 20 x - 100 + 100 \leq - 80 + 100 + 20 x - 1200 > 0 + 20 x - 1600 > 0 + 20 x - 2000 > 0 + 20 x - 2400 > 0 + 20 x - 2800 > 0 + 20 x - 30 + 15 x + 225 \leq 24 x + 30 + 20 x - 30 + 15 x + 315 \leq 18 x + 30 + 20 x - 30 + 15 x + 405 \leq 12 x + 30 + 20 x - 30 + 15 x - 285 \leq 12 x + 30 + 20 x - 3200 > 0 + 20 x - 40 \leq 13 + 20 x - 4000 > 0 + 20 x - 6 + 20 x - 800 > 0 + 20 x - 9 > 0 + 20 x < 12 + 20 x < 9 + 20 x > - 100 + 20 x > - 20 + 40 + 20 x > - \frac{25 \times 16}{4} + 20 x > 1 + 20 x > 1200 + 20 x > 132 + 20 x > 1600 + 20 x > 20 + 20 x > 2400 + 20 x > 244 + 20 x > 3200 + 20 x > 53 + 20 x > 800 + 20 x > 89 + 20 x > 9 + 20 x \geq - 20 + 20 x \geq 1 + 20 x \geq 13 + 20 x \geq 60 + 20 x \geq 7 + 20 x \geq 9 + 20 x \leq - 25 + 20 x \leq - 29 + 20 x \leq 20 + 20 x e^{ 4 x} - 9 e^{ 4 x} > 0 + 20 x e^{ 4 x} - e^{ 4 x} > 0 + 20 x-1 > 0 + 20 x^{11} + 20 x^{2} - 8 - \left( 12 x^{2} - 5\right) + 20 x^{3} - 25 x^{2} + 20 x^{3} - 52 x^{2} + 20 x^{3} - 12 > 0 + 20 x^{3} - 14 > 0 + 20 x^{3} - 16 > 0 + 20 x^{3} - 18 > 0 + 20 x^{3} - 6 < 0 + 20 x^{3} < 6 + 20 x^{3} > 16 + 20 y^{ - 5 } + 20 y^{2} + 24 y + 3 y^{2} + 24 y + 20 y^{2} - 86 y - 70 + 20 y^{3} - 12 y^{2} - 12 y + 20 y^{5 - 10} + 20 y^{7} + 20.10 B \leq 75.47 + 20.20 B + 2.67 \leq 65.00 + 20.20 B + 3.13 \leq 74.00 + 20.20 B + 3.85 \leq 70.00 + 20.20 B \leq 66.15 + 20.20 B \leq 70.87 + 20.30 B + 3.69 \leq 76.00 + 20.30 B + 5.00 \leq 65.00 + 20.30 B \leq 60.00 + 20.30 B \leq 72.31 + 20.40 B + 2.87 \leq 73.00 + 20.40 B + 3.54 \leq 63.00 + 20.40 B + 4.24 \leq 71.00 + 20.40 B \leq 59.46 + 20.50 B + 3.53 \leq 75.00 + 20.50 B \leq 64.22 + 20.60 B + 4.16 \leq 61.00 + 20.80 B + 4.43 \leq 77.00 + 20.80 B + 4.64 \leq 73.00 + 20.80 B \leq 68.36 + 20.80 B \leq 72.57 + 20.90 B + 2.55 \leq 78.00 + 20.90 B + 4.62 \leq 73.00 + 20.90 B \leq 68.38 + 20.90 B \leq 75.45 + 200 \times 40 + 200 \times 90 + 200 \times y^{2 + 3} + 200 \times y^{3 + 2} + 2000 \times y^{2 + 3} + 2000 y^{5} + 20000 \times 1.04^{ 2 n} + 202 x > 285 + 204 x - 119 \leq 8 + 204 x - 156 \leq 17 + 204 x - 238 \leq 18 + 204 x > - 816 + 204 x > - \frac{34 \times 120}{5} + 204 x \leq 127 + 204 x \leq 173 + 204 x \leq 256 + 205 x > 539 + 205 x > 660 + 206 x > - 1463 + 208 x + 61 - 61 < 3876 - 61 + 208 x + 61 < 3876 + 208 x < 3815 + 209 \frac{185 x}{209} > 10 \times 209 + 209 \frac{206 x}{209} > - 7 \times 209 + 209 \frac{8 x - 380}{209} < 209 \times 16 + 209 x > 180 + 209 x > 420 + 21 \frac{40 x}{21} > 2 \times 21 + 21 \frac{44 x}{21} > 8 \times 21 + 21 \frac{47 x}{21} > 8 \times 21 + 21 \times \frac{110 x}{21} > 3 \times 21 + 21 \times m \times m + 21 \times y^{3} \times y + 21 m^{2} + 21 p q + 21 u^{4} v^{4} + 21 w^{2} + 18 w + 49 w + 42 + 21 w^{2} + 67 w + 42 + 21 x + 5 + 21 x + 9 + 21 x - 12 y + 11 + 21 x - 2 x \leq - 5 - 63 + 21 x - 8 x \geq 56 + 35 + 21 x - 8 x \leq - 7 - 35 + 21 x - 1680 > 0 + 21 x - 2100 > 0 + 21 x - 2520 > 0 + 21 x - 2940 > 0 + 21 x - 3780 > 0 + 21 x - 39 \leq 20 + 21 x - 4200 > 0 + 21 x - 840 > 0 + 21 x < 28 + 21 x < 43 + 21 x < 5 + 21 x < 8 + 21 x > 1680 + 21 x > 2100 + 21 x > 2940 + 21 x > 3780 + 21 x > 4200 + 21 x \geq 1 + 21 x \geq 10 + 21 x \geq 2 + 21 x \geq 5 + 21 x \leq - 18 + 21 x \leq - 28 + 21 x \leq - 54 + 21 x \leq 59 + 21 x y z + 15 x y + 21 x y^{2} + 21 y^{2} + 8 + 21 y^{3 + 1} + 21 y^{3} - 27 y^{2} - 12 y - y^{3} + 15 y^{2} + 21.00 B + 2.82 \leq 73.00 + 21.00 B \leq 70.18 + 21.10 B + 3.52 \leq 63.00 + 21.10 B + 5.00 \leq 71.00 + 21.10 B \leq 59.48 + 21.10 B \leq 66.00 + 21.20 B + 3.08 \leq 62.00 + 21.20 B + 3.47 \leq 64.00 + 21.20 B + 3.60 \leq 76.00 + 21.20 B + 4.06 \leq 77.00 + 21.20 B + 4.41 \leq 71.00 + 21.20 B \leq 58.92 + 21.20 B \leq 66.59 + 21.20 B \leq 72.94 + 21.30 B + 3.96 \leq 65.00 + 21.30 B + 4.33 \leq 75.00 + 21.30 B \leq 61.04 + 21.30 B \leq 70.67 + 21.40 B + 4.69 \leq 73.00 + 21.40 B \leq 68.31 + 21.50 B + 2.83 \leq 77.00 + 21.50 B + 4.86 \leq 67.00 + 21.50 B \leq 62.14 + 21.50 B \leq 74.17 + 21.6 a^{3} - 36 a^{2} + 21.60 B + 4.55 \leq 63.00 + 21.60 B \leq 58.45 + 21.70 B + 3.84 \leq 66.00 + 21.70 B + 3.99 \leq 66.00 + 21.70 B + 4.54 \leq 76.00 + 21.70 B + 4.91 \leq 67.00 + 21.70 B \leq 62.01 + 21.70 B \leq 62.16 + 21.70 B \leq 71.46 + 21.80 B + 2.75 \leq 80.00 + 21.80 B + 3.67 \leq 66.00 + 21.80 B + 4.13 \leq 76.00 + 21.80 B \leq 62.33 + 21.80 B \leq 71.87 + 21.80 B \leq 77.25 + 21.90 B + 3.96 \leq 78.00 + 21.90 B + 4.27 \leq 73.00 + 21.90 B + 4.71 \leq 65.00 + 21.90 B \leq 60.29 + 21.90 B \leq 68.73 + 21.90 B \leq 69.26 + 21.90 B \leq 74.04 + 210 \frac{x - 150}{210} < 210 \times 19 + 210 \times r \times r + 210 \times s \times s + 210 s^{2} + 210 x - 60 \leq 1 + 210 x \leq 61 + 212 x + 52 - 52 < 65 - 52 + 212 x + 52 < 65 + 212 x < 13 + 212 x > 848 + 212 x > \frac{106 \times 88}{11} + 214 x > - 1284 + 214 x > - \frac{107 \times 84}{7} + 216 a^{3} b^{6} c^{3} + 217 x > 924 + 22 \times \frac{137 x}{22} > 6 \times 22 + 22 \times \frac{45 x}{22} > 8 \times 22 + 22 x + 4 + 22 x - 1320 > 0 + 22 x - 1760 > 0 + 22 x - 2200 > 0 + 22 x - 2640 > 0 + 22 x - 3080 > 0 + 22 x - 3520 > 0 + 22 x - 3960 > 0 + 22 x - 4400 > 0 + 22 x - 77 \leq 8 + 22 x - 880 > 0 + 22 x < 1 + 22 x < 24 + 22 x < 40 + 22 x < 5 + 22 x < 7 + 22 x < 72 + 22 x > 0 + 22 x > 1320 + 22 x > 1760 + 22 x > 2200 + 22 x > 2640 + 22 x > 3520 + 22 x > 4400 + 22 x > 880 + 22 x \geq 1 + 22 x \geq 19 + 22 x \geq 3 + 22 x \geq 5 + 22 x \geq 9 + 22 x \leq - 17 + 22 x \leq - 30 + 22 x \leq - 38 + 22 x \leq - 43 + 22 x \leq - 51 + 22 x \leq - 59 + 22 x \leq 85 + 22 y^{2} + 22.10 B + 3.43 \leq 69.00 + 22.20 B + 4.79 \leq 67.00 + 22.20 B \leq 62.21 + 22.30 B + 3.68 \leq 64.00 + 22.30 B \leq 60.32 + 22.40 B + 3.44 \leq 72.00 + 22.40 B \leq 68.56 + 22.5 d^{2} + 22.50 B + 4.04 \leq 76.00 + 22.50 B + 4.28 \leq 66.00 + 22.50 B \leq 61.72 + 22.50 B \leq 71.96 + 22.60 B + 2.63 \leq 75.00 + 22.60 B \leq 72.37 + 22.70 B + 2.63 \leq 78.00 + 22.70 B + 3.00 \leq 60.00 + 22.80 B + 2.96 \leq 80.00 + 22.80 B + 3.65 \leq 74.00 + 22.80 B \leq 70.35 + 22.90 B + 3.53 \leq 70.00 + 22.90 B \leq 66.47 + 220 W L H + 221 x - 170 \leq 13 + 221 x - 255 \leq 11 + 221 x > - 224 + 221 x \leq 183 + 221 x \leq 266 + 224 x - 140 \leq 17 + 225 y^{2} + 6 y + \frac{1}{25} + 228 \frac{35 x}{228} > - 2 \times 228 + 228 x - 240 \leq 17 + 228 x \leq 257 + 229 x + 50 - 50 < 990 - 50 + 229 x + 50 < 990 + 229 x < 940 + 23 p q + 23 x + 2 + 23 x - 1840 > 0 + 23 x - 2300 > 0 + 23 x - 2760 > 0 + 23 x - 3220 > 0 + 23 x - 3680 > 0 + 23 x - 4140 > 0 + 23 x - 4600 > 0 + 23 x < 1 + 23 x < 10 + 23 x < 11 + 23 x < 32 + 23 x < 4 + 23 x < 5 + 23 x < 6 + 23 x < 8 + 23 x > 1840 + 23 x > 3220 + 23 x > 3680 + 23 x > 4140 + 23 x \geq 1 + 23 x \geq 11 + 23 x \geq 12 + 23 x \geq 17 + 23 x \geq 18 + 23 x \geq 19 + 23 x \geq 2 + 23 x \geq 6 + 23 x \geq 7 + 23 x \leq - 17 + 23 x \leq - 21 + 23 x \leq - 26 + 23 x \leq - 345 + 23 x \leq - 47 + 23 x \leq - 59 + 23 x \leq - 69 + 23 x \leq 345 + 23 x \leq 462 + 23 x \leq 504 + 23 x \leq 630 + 23.00 B + 4.56 \leq 70.00 + 23.00 B + 4.69 \leq 62.00 + 23.00 B \leq 57.31 + 23.00 B \leq 65.44 + 23.10 B + 3.84 \leq 66.00 + 23.10 B + 4.14 \leq 69.00 + 23.10 B + 4.53 \leq 64.00 + 23.10 B \leq 64.86 + 23.30 B + 3.14 \leq 63.00 + 23.30 B \leq 59.86 + 23.30 B \leq 75.05 + 23.50 B + 2.52 \leq 63.00 + 23.50 B + 3.48 \leq 72.00 + 23.50 B \leq 60.48 + 23.50 B \leq 68.52 + 23.60 B + 2.94 \leq 75.00 + 23.60 B \leq 72.06 + 23.70 B + 3.43 \leq 78.00 + 23.70 B + 4.58 \leq 73.00 + 23.70 B \leq 68.42 + 23.70 B \leq 74.57 + 23.90 B \leq 69.66 + 233 x > - 1197 + 234 \frac{145 x}{234} > 9 \times 234 + 234 \frac{191 x}{234} > 4 \times 234 + 234 \frac{5 x - 216}{234} < 234 \times 19 + 234 x > - 1309 + 238 \frac{3 x - 153}{238} < 238 \times 14 + 238 \frac{3 x - 340}{238} < 238 \times 16 + 238 x - 306 \leq 5 + 24 \frac{77 x}{24} > 8 \times 24 + 24 \times c^{4 + 1} a b^{6} + 24 \times c^{4} a \times c b^{6} + 24 \times w z \times z \times y + 24 \times y^{3} \times y + 24 \times y^{3} \times y^{4} + 24 a < 1 + 24 a < 36 + 24 a < 4 + 24 a < 49 + 24 a < 81 + 24 a < 9 + 24 a^{3} - 28 a^{2} - 20 a - a^{3} + 5 a^{2} + 24 b^{10} + 24 c + 27 + 24 c^{5} a b^{6} + 24 k < 256 + 24 k < 64 + 24 k > 256 + 24 k \leq 256 + 24 k \leq 64 + 24 m > - 100 + 24 m > - 25 + 24 m > - 36 + 24 m > - 4 + 24 m > - 64 + 24 m > - 81 + 24 m > - 9 + 24 r + 24 r + 24 s^{2} + 42 s + 20 s + 35 - 9 + 24 s^{2} + 62 s + 26 + 24 u v \left(u + v\right) + 24 u^{11} + 16 u^{5} + 24 u^{2} - 27 u v - 2 + 24 u^{2} v + 24 u v^{2} + 24 u^{2} v^{4} + 24 w^{2} + 42 w + 20 w + 35 + 24 x + 15 \leq 3 x - 3 + 24 x + 16 \leq 4 x - 9 + 24 x + 16 \leq 8 x - 5 + 24 x + 16 \leq 9 x - 2 + 24 x + 16 \leq 9 x - 8 + 24 x + 18 \leq 2 x - 8 + 24 x + 2 + 24 x + 20 \leq 8 x - 4 + 24 x + 24 \leq 4 x - 5 + 24 x + 24 \leq 8 x - 6 + 24 x + 3 + 24 x + 30 \leq 2 x - 3 + 24 x + 32 \leq 5 x - 8 + 24 x + 36 \leq 7 x - 3 + 24 x + 36 \leq 9 x - 4 + 24 x + 36 \leq 9 x - 5 + 24 x + 48 \leq 6 x - 4 + 24 x + 54 \leq 3 x - 5 + 24 x + 64 \leq 5 x - 3 + 24 x + 64 \leq 6 x - 4 + 24 x + 70 - 70 < 195 - 70 + 24 x + 70 < 195 + 24 x + 8 \leq 4 x - 8 + 24 x - 3 x \leq - 3 - 15 + 24 x - 3 x \leq - 5 - 54 + 24 x - 4 x \leq - 5 - 24 + 24 x - 4 x \leq - 9 - 16 + 24 x - 5 x \geq 15 + 42 + 24 x - 5 x \leq - 8 - 32 + 24 x - 6 x \leq - 4 - 48 + 24 x - 6 x \leq - 4 - 64 + 24 x - 6 x \leq - 7 - 12 + 24 x - 7 x \leq - 3 - 36 + 24 x - 8 x \leq - 4 - 20 + 24 x - 8 x \leq - 6 - 24 + 24 x - 9 x \leq - 2 - 16 + 24 x - 9 x \leq - 4 - 36 + 24 x - 9 x \leq - 5 - 36 + 24 x - 9 x \leq - 8 - 16 + 24 x - 120 \leq 5 + 24 x - 1440 > 0 + 24 x - 1920 > 0 + 24 x - 24 + 24 > 120 + 24 + 24 x - 2400 > 0 + 24 x - 27 \leq 17 + 24 x - 2880 > 0 + 24 x - 32 < 0 + 24 x - 32 \leq 15 + 24 x - 3360 > 0 + 24 x - 4320 > 0 + 24 x - 48 \leq 3 + 24 x - 4800 > 0 + 24 x - 960 > 0 + 24 x < 1 + 24 x < 125 + 24 x < 13 + 24 x < 32 + 24 x > 20 \times 6 + 24 x > 120 + 24 x > 1440 + 24 x > 1920 + 24 x > 2400 + 24 x > 2880 + 24 x > 4800 + 24 x > 960 + 24 x \geq 11 + 24 x \geq 17 + 24 x \geq 7 + 24 x \leq - 19 + 24 x \leq - 23 + 24 x \leq - 27 + 24 x \leq - 29 + 24 x \leq - 36 + 24 x \leq - 38 + 24 x \leq 125 + 24 x \leq 47 + 24 x \leq 48 + 24 x \leq 51 + 24 x y^{2} + 24 x^{2} - 49 + 24 y^{16} + 24 y^{2} + 24 y + 4 y^{2} + 36 y + 24 y^{3 + 1} + 24 y^{4} + 24.00 B + 3.95 \leq 61.00 + 24.00 B + 4.16 \leq 60.00 + 24.00 B \leq 55.84 + 24.00 B \leq 57.05 + 24.10 B + 3.12 \leq 64.00 + 24.10 B + 3.67 \leq 65.00 + 24.10 B + 3.85 \leq 63.00 + 24.10 B \leq 59.15 + 24.10 B \leq 60.88 + 24.10 B \leq 61.33 + 24.20 B + 3.86 \leq 64.00 + 24.20 B + 4.47 \leq 63.00 + 24.20 B \leq 55.56 + 24.20 B \leq 60.14 + 24.20 B \leq 64.60 + 24.30 B + 3.89 \leq 79.00 + 24.30 B \leq 75.11 + 24.50 B + 3.05 \leq 60.00 + 24.60 B + 3.27 \leq 69.00 + 24.60 B + 4.01 \leq 67.00 + 24.60 B + 4.10 \leq 67.00 + 24.60 B + 4.24 \leq 80.00 + 24.60 B \leq 62.90 + 24.60 B \leq 62.99 + 24.70 B + 3.65 \leq 67.00 + 24.90 B + 3.32 \leq 76.00 + 240 \frac{x - 320}{240} < 240 \times 16 + 240 w y z + 240 x - 210 \leq 16 + 240 x - 256 \leq 15 + 240 x \leq 226 + 240 x \leq 271 + 243 \times y^{ 2 \times 5} + 243 a^{20} b^{25} c^{15} + 243 x^{3} + 432 x^{2} y + 192 x y^{2} + 243 y^{14} + 243 y^{5} + 810 r y^{4} + 1080 r^{2} y^{3} + 720 r^{3} y^{2} + 240 r^{4} y + 32 r^{5} + 247 \frac{6 x - 133}{247} < 247 \times 13 + 247 x - 26 \leq 4 + 247 x \leq 30 + 25 \times \left(x^{5}\right)^{2} + 25 \times q^{2} - 324 - \left( 5 q - 6\right)^{2} + 25 \times y^{ 4 \times 2} + 25 a^{2} b^{8} c^{10} + 25 b^{2} + 40 b + 25 m + 60 m \div 4 m + 25 n^{2} - 80 n + 25 q^{2} - 324 - 25 q^{2} + 60 q - 36 + 25 q^{2} - 324 - \left( 25 q^{2} - 60 q + 36\right) + 25 r^{2} s^{2} + 25 s^{11} t^{ - 2 } + 25 s^{11} t^{4 - 6} + 25 t^{2} + 80 t + 64 - 64 r^{2} + 25 u^{10} v^{10} + 25 u^{2} - 30 u v-1 + 25 u^{8} v^{6} + 25 w y \left(w + y\right) + 25 w^{2} y + 25 w y^{2} + 25 x + 25 x + 10 x + 5 - 5 \geq - 10 x + 10 x + 6 - 5 + 25 x + 12 y \geq 300 + 25 x + 20 x + 5 - 5 \geq - 20 x + 20 x + 12 - 5 + 25 x + 45 y \leq 800 + 25 x + 55 y \leq 900 + 25 x + 6 x + 10 - 10 \geq - 6 x + 6 x + 12 - 10 + 25 x + 6 x + 5 - 5 \geq - 6 x + 6 x + 10 - 5 + 25 x + 95 y \leq 700 + 25 x + 95 y \leq 900 + 25 x + 10 \geq - 6 x + 12 + 25 x + 2 + 25 x + 5 \geq - 10 x + 6 + 25 x + 5 \geq - 6 x + 10 + 25 x - 100 + 100 \geq - 125 + 100 + 25 x - 1500 > 0 + 25 x - 2000 > 0 + 25 x - 2500 > 0 + 25 x - 3000 > 0 + 25 x - 3500 > 0 + 25 x - 4000 > 0 + 25 x - 4500 > 0 + 25 x - 5000 > 0 + 25 x < 13 + 25 x < 28 + 25 x < 3 + 25 x < 39 + 25 x < 62 + 25 x < 8 + 25 x > 1500 + 25 x > 2000 + 25 x > 2500 + 25 x > 3500 + 25 x > 5000 + 25 x \geq - 25 + 25 x \geq 1 + 25 x \geq 17 + 25 x \geq 18 + 25 x \geq 2 + 25 x \leq - 20 + 25 x \leq - 21 + 25 x \leq - 32 + 25 x \leq - 34 + 25 x \leq - 59 + 25 x \leq - 78 + 25 x y z + 5 x y + 25 x y z + 9 x y + 25 x^{2} + 20 x + 4 + 25 x^{2} + 59 x + 1 + 25 x^{2} - 16 y^{2} + 25 x^{2} - 30 x + 9 + 8 x^{2} + 32 x + 25 x^{2} - 49 y^{2} - 2 x^{2} + 25 x^{2} - 49 - x^{2} + 25 x^{2} - \frac{1}{9} + 25 x^{2} - \frac{25}{9} + 25 x^{4} + 4 \times 5 \sqrt{5} x^{3} \times \frac{1}{y} + 6 \times 5 x^{2} \times \frac{1}{y^{2}} + 4 \sqrt{5} x \times \frac{1}{y^{3}} + \frac{1}{y^{4}} + 25 y^{5 + 1} + 25 y^{8} + 25.00 B + 3.09 \leq 67.00 + 25.00 B + 3.49 \leq 62.00 + 25.00 B + 4.73 \leq 78.00 + 25.00 B \leq 63.28 + 25.00 B \leq 63.91 + 25.10 B + 3.04 \leq 63.00 + 25.10 B + 3.29 \leq 77.00 + 25.10 B + 3.47 \leq 73.00 + 25.10 B + 3.56 \leq 62.00 + 25.10 B + 4.14 \leq 64.00 + 25.10 B \leq 59.86 + 25.10 B \leq 59.96 + 25.10 B \leq 73.71 + 25.20 B + 2.74 \leq 71.00 + 25.20 B \leq 68.26 + 25.30 B + 2.60 \leq 65.00 + 25.30 B \leq 62.40 + 25.40 B + 3.64 \leq 77.00 + 25.40 B + 3.70 \leq 66.00 + 25.40 B + 4.27 \leq 76.00 + 25.40 B \leq 71.73 + 25.40 B \leq 74.46 + 25.50 B + 2.53 \leq 62.00 + 25.50 B + 3.09 \leq 73.00 + 25.50 B + 4.28 \leq 79.00 + 25.50 B \leq 59.47 + 25.50 B \leq 69.91 + 25.50 B \leq 74.72 + 25.60 B + 2.59 \leq 80.00 + 25.60 B + 2.97 \leq 78.00 + 25.60 B + 3.61 \leq 63.00 + 25.60 B \leq 59.39 + 25.60 B \leq 75.03 + 25.60 B \leq 77.41 + 25.70 B + 3.21 \leq 75.00 + 25.80 B + 3.87 \leq 76.00 + 25.80 B \leq 72.13 + 25.90 B + 3.55 \leq 79.00 + 25.90 B + 3.76 \leq 60.00 + 25.90 B + 4.48 \leq 76.00 + 25.90 B + 4.49 \leq 72.00 + 25.90 B \leq 56.24 + 25.90 B \leq 71.52 + 25.90 B \leq 75.45 + 25000 p^{37} + 255 \frac{143 x}{255} > - 15 \times 255 + 255 \frac{2 x - 51}{255} < 255 \times 3 + 256 \times \left(x^{5}\right)^{4} + 256 \times y^{ 4 \times 4} + 256 \times y^{ 5 \times 4} + 256 \times y^{5 + 4} + 256 \times y^{8 + 4} + 256 b^{11} + 256 q^{4} + \frac{p^{4}}{256} + 256 q^{4} - 2 p^{2} q^{2} + \frac{p^{4}}{256} + 2 p^{2} q^{2} + 256 v^{4} - 256 u v^{3} + 96 u^{2} v^{2} - 16 u^{3} v + u^{4} + 256 v^{4} - 4 u \times 64 v^{3} + 6 u^{2} \times 16 v^{2} - 4 u^{3} \times 4 v + u^{4} + 256 x - 128 \leq 1 + 256 x \leq 129 + 256 x^{20} + 256 y^{16} + 256 y^{20} + 256 y^{24 - 9} + 256 y^{28} + 256 y^{9} + 258 x + 93 - 93 < 2964 - 93 + 258 x + 93 < 2964 + 26 a^{3} - a^{2} + 9 a + 26 p^{2} - 3 p q + 26 x + 2 + 26 x - 1040 > 0 + 26 x - 20 \leq 13 + 26 x - 2080 > 0 + 26 x - 2600 > 0 + 26 x - 3120 > 0 + 26 x - 3640 > 0 + 26 x - 4160 > 0 + 26 x - 4680 > 0 + 26 x - 5200 > 0 + 26 x < 11 + 26 x < 26 + 26 x < 38 + 26 x < 5 + 26 x < 81 + 26 x < 9 + 26 x > 2080 + 26 x > 3120 + 26 x > 3640 + 26 x > 4160 + 26 x > 4680 + 26 x > 5200 + 26 x \geq 1 + 26 x \geq 78 + 26 x \geq 9 + 26 x \leq - 14 + 26 x \leq - 18 + 26 x \leq - 23 + 26 x \leq - 28 + 26 x \leq - 31 + 26 x \leq - 34 + 26 x \leq - 38 + 26 x \leq 33 + 26 x^{3} + 20 x^{2} + 10 x - 6 + 26.00 B + 3.73 \leq 67.00 + 26.00 B + 3.95 \leq 61.00 + 26.00 B \leq 63.27 + 26.00 B \leq 63.97 + 26.10 B + 2.70 \leq 67.00 + 26.10 B \leq 64.30 + 26.40 B + 2.66 \leq 80.00 + 26.40 B + 3.30 \leq 75.00 + 26.40 B \leq 71.70 + 26.40 B \leq 77.34 + 26.60 B + 2.84 \leq 69.00 + 26.60 B + 4.92 \leq 75.00 + 26.60 B \leq 66.16 + 26.60 B \leq 70.08 + 26.70 B + 3.34 \leq 60.00 + 26.70 B + 3.73 \leq 76.00 + 26.70 B \leq 56.66 + 26.70 B \leq 72.27 + 26.80 B + 4.05 \leq 67.00 + 26.80 B + 4.26 \leq 75.00 + 26.80 B + 4.46 \leq 75.00 + 26.80 B + 4.98 \leq 77.00 + 26.80 B \leq 70.54 + 26.80 B \leq 70.74 + 26.80 B \leq 72.02 + 26.90 B + 4.31 \leq 79.00 + 26.90 B \leq 74.52 + 260 x - 40 \leq 13 + 266 \frac{13 x}{266} > - 2 \times 266 + 266 x - 304 \leq 17 + 27 \times x^{2 + 1} z y^{5} + 27 \times x^{2} z \times x y^{5} + 27 \times y^{ 2 \times 3} + 27 \times y^{ 5 \times 3} + 27 \times y^{2 + 3} + 27 \times y^{3} \times y + 27 \times y^{6} \times 9 \times y^{8} + 27 \times y^{9} \times 9 \times y^{8} + 27 a^{3} - 12 a^{2} + 9 a - a^{3} + 11 a^{2} + 27 a^{6} b^{3} c^{9} + 27 m^{12 + 1} + 27 m^{13} + 27 p q + 27 w^{3} y^{4} + 99 y^{4} + 27 x + 21 + 7 \left( 10 x + 6\right) + 27 x + 21 + 70 x + 42 + 27 x + 21 \leq 8 x - 5 + 27 x + 54 \leq 4 x - 8 + 27 x + 63 \leq 4 x - 6 + 27 x + 72 \leq 2 x - 6 + 27 x + 9 \leq 5 x - 8 + 27 x - 2 x \leq - 6 - 72 + 27 x - 4 x \leq - 5 - 54 + 27 x - 4 x \leq - 6 - 63 + 27 x - 5 x \leq - 8 - 9 + 27 x - 7 x \geq 14 + 6 + 27 x - 7 x \geq 42 + 18 + 27 x - 8 x \leq - 5 - 21 + 27 x - 8 x \leq - 8 - 54 + 27 x - 1080 > 0 + 27 x - 1620 > 0 + 27 x - 2160 > 0 + 27 x - 2700 > 0 + 27 x - 3240 > 0 + 27 x - 5400 > 0 + 27 x < 12 + 27 x < 16 + 27 x < 49 + 27 x > 1080 + 27 x > 1620 + 27 x > 2160 + 27 x > 2700 + 27 x > 5400 + 27 x \geq 11 + 27 x \geq 2 + 27 x \geq 5 + 27 x \leq - 2 - 54 + 27 x \leq - 20 + 27 x \leq - 22 + 27 x \leq - 61 + 27 x^{3} z y^{5} + 27 y^{ 2 \times 3} + 27 y^{15} + 27 y^{18} + 27 y^{24} + 27 y^{3 + 1} + 27 y^{6} + 27.10 B + 2.78 \leq 73.00 + 27.10 B \leq 70.22 + 27.20 B + 2.66 \leq 77.00 + 27.20 B + 2.68 \leq 64.00 + 27.20 B + 4.57 \leq 69.00 + 27.20 B + 4.70 \leq 79.00 + 27.20 B \leq 60.55 + 27.20 B \leq 74.34 + 27.30 B + 3.46 \leq 75.00 + 27.30 B \leq 71.54 + 27.40 B \leq 56.94 + 27.50 B + 3.52 \leq 65.00 + 27.50 B + 4.28 \leq 68.00 + 27.50 B \leq 63.72 + 27.60 B + 3.09 \leq 66.00 + 27.60 B + 4.10 \leq 69.00 + 27.60 B + 4.48 \leq 63.00 + 27.60 B \leq 62.91 + 27.60 B \leq 64.90 + 27.70 B \leq 64.38 + 27.80 B + 2.82 \leq 69.00 + 27.80 B + 3.00 \leq 79.00 + 27.80 B + 4.15 \leq 80.00 + 27.80 B + 4.50 \leq 65.00 + 27.80 B \leq 60.50 + 27.80 B \leq 68.78 + 27.80 B \leq 75.85 + 27.90 B + 3.03 \leq 64.00 + 27.90 B + 3.55 \leq 73.00 + 27.90 B + 4.38 \leq 71.00 + 27.90 B + 4.42 \leq 66.00 + 27.90 B + 4.95 \leq 63.00 + 27.90 B \leq 58.05 + 27.90 B \leq 60.97 + 27.90 B \leq 61.58 + 27.90 B \leq 66.62 + 27.90 B \leq 69.45 + 27.90 B \leq 74.47 + 272 x - 255 \leq 5 + 272 x \leq 260 + 274 x > - 748 + 27^{\frac{1}{3}} \left(a^{15}\right)^{\frac{1}{3}} + 27^{\frac{1}{3}} \times u^{ 12 \times \frac{1}{3}} \times v^{ 6 \times \frac{1}{3}} + 27^{\frac{1}{3}} \times u^{\frac{1}{3}} \times v^{\frac{1}{3}} + 27^{\frac{1}{3}} a^{ 15 \times \frac{1}{3}} + 27^{\frac{1}{3}} a^{5} + 28 \frac{43 x}{28} > 2 \times 28 + 28 \frac{65 x}{28} > 5 \times 28 + 28 \frac{83 x}{28} > 5 \times 28 + 28 \frac{87 x}{28} > 6 \times 28 + 28 \times u^{2} v^{4} \times u^{5} v^{8} + 28 a < 1 + 28 a < 100 + 28 a < 25 + 28 a < 36 + 28 a < 4 + 28 a < 49 + 28 a < 64 + 28 a < 9 + 28 c^{3} + 32 c^{2} - 12 c + 28 k + 28 m > - 25 + 28 m > - 36 + 28 m > - 4 + 28 m > - 64 + 28 m > - 81 + 28 m > - 9 + 28 p q r - 27 p + 28 p^{2} + 24 p q + 6 p^{2} + 8 p q + 28 s t \left(s + t\right) + 28 s^{2} t + 28 s t^{2} + 28 u + 28 u v \left(u + v\right) + 28 u^{2} v + 28 u v^{2} + 28 u^{4} v^{4} + 28 w^{2} + 49 w + 16 w + 28 + 28 w^{2} + 8 w + 35 w + 10 + 28 x + 12 \leq 4 x - 7 + 28 x + 12 \leq 4 x - 9 + 28 x + 12 \leq 5 x - 5 + 28 x + 13 + 28 x + 14 \leq 2 x - 9 + 28 x + 16 + 28 x + 21 \leq 2 x - 7 + 28 x + 21 \leq 4 x - 6 + 28 x + 32 \leq 4 x - 6 + 28 x + 35 \leq 6 x - 8 + 28 x + 56 \leq 3 x - 3 + 28 x - 2 x \leq - 7 - 21 + 28 x - 2 x \leq - 9 - 14 + 28 x - 3 x \leq - 3 - 56 + 28 x - 4 x \leq - 6 - 21 + 28 x - 4 x \leq - 6 - 32 + 28 x - 4 x \leq - 7 - 12 + 28 x - 4 x \leq - 8 - 21 + 28 x - 5 x \leq - 5 - 12 + 28 x - 6 x \leq - 8 - 35 + 28 x - 7 x \leq - 5 - 28 + 28 x - 9 x \leq - 5 - 63 + 28 x - 1680 > 0 + 28 x - 2240 > 0 + 28 x - 3920 > 0 + 28 x - 4480 > 0 + 28 x - 5040 > 0 + 28 x - 5600 > 0 + 28 x < 15 + 28 x < 3 + 28 x < 46 + 28 x < 50 + 28 x > 1680 + 28 x > 180 + 28 x > 2240 + 28 x > 5040 + 28 x \geq 1 + 28 x \geq 11 + 28 x \geq 13 + 28 x \leq - 16 + 28 x \leq - 24 + 28 x \leq - 27 + 28 x \leq - 30 + 28 x \leq - 31 + 28 x \leq - 42 + 28 x \leq - 60 + 28 x y z + 5 x y + 28 x^{2} + 28 x + x^{2} + 4 x + 28 x^{2} + 68 x - 48 + 28 y^{2} + 60 y + 28.10 B + 3.46 \leq 63.00 + 28.10 B + 4.37 \leq 77.00 + 28.10 B + 4.47 \leq 67.00 + 28.10 B \leq 59.54 + 28.10 B \leq 62.53 + 28.20 B + 4.97 \leq 74.00 + 28.30 B + 2.64 \leq 71.00 + 28.30 B \leq 68.36 + 28.40 B + 2.78 \leq 61.00 + 28.40 B + 4.23 \leq 79.00 + 28.40 B + 4.56 \leq 79.00 + 28.40 B \leq 74.44 + 28.40 B \leq 74.77 + 28.50 B + 4.63 \leq 76.00 + 28.50 B + 4.69 \leq 72.00 + 28.50 B \leq 67.31 + 28.50 B \leq 71.37 + 28.70 B + 3.13 \leq 79.00 + 28.70 B + 3.32 \leq 68.00 + 28.70 B + 3.53 \leq 78.00 + 28.70 B + 4.74 \leq 62.00 + 28.80 B + 3.41 \leq 67.00 + 28.80 B + 3.62 \leq 69.00 + 28.80 B \leq 65.38 + 28.90 B + 4.96 \leq 77.00 + 28.90 B \leq 72.04 + 28000 \times 1.05^{ 4 n} + 28000 \times 1.1^{ 2 n} + 285 \frac{157 x}{285} > 12 \times 285 + 285 \frac{202 x}{285} > 1 \times 285 + 285 \frac{4 x - 304}{285} < 285 \times 13 + 289 x - 102 \leq 14 + 289 x \leq 116 + 29 x - 2320 > 0 + 29 x - 2900 > 0 + 29 x - 4060 > 0 + 29 x - 5220 > 0 + 29 x - 5800 > 0 + 29 x < 13 + 29 x < 16 + 29 x < 18 + 29 x < 2 + 29 x < 52 + 29 x < 6 + 29 x > 2320 + 29 x > 2900 + 29 x \geq 10 + 29 x \geq 13 + 29 x \geq 2 + 29 x \geq 22 + 29 x \geq 29 + 29 x \geq 5 + 29 x \geq 6 + 29 x \geq 9 + 29 x \leq - 69 + 29 x^{3} + 42 x^{2} + 6 x + 29 z^{3} - 4 z^{2} + 10 z + 29.00 B + 3.28 \leq 78.00 + 29.00 B + 4.82 \leq 68.00 + 29.00 B + 4.90 \leq 78.00 + 29.00 B \leq 63.18 + 29.00 B \leq 74.72 + 29.10 B + 2.54 \leq 77.00 + 29.10 B + 3.54 \leq 78.00 + 29.10 B + 4.13 \leq 70.00 + 29.10 B \leq 65.87 + 29.10 B \leq 74.46 + 29.10 B \leq 75.47 + 29.30 B + 4.28 \leq 60.00 + 29.30 B + 4.93 \leq 66.00 + 29.30 B \leq 61.07 + 29.40 B + 3.98 \leq 80.00 + 29.40 B \leq 76.02 + 29.50 B + 2.75 \leq 74.00 + 29.50 B + 3.00 \leq 69.00 + 29.50 B + 4.78 \leq 67.00 + 29.50 B \leq 71.25 + 29.60 B + 3.43 \leq 73.00 + 29.60 B + 3.84 \leq 65.00 + 29.60 B \leq 61.16 + 29.70 B + 2.94 \leq 75.00 + 29.70 B + 2.99 \leq 75.00 + 29.70 B + 3.43 \leq 67.00 + 29.70 B \leq 63.57 + 29.70 B \leq 72.06 + 29.80 B + 2.59 \leq 60.00 + 29.80 B + 3.75 \leq 79.00 + 29.80 B + 4.91 \leq 62.00 + 29.80 B \leq 57.41 + 29.80 B \leq 75.25 + 29998800 \times 13 + 29998800 \times 21 + 29998800 \times 23 + 2^{2} \times \left( a b^{5} c^{3}\right)^{2} + 2^{2} \times \left( a^{2} b^{2} c^{4}\right)^{2} + 2^{2} \times \left(y^{2}\right)^{2} + 2^{2} \times \left(y^{3}\right)^{2} + 2^{2} \times \left(y^{4}\right)^{2} + 2^{2} \times \left(y^{6}\right)^{2} + 2^{2} \times \left(y^{7}\right)^{2} + 2^{2} \times y^{ 2 \times 2} \times \left( - 3 \right)^{2} \times y^{ 4 \times 2} + 2^{3} \times \left(y^{2}\right)^{3} + 2^{3} \times \left(y^{2}\right)^{3} \times 2^{2} \times \left(y^{3}\right)^{2} + 2^{3} \times \left(y^{4}\right)^{3} + 2^{3} \times \left(y^{5}\right)^{3} + 2^{3} \times y^{ 2 \times 3} \times 2^{3} \times y^{ 2 \times 3} + 2^{3} \times y^{ 3 \times 3} \times \left( - 3 \right)^{2} \times y^{ 2 \times 2} + 2^{4} \times \left(y^{4}\right)^{4} + 2^{4} \times \left(y^{7}\right)^{4} + 2^{4} \times \left(y^{8}\right)^{4} + 2^{5} \left(x^{2}\right)^{5} + 2^{5} \left(y^{ - 3 }\right)^{5} + 2^{5} \times \left( a^{3} b^{5} c^{4}\right)^{5} + 2^{5} \times \left(y^{5}\right)^{5} + 2^{5} \times y^{3} + 2^{m} \times 3^{m} \times 5^{m} + 2^{m} \times 5^{m} \times 11^{m} + 2^{x} \times 2^{3} + 3 u \times u - 4 v \times v \times v + 3 u \times u \times u - 5 v \times v + 3 N + 30.00 \leq 66.00 + 3 N + 30.00 \leq 75.00 + 3 N + 30.10 \leq 48.10 + 3 N + 31.00 \leq 43.00 + 3 N + 31.00 \leq 79.00 + 3 N + 32.10 \leq 71.10 + 3 N + 32.50 \leq 50.50 + 3 N + 32.86 \leq 81.01 + 3 N + 33.00 \leq 45.00 + 3 N + 33.00 \leq 54.00 + 3 N + 33.10 \leq 48.10 + 3 N + 33.20 \leq 48.20 + 3 N + 33.20 \leq 57.20 + 3 N + 33.40 \leq 54.40 + 3 N + 33.40 \leq 57.40 + 3 N + 33.70 \leq 63.70 + 3 N + 34.10 \leq 58.10 + 3 N + 34.10 \leq 79.10 + 3 N + 34.20 \leq 49.20 + 3 N + 34.30 \leq 49.30 + 3 N + 34.30 \leq 58.30 + 3 N + 34.30 \leq 76.30 + 3 N + 34.30 \leq 82.30 + 3 N + 34.60 \leq 64.60 + 3 N + 34.60 \leq 76.60 + 3 N + 34.90 \leq 73.90 + 3 N + 35.10 \leq 83.10 + 3 N + 35.40 \leq 53.40 + 3 N + 35.40 \leq 59.40 + 3 N + 35.50 \leq 77.50 + 3 N + 35.70 \leq 47.70 + 3 N + 35.80 \leq 65.80 + 3 N + 36.10 \leq 63.10 + 3 N + 36.10 \leq 72.10 + 3 N + 36.30 \leq 60.30 + 3 N + 36.50 \leq 51.50 + 3 N + 36.50 \leq 69.50 + 3 N + 36.80 \leq 63.80 + 3 N + 36.80 \leq 81.80 + 3 N + 37.10 \leq 49.10 + 3 N + 37.50 \leq 76.50 + 3 N + 37.70 \leq 55.70 + 3 N + 38.00 \leq 53.00 + 3 N + 38.10 \leq 77.74 + 3 N + 38.20 \leq 62.20 + 3 N + 38.20 \leq 74.20 + 3 N + 38.40 \leq 83.40 + 3 N + 38.70 \leq 65.70 + 3 N + 39.00 \leq 84.00 + 3 N + 39.10 \leq 75.10 + 3 N + 39.70 \leq 51.70 + 3 N + 39.70 \leq 75.70 + 3 N + 39.70 \leq 84.70 + 3 N + 40.00 \leq 52.00 + 3 N + 40.20 \leq 79.20 + 3 N + 40.20 \leq 85.20 + 3 N + 40.90 \leq 88.90 + 3 N + 41.10 \leq 56.10 + 3 N + 41.10 \leq 74.10 + 3 N + 41.23 \leq 89.18 + 3 N + 41.30 \leq 86.30 + 3 N + 41.40 \leq 68.40 + 3 N + 41.50 \leq 83.50 + 3 N + 41.70 \leq 65.70 + 3 N + 41.80 \leq 77.80 + 3 N + 41.90 \leq 62.90 + 3 N + 42.40 \leq 63.40 + 3 N + 42.50 \leq 90.50 + 3 N + 42.80 \leq 57.80 + 3 N + 42.90 \leq 90.90 + 3 N + 43.00 \leq 58.00 + 3 N + 43.20 \leq 73.20 + 3 N + 43.20 \leq 88.20 + 3 N + 43.70 \leq 61.70 + 3 N + 43.90 \leq 55.90 + 3 N + 44.10 \leq 80.10 + 3 N + 44.70 \leq 86.70 + 3 N + 45.00 \leq 78.00 + 3 N + 45.10 \leq 84.10 + 3 N + 45.38 \leq 87.51 + 3 N + 45.70 \leq 63.70 + 3 N + 45.90 \leq 72.90 + 3 N + 45.90 \leq 81.90 + 3 N + 45.90 \leq 87.90 + 3 N + 46.10 \leq 67.10 + 3 N + 46.20 \leq 61.20 + 3 N + 46.20 \leq 88.20 + 3 N + 47.00 \leq 71.00 + 3 N + 47.20 \leq 95.20 + 3 N + 47.80 \leq 80.80 + 3 N + 48.60 \leq 84.60 + 3 N + 48.70 \leq 60.70 + 3 N + 48.70 \leq 78.70 + 3 N + 48.80 \leq 75.80 + 3 N + 49.66 \leq 72.35 + 3 N + 49.70 \leq 70.70 + 3 N + 49.90 \leq 73.90 + 3 N + 50.00 \leq 74.00 + 3 N \leq 12 + 3 N \leq 15 + 3 N \leq 18 + 3 N \leq 21 + 3 N \leq 24 + 3 N \leq 27 + 3 N \leq 30 + 3 N \leq 33 + 3 N \leq 36 + 3 N \leq 39 + 3 N \leq 42 + 3 N \leq 45 + 3 N \leq 47.95 + 3 N \leq 48 + 3 N \leq 72.35 - 49.66 + 3 N \leq 89.18 - 41.23 + 3 \div \left( - 5 + \left( - 4 \right)\right) + 3 \left( - 9 y^{2} + 1\right) + 3 \left( - 2 \right) > 4 \left( - 2 \right) + 3 \left( - 2 \right) > 6 \left( - 2 \right) + 3 \left( - 2 \right) > 7 \left( - 2 \right) + 3 \left( - 2 \right) > 8 \left( - 2 \right) + 3 \left( - 2 \right) > 9 \left( - 2 \right) + 3 \left( - 3 \right) > 5 \left( - 3 \right) + 3 \left( - 3 \right) > 7 \left( - 3 \right) + 3 \left( - 4 \right) > 4 \left( - 4 \right) + 3 \left( - 4 \right) > 5 \left( - 4 \right) + 3 \left( - 4 \right) > 6 \left( - 4 \right) + 3 \left( - 4 \right) > 9 \left( - 4 \right) + 3 \left( - 5 \right) > 5 \left( - 5 \right) + 3 \left( - 5 \right) > 9 \left( - 5 \right) + 3 \left( 2 n - 5\right) + 3 \left( 2 u - 5 v\right) \left( 4 u^{2} + 10 u v + 25 v^{2}\right) + 3 \left( 2 u - 5 v\right) \left(\left( 2 u\right)^{2} + 2 u \times 5 v + \left( 5 v\right)^{2}\right) + 3 \left( 21 x^{2}\right) + 3 \left( 3 t + 1\right) \left( 3 t - 1\right) + 3 \left( 3 x - 1\right) \left(x - 2\right) + 3 \left( 4 p + 3 q\right) + 3 \left( 8 n - 5\right) + 3 \left( 9 f - 2 g - 5\right) + 3 \left( x y z - 5\right) + 3 \left(2 - x\right) - 5 \left(x - 2\right) \leq 30 + 3 \left(2 - x\right) - 5 \left(x - 2\right) \leq 60 + 3 \left(3 - x\right) - 5 \left(x - 2\right) \leq 30 + 3 \left(3 - x\right) - 7 \left(x - 2\right) \leq 84 + 3 \left(4 + y\right) + x \left(4 + y\right) + 3 \left(4 - x\right) - 5 \left(x - 2\right) \leq 30 + 3 \left(4 - x\right) - 5 \left(x - 2\right) \leq 45 + 3 \left(4 - x\right) - 5 \left(x - 2\right) \leq 60 + 3 \left(4 - x\right) - 5 \left(x - 2\right) \leq 75 + 3 \left(6 - x\right) - 7 \left(x - 2\right) \leq 63 + 3 \left(c + 4\right) + 3 \left(f + 5 g\right) + 3 \left(n + 1\right) \times 3 \left(n - 1\right) + 3 \left(n + 2\right) \times 3 \left(n - 2\right) + 3 \left(n + 3\right) \times 3 \left(n - 3\right) + 3 \left(n + 4\right) \times 3 \left(n - 4\right) + 3 \left(p + q + r\right) + 3 \left(t + 1\right) \left(t - 1\right) + 3 \left(t + 2\right) \left(t - 2\right) + 3 \left(t^{2} - 1\right) + 3 \left(x + 1\right) < 9 + 3 \left(x + 2\right) - \left(x + 10\right) > 10 + 3 \left(x + 2\right) - \left(x + 2\right) > 10 + 3 \left(x + 2\right) - \left(x + 8\right) > 10 + 3 \left(x + 2\right) - \left(x - 0\right) > 10 + 3 \left(x + 2\right) - \left(x - 10\right) > 10 + 3 \left(x + 2\right) - \left(x - 12\right) > 10 + 3 \left(x + 2\right) - \left(x - 14\right) > 10 + 3 \left(x + 2\right) - \left(x - 16\right) > 10 + 3 \left(x + 2\right) - \left(x - 16\right) > 20 + 3 \left(x + 2\right) - \left(x - 18\right) > 10 + 3 \left(x + 2\right) - \left(x - 18\right) > 20 + 3 \left(x + 2\right) - \left(x - 20\right) > 20 + 3 \left(x + 2\right) - \left(x - 22\right) > 20 + 3 \left(x + 2\right) - \left(x - 24\right) > 20 + 3 \left(x + 2\right) - \left(x - 26\right) > 20 + 3 \left(x + 2\right) - \left(x - 2\right) > 20 + 3 \left(x + 2\right) - \left(x - 4\right) > 20 + 3 \left(x + 2\right) - \left(x - 6\right) > 10 + 3 \left(x + 2\right) - \left(x - 6\right) > 20 + 3 \left(x + 2\right) < 27 + 3 \left(x + 3\right) - \left(x + 11\right) > 10 + 3 \left(x + 3\right) - \left(x + 1\right) > 10 + 3 \left(x + 3\right) - \left(x + 1\right) > 20 + 3 \left(x + 3\right) - \left(x + 3\right) > 20 + 3 \left(x + 3\right) - \left(x + 5\right) > 10 + 3 \left(x + 3\right) - \left(x - 11\right) > 10 + 3 \left(x + 3\right) - \left(x - 13\right) > 10 + 3 \left(x + 3\right) - \left(x - 15\right) > 10 + 3 \left(x + 3\right) - \left(x - 15\right) > 20 + 3 \left(x + 3\right) - \left(x - 17\right) > 20 + 3 \left(x + 3\right) - \left(x - 19\right) > 20 + 3 \left(x + 3\right) - \left(x - 1\right) > 20 + 3 \left(x + 3\right) - \left(x - 23\right) > 20 + 3 \left(x + 3\right) - \left(x - 25\right) > 20 + 3 \left(x + 3\right) - \left(x - 3\right) > 10 + 3 \left(x + 3\right) - \left(x - 3\right) > 20 + 3 \left(x + 3\right) - \left(x - 7\right) > 10 + 3 \left(x + 3\right) - \left(x - 7\right) > 20 + 3 \left(x + 3\right) - \left(x - 9\right) > 20 + 3 \left(x + 3\right) < 27 + 3 \left(x + 4\right) < 21 + 3 \left(x + 4\right) < 24 + 3 \left(x + 4\right) < 27 + 3 \left(x + 5\right) - \left(x + 15\right) > 10 + 3 \left(x + 5\right) - \left(x + 19\right) > 10 + 3 \left(x + 5\right) - \left(x + 1\right) > 20 + 3 \left(x + 5\right) - \left(x + 3\right) > 10 + 3 \left(x + 5\right) - \left(x + 3\right) > 20 + 3 \left(x + 5\right) - \left(x + 7\right) > 10 + 3 \left(x + 5\right) - \left(x + 7\right) > 20 + 3 \left(x + 5\right) - \left(x - 11\right) > 20 + 3 \left(x + 5\right) - \left(x - 17\right) > 20 + 3 \left(x + 5\right) - \left(x - 1\right) > 10 + 3 \left(x + 5\right) - \left(x - 1\right) > 20 + 3 \left(x + 5\right) - \left(x - 3\right) > 10 + 3 \left(x + 5\right) - \left(x - 3\right) > 20 + 3 \left(x + 5\right) - \left(x - 5\right) > 10 + 3 \left(x + 5\right) - \left(x - 7\right) > 10 + 3 \left(x + 5\right) - \left(x - 9\right) > 10 + 3 \left(x + 5\right) - \left(x - 9\right) > 20 + 3 \left(x + 5\right) < 21 + 3 \left(x + 5\right) < 24 + 3 \left(x + 5\right) < 27 + 3 \left(x + 5\right) \left(x + 8\right) + 3 \left(x + 6\right) < 27 + 3 \left(x - 3 y\right)^{2} + 3 \left(x - 1\right) \geq 15 + 3 \left(x - 2\right) \geq 12 + 3 \left(x - 2\right) \leq 0 + 3 \left(x - 3\right) \geq 15 + 3 \left(x - 3\right) \geq 6 + 3 \left(x - 3\right) \geq 9 + 3 \left(x - 4\right) \geq 9 + 3 \left(x - 4\right) \leq 0 + 3 \left(x - 5\right) \geq 9 + 3 \left(x - 5\right) \leq 0 + 3 \left(x - 6\right) \geq 6 + 3 \left(x - 6\right) \geq 9 + 3 \left(x - 6\right) \leq 0 + 3 \left(x - 9\right) \leq 0 + 3 \left(x^{2} + 20 x^{2}\right) + 3 \left(x^{2} - 6 x y + 9 y^{2}\right) + 3 \left(x^{2} - \left( - 20 x^{2} \right)\right) + 3 \left(x^{2} - \left( 16 x - 16 x - 20 x^{2}\right)\right) + 3 \times 5 q + 3 \times 10 v + 3 \times 9 + 3 \times 10 y^{2} + 5 + 3 \times 10^{12} + 3 \times 10^{8} + 3 \times 18 x - 3 \times 13 \leq 4 + 3 \times 18 x - 3 \times 18 \leq 4 + 3 \times 18 x - 3 \times 7 \leq 20 + 3 \times 2 < 4 \times 2 + 3 \times 2 < 5 \times 2 + 3 \times 2 < 6 \times 2 + 3 \times 2 < 7 \times 2 + 3 \times 2 < 8 \times 2 + 3 \times 2 < 9 \times 2 + 3 \times 2 > \frac{x - 3}{2} \times 2 + 3 \times 2 > \frac{x - 9}{2} \times 2 + 3 \times 2 \geq x + 3 \times 2 x + 3 \times 1 \geq - 2 \times 2 x + 2 \times 2 + 3 \times 2 x + 3 \times 1 \geq - 2 \times 2 x + 2 \times 3 + 3 \times 2 x + 3 \times 1 \geq - 5 \times 5 x + 5 \times 5 + 3 \times 2 x + 3 \times 2 < 3 \times 8 + 3 \times 2 x + 3 \times 2 < 3 \times 9 + 3 \times 2 x + 3 \times 3 < - 4 \times 5 x + 4 \times 4 - 3 x + 3 \times 2 x + 3 \times 3 < - 5 \times 3 x + 5 \times 3 + 4 x + 3 \times 2 x + 3 \times 3 < 3 \times 2 + 3 \times 2 x + 3 \times 3 \geq - 5 \times 3 x + 5 \times 2 + 3 \times 2 x + 3 \times 3 \geq - 5 \times 5 x + 5 \times 2 + 3 \times 2 x + 3 \times 4 < - 5 \times 3 x + 5 \times 5 - 4 x + 3 \times 2 x + 3 \times 4 < 3 \times 8 + 3 \times 2 x + 3 \times 5 < - 5 \times 2 x + 5 \times 4 + 4 x + 3 \times 2 x + 3 \times 5 < - 5 \times 3 x + 5 \times 5 - 2 x + 3 \times 2 x + 3 \times 5 < 3 \times 2 + 3 \times 2 x + 3 \times 5 \geq - 4 \times 3 x + 4 \times 4 + 3 \times 2 x + 3 \times 6 < 3 \times 2 + 3 \times 2 x + 3 \times 6 < 3 \times 9 + 3 \times 2 x + 3 \times 7 < 3 \times 2 + 3 \times 2 x + 3 \times 8 < 3 \times 1 + 3 \times 20 x - 3 \times 3 \leq 16 + 3 \times 28 \leq 3 \times \frac{1}{3} x < 3 \times 38 + 3 \times 28 \leq x < 3 \times 38 + 3 \times 3 < 6 \times 3 + 3 \times 3 < 7 \times 3 + 3 \times 3 < 9 \times 3 + 3 \times 3 > \frac{x - 2}{3} \times 3 + 3 \times 3 \geq \frac{x}{3} \times 3 + 3 \times 3 \geq x + 3 \times 3 \times P + 3 \times 3 x + 3 \times 1 < 3 \times 4 + 3 \times 3 x + 3 \times 1 < 3 \times 6 + 3 \times 3 x + 3 \times 1 \geq - 4 \times 4 x + 4 \times 5 + 3 \times 3 x + 3 \times 1 \geq - 4 \times 5 x + 4 \times 3 + 3 \times 3 x + 3 \times 1 \geq - 4 \times 5 x + 4 \times 4 + 3 \times 3 x + 3 \times 1 \geq - 5 \times 3 x + 5 \times 4 + 3 \times 3 x + 3 \times 1 \geq - 5 \times 4 x + 5 \times 3 + 3 \times 3 x + 3 \times 1 \geq - 5 \times 4 x + 5 \times 5 + 3 \times 3 x + 3 \times 2 < - 3 \times 2 x + 3 \times 3 - 4 x + 3 \times 3 x + 3 \times 2 < - 3 \times 3 x + 3 \times 5 + 5 x + 3 \times 3 x + 3 \times 2 < 3 \times 1 + 3 \times 3 x + 3 \times 2 < 3 \times 9 + 3 \times 3 x + 3 \times 2 \geq - 4 \times 5 x + 4 \times 5 + 3 \times 3 x + 3 \times 3 < - 4 \times 5 x + 4 \times 3 - 3 x + 3 \times 3 x + 3 \times 3 < 3 \times 4 + 3 \times 3 x + 3 \times 3 < 3 \times 8 + 3 \times 3 x + 3 \times 3 \geq - 5 \times 3 x + 5 \times 4 + 3 \times 3 x + 3 \times 4 < - 3 \times 2 x + 3 \times 5 + 2 x + 3 \times 3 x + 3 \times 4 < - 3 \times 5 x + 3 \times 5 + 4 x + 3 \times 3 x + 3 \times 4 < 3 \times 9 + 3 \times 3 x + 3 \times 4 \geq - 4 \times 4 x + 4 \times 4 + 3 \times 3 x + 3 \times 5 < 3 \times 9 + 3 \times 3 x + 3 \times 5 \geq - 4 \times 5 x + 4 \times 5 + 3 \times 3 x + 3 \times 5 \geq - 5 \times 4 x + 5 \times 4 + 3 \times 3 x + 3 \times 6 < 3 \times 1 + 3 \times 3 x + 3 \times 6 < 3 \times 4 + 3 \times 35 \leq d \leq 3 \times 60 + 3 \times 35 \leq d \leq 3 \times 65 + 3 \times 35 \leq d \leq 3 \times 70 + 3 \times 4 < 6 \times 4 + 3 \times 4 < 7 \times 4 + 3 \times 4 < 8 \times 4 + 3 \times 4 > \frac{x - 3}{4} \times 4 + 3 \times 4 > \frac{x - 5}{4} \times 4 + 3 \times 4 > \frac{x - 9}{4} \times 4 + 3 \times 4 \geq \frac{x}{4} \times 4 + 3 \times 4 x + 3 \times 1 < - 2 \times 3 x + 2 \times 4 - 5 x + 3 \times 4 x + 3 \times 1 < - 2 \times 4 x + 2 \times 2 + 3 x + 3 \times 4 x + 3 \times 1 < - 4 \times 2 x + 4 \times 2 - 3 x + 3 \times 4 x + 3 \times 1 < - 5 \times 5 x + 5 \times 2 - 4 x + 3 \times 4 x + 3 \times 1 \geq - 2 \times 5 x + 2 \times 4 + 3 \times 4 x + 3 \times 1 \geq - 4 \times 2 x + 4 \times 3 + 3 \times 4 x + 3 \times 1 \geq - 4 \times 2 x + 4 \times 4 + 3 \times 4 x + 3 \times 1 \geq - 4 \times 5 x + 4 \times 4 + 3 \times 4 x + 3 \times 1 \geq - 5 \times 5 x + 5 \times 1 + 3 \times 4 x + 3 \times 2 < - 2 \times 4 x + 2 \times 4 + 3 x + 3 \times 4 x + 3 \times 2 < - 3 \times 5 x + 3 \times 4 - 2 x + 3 \times 4 x + 3 \times 2 < - 4 \times 4 x + 4 \times 3 + 5 x + 3 \times 4 x + 3 \times 2 < - 5 \times 2 x + 5 \times 3 + 2 x + 3 \times 4 x + 3 \times 2 \geq - 5 \times 5 x + 5 \times 5 + 3 \times 4 x + 3 \times 3 \geq - 4 \times 5 x + 4 \times 4 + 3 \times 4 x + 3 \times 3 \geq - 5 \times 3 x + 5 \times 4 + 3 \times 4 x + 3 \times 4 \geq - 5 \times 2 x + 5 \times 3 + 3 \times 4 x + 3 \times 5 \geq - 5 \times 3 x + 5 \times 4 + 3 \times 40 \leq d \leq 3 \times 60 + 3 \times 40 \leq d \leq 3 \times 65 + 3 \times 40 \leq d \leq 3 \times 70 + 3 \times 45 \leq d \leq 3 \times 60 + 3 \times 45 \leq d \leq 3 \times 65 + 3 \times 45 \leq d \leq 3 \times 70 + 3 \times 5 < 8 \times 5 + 3 \times 5 > - 5 \times 5 + 3 \times 5 > \frac{x - 4}{5} \times 5 + 3 \times 5 \geq \frac{x}{5} \times 5 + 3 \times 5 x + 3 \times 1 < - 2 \times 2 x + 2 \times 2 - 3 x + 3 \times 5 x + 3 \times 1 \geq - 2 \times 2 x + 2 \times 2 + 3 \times 5 x + 3 \times 1 \geq - 4 \times 5 x + 4 \times 1 + 3 \times 5 x + 3 \times 1 \geq - 4 \times 5 x + 4 \times 3 + 3 \times 5 x + 3 \times 3 \geq - 5 \times 5 x + 5 \times 4 + 3 \times 5 x - 3 \times 12 \leq 17 + 3 \times 5 x - 3 \times 15 \leq 8 + 3 \times 5 x - 3 \times 19 \leq 13 + 3 \times 6 < 5 \times 6 + 3 \times 6 \geq \frac{x}{6} \times 6 + 3 \times 6 \leq x - 9 + 3 \times 7 \geq \frac{x}{7} \times 7 + 3 \times 7 x - 3 \times 13 \leq 20 + 3 \times 8 > \frac{x - 3}{8} \times 8 + 3 \times 8 > \frac{x - 7}{8} \times 8 + 3 \times 8 > \frac{x - 9}{8} \times 8 + 3 \times 8 \times m \times m \times n \times n \times n + 3 \times 8 x - 3 \times 9 \leq 17 + 3 \times 9 > \frac{x - 4}{9} \times 9 + 3 \times 9 > \frac{x - 8}{9} \times 9 + 3 \times 9 \geq \frac{x}{9} \times 9 + 3 \times \left( - 2 x + 4\right) < 3 \times 9 + 3 \times \left( - 2 x + 5\right) < 3 \times 3 + 3 \times \left( - 2 x + 5\right) < 3 \times 9 + 3 \times \left( - 2 x + 6\right) < 3 \times 2 + 3 \times \left( - 2 x + 9\right) < 3 \times 2 + 3 \times \left( - 3 x + 1\right) < 3 \times 2 + 3 \times \left( - 3 x + 2\right) < 3 \times 4 + 3 \times \left( - 3 x + 3\right) < 3 \times 7 + 3 \times \left( - 3 x + 4\right) < 3 \times 9 + 3 \times \left( - 3 x + 5\right) < 3 \times 4 + 3 \times \left( - 3 x + 7\right) < 3 \times 2 + 3 \times \left( - 3 x + 8\right) < 3 \times 2 + 3 \times \left( - 3 x + 8\right) < 3 \times 3 + 3 \times \left( - 3 x + 9\right) < 3 \times 2 + 3 \times \left( - 3 x + 9\right) < 3 \times 3 + 3 \times \left( - 2 \right) < - 5 \times \left( - 2 \right) + 3 \times \left( - 2 \right) < 5 \times \left( - 2 \right) + 3 \times \left( - 2 \right) x + 3 \times 4 < 3 \times 9 + 3 \times \left( - 2 \right) x + 3 \times 5 < 3 \times 3 + 3 \times \left( - 2 \right) x + 3 \times 5 < 3 \times 9 + 3 \times \left( - 2 \right) x + 3 \times 6 < 3 \times 2 + 3 \times \left( - 2 \right) x + 3 \times 7 < 3 \times 2 + 3 \times \left( - 2 \right) x + 3 \times 9 < 3 \times 2 + 3 \times \left( - 3 \right) < - 4 \times \left( - 3 \right) + 3 \times \left( - 3 \right) < 5 \times \left( - 3 \right) + 3 \times \left( - 3 \right) < 6 \times \left( - 3 \right) + 3 \times \left( - 3 \right) x + 3 \times 1 < 3 \times 2 + 3 \times \left( - 3 \right) x + 3 \times 2 < 3 \times 4 + 3 \times \left( - 3 \right) x + 3 \times 3 < 3 \times 7 + 3 \times \left( - 3 \right) x + 3 \times 4 < 3 \times 9 + 3 \times \left( - 3 \right) x + 3 \times 5 < 3 \times 4 + 3 \times \left( - 3 \right) x + 3 \times 7 < 3 \times 2 + 3 \times \left( - 3 \right) x + 3 \times 8 < 3 \times 2 + 3 \times \left( - 3 \right) x + 3 \times 8 < 3 \times 3 + 3 \times \left( - 3 \right) x + 3 \times 9 < 3 \times 2 + 3 \times \left( - 3 \right) x + 3 \times 9 < 3 \times 3 + 3 \times \left( - 4 \right) < 5 \times \left( - 4 \right) + 3 \times \left( - 4 \right) < 6 \times \left( - 4 \right) + 3 \times \left( - 4 \right) < 7 \times \left( - 4 \right) + 3 \times \left( - 5 \right) < 5 \times \left( - 5 \right) + 3 \times \left( - 5 \right) < 6 \times \left( - 5 \right) + 3 \times \left( - 5 \right) < 7 \times \left( - 5 \right) + 3 \times \left( - 6 \right) < 6 \times \left( - 6 \right) + 3 \times \left( - 6 \right) < 7 \times \left( - 6 \right) + 3 \times \left( - 7 \right) + \left( - 4 \right) + 3 \times \left( - 9 \right) + \left( - 6 \right) + 3 \times \left( 2 x + 2\right) < 3 \times 8 + 3 \times \left( 2 x + 2\right) < 3 \times 9 + 3 \times \left( 2 x + 3\right) < 3 \times 2 + 3 \times \left( 2 x + 3\right) < 3 \times 5 + 3 \times \left( 2 x + 4\right) < 3 \times 8 + 3 \times \left( 2 x + 6\right) < 3 \times 2 + 3 \times \left( 2 x + 6\right) < 3 \times 9 + 3 \times \left( 2 x + 7\right) < 3 \times 2 + 3 \times \left( 2 x + 7\right) < 3 \times 8 + 3 \times \left( 2 x + 8\right) < 3 \times 1 + 3 \times \left( 2 x + 9\right) < 3 \times 4 + 3 \times \left( 3 x + 1\right) < 3 \times 4 + 3 \times \left( 3 x + 1\right) < 3 \times 6 + 3 \times \left( 3 x + 2\right) < 3 \times 1 + 3 \times \left( 3 x + 2\right) < 3 \times 9 + 3 \times \left( 3 x + 3\right) < 3 \times 4 + 3 \times \left( 3 x + 4\right) < 3 \times 9 + 3 \times \left( 3 x + 5\right) < 3 \times 9 + 3 \times \left( 3 x + 6\right) < 3 \times 1 + 3 \times \left( 3 x + 6\right) < 3 \times 4 + 3 \times t + 3 \times u + 4 \times v + 3 \times v \times v \times u \times u \times u \times u \times u + 3 \times y \times y \times y \times y + 3 a^{5} + 3 b > 140 + 3 b^{2} + 9 a b + 3 b^{2} + 2 a b + 3 c b + 10 c^{2} b + 3 h + \frac{9 w}{2} + 27 + 3 m + 3 m - 13 + 3 m - 17 + 3 m - 21 - m^{2} - 8 m + 3 m < 20 + 3 m < 22 + 3 m < 26 + 3 m < 28 + 3 m > 100 + 3 m > 140 + 3 m > 160 + 3 m > 200 + 3 m > 40 + 3 m > 80 + 3 m \left(m + 1\right) - 4 \left(m + 1\right) - \left( m \left(m - 5\right) - 1 \left(m - 5\right)\right) + 3 m \left(m + 4\right) - 6 \left(m + 4\right) - \left( m \left(m - 5\right) - 3 \left(m - 5\right)\right) + 3 m \left(m + 6\right) - 4 \left(m + 6\right) - \left( m \left(m - 1\right) - 4 \left(m - 1\right)\right) + 3 m \left(m + 7\right) - 8 \left(m + 7\right) - \left( m \left(m - 5\right) - 3 \left(m - 5\right)\right) + 3 m^{2} + 12 m - 6 m - 24 - \left(m^{2} - 5 m - 3 m + 15\right) + 3 m^{2} + 13 m - 56 - \left(m^{2} - 8 m + 15\right) + 3 m^{2} + 18 m + 29 + 3 m^{2} + 18 m - 4 m - 24 - \left(m^{2} - m - 4 m + 4\right) + 3 m^{2} + 20 m - 47 + 3 m^{2} + 21 m - 8 m - 56 - \left(m^{2} - 5 m - 3 m + 15\right) + 3 m^{2} + 3 m - 4 m - 4 - \left(m^{2} - 5 m - m + 5\right) + 3 m^{2} + 5 m - 22 + 3 m^{2} + 6 m - 24 - \left(m^{2} - 8 m + 15\right) + 3 m^{2} + 6 m - 24 - m^{2} + 8 m - 15 + 3 m^{2} + 8 m + 3 m^{2} + 8 m - 16 + 3 m^{2} - m - 4 - \left(m^{2} - 6 m + 5\right) + 3 m^{2} - m - 4 - m^{2} + 6 m - 5 + 3 m^{3} n^{4} + \left( 3 m^{3} n^{4}\right) \left( 12 m^{4} n^{3}\right) + 3 m^{3} n^{4} \left(1 + 12 m^{4} n^{3}\right) + 3 n + 3 n + 3 n - 12 + 12 > 12 + 12 + 3 n - 13 + 3 n - 15 + 15 > 15 + 15 + 3 n - 18 + 18 > 18 + 18 + 3 n - 19 + 3 n - 27 + 27 > 27 + 27 + 3 n - 3 + 3 > 3 + 3 + 3 n - 30 + 30 > 30 + 30 + 3 n - 6 + 6 > 6 + 6 + 3 n - 9 + 9 > 9 + 9 + 3 n > 100 + 3 n > 12 + 3 n > 160 + 3 n > 18 + 3 n > 20 + 3 n > 200 + 3 n > 24 + 3 n > 30 + 3 n > 36 + 3 n > 54 + 3 n > 6 + 3 n > 60 + 3 n > 80 + 3 n \geq 1500 + 3 n \geq 3000 + 3 n \geq 6000 + 3 n \geq 7500 + 3 n \geq 9000 + 3 p + 1 + 3 p + 1 < 13 + 3 p + 1 < 16 + 3 p + 1 < 25 + 3 p + 1 < 28 + 3 p + 1 < 31 + 3 p + 1 < 7 + 3 p + 10 < 16 + 3 p + 10 < 19 + 3 p + 10 < 28 + 3 p + 10 < 34 + 3 p + 11 < 17 + 3 p + 11 < 20 + 3 p + 11 < 23 + 3 p + 11 < 38 + 3 p + 11 < 41 + 3 p + 12 < 18 + 3 p + 12 < 24 + 3 p + 12 < 30 + 3 p + 12 < 33 + 3 p + 12 < 36 + 3 p + 2 < 17 + 3 p + 2 < 20 + 3 p + 2 < 26 + 3 p + 2 < 29 + 3 p + 3 + 3 p + 3 < 18 + 3 p + 3 < 21 + 3 p + 3 < 24 + 3 p + 3 < 27 + 3 p + 4 < 13 + 3 p + 4 < 25 + 3 p + 5 + 3 p + 5 < 20 + 3 p + 5 < 23 + 3 p + 5 < 26 + 3 p + 5 < 29 + 3 p + 5 < 35 + 3 p + 6 + 3 p + 6 < 24 + 3 p + 7 < 19 + 3 p + 7 < 25 + 3 p + 7 < 34 + 3 p + 8 < 17 + 3 p + 8 < 20 + 3 p + 8 < 29 + 3 p + 8 < 35 + 3 p + 9 < 18 + 3 p + 9 < 21 + 3 p + 9 < 27 + 3 p + 9 < 36 + 3 p + 9 < 39 + 3 p - 1 < 11 + 3 p - 1 < 14 + 3 p - 1 < 17 + 3 p - 1 < 29 + 3 p - 1 \leq 11 + 3 p - 1 \leq 17 + 3 p - 1 \leq 20 + 3 p - 1 \leq 23 + 3 p - 1 \leq 26 + 3 p - 1 \leq 5 + 3 p - 1 \leq 8 + 3 p - 10 < - 1 + 3 p - 10 < 2 + 3 p - 10 < 20 + 3 p - 10 < 5 + 3 p - 10 < 8 + 3 p - 10 \leq 14 + 3 p - 10 \leq 17 + 3 p - 10 \leq 2 + 3 p - 10 \leq 20 + 3 p - 10 \leq 5 + 3 p - 11 < - 2 + 3 p - 11 < - 5 + 3 p - 11 < 1 + 3 p - 11 < 10 + 3 p - 11 < 4 + 3 p - 11 < 7 + 3 p - 11 \leq - 2 + 3 p - 11 \leq - 5 + 3 p - 11 \leq 1 + 3 p - 11 \leq 10 + 3 p - 11 \leq 16 + 3 p - 11 \leq 19 + 3 p - 11 \leq 7 + 3 p - 12 < - 6 + 3 p - 12 < 0 + 3 p - 12 < 12 + 3 p - 12 < 15 + 3 p - 12 \leq - 3 + 3 p - 12 \leq - 6 + 3 p - 12 \leq 0 + 3 p - 12 \leq 18 + 3 p - 12 \leq 3 + 3 p - 12 \leq 9 + 3 p - 2 < 16 + 3 p - 2 \leq 10 + 3 p - 2 \leq 13 + 3 p - 2 \leq 22 + 3 p - 2 \leq 25 + 3 p - 2 \leq 28 + 3 p - 2 \leq 4 + 3 p - 2 \leq 7 + 3 p - 3 < 15 + 3 p - 3 < 21 + 3 p - 3 < 24 + 3 p - 3 < 27 + 3 p - 3 < 3 + 3 p - 3 < 6 + 3 p - 3 \leq 18 + 3 p - 3 \leq 21 + 3 p - 3 \leq 27 + 3 p - 3 \leq 3 + 3 p - 3 \leq 6 + 3 p - 3 \leq 9 + 3 p - 4 < 17 + 3 p - 4 < 26 + 3 p - 4 \leq 11 + 3 p - 4 \leq 14 + 3 p - 4 \leq 17 + 3 p - 4 \leq 2 + 3 p - 4 \leq 20 + 3 p - 4 \leq 23 + 3 p - 4 \leq 26 + 3 p - 4 \leq 5 + 3 p - 4 \leq 8 + 3 p - 5 < 19 + 3 p - 5 < 22 + 3 p - 5 < 25 + 3 p - 5 \leq 1 + 3 p - 5 \leq 16 + 3 p - 5 \leq 19 + 3 p - 5 \leq 22 + 3 p - 5 \leq 25 + 3 p - 5 \leq 4 + 3 p - 5 \leq 7 + 3 p - 6 < 18 + 3 p - 6 < 21 + 3 p - 6 < 24 + 3 p - 6 < 3 + 3 p - 6 < 6 + 3 p - 6 \leq 0 + 3 p - 6 \leq 12 + 3 p - 6 \leq 15 + 3 p - 6 \leq 18 + 3 p - 6 \leq 21 + 3 p - 6 \leq 24 + 3 p - 6 \leq 3 + 3 p - 6 \leq 6 + 3 p - 6 \leq 9 + 3 p - 7 \leq -1 + 3 p - 7 \leq 11 + 3 p - 7 \leq 20 + 3 p - 7 \leq 23 + 3 p - 7 \leq 5 + 3 p - 7 \leq 8 + 3 p - 8 < - 2 + 3 p - 8 < 1 + 3 p - 8 < 10 + 3 p - 8 < 19 + 3 p - 8 \leq - 2 + 3 p - 8 \leq 13 + 3 p - 8 \leq 16 + 3 p - 8 \leq 19 + 3 p - 8 \leq 22 + 3 p - 8 \leq 4 + 3 p - 8 \leq 7 + 3 p - 9 < 12 + 3 p - 9 < 21 + 3 p - 9 < 6 + 3 p - 9 < 9 + 3 p - 9 \leq 0 + 3 p - 9 \leq 15 + 3 p - 9 \leq 21 + 3 p - 9 \leq 3 + 3 p - 9 \leq 9 + 3 p < 0 + 12 + 3 p < 1 + 11 + 3 p < 1 + 8 + 3 p < 11 + 1 + 3 p < 12 + 3 p < 12 + 12 + 3 p < 12 + 9 + 3 p < 14 + 1 + 3 p < 15 + 3 p < 17 + 1 + 3 p < 18 + 3 p < 18 - 9 + 3 p < 19 + 5 + 3 p < 2 + 10 + 3 p < 20 - 2 + 3 p < 21 + 3 p < 21 + 3 + 3 p < 24 + 3 p < 24 + 6 + 3 p < 25 - 7 + 3 p < 26 - 5 + 3 p < 27 + 3 p < 3 + 6 + 3 p < 30 + 3 p < 31 - 1 + 3 p < 34 - 7 + 3 p < 36 - 9 + 3 p < 6 + 3 p < 6 + 3 + 3 p < 7 + 11 + 3 p < 7 - 1 + 3 p < 9 + 3 p < 9 + 9 + 3 p > 200 + 3 p > 80 + 3 p \leq 12 + 3 p \leq 15 + 3 p \leq 18 + 3 p \leq 21 + 3 p \leq 24 + 3 p \leq 27 + 3 p \leq 30 + 3 p \leq 6 + 3 p \leq 9 + 3 p q + 3 p q + 10 p q + 3 p q - 7 p q + 3 p q \left( 7 p - 5 q\right) + 3 p q \left( 9 p - 8 q\right) + 3 p^{2} + 3 p^{9} + 3 q + 2 q + q + 3 r + 4 > 13 + 3 r + 7 > 31 + 3 r + r > 12 - 4 + 3 r + r > 26 - 6 + 3 r + r > 37 - 9 + 3 r > 12 + 3 r > 24 + 3 r > 27 + 3 r > 9 + 3 r s + 3 s + 3 t + 18 t + 3 t - 11 + 3 t - 17 + 3 t^{2} + 3 u, 2 v + 3 u^{2} \times 2 v^{3} + 3 u^{3} - 6 u^{2} - 8 u^{3} - 64 u + 3 u^{\frac{1}{3}} v^{\frac{1}{3}} + 3 v + 3 v > 160 + 3 v > 20 + 3 v w + 14 v^{2} w + 3 v^{2} \left( 4 v - 4 v^{2} + 5\right) - 3 \left( 4 v - 4 v^{2} + 5\right) + 3 w + 35 w + 8 w + 3 w + 15.60 \geq 40.00 + 3 w + 16.20 \geq 60.00 + 3 w + 18.10 \geq 40.00 + 3 w + 19.90 \geq 70.00 + 3 w + 20.50 \geq 50.00 + 3 w + 23.90 \geq 60.00 + 3 w + 25.60 \geq 60.00 + 3 w + 25.70 \geq 50.00 + 3 w + 26.30 \geq 70.00 + 3 w + 28.10 \geq 60.00 + 3 w + 28.80 \geq 50.00 + 3 w - 19 + 3 w \geq 21.2 + 3 w \geq 21.9 + 3 w \geq 24.3 + 3 w \geq 31.9 + 3 w \geq 40.00 - 18.10 + 3 w \geq 50.00 - 25.70 + 3 w \geq 50.00 - 28.80 + 3 w \geq 60.00 - 28.10 + 3 w y + 3 x + 3 x + 1.5 y \leq 12 + 3 x + 10 x - 4 x + 3 x + 2 \left(x + 8\right) < - 9 + 3 x + 2 \left(x - 2\right) < 21 + 3 x + 2 x + 16 < - 9 + 3 x + 2 x - 4 < 21 + 3 x + 2 x < 12 - 27 + 3 x + 2 x < 16 - 21 + 3 x + 2 x \geq - 30 + 3 x + 2 x \geq 30 + 3 x + 2 y \leq 12 + 3 x + 3 \times \left( - 7 \right) + 11 + 3 x + 3 y + 3 x + 3 y + 3 + 3 x + 4 \left(x + 10\right) < - 9 + 3 x + 4 \left(x + 8\right) < - 3 + 3 x + 4 \left(x - 2\right) < 27 + 3 x + 4 x + 32 < - 3 + 3 x + 4 x - 8 < 27 + 3 x + 4 x < 8 - 15 + 3 x + 4 x \geq - 84 + 3 x + 4 x \geq 84 + 3 x + 4.5 y \leq 18 + 3 x + 5 y + 3 x + 6 y \leq 120 + 3 x + 8 y + 4 x + 6 y + 3 x + 1 + 1 < 4 + 1 + 3 x + 1 + 2 < 9 + 2 + 3 x + 1 + 7 < 7 + 7 + 3 x + 1 - 1 \leq 3 - 1 + 3 x + 1 - 1 \leq 5 - 1 + 3 x + 1 - 1 \leq 6 - 1 + 3 x + 1 - 1 \leq 9 - 1 + 3 x + 1 - 3 < 4 - 3 + 3 x + 1 - 5 < 7 - 5 + 3 x + 1 - 7 < 9 - 7 + 3 x + 1 - 8 < 7 - 8 + 3 x + 1 < - 5 + 3 x + 1 < -1 + 3 x + 1 \geq 10 + 3 x + 1 \geq 13 + 3 x + 1 \geq 16 + 3 x + 1 \geq 19 + 3 x + 1 \geq 22 + 3 x + 1 \geq 28 + 3 x + 1 \geq 31 + 3 x + 1 \geq 7 + 3 x + 10 < 15 + 3 x + 10 < 8 + 3 x + 10 < 9 + 3 x + 10 > 22 + 3 x + 10 \geq 16 + 3 x + 10 \geq 19 + 3 x + 10 \geq 25 + 3 x + 10 \geq 28 + 3 x + 10 \geq 31 + 3 x + 10 \geq 34 + 3 x + 10 \geq 37 + 3 x + 10 \geq 40 + 3 x + 10 \geq 42 + 3 x + 11 < 13 + 3 x + 11 < 17 + 3 x + 11 < 5 + 3 x + 11 > - 10 + 3 x + 11 > - 4 + 3 x + 11 > - 7 + 3 x + 11 > 72 + 3 x + 12 + 8 \times 6 x + 8 \times 7 + 3 x + 12 - 12 < - 15 - 12 + 3 x + 12 - 12 < 12 - 12 + 3 x + 12 - 12 < 30 - 12 + 3 x + 12 - 12 > 15 - 12 + 3 x + 12 - 12 > 18 - 12 + 3 x + 12 - 12 > 27 - 12 + 3 x + 12 - 12 > 3 - 12 + 3 x + 12 - 12 \geq - 3 - 12 + 3 x + 12 - 12 \geq 6 - 12 + 3 x + 12 < - 12 + 3 x + 12 < - 15 + 3 x + 12 < - 9 + 3 x + 12 < 10 + 3 x + 12 < 11 + 3 x + 12 < 12 + 3 x + 12 < 17 + 3 x + 12 < 3 + 3 x + 12 < 9 + 3 x + 12 < \frac{- 12}{4} + 3 x + 12 < \frac{- 18}{2} + 3 x + 12 < \frac{- 24}{2} + 3 x + 12 < \frac{- 24}{4} + 3 x + 12 < \frac{- 36}{4} + 3 x + 12 < \frac{- 60}{4} + 3 x + 12 < \frac{12}{4} + 3 x + 12 < \frac{24}{2} + 3 x + 12 < \frac{36}{4} + 3 x + 12 > - 15 + 3 x + 12 > - 3 + 3 x + 12 > - 6 + 3 x + 12 > - 9 + 3 x + 12 > 15 + 3 x + 12 > 6 + 3 x + 12 > 9 + 3 x + 12 > \frac{- 12}{2} + 3 x + 12 > \frac{- 12}{4} + 3 x + 12 > \frac{- 15}{5} + 3 x + 12 > \frac{- 24}{4} + 3 x + 12 > \frac{- 45}{5} + 3 x + 12 > \frac{- 48}{4} + 3 x + 12 > \frac{- 75}{5} + 3 x + 12 > \frac{- 9}{3} + 3 x + 12 > \frac{24}{4} + 3 x + 12 > \frac{27}{3} + 3 x + 12 > x + 8 + 3 x + 12 \geq - 3 + 3 x + 13 + 6 \times 9 x + 6 \times 7 + 3 x + 13 > - 2 + 3 x + 13 > 135 + 3 x + 14 < 8 + 3 x + 15 - 15 < 6 - 15 + 3 x + 15 - 15 > - 12 - 15 + 3 x + 15 - 15 > 24 - 15 + 3 x + 15 - 15 > 27 - 15 + 3 x + 15 - 15 > 3 - 15 + 3 x + 15 - 15 > 9 - 15 + 3 x + 15 - 15 \geq - 12 - 15 + 3 x + 15 - 15 \geq 21 - 15 + 3 x + 15 - 15 \geq 27 - 15 + 3 x + 15 - 15 \geq 6 - 15 + 3 x + 15 - 15 \leq - 12 - 15 + 3 x + 15 - 15 \leq 15 - 15 + 3 x + 15 - x + 1 > 10 + 3 x + 15 - x + 1 > 20 + 3 x + 15 - x + 11 > 20 + 3 x + 15 - x + 3 > 10 + 3 x + 15 - x + 3 > 20 + 3 x + 15 - x + 5 > 10 + 3 x + 15 - x + 9 > 20 + 3 x + 15 - x - 15 > 10 + 3 x + 15 - x - 3 > 10 + 3 x + 15 - x - 3 > 20 + 3 x + 15 - x - 7 > 10 + 3 x + 15 - x - 7 > 20 + 3 x + 15 - x-1 > 20 + 3 x + 15 < - 3 + 3 x + 15 < - 9 + 3 x + 15 < 12 + 3 x + 15 < 6 + 3 x + 15 < 8 - 4 x + 3 x + 15 < 9 + 3 x + 15 < \frac{- 36}{4} + 3 x + 15 < \frac{- 6}{2} + 3 x + 15 < \frac{24}{2} + 3 x + 15 < \frac{24}{4} + 3 x + 15 < \frac{36}{4} + 3 x + 15 < \frac{48}{4} + 3 x + 15 > - 12 + 3 x + 15 > - 15 + 3 x + 15 > - 3 + 3 x + 15 > - 6 + 3 x + 15 > 12 + 3 x + 15 > 3 + 3 x + 15 > 9 + 3 x + 15 > \frac{- 12}{4} + 3 x + 15 > \frac{- 18}{3} + 3 x + 15 > \frac{- 75}{5} + 3 x + 15 \geq - 12 + 3 x + 15 \leq - 12 + 3 x + 15 \leq 15 + 3 x + 16 - 16 > 216 - 16 + 3 x + 16 > 168 + 3 x + 16 > 216 + 3 x + 16 > x + 12 + 3 x + 17 < 9 + 3 x + 18 - 18 > 12 - 18 + 3 x + 18 - 18 > 3 - 18 + 3 x + 18 - 18 > 9 - 18 + 3 x + 18 - 18 \geq 15 - 18 + 3 x + 2 + 1 < 5 + 1 + 3 x + 2 + 8 < 1 + 8 + 3 x + 2 - 2 < 1 - 2 + 3 x + 2 - 2 < 5 - 2 + 3 x + 2 - 2 \leq 10 - 2 + 3 x + 2 - 2 \leq 4 - 2 + 3 x + 2 - 2 \leq 6 - 2 + 3 x + 2 - 2 \leq 7 - 2 + 3 x + 2 - 7 < 9 - 7 + 3 x + 2 < 3 + 3 x + 2 < 5 + 3 x + 2 < 7 + 3 x + 2 > 17 + 3 x + 2 > 2 + 3 x + 2 > 20 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\frac{- 18}{2} + 3 x + 3 > \frac{- 36}{4} + 3 x + 3 > \frac{- 75}{5} + 3 x + 3 > \frac{45}{3} + 3 x + 3 \geq - 15 + 3 x + 3 \geq - 9 + 3 x + 3 \geq 12 + 3 x + 3 \geq 15 + 3 x + 3 \geq 18 + 3 x + 3 \geq 21 + 3 x + 3 \geq 24 + 3 x + 3 \geq 30 + 3 x + 3 \geq 33 + 3 x + 3 \geq 9 + 3 x + 3 \leq - 9 + 3 x + 3 \leq 12 + 3 x + 3 \leq 18 + 3 x + 30 - 30 < 21 - 30 + 3 x + 30 - 30 > 18 - 30 + 3 x + 30 - 30 > 27 - 30 + 3 x + 30 - 30 > 3 - 30 + 3 x + 30 - 30 > 6 - 30 + 3 x + 30 > 15 + 3 x + 32 > x + 28 + 3 x + 36 > 15 + 3 x + 4 + 1 < 9 + 1 + 3 x + 4 + 3 < 1 + 3 + 3 x + 4 + 3 < 7 + 3 + 3 x + 4 + 4 < 3 + 4 + 3 x + 4 + 6 < 9 + 6 + 3 x + 4 + 8 < 9 + 8 + 3 x + 4 - 2 < 9 - 2 + 3 x + 4 - 4 > 90 - 4 + 3 x + 4 - 4 \leq 12 - 4 + 3 x + 4 - 4 \leq 6 - 4 + 3 x + 4 - 4 \leq 8 - 4 + 3 x + 4 - 4 \leq 9 - 4 + 3 x + 4 - 8 < 3 - 8 + 3 x + 4 - 8 < 9 - 8 + 3 x + 4 - 9 < 9 - 9 + 3 x + 4 > - 2 + 3 x + 4 > - 5 + 3 x + 4 > 1 + 3 x + 4 > 10 + 3 x + 4 > 168 + 3 x + 4 > 24 + 24 x + 3 x + 4 > 28 + 3 x + 4 > 4 + 3 x + 4 > 48 + 24 x + 3 x + 4 > 54 + 36 x + 3 x + 4 > 7 + 3 x + 4 > 90 + 3 x + 4 \geq 10 + 3 x + 4 \geq 13 + 3 x + 4 \geq 16 + 3 x + 4 \geq 19 + 3 x + 4 \geq 20 + 3 x + 4 \geq 22 + 3 x + 4 \geq 25 + 3 x + 4 \geq 28 + 3 x + 4 \geq 31 + 3 x + 4 \geq 34 + 3 x + 4 \geq 35 + 3 x + 4 \geq 45 + 3 x + 4 \geq 63 + 3 x + 4 \geq x + 8 + 3 x + 4 \leq 10 + 3 x + 4 \leq 13 + 3 x + 4 \leq 19 + 3 x + 4, 5 x + 6 + 3 x + 5 + 7 < 4 + 7 + 3 x + 5 + 8 < 8 + 8 + 3 x + 5 - 2 < 2 - 2 + 3 x + 5 - 5 < 9 - 5 + 3 x + 5 - 5 > 119 - 5 + 3 x + 5 - 5 \leq 10 - 5 + 3 x + 5 - 5 \leq 13 - 5 + 3 x + 5 - 5 \leq 7 - 5 + 3 x + 5 - 5 \leq 9 - 5 + 3 x + 5 - 8 < 4 - 8 + 3 x + 5 - 9 < 9 - 9 + 3 x + 5 < - 3 + 3 x + 5 < 10 + 3 x + 5 > - 4 + 3 x + 5 > 119 + 3 x + 5 > 135 + 3 x + 5 > 14 + 3 x + 5 > 17 + 3 x + 5 > 2 + 3 x + 5 > 5 + 3 x + 5 > 56 + 21 x + 3 x + 5 > 63 + 56 x + 3 x + 5 > 8 + 3 x + 5 \geq 11 + 3 x + 5 \geq 14 + 3 x + 5 \geq 17 + 3 x + 5 \geq 18 + 3 x + 5 \geq 20 + 3 x + 5 \geq 23 + 3 x + 5 \geq 32 + 3 x + 5 \geq 35 + 3 x + 5 \geq x + 7 + 3 x + 5 \leq 11 + 3 x + 6 + 1 < 7 + 1 + 3 x + 6 + 5 < 8 + 5 + 3 x + 6 + 6 < 4 + 6 + 3 x + 6 - 4 < 7 - 4 + 3 x + 6 - 6 > - 9 - 6 + 3 x + 6 - 6 > 12 - 6 + 3 x + 6 - 6 > 18 - 6 + 3 x + 6 - 6 > 24 - 6 + 3 x + 6 - 6 > 30 - 6 + 3 x + 6 - 6 \geq - 6 - 6 + 3 x + 6 - 6 \geq 12 - 6 + 3 x + 6 - 7 < 4 - 7 + 3 x + 6 - 8 < 8 - 8 + 3 x + 6 - x + 0 > 10 + 3 x + 6 - x + 10 > 10 + 3 x + 6 - x + 16 > 20 + 3 x + 6 - x + 18 > 10 + 3 x + 6 - x + 22 > 20 + 3 x + 6 - x + 24 > 20 + 3 x + 6 - x + 26 > 20 + 3 x + 6 - x + 4 > 20 + 3 x + 6 - x + 6 > 10 + 3 x + 6 - x + 6 > 20 + 3 x + 6 - x - 10 > 10 + 3 x + 6 - x - 2 > 10 + 3 x + 6 - x - 8 > 10 + 3 x + 6 < - 3 + 3 x + 6 < - 6 + 3 x + 6 < 0 + 3 x + 6 < 12 + 3 x + 6 < 15 + 3 x + 6 < 3 + 3 x + 6 < \frac{- 12}{4} + 3 x + 6 < \frac{- 18}{2} + 3 x + 6 < \frac{12}{4} + 3 x + 6 < \frac{24}{2} + 3 x + 6 < \frac{30}{2} + 3 x + 6 < \frac{48}{4} + 3 x + 6 < \frac{6}{2} + 3 x + 6 > - 9 + 3 x + 6 > 0 + 3 x + 6 > 32 + 32 x + 3 x + 6 > 48 + 48 x + 3 x + 6 > 72 + 45 x + 3 x + 6 > \frac{- 27}{3} + 3 x + 6 > \frac{- 45}{5} + 3 x + 6 > \frac{27}{3} + 3 x + 6 \geq - 6 + 3 x + 6 \geq 12 + 3 x + 6 \geq 15 + 3 x + 6 \geq 21 + 3 x + 6 \geq 24 + 3 x + 6 \geq 27 + 3 x + 6 \geq 30 + 3 x + 6 \geq 33 + 3 x + 6 \geq 36 + 3 x + 6 \leq - 6 + 3 x + 6 \leq - 9 + 3 x + 6 \leq 12 + 3 x + 6 \leq 15 + 3 x + 6 \leq 3 + 3 x + 6 \leq 6 + 3 x + 6 \leq \frac{- 12}{2} + 3 x + 6 \leq \frac{- 18}{2} + 3 x + 6 \leq \frac{18}{3} + 3 x + 6 \leq \frac{36}{3} + 3 x + 6 \leq \frac{36}{6} + 3 x + 6 \leq \frac{75}{5} + 3 x + 6 \leq \frac{9}{3} + 3 x + 7 + 2 < 1 + 2 + 3 x + 7 - 6 < 1 - 6 + 3 x + 7 < 10 + 3 x + 7 < 13 + 3 x + 7 < 4 + 3 x + 7 < 5 + 3 x + 7 < 8 + 3 x + 7 > 1 + 3 x + 7 > 10 + 3 x + 7 > 13 + 3 x + 7 > 16 + 3 x + 7 > 27 + 15 x + 3 x + 7 > 45 + 30 x + 3 x + 7 > 7 + 3 x + 7 \geq 13 + 3 x + 7 \geq 16 + 3 x + 7 \geq 19 + 3 x + 7 \geq 22 + 3 x + 7 \geq 25 + 3 x + 7 \geq 28 + 3 x + 7 \geq 31 + 3 x + 7 \geq 34 + 3 x + 7 \geq 37 + 3 x + 7 \geq x + 5 + 3 x + 7 \geq x + 9 + 3 x + 7 \leq 13 + 3 x + 7 \leq 16 + 3 x + 8 + 2 < 7 + 2 + 3 x + 8 + 3 < 2 + 3 + 3 x + 8 + 6 < 4 + 6 + 3 x + 8 + 6 < 6 + 6 + 3 x + 8 - 1 < 7 - 1 + 3 x + 8 - 2 < 2 - 2 + 3 x + 8 - 3 < 6 - 3 + 3 x + 8 - 7 < 6 - 7 + 3 x + 8 - 8 > 252 - 8 + 3 x + 8 < 12 + 3 x + 8 < 14 + 3 x + 8 < 7 + 3 x + 8 > 19 \times 1 + 3 x + 8 > 20 + 3 x + 8 > 252 + 3 x + 8 \geq 14 + 3 x + 8 \geq 17 + 3 x + 8 \geq 20 + 3 x + 8 \geq 23 + 3 x + 8 \geq 26 + 3 x + 8 \geq 29 + 3 x + 8 \geq 32 + 3 x + 8 \geq 35 + 3 x + 8 \geq 38 + 3 x + 8 \geq 40 + 3 x + 8 \geq 42 + 3 x + 8 \geq 45 + 3 x + 8 \geq x + 4 + 3 x + 8 \leq 14 + 3 x + 8 \leq 17 + 3 x + 9 - 2 < 7 - 2 + 3 x + 9 - 9 > - 12 - 9 + 3 x + 9 - 9 > - 15 - 9 + 3 x + 9 - 9 > 12 - 9 + 3 x + 9 - 9 > 18 - 9 + 3 x + 9 - 9 > 21 - 9 + 3 x + 9 - 9 > 3 - 9 + 3 x + 9 - 9 > 30 - 9 + 3 x + 9 - 9 > 6 - 9 + 3 x + 9 - x + 1 > 20 + 3 x + 9 - x + 11 > 10 + 3 x + 9 - x + 13 > 10 + 3 x + 9 - x + 15 > 20 + 3 x + 9 - x + 19 > 20 + 3 x + 9 - x + 23 > 20 + 3 x + 9 - x + 25 > 20 + 3 x + 9 - x + 3 > 10 + 3 x + 9 - x + 3 > 20 + 3 x + 9 - x + 7 > 20 + 3 x + 9 - x + 9 > 20 + 3 x + 9 - x - 11 > 10 + 3 x + 9 - x - 3 > 20 + 3 x + 9 - x - 5 > 10 + 3 x + 9 - x-1 > 10 + 3 x + 9 - x-1 > 20 + 3 x + 9 < - 12 + 3 x + 9 < - 15 + 3 x + 9 < 15 + 3 x + 9 < 3 + 3 x + 9 < \frac{- 24}{2} + 3 x + 9 < \frac{- 48}{4} + 3 x + 9 < \frac{- 60}{4} + 3 x + 9 < \frac{12}{4} + 3 x + 9 < \frac{30}{2} + 3 x + 9 > - 12 + 3 x + 9 > - 15 + 3 x + 9 > - 6 + 3 x + 9 > - 9 + 3 x + 9 > 0 + 3 x + 9 > 12 + 3 x + 9 > 15 + 3 x + 9 > 6 + 3 x + 9 > 9 + 3 x + 9 > \frac{- 18}{3} + 3 x + 9 > \frac{- 27}{3} + 3 x + 9 > \frac{- 30}{5} + 3 x + 9 > \frac{- 36}{3} + 3 x + 9 > \frac{- 36}{4} + 3 x + 9 > \frac{- 45}{5} + 3 x + 9 > \frac{- 48}{4} + 3 x + 9 > \frac{27}{3} + 3 x + 9 > \frac{60}{5} + 3 x + 9 \geq 15 + 3 x + 9 \geq 18 + 3 x + 9 \geq 21 + 3 x + 9 \geq 24 + 3 x + 9 \geq 27 + 3 x + 9 \geq 30 + 3 x + 9 \geq 33 + 3 x + 9 \geq 39 + 3 x + 9 \geq x + 7 + 3 x + x + 2 \geq 15 + 3 x - 10 x < 0 + 3 x - 2 x + 5 x - 120 \geq 0 + 3 x - 2 x + 5 x - 90 \geq 0 + 3 x - 2 x \leq 2 x - 2 x + 3 x - 2 y + 3 x - 3 x \leq 4 x - 1 - 3 x + 3 x - 3 x \leq 4 x - 2 - 3 x + 3 x - 4 \left( 8 x\right) + 3 x - 4 x + 5 x \geq 420 + 3 x - 4 x < 0 + 3 x - 55 x + 3 x - 62 y + 3 x - 65 x + 3 x - 7 x < 0 + 3 x - 8 x < 0 + 3 x - 1 + x \leq 3 - x + x + 3 x - 1 \leq x + 5 + 3 x - 10 + 3 x - 11 > 10 + 3 x - 11 > 7 + 3 x - 12 + 12 < - 9 + 12 + 3 x - 12 + 12 < 24 + 12 + 3 x - 12 + 12 > 15 + 12 + 3 x - 12 + 12 \geq 15 + 12 + 3 x - 12 + 12 \geq 18 + 12 + 3 x - 12 + 12 \geq 21 + 12 + 3 x - 12 + 12 \geq 27 + 12 + 3 x - 12 + 12 \geq 9 + 12 + 3 x - 12 + 12 \leq 15 + 12 + 3 x - 12 + 12 \leq 21 + 12 + 3 x - 12 < - 9 + 3 x - 12 > - 9 + 3 x - 12 > 15 + 3 x - 12 > \frac{- 45}{5} + 3 x - 13 > 5 + 3 x - 13 > 8 + 3 x - 15 + 15 \geq - 3 + 15 + 3 x - 15 + 15 \geq 15 + 15 + 3 x - 15 + 15 \leq 30 + 15 + 3 x - 15 > - 3 + 3 x - 15 > - 6 + 3 x - 15 > 12 + 3 x - 15 > 15 + 3 x - 15 > \frac{- 15}{5} + 3 x - 15 > \frac{- 36}{6} + 3 x - 15 > \frac{24}{4} + 3 x - 15 > \frac{60}{5} + 3 x - 15 > \frac{90}{6} + 3 x - 15 \geq - 3 + 3 x - 15 \leq - 15 + 3 x - 15 \leq - 6 + 3 x - 150 + 150 < 1400 + 150 + 3 x - 150 < 1400 + 3 x - 153 + 153 < 3332 + 153 + 3 x - 153 < 3332 + 3 x - 18 + 18 < 15 + 18 + 3 x - 18 + 18 \geq 15 + 18 + 3 x - 18 + 18 \geq 21 + 18 + 3 x - 18 + 18 \geq 27 + 18 + 3 x - 18 + 18 \geq 30 + 18 + 3 x - 18 > - 12 + 3 x - 18 > \frac{- 6}{2} + 3 x - 18 > \frac{- 72}{6} + 3 x - 2 + 2 \leq 2 x - 2 + 2 + 3 x - 2 < 0 + 3 x - 2 < 1 + 3 x - 2 < 2 + 3 x - 2 \geq x + 6 + 3 x - 2 \leq 2 x - 2 + 3 x - 21 + 11 + 3 x - 21 + 21 > 15 + 21 + 3 x - 21 + 21 \geq 12 + 21 + 3 x - 21 + 21 \geq 15 + 21 + 3 x - 21 + 21 \geq 24 + 21 + 3 x - 21 + 21 \geq 27 + 21 + 3 x - 21 + 21 \leq 15 + 21 + 3 x - 21 + 21 \leq 24 + 21 + 3 x - 21 + 21 \leq 27 + 21 + 3 x - 24 + 24 \geq 12 + 24 + 3 x - 24 + 24 \geq 18 + 24 + 3 x - 24 + 24 \geq 21 + 24 + 3 x - 24 + 24 \geq 30 + 24 + 3 x - 24 + 24 \geq 9 + 24 + 3 x - 27 + 27 < 24 + 27 + 3 x - 27 + 27 > 21 + 27 + 3 x - 27 + 27 > 6 + 27 + 3 x - 27 + 27 \geq 15 + 27 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15 - 9 + 3 x - x > 16 - 10 + 3 x - x > 16 - 6 + 3 x - x > 17 - 9 + 3 x - x > 19 - 9 + 3 x - x > 24 - 28 + 3 x - x > 28 - 32 + 3 x - x > 32 - 36 + 3 x - x > 49 - 35 + 3 x - x > 8 - 12 + 3 x - x > 9 - 3 + 3 x - x > 9 - 5 + 3 x < - 3 \times 4 + 3 x < - 3 \times 5 + 3 x < - 6 \times 8 + 3 x < - 105 + 3 x < - 108 + 3 x < - 12 + 3 x < - 12 - 12 + 3 x < - 12 - 3 + 3 x < - 12 - 9 + 3 x < - 15 + 3 x < - 15 - 12 + 3 x < - 15 - 3 + 3 x < - 15 - 9 + 3 x < - 18 + 3 x < - 21 + 3 x < - 24 + 3 x < - 27 + 3 x < - 3 + 3 x < - 3 - 15 + 3 x < - 3 - 6 + 3 x < - 36 + 3 x < - 48 + 3 x < - 6 + 3 x < - 6 - 3 + 3 x < - 9 + 3 x < - 9 - 12 + 3 x < - 9 - 15 + 3 x < - 90 + 3 x < 18 \times 8 + 3 x < 27 \times 2 + 3 x < 6 \times 4 + 3 x < -1 + 3 x < 0 + 3 x < 1 - 4 + 3 x < 1 - 7 + 3 x < 12 + 3 x < 12 - 15 + 3 x < 12 - 3 + 3 x < 12 - 6 + 3 x < 144 + 3 x < 15 + 3 x < 15 - 6 + 3 x < 15 - 9 + 3 x < 1550 + 3 x < 18 + 3 x < 21 + 3 x < 24 + 3 x < 3 + 3 x < 3 - 12 + 3 x < 3 - 6 + 3 x < 3 - 9 + 3 x < 33 + 3 x < 3485 + 3 x < 36 + 3 x < 4 + 3 x < 4 - 1 + 3 x < 4148 + 3 x < 45 + 3 x < 48 + 3 x < 5 - 8 + 3 x < 51 + 3 x < 6 + 3 x < 6 - 15 + 3 x < 8 + 7 + 3 x < 8 - 5 + 3 x < 9 + 3 x < 9 - 12 + 3 x < 9 - 15 + 3 x > - 12 \times 4 + 3 x > - 15 \times 8 + 3 x > - 18 \times 2 + 3 x > - 18 \times 5 + 3 x > - 18 \times 8 + 3 x > - 21 \times 4 + 3 x > - 21 \times 5 + 3 x > - 105 + 3 x > - 12 + 3 x > - 12 + 18 + 3 x > - 12 - 9 + 3 x > - 120 + 3 x > - 144 + 3 x > - 15 + 3 x > - 15 - 12 + 3 x > - 15 - 15 + 3 x > - 15 - 3 + 3 x > - 150 + 3 x > - 18 + 3 x > - 21 + 3 x > - 24 + 3 x > - 27 + 3 x > - 3 + 3 x > - 3 + 15 + 3 x > - 3 - 12 + 3 x > - 3 - 15 + 3 x > - 30 + 3 x > - 36 + 3 x > - 48 + 3 x > - 6 + 3 x > - 6 + 15 + 3 x > - 6 - 12 + 3 x > - 6 - 15 + 3 x > - 6 - 9 + 3 x > - 66 + 3 x > - 72 + 3 x > - 84 + 3 x > - 9 + 3 x > - 9 + 12 + 3 x > - 9 - 12 + 3 x > - 9 - 3 + 3 x > - 9 - 6 + 3 x > - 9 - 9 + 3 x > - 90 + 3 x > - 96 + 3 x > 12 \times 2 + 3 x > 12 \times 8 + 3 x > 18 \times 4 + 3 x > 24 \times 2 + 3 x > 27 \times 4 + 3 x > 6 \times 4 + 3 x > 9 \times 4 + 3 x > 0 + 3 x > 1 - 7 + 3 x > 108 + 3 x > 11 + 3 x > 114 + 3 x > 12 + 3 x > 12 + 15 + 3 x > 15 + 3 x > 15 + 15 + 3 x > 18 + 3 x > 200 + 3 x > 21 + 3 x > 24 + 3 x > 244 + 3 x > 27 + 3 x > 3 + 3 x > 3 + 6 + 3 x > 33 + 3 x > 36 + 3 x > 42 + 3 x > 48 + 3 x > 57 + 3 x > 6 + 3 x > 6 + 3 + 3 x > 6 - 12 + 3 x > 7 + 8 + 3 x > 72 + 3 x > 8 + 7 + 3 x > 86 + 3 x > 9 + 3 x > 9 - 12 + 3 x > 9 - 9 + 3 x > 96 + 3 x \geq - 12 \times 2 + 3 x \geq - 12 \times 4 + 3 x \geq - 12 \times 5 + 3 x \geq - 15 \times 4 + 3 x \geq - 15 \times 5 + 3 x \geq - 18 \times 2 + 3 x \geq - 18 \times 4 + 3 x \geq - 21 \times 2 + 3 x \geq - 21 \times 4 + 3 x \geq - 24 \times 4 + 3 x \geq - 9 \times 2 + 3 x \geq - 9 \times 4 + 3 x \geq - 9 \times 5 + 3 x \geq - 12 + 3 x \geq - 15 + 3 x \geq - 18 + 3 x \geq - 24 + 3 x \geq - 27 + 3 x \geq - 3 + 3 x \geq - 30 + 3 x \geq - 36 + 3 x \geq - 42 + 3 x \geq - 45 + 3 x \geq - 48 + 3 x \geq - 6 + 3 x \geq - 60 + 3 x \geq - 72 + 3 x \geq - 75 + 3 x \geq - 84 + 3 x \geq - 9 + 3 x \geq - 96 + 3 x \geq 0 \times 4 + 3 x \geq 3 \times 2 + 3 x \geq 3 \times 5 + 3 x \geq 0 + 3 x \geq 1 - 4 + 3 x \geq 1 - 7 + 3 x \geq 10 - 1 + 3 x \geq 10 - 4 + 3 x \geq 12 + 3 x \geq 13 + 3 x \geq 13 - 7 + 3 x \geq 15 + 3 x \geq 16 + 3 x \geq 18 + 3 x \geq 18 - 9 + 3 x \geq 2 + 1 + 3 x \geq 21 + 3 x \geq 22 - 7 + 3 x \geq 23 + 3 x \geq 24 + 3 x \geq 27 + 3 x \geq 28 + 3 x \geq 29 - 2 + 3 x \geq 29 - 5 + 3 x \geq 29 - 8 + 3 x \geq 3 + 3 x \geq 30 + 3 x \geq 30 - 3 + 3 x \geq 30 - 9 + 3 x \geq 31 - 4 + 3 x \geq 32 + 3 x \geq 32 - 5 + 3 x \geq 33 + 3 x \geq 34 + 3 x \geq 36 + 3 x \geq 36 - 6 + 3 x \geq 37 + 3 x \geq 37 - 10 + 3 x \geq 39 + 3 x \geq 4 + 5 + 3 x \geq 4 - 1 + 3 x \geq 41 + 3 x \geq 42 + 3 x \geq 43 + 3 x \geq 45 + 3 x \geq 48 + 3 x \geq 5 + 4 + 3 x \geq 5 - 8 + 3 x \geq 51 + 3 x \geq 54 + 3 x \geq 59 + 3 x \geq 6 + 3 x \geq 6 + 3 + 3 x \geq 7 + 8 + 3 x \geq 8 + 7 + 3 x \geq 9 + 3 x \left( - 4 x + 5\right) + 3 x \left( - 8 x + 5\right) + 3 x \left( 4 x^{2} - 3 x\right) + 3 x \left( 4 x^{2} - 8 x + 5 x\right) + 3 x \left( 5 x^{2} - 10 x + 4 x\right) + 3 x \left( 5 x^{2} - 20 x + 2 x\right) + 3 x \left( 5 x^{2} - 6 x\right) + 3 x \left( 81 x^{2} + 144 x y + 64 y^{2}\right) + 3 x \left(x + 3\right) < 0 + 3 x \left(x + 3\right) > 0 + 3 x \left(x + 4\right) - 36 \left(x + 4\right) + 6 x + 3 x \leq - 12 + 3 x \leq - 15 + 3 x \leq - 150 + 3 x \leq - 18 + 3 x \leq - 19 + 3 x \leq - 21 + 3 x \leq - 22 + 3 x \leq - 23 + 3 x \leq - 27 + 3 x \leq - 3 + 3 x \leq - 30 + 3 x \leq - 33 + 3 x \leq - 48 + 3 x \leq - 6 + 3 x \leq - 6 - 6 + 3 x \leq - 84 + 3 x \leq - 9 + 3 x \leq - 9 - 6 + 3 x \leq 2 x + 3 x \leq 0 + 3 x \leq 108 + 3 x \leq 12 + 3 x \leq 15 + 3 x \leq 2 + 3 x \leq 24 + 3 x \leq 27 + 3 x \leq 3 + 3 x \leq 3 - 6 + 3 x \leq 30 + 3 x \leq 33 + 3 x \leq 336 + 3 x \leq 36 + 3 x \leq 39 + 3 x \leq 4 + 3 x \leq 420 + 3 x \leq 45 + 3 x \leq 48 + 3 x \leq 5 + 3 x \leq 5 + 4 + 3 x \leq 6 + 3 x \leq 6 - 6 + 3 x \leq 72 + 3 x \leq 8 + 3 x \leq 8 - 5 + 3 x \leq 9 + 3 x \leq 9 + 6 + 3 x \leq 96 + 3 x, 7 y + 3 x-1 < - 3 + 3 x-1 < - 6 + 3 x-1 < 0 + 3 x^{2} + 12 x - 36 x - 144 + 6 x + 3 x^{2} + 3 x - 9 - 7 x^{2} - 9 x + 7 + 3 x^{2} + 9 x > 0 + 3 x^{2} + 3 + 2 x - 7 - 5 x^{2} - 3 x + 3 x^{2} - 10 x - 8 \geq 0 + 3 x^{2} - 10 x - 8 \leq 0 + 3 x^{2} - 13 x - 10 \leq 0 + 3 x^{2} - 13 x - 30 \leq 0 + 3 x^{2} - 14 x + 8 \leq 0 + 3 x^{2} - 14 x - 24 \leq 0 + 3 x^{2} - 17 x + 10 \leq 0 + 3 x^{2} - 17 x + 20 \leq 0 + 3 x^{2} - 19 x + 20 \leq 0 + 3 x^{2} - 2 x - 8 \geq 0 + 3 x^{2} - 2 x - 8 \leq 0 + 3 x^{2} - 20 x + 12 \leq 0 + 3 x^{2} - 23 x + 30 \leq 0 + 3 x^{2} - 7 x + 12 + 3 x^{3} + 2 x^{5} + C + 3 x^{3} + 4 x^{2} + 5 x + C + 3 x^{3} + 4 x^{2} - 6 x - 4 + 3 x^{3} - 2 x^{2} + 3 x + 3 x^{3} + x - 7 + 3 x^{3} - 2 x^{2} + 6 x - 11 + 3 x^{3} \left(x - 3\right) + 5 x^{2} \left(x - 3\right) - 6 x \left(x - 3\right) + 8 \left(x - 3\right) - \left( x^{2} \left(x - 2\right) - 2 x \left(x - 2\right) - \left(x - 2\right)\right) + 3 x^{4} - 4 x^{3} - 21 x^{2} + 26 x - 24 - \left(x^{3} - 4 x^{2} + 3 x + 2\right) + 3 x^{4} - 4 x^{3} - 21 x^{2} + 26 x - 24 - x^{3} + 4 x^{2} - 3 x - 2 + 3 x^{4} - 5 x^{3} - 17 x^{2} + 23 x - 26 + 3 x^{4} - 9 x^{3} + 5 x^{3} - 15 x^{2} - 6 x^{2} + 18 x + 8 x - 24 - \left(x^{3} - 2 x^{2} - 2 x^{2} + 4 x - x + 2\right) + 3 x^{7} + 3 y + 3 y + 21 - 5 y - 10 + 3 y - 4 y^{2} + 36 y + 5 y^{2} + 3 y - 1 + 1 < 3 + 1 + 3 y - 1 + 1 < 6 + 1 + 3 y - 1 + 1 < 7 + 1 + 3 y - 11 + 3 y - 17 + 3 y - 2 + 2 < 2 + 2 + 3 y - 2 + 2 < 3 + 2 + 3 y - 2 + 2 < 6 + 2 + 3 y - 3 + 3 < 1 + 3 + 3 y - 3 + 3 < 2 + 3 + 3 y - 3 + 3 < 5 + 3 + 3 y - 4 + 4 < 4 + 4 + 3 y - 5 + 5 < 3 + 5 + 3 y - 6 + 3 y - 6 + 6 < 1 + 6 + 3 y - 6 + 6 < 2 + 6 + 3 y - 7 + 7 < 1 + 7 + 3 y < 4 + 3 y < 5 + 3 y < 7 + 3 y < 8 + 3 y > 102 - 2 x + 3 y > 108 - 2 x + 3 y > 114 - 2 x + 3 y > 120 - 2 x + 3 y > 84 - 2 x + 3 y > 90 - 2 x + 3 y > 96 - 2 x + 3 y \geq 105 - 5 x + 3 y \geq 120 - 5 x + 3 y \geq 147 - 7 x + 3 y \geq 168 - 7 x + 3 y \geq 42 - 6 x + 3 y \geq 48 - 6 x + 3 y \geq 75 - 5 x + 3 y \left(y - 10\right) + 7 \left(10 - y\right) + 3 y \left(y - 10\right) - 7 \left(y - 10\right) + 3 y \left(z - 4 x + 6 x y z\right) + 3 y \left(z - 5 x + 9 x y z\right) + 3 y \left(z - 6 x + 4 x y z\right) + 3 y-1 + 3 y^{ - 2 } + 3 y^{ - 3 } + 3 y^{ - 4 } + 3 y^{ - 5 } + 3 y^{12} \times 5 \times 2 + 3 y^{14} \times 4 \times 3 + 3 y^{15} \times 4 \times 3 + 3 y^{16} \times 2 \times 6 + 3 y^{17} \times 6 \times 6 + 3 y^{2} + 3 y^{2} + 14 y + 3 y^{2} + 6 y + 9 + 3 y^{2} - 9 y + 8 y^{2} + 1 + 3 y^{3 + 2 + 7} \times 5 \times 2 + 3 y^{4 + 8 + 3} \times 4 \times 3 + 3 y^{4 + 8 + 5} \times 6 \times 6 + 3 y^{5} + 3 y^{6 + 7 + 3} \times 2 \times 6 + 3 y^{7 + 4 + 3} \times 4 \times 3 + 3 z^{3} - 22 z^{2} - 16 z + 3.18 \times 10^{5} + 3.19 y^{2} + 8.7 y + 3.26 \times 10^{9} + 3.31 \times 10^{5} + 3.32 \times 10^{9} + 3.37 \times 10^{5} + 3.49 \times 10^{9} + 3.5 q^{2} + 23.1 q + 130 + 3.51 \times 10^{5} + 3.53 \times 10^{5} + 3.60 x - 1080 > 0 + 3.60 x - 1440 > 0 + 3.60 x - 1800 > 0 + 3.60 x - 720 > 0 + 3.60 x > 1080 + 3.60 x > 1440 + 3.60 x > 1800 + 3.60 x > 720 + 3.68 \times 10^{5} + 3.7 x > 1850 + 3.7 x > 740 + 3.70 x - 1110 > 0 + 3.70 x - 1480 > 0 + 3.70 x - 1850 > 0 + 3.70 x - 740 > 0 + 3.70 x > 1110 + 3.70 x > 1480 + 3.70 x > 1850 + 3.70 x > 740 + 3.797 \times 10^{7} + 3.80 x - 1140 > 0 + 3.80 x - 1520 > 0 + 3.80 x - 1900 > 0 + 3.80 x - 760 > 0 + 3.80 x > 1140 + 3.80 x > 1520 + 3.80 x > 1900 + 3.80 x > 760 + 3.83 \times 10^{3} + 3.87 \times 10^{5} + 3.9 x > 1170 + 3.9 x > 1950 + 3.9 x > 780 + 3.90 x - 1170 > 0 + 3.90 x - 1560 > 0 + 3.90 x - 1950 > 0 + 3.90 x - 780 > 0 + 3.90 x > 1170 + 3.90 x > 1560 + 3.90 x > 1950 + 3.90 x > 780 + 3.91 \times 10^{9} + 30 \frac{79 x}{30} > 2 \times 30 + 30 \frac{89 x}{30} > 5 \times 30 + 30 \times y^{3} z \times y x^{5} + 30 \times \frac{121 x}{30} > 7 \times 30 + 30 \times \frac{1}{p^{4}} \times q^{2} + 30 \times \frac{49 x}{30} > 3 \times 30 + 30 \times \frac{73 x}{30} > 7 \times 30 + 30 \times \frac{79 x}{30} > 2 \times 30 + 30 \times \frac{83 x}{30} > 4 \times 30 + 30 \times \frac{89 x}{30} > 5 \times 30 + 30 \times \frac{91 x}{30} > 4 \times 30 + 30 \times m \times m + 30 p q r - 30 p - 2 p q r + 3 p + 30 p^{ - 4 } q^{2} + 30 p^{2} - 6 p q - p^{2} - 4 p q + 30 p^{4 - 8} q^{ - 7 + 9} + 30 s t + 30 s t \left(s + t\right) + 30 s^{2} t + 30 s t^{2} + 30 t + 14 t + 30 v + 27 + 30 x + 12 \leq 5 x - 8 + 30 x + 12 \leq 7 x - 9 + 30 x + 150 - 150 \leq - 150 - 150 + 30 x + 18 \leq 3 x - 2 + 30 x + 20 \leq 2 x - 7 + 30 x + 20 \leq 3 x - 6 + 30 x + 30 \leq 4 x - 8 + 30 x + 30 \leq 8 x - 8 + 30 x + 45 \leq 7 x - 2 + 30 x + 48 \leq 9 x - 6 + 30 x + 54 \leq 3 x - 7 + 30 x + 54 \leq 8 x - 5 + 30 x - 2 x \leq - 7 - 20 + 30 x - 3 x \leq - 2 - 18 + 30 x - 3 x \leq - 7 - 54 + 30 x - 4 x \leq - 8 - 30 + 30 x - 5 x \leq - 8 - 12 + 30 x - 6 x \leq - 7 - 40 + 30 x - 7 x \leq - 2 - 45 + 30 x - 7 x \leq - 9 - 12 + 30 x - 8 x \leq - 5 - 54 + 30 x - 8 x \leq - 8 - 30 + 30 x - 9 x \leq - 6 - 48 + 30 x - 1200 > 0 + 30 x - 1800 > 0 + 30 x - 2400 > 0 + 30 x - 3000 > 0 + 30 x - 40 < 0 + 30 x - 4800 > 0 + 30 x - 50 < 0 + 30 x - 70 < 0 + 30 x < 40 + 30 x < 70 + 30 x > 1200 + 30 x > 1800 + 30 x > 3000 + 30 x > 4800 + 30 x \geq 1 + 30 x \leq - 30 - 90 + 30 x \leq - 43 + 30 x \leq - 49 + 30 x \leq - 65 + 30 x^{2} + 25 x + x^{2} + 5 x + 30 x^{3} + 36 x^{2} + 6 x - x^{3} + 6 x^{2} + 30 y^{11} + 30 y^{12} + 30 y^{2} + 30 y^{2} + 5 + 30.00 B + 2.52 \leq 69.00 + 300 \times 50 + 300 \times 80 + 300 w y z + 3000 \div 10 + 3000 \times 1.04^{ 2 n} + 3000 \times 1.06^{ 2 n} + 30000 \times 1.06^{ 2 n} + 306 \frac{x - 342}{306} < 306 \times 4 + 306 x - 136 \leq 9 + 306 x - 51 \leq 6 + 306 x \leq 57 + 307 x > - 456 + 31 x + 283 < 684 + 31 x - 2480 > 0 + 31 x - 3100 > 0 + 31 x - 3720 > 0 + 31 x - 4960 > 0 + 31 x - 5580 > 0 + 31 x - 6200 > 0 + 31 x < 10 + 31 x < 12 + 31 x < 16 + 31 x < 2 + 31 x < 5 + 31 x < 7 + 31 x < 8 + 31 x > 248 + 31 x > 616 + 31 x > \frac{124 \times 6}{3} + 31 x \geq 1 + 31 x \geq 2 + 31 x \geq 22 + 31 x \geq 3 + 31 x \geq 5 + 31 x \leq - 23 + 31 x \leq - 310 + 31 x \leq - 75 + 31 x \leq 310 + 31 x \leq 465 + 31 x^{2} + 30 x + 3125 \times y^{ 5 \times 5} + 3125 \times y^{2 + 3} + 3125 a^{15} b^{15} c^{20} + 3125 a^{20} b^{5} c^{5} + 3125 a^{25} b^{15} c^{25} + 3125 y^{25} + 3125 y^{5} + 32 \times y^{ 5 \times 5} + 32 a < 1 + 32 a < 100 + 32 a < 16 + 32 a < 25 + 32 a < 4 + 32 a < 81 + 32 k < 64 + 32 k > 64 + 32 k \leq 256 + 32 k \leq 64 + 32 m > - 1 + 32 m > - 36 + 32 m > - 49 + 32 m > - 64 + 32 m > - 9 + 32 p^{0} q^{ - 2 } + 32 p^{6 - 6} q^{ - 7 + 5} + 32 q^{ - 2 } + 32 r^{5} + 5 \times 3 y \times 16 r^{4} + 10 \times 9 y^{2} \times 8 r^{3} + 10 \times 27 y^{3} \times 4 r^{2} + 5 \times 81 y^{4} \times 2 r + 243 y^{5} + 32 x + 12 \leq 6 x - 2 + 32 x + 12 \leq 7 x - 9 + 32 x + 16 \leq 8 x - 7 + 32 x + 20 \leq 5 x - 2 + 32 x + 215 - 215 < 1890 - 215 + 32 x + 215 < 1890 + 32 x + 24 \leq 3 x - 4 + 32 x + 28 \leq 4 x - 2 + 32 x + 32 \leq 7 x - 2 + 32 x + 56 \leq 4 x - 4 + 32 x - 2 x \leq - 3 - 40 + 32 x - 3 x \geq 9 + 20 + 32 x - 4 x \leq - 2 - 28 + 32 x - 4 x \leq - 6 - 36 + 32 x - 6 x \leq - 2 - 12 + 32 x - 6 x \leq - 5 - 32 + 32 x - 7 x \leq - 2 - 32 + 32 x - 7 x \leq - 8 - 24 + 32 x - 7 x \leq - 9 - 12 + 32 x - 8 x \leq - 7 - 16 + 32 x - 2560 > 0 + 32 x - 3200 > 0 + 32 x - 3840 > 0 + 32 x - 4480 > 0 + 32 x - 5120 > 0 + 32 x - 56 \leq 1 + 32 x - 5760 > 0 + 32 x - 6400 > 0 + 32 x < 1675 + 32 x < 5 + 32 x > 128 + 32 x > 2560 + 32 x > \frac{16 \times 24}{3} + 32 x \geq 11 + 32 x \geq 13 + 32 x \geq 7 + 32 x \leq - 22 + 32 x \leq - 26 + 32 x \leq - 3 - 35 + 32 x \leq - 41 + 32 x \leq - 72 + 32 x \leq 41 + 32 x \leq 57 + 32 x^{ 2 \times 5} + 32 x^{3} - 12 x^{2} + 28 x + 32 y^{ - 3 \times 5 } + 32 y^{ - 15 } + 32 y^{13} + 32 y^{25} + 32 y^{5 + 1} + 32 y^{5} + 240 r y^{4} + 720 r^{2} y^{3} + 1080 r^{3} y^{2} + 810 r^{4} y + 243 r^{5} + 324 x^{3} + 72 x^{2} y + \left( - 72 x^{2} y \right) + \left( - 16 x y^{2} \right) + 33 \frac{112 x}{33} > 3 \times 33 + 33 \frac{127 x}{33} > -1 \times 33 + 33 \frac{130 x}{33} > 8 \times 33 + 33 \frac{142 x}{33} > 6 \times 33 + 33 \frac{76 x}{33} > 4 \times 33 + 33 \frac{8 x - 11}{33} < 33 \times 13 + 33 \times c^{5 + 1} b a^{4} + 33 \times c^{5} b \times c a^{4} + 33 \times \frac{118 x}{33} > 7 \times 33 + 33 c^{6} b a^{4} + 33 x - 2640 > 0 + 33 x - 3300 > 0 + 33 x - 3960 > 0 + 33 x - 4620 > 0 + 33 x - 6600 > 0 + 33 x < 17 + 33 x < 22 + 33 x < 4 + 33 x < 55 + 33 x > - 1950 + 33 x > 2640 + 33 x > 3960 + 33 x \geq 5 + 33 x \leq - 44 + 33 x \leq - 48 + 33 x \leq - 65 + 33 x \leq - 9 - 56 + 33 x^{2} + 2 x + 9 + 330 \times 2187 c^{7} d^{4} + 336 x - 84 y + 34 p^{2} + 32 p q + 34 x + 4 + 34 x - 2720 > 0 + 34 x - 3400 > 0 + 34 x - 36 \leq 5 + 34 x - 4080 > 0 + 34 x - 5440 > 0 + 34 x < 5 + 34 x > - 238 + 34 x > - \frac{17 \times 28}{2} + 34 x > 3400 + 34 x \leq - 11 + 34 x \leq - 21 + 34 x \leq - 43 + 34 x \leq - 51 + 34 x \leq - 52 + 34 x \leq - 56 + 34 x \leq - 57 + 340 \frac{103 x}{340} > 13 \times 340 + 340 x - 136 \leq 19 + 340 x \leq 155 + 342 x - 324 \leq 17 + 342 x \leq 341 + 3456 p^{19} + 35 \frac{114 x}{35} > 7 \times 35 + 35 \frac{2 x - 14}{35} < 35 \times 9 + 35 \frac{48 x}{35} > 5 \times 35 + 35 \frac{53 x}{35} > 4 \times 35 + 35 \frac{61 x}{35} > 8 \times 35 + 35 \frac{81 x}{35} > 7 \times 35 + 35 \times u^{2} v^{6} \times u^{3} v^{6} + 35 \times \frac{104 x}{35} > 7 \times 35 + 35 \times \frac{81 x}{35} > 3 \times 35 + 35 \times u^{2 + 3} \times v^{6 + 6} + 35 m^{ - 2 } + 35 n + 35 s t + 35 u^{4} v^{3} + 35 w y \left(w + y\right) + 35 w^{2} + 14 w + 25 w + 10 + 35 w^{2} y + 35 w y^{2} + 35 x + 45 y \leq 1000 + 35 x + 45 y \leq 700 + 35 x + 14 \leq 4 x - 9 + 35 x + 14 \leq 8 x - 4 + 35 x + 195 \leq 24 x + 30 + 35 x + 28 \leq 9 x - 6 + 35 x + 285 \leq 18 x + 30 + 35 x + 375 \leq 12 x + 30 + 35 x + 45 \leq 5 x - 4 + 35 x + 55 + 4 + 35 x + 59 + 35 x - 4 x \leq - 9 - 14 + 35 x - 5 x \leq - 4 - 45 + 35 x - 5 x \leq - 8 - 35 + 35 x - 7 x \leq - 6 - 10 + 35 x - 9 x \geq 36 + 42 + 35 x - 1400 > 0 + 35 x - 225 \leq 18 x + 30 + 35 x - 2800 > 0 + 35 x - 315 \leq 12 x + 30 + 35 x - 3500 > 0 + 35 x - 5600 > 0 + 35 x - 6300 > 0 + 35 x - 7000 > 0 + 35 x < 63 + 35 x > - 456 + 35 x > 1400 + 35 x > 3500 + 35 x > 5600 + 35 x > 6300 + 35 x \geq 1 + 35 x \geq 11 + 35 x \geq 4 + 35 x \geq 9 + 35 x \leq - 32 + 35 x^{2} + 56 x y + 63 x y + 35 x^{2} + 35 y^{2} + 35 y^{2} + 3 + 36 \div 2 + 36 \left( 10 x - 9 y\right) + 36 \times p^{5} q^{9} \times p^{2} q + 36 \times u v \times u v + 36 a < 100 + 36 a < 16 + 36 a < 25 + 36 a < 36 + 36 a < 4 + 36 a < 49 + 36 a < 64 + 36 a^{2} b^{2} c^{10} + 36 a^{6} b^{2} c^{8} + 36 h + 36 m > - 1 + 36 m > - 36 + 36 m > - 4 + 36 m > - 49 + 36 m > - 64 + 36 m > - 81 + 36 m > - 9 + 36 s t \left(s + t\right) + 36 s^{2} t + 36 s t^{2} + 36 u^{13} + 72 u^{8} + 36 u^{2} v^{2} + 36 x + 16 \leq 8 x - 8 + 36 x + 20 \leq 4 x - 2 + 36 x + 36 \leq 4 x - 7 + 36 x + 63 \leq 7 x - 6 + 36 x + 8 \leq 2 x - 3 + 36 x - 2 x \leq - 3 - 8 + 36 x - 2 x \leq - 9 - 12 + 36 x - 4 x \leq - 2 - 20 + 36 x - 4 x \leq - 9 - 32 + 36 x - 4 x \leq - 9 - 63 + 36 x - 7 x \leq - 6 - 63 + 36 x - 8 x \leq - 7 - 24 + 36 x - 8 x \leq - 8 - 16 + 36 x - 180 \leq 17 + 36 x - 2160 > 0 + 36 x - 26 \leq 11 + 36 x - 2880 > 0 + 36 x - 5040 > 0 + 36 x - 5760 > 0 + 36 x - 6480 > 0 + 36 x < 34 + 36 x < 41 + 36 x > 2160 + 36 x > 5040 + 36 x \geq 17 + 36 x \leq - 216 + 36 x \leq - 26 + 36 x \leq - 27 + 36 x \leq - 36 - 180 + 36 x \leq - 41 + 36 x \leq 197 + 36 x \leq 37 + 36 x^{2} + 36 x + x^{2} + 4 x + 36 y^{12} + 36 y^{15} + 36 y^{16} + 36 y^{18} + 36 y^{2} - 7.2 y + 0.36 + 360 a t u + 361 x - 114 \leq 18 + 361 x - 228 \leq 10 + 361 x - 285 \leq 3 + 361 x \leq 132 + 361 x \leq 238 + 361 x \leq 288 + 37 x - 2960 > 0 + 37 x - 3700 > 0 + 37 x - 7400 > 0 + 37 x < 23 + 37 x < 4 + 37 x < 55 + 37 x < 6 + 37 x < 7 + 37 x < 8 + 37 x < 9 + 37 x > 2960 + 37 x > 36 + 37 x > 3700 + 37 x \geq 19 + 37 x \geq 2 + 37 x \geq 5 + 37 x \leq - 18 + 37 x \leq - 2 - 72 + 37 x \leq - 21 + 37 x \leq - 555 + 37 x \leq 370 + 37 x^{2} + 40 x + 38 \frac{17 x - 285}{38} < 38 \times 6 + 38 x + 2 - 2 < 240 - 2 + 38 x + 2 < 240 + 38 x - 2280 > 0 + 38 x - 38 \leq 3 + 38 x < 21 + 38 x < 238 + 38 x < 27 + 38 x < 9 + 38 x \leq - 55 + 38 x \leq 41 + 380 x - 285 \leq 20 + 380 x - 57 \leq 6 + 380 x \leq 305 + 380 x \leq 63 + 3897234 y^{2} + 39 \frac{10 x - 234}{39} < 39 \times 15 + 39 x - 3900 > 0 + 39 x - 4680 > 0 + 39 x - 6240 > 0 + 39 x < 5 + 39 x < 8 + 39 x > - 1320 + 39 x > - 80 + 39 x > 160 + 39 x > 3900 + 39 x > 4680 + 39 x > 6240 + 39 x > 78 + 39 x > \frac{13 \times 42}{7} + 39 x \leq - 19 + 39 x \leq - 31 + 3^{ - 2 } m^{ - 3 \times \left( - 2 \right)} + 3^{ - 2 } m^{6} + 3^{2} \left(y^{6}\right)^{2} + 3^{2} \times \left( a b^{5} c^{2}\right)^{2} + 3^{2} \times \left( a^{3} b^{2} c^{5}\right)^{2} + 3^{2} \times \left(y^{5}\right)^{2} + 3^{2} \times \left(y^{6}\right)^{2} + 3^{2} \times \left(y^{7}\right)^{2} + 3^{2} \times y^{ 3 \times 2} \times 3^{3} \times y^{ 4 \times 3} + 3^{2} \times y^{ 3 \times 2} \times \left( - 2 \right)^{2} \times y^{ 3 \times 2} + 3^{2} n^{2} + 3^{3} \left(y^{2}\right)^{3} + 3^{3} \times \left( a^{2} b c^{3}\right)^{3} + 3^{3} \times \left(y^{2}\right)^{3} + 3^{3} \times \left(y^{2}\right)^{3} \times 3^{2} \times \left(y^{4}\right)^{2} + 3^{3} \times \left(y^{3}\right)^{3} \times 3^{2} \times \left(y^{4}\right)^{2} + 3^{3} \times \left(y^{5}\right)^{3} + 3^{3} \times \left(y^{6}\right)^{3} + 3^{3} \times y^{ 2 \times 3} \times \left( - 2 \right)^{2} \times y^{ 2 \times 2} + 3^{3} \times y^{ 3 \times 3} \times \left( - 3 \right)^{2} \times y^{ 2 \times 2} + 3^{3} \times y^{ 4 \times 3} \times \left( - 2 \right)^{2} \times y^{ 2 \times 2} + 3^{3} \times y^{3} + 3^{3} n^{3} + 3^{4} \times \left( a b^{4} c\right)^{4} + 3^{4} \times \left( a^{2} b^{5} c^{5}\right)^{4} + 3^{4} \times \left( a^{3} b^{2} c^{4}\right)^{4} + 3^{4} \times \left( a^{3} b^{5} c^{3}\right)^{4} + 3^{4} \times \left(u^{4}\right)^{4} \times \left(v^{2}\right)^{4} + 3^{4} \times \left(u^{7}\right)^{4} \times \left(v^{5}\right)^{4} + 3^{4} \times \left(y^{3}\right)^{4} + 3^{5} \times \left( a^{4} b^{5} c^{3}\right)^{5} + 3^{5} \times \left(y^{2}\right)^{5} + 3^{9} \left(x^{5}\right)^{9} + 4 u \times u \times u + 4 v \times v + 4 H + 4 N + 30.30 \leq 74.30 + 4 N + 30.70 \leq 70.70 + 4 N + 30.80 \leq 82.80 + 4 N + 31.10 \leq 55.10 + 4 N + 31.10 \leq 75.10 + 4 N + 31.20 \leq 83.20 + 4 N + 31.50 \leq 95.50 + 4 N + 32.20 \leq 52.20 + 4 N + 32.30 \leq 84.30 + 4 N + 32.30 \leq 86.76 + 4 N + 32.70 \leq 68.70 + 4 N + 32.70 \leq 72.70 + 4 N + 33.30 \leq 85.30 + 4 N + 33.30 \leq 89.30 + 4 N + 33.30 \leq 97.30 + 4 N + 33.60 \leq 93.60 + 4 N + 33.70 \leq 57.70 + 4 N + 33.70 \leq 85.70 + 4 N + 34.30 \leq 70.30 + 4 N + 34.43 \leq 76.46 + 4 N + 34.50 \leq 58.50 + 4 N + 34.50 \leq 86.50 + 4 N + 34.60 \leq 54.60 + 4 N + 34.60 \leq 70.60 + 4 N + 34.60 \leq 74.60 + 4 N + 34.60 \leq 82.60 + 4 N + 34.80 \leq 62.80 + 4 N + 35.10 \leq 95.10 + 4 N + 35.10 \leq 99.10 + 4 N + 35.20 \leq 71.20 + 4 N + 35.70 \leq 79.70 + 4 N + 35.93 \leq 99.63 + 4 N + 36.00 \leq 72.00 + 4 N + 36.20 \leq 60.20 + 4 N + 36.50 \leq 52.50 + 4 N + 36.80 \leq 92.80 + 4 N + 36.90 \leq 64.90 + 4 N + 36.90 \leq 72.90 + 4 N + 36.90 \leq 84.90 + 4 N + 37.20 \leq 97.20 + 4 N + 37.50 \leq 81.50 + 4 N + 37.90 \leq 57.90 + 4 N + 38.00 \leq 86.00 + 4 N + 38.40 \leq 70.40 + 4 N + 38.50 \leq 74.50 + 4 N + 38.60 \leq 62.60 + 4 N + 38.70 \leq 102.70 + 4 N + 38.80 \leq 94.80 + 4 N + 38.90 \leq 54.90 + 4 N + 39.10 \leq 79.10 + 4 N + 39.10 \leq 98.57 + 4 N + 39.30 \leq 71.30 + 4 N + 39.30 \leq 95.30 + 4 N + 39.60 \leq 95.60 + 4 N + 39.70 \leq 63.70 + 4 N + 41.00 \leq 57.00 + 4 N + 41.10 \leq 73.10 + 4 N + 41.20 \leq 77.20 + 4 N + 41.30 \leq 65.30 + 4 N + 41.50 \leq 65.50 + 4 N + 41.60 \leq 93.60 + 4 N + 42.00 \leq 106.00 + 4 N + 42.10 \leq 102.10 + 4 N + 42.20 \leq 102.20 + 4 N + 42.50 \leq 70.50 + 4 N + 43.10 \leq 71.10 + 4 N + 43.50 \leq 63.50 + 4 N + 43.60 \leq 87.60 + 4 N + 43.70 \leq 99.70 + 4 N + 43.80 \leq 59.80 + 4 N + 43.80 \leq 91.80 + 4 N + 44.00 \leq 80.00 + 4 N + 44.10 \leq 64.10 + 4 N + 44.10 \leq 84.10 + 4 N + 44.70 \leq 84.70 + 4 N + 44.80 \leq 88.31 + 4 N + 45.00 \leq 93.00 + 4 N + 45.20 \leq 81.20 + 4 N + 45.20 \leq 89.20 + 4 N + 45.30 \leq 65.30 + 4 N + 45.70 \leq 85.70 + 4 N + 45.70 \leq 89.70 + 4 N + 45.80 \leq 77.80 + 4 N + 45.80 \leq 85.80 + 4 N + 46.10 \leq 102.10 + 4 N + 46.20 \leq 66.20 + 4 N + 46.20 \leq 78.20 + 4 N + 46.90 \leq 90.90 + 4 N + 47.00 \leq 83.00 + 4 N + 47.60 \leq 107.60 + 4 N + 47.70 \leq 91.70 + 4 N + 48.00 \leq 100.00 + 4 N + 48.20 \leq 112.20 + 4 N + 49.10 \leq 97.10 + 4 N + 49.67 \leq 76.98 + 4 N + 49.70 \leq 101.70 + 4 N \leq 16 + 4 N \leq 20 + 4 N \leq 24 + 4 N \leq 27.31 + 4 N \leq 28 + 4 N \leq 32 + 4 N \leq 36 + 4 N \leq 40 + 4 N \leq 42.03 + 4 N \leq 44 + 4 N \leq 48 + 4 N \leq 52 + 4 N \leq 56 + 4 N \leq 60 + 4 N \leq 63.7 + 4 N \leq 64 + 4 N \leq 76.46 - 34.43 + 4 N \leq 76.98 - 49.67 + 4 N \leq 99.63 - 35.93 + 4 \div \left( - 6 + \left( - 5 \right)\right) + 4 \frac{57 x}{4} > -1 \times 4 + 4 \left( - 2 \right) > 6 \left( - 2 \right) + 4 \left( - 2 \right) > 9 \left( - 2 \right) + 4 \left( - 3 \right) > 9 \left( - 3 \right) + 4 \left( - 4 \right) > 6 \left( - 4 \right) + 4 \left( - 4 \right) > 8 \left( - 4 \right) + 4 \left( 16 t^{2} - 1\right) + 4 \left( 16 y^{2}\right) + 4 \left( 2 y - 3\right) + 4 \left( 3 x^{2} - 4\right) - \left( 10 x^{2} - 13\right) + 4 \left( 3 x^{2} - 4\right) - \left( 10 x^{2} - 15 + 2\right) + 4 \left( 31 a^{2}\right) + 4 \left( 31 y^{2}\right) + 4 \left( 4 t + 1\right) \left( 4 t - 1\right) + 4 \left( 8 f - 3 f + 8\right) + 4 \left( 8 u - 3 v - 5 w\right) + 4 \left( 9 x^{2} - 4 y^{2}\right) + 4 \left(1 - 4 u v - 6 u^{2}\right) + 4 \left(12 + y\right) + x \left(12 + y\right) + 4 \left(\left( 3 x\right)^{2} - \left( 2 y\right)^{2}\right) + 4 \left(\left(x + \frac{5}{2}\right)^{2} - \frac{25}{4}\right) + 22 + 4 \left(\log 10 - \log 5\right) + 4 \left(\sqrt{7} + \sqrt{3}\right) + 4 \left(a^{2} - \left( - 30 a^{2} \right)\right) + 4 \left(a^{2} - \left( 5 a - 5 a - 30 a^{2}\right)\right) + 4 \left(n + 1\right) \left(n - 1\right) + 4 \left(n + 1\right) \times 4 \left(n - 1\right) + 4 \left(n + 2\right) \left(n - 2\right) + 4 \left(n + 3\right) \left(n - 3\right) + 4 \left(n + 3\right) \times 4 \left(n - 3\right) + 4 \left(n + 4\right) \times 4 \left(n - 4\right) + 4 \left(x + 1\right) < 12 + 4 \left(x + 1\right) < 16 + 4 \left(x + 2\right) - \left(x + 11\right) > 15 + 4 \left(x + 2\right) - \left(x + 5\right) > 15 + 4 \left(x + 2\right) - \left(x - 10\right) > 15 + 4 \left(x + 2\right) - \left(x - 13\right) > 15 + 4 \left(x + 2\right) - \left(x - 19\right) > 15 + 4 \left(x + 2\right) - \left(x - 1\right) > 15 + 4 \left(x + 2\right) - \left(x - 22\right) > 15 + 4 \left(x + 2\right) - \left(x - 28\right) > 15 + 4 \left(x + 2\right) < 16 + 4 \left(x + 2\right) < 36 + 4 \left(x + 3\right) - \left(x + 12\right) > 15 + 4 \left(x + 3\right) - \left(x + 18\right) > 15 + 4 \left(x + 3\right) - \left(x + 9\right) > 15 + 4 \left(x + 3\right) - \left(x - 15\right) > 15 + 4 \left(x + 3\right) - \left(x - 9\right) > 15 + 4 \left(x + 3\right) < 24 + 4 \left(x + 3\right) < 28 + 4 \left(x + 4\right) < 24 + 4 \left(x + 4\right) < 32 + 4 \left(x + 4\right) < 36 + 4 \left(x + 5\right) - \left(x + 26\right) > 15 + 4 \left(x + 5\right) - \left(x + 8\right) > 15 + 4 \left(x + 5\right) - \left(x - 4\right) > 15 + 4 \left(x + 5\right) < 32 + 4 \left(x + 6\right) < 32 + 4 \left(x + 6\right) \left(x + 8\right) + 4 \left(x + \frac{5}{2}\right)^{2} - 25 + 22 + 4 \left(x - 1\right) \geq 20 + 4 \left(x - 1\right) \geq 8 + 4 \left(x - 2\right) \geq 12 + 4 \left(x - 2\right) \geq 28 + 4 \left(x - 2\right) \leq 0 + 4 \left(x - 3\right) \geq 24 + 4 \left(x - 4\right) \geq 20 + 4 \left(x - 4\right) \geq 8 + 4 \left(x - 5\right) \geq 16 + 4 \left(x - 5\right) \geq 8 + 4 \left(x - 5\right) \leq 0 + 4 \left(x - 6\right) \geq 12 + 4 \left(x - 6\right) \geq 8 + 4 \left(x - 6\right) \leq 0 + 4 \left(x - 8\right) \leq 0 + 4 \left(x - 9\right) \left(x + 7\right) + 4 \left(x - 9\right) \leq 0 + 4 \left(x^{2} + 14 x + 48\right) + 4 \left(x^{2} + 14 x + 49\right) + 4 \left(x^{2} + 5 x + \frac{25}{4} - \frac{25}{4}\right) + 22 + 4 \left(x^{2} + 5 x\right) + 22 + 4 \left(x^{2} + 6 x + 9\right) + 4 \left(x^{2} - 2 x - 63\right) + 4 \left(y^{2} + 15 y^{2}\right) + 4 \left(y^{2} + 30 y^{2}\right) + 4 \left(y^{2} - \left( - 15 y^{2} \right)\right) + 4 \left(y^{2} - \left( - 30 y^{2} \right)\right) + 4 \left(y^{2} - \left( 10 y - 10 y - 30 y^{2}\right)\right) + 4 \left(y^{2} - \left( 5 y - 5 y - 15 y^{2}\right)\right) + 4 \log 2 + 4 \log \left(\frac{10}{5}\right) + 4 \log c - \frac{1}{2} \log d + 4 \sqrt{15^{2} + 8^{2}} + 4 \sqrt{a} + 12 \sqrt{a} + 4 \times 10^{8} + 4 \times 19 x - 4 \times 8 \leq 7 + 4 \times 2 < 6 \times 2 + 4 \times 2 < 7 \times 2 + 4 \times 2 < 8 \times 2 + 4 \times 2 > \frac{x - 9}{2} \times 2 + 4 \times 2 \geq \frac{x}{2} \times 2 + 4 \times 2 \geq x + 4 \times 2 x + 4 \times 1 < - 4 \times 5 x + 4 \times 4 - 3 x + 4 \times 2 x + 4 \times 1 \geq - 5 \times 3 x + 5 \times 1 + 4 \times 2 x + 4 \times 1 \geq - 5 \times 3 x + 5 \times 2 + 4 \times 2 x + 4 \times 1 \geq - 5 \times 3 x + 5 \times 3 + 4 \times 2 x + 4 \times 2 < - 5 \times 2 x + 5 \times 3 - 4 x + 4 \times 2 x + 4 \times 2 < 4 \times 6 + 4 \times 2 x + 4 \times 2 \geq - 5 \times 3 x + 5 \times 5 + 4 \times 2 x + 4 \times 3 < - 5 \times 3 x + 5 \times 5 - 2 x + 4 \times 2 x + 4 \times 3 < - 5 \times 5 x + 5 \times 5 + 4 x + 4 \times 2 x + 4 \times 3 \geq - 5 \times 4 x + 5 \times 5 + 4 \times 2 x + 4 \times 4 < - 4 \times 5 x + 4 \times 5 + 5 x + 4 \times 2 x + 4 \times 4 < 4 \times 1 + 4 \times 2 x + 4 \times 4 < 4 \times 5 + 4 \times 2 x + 4 \times 4 < 4 \times 8 + 4 \times 2 x + 4 \times 5 < 4 \times 4 + 4 \times 2 x + 4 \times 7 < 4 \times 1 + 4 \times 2 x + 4 \times 8 < 4 \times 3 + 4 \times 2 x + 4 \times 9 < 4 \times 6 + 4 \times 2 x + 4 \times 9 < 4 \times 8 + 4 \times 3 < 7 \times 3 + 4 \times 3 < 9 \times 3 + 4 \times 3 > - 3 \times 3 + 4 \times 3 > \frac{x - 2}{3} \times 3 + 4 \times 3 \geq \frac{x}{3} \times 3 + 4 \times 3 x + 4 \times 1 < - 5 \times 3 x + 5 + 3 x + 4 \times 3 x + 4 \times 1 < - 5 \times 5 x + 5 \times 2 - 4 x + 4 \times 3 x + 4 \times 1 < 4 \times 7 + 4 \times 3 x + 4 \times 1 \geq - 3 \times 5 x + 3 \times 3 + 4 \times 3 x + 4 \times 1 \geq - 5 \times 2 x + 5 \times 1 + 4 \times 3 x + 4 \times 1 \geq - 5 \times 4 x + 5 \times 3 + 4 \times 3 x + 4 \times 2 < - 3 \times 2 x + 3 \times 5 + 5 x + 4 \times 3 x + 4 \times 2 < - 4 \times 2 x + 4 \times 5 - 5 x + 4 \times 3 x + 4 \times 2 < - 5 \times 3 x + 5 \times 4 - 4 x + 4 \times 3 x + 4 \times 2 < 4 \times 1 + 4 \times 3 x + 4 \times 2 < 4 \times 5 + 4 \times 3 x + 4 \times 2 \geq - 3 \times 4 x + 3 \times 5 + 4 \times 3 x + 4 \times 2 \geq - 5 \times 3 x + 5 \times 2 + 4 \times 3 x + 4 \times 2 \geq - 5 \times 5 x + 5 \times 2 + 4 \times 3 x + 4 \times 3 < - 5 \times 2 x + 5 \times 5 - 2 x + 4 \times 3 x + 4 \times 3 < - 5 \times 4 x + 5 \times 5 + 2 x + 4 \times 3 x + 4 \times 3 \geq - 5 \times 2 x + 5 \times 3 + 4 \times 3 x + 4 \times 5 < 4 \times 8 + 4 \times 3 x + 4 \times 5 < 4 \times 9 + 4 \times 3 x + 4 \times 5 \geq - 5 \times 5 x + 5 \times 5 + 4 \times 3 x + 4 \times 6 < 4 \times 8 + 4 \times 3 x + 4 \times 7 < 4 \times 5 + 4 \times 3 x + 4 \times 8 < 4 \times 2 + 4 \times 3 x + 4 \times 8 < 4 \times 5 + 4 \times 3 x + 4 \times 9 < 4 \times 1 + 4 \times 35 \leq d \leq 4 \times 60 + 4 \times 35 \leq d \leq 4 \times 65 + 4 \times 35 \leq d \leq 4 \times 70 + 4 \times 4 < 7 \times 4 + 4 \times 4 > \frac{x - 3}{4} \times 4 + 4 \times 4 > \frac{x - 5}{4} \times 4 + 4 \times 4 \geq \frac{x}{4} \times 4 + 4 \times 4 \times P + 4 \times 4 x + 4 \times 1 < - 2 \times 2 x + 2 \times 5 + 3 x + 4 \times 4 x + 4 \times 1 < - 2 \times 3 x + 2 \times 4 + 3 x + 4 \times 4 x + 4 \times 1 < - 3 \times 4 x + 3 \times 4 + 5 x + 4 \times 4 x + 4 \times 1 \geq - 5 \times 2 x + 5 \times 1 + 4 \times 4 x + 4 \times 1 \geq - 5 \times 5 x + 5 \times 1 + 4 \times 4 x + 4 \times 1 \geq - 5 \times 5 x + 5 \times 2 + 4 \times 4 x + 4 \times 2 < - 2 \times 3 x + 2 \times 5 - 3 x + 4 \times 4 x + 4 \times 2 < - 3 \times 2 x + 3 \times 5 - 5 x + 4 \times 4 x + 4 \times 2 < - 4 \times 3 x + 4 \times 4 + 3 x + 4 \times 4 x + 4 \times 2 \geq - 3 \times 2 x + 3 \times 3 + 4 \times 4 x + 4 \times 2 \geq - 3 \times 4 x + 3 \times 3 + 4 \times 4 x + 4 \times 2 \geq - 5 \times 4 x + 5 \times 5 + 4 \times 4 x + 4 \times 3 < - 4 \times 3 x + 4 \times 4 - 5 x + 4 \times 4 x + 4 \times 3 < - 5 \times 5 x + 5 \times 3 - 2 x + 4 \times 4 x - 4 \times 16 \leq 13 + 4 \times 4 x^{6 + 5} + 4 \times 40 \leq d \leq 4 \times 60 + 4 \times 40 \leq d \leq 4 \times 65 + 4 \times 40 \leq d \leq 4 \times 70 + 4 \times 45 \leq d \leq 4 \times 60 + 4 \times 45 \leq d \leq 4 \times 65 + 4 \times 45 \leq d \leq 4 \times 70 + 4 \times 5 + 4 \times 5 < 6 \times 5 + 4 \times 5 < 7 \times 5 + 4 \times 5 > - 1 \times 5 + 4 \times 5 \geq \frac{x}{5} \times 5 + 4 \times 5 x + 4 \times 1 < - 2 \times 3 x + 2 \times 5 + 3 x + 4 \times 5 x + 4 \times 1 < - 4 \times 3 x + 4 \times 5 + 3 x + 4 \times 5 x + 4 \times 1 \geq - 3 \times 5 x + 3 \times 5 + 4 \times 5 x + 4 \times 2 < - 2 \times 3 x + 2 \times 5 - 5 x + 4 \times 5 x + 4 \times 2 < - 4 \times 4 x + 4 \times 5 - 5 x + 4 \times 5 x + 4 \times 2 \geq - 3 \times 2 x + 3 \times 3 + 4 \times 5 x + 4 \times 2 \geq - 3 \times 5 x + 3 \times 4 + 4 \times 5 x + 4 \times 3 \geq - 5 \times 4 x + 5 \times 3 + 4 \times 5 x + 4 \times 4 < - 4 \times 2 x + 4 \times 5 + 5 x + 4 \times 5 x + 4 \times 4 < - 4 \times 5 x + 4 \times 5 + 3 x + 4 \times 5 x + 4 \times 4 < - 5 \times 4 x + 5 \times 5 + 2 x + 4 \times 5 x + 4 \times 4 \geq - 5 \times 3 x + 5 \times 4 + 4 \times 5 x + 4 \times 4 \geq - 5 \times 4 x + 5 \times 5 + 4 \times 5 x + 4 \times 4 \geq - 5 \times 5 x + 5 \times 4 + 4 \times 5 x + 4 \times 5 < - 5 \times 3 x + 5 \times 5 + 4 x + 4 \times 6 < 7 \times 6 + 4 \times 6 < 8 \times 6 + 4 \times 6 > \frac{x - 5}{6} \times 6 + 4 \times 6 \geq \frac{x}{6} \times 6 + 4 \times 6 x - 4 \times 12 \leq 3 + 4 \times 7 \geq \frac{x}{7} \times 7 + 4 \times 8 > \frac{x - 3}{8} \times 8 + 4 \times 8 > \frac{x - 9}{8} \times 8 + 4 \times 8 \geq \frac{x}{8} \times 8 + 4 \times 8 x - 4 \times 14 \leq 1 + 4 \times 9 > \frac{x - 8}{9} \times 9 + 4 \times 9 \geq \frac{x}{9} \times 9 + 4 \times \frac{\sqrt{3}}{2} + 4 \times \left( - 2 x + 2\right) < 4 \times 6 + 4 \times \left( - 2 x + 2\right) < 4 \times 9 + 4 \times \left( - 2 x + 3\right) < 4 \times 6 + 4 \times \left( - 2 x + 3\right) < 4 \times 8 + 4 \times \left( - 2 x + 3\right) < 4 \times 9 + 4 \times \left( - 2 x + 4\right) < 4 \times 6 + 4 \times \left( - 2 x + 7\right) < 4 \times 3 + 4 \times \left( - 2 x + 9\right) < 4 \times 4 + 4 \times \left( - 3 x + 4\right) < 4 \times 2 + 4 \times \left( - 3 x + 7\right) < 4 \times 5 + 4 \times \left( - 3 x + 8\right) < 4 \times 3 + 4 \times \left( - 3 x + 8\right) < 4 \times 7 + 4 \times \left( - 3 x + 9\right) < 4 \times 5 + 4 \times \left( - 2 \right) < - 3 \times \left( - 2 \right) + 4 \times \left( - 2 \right) < 6 \times \left( - 2 \right) + 4 \times \left( - 2 \right) x + 4 \times 2 < 4 \times 9 + 4 \times \left( - 2 \right) x + 4 \times 3 < 4 \times 6 + 4 \times \left( - 2 \right) x + 4 \times 3 < 4 \times 8 + 4 \times \left( - 2 \right) x + 4 \times 3 < 4 \times 9 + 4 \times \left( - 2 \right) x + 4 \times 4 < 4 \times 6 + 4 \times \left( - 2 \right) x + 4 \times 5 < 4 \times 8 + 4 \times \left( - 2 \right) x + 4 \times 7 < 4 \times 3 + 4 \times \left( - 2 \right) x + 4 \times 7 < 4 \times 4 + 4 \times \left( - 2 \right) x + 4 \times 9 < 4 \times 4 + 4 \times \left( - 3 \right) < - 1 \times \left( - 3 \right) + 4 \times \left( - 3 \right) < - 5 \times \left( - 3 \right) + 4 \times \left( - 3 \right) < 6 \times \left( - 3 \right) + 4 \times \left( - 3 \right) < 7 \times \left( - 3 \right) + 4 \times \left( - 3 \right) x + 4 \times 7 < 4 \times 5 + 4 \times \left( - 3 \right) x + 4 \times 8 < 4 \times 3 + 4 \times \left( - 3 \right) x + 4 \times 8 < 4 \times 7 + 4 \times \left( - 3 \right) x + 4 \times 9 < 4 \times 5 + 4 \times \left( - 4 \right) < 6 \times \left( - 4 \right) + 4 \times \left( - 4 \right) < 7 \times \left( - 4 \right) + 4 \times \left( - 4 \right) < 8 \times \left( - 4 \right) + 4 \times \left( - 5 \right) + \left( - 2 \right) + 4 \times \left( - 5 \right) < 6 \times \left( - 5 \right) + 4 \times \left( - 5 \right) < 8 \times \left( - 5 \right) + 4 \times \left( - 6 \right) < 6 \times \left( - 6 \right) + 4 \times \left( - 6 \right) < 7 \times \left( - 6 \right) + 4 \times \left( - 6 \right) < 8 \times \left( - 6 \right) + 4 \times \left( - 9 \right) - \left( - 6 \right) + 4 \times \left( 2 x + 1\right) < 4 \times 4 + 4 \times \left( 2 x + 4\right) < 4 \times 1 + 4 \times \left( 2 x + 4\right) < 4 \times 8 + 4 \times \left( 2 x + 5\right) < 4 \times 4 + 4 \times \left( 2 x + 7\right) < 4 \times 1 + 4 \times \left( 2 x + 8\right) < 4 \times 3 + 4 \times \left( 2 x + 8\right) < 4 \times 4 + 4 \times \left( 2 x + 9\right) < 4 \times 6 + 4 \times \left( 3 x + 1\right) < 4 \times 7 + 4 \times \left( 3 x + 2\right) < 4 \times 1 + 4 \times \left( 3 x + 2\right) < 4 \times 5 + 4 \times \left( 3 x + 2\right) < 4 \times 8 + 4 \times \left( 3 x + 5\right) < 4 \times 8 + 4 \times \left( 3 x + 5\right) < 4 \times 9 + 4 \times \left( 3 x + 6\right) < 4 \times 8 + 4 \times \left( 3 x + 7\right) < 4 \times 5 + 4 \times \left( 3 x + 8\right) < 4 \times 2 + 4 \times \left( 3 x + 9\right) < 4 \times 1 + 4 \times \left(x^{4}\right)^{2} + 4 \times q + 4 \times 9 + 4 \times u + 2 \times v + 4 \times u + 4 \times v + 4 \times u + 7 \times v + 4 \times y^{ - 2 } \times y^{ - 4 } + 4 \times y^{ 2 \times 2} + 4 \times y^{3} \times y^{ - 8 } + 4 \times y^{4} \times y + 4 \times y^{7 + 2} + 4 \times y^{\frac{3}{5}} \times y^{\frac{2}{5}} + 4 a < 1 + 4 a < 49 + 4 a < 64 + 4 a < 81 + 4 a > 270 + 4 a > 90 + 4 a b + 4 a^{2} b^{10} c^{6} + 4 a^{4} b^{4} c^{8} + 4 a^{5} + 4 b > 210 + 4 b^{2} + 6 b + 6 b + 9 + 4 b^{\frac{16}{12} - \frac{9}{12}} + 4 b^{\frac{3}{4} - \frac{2}{3}} + 4 b^{\frac{4}{3} - \frac{3}{4}} + 4 b^{\frac{7}{12}} + 4 c + 4 d + 4 k + 36 - 36 \leq 36 - 36 + 4 k > - 12 + 4 k > - 4 + 4 k > 112 + 4 k > 116 + 4 k > 156 + 4 k > 164 + 4 k > 176 + 4 k > 184 + 4 k > 216 + 4 k > 224 + 4 k > 248 + 4 k > 284 + 4 k > 296 + 4 k > 32 + 4 k > 36 + 4 k > 368 + 4 k > 376 + 4 k > 388 + 4 k > 4 + 4 k > 60 + 4 k > 64 + 4 k > 72 + 4 k \leq 0 + 4 k^{2} t^{7} + \left( 4 k^{2} t^{7}\right) \left( 11 k^{7} t^{2}\right) + 4 m + 4 m + 32 + 4 m > - 25 + 4 m > - 4 + 4 m > - 49 + 4 m > - 81 + 4 m > 210 + 4 m > 270 + 4 m > 30 + 4 m > 90 + 4 m \left(m + 1\right) - 7 \left(m + 1\right) - \left( m \left(m - 3\right) - 2 \left(m - 3\right)\right) + 4 m \left(m + 1\right) - 7 \left(m + 1\right) - \left( m \left(m - 5\right) - 3 \left(m - 5\right)\right) + 4 m \left(m + 2\right) - 5 \left(m + 2\right) - \left( m \left(m - 2\right) - 3 \left(m - 2\right)\right) + 4 m \left(m + 5\right) - 7 \left(m + 5\right) - \left( m \left(m - 4\right) - 3 \left(m - 4\right)\right) + 4 m \left(m + 7\right) - 9 \left(m + 7\right) - \left( m \left(m - 1\right) - 2 \left(m - 1\right)\right) + 4 m \left(m - 10\right) + 8 \left(m - 10\right) + 4 m \left(m - 6\right) + 8 \left(m - 6\right) + 4 m^{2} + 13 m - 21 + 4 m^{2} + 13 m - 35 - \left(m^{2} - 7 m + 12\right) + 4 m^{2} + 13 m - 35 - m^{2} + 7 m - 12 + 4 m^{2} + 15 m - 39 + 4 m^{2} + 16 m + 4 m^{2} + 20 m - 7 m - 35 - \left(m^{2} - 4 m - 3 m + 12\right) + 4 m^{2} + 26 m - 23 + 4 m^{2} + 3 m - 10 - \left(m^{2} - 5 m + 6\right) + 4 m^{2} + 3 m - 10 - m^{2} + 5 m - 6 + 4 m^{2} + 4 m - 7 m - 7 - \left(m^{2} - 5 m - 3 m + 15\right) + 4 m^{2} + 8 m - 5 m - 10 - \left(m^{2} - 2 m - 3 m + 6\right) + 4 m^{2} - 16 m - 48 + 4 m^{2} - 24 m + 8 m - 48 + 4 m^{2} - 3 m - 7 - \left(m^{2} - 8 m + 15\right) + 4 m^{2} - 3 m - 7 - m^{2} + 8 m - 15 + 4 m^{2} - 32 m - 80 + 4 m^{2} - 40 m + 8 m - 80 + 4 n + 3 n + 4 n - 4 m + 4 n - 20 + 20 > 20 + 20 + 4 n - 28 + 28 > 28 + 28 + 4 n - 32 + 32 > 32 + 32 + 4 n - 36 + 36 > 36 + 36 + 4 n - 4 + 4 > 4 + 4 + 4 n > 150 + 4 n > 210 + 4 n > 40 + 4 n > 56 + 4 n > 64 + 4 n > 72 + 4 n > 8 + 4 n > 90 + 4 n \geq 10000 + 4 n \geq 12000 + 4 n \geq 2000 + 4 n \geq 4000 + 4 n \geq 8000 + 4 n, - 6 n + 4 n^{2} - 112 n + 4 p + 1 + 4 p + 1 < 17 + 4 p + 1 < 25 + 4 p + 1 < 33 + 4 p + 1 < 37 + 4 p + 1 < 9 + 4 p + 10 < 18 + 4 p + 10 < 22 + 4 p + 10 < 26 + 4 p + 10 < 42 + 4 p + 10 < 46 + 4 p + 10 < 50 + 4 p + 11 < 23 + 4 p + 11 < 27 + 4 p + 11 < 35 + 4 p + 11 < 39 + 4 p + 11 < 51 + 4 p + 12 - p^{2} - 9 p + 4 p + 12 < 20 + 4 p + 12 < 32 + 4 p + 12 < 36 + 4 p + 12 < 52 + 4 p + 2 + 4 p + 2 < 18 + 4 p + 2 < 22 + 4 p + 2 < 34 + 4 p + 3 < 11 + 4 p + 3 < 15 + 4 p + 3 < 19 + 4 p + 3 < 23 + 4 p + 3 < 31 + 4 p + 3 < 35 + 4 p + 4 + 4 p + 4 < 28 + 4 p + 4 < 32 + 4 p + 4 < 36 + 4 p + 4 < 40 + 4 p + 4 < 44 + 4 p + 5 + 4 p + 5 < 13 + 4 p + 5 < 17 + 4 p + 5 < 21 + 4 p + 5 < 29 + 4 p + 5 < 33 + 4 p + 5 < 41 + 4 p + 6 < 26 + 4 p + 6 < 30 + 4 p + 7 + 4 p + 7 < 23 + 4 p + 7 < 27 + 4 p + 7 < 31 + 4 p + 7 < 35 + 4 p + 7 < 39 + 4 p + 7 < 43 + 4 p + 8 < 16 + 4 p + 8 < 20 + 4 p + 8 < 24 + 4 p + 8 < 32 + 4 p + 8 < 36 + 4 p + 8 < 40 + 4 p + 8 < 44 + 4 p + 8 < 48 + 4 p + 9 < 17 + 4 p + 9 < 21 + 4 p + 9 < 29 + 4 p + 9 < 37 + 4 p + 9 < 41 + 4 p + 9 < 45 + 4 p + 9 < 49 + 4 p - 1 < 27 + 4 p - 1 < 35 + 4 p - 1 \leq 11 + 4 p - 1 \leq 19 + 4 p - 1 \leq 27 + 4 p - 1 \leq 35 + 4 p - 1 \leq 39 + 4 p - 1 \leq 7 + 4 p - 10 < - 2 + 4 p - 10 < 2 + 4 p - 10 < 26 + 4 p - 10 < 6 + 4 p - 10 \leq 18 + 4 p - 10 \leq 2 + 4 p - 10 \leq 22 + 4 p - 10 \leq 26 + 4 p - 10 \leq 30 + 4 p - 10 \leq 6 + 4 p - 11 < - 3 + 4 p - 11 < 13 + 4 p - 11 < 21 + 4 p - 11 < 25 + 4 p - 11 \leq - 3 + 4 p - 11 \leq 1 + 4 p - 11 \leq 17 + 4 p - 11 \leq 25 + 4 p - 11 \leq 9 + 4 p - 12 < 16 + 4 p - 12 < 20 + 4 p - 12 < 24 + 4 p - 12 < 28 + 4 p - 12 < 4 + 4 p - 12 < 8 + 4 p - 12 \leq 12 + 4 p - 12 \leq 16 + 4 p - 12 \leq 20 + 4 p - 12 \leq 24 + 4 p - 12 \leq 28 + 4 p - 2 < 18 + 4 p - 2 < 22 + 4 p - 2 \leq 18 + 4 p - 2 \leq 22 + 4 p - 2 \leq 26 + 4 p - 2 \leq 30 + 4 p - 2 \leq 38 + 4 p - 2 \leq 6 + 4 p - 3 < 17 + 4 p - 3 < 29 + 4 p - 3 < 37 + 4 p - 3 < 5 + 4 p - 3 \leq 13 + 4 p - 3 \leq 17 + 4 p - 3 \leq 21 + 4 p - 3 \leq 29 + 4 p - 3 \leq 33 + 4 p - 3 \leq 37 + 4 p - 3 \leq 5 + 4 p - 3 \leq 9 + 4 p - 4 < 12 + 4 p - 4 < 20 + 4 p - 4 < 32 + 4 p - 4 < 36 + 4 p - 4 < 8 + 4 p - 4 \leq 12 + 4 p - 4 \leq 16 + 4 p - 4 \leq 20 + 4 p - 4 \leq 24 + 4 p - 4 \leq 28 + 4 p - 4 \leq 36 + 4 p - 4 \leq 4 + 4 p - 4 \leq 8 + 4 p - 5 < 11 + 4 p - 5 < 27 + 4 p - 5 \leq 11 + 4 p - 5 \leq 15 + 4 p - 5 \leq 19 + 4 p - 5 \leq 23 + 4 p - 5 \leq 27 + 4 p - 5 \leq 3 + 4 p - 5 \leq 35 + 4 p - 5 \leq 7 + 4 p - 6 < 10 + 4 p - 6 < 34 + 4 p - 6 \leq 10 + 4 p - 6 \leq 14 + 4 p - 6 \leq 22 + 4 p - 6 \leq 26 + 4 p - 6 \leq 30 + 4 p - 6 \leq 6 + 4 p - 7 < 1 + 4 p - 7 < 21 + 4 p - 7 < 33 + 4 p - 7 < 9 + 4 p - 7 \leq 1 + 4 p - 7 \leq 13 + 4 p - 7 \leq 17 + 4 p - 7 \leq 21 + 4 p - 7 \leq 25 + 4 p - 7 \leq 29 + 4 p - 7 \leq 33 + 4 p - 7 \leq 5 + 4 p - 7 \leq 9 + 4 p - 8 < 0 + 4 p - 8 < 16 + 4 p - 8 < 24 + 4 p - 8 < 28 + 4 p - 8 < 32 + 4 p - 8 < 4 + 4 p - 8 < 8 + 4 p - 8 \leq 0 + 4 p - 8 \leq 16 + 4 p - 8 \leq 20 + 4 p - 8 \leq 28 + 4 p - 8 \leq 32 + 4 p - 8 \leq 4 + 4 p - 8 \leq 8 + 4 p - 9 < 11 + 4 p - 9 < 27 + 4 p - 9 \leq -1 + 4 p - 9 \leq 11 + 4 p - 9 \leq 15 + 4 p - 9 \leq 19 + 4 p - 9 \leq 23 + 4 p - 9 \leq 3 + 4 p - 9 \leq 31 + 4 p - 9 \leq 7 + 4 p < 0 + 8 + 4 p < 11 + 9 + 4 p < 12 + 4 p < 13 + 11 + 4 p < 16 + 4 p < 17 + 3 + 4 p < 17 - 1 + 4 p < 18 + 2 + 4 p < 2 + 10 + 4 p < 20 + 4 p < 20 + 12 + 4 p < 21 + 11 + 4 p < 21 + 7 + 4 p < 23 - 11 + 4 p < 24 + 4 p < 25 + 11 + 4 p < 26 + 10 + 4 p < 26 - 2 + 4 p < 27 + 5 + 4 p < 27 - 7 + 4 p < 28 + 4 p < 28 + 12 + 4 p < 30 - 2 + 4 p < 32 + 4 p < 32 - 4 + 4 p < 35 - 7 + 4 p < 36 + 4 p < 37 - 5 + 4 p < 37 - 9 + 4 p < 39 - 11 + 4 p < 4 + 8 + 4 p < 40 + 4 p < 40 - 4 + 4 p < 43 - 7 + 4 p < 44 - 4 + 4 p < 44 - 8 + 4 p < 49 - 9 + 4 p < 8 + 4 p < 8 + 4 + 4 p < 8 + 8 + 4 p > 150 + 4 p > 90 + 4 p \leq 12 + 4 p \leq 16 + 4 p \leq 20 + 4 p \leq 24 + 4 p \leq 28 + 4 p \leq 32 + 4 p \leq 36 + 4 p \leq 40 + 4 p \leq 8 + 4 p q + 14 p q + 4 p q - 5 p q + 4 p q \left( 5 p - 2 q\right) + 4 p q \left( 7 p - 2 q\right) + 4 p^{10} + 4 p^{2} + 4 p^{5} + 4 q + 36 + 4 r + 6 > 14 + 4 r + 6 > 18 + 4 r + 6 > 30 + 4 r + 8 > 20 + 4 r + r > 15 - 5 + 4 r + r > 31 - 6 + 4 r + r > 44 - 4 + 4 r + r > 59 - 9 + 4 r > 12 + 4 r > 8 + 4 r t v \left( 3 r t v^{2} + 2 t^{2} v - 2 r^{2}\right) + 4 s + 4 t + 6 t + 4 t \left( 4 s - 5 u\right) + 4 t^{28} + 4 t^{2} \left(4 - 9 t^{2}\right) + 4 t^{4} + 4 u + 4 u + 10 u + v + 4 u + 11 u + v + 4 u \left(u - 2\right) + 4 u \left(u - 3\right) + 4 u \left(u - 4\right) + 4 u^{3} - 28 u^{2} - 6 u^{3} - 12 u + 4 u^{3} - 6 v^{4} + 4 u^{4} \times 6 u^{7} + 4 u^{4} \times 4 u + 4 u^{\frac{1}{3}} v^{\frac{1}{3}} + 4 v > 270 + 4 v > 30 + 4 v^{3} + 4 w + 15.00 \geq 70.00 + 4 w + 15.40 \geq 50.00 + 4 w + 15.40 \geq 60.00 + 4 w + 15.50 \geq 70.00 + 4 w + 15.70 \geq 40.00 + 4 w + 15.70 \geq 50.00 + 4 w + 15.80 \geq 70.00 + 4 w + 16.70 \geq 70.00 + 4 w + 16.90 \geq 40.00 + 4 w + 17.10 \geq 70.00 + 4 w + 17.60 \geq 70.00 + 4 w + 17.70 \geq 60.00 + 4 w + 18.90 \geq 60.00 + 4 w + 19.40 \geq 50.00 + 4 w + 19.40 \geq 60.00 + 4 w + 19.50 \geq 40.00 + 4 w + 19.70 \geq 50.00 + 4 w + 20.30 \geq 50.00 + 4 w + 20.50 \geq 40.00 + 4 w + 20.50 \geq 70.00 + 4 w + 21.00 \geq 50.00 + 4 w + 21.10 \geq 40.00 + 4 w + 21.30 \geq 40.00 + 4 w + 21.60 \geq 40.00 + 4 w + 22.10 \geq 60.00 + 4 w + 22.10 \geq 70.00 + 4 w + 22.20 \geq 70.00 + 4 w + 22.30 \geq 60.00 + 4 w + 22.40 \geq 60.00 + 4 w + 22.50 \geq 60.00 + 4 w + 22.70 \geq 70.00 + 4 w + 23.00 \geq 60.00 + 4 w + 23.30 \geq 40.00 + 4 w + 23.70 \geq 60.00 + 4 w + 23.90 \geq 60.00 + 4 w + 24.00 \geq 50.00 + 4 w + 24.00 \geq 60.00 + 4 w + 24.50 \geq 70.00 + 4 w + 24.60 \geq 50.00 + 4 w + 24.80 \geq 60.00 + 4 w + 25.00 \geq 70.00 + 4 w + 25.60 \geq 60.00 + 4 w + 25.90 \geq 50.00 + 4 w + 26.10 \geq 50.00 + 4 w + 26.40 \geq 40.00 + 4 w + 27.60 \geq 40.00 + 4 w + 27.70 \geq 70.00 + 4 w + 27.80 \geq 70.00 + 4 w + 27.90 \geq 40.00 + 4 w + 28.10 \geq 60.00 + 4 w + 28.30 \geq 60.00 + 4 w + 28.60 \geq 70.00 + 4 w + 29.60 \geq 70.00 + 4 w \geq 10.20 + 4 w \geq 12.10 + 4 w \geq 12.40 + 4 w \geq 13.6 + 4 w \geq 18.40 + 4 w \geq 18.70 + 4 w \geq 19.30 + 4 w \geq 19.50 + 4 w \geq 20.50 + 4 w \geq 23.9 + 4 w \geq 24.10 + 4 w \geq 24.30 + 4 w \geq 26.00 + 4 w \geq 29.00 + 4 w \geq 29.7 + 4 w \geq 30.30 + 4 w \geq 31.70 + 4 w \geq 31.90 + 4 w \geq 34.30 + 4 w \geq 34.40 + 4 w \geq 34.60 + 4 w \geq 35.20 + 4 w \geq 36.00 + 4 w \geq 36.30 + 4 w \geq 37.00 + 4 w \geq 37.60 + 4 w \geq 37.70 + 4 w \geq 37.90 + 4 w \geq 40.00 - 26.40 + 4 w \geq 40.4 + 4 w \geq 41.00 + 4 w \geq 41.10 + 4 w \geq 42.20 + 4 w \geq 47.30 + 4 w \geq 47.80 + 4 w \geq 47.9 + 4 w \geq 50.00 - 20.30 + 4 w \geq 50.00 - 26.10 + 4 w \geq 52.40 + 4 w \geq 52.90 + 4 w \geq 53.30 + 4 w \geq 54.20 + 4 w \geq 54.50 + 4 w \geq 54.70 + 4 w \geq 55.00 + 4 w \geq 70.00 - 22.10 + 4 w \geq 70.00 - 29.60 + 4 x + 4 x + 1.5 y \leq 12 + 4 x + 10 x + 10 - 10 \geq - 10 x + 10 x + 25 - 10 + 4 x + 11 x < 9 - 8 + 4 x + 12 x < 25 - 4 + 4 x + 15 x + 10 - 10 \geq - 15 x + 15 x + 25 - 10 + 4 x + 15 x + 4 - 4 \geq - 15 x + 15 x + 10 - 4 + 4 x + 15 x + 8 - 8 \geq - 15 x + 15 x + 12 - 8 + 4 x + 15 x + 8 - 8 \geq - 15 x + 15 x + 15 - 8 + 4 x + 2 y + 4 x + 2 y + 2 + 4 x + 2 y \geq 24 + 4 x + 2 y \geq 28 + 4 x + 2 y \leq 12 + 4 x + 2 y \leq 18 + 4 x + 25 x + 4 - 4 \geq - 25 x + 25 x + 10 - 4 + 4 x + 25 x + 8 - 8 \geq - 25 x + 25 x + 10 - 8 + 4 x + 25 x < 25 - 3 + 4 x + 3 \left(x + 9\right) < - 8 + 4 x + 3 x < 18 - 32 + 4 x + 3 x < 6 - 20 + 4 x + 3 x \geq - 84 + 4 x + 3 x \geq 84 + 4 x + 4 x < 9 - 6 + 4 x + 5 x \geq - 180 + 4 x + 5 x \geq 180 + 4 x + 5 y \leq 110 + 4 x + 6 y + 4 x + 7 x - 5 x + 4 x + 7 x < 15 - 6 + 4 x + 8 y + 4 x + 9 x + 2 - 2 \geq - 9 x + 9 x + 12 - 2 + 4 x + 9 x + 6 - 6 \geq - 9 x + 9 x + 12 - 6 + 4 x + 9 y \leq 180 + 4 x + 1 - 1 \leq 4 - 1 + 4 x + 1 > 60 + 4 x + 1 \geq 13 + 4 x + 1 \geq 17 + 4 x + 1 \geq 21 + 4 x + 1 \geq 25 + 4 x + 1 \geq 29 + 4 x + 1 \geq 33 + 4 x + 1 \geq 37 + 4 x + 1 \geq 41 + 4 x + 1 \geq 9 + 4 x + 10 < - 22 x + 15 + 4 x + 10 < 14 + 4 x + 10 > 30 + 4 x + 10 > 6 + 4 x + 10 \geq - 10 x + 25 + 4 x + 10 \geq 18 + 4 x + 10 \geq 22 + 4 x + 10 \geq 26 + 4 x + 10 \geq 30 + 4 x + 10 \geq 34 + 4 x + 10 \geq 38 + 4 x + 10 \geq 42 + 4 x + 10 \geq 46 + 4 x + 10 \geq 50 + 4 x + 11 > - 13 + 4 x + 11 > - 17 + 4 x + 11 > 14 \times 9 + 4 x + 11 > 18 \times 13 + 4 x + 11 > 18 \times 17 + 4 x + 11 > 2 \times 11 + 4 x + 11 > 2 \times 9 + 4 x + 11 > 20 \times 13 + 4 x + 11 > 4 \times 5 + 4 x + 11 > 8 \times 11 + 4 x + 11 > 8 \times 13 + 4 x + 11 > 104 + 4 x + 11 > 126 + 4 x + 11 > 18 + 4 x + 11 > 20 + 4 x + 11 > 22 + 4 x + 11 > 234 + 4 x + 11 > 260 + 4 x + 11 > 27 + 4 x + 11 > 306 + 4 x + 11 > 88 + 4 x + 12 - 12 > - 16 - 12 + 4 x + 12 - 12 > 20 - 12 + 4 x + 12 - 12 > 24 - 12 + 4 x + 12 - 12 > 32 - 12 + 4 x + 12 - 12 > 36 - 12 + 4 x + 12 - 12 > 4 - 12 + 4 x + 12 - 12 > 40 - 12 + 4 x + 12 - 12 \geq - 8 - 12 + 4 x + 12 - 12 \geq 36 - 12 + 4 x + 12 - 12 \geq 4 - 12 + 4 x + 12 - x + 15 > 15 + 4 x + 12 - x - 12 > 15 + 4 x + 12 - x - 18 > 15 + 4 x + 12 - x - 9 > 15 + 4 x + 12 < 14 + 4 x + 12 < 16 + 4 x + 12 < 2 + 4 x + 12 < \frac{- 24}{3} + 4 x + 12 < \frac{48}{3} + 4 x + 12 > - 12 + 4 x + 12 > - 16 + 4 x + 12 > 12 + 4 x + 12 > 16 + 4 x + 12 > 20 + 4 x + 12 > 27 + 4 x + 12 > \frac{- 20}{5} + 4 x + 12 > \frac{- 64}{4} + 4 x + 12 > \frac{60}{5} + 4 x + 12 > \frac{80}{5} + 4 x + 12 \geq - 8 + 4 x + 12 \geq 8 + 4 x + 12 \leq - 12 + 4 x + 12 \leq - 4 + 4 x + 12 \leq 12 + 4 x + 12 \leq 20 + 4 x + 12 \leq 8 + 4 x + 12 \leq \frac{- 16}{4} + 4 x + 12 \leq \frac{- 24}{6} + 4 x + 12 \leq \frac{- 48}{4} + 4 x + 12 \leq \frac{- 48}{6} + 4 x + 12 \leq \frac{- 8}{2} + 4 x + 12 \leq \frac{100}{5} + 4 x + 12 \leq \frac{24}{3} + 4 x + 12 \leq \frac{48}{4} + 4 x + 13 > - 11 + 4 x + 13 > - 7 + 4 x + 13 > 10 \times 1 + 4 x + 13 > 12 \times 7 + 4 x + 13 > 16 \times 13 + 4 x + 13 > 18 \times 11 + 4 x + 13 > 20 \times 19 + 4 x + 13 > 4 \times 15 + 4 x + 13 > 6 \times 7 + 4 x + 13 > 8 \times 17 + 4 x + 13 > 136 + 4 x + 13 > 15 + 4 x + 13 > 198 + 4 x + 13 > 208 + 4 x + 13 > 380 + 4 x + 13 > 60 + 4 x + 13 > 84 + 4 x + 14 < 16 + 4 x + 14 < 8 + 4 x + 15 - 15 > 162 - 15 + 4 x + 15 > 10 \times 7 + 4 x + 15 > 12 \times 7 + 4 x + 15 > 16 \times 11 + 4 x + 15 > 18 \times 3 + 4 x + 15 > 20 \times 19 + 4 x + 15 > 4 \times 1 + 4 x + 15 > 6 \times 1 + 4 x + 15 > 6 \times 9 + 4 x + 15 > 8 \times 17 + 4 x + 15 > 162 + 4 x + 15 > 176 + 4 x + 15 > 380 + 4 x + 15 > 4 + 4 x + 15 > 54 + 4 x + 15 > 6 + 4 x + 15 > 84 + 4 x + 16 - 16 < - 12 - 16 + 4 x + 16 - 16 > - 12 - 16 + 4 x + 16 - 16 > - 8 - 16 + 4 x + 16 - 16 > 12 - 16 + 4 x + 16 - 16 > 16 - 16 + 4 x + 16 - 16 > 4 - 16 + 4 x + 16 - 16 \geq 16 - 16 + 4 x + 16 - 16 \leq 4 - 16 + 4 x + 16 < - 12 + 4 x + 16 > - 12 + 4 x + 16 > - 20 + 4 x + 16 > - 8 + 4 x + 16 > 12 + 4 x + 16 > 16 + 4 x + 16 > 20 + 4 x + 16 > 4 + 4 x + 16 > 9 + 4 x + 16 > \frac{- 60}{3} + 4 x + 16 > \frac{40}{2} + 4 x + 16 > \frac{80}{5} + 4 x + 16 \geq - 12 + 4 x + 16 \geq 16 + 4 x + 17 > 10 \times 1 + 4 x + 17 > 10 \times 19 + 4 x + 17 > 12 \times 3 + 4 x + 17 > 14 \times 17 + 4 x + 17 > 2 \times 11 + 4 x + 17 > 2 \times 13 + 4 x + 17 > 20 \times 13 + 4 x + 17 > 20 \times 3 + 4 x + 17 > 4 \times 11 + 4 x + 17 > 4 \times 13 + 4 x + 17 > 10 + 4 x + 17 > 190 + 4 x + 17 > 22 + 4 x + 17 > 238 + 4 x + 17 > 24 + 4 x + 17 > 26 + 4 x + 17 > 260 + 4 x + 17 > 44 + 4 x + 17 > 52 + 4 x + 17 > 60 + 4 x + 18 + 2 x - 14 + 6 x + 12 + 9 x - 11 + 4 x + 18 > 15 + 4 x + 18 > 27 + 4 x + 18 > 9 + 4 x + 19 - 19 > 30 - 19 + 4 x + 19 - 19 > 60 - 19 + 4 x + 19 > 14 \times 3 + 4 x + 19 > 2 \times 15 + 4 x + 19 > 6 \times 3 + 4 x + 19 > 8 \times 5 + 4 x + 19 > 18 + 4 x + 19 > 30 + 4 x + 19 > 40 + 4 x + 19 > 42 + 4 x + 19 > 60 + 4 x + 2 - 2 \leq 5 - 2 + 4 x + 2 - 2 \leq 9 - 2 + 4 x + 2 < - 11 x + 6 + 4 x + 2 < - 9 x + 6 - 2 x + 4 x + 2 < 16 + 4 x + 2 < 6 + 4 x + 2 > 14 + 4 x + 2 > 18 + 4 x + 2 > 22 + 4 x + 2 \geq 10 + 4 x + 2 \geq 14 + 4 x + 2 \geq 18 + 4 x + 2 \geq 22 + 4 x + 2 \geq 26 + 4 x + 2 \geq 30 + 4 x + 2 \geq 34 + 4 x + 2 \geq 38 + 4 x + 2 \geq 42 + 4 x + 2 \geq x + 8 + 4 x + 2 \leq 10 + 4 x + 2 \leq 22 + 4 x + 20 - 20 < - 12 - 20 + 4 x + 20 - 20 < 24 - 20 + 4 x + 20 - 20 < 8 - 20 + 4 x + 20 - 20 > - 12 - 20 + 4 x + 20 - 20 > 12 - 20 + 4 x + 20 - 20 > 16 - 20 + 4 x + 20 - 20 > 24 - 20 + 4 x + 20 - 20 > 36 - 20 + 4 x + 20 - 20 \geq - 16 - 20 + 4 x + 20 - 20 \geq - 20 - 20 + 4 x + 20 - 20 \leq - 16 - 20 + 4 x + 20 - 20 \leq - 20 - 20 + 4 x + 20 - x + 4 > 15 + 4 x + 20 - x - 26 > 15 + 4 x + 20 - x - 8 > 15 + 4 x + 20 < - 12 + 4 x + 20 < - 16 + 4 x + 20 < 4 + 4 x + 20 < 6 - 3 x + 4 x + 20 < 8 + 4 x + 20 < \frac{- 20}{5} + 4 x + 20 < \frac{- 48}{3} + 4 x + 20 < \frac{- 60}{5} + 4 x + 20 < \frac{12}{3} + 4 x + 20 > - 12 + 4 x + 20 > 12 + 4 x + 20 > \frac{- 32}{2} + 4 x + 20 \geq - 16 + 4 x + 20 \geq - 20 + 4 x + 20 \leq - 16 + 4 x + 20 \leq - 20 + 4 x + 21 < 29 + 4 x + 22 > 21 + 4 x + 23 > 9 + 4 x + 24 - 24 < 12 - 24 + 4 x + 24 - 24 > 12 - 24 + 4 x + 24 - 24 > 4 - 24 + 4 x + 24 - 24 > 40 - 24 + 4 x + 24 > 12 + 4 x + 25 > 15 + 4 x + 26 > 6 + 4 x + 28 - 28 > 20 - 28 + 4 x + 28 - 28 > 24 - 28 + 4 x + 28 - 28 > 28 - 28 + 4 x + 28 - 28 > 36 - 28 + 4 x + 28 - 28 > 40 - 28 + 4 x + 28 - 28 > 8 - 28 + 4 x + 28 - 28 \geq 20 - 28 + 4 x + 28 - 28 \geq 8 - 28 + 4 x + 28 - 28 \leq 32 - 28 + 4 x + 28 > 24 + 4 x + 3 - 3 > 100 - 3 + 4 x + 3 - 3 \leq 6 - 3 + 4 x + 3 - 3 \leq 8 - 3 + 4 x + 3 < 1 + 4 x + 3 > 12 \times 15 + 4 x + 3 > 6 \times 15 + 4 x + 3 > 6 \times 3 + 4 x + 3 > 8 \times 15 + 4 x + 3 > 8 \times 9 + 4 x + 3 > 100 + 4 x + 3 > 11 + 4 x + 3 > 120 + 4 x + 3 > 18 + 4 x + 3 > 180 + 4 x + 3 > 23 + 4 x + 3 > 3 + 4 x + 3 > 35 + 4 x + 3 > 90 + 4 x + 3 \geq 11 + 4 x + 3 \geq 19 + 4 x + 3 \geq 23 + 4 x + 3 \geq 25 + 4 x + 3 \geq 27 + 4 x + 3 \geq 30 + 4 x + 3 \geq 31 + 4 x + 3 \geq 35 + 4 x + 3 \geq 43 + 4 x + 3 \geq 45 + 4 x + 30 > 6 + 4 x + 31 > 6 + 4 x + 32 - 32 < 28 - 32 + 4 x + 32 - 32 < 32 - 32 + 4 x + 32 - 32 > 12 - 32 + 4 x + 32 - 32 > 28 - 32 + 4 x + 32 - 32 > 4 - 32 + 4 x + 32 - 32 > 40 - 32 + 4 x + 32 - 32 > 8 - 32 + 4 x + 32 < 18 - 3 x + 4 x + 32 > 27 + 4 x + 36 - 36 < 36 - 36 + 4 x + 36 - 36 > 12 - 36 + 4 x + 36 - 36 > 16 - 36 + 4 x + 36 - 36 > 20 - 36 + 4 x + 36 - 36 > 24 - 36 + 4 x + 36 - 36 > 28 - 36 + 4 x + 36 - 36 > 36 - 36 + 4 x + 36 - 36 \geq 20 - 36 + 4 x + 36 - 36 \geq 8 - 36 + 4 x + 37 > 6 + 4 x + 37 > 9 + 4 x + 4 - 4 > - 8 - 4 + 4 x + 4 - 4 > 16 - 4 + 4 x + 4 - 4 > 36 - 4 + 4 x + 4 - 4 > 8 - 4 + 4 x + 4 - 4 \geq - 12 - 4 + 4 x + 4 - 4 \leq 16 - 4 + 4 x + 4 - 4 \leq 7 - 4 + 4 x + 4 - 4 \leq 9 - 4 + 4 x + 4 - x^{2} - x \geq 6 + 4 x + 4 < - 17 x + 8 + 4 x + 4 < - 20 x + 8 + 3 x + 4 x + 4 > - 20 + 4 x + 4 > - 4 + 4 x + 4 > - 8 + 4 x + 4 > 12 + 4 x + 4 > 16 + 4 x + 4 > 20 + 4 x + 4 > 4 + 4 x + 4 > 8 + 4 x + 4 > \frac{- 24}{3} + 4 x + 4 > \frac{- 40}{2} + 4 x + 4 > \frac{- 80}{4} + 4 x + 4 > \frac{100}{5} + 4 x + 4 > \frac{32}{4} + 4 x + 4 > \frac{60}{5} + 4 x + 4 > \frac{80}{5} + 4 x + 4 \geq - 15 x + 10 + 4 x + 4 \geq - 15 x + 9 + 4 x + 4 \geq - 25 x + 10 + 4 x + 4 \geq 12 + 4 x + 4 \geq 20 + 4 x + 4 \geq 24 + 4 x + 4 \geq 32 + 4 x + 4 \geq 36 + 4 x + 4 \geq 40 + 4 x + 4 \geq 44 + 4 x + 4 \leq 16 + 4 x + 4 \leq 20 + 4 x + 40 - 40 < 16 - 40 + 4 x + 40 - 40 < 4 - 40 + 4 x + 40 - 40 < 8 - 40 + 4 x + 40 - 40 > 12 - 40 + 4 x + 40 - 40 > 16 - 40 + 4 x + 40 - 40 > 28 - 40 + 4 x + 40 - 40 > 32 - 40 + 4 x + 40 - 40 > 36 - 40 + 4 x + 40 - 40 > 4 - 40 + 4 x + 40 - 40 > 8 - 40 + 4 x + 40 - 40 \leq 16 - 40 + 4 x + 41 > 12 + 4 x + 41 > 24 + 4 x + 42 > 18 + 4 x + 43 > 9 + 4 x + 43 > \frac{15 \times 3}{5} + 4 x + 5 - 5 \leq 10 - 5 + 4 x + 5 - 5 \leq 8 - 5 + 4 x + 5 > - 3 + 4 x + 5 > - 7 + 4 x + 5 > 12 \times 5 + 4 x + 5 > 14 \times 1 + 4 x + 5 > 16 \times 3 + 4 x + 5 > 18 \times 15 + 4 x + 5 > 2 \times 19 + 4 x + 5 > 8 \times 11 + 4 x + 5 > 8 \times 13 + 4 x + 5 > 8 \times 3 + 4 x + 5 > 8 \times 5 + 4 x + 5 > 1 + 4 x + 5 > 102 + 4 x + 5 > 104 + 4 x + 5 > 13 + 4 x + 5 > 14 + 4 x + 5 > 38 + 4 x + 5 > 40 + 4 x + 5 > 5 + 4 x + 5 > 9 + 4 x + 5 \geq 12 + 4 x + 5 \geq 13 + 4 x + 5 \geq 17 + 4 x + 5 \geq 21 + 4 x + 5 \geq 24 + 4 x + 5 \geq 25 + 4 x + 5 \geq 29 + 4 x + 5 \geq 37 + 4 x + 5 \geq 41 + 4 x + 5 \leq 17 + 4 x + 6 < - 10 x + 15 + 3 x + 4 x + 6 < - 4 x + 9 + 4 x + 6 < - 7 x + 15 + 4 x + 6 < - 9 x + 9 + 5 x + 4 x + 6 < 0 + 4 x + 6 < 30 + 4 x + 6 > 0 + 4 x + 6 > 22 + 4 x + 6 > 26 + 4 x + 6 > 27 + 4 x + 6 \geq - 15 x + 15 + 4 x + 6 \geq - 20 x + 25 + 4 x + 6 \geq - 9 x + 12 + 4 x + 6 \geq 14 + 4 x + 6 \geq 18 + 4 x + 6 \geq 26 + 4 x + 6 \geq 30 + 4 x + 6 \geq 34 + 4 x + 6 \geq 42 + 4 x + 6 \geq 46 + 4 x + 6 \geq x + 9 + 4 x + 7 - 7 > 20 - 7 + 4 x + 7 - 7 > 54 - 7 + 4 x + 7 > - 9 + 4 x + 7 > 14 \times 3 + 4 x + 7 > 14 \times 9 + 4 x + 7 > 18 \times 13 + 4 x + 7 > 4 \times 15 + 4 x + 7 > 6 \times 9 + 4 x + 7 > -1 + 4 x + 7 > 11 + 4 x + 7 > 126 + 4 x + 7 > 15 + 4 x + 7 > 18 + 4 x + 7 > 20 + 4 x + 7 > 234 + 4 x + 7 > 27 + 4 x + 7 > 3 + 4 x + 7 > 42 + 4 x + 7 > 54 + 4 x + 7 > 60 + 4 x + 7 > 7 + 4 x + 7 \geq 15 + 4 x + 7 \geq 19 + 4 x + 7 \geq 21 + 4 x + 7 \geq 23 + 4 x + 7 \geq 24 + 4 x + 7 \geq 27 + 4 x + 7 \geq 31 + 4 x + 7 \geq 35 + 4 x + 7 \geq 39 + 4 x + 7 \geq 43 + 4 x + 7 \geq 47 + 4 x + 7 \leq 23 + 4 x + 8 - 8 > - 16 - 8 + 4 x + 8 - 8 > 12 - 8 + 4 x + 8 - 8 > 28 - 8 + 4 x + 8 - 8 > 32 - 8 + 4 x + 8 - 8 > 36 - 8 + 4 x + 8 - 8 > 40 - 8 + 4 x + 8 - 8 > 8 - 8 + 4 x + 8 - 8 \geq 8 - 8 + 4 x + 8 - x + 1 > 15 + 4 x + 8 - x + 13 > 15 + 4 x + 8 - x + 19 > 15 + 4 x + 8 - x + 22 > 15 + 4 x + 8 - x + 28 > 15 + 4 x + 8 - x - 11 > 15 + 4 x + 8 < - 11 x + 9 + 4 x + 8 < - 6 x + 9 - 5 x + 4 x + 8 < - 12 + 4 x + 8 < 14 + 4 x + 8 > - 12 + 4 x + 8 > - 16 + 4 x + 8 > - 8 + 4 x + 8 > 0 + 4 x + 8 > 16 + 4 x + 8 > 8 + 4 x + 8 > \frac{- 16}{2} + 4 x + 8 > \frac{- 36}{3} + 4 x + 8 > \frac{- 80}{5} + 4 x + 8 > \frac{48}{3} + 4 x + 8 > \frac{60}{5} + 4 x + 8 \geq - 15 x + 12 + 4 x + 8 \geq - 15 x + 15 + 4 x + 8 \geq - 25 x + 10 + 4 x + 8 \geq 16 + 4 x + 8 \geq 20 + 4 x + 8 \geq 28 + 4 x + 8 \geq 32 + 4 x + 8 \geq 36 + 4 x + 8 \geq 40 + 4 x + 8 \geq 44 + 4 x + 8 \geq 48 + 4 x + 8 \leq - 4 + 4 x + 8 \leq - 8 + 4 x + 8 \leq 20 + 4 x + 8 \leq 8 + 4 x + 8 \leq \frac{- 12}{3} + 4 x + 8 \leq \frac{- 40}{5} + 4 x + 8 \leq \frac{32}{4} + 4 x + 8 \leq \frac{80}{4} + 4 x + 9 > 12 \times 11 + 4 x + 9 > 12 \times 7 + 4 x + 9 > 12 \times 9 + 4 x + 9 > 16 \times 7 + 4 x + 9 > 18 \times 1 + 4 x + 9 > 18 \times 5 + 4 x + 9 > 2 \times 19 + 4 x + 9 > 20 \times 9 + 4 x + 9 > 108 + 4 x + 9 > 180 + 4 x + 9 > 21 + 4 x + 9 > 38 + 4 x + 9 > 84 + 4 x + 9 > 9 + 4 x + 9 > 90 + 4 x + 9 \geq 17 + 4 x + 9 \geq 20 + 4 x + 9 \geq 21 + 4 x + 9 \geq 25 + 4 x + 9 \geq 29 + 4 x + 9 \geq 33 + 4 x + 9 \geq 37 + 4 x + 9 \geq 41 + 4 x + 9 \geq 45 + 4 x + 9 \geq x + 6 + 4 x + 9 \leq 17 + 4 x + 9 \leq 21 + 4 x + 9 \leq 25 + 4 x + \frac{\left( 5 x + 1\right)^{3 + 1}}{5 \left(3 + 1\right)} + C + 4 x + \frac{\left( 5 x + 1\right)^{4}}{20} + C + 4 x + \frac{\left( 5 x + 1\right)^{4}}{5 \times 4} + C + 4 x + x + 2 \geq 12 + 4 x + x + 2 \geq 20 + 4 x + x + 3 \geq 12 + 4 x + x + 3 \geq 20 + 4 x + x + 3 \geq 28 + 4 x + y + 4 x - 11 x < 0 + 4 x - 2 x \leq 2 x - 2 x + 4 x - 2 x \leq 10 - 2 + 4 x - 2 x \leq 12 - 8 + 4 x - 2 x \leq 13 - 3 + 4 x - 2 x \leq 15 - 7 + 4 x - 2 y + 4 x - 3 x + 5 x - 180 \geq 0 + 4 x - 3 x + 5 x - 420 \geq 0 + 4 x - 3 x + 5 x - 480 \geq 0 + 4 x - 3 x + 5 x \geq 300 + 4 x - 3 x \leq 3 x - 3 x + 4 x - 3 y + 4 x - 4 x \leq 5 x - 1 - 4 x + 4 x - 4 x \leq 5 x - 2 - 4 x + 4 x - 4 x \leq 5 x - 3 - 4 x + 4 x - 5 x < 0 + 4 x - 6 x + 10 x + 4 x - 7 x < 0 + 4 x - 9 x < 0 + 4 x - 1 + 1 \leq 3 + 1 + 4 x - 1 + x \leq 4 - x + x + 4 x - 1 \leq 3 + 4 x - 1.2 \leq 0.15 + 4 x - 1.2 \leq 0.27 + 4 x - 1.3 \leq 0.18 + 4 x - 1.5 \leq 0.21 + 4 x - 1.6 \leq 0.15 + 4 x - 1.8 \leq 0.15 + 4 x - 10 + 10 < - 1.5 + 10 + 4 x - 10 + 10 < - 1.8 + 10 + 4 x - 10 + 10 < - 1.9 + 10 + 4 x - 10 + 10 > 1.8 + 10 + 4 x - 11 + 11 < - 0.1 + 11 + 4 x - 11 + 11 < - 1.1 + 11 + 4 x - 11 + 11 < - 1.3 + 11 + 4 x - 11 + 11 < - 1.6 + 11 + 4 x - 11 + 11 < - 1.7 + 11 + 4 x - 11 + 11 < - 1.8 + 11 + 4 x - 11 + 11 > 0.1 + 11 + 4 x - 11 + 11 > 1.6 + 11 + 4 x - 11 + 11 > 1.7 + 11 + 4 x - 11 > 13 + 4 x - 11 > 17 + 4 x - 11 > 5 + 4 x - 11 > 9 + 4 x - 12 + 12 < - 0.4 + 12 + 4 x - 12 + 12 < - 1.7 + 12 + 4 x - 12 + 12 < 16 + 12 + 4 x - 12 + 12 \geq 24 + 12 + 4 x - 12 + 12 \geq 32 + 12 + 4 x - 12 + 12 \leq 20 + 12 + 4 x - 12 + 12 \leq 24 + 12 + 4 x - 12 + 12 \leq 36 + 12 + 4 x - 12 + 12 \leq 8 + 12 + 4 x - 12 < - 16 + 4 x - 12 > - 10 + 4 x - 12 > - 12 + 4 x - 12 > - 4 + 4 x - 12 > 12 + 4 x - 12 > 8 + 4 x - 12 > \frac{- 20}{5} + 4 x - 12 > \frac{- 24}{2} + 4 x - 12 > \frac{24}{2} + 4 x - 12 > \frac{24}{3} + 4 x - 12 > \frac{60}{5} + 4 x - 12 \geq 20 + 4 x - 12 \leq 8 + 4 x - 120 \geq 0 + 4 x - 13 + 13 < - 0.1 + 13 + 4 x - 13 + 13 < - 0.2 + 13 + 4 x - 13 + 13 < - 0.5 + 13 + 4 x - 13 + 13 < - 0.9 + 13 + 4 x - 13 + 13 < - 1.1 + 13 + 4 x - 13 + 13 < - 1.2 + 13 + 4 x - 13 + 13 < - 1.3 + 13 + 4 x - 13 + 13 < - 1.7 + 13 + 4 x - 13 + 13 > 0.2 + 13 + 4 x - 13 + 13 > 0.5 + 13 + 4 x - 13 + 13 > 0.9 + 13 + 4 x - 13 + 13 > 1.1 + 13 + 4 x - 13 + 13 > 1.3 + 13 + 4 x - 13 > 11 + 4 x - 13 > 3 + 4 x - 13 > 7 + 4 x - 14 + 14 < - 0.1 + 14 + 4 x - 14 + 14 < - 0.4 + 14 + 4 x - 14 + 14 < - 0.8 + 14 + 4 x - 14 + 14 > 0.1 + 14 + 4 x - 14 > - 8 + 4 x - 15 + 15 < - 0.6 + 15 + 4 x - 15 + 15 < - 0.9 + 15 + 4 x - 15 + 15 < - 1.1 + 15 + 4 x - 15 + 15 < - 1.6 + 15 + 4 x - 15 + 15 < - 1.9 + 15 + 4 x - 15 + 15 > 0.6 + 15 + 4 x - 15 + 15 > 0.9 + 15 + 4 x - 15 + 15 > 1.6 + 15 + 4 x - 15 + 15 > 1.7 + 15 + 4 x - 15 + 15 > 1.9 + 15 + 4 x - 16 + 16 < - 0.1 + 16 + 4 x - 16 + 16 < - 0.2 + 16 + 4 x - 16 + 16 < - 0.6 + 16 + 4 x - 16 + 16 < - 1.1 + 16 + 4 x - 16 + 16 < - 1.2 + 16 + 4 x - 16 + 16 < - 1.3 + 16 + 4 x - 16 + 16 < - 1.7 + 16 + 4 x - 16 + 16 < - 1.9 + 16 + 4 x - 16 + 16 < 24 + 16 + 4 x - 16 + 16 > 0.2 + 16 + 4 x - 16 + 16 > 0.6 + 16 + 4 x - 16 + 16 > 1.2 + 16 + 4 x - 16 + 16 > 1.3 + 16 + 4 x - 16 + 16 > 1.5 + 16 + 4 x - 16 + 16 > 1.7 + 16 + 4 x - 16 + 16 > 1.9 + 16 + 4 x - 16 + 16 \geq 24 + 16 + 4 x - 16 + 16 \geq 28 + 16 + 4 x - 16 + 16 \geq 40 + 16 + 4 x - 16 + 16 \leq 4 + 16 + 4 x - 16 \leq 8 + 4 x - 17 + 17 < - 0.1 + 17 + 4 x - 17 + 17 < - 0.3 + 17 + 4 x - 17 + 17 < - 0.7 + 17 + 4 x - 17 + 17 < - 1.1 + 17 + 4 x - 17 + 17 < - 1.9 + 17 + 4 x - 17 + 17 > 0.3 + 17 + 4 x - 17 + 17 > 1.9 + 17 + 4 x - 18 + 18 < - 0.1 + 18 + 4 x - 18 + 18 < - 0.9 + 18 + 4 x - 18 + 18 < - 1.3 + 18 + 4 x - 18 + 18 < - 1.7 + 18 + 4 x - 18 + 18 < - 1.8 + 18 + 4 x - 18 + 18 > 0.1 + 18 + 4 x - 18 + 18 > 0.5 + 18 + 4 x - 18 + 18 > 1.8 + 18 + 4 x - 19 + 19 < - 0.2 + 19 + 4 x - 19 + 19 < - 0.8 + 19 + 4 x - 19 + 19 < - 0.9 + 19 + 4 x - 19 + 19 < - 1.2 + 19 + 4 x - 19 + 19 < - 1.3 + 19 + 4 x - 19 + 19 < - 1.7 + 19 + 4 x - 19 + 19 < - 1.9 + 19 + 4 x - 19 + 19 > 0.2 + 19 + 4 x - 19 + 19 > 0.9 + 19 + 4 x - 19 + 19 > 1.2 + 19 + 4 x - 19 + 19 > 1.7 + 19 + 4 x - 19 + 19 > 1.9 + 19 + 4 x - 19 \leq 9 + 4 x - 2 + 2 < - 0.3 + 2 + 4 x - 2 + 2 < - 0.4 + 2 + 4 x - 2 + 2 < - 0.6 + 2 + 4 x - 2 + 2 < - 0.7 + 2 + 4 x - 2 + 2 < - 1.1 + 2 + 4 x - 2 + 2 < - 1.2 + 2 + 4 x - 2 + 2 < - 1.7 + 2 + 4 x - 2 + 2 < - 1.8 + 2 + 4 x - 2 + 2 < - 1.9 + 2 + 4 x - 2 + 2 > 0.3 + 2 + 4 x - 2 + 2 > 0.4 + 2 + 4 x - 2 + 2 > 0.7 + 2 + 4 x - 2 + 2 > 1.2 + 2 + 4 x - 2 + 2 > 1.7 + 2 + 4 x - 2 + 2 > 1.9 + 2 + 4 x - 2 + 2 \leq 2 x - 2 + 2 + 4 x - 2 + x \leq 8 - x + x + 4 x - 2 > - 16 + 4 x - 2 > - 8 + 4 x - 2 \geq x + 7 + 4 x - 2 \leq 2 x - 2 + 4 x - 2.4 \leq 0.56 + 4 x - 2.7 \leq 0.36 + 4 x - 2.8 \leq 0.28 + 4 x - 2.9 \leq 0.27 + 4 x - 2.9 \leq 0.81 + 4 x - 20 + 20 > - 8 + 20 + 4 x - 20 + 20 > 16 + 20 + 4 x - 20 + 20 \geq 16 + 20 + 4 x - 20 + 20 \geq 28 + 20 + 4 x - 20 + 20 \geq 32 + 20 + 4 x - 20 + 20 \geq 4 + 20 + 4 x - 20 + 20 \geq 40 + 20 + 4 x - 20 + 20 \leq 12 + 20 + 4 x - 20 > - 12 + 4 x - 20 > - 8 + 4 x - 20 > 16 + 4 x - 20 > 4 + 4 x - 20 > \frac{- 24}{2} + 4 x - 20 > \frac{- 48}{4} + 4 x - 20 > \frac{24}{6} + 4 x - 22 > 6 + 4 x - 23 \leq 9 + 4 x - 24 + 24 \geq 12 + 24 + 4 x - 24 + 24 \geq 32 + 24 + 4 x - 24 + 24 \geq 36 + 24 + 4 x - 24 + 24 \geq 40 + 24 + 4 x - 24 + 24 \leq 16 + 24 + 4 x - 24 + 24 \leq 28 + 24 + 4 x - 24 > - 12 + 4 x - 24 > - 16 + 4 x - 24 > - 8 + 4 x - 24 > \frac{- 24}{3} + 4 x - 24 > \frac{- 48}{3} + 4 x - 24 > \frac{- 48}{4} + 4 x - 24 > \frac{80}{4} + 4 x - 28 + 28 > 4 + 28 + 4 x - 28 + 28 \geq 16 + 28 + 4 x - 28 + 28 \geq 24 + 28 + 4 x - 28 + 28 \leq 4 + 28 + 4 x - 28 + 28 \leq 40 + 28 + 4 x - 3 + 3 < - 0.2 + 3 + 4 x - 3 + 3 < - 0.9 + 3 + 4 x - 3 + 3 < - 1.8 + 3 + 4 x - 3 + 3 < - 1.9 + 3 + 4 x - 3 + 3 > 0.9 + 3 + 4 x - 3 + 3 > 1.5 + 3 + 4 x - 3 < 17 + 4 x - 3 < 9 + 4 x - 3 \geq 29 + 4 x - 3 \leq 3 x - 3 + 4 x - 3.3 \leq 0.18 + 4 x - 3.4 \leq 0.21 + 4 x - 3.5 \leq 0.54 + 4 x - 3.6 \leq 0.27 + 4 x - 3.9 \leq 0.27 + 4 x - 3.9 \leq 0.54 + 4 x - 304 + 304 < 3705 + 304 + 4 x - 304 < 3705 + 4 x - 32 + 32 > 28 + 32 + 4 x - 32 + 32 \leq 24 + 32 + 4 x - 32 + 32 \leq 36 + 32 + 4 x - 32 + 32 \leq 4 + 32 + 4 x - 36 + 36 < 20 + 36 + 4 x - 36 + 36 \geq 20 + 36 + 4 x - 36 + 36 \geq 24 + 36 + 4 x - 36 + 36 \geq 32 + 36 + 4 x - 36 + 36 \geq 4 + 36 + 4 x - 36 + 36 \geq 8 + 36 + 4 x - 36 + 36 \leq 12 + 36 + 4 x - 36 + 36 \leq 28 + 36 + 4 x - 4 + 4 < - 0.1 + 4 + 4 x - 4 + 4 < - 1.1 + 4 + 4 x - 4 + 4 < - 1.5 + 4 + 4 x - 4 + 4 > 0.1 + 4 + 4 x - 4 + 4 \geq 24 + 4 + 4 x - 4 + 4 \geq 28 + 4 + 4 x - 4 + 4 \geq 32 + 4 + 4 x - 4 + 4 \geq 36 + 4 + 4 x - 4 + 4 \leq - 20 + 4 + 4 x - 4 + 4 \leq - 4 + 4 + 4 x - 4 - x^{2} + x \geq 2 + 4 x - 4 < 4 + 4 x - 4 > - 10 + 4 x - 4 > - 12 + 4 x - 4 \leq - 20 + 4 x - 4.2 \leq 0.21 + 4 x - 4.3 \leq 0.09 + 4 x - 4.6 \leq 0.09 + 4 x - 4.6 \leq 0.21 + 4 x - 4.7 \leq 0.42 + 4 x - 4.8 \leq 0.21 + 4 x - 4.9 \leq 0.09 + 4 x - 40 + 40 \geq 16 + 40 + 4 x - 40 + 40 \geq 20 + 40 + 4 x - 40 + 40 \geq 24 + 40 + 4 x - 40 + 40 \geq 28 + 40 + 4 x - 40 + 40 \geq 4 + 40 + 4 x - 5 + 5 < - 0.3 + 5 + 4 x - 5 + 5 < - 0.6 + 5 + 4 x - 5 + 5 < - 1.2 + 5 + 4 x - 5 + 5 < - 1.4 + 5 + 4 x - 5 + 5 > 1.4 + 5 + 4 x - 5 < - 13 + 4 x - 5 < - 17 + 4 x - 5 < - 21 + 4 x - 5 < - 29 + 4 x - 5 < - 7 + 4 x - 5 < - 9 + 4 x - 5 < -1 + 4 x - 5 < 11 + 4 x - 5 < 15 + 4 x - 5 < 7 + 4 x - 5 \geq 3 + 4 x - 5 \geq 7 + 4 x - 5 \leq - 13 + 4 x - 5 \leq 11 + 4 x - 5 \leq 3 + 4 x - 5.3 \leq 0.18 + 4 x - 5.7 \leq 0.06 + 4 x - 5.7 \leq 0.12 + 4 x - 5.8 \leq 0.12 + 4 x - 540 \geq 0 + 4 x - 55 + 55 < 1001 + 55 + 4 x - 55 < 1001 + 4 x - 6 + 6 < - 0.5 + 6 + 4 x - 6 + 6 < - 1.2 + 6 + 4 x - 6 + 6 < - 1.3 + 6 + 4 x - 6 + 6 < - 1.8 + 6 + 4 x - 6 + 6 > 0.3 + 6 + 4 x - 6 + 6 > 1.2 + 6 + 4 x - 6 + 6 > 1.3 + 6 + 4 x - 6 > - 12 + 4 x - 7 + 7 < - 0.1 + 7 + 4 x - 7 + 7 < - 0.7 + 7 + 4 x - 7 + 7 < - 1.4 + 7 + 4 x - 7 + 7 < - 1.7 + 7 + 4 x - 7 + 7 < - 1.9 + 7 + 4 x - 7 + 7 > 0.1 + 7 + 4 x - 7 + 7 > 1.4 + 7 + 4 x - 7 + 7 > 1.7 + 7 + 4 x - 7 > 13 + 4 x - 7 \geq x + 2 + 4 x - 7 \leq - 15 + 4 x - 7 \leq 1 + 4 x - 7 \leq 9 + 4 x - 8 + 8 < - 0.3 + 8 + 4 x - 8 + 8 < - 0.8 + 8 + 4 x - 8 + 8 < - 1.5 + 8 + 4 x - 8 + 8 < - 1.9 + 8 + 4 x - 8 + 8 > 1.9 + 8 + 4 x - 8 + 8 > 16 + 8 + 4 x - 8 + 8 > 8 + 8 + 4 x - 8 + 8 \geq 36 + 8 + 4 x - 8 + 8 \leq 40 + 8 + 4 x - 8 > - 12 + 4 x - 8 > - 16 + 4 x - 8 > - 20 + 4 x - 8 > - 4 + 4 x - 8 > 16 + 4 x - 8 > \frac{- 20}{5} + 4 x - 8 > \frac{- 60}{3} + 4 x - 8 > \frac{- 60}{5} + 4 x - 8 > \frac{- 64}{4} + 4 x - 8 > \frac{- 80}{5} + 4 x - 9 + 9 < - 0.1 + 9 + 4 x - 9 + 9 < - 0.9 + 9 + 4 x - 9 + 9 < - 1.8 + 9 + 4 x - 9 + 9 > 0.1 + 9 + 4 x - 9 + 9 > 0.5 + 9 + 4 x - 9 + 9 > 0.9 + 9 + 4 x - 9 + 9 > 1.8 + 9 + 4 x - \frac{13 x}{7} > - 15 + 18 + 4 x - x > 10 - 4 + 4 x - x > 11 - 5 + 4 x - x > 14 - 2 + 4 x - x > 14 - 5 + 4 x - x > 14 - 8 + 4 x - x > 15 - 3 + 4 x - x > 16 - 10 + 4 x - x > 16 - 7 + 4 x - x > 17 - 5 + 4 x - x > 17 - 8 + 4 x - x > 19 - 7 + 4 x - x > 20 - 5 + 4 x - x > 21 - 6 + 4 x - x > 21 - 9 + 4 x - x > 22 - 7 + 4 x - x > 23 - 8 + 4 x - x > 24 - 9 + 4 x - x > 8 - 2 + 4 x - x > 9 - 3 + 4 x < - 4 \times 9 + 4 x < - 8 \times 9 + 4 x < - 12 + 4 x < - 120 + 4 x < - 16 + 4 x < - 16 - 20 + 4 x < - 2 + 4 x < - 20 + 4 x < - 24 + 4 x < - 28 + 4 x < - 32 + 4 x < - 36 + 4 x < - 4 + 4 x < - 40 + 4 x < - 6 + 4 x < - 60 + 4 x < - 72 + 4 x < - 8 + 4 x < 16 \times 3 + 4 x < 16 \times 5 + 4 x < 16 \times 9 + 4 x < 20 \times 3 + 4 x < 24 \times 3 + 4 x < 24 \times 9 + 4 x < 32 \times 3 + 4 x < 4 \times 3 + 4 x < 4 \times 9 + 4 x < 8 \times 3 + 4 x < 0 + 4 x < 0.1 + 4 x < 0.2 + 4 x < 0.3 + 4 x < 0.8 + 4 x < 1 + 3 + 4 x < 1.3 + 4 x < 1.6 + 4 x < 1.7 + 4 x < 10.3 + 4 x < 10.5 + 4 x < 10.9 + 4 x < 1056 + 4 x < 11.3 + 4 x < 11.6 + 4 x < 11.7 + 4 x < 11.8 + 4 x < 11.9 + 4 x < 12 + 4 x < 12.1 + 4 x < 12.5 + 4 x < 12.8 + 4 x < 13.1 + 4 x < 13.2 + 4 x < 13.4 + 4 x < 13.6 + 4 x < 13.9 + 4 x < 14.1 + 4 x < 14.3 + 4 x < 14.4 + 4 x < 14.7 + 4 x < 14.8 + 4 x < 144 + 4 x < 15.1 + 4 x < 15.4 + 4 x < 15.8 + 4 x < 15.9 + 4 x < 16 + 4 x < 16 - 12 + 4 x < 16.2 + 4 x < 16.3 + 4 x < 16.9 + 4 x < 17.1 + 4 x < 17.7 + 4 x < 17.8 + 4 x < 17.9 + 4 x < 18.1 + 4 x < 18.2 + 4 x < 18.8 + 4 x < 2.1 + 4 x < 2.5 + 4 x < 2.8 + 4 x < 2.9 + 4 x < 20 + 4 x < 216 + 4 x < 24 + 4 x < 28 + 4 x < 3.6 + 4 x < 3.8 + 4 x < 3.9 + 4 x < 36 + 4 x < 4 + 4 x < 4 - 20 + 4 x < 4 - 8 + 4 x < 4.2 + 4 x < 4.4 + 4 x < 4.7 + 4 x < 4.8 + 4 x < 40 + 4 x < 4009 + 4 x < 48 + 4 x < 5.3 + 4 x < 5.5 + 4 x < 5.6 + 4 x < 56 + 4 x < 6.1 + 4 x < 6.2 + 4 x < 6.3 + 4 x < 6.5 + 4 x < 6.9 + 4 x < 7.2 + 4 x < 72 + 4 x < 8 + 4 x < 8.1 + 4 x < 8.2 + 4 x < 8.9 + 4 x < 80 + 4 x < 9 - 5 + 4 x < 9.2 + 4 x < 9.3 + 4 x < 9.4 + 4 x < 9.7 + 4 x < 9.9 + 4 x < 96 + 4 x > - 12 \times 3 + 4 x > - 16 \times 3 + 4 x > - 16 \times 5 + 4 x > - 16 \times 9 + 4 x > - 20 \times 3 + 4 x > - 20 \times 9 + 4 x > - 24 \times 3 + 4 x > - 24 \times 9 + 4 x > - 28 \times 5 + 4 x > - 28 \times 9 + 4 x > - 36 \times 5 + 4 x > - 36 \times 9 + 4 x > - 4 \times 3 + 4 x > - 4 \times 9 + 4 x > - 40 \times 3 + 4 x > - 40 \times 5 + 4 x > - 8 \times 9 + 4 x > - 10 + 4 x > - 100 + 4 x > - 108 + 4 x > - 11 + 4 x > - 12 + 4 x > - 12 + 12 + 4 x > - 12 + 20 + 4 x > - 12 - 8 + 4 x > - 120 + 4 x > - 14 + 4 x > - 140 + 4 x > - 144 + 4 x > - 16 + 4 x > - 16 + 24 + 4 x > - 16 + 8 + 4 x > - 16 - 12 + 4 x > - 16 - 8 + 4 x > - 17 + 4 x > - 18 + 4 x > - 180 + 4 x > - 20 + 4 x > - 20 + 8 + 4 x > - 20 - 16 + 4 x > - 20 - 4 + 4 x > - 200 + 4 x > - 216 + 4 x > - 24 + 4 x > - 25 + 4 x > - 252 + 4 x > - 27 + 4 x > - 28 + 4 x > - 3 + 4 x > - 31 + 4 x > - 32 + 4 x > - 324 + 4 x > - 34 + 4 x > - 36 + 4 x > - 4 + 4 x > - 4 + 12 + 4 x > - 4 + 8 + 4 x > - 40 + 4 x > - 45 + 4 x > - 48 + 4 x > - 5 + 4 x > - 54 + 4 x > - 6 + 4 x > - 60 + 4 x > - 63 + 4 x > - 7 + 4 x > - 72 + 4 x > - 8 + 4 x > - 8 + 24 + 4 x > - 8 - 4 + 4 x > - 8 - 8 + 4 x > - 80 + 4 x > - 9 + 4 x > 0 \times 3 + 4 x > 0 \times 5 + 4 x > 0 \times 9 + 4 x > 12 \times 7 + 4 x > 16 \times 3 + 4 x > 16 \times 9 + 4 x > 20 \times 3 + 4 x > 20 \times 5 + 4 x > 20 \times 9 + 4 x > 24 \times 5 + 4 x > 24 \times 9 + 4 x > 28 \times 3 + 4 x > 28 \times 9 + 4 x > 36 \times 3 + 4 x > 36 \times 9 + 4 x > 4 \times 3 + 4 x > 40 \times 3 + 4 x > 8 \times 3 + 4 x > 8 \times 5 + 4 x > -1 + 4 x > 0 + 4 x > 1 + 3 + 4 x > 10 - 17 + 4 x > 10.8 + 4 x > 100 + 4 x > 104 - 11 + 4 x > 104 - 5 + 4 x > 108 - 9 + 4 x > 11 + 4 x > 11.1 + 4 x > 11.8 + 4 x > 115 + 4 x > 117 + 4 x > 119 + 4 x > 12 + 4 x > 12 + 12 + 4 x > 12 - 12 + 4 x > 12 - 4 + 4 x > 12.6 + 4 x > 12.7 + 4 x > 120 + 4 x > 120 - 3 + 4 x > 123 + 4 x > 126 - 11 + 4 x > 126 - 7 + 4 x > 13.2 + 4 x > 13.5 + 4 x > 13.9 + 4 x > 136 - 13 + 4 x > 14 - 5 + 4 x > 14.1 + 4 x > 14.3 + 4 x > 144 + 4 x > 147 + 4 x > 15 + 4 x > 15.6 + 4 x > 15.9 + 4 x > 16 + 4 x > 16 + 8 + 4 x > 16 - 12 + 4 x > 16 - 8 + 4 x > 16.2 + 4 x > 16.6 + 4 x > 16.7 + 4 x > 16.9 + 4 x > 161 + 4 x > 17.2 + 4 x > 17.3 + 4 x > 17.5 + 4 x > 17.7 + 4 x > 17.9 + 4 x > 171 + 4 x > 173 + 4 x > 176 - 15 + 4 x > 177 + 4 x > 18 + 4 x > 18 - 11 + 4 x > 18 - 3 + 4 x > 18.1 + 4 x > 18.5 + 4 x > 18.9 + 4 x > 180 + 4 x > 180 - 3 + 4 x > 180 - 9 + 4 x > 185 + 4 x > 19.2 + 4 x > 19.8 + 4 x > 19.9 + 4 x > 190 - 17 + 4 x > 2.3 + 4 x > 2.4 + 4 x > 2.7 + 4 x > 20 + 4 x > 20 - 11 + 4 x > 20 - 16 + 4 x > 20 - 4 + 4 x > 20.2 + 4 x > 20.9 + 4 x > 208 - 13 + 4 x > 21 + 4 x > 216 + 4 x > 22 - 11 + 4 x > 22 - 17 + 4 x > 221 + 4 x > 223 + 4 x > 227 + 4 x > 23 + 4 x > 234 - 11 + 4 x > 234 - 7 + 4 x > 238 - 17 + 4 x > 24 + 4 x > 243 + 4 x > 249 + 4 x > 252 + 4 x > 26 - 17 + 4 x > 260 - 11 + 4 x > 260 - 17 + 4 x > 27 + 4 x > 28 + 4 x > 29 + 4 x > 295 + 4 x > 3.2 + 4 x > 3.7 + 4 x > 3.9 + 4 x > 306 - 11 + 4 x > 32 + 4 x > 324 + 4 x > 33 + 4 x > 35 + 4 x > 36 + 4 x > 365 + 4 x > 367 + 4 x > 38 - 5 + 4 x > 38 - 9 + 4 x > 380 - 13 + 4 x > 380 - 15 + 4 x > 39 + 4 x > 4 + 4 x > 4 + 20 + 4 x > 4 - 15 + 4 x > 4 - 8 + 4 x > 4.1 + 4 x > 4.5 + 4 x > 40 + 4 x > 40 - 5 + 4 x > 41 + 4 x > 42 - 19 + 4 x > 43 + 4 x > 44 - 17 + 4 x > 45 + 4 x > 47 + 4 x > 48 + 4 x > 5 + 4 x > 5 - 1 + 4 x > 52 - 17 + 4 x > 53 + 4 x > 54 + 4 x > 54 - 15 + 4 x > 54 - 7 + 4 x > 6 - 15 + 4 x > 6.3 + 4 x > 6.4 + 4 x > 60 + 4 x > 60 - 13 + 4 x > 60 - 17 + 4 x > 60 - 7 + 4 x > 69 + 4 x > 7 + 4 x > 7 - 3 + 4 x > 7.1 + 4 x > 7.2 + 4 x > 7.3 + 4 x > 7.8 + 4 x > 71 + 4 x > 72 + 4 x > 75 + 4 x > 8 + 4 x > 8 + 12 + 4 x > 8.4 + 4 x > 8.7 + 4 x > 80 + 4 x > 81 + 4 x > 84 + 4 x > 84 - 13 + 4 x > 84 - 15 + 4 x > 84 - 9 + 4 x > 87 + 4 x > 88 - 11 + 4 x > 9 + 4 x > 9.1 + 4 x > 9.5 + 4 x > 9.9 + 4 x > 90 - 3 + 4 x > 90 - 9 + 4 x > 93 + 4 x > 97 + 4 x > 99 + 4 x \geq - 12 \times 3 + 4 x \geq - 12 \times 5 + 4 x \geq - 16 \times 3 + 4 x \geq - 16 \times 7 + 4 x \geq - 20 \times 3 + 4 x \geq - 20 \times 5 + 4 x \geq - 24 \times 3 + 4 x \geq - 24 \times 5 + 4 x \geq - 28 \times 3 + 4 x \geq - 28 \times 5 + 4 x \geq - 32 \times 3 + 4 x \geq - 32 \times 5 + 4 x \geq - 36 \times 3 + 4 x \geq - 4 \times 3 + 4 x \geq - 4 \times 5 + 4 x \geq - 40 \times 3 + 4 x \geq - 8 \times 3 + 4 x \geq - 8 \times 5 + 4 x \geq - 100 + 4 x \geq - 108 + 4 x \geq - 112 + 4 x \geq - 12 + 4 x \geq - 120 + 4 x \geq - 140 + 4 x \geq - 160 + 4 x \geq - 20 + 4 x \geq - 24 + 4 x \geq - 36 + 4 x \geq - 4 + 4 x \geq - 40 + 4 x \geq - 48 + 4 x \geq - 60 + 4 x \geq - 72 + 4 x \geq - 8 + 4 x \geq - 84 + 4 x \geq - 96 + 4 x \geq 0 \times 3 + 4 x \geq 0 \times 5 + 4 x \geq 16 \times 7 + 4 x \geq 4 \times 3 + 4 x \geq 8 \times 3 + 4 x \geq 0 + 4 x \geq 1 + 3 + 4 x \geq 100 + 4 x \geq 11 + 4 x \geq 112 + 4 x \geq 12 + 4 x \geq 120 + 4 x \geq 13 - 1 + 4 x \geq 14 + 4 x \geq 14 - 2 + 4 x \geq 14 - 6 + 4 x \geq 16 + 4 x \geq 17 - 1 + 4 x \geq 18 - 6 + 4 x \geq 19 + 4 x \geq 20 + 4 x \geq 210 + 4 x \geq 22 + 4 x \geq 22 - 2 + 4 x \geq 23 - 7 + 4 x \geq 24 + 4 x \geq 24 - 4 + 4 x \geq 25 - 5 + 4 x \geq 27 + 4 x \geq 28 + 4 x \geq 29 - 1 + 4 x \geq 31 - 7 + 4 x \geq 32 + 4 x \geq 32 - 4 + 4 x \geq 33 - 9 + 4 x \geq 36 + 4 x \geq 37 - 1 + 4 x \geq 37 - 5 + 4 x \geq 39 - 3 + 4 x \geq 4 + 4 x \geq 40 + 4 x \geq 42 + 4 x \geq 42 - 6 + 4 x \geq 44 + 4 x \geq 44 - 4 + 4 x \geq 45 - 9 + 4 x \geq 5 - 1 + 4 x \geq 52 + 4 x \geq 56 + 4 x \geq 60 + 4 x \geq 64 + 4 x \geq 68 + 4 x \geq 7 + 4 x \geq 7 - 3 + 4 x \geq 8 + 4 x \geq 9 - 5 + 4 x \left( 2 x^{2} - 10 x + 3 x\right) + 4 x \left( 2 x^{2} - 7 x\right) + 4 x \left( 3 x^{2} - 4 x\right) - \left( 10 x^{2} - 15 + 2\right) + 4 x \left( 5 x^{2} - 13 x\right) + 4 x \left( 5 x^{2} - 15 x + 2 x\right) + 4 x \left(x + 2\right) \left(x + 3\right) + 4 x \left(x + 3\right) < 0 + 4 x \left(x + 3\right) > 0 + 4 x \left(x^{2} + 5 x + 6\right) + 4 x \left(x^{2} + 7 x + 10\right) + 4 x \leq - 10 + 4 x \leq - 11 + 4 x \leq - 12 + 4 x \leq - 12 - 12 + 4 x \leq - 14 + 4 x \leq - 16 + 4 x \leq - 18 + 4 x \leq - 20 + 4 x \leq - 200 + 4 x \leq - 24 + 4 x \leq - 28 + 4 x \leq - 36 + 4 x \leq - 4 + 4 x \leq - 4 - 12 + 4 x \leq - 4 - 8 + 4 x \leq - 40 + 4 x \leq - 8 + 4 x \leq 2 x + 4 x \leq 0 + 4 x \leq 1.47 + 4 x \leq 1.48 + 4 x \leq 1.71 + 4 x \leq 1.75 + 4 x \leq 1.95 + 4 x \leq 12 + 4 x \leq 16 + 4 x \leq 2 + 6 + 4 x \leq 2.96 + 4 x \leq 20 + 4 x \leq 24 + 4 x \leq 3 + 4 x \leq 3.08 + 4 x \leq 3.17 + 4 x \leq 3.48 + 4 x \leq 3.87 + 4 x \leq 32 + 4 x \leq 36 + 4 x \leq 4 + 4 x \leq 4 - 8 + 4 x \leq 4.04 + 4 x \leq 4.17 + 4 x \leq 4.39 + 4 x \leq 4.41 + 4 x \leq 4.44 + 4 x \leq 4.69 + 4 x \leq 4.81 + 4 x \leq 40 + 4 x \leq 420 + 4 x \leq 44 + 4 x \leq 48 + 4 x \leq 5 + 4 x \leq 5.01 + 4 x \leq 5.12 + 4 x \leq 5.48 + 4 x \leq 5.82 + 4 x \leq 5.92 + 4 x \leq 52 + 4 x \leq 56 + 4 x \leq 60 + 4 x \leq 64 + 4 x \leq 68 + 4 x \leq 7 - 3 + 4 x \leq 72 + 4 x \leq 8 + 4 x \leq 8 - 12 + 4 x \leq 8 - 8 + 4 x \leq 84 + 4 x^{ - 7 } + 4 x^{10} + 4 x^{2} + 4 x^{2} + 12 x < 0 + 4 x^{2} + 12 x > 0 + 4 x^{2} + 16 x y + 16 y^{2} + 4 x^{2} + 36 x y + 81 y^{2} + 4 x^{2} + 5 x - 3 + 5 x^{2} + 2 x - 4 + 4 x^{2} + 8 x y + 8 x y + 16 y^{2} + 4 x^{2} + 9 x + 3 + x + 8 + 4 x^{2} + 9 x + 3 + x + 8 + 4 x^{2} + 9 x + C + 4 x^{2} + x + 3 + 4 x^{2} - 17 x + 15 \leq 0 + 4 x^{2} - 17 x - 15 \leq 0 + 4 x^{2} - 19 x - 30 \leq 0 + 4 x^{2} - 21 x - 18 \geq 0 + 4 x^{2} - 21 x - 18 \leq 0 + 4 x^{2} - 23 x + 15 \leq 0 + 4 x^{2} - 29 x + 30 \leq 0 + 4 x^{2} - 3 x - 10 \leq 0 + 4 x^{2} - 4 x + 1 + 21 x^{2} + 63 x + 4 x^{2} - 5 x + C + 4 x^{2} - 5 x - 6 \leq 0 + 4 x^{2} - 7 x - 15 \leq 0 + 4 x^{2} - 8 x + 4 + 4 x^{2} + 2 x + 4 x^{2} - 9 x + 4 x^{2} - 9 x + C + 4 x^{2} < 144 + 64 + 4 x^{2} < 208 + 4 x^{2} \left( 4 x^{2} - 12 x y + 9 y^{2}\right) - 12 x y \left( 4 x^{2} - 12 x y + 9 y^{2}\right) + 9 y^{2} \left( 4 x^{2} - 12 x y + 9 y^{2}\right) + 4 x^{2} y - 11 x y^{2} + 9 + 4 x^{3} + 8 x^{2} - 14 x - 6 + 4 x^{8} + 4 y + 4 y + 4 \times \left( - 6 \right) + 6 y - 4 + 4 y + 6 y - 42 + 1 + 4 y + 1 + 6 y + 6 \times 5 + 4 y + 32 - 6 y - 2 + 4 y + 4 + 6 y - 30 + 4 y - 1 + 1 < 4 + 1 + 4 y - 1 + 1 < 8 + 1 + 4 y - 2 + 2 < 3 + 2 + 4 y - 2 + 2 < 7 + 2 + 4 y - 24 + 6 y - 4 + 4 y - 3 + 3 < 2 + 3 + 4 y - 3 + 3 < 4 + 3 + 4 y - 3 + 3 < 6 + 3 + 4 y - 4 + 4 y - 4 + 4 < 1 + 4 + 4 y - 4 + 4 < 5 + 4 + 4 y - 5 + 5 < 2 + 5 + 4 y - 5 + 5 < 4 + 5 + 4 y - 6 + 6 < 1 + 6 + 4 y - 6 + 6 < 3 + 6 + 4 y - 7 + 7 < 2 + 7 + 4 y - 8 + 8 < 1 + 8 + 4 y < 5 + 4 y < 7 + 4 y < 9 + 4 y \geq 140 - 7 x + 4 y \geq 168 - 7 x + 4 y \geq 196 - 7 x + 4 y \geq 224 - 7 x + 4 y \geq 56 - 8 x + 4 y \geq 60 - 6 x + 4 y \geq 64 - 8 x + 4 y \geq 84 - 6 x + 4 y \left( - 5 y - 10\right) + 10 \left( - 5 y - 10\right) + 4 y \left(x\right)^{2} + 4 y \left(z - 2 x + 7 x y z\right) + 4 y \left(z - 3 x + 5 x y z\right) + 4 y \left(z - 4 x + 6 x y z\right) + 4 y \leq \log_{3} 50 + 4 y \log_{3} 3 \leq \log_{3} 50 + 4 y^{ - 2 - 4} + 4 y^{ - 2 } + 4 y^{ - 3 } + 4 y^{ - 4 } + 4 y^{ - 6 } + 4 y^{12} + 4 y^{12} \times 6 \times 6 + 4 y^{13} \times 4 \times 2 + 4 y^{13} \times 6 \times 2 + 4 y^{14} + 4 y^{14} \times 6 \times 2 + 4 y^{16} \times 2 \times 3 + 4 y^{2 + 4 + 7} \times 6 \times 4 + 4 y^{2 + 6 + 8} \times 4 \times 3 + 4 y^{21} \times 4 \times 2 + 4 y^{2} + 10 y + 4 y^{2} + 12 y + 4 y - 5 + 4 y^{2} + 14 y + 4 y^{2} + 16 y - 2 y - 7 + 4 y^{2} + 16 y - 5 + 4 y^{2} + 28 + 4 y^{2} - 12 y + 9 + 4 y^{2} - 20 y + 4 y^{2} + 4 + 4 y^{2} - 6 y - 6 y + 9 + 4 y^{3 + 4 + 2} \times 2 \times 4 + 4 y^{3} + 4 y^{4} + 4 y^{4} - 12 y^{3} - 6 y^{4} + 42 y^{3} + 4 y^{5 + 2 + 6} \times 4 \times 2 + 4 y^{5 + 4 + 3} \times 6 \times 6 + 4 y^{5 + 8 - 6} \times 4 \times 3 + 4 y^{6 + 7 + 8} \times 2 \times 5 + 4 y^{6} + 4 y^{7 + 4 + 5} \times 2 \times 3 + 4 y^{7 + 5 + 3} \times 6 \times 4 + 4 y^{7 + 6 + 8} \times 4 \times 2 + 4 y^{7} + 4 y^{7} \times 4 \times 3 + 4 y^{8 + 2 + 3} \times 6 \times 2 + 4 z^{3} - 20 z^{2} - 16 z - z^{3} - 2 z^{2} + 4.064 \times 10^{7} + 4.08 \times 10^{5} + 4.12 \times 10^{5} + 4.22 \times 10^{5} + 4.29 \times 10^{9} + 4.4 q^{2} + 40.2 q + 770 - 0.9 q^{2} - 17.1 q - 640 + 4.400 \times 10^{7} + 4.41 \times 10^{5} + 4.6 b^{2} - 12 b + 4.637 \times 10^{7} + 4.7 a - 5.1 x + 4.718 \times 10^{7} + 4.7869 \times 10^{ - 3 } + 4.803 \times 10^{7} + 4.82 \times 10^{ - 5 } + 40 \times \frac{111 x}{40} > 8 \times 40 + 40 \times \frac{39 x}{40} > 4 \times 40 + 40 \times \frac{81 x}{40} > 7 \times 40 + 40 \times m \times m \times m \times n \times n \times n + 40 a < 16 + 40 a < 25 + 40 a < 36 + 40 a < 4 + 40 a < 64 + 40 a < 81 + 40 k > 256 + 40 k \leq 256 + 40 m > - 100 + 40 m > - 25 + 40 m > - 81 + 40 m > - 9 + 40 u v \left(u + v\right) + 40 u^{14} + 8 u^{9} + 40 u^{2} v + 40 u v^{2} + 40 x + 56 y - 2 \left( 4 y - 5 x\right) + 40 x + 56 y - 8 y + 10 x + 40 x + 12 + 40 x + 20 \leq 8 x - 6 + 40 x + 30 \leq 5 x - 2 + 40 x + 35 \leq 8 x - 3 + 40 x + 40 \leq 8 x - 8 + 40 x + 48 \leq 6 x - 3 + 40 x + 72 \leq 4 x - 8 + 40 x - 5 x \leq - 2 - 30 + 40 x - 6 x \leq - 3 - 48 + 40 x - 8 x \leq - 35 + 40 x - 8 x \leq - 6 - 20 + 40 x - 8 x \leq - 8 - 40 + 40 x - 9 x \leq - 3 - 72 + 40 x - 110 \leq 19 + 40 x - 30 + 15 x + 615 \leq 18 x + 30 + 40 x - 30 + 15 x + 705 \leq 12 x + 30 + 40 x - 30 + 15 x - 405 \leq 24 x + 30 + 40 x - 30 + 15 x - 495 \leq 18 x + 30 + 40 x - 30 + 15 x - 585 \leq 12 x + 30 + 40 x - 4000 > 0 + 40 x - 48 \leq 13 + 40 x - 5600 > 0 + 40 x - 6400 > 0 + 40 x - 7200 > 0 + 40 x > 42 + 40 x > 5600 + 40 x > 6400 + 40 x > 7200 + 40 x \geq 11 + 40 x \geq 9 + 40 x \leq - 27 + 40 x \leq - 32 + 40 x \leq - 43 + 40 x \leq - 55 + 40 x \leq - 74 + 40 x \leq 129 + 40 x \leq 61 + 40 x^{4} + 40 y^{18} + 400 \times 100 + 400 \times 80 + 41 x - 4920 > 0 + 41 x - 6560 > 0 + 41 x - 8200 > 0 + 41 x < 12 + 41 x < 22 + 41 x < 6 + 41 x > 123 + 41 x > 350 + 41 x > 98 + 41 x > \frac{123 \times 70}{70} + 41 x \geq 1 + 41 x \geq 6 + 41 x \leq 615 + 42 \frac{107 x}{42} > 6 \times 42 + 42 \frac{11 x - 168}{42} < 42 \times 7 + 42 \frac{115 x}{42} > 2 \times 42 + 42 \left( 8 x - 2 y\right) + 42 \times u^{6} v^{7} \times u^{3} v^{4} + 42 \times \frac{109 x}{42} > 3 \times 42 + 42 \times \frac{143 x}{42} > 2 \times 42 + 42 \times \frac{83 x}{42} > 3 \times 42 + 42 \times u^{6 + 3} \times v^{7 + 4} + 42 s^{2} t + 42 s t^{2} + 42 u^{2} - 63 u v + 42 u^{2} v^{2} + 42 u^{2} v^{3} + 42 u^{9} v^{11} + 42 x + 12 \leq 5 x - 9 + 42 x + 14 \leq 2 x - 4 + 42 x + 18 \leq 4 x - 8 + 42 x + 21 \leq 6 x - 5 + 42 x + 24 \leq 6 x - 3 + 42 x + 28 \leq 3 x - 3 + 42 x + 30 \leq 6 x - 6 + 42 x + 36 \leq 6 x - 5 + 42 x + 48 \leq 2 x - 7 + 42 x + 48 \leq 8 x - 4 + 42 x - 2 x \leq - 7 - 48 + 42 x - 2 x \leq - 8 - 35 + 42 x - 3 x \leq - 3 - 28 + 42 x - 4 x \leq - 8 - 18 + 42 x - 5 x \leq - 9 - 12 + 42 x - 6 x \leq - 3 - 24 + 42 x - 6 x \leq - 5 - 21 + 42 x - 6 x \leq - 5 - 36 + 42 x - 8 x \leq - 2 - 54 + 42 x - 8 x \leq - 4 - 48 + 42 x - 9 x \leq - 2 - 42 + 42 x - 102 \leq 19 + 42 x - 154 \leq 1 + 42 x - 1680 > 0 + 42 x - 7560 > 0 + 42 x > 126 + 42 x > 252 + 42 x > \frac{21 \times 12}{2} + 42 x > \frac{63 \times 8}{2} + 42 x \leq 144 + 42 x \leq 155 + 420 s t u v + 43 x - 4300 > 0 + 43 x < 10 + 43 x < 3 + 43 x < 31 + 43 x < 48 + 43 x > 0 + 43 x > 160 + 43 x > 344 + 43 x > 4300 + 43 x > 56 + 43 x > 576 + 43 x > \frac{86 \times 28}{7} + 43 x \leq - 430 + 43 x \leq - 46 + 43 x \leq - 49 + 43 x \leq - 645 + 43 x \leq 430 + 43 x \leq 645 + 432 \times n \times n + 44 \frac{117 x}{44} > 2 \times 44 + 44 \times y^{3 + 1} z x^{6} + 44 \times \frac{127 x}{44} > 6 \times 44 + 44 x - 2640 > 0 + 44 x - 5280 > 0 + 44 x - 6160 > 0 + 44 x < 63 + 44 x > - 1530 + 44 x > - 176 + 44 x > - 264 + 44 x > - 308 + 44 x > - \frac{22 \times 24}{3} + 44 x > - \frac{33 \times 32}{4} + 44 x > - \frac{77 \times 12}{3} + 44 x > 168 + 44 x > 5280 + 44 x \left(x + 9\right) - 40 \left(x + 9\right) + 44 x \leq - 30 + 44 x^{2} + 356 x - 360 + 44 x^{2} + 396 x - 40 x - 360 + 45 \frac{103 x}{45} > 8 \times 45 + 45 \frac{28 x}{45} > 4 \times 45 + 45 \frac{58 x}{45} > 3 \times 45 + 45 \frac{61 x}{45} > 5 \times 45 + 45 \sqrt{26} - 9 \sqrt{6} - 5 \sqrt{143} + \sqrt{33} + 45 \times w z \times z \times y + 45 \times \frac{82 x}{45} > 3 \times 45 + 45 \times \frac{88 x}{45} > 6 \times 45 + 45 \times \frac{92 x}{45} > 4 \times 45 + 45 d^{2} + 45 r s + 45 u^{2} + 45 u^{4} v^{3} + 45 w y z^{2} + 45 x + 85 y \leq 600 + 45 x + 10 \leq 7 x - 5 + 45 x + 36 \leq 3 x - 7 + 45 x + 72 \leq 5 x - 2 + 45 x - 5 x \leq - 2 - 72 + 45 x - 108 \leq 5 + 45 x - 30 + 10 x + 370 \leq 24 x + 30 + 45 x - 30 + 10 x + 490 \leq 12 x + 30 + 45 x - 30 + 10 x - 250 \leq 24 x + 30 + 45 x - 30 + 10 x - 310 \leq 18 x + 30 + 45 x - 30 + 10 x - 370 \leq 12 x + 30 + 45 x - 3600 > 0 + 45 x - 8100 > 0 + 45 x > - 180 + 45 x > - \frac{10 \times 54}{3} + 45 x > 360 + 45 x > 90 + 45 x > \frac{120 \times 21}{7} + 45 x > \frac{45 \times 44}{22} + 45 x \geq 7 + 45 x \leq - 47 + 45 x \leq 113 + 45 y^{3} + 4 + 46 w + 46 x - 3680 > 0 + 46 x - 8280 > 0 + 46 x - 9200 > 0 + 46 x < 22 + 46 x < 23 + 46 x < 34 + 46 x < 50 + 46 x > 8280 + 46 x > 9200 + 46 x \leq - 20 + 46 x \leq - 60 + 46 x \leq - 75 + 46 x \leq - 77 + 462 u^{6} v^{5}, 462 u^{5} v^{6} + 47 x - 1880 > 0 + 47 x - 2820 > 0 + 47 x - 6580 > 0 + 47 x - 9400 > 0 + 47 x < 54 + 47 x > 168 + 47 x > 1880 + 47 x > 308 + 47 x > 50 + 47 x > 6580 + 47 x > 9400 + 47 x \leq - 18 + 47 x \leq - 21 + 47 x \leq - 22 + 47 x \leq - 5 - 16 + 47 x \leq - 705 + 47 x \leq 705 + 47% \times 132.10 + 48 W L + 48 \frac{119 x}{48} > - 9 \times 48 + 48 \times y^{5} \times y + 48 m n + 48 p^{2} q - 24 p q^{2} + 48 x + 16 \leq 2 x - 4 + 48 x + 24 \leq 4 x - 6 + 48 x + 24 \leq 8 x - 8 + 48 x + 54 \leq 2 x - 6 + 48 x - 2 x \leq - 4 - 72 + 48 x - 2 x \leq - 6 - 54 + 48 x - 4 x \leq - 6 - 24 + 48 x - 5 x \leq - 6 - 40 + 48 x - 8 x \leq - 8 - 24 + 48 x - 90 \leq 13 + 48 x > 175 + 48 x \leq - 44 + 48 x \leq 103 + 48 x^{2} - 25 + 48 y + 48 y^{13} + 48 y^{5 + 1} + 48 y^{7} + 486 x^{2} + 432 x y + \left( - 432 x y \right) + \left( - 384 y^{2} \right) + 486 x^{2} - 384 y^{2} + 49 \times m n \times m n + 49 \times q^{2} - 144 - \left( 7 q - 6\right)^{2} + 49 a^{2} b^{2} + 49 m^{2} n^{2} + 49 q^{2} - 144 - 49 q^{2} + 84 q - 36 + 49 q^{2} - 144 - \left( 49 q^{2} - 84 q + 36\right) + 49 x < 47 + 49 x < 58 + 49 x < 63 + 49 x > 54 + 49 x > 90 + 49 x \leq - 63 + 49 x \leq - 65 + 49 x \leq - 78 + 49 x^{2} + 28 x y + 4 y^{2} + 49 x^{2} - 9 + 49 x^{2} - \frac{25}{4} + 49 x^{4} + 14 x^{2} + 49 x^{4} - 35 x^{2} + 14 x^{2} - 10 + 35 x^{2} + 10 + 49 y^{2} - 2.8 y + 0.04 + 4^{ - 3 } \left(m^{ - 8 }\right)^{ - 3 } + 4^{ - 3 } m^{ - 8 \times \left( - 3 \right)} + 4^{ - 3 } m^{24} + 4^{10} \left(x^{5}\right)^{10} + 4^{10} x^{ 5 \times 10} + 4^{10} x^{50} + 4^{2} \left(y^{7}\right)^{2} + 4^{2} \times \left( a^{3} b^{2} c\right)^{2} + 4^{2} \times \left(y^{2}\right)^{2} + 4^{2} \times \left(y^{5}\right)^{2} + 4^{2} \times \left(y^{7}\right)^{2} + 4^{3} \left(y^{7}\right)^{3} + 4^{3} \times \left( a^{3} b c^{2}\right)^{3} + 4^{3} \times \left( a^{4} b^{3} c^{2}\right)^{3} + 4^{3} \times \left( a^{5} b^{2} c^{2}\right)^{3} + 4^{3} \times \left(u^{8}\right)^{3} \times \left(v^{7}\right)^{3} + 4^{3} \times \left(y^{2}\right)^{3} \times 5^{2} \times \left(y^{5}\right)^{2} + 4^{3} \times \left(y^{4}\right)^{3} + 4^{3} \times \left(y^{5}\right)^{3} \times 3^{3} \times \left(y^{5}\right)^{3} + 4^{3} \times \left(y^{7}\right)^{3} + 4^{3} n^{3} + 4^{4} \times \left(y^{4}\right)^{4} + 4^{4} \times \left(y^{5}\right)^{4} + 4^{4} \times \left(y^{7}\right)^{4} + 4^{4} \times y^{4} + 4^{5} \times \left( a b c^{4}\right)^{5} + 4^{5} \times \left( a^{2} b^{3} c^{4}\right)^{5} + 4^{5} \times \left( a^{3} b^{5} c^{5}\right)^{5} + 4^{5} \times \left(y^{3}\right)^{5} + 4^{5} \times y^{2} + 5 u \times u - 4 v \times v \times v + 5 u \times u \times u + 3 v \times v + 5 N + 30.00 \leq 100.00 + 5 N + 30.00 \leq 55.00 + 5 N + 30.40 \leq 65.40 + 5 N + 30.43 \leq 66.58 + 5 N + 30.70 \leq 60.70 + 5 N + 30.70 \leq 95.70 + 5 N + 30.80 \leq 80.80 + 5 N + 31.20 \leq 56.20 + 5 N + 31.30 \leq 106.30 + 5 N + 31.30 \leq 71.30 + 5 N + 31.50 \leq 56.50 + 5 N + 31.70 \leq 56.70 + 5 N + 32.10 \leq 107.10 + 5 N + 32.20 \leq 97.20 + 5 N + 32.61 \leq 78.20 + 5 N + 32.70 \leq 102.70 + 5 N + 33.00 \leq 85.82 + 5 N + 33.20 \leq 58.20 + 5 N + 33.22 \leq 93.32 + 5 N + 33.30 \leq 53.30 + 5 N + 33.40 \leq 98.40 + 5 N + 33.60 \leq 68.60 + 5 N + 34.00 \leq 74.00 + 5 N + 34.12 \leq 97.37 + 5 N + 34.15 \leq 96.67 + 5 N + 35.00 \leq 85.00 + 5 N + 35.40 \leq 70.40 + 5 N + 35.80 \leq 105.80 + 5 N + 36.20 \leq 106.20 + 5 N + 36.20 \leq 61.20 + 5 N + 36.25 \leq 83.94 + 5 N + 36.30 \leq 71.30 + 5 N + 36.30 \leq 91.30 + 5 N + 36.40 \leq 56.40 + 5 N + 36.70 \leq 71.70 + 5 N + 36.80 \leq 56.80 + 5 N + 36.80 \leq 86.80 + 5 N + 37.50 \leq 62.50 + 5 N + 37.90 \leq 94.12 + 5 N + 37.90 \leq 97.90 + 5 N + 38.20 \leq 68.20 + 5 N + 38.22 \leq 89.01 + 5 N + 38.50 \leq 88.50 + 5 N + 38.60 \leq 118.60 + 5 N + 38.70 \leq 88.70 + 5 N + 38.80 \leq 63.80 + 5 N + 38.90 \leq 63.90 + 5 N + 39.00 \leq 94.00 + 5 N + 39.40 \leq 94.40 + 5 N + 39.60 \leq 104.60 + 5 N + 39.60 \leq 109.60 + 5 N + 39.60 \leq 119.60 + 5 N + 39.60 \leq 89.60 + 5 N + 39.94 \leq 77.63 + 5 N + 40.10 \leq 70.10 + 5 N + 40.20 \leq 70.20 + 5 N + 40.80 \leq 115.80 + 5 N + 40.90 \leq 120.90 + 5 N + 41.00 \leq 76.00 + 5 N + 41.20 \leq 81.20 + 5 N + 41.70 \leq 66.70 + 5 N + 41.70 \leq 96.70 + 5 N + 41.90 \leq 71.90 + 5 N + 42.00 \leq 122.00 + 5 N + 42.50 \leq 92.50 + 5 N + 42.70 \leq 102.70 + 5 N + 42.70 \leq 112.70 + 5 N + 42.70 \leq 92.70 + 5 N + 43.30 \leq 113.30 + 5 N + 43.50 \leq 103.50 + 5 N + 43.50 \leq 63.50 + 5 N + 43.80 \leq 98.80 + 5 N + 44.00 \leq 89.00 + 5 N + 44.40 \leq 109.40 + 5 N + 44.40 \leq 114.40 + 5 N + 44.50 \leq 79.50 + 5 N + 44.70 \leq 114.70 + 5 N + 44.75 \leq 99.20 + 5 N + 44.90 \leq 94.90 + 5 N + 45.00 \leq 120.00 + 5 N + 45.20 \leq 125.20 + 5 N + 45.30 \leq 105.30 + 5 N + 45.63 \leq 96.75 + 5 N + 46.00 \leq 111.00 + 5 N + 46.00 \leq 126.00 + 5 N + 46.80 \leq 106.80 + 5 N + 47.00 \leq 117.00 + 5 N + 47.20 \leq 92.20 + 5 N + 47.30 \leq 102.30 + 5 N + 47.30 \leq 127.30 + 5 N + 47.40 \leq 92.40 + 5 N + 47.50 \leq 77.50 + 5 N + 47.80 \leq 102.80 + 5 N + 48.00 \leq 108.00 + 5 N + 48.10 \leq 123.10 + 5 N + 48.30 \leq 128.30 + 5 N + 48.40 \leq 98.40 + 5 N + 48.50 \leq 118.50 + 5 N + 48.60 \leq 78.60 + 5 N + 48.70 \leq 123.70 + 5 N + 48.80 \leq 103.80 + 5 N + 48.80 \leq 88.80 + 5 N + 48.90 \leq 113.90 + 5 N + 49.20 \leq 84.20 + 5 N + 49.30 \leq 114.30 + 5 N + 49.50 \leq 129.50 + 5 N + 49.80 \leq 119.80 + 5 N \leq 20 + 5 N \leq 25 + 5 N \leq 30 + 5 N \leq 35 + 5 N \leq 40 + 5 N \leq 45 + 5 N \leq 50 + 5 N \leq 50.79 + 5 N \leq 52.82 + 5 N \leq 55 + 5 N \leq 60 + 5 N \leq 60.1 + 5 N \leq 62.52 + 5 N \leq 65 + 5 N \leq 66.58 - 30.43 + 5 N \leq 70 + 5 N \leq 75 + 5 N \leq 80 + 5 N \leq 83.94 - 36.25 + 5 N \leq 85.82 - 33.00 + 5 N \leq 89.01 - 38.22 + 5 N \leq 93.32 - 33.22 + 5 N \leq 96.67 - 34.15 + 5 \frac{81 x}{5} > - 8 \times 5 + 5 \left( - 12 x^{2} + 17 x - 6\right) + 5 \left( - 12 x^{2} + 9 x + 8 x - 6\right) + 5 \left( - 2 \right) > 6 \left( - 2 \right) + 5 \left( - 2 \right) > 9 \left( - 2 \right) + 5 \left( - 4 \right) > 6 \left( - 4 \right) + 5 \left( - 5 \right) > 9 \left( - 5 \right) + 5 \left( 19 b^{2}\right) + 5 \left( 2 t + 1\right) \left( 2 t - 1\right) + 5 \left( 25 b^{2}\right) + 5 \left( 3 t + 1\right) \left( 3 t - 1\right) + 5 \left( 3 t + 4\right) \left( 3 t - 4\right) + 5 \left( 4 t^{2} - 1\right) + 5 \left( 8 m + 5 n\right) + 5 \left( 9 t^{2} - 16\right) + 5 \left( 9 t^{2} - 1\right) + 5 \left( x \left(x - 2\right) - 3 \left(x - 2\right)\right) + 5 \left(2 - x\right) - 3 \left(x - 2\right) \leq 30 + 5 \left(2 - x\right) - 3 \left(x - 2\right) \leq 45 + 5 \left(2 - x\right) - 3 \left(x - 2\right) \leq 60 + 5 \left(2 - x\right) - 3 \left(x - 2\right) \leq 75 + 5 \left(2 - x\right) - 3 \left(x - 3\right) \leq 45 + 5 \left(2 - x\right) - 3 \left(x - 3\right) \leq 60 + 5 \left(2 - x\right) - 3 \left(x - 3\right) \leq 75 + 5 \left(2 - x\right) - 3 \left(x - 4\right) \leq 30 + 5 \left(2 - x\right) - 3 \left(x - 4\right) \leq 45 + 5 \left(3 + y\right) + x \left(3 + y\right) + 5 \left(5 + y\right) + x \left(5 + y\right) + 5 \left(b^{2} + 18 b^{2}\right) + 5 \left(b^{2} + 24 b^{2}\right) + 5 \left(b^{2} - \left( - 18 b^{2} \right)\right) + 5 \left(b^{2} - \left( - 24 b^{2} \right)\right) + 5 \left(b^{2} - \left( 12 b - 12 b - 18 b^{2}\right)\right) + 5 \left(b^{2} - \left( 6 b - 6 b - 24 b^{2}\right)\right) + 5 \left(j + 7 k\right) + 5 \left(r - 4\right) + 5 \left(t + 4\right) \left(t - 4\right) + 5 \left(t^{2} - 16\right) + 5 \left(x + 1\right) < 15 + 5 \left(x + 1\right) < 20 + 5 \left(x + 1\right) < 25 + 5 \left(x + 2\right) - 7 \left(x + 2\right) > 21 + 5 \left(x + 2\right) - 7 \left(x + 4\right) > 21 + 5 \left(x + 2\right) - \left(x + 22\right) > 12 + 5 \left(x + 2\right) - \left(x + 3\right) > 18 + 5 \left(x + 2\right) - \left(x + 4\right) > 27 + 5 \left(x + 2\right) - \left(x + 5\right) > 15 + 5 \left(x + 2\right) - \left(x + 5\right) > 18 + 5 \left(x + 2\right) - \left(x - 0\right) > 6 + 5 \left(x + 2\right) - \left(x - 16\right) > 6 + 5 \left(x + 2\right) - \left(x - 20\right) > 6 + 5 \left(x + 2\right) - \left(x - 24\right) > 6 + 5 \left(x + 2\right) < 25 + 5 \left(x + 2\right) < 40 + 5 \left(x + 2\right) < 45 + 5 \left(x + 3\right) + 5 \left(x + 3\right) - 7 \left(x + 3\right) > 21 + 5 \left(x + 3\right) - \left(x + 27\right) > 12 + 5 \left(x + 3\right) - \left(x + 2\right) > 12 + 5 \left(x + 3\right) - \left(x + 2\right) > 15 + 5 \left(x + 3\right) - \left(x + 37\right) > 6 + 5 \left(x + 3\right) - \left(x + 3\right) > 27 + 5 \left(x + 3\right) - \left(x + 4\right) > 27 + 5 \left(x + 3\right) - \left(x + 4\right) > 6 + 5 \left(x + 3\right) - \left(x + 5\right) > 18 + 5 \left(x + 3\right) - \left(x + 7\right) > 12 + 5 \left(x + 3\right) < 25 + 5 \left(x + 3\right) < 30 + 5 \left(x + 3\right) < 40 + 5 \left(x + 3\right) < 45 + 5 \left(x + 4\right) - 7 \left(x + 3\right) > 21 + 5 \left(x + 4\right) - \left(x + 2\right) > 15 + 5 \left(x + 4\right) - \left(x + 2\right) > 27 + 5 \left(x + 4\right) - \left(x + 2\right) > 9 + 5 \left(x + 4\right) - \left(x + 3\right) > 18 + 5 \left(x + 4\right) - \left(x + 4\right) > 9 + 5 \left(x + 4\right) - \left(x + 5\right) > 9 + 5 \left(x + 4\right) < 30 + 5 \left(x + 4\right) < 35 + 5 \left(x + 4\right) < 45 + 5 \left(x + 5\right) + 5 \left(x + 5\right) - 7 \left(x + 2\right) > 21 + 5 \left(x + 5\right) - 7 \left(x + 3\right) > 21 + 5 \left(x + 5\right) - 7 \left(x + 4\right) > 21 + 5 \left(x + 5\right) - \left(x + 1\right) > 12 + 5 \left(x + 5\right) - \left(x + 2\right) > 9 + 5 \left(x + 5\right) - \left(x + 3\right) > 18 + 5 \left(x + 5\right) - \left(x + 3\right) > 21 + 5 \left(x + 5\right) - \left(x + 3\right) > 9 + 5 \left(x + 5\right) - \left(x + 5\right) > 9 + 5 \left(x + 5\right) - \left(x - 11\right) > 12 + 5 \left(x + 5\right) < 40 + 5 \left(x + 5\right) < 45 + 5 \left(x + 6\right) - 7 \left(x + 4\right) > 21 + 5 \left(x + 6\right) - \left(x + 2\right) > 24 + 5 \left(x + 6\right) - \left(x + 3\right) > 12 + 5 \left(x + 6\right) - \left(x + 3\right) > 9 + 5 \left(x + 6\right) - \left(x + 4\right) > 27 + 5 \left(x + 6\right) - \left(x + 5\right) > 15 + 5 \left(x + 6\right) < 40 + 5 \left(x + 6\right) < 45 + 5 \left(x + 7\right) - \left(x + 3\right) > 27 + 5 \left(x + 7\right) - \left(x + 4\right) > 6 + 5 \left(x + 8\right) - \left(x + 3\right) > 6 + 5 \left(x + 8\right) - \left(x + 3\right) > 9 + 5 \left(x + 9\right) - \left(x + 3\right) > 18 + 5 \left(x + 9\right) - \left(x + 4\right) > 24 + 5 \left(x + 9\right) - \left(x + 5\right) > 24 + 5 \left(x + 9\right) - \left(x + 5\right) > 6 + 5 \left(x - 1\right) \geq 10 + 5 \left(x - 1\right) \geq 15 + 5 \left(x - 2\right) \geq 25 + 5 \left(x - 2\right) \left(x + 2\right) + 5 \left(x - 3\right) \geq 10 + 5 \left(x - 3\right) \leq 0 + 5 \left(x - 4\right) \geq 10 + 5 \left(x - 4\right) \geq 25 + 5 \left(x - 4\right) \leq 0 + 5 \left(x - 5\right) \geq 10 + 5 \left(x - 6\right) \geq 10 + 5 \left(x - 6\right) \leq 0 + 5 \left(x - 7\right) \leq 0 + 5 \left(x - 8\right) \leq 0 + 5 \left(x - 9\right) \leq 0 + 5 \left(x^{2} - 1 x - 30\right) + 5 \left(x^{2} - 2 x - 3 x + 6\right) + 5 \left(x^{2} - 5 x + 6\right) + 5 \left(x^{2} - 6 x y + 9 y^{2}\right) + 5 \left(x^{2} - 2^{2}\right) + 5 \left(x^{2} - 4\right) + 5 \left(x^{2} - \frac{7 x}{5}\right) + 2 + 5 \times 1 x - 5 \times 8 \leq 9 + 5 \times 10 x - 5 \times 3 \leq 12 + 5 \times 14 x - 5 \times 18 \leq 1 + 5 \times 14 x - 5 \times 7 \leq 2 + 5 \times 2 < 8 \times 2 + 5 \times 2 > - 1 \times 2 + 5 \times 2 > \frac{x - 3}{2} \times 2 + 5 \times 2 > \frac{x - 5}{2} \times 2 + 5 \times 2 > \frac{x - 9}{2} \times 2 + 5 \times 2 \geq \frac{x}{2} \times 2 + 5 \times 2 x + 5 \times 1 \geq - 2 \times 2 x + 2 \times 5 + 5 \times 2 x + 5 \times 1 \geq - 3 \times 5 x + 3 \times 2 + 5 \times 2 x + 5 \times 1 \geq - 4 \times 2 x + 4 \times 4 + 5 \times 2 x + 5 \times 2 < - 3 \times 4 x + 3 \times 5 + 5 x + 5 \times 2 x + 5 \times 2 < 5 \times 9 + 5 \times 2 x + 5 \times 2 \geq - 3 \times 5 x + 3 \times 4 + 5 \times 2 x + 5 \times 3 < - 4 \times 4 x + 4 \times 4 + 3 x + 5 \times 2 x + 5 \times 3 < 5 \times 1 + 5 \times 2 x + 5 \times 6 < 5 \times 1 + 5 \times 3 - x \left(x + 2\right) + 5 \times 3 < 8 \times 3 + 5 \times 3 > - 9 \times 3 + 5 \times 3 > \frac{x - 4}{3} \times 3 + 5 \times 3 \geq \frac{x}{3} \times 3 + 5 \times 3 \leq x - 7 + 5 \times 3 \leq x - 9 + 5 \times 3 x + 5 \times 1 < - 5 \times 4 x + 5 \times 3 - 4 x + 5 \times 3 x + 5 \times 1 < 5 \times 9 + 5 \times 3 x + 5 \times 1 \geq - 2 \times 4 x + 2 \times 4 + 5 \times 3 x + 5 \times 1 \geq - 3 \times 5 x + 3 \times 2 + 5 \times 3 x + 5 \times 2 < - 5 \times 2 x + 5 \times 5 - 4 x + 5 \times 3 x + 5 \times 2 < - 5 \times 4 x + 5 \times 3 + 3 x + 5 \times 3 x + 5 \times 2 < - 5 \times 4 x + 5 \times 3 + 4 x + 5 \times 3 x + 5 \times 2 \geq - 3 \times 2 x + 3 \times 5 + 5 \times 3 x + 5 \times 3 < 5 \times 4 + 5 \times 3 x + 5 \times 4 < - 5 \times 3 x + 5 \times 5 - 4 x + 5 \times 3 x + 5 \times 4 < 5 \times 1 + 5 \times 3 x + 5 \times 4 < 5 \times 3 + 5 \times 3 x + 5 \times 6 < 5 \times 7 + 5 \times 3 x + 5 \times 7 < 5 \times 1 + 5 \times 3 x + 5 \times 9 < 5 \times 7 + 5 \times 35 \leq d \leq 5 \times 60 + 5 \times 35 \leq d \leq 5 \times 65 + 5 \times 35 \leq d \leq 5 \times 70 + 5 \times 4 < 7 \times 4 + 5 \times 4 < 9 \times 4 + 5 \times 4 > - 1 \times 4 + 5 \times 4 > \frac{x - 3}{4} \times 4 + 5 \times 4 > \frac{x - 9}{4} \times 4 + 5 \times 4 \geq \frac{x}{4} \times 4 + 5 \times 4 x + 5 \times 1 < - 4 \times 2 x + 4 \times 4 + 5 x + 5 \times 4 x + 5 \times 1 < - 5 \times 3 x + 5 \times 3 + 4 x + 5 \times 4 x + 5 \times 1 \geq - 3 \times 3 x + 3 \times 5 + 5 \times 4 x + 5 \times 1 \geq - 4 \times 2 x + 4 \times 4 + 5 \times 4 x + 5 \times 2 < - 3 \times 3 x + 3 \times 5 - 5 x + 5 \times 4 x + 5 \times 2 < - 3 \times 5 x + 3 \times 5 - 4 x + 5 \times 4 x + 5 \times 2 < - 4 \times 4 x + 4 \times 3 + 5 x + 5 \times 4 x + 5 \times 2 < - 5 \times 2 x + 5 \times 5 + 2 x + 5 \times 4 x^{5 + 6} + 5 \times 40 \leq d \leq 5 \times 60 + 5 \times 40 \leq d \leq 5 \times 65 + 5 \times 40 \leq d \leq 5 \times 70 + 5 \times 45 \leq d \leq 5 \times 60 + 5 \times 45 \leq d \leq 5 \times 65 + 5 \times 45 \leq d \leq 5 \times 70 + 5 \times 5 < 7 \times 5 + 5 \times 5 < 8 \times 5 + 5 \times 5 < 9 \times 5 + 5 \times 5 x + 5 \times 1 < - 2 \times 5 x + 2 \times 4 + 3 x + 5 \times 5 x + 5 \times 1 \geq - 2 \times 3 x + 2 \times 5 + 5 \times 5 x + 5 \times 1 \geq - 2 \times 5 x + 2 \times 3 + 5 \times 5 x + 5 \times 2 \geq - 3 \times 2 x + 3 \times 4 + 5 \times 6 < 9 \times 6 + 5 \times 6 > \frac{x - 5}{6} \times 6 + 5 \times 7 \geq \frac{x}{7} \times 7 + 5 \times 7 x + 5 \times 11 + 4 + 5 \times 8 > \frac{x - 5}{8} \times 8 + 5 \times 8 > \frac{x - 9}{8} \times 8 + 5 \times 8 \geq \frac{x}{8} \times 8 + 5 \times 80 \leq 5 \times \frac{354 + x}{5} < 5 \times 90 + 5 \times 80 \leq 5 \times \frac{355 + x}{5} < 5 \times 90 + 5 \times 80 \leq 354 + x < 5 \times 90 + 5 \times 80 \leq 355 + x < 5 \times 90 + 5 \times 9 > \frac{x - 2}{9} \times 9 + 5 \times 9 > \frac{x - 8}{9} \times 9 + 5 \times 9 \geq \frac{x}{9} \times 9 + 5 \times \left( - 2 x + 1\right) < 5 \times 4 + 5 \times \left( - 2 x + 1\right) < 5 \times 6 + 5 \times \left( - 2 x + 2\right) < 5 \times 5 + 5 \times \left( - 2 x + 4\right) < 5 \times 6 + 5 \times \left( - 2 x + 8\right) < 5 \times 6 + 5 \times \left( - 3 x + 1\right) < 5 \times 8 + 5 \times \left( - 3 x + 2\right) < 5 \times 6 + 5 \times \left( - 3 x + 3\right) < 5 \times 4 + 5 \times \left( - 3 x + 3\right) < 5 \times 5 + 5 \times \left( - 3 x + 4\right) < 5 \times 2 + 5 \times \left( - 3 x + 5\right) < 5 \times 1 + 5 \times \left( - 3 x + 5\right) < 5 \times 6 + 5 \times \left( - 3 x + 6\right) < 5 \times 2 + 5 \times \left( - 2 \right) < 8 \times \left( - 2 \right) + 5 \times \left( - 2 \right) < 9 \times \left( - 2 \right) + 5 \times \left( - 2 \right) x + 5 \times 1 < 5 \times 4 + 5 \times \left( - 2 \right) x + 5 \times 1 < 5 \times 6 + 5 \times \left( - 2 \right) x + 5 \times 2 < 5 \times 5 + 5 \times \left( - 2 \right) x + 5 \times 4 < 5 \times 6 + 5 \times \left( - 2 \right) x + 5 \times 8 < 5 \times 6 + 5 \times \left( - 3 \right) + \left( - 7 \right) + 5 \times \left( - 3 \right) - \left( - 8 \right) + 5 \times \left( - 3 \right) < - 1 \times \left( - 3 \right) + 5 \times \left( - 3 \right) < 8 \times \left( - 3 \right) + 5 \times \left( - 3 \right) < 9 \times \left( - 3 \right) + 5 \times \left( - 3 \right) x + 5 \times 1 < 5 \times 2 + 5 \times \left( - 3 \right) x + 5 \times 1 < 5 \times 8 + 5 \times \left( - 3 \right) x + 5 \times 2 < 5 \times 6 + 5 \times \left( - 3 \right) x + 5 \times 3 < 5 \times 4 + 5 \times \left( - 3 \right) x + 5 \times 3 < 5 \times 5 + 5 \times \left( - 3 \right) x + 5 \times 4 < 5 \times 2 + 5 \times \left( - 3 \right) x + 5 \times 5 < 5 \times 1 + 5 \times \left( - 3 \right) x + 5 \times 5 < 5 \times 6 + 5 \times \left( - 3 \right) x + 5 \times 6 < 5 \times 2 + 5 \times \left( - 4 \right) < - 4 \times \left( - 4 \right) + 5 \times \left( - 4 \right) < 7 \times \left( - 4 \right) + 5 \times \left( - 4 \right) < 8 \times \left( - 4 \right) + 5 \times \left( - 4 \right) < 9 \times \left( - 4 \right) + 5 \times \left( - 5 \right) < - 1 \times \left( - 5 \right) + 5 \times \left( - 5 \right) < 7 \times \left( - 5 \right) + 5 \times \left( - 5 \right) < 8 \times \left( - 5 \right) + 5 \times \left( - 5 \right) < 9 \times \left( - 5 \right) + 5 \times \left( - 6 \right) < 7 \times \left( - 6 \right) + 5 \times \left( - 6 \right) < 8 \times \left( - 6 \right) + 5 \times \left( - 6 \right) < 9 \times \left( - 6 \right) + 5 \times \left( 2 x + 1\right) < 5 \times 8 + 5 \times \left( 2 x + 2\right) < 5 \times 9 + 5 \times \left( 2 x + 3\right) < 5 \times 1 + 5 \times \left( 2 x + 6\right) < 5 \times 1 + 5 \times \left( 3 x + 1\right) < 5 \times 9 + 5 \times \left( 3 x + 3\right) < 5 \times 4 + 5 \times \left( 3 x + 4\right) < 5 \times 1 + 5 \times \left( 3 x + 4\right) < 5 \times 3 + 5 \times \left( 3 x + 6\right) < 5 \times 7 + 5 \times \left( 3 x + 7\right) < 5 \times 1 + 5 \times \left( 3 x + 9\right) < 5 \times 7 + 5 \times u + 3 \times v + 5 \times u + 7 \times v + 5 \times v + 5 \times 6 + 5 \times y^{5} \times y^{3} + 5 a^{2} - 20 a b - 40 a c + 5 b + 30 + b^{2} + 7 b + 5 b \leq - 4 + 5 h + 60 \geq 352 + 5 h + 60 \geq 355 + 5 h + 60 \geq 360 + 5 h + 60 \geq 374 + 5 h + 60 \geq 394 + 5 h + 61 \geq 351 + 5 h + 61 \geq 355 + 5 h + 62 \geq 361 + 5 h + 62 \geq 384 + 5 h + 63 \geq 348 + 5 h + 63 \geq 352 + 5 h + 64 \geq 351 + 5 h + 65 \geq 350 + 5 h + 65 \geq 372 + 5 h + 66 \geq 391 + 5 h + 66 \geq 394 + 5 h + 67 \geq 341 + 5 h + 67 \geq 367 + 5 h + 67 \geq 375 + 5 h + 67 \geq 380 + 5 h + 67 \geq 389 + 5 h + 68 \geq 359 + 5 h + 68 \geq 395 + 5 h + 70 \geq 377 + 5 h + 70 \geq 380 + 5 h + 70 \geq 387 + 5 h + 70 \geq 395 + 5 h + 71 \geq 357 + 5 h + 71 \geq 390 + 5 h + 72 \geq 375 + 5 h + 72 \geq 379 + 5 h + 72 \geq 380 + 5 h + 73 \geq 373 + 5 h + 74 \geq 388 + 5 h + 74 \geq 396 + 5 h + 75 \geq 348 + 5 h + 75 \geq 350 + 5 h + 75 \geq 355 + 5 h + 75 \geq 369 + 5 h + 75 \geq 375 + 5 h + 75 \geq 398 + 5 h + 76 \geq 350 + 5 h + 76 \geq 360 + 5 h + 76 \geq 369 + 5 h + 77 \geq 369 + 5 h + 77 \geq 397 + 5 h + 78 \geq 348 + 5 h + 78 \geq 354 + 5 h + 78 \geq 358 + 5 h + 79 \geq 384 + 5 h + 79 \geq 394 + 5 h + 80 \geq 345 + 5 h + 80 \geq 363 + 5 h + \frac{3 w}{2} + 15 + 5 h + \frac{5 w}{2} + 25 + 5 h \geq 268 + 5 h \geq 270 + 5 h \geq 273 + 5 h \geq 274 + 5 h \geq 280 + 5 h \geq 283 + 5 h \geq 284 + 5 h \geq 285 + 5 h \geq 287 + 5 h \geq 289 + 5 h \geq 290 + 5 h \geq 291 + 5 h \geq 292 + 5 h \geq 293 + 5 h \geq 294 + 5 h \geq 295 + 5 h \geq 300 + 5 h \geq 305 + 5 h \geq 307 + 5 h \geq 310 + 5 h \geq 315 + 5 h \geq 317 + 5 h \geq 320 + 5 h \geq 322 + 5 h \geq 323 + 5 h \geq 327 + 5 h \geq 334 + 5 h \geq 341 - 67 + 5 h \geq 342 - 74 + 5 h \geq 348 - 63 + 5 h \geq 348 - 75 + 5 h \geq 348 - 78 + 5 h \geq 350 - 76 + 5 h \geq 351 - 61 + 5 h \geq 351 - 64 + 5 h \geq 352 - 63 + 5 h \geq 355 - 60 + 5 h \geq 355 - 75 + 5 h \geq 358 - 78 + 5 h \geq 359 - 68 + 5 h \geq 360 - 60 + 5 h \geq 360 - 76 + 5 h \geq 363 - 80 + 5 h \geq 369 - 75 + 5 h \geq 369 - 76 + 5 h \geq 369 - 77 + 5 h \geq 375 - 75 + 5 h \geq 377 - 70 + 5 h \geq 379 - 72 + 5 h \geq 380 - 70 + 5 h \geq 384 - 62 + 5 h \geq 384 - 79 + 5 h \geq 387 - 70 + 5 h \geq 394 - 60 + 5 h \geq 394 - 79 + 5 h \geq 395 - 68 + 5 h \geq 397 - 77 + 5 h \geq 398 - 75 + 5 m + 5 m - 6 m + 5 m \left(m + 2\right) - 3 \left(m + 2\right) - \left( m \left(m - 1\right) - 5 \left(m - 1\right)\right) + 5 m \left(m + 3\right) - 6 \left(m + 3\right) - \left( m \left(m - 1\right) - 3 \left(m - 1\right)\right) + 5 m \left(m + 3\right) - 8 \left(m + 3\right) - \left( m \left(m - 5\right) - 3 \left(m - 5\right)\right) + 5 m \left(m + 4\right) - 2 \left(m + 4\right) - \left( m \left(m - 5\right) - 3 \left(m - 5\right)\right) + 5 m \left(m + 5\right) - 8 \left(m + 5\right) - \left( m \left(m - 2\right) - 1 \left(m - 2\right)\right) + 5 m \left(m + 6\right) - 1 \left(m + 6\right) - \left( m \left(m - 4\right) - 5 \left(m - 4\right)\right) + 5 m^{2} + 15 m - 6 m - 18 - \left(m^{2} - m - 3 m + 3\right) + 5 m^{2} + 15 m - 8 m - 24 - \left(m^{2} - 5 m - 3 m + 15\right) + 5 m^{2} + 17 m - 40 - \left(m^{2} - 3 m + 2\right) + 5 m^{2} + 18 m - 8 - \left(m^{2} - 8 m + 15\right) + 5 m^{2} + 18 m - 8 - m^{2} + 8 m - 15 + 5 m^{2} + 20 m - 2 m - 8 - \left(m^{2} - 5 m - 3 m + 15\right) + 5 m^{2} + 25 m - 8 m - 40 - \left(m^{2} - 2 m - m + 2\right) + 5 m^{2} + 29 m - 6 - \left(m^{2} - 9 m + 20\right) + 5 m^{2} + 29 m - 6 - m^{2} + 9 m - 20 + 5 m^{2} + 30 m - m - 6 - \left(m^{2} - 4 m - 5 m + 20\right) + 5 m^{2} + 7 m - 24 - \left(m^{2} - 8 m + 15\right) + 5 m^{2} + 7 m - 24 - m^{2} + 8 m - 15 + 5 m^{2} + 9 m + 5 m^{2} + 9 m - 18 - \left(m^{2} - 4 m + 3\right) + 5 m^{2} + 9 m - 18 - m^{2} + 4 m - 3 + 5 m^{2} - 15 n^{2} - 4 m n + 5 n - 10 + 10 > 10 + 10 + 5 n - 20 + 20 > 20 + 20 + 5 n - 25 + 25 > 25 + 25 + 5 n - 35 + 35 > 35 + 35 + 5 n - 50 + 50 > 50 + 50 + 5 n > 100 + 5 n > 20 + 5 n > 40 + 5 n > 50 + 5 n > 70 + 5 n \geq 10000 + 5 n \geq 12500 + 5 n \geq 15000 + 5 n \geq 2500 + 5 n \geq 5000 + 5 n^{3} - 36 n^{2} - 20 n + 5 p + 1 < 11 + 5 p + 1 < 16 + 5 p + 1 < 26 + 5 p + 1 < 46 + 5 p + 10 < 20 + 5 p + 10 < 45 + 5 p + 10 < 50 + 5 p + 11 < 21 + 5 p + 11 < 26 + 5 p + 11 < 31 + 5 p + 11 < 41 + 5 p + 11 < 51 + 5 p + 11 < 61 + 5 p + 12 < 32 + 5 p + 12 < 37 + 5 p + 12 < 42 + 5 p + 12 < 47 + 5 p + 12 < 52 + 5 p + 12 < 62 + 5 p + 2 < 12 + 5 p + 2 < 17 + 5 p + 2 < 32 + 5 p + 2 < 37 + 5 p + 2 < 42 + 5 p + 2 < 47 + 5 p + 2 < 52 + 5 p + 3 + 5 p + 3 < 23 + 5 p + 3 < 38 + 5 p + 3 < 48 + 5 p + 4 < 14 + 5 p + 4 < 29 + 5 p + 4 < 39 + 5 p + 4 < 44 + 5 p + 4 < 49 + 5 p + 4 < 54 + 5 p + 5 < 20 + 5 p + 5 < 25 + 5 p + 5 < 30 + 5 p + 5 < 45 + 5 p + 5 < 50 + 5 p + 5 < 55 + 5 p + 6 < 21 + 5 p + 6 < 26 + 5 p + 6 < 31 + 5 p + 6 < 41 + 5 p + 6 < 51 + 5 p + 7 < 27 + 5 p + 7 < 42 + 5 p + 7 < 47 + 5 p + 8 < 18 + 5 p + 8 < 28 + 5 p + 8 < 33 + 5 p + 8 < 38 + 5 p + 8 < 43 + 5 p + 8 < 48 + 5 p + 8 < 53 + 5 p + 9 < 24 + 5 p + 9 < 29 + 5 p + 9 < 39 + 5 p + 9 < 54 + 5 p - 1 < 39 + 5 p - 1 < 44 + 5 p - 1 < 49 + 5 p - 1 \leq 14 + 5 p - 1 \leq 29 + 5 p - 1 \leq 39 + 5 p - 1 \leq 44 + 5 p - 1 \leq 49 + 5 p - 10 < 10 + 5 p - 10 < 15 + 5 p - 10 < 35 + 5 p - 10 < 5 + 5 p - 10 \leq 0 + 5 p - 10 \leq 10 + 5 p - 10 \leq 15 + 5 p - 10 \leq 20 + 5 p - 10 \leq 25 + 5 p - 10 \leq 30 + 5 p - 10 \leq 5 + 5 p - 11 < 19 + 5 p - 11 < 24 + 5 p - 11 < 29 + 5 p - 11 < 34 + 5 p - 11 < 9 + 5 p - 11 \leq -1 + 5 p - 11 \leq 14 + 5 p - 11 \leq 19 + 5 p - 11 \leq 24 + 5 p - 11 \leq 29 + 5 p - 11 \leq 4 + 5 p - 12 < 23 + 5 p - 12 < 33 + 5 p - 12 < 38 + 5 p - 12 \leq - 2 + 5 p - 12 \leq 13 + 5 p - 12 \leq 28 + 5 p - 12 \leq 3 + 5 p - 12 \leq 38 + 5 p - 2 < 13 + 5 p - 2 < 38 + 5 p - 2 < 48 + 5 p - 2 < 8 + 5 p - 2 \leq 18 + 5 p - 2 \leq 23 + 5 p - 2 \leq 28 + 5 p - 2 \leq 33 + 5 p - 2 \leq 48 + 5 p - 3 < 12 + 5 p - 3 < 17 + 5 p - 3 < 47 + 5 p - 3 \leq 17 + 5 p - 3 \leq 22 + 5 p - 3 \leq 27 + 5 p - 3 \leq 32 + 5 p - 3 \leq 37 + 5 p - 3 \leq 47 + 5 p - 3 \leq 7 + 5 p - 4 < 16 + 5 p - 4 < 31 + 5 p - 4 < 36 + 5 p - 4 < 6 + 5 p - 4 \leq 16 + 5 p - 4 \leq 26 + 5 p - 4 \leq 31 + 5 p - 4 \leq 36 + 5 p - 4 \leq 41 + 5 p - 4 \leq 46 + 5 p - 5 < 20 + 5 p - 5 < 30 + 5 p - 5 < 40 + 5 p - 5 < 5 + 5 p - 5 \leq 10 + 5 p - 5 \leq 15 + 5 p - 5 \leq 20 + 5 p - 5 \leq 25 + 5 p - 5 \leq 30 + 5 p - 5 \leq 35 + 5 p - 5 \leq 45 + 5 p - 6 < 4 + 5 p - 6 < 9 + 5 p - 6 \leq 14 + 5 p - 6 \leq 19 + 5 p - 6 \leq 24 + 5 p - 6 \leq 29 + 5 p - 6 \leq 34 + 5 p - 6 \leq 4 + 5 p - 6 \leq 9 + 5 p - 7 < 18 + 5 p - 7 < 28 + 5 p - 7 < 33 + 5 p - 7 \leq 13 + 5 p - 7 \leq 18 + 5 p - 7 \leq 23 + 5 p - 7 \leq 3 + 5 p - 7 \leq 33 + 5 p - 7 \leq 38 + 5 p - 7 \leq 8 + 5 p - 8 < 37 + 5 p - 8 < 42 + 5 p - 8 < 7 + 5 p - 8 \leq 12 + 5 p - 8 \leq 17 + 5 p - 8 \leq 2 + 5 p - 8 \leq 22 + 5 p - 8 \leq 27 + 5 p - 8 \leq 32 + 5 p - 8 \leq 42 + 5 p - 8 \leq 7 + 5 p - 9 < 11 + 5 p - 9 < 41 + 5 p - 9 \leq 1 + 5 p - 9 \leq 11 + 5 p - 9 \leq 21 + 5 p - 9 \leq 26 + 5 p - 9 \leq 31 + 5 p - 9 \leq 36 + 5 p - 9 \leq 41 + 5 p - 9 \leq 6 + 5 p < 10 + 5 p < 13 + 2 + 5 p < 14 - 4 + 5 p < 15 + 5 p < 17 + 3 + 5 p < 19 + 11 + 5 p < 20 + 5 p < 20 - 10 + 5 p < 23 + 12 + 5 p < 25 + 5 p < 25 - 5 + 5 p < 26 - 1 + 5 p < 29 + 11 + 5 p < 29 - 4 + 5 p < 30 + 5 p < 35 + 5 p < 37 + 8 + 5 p < 37 - 2 + 5 p < 38 - 8 + 5 p < 40 + 5 p < 40 + 5 + 5 p < 44 + 1 + 5 p < 45 + 5 p < 47 - 12 + 5 p < 50 + 5 p < 54 - 9 + 5 p < 6 + 4 + 5 p < 60 - 10 + 5 p < 7 + 8 + 5 p < 9 + 11 + 5 p \left(q + 6\right) + 5 p \leq 10 + 5 p \leq 15 + 5 p \leq 20 + 5 p \leq 25 + 5 p \leq 30 + 5 p \leq 35 + 5 p \leq 40 + 5 p \leq 45 + 5 p \leq 50 + 5 p q + 5 p q + 30 p + 5 p^{11} + 5 p^{7} + 5 r + 7 > 27 + 5 r + 7 > 32 + 5 r + 8 > 18 + 5 r + r > 29 - 5 + 5 r + r > 30 - 6 + 5 r + r > 56 - 8 + 5 r + r > 58 - 10 + 5 r + r > 63 - 9 + 5 r + r > 66 - 6 + 5 r > 10 + 5 r > 25 + 5 r > 40 + 5 r > 45 + 5 r > 50 + 5 t \left( 5 s - 3 u\right) + 5 t \left(t - 2\right) + 5 t \left(t - 3\right) + 5 t^{12} + 5 t^{2} + 5 u + 13 u + v + 5 u \left( 2 u^{2} - 4 u v - 3 v^{2}\right) - 3 v \left( 2 u^{2} - 4 u v - 3 v^{2}\right) + 5 u \left(u - 2\right) + 5 u^{3} - 35 u^{2} - 9 u^{3} - 36 u + 5 u^{\frac{1}{3}} v^{\frac{1}{3}} + 5 v + 30 + 5 v + 45 - v^{2} - 7 v + 5 v^{2} + 150 v + 5 w + 15.20 \geq 70.00 + 5 w + 15.80 \geq 50.00 + 5 w + 16.30 \geq 60.00 + 5 w + 16.60 \geq 50.00 + 5 w + 17.10 \geq 70.00 + 5 w + 17.40 \geq 70.00 + 5 w + 17.50 \geq 60.00 + 5 w + 18.30 \geq 40.00 + 5 w + 18.70 \geq 70.00 + 5 w + 18.80 \geq 40.00 + 5 w + 18.80 \geq 50.00 + 5 w + 19.10 \geq 40.00 + 5 w + 19.30 \geq 50.00 + 5 w + 19.50 \geq 40.00 + 5 w + 19.70 \geq 40.00 + 5 w + 19.90 \geq 70.00 + 5 w + 20.30 \geq 70.00 + 5 w + 20.50 \geq 50.00 + 5 w + 21.10 \geq 40.00 + 5 w + 21.60 \geq 50.00 + 5 w + 21.80 \geq 50.00 + 5 w + 22.10 \geq 70.00 + 5 w + 22.20 \geq 60.00 + 5 w + 22.20 \geq 70.00 + 5 w + 22.50 \geq 70.00 + 5 w + 22.70 \geq 40.00 + 5 w + 23.30 \geq 40.00 + 5 w + 23.30 \geq 70.00 + 5 w + 23.40 \geq 60.00 + 5 w + 23.80 \geq 40.00 + 5 w + 23.80 \geq 60.00 + 5 w + 24.10 \geq 60.00 + 5 w + 24.20 \geq 40.00 + 5 w + 25.30 \geq 60.00 + 5 w + 25.30 \geq 70.00 + 5 w + 25.50 \geq 40.00 + 5 w + 25.70 \geq 70.00 + 5 w + 26.20 \geq 40.00 + 5 w + 26.30 \geq 50.00 + 5 w + 26.60 \geq 40.00 + 5 w + 26.70 \geq 70.00 + 5 w + 26.80 \geq 60.00 + 5 w + 26.90 \geq 70.00 + 5 w + 27.10 \geq 70.00 + 5 w + 27.20 \geq 50.00 + 5 w + 27.30 \geq 60.00 + 5 w + 27.50 \geq 60.00 + 5 w + 27.60 \geq 70.00 + 5 w + 28.00 \geq 50.00 + 5 w + 28.30 \geq 70.00 + 5 w + 28.70 \geq 60.00 + 5 w + 28.80 \geq 60.00 + 5 w + 28.80 \geq 70.00 + 5 w + 28.90 \geq 40.00 + 5 w + 29.30 \geq 70.00 + 5 w \geq 11.10 + 5 w \geq 14.50 + 5 w \geq 16.20 + 5 w \geq 16.70 + 5 w \geq 16.90 + 5 w \geq 17.30 + 5 w \geq 21.20 + 5 w \geq 21.70 + 5 w \geq 22.80 + 5 w \geq 23.70 + 5 w \geq 28.40 + 5 w \geq 29.50 + 5 w \geq 31.20 + 5 w \geq 31.30 + 5 w \geq 32.50 + 5 w \geq 32.70 + 5 w \geq 33.20 + 5 w \geq 33.40 + 5 w \geq 34.20 + 5 w \geq 35.90 + 5 w \geq 36.20 + 5 w \geq 36.60 + 5 w \geq 37.80 + 5 w \geq 41.20 + 5 w \geq 41.70 + 5 w \geq 42.40 + 5 w \geq 42.50 + 5 w \geq 43.30 + 5 w \geq 44.30 + 5 w \geq 44.70 + 5 w \geq 46.70 + 5 w \geq 47.50 + 5 w \geq 47.80 + 5 w \geq 47.90 + 5 w \geq 49.70 + 5 w \geq 52.60 + 5 w \geq 52.90 + 5 w \geq 54.80 + 5 w y + 5 x + 5 x + 2 \left(x + 8\right) < - 5 + 5 x + 2 x + 16 < - 5 + 5 x + 2 x < 18 - 25 + 5 x + 2 x \geq - 70 + 5 x + 2 y \geq 60 + 5 x + 2 y \geq 80 + 5 x + 3 \left(x + 3\right) < 25 + 5 x + 3 x + 9 < 25 + 5 x + 3 x \geq - 120 + 5 x + 3 y \geq 105 + 5 x + 3 y \geq 120 + 5 x + 3 y \geq 75 + 5 x + 4 \left(x + 2\right) < 35 + 5 x + 4 \left(x + 8\right) < 5 + 5 x + 4 x + 8 < 35 + 5 x + 4 x < 36 - 45 + 5 x + 4 x < 8 - 35 + 5 x + 4 x \geq - 180 + 5 x + 4 x \geq 180 + 5 x + 5 \times 8 + 4 + 5 x + 5 y + 5 x + 6 x \geq - 330 + 5 x + 6 x \geq 330 + 5 x + 6 y + 8 x + 2 y + 5 x + 7 \left(x + 2\right) < 15 + 5 x + 7 x + 14 < 15 + 5 x + 8 y \leq 190 + 5 x + 1 < 11 + 5 x + 1 \geq 11 + 5 x + 1 \geq 16 + 5 x + 1 \geq 21 + 5 x + 1 \geq 26 + 5 x + 1 \geq 31 + 5 x + 1 \geq 36 + 5 x + 1 \geq 41 + 5 x + 1 \geq 46 + 5 x + 1 \geq 51 + 5 x + 10 - 7 x - 28 > 21 + 5 x + 10 - 10 < 10 - 10 + 5 x + 10 - 10 < 15 - 10 + 5 x + 10 - 10 > - 10 - 10 + 5 x + 10 - 10 > - 15 - 10 + 5 x + 10 - 10 > 25 - 10 + 5 x + 10 - 10 > 30 - 10 + 5 x + 10 - 10 > 35 - 10 + 5 x + 10 - 10 > 5 - 10 + 5 x + 10 - 10 > 50 - 10 + 5 x + 10 - 10 \geq - 15 - 10 + 5 x + 10 - 10 \geq 50 - 10 + 5 x + 10 - 10 \leq 5 - 10 + 5 x + 10 - x + 0 > 6 + 5 x + 10 - x + 16 > 6 + 5 x + 10 - x + 24 > 6 + 5 x + 10 - x - 3 > 18 + 5 x + 10 - x - 4 > 27 + 5 x + 10 - x^{2} - 2 x \geq 6 + 5 x + 10 < - 20 + 5 x + 10 < 10 + 5 x + 10 > - 10 + 5 x + 10 > - 15 + 5 x + 10 > 0 + 5 x + 10 > 25 + 5 x + 10 > 30 + 5 x + 10 > 5 + 5 x + 10 > \frac{- 60}{4} + 5 x + 10 > \frac{100}{4} + 5 x + 10 \geq - 10 + 5 x + 10 \geq - 15 + 5 x + 10 \geq 20 + 5 x + 10 \geq 25 + 5 x + 10 \geq 30 + 5 x + 10 \geq 35 + 5 x + 10 \geq 40 + 5 x + 10 \geq 50 + 5 x + 10 \geq 55 + 5 x + 10 \geq 60 + 5 x + 10 \leq - 10 + 5 x + 10 \leq - 15 + 5 x + 10 \leq - 5 + 5 x + 10 \leq 10 + 5 x + 10 \leq 15 + 5 x + 10 \leq 5 + 5 x + 10 \leq \frac{- 10}{2} + 5 x + 10 \leq \frac{- 20}{2} + 5 x + 10 \leq \frac{- 25}{5} + 5 x + 10 \leq \frac{- 60}{4} + 5 x + 10 \leq \frac{20}{2} + 5 x + 10 \leq \frac{80}{4} + 5 x + 11 > - 14 + 5 x + 11 \geq 21 + 5 x + 13 + 5 x - 12 + 6 x + 11 + 7 x - 10 + 5 x + 13 > - 12 + 5 x + 13 > - 17 + 5 x + 13 > - 2 + 5 x + 13 > - 22 + 5 x + 15 + 4 x - 16 + 4 x + 13 + 2 x - 11 + 5 x + 15 - 7 x - 21 > 21 + 5 x + 15 - 15 < - 15 - 15 + 5 x + 15 - 15 < 50 - 15 + 5 x + 15 - 15 > 10 - 15 + 5 x + 15 - 15 > 15 - 15 + 5 x + 15 - 15 > 20 - 15 + 5 x + 15 - 15 > 25 - 15 + 5 x + 15 - 15 > 5 - 15 + 5 x + 15 - 15 \geq - 25 - 15 + 5 x + 15 - 15 \geq 30 - 15 + 5 x + 15 - x - 2 > 15 + 5 x + 15 - x - 27 > 12 + 5 x + 15 - x - 3 > 27 + 5 x + 15 - x - 37 > 6 + 5 x + 15 - x - 4 > 27 + 5 x + 15 - x - 7 > 12 + 5 x + 15 < - 15 + 5 x + 15 < 5 + 5 x + 15 > - 10 + 5 x + 15 > - 25 + 5 x + 15 > - 5 + 5 x + 15 > 10 + 5 x + 15 > 20 + 5 x + 15 > \frac{- 40}{4} + 5 x + 15 > \frac{- 75}{3} + 5 x + 15 > \frac{100}{5} + 5 x + 15 > \frac{40}{4} + 5 x + 15 > \frac{60}{4} + 5 x + 15 \geq - 25 + 5 x + 15 \leq - 5 + 5 x + 15 \leq 10 + 5 x + 15 \leq 5 + 5 x + 15 \leq \frac{- 25}{5} + 5 x + 15 \leq \frac{25}{5} + 5 x + 15 \leq \frac{40}{4} + 5 x + 16 - 16 > 55 - 16 + 5 x + 16 < - 9 + 5 x + 16 > 55 + 5 x + 17 - 17 > 120 - 17 + 5 x + 17 > 120 + 5 x + 18 < 43 + 5 x + 2 - 2 \leq 10 - 2 + 5 x + 2 - 2 \leq 5 - 2 + 5 x + 2 - 2 \leq 6 - 2 + 5 x + 2 - 2 \leq 8 - 2 + 5 x + 2 > 18 + 30 x + 5 x + 2 > 2 + 5 x + 2 > 42 + 63 x + 5 x + 2 \geq 12 + 5 x + 2 \geq 17 + 5 x + 2 \geq 20 + 5 x + 2 \geq 22 + 5 x + 2 \geq 27 + 5 x + 2 \geq 32 + 5 x + 2 \geq 37 + 5 x + 2 \geq 42 + 5 x + 2 \geq 47 + 5 x + 2 \geq 49 + 5 x + 2 \geq 52 + 5 x + 2 \geq 63 + 5 x + 2 \leq 22 + 5 x + 20 - 7 x - 21 > 21 + 5 x + 20 - 20 < - 20 - 20 + 5 x + 20 - 20 < - 25 - 20 + 5 x + 20 - 20 > 10 - 20 + 5 x + 20 - 20 > 15 - 20 + 5 x + 20 - 20 > 20 - 20 + 5 x + 20 - 20 > 5 - 20 + 5 x + 20 - 20 \geq 10 - 20 + 5 x + 20 - 20 \leq 50 - 20 + 5 x + 20 - x - 2 > 15 + 5 x + 20 - x - 2 > 27 + 5 x + 20 - x - 2 > 9 + 5 x + 20 - x - 4 > 9 + 5 x + 20 < - 20 + 5 x + 20 < - 25 + 5 x + 20 > - 15 + 5 x + 20 > 15 + 5 x + 20 > 20 + 5 x + 20 > 25 + 5 x + 20 > 5 + 5 x + 20 > \frac{- 60}{4} + 5 x + 20 > \frac{100}{4} + 5 x + 20 > \frac{50}{2} + 5 x + 20 > \frac{80}{4} + 5 x + 20 \geq - 20 + 5 x + 20 \leq - 5 + 5 x + 20 \leq 10 + 5 x + 20 \leq 25 + 5 x + 20 \leq \frac{- 10}{2} + 5 x + 20 \leq \frac{150}{6} + 5 x + 20 \leq \frac{75}{3} + 5 x + 21 < - 4 + 5 x + 24 + 2 x - 16 + 9 x + 20 + 8 x - 26 + 5 x + 24 > x + 16 + 5 x + 25 - 7 x - 14 > 21 + 5 x + 25 - 7 x - 21 > 21 + 5 x + 25 - 25 < - 20 - 25 + 5 x + 25 - 25 < - 25 - 25 + 5 x + 25 - 25 > 15 - 25 + 5 x + 25 - 25 > 20 - 25 + 5 x + 25 - 25 > 40 - 25 + 5 x + 25 - 25 > 5 - 25 + 5 x + 25 - 25 > 50 - 25 + 5 x + 25 - 25 \geq 10 - 25 + 5 x + 25 - 25 \geq 15 - 25 + 5 x + 25 - 25 \geq 5 - 25 + 5 x + 25 - 25 \leq 35 - 25 + 5 x + 25 - x - 2 > 9 + 5 x + 25 - x - 3 > 21 + 5 x + 25 - x-1 > 12 + 5 x + 25 < - 20 + 5 x + 25 < - 25 + 5 x + 25 < 25 + 5 x + 25 < \frac{50}{2} + 5 x + 25 > - 20 + 5 x + 25 > - 25 + 5 x + 25 > - 5 + 5 x + 25 > 15 + 5 x + 25 > \frac{- 100}{5} + 5 x + 25 > \frac{- 10}{2} + 5 x + 25 > \frac{- 125}{5} + 5 x + 25 > \frac{- 15}{3} + 5 x + 25 > \frac{- 50}{2} + 5 x + 25 \geq 10 + 5 x + 25 \geq 5 + 5 x + 27 < 42 + 5 x + 29 \geq 14 + 5 x + 3 - 3 \leq 10 - 3 + 5 x + 3 > 13 + 5 x + 3 > 23 + 5 x + 3 > 24 + 21 x + 5 x + 3 > 3 + 5 x + 3 > 32 + 24 x + 5 x + 3 > 40 + 40 x + 5 x + 3 > 45 + 35 x + 5 x + 3 > 56 + 40 x + 5 x + 3 > 8 + 5 x + 3 \geq 13 + 5 x + 3 \geq 18 + 5 x + 3 \geq 23 + 5 x + 3 \geq 28 + 5 x + 3 \geq 38 + 5 x + 3 \geq 43 + 5 x + 3 \geq 48 + 5 x + 3 \geq 53 + 5 x + 3 \leq 23 + 5 x + 30 - 30 > 15 - 30 + 5 x + 30 - 30 > 20 - 30 + 5 x + 30 - 30 > 35 - 30 + 5 x + 30 - 30 > 45 - 30 + 5 x + 30 - 30 \geq 10 - 30 + 5 x + 30 - 30 \geq 45 - 30 + 5 x + 30 - x - 2 > 24 + 5 x + 30 - x - 3 > 12 + 5 x + 30 - x - 5 > 15 + 5 x + 31 \geq 21 + 5 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5 x + 45 - x - 5 > 6 + 5 x + 45 < 36 - 4 x + 5 x + 48 > x + 40 + 5 x + 5 - 5 < 25 - 5 + 5 x + 5 - 5 > 10 - 5 + 5 x + 5 - 5 > 15 - 5 + 5 x + 5 - 5 > 40 - 5 + 5 x + 5 - 5 > 50 - 5 + 5 x + 5 - 5 \geq 15 - 5 + 5 x + 5 - 5 \geq 25 - 5 + 5 x + 5 - 5 \geq 30 - 5 + 5 x + 5 - 5 \leq 11 - 5 + 5 x + 5 - 5 \leq 13 - 5 + 5 x + 5 - 5 \leq 9 - 5 + 5 x + 5 < - 5 + 5 x + 5 < 25 + 5 x + 5 < \frac{- 10}{2} + 5 x + 5 > - 15 + 5 x + 5 > - 20 + 5 x + 5 > - 5 + 5 x + 5 > 15 + 5 x + 5 > 20 + 5 x + 5 > 25 + 5 x + 5 > 36 + 30 x + 5 x + 5 > \frac{- 10}{2} + 5 x + 5 > \frac{- 125}{5} + 5 x + 5 > \frac{- 25}{5} + 5 x + 5 > \frac{- 40}{2} + 5 x + 5 > \frac{- 45}{3} + 5 x + 5 > \frac{- 75}{5} + 5 x + 5 > \frac{100}{4} + 5 x + 5 > \frac{100}{5} + 5 x + 5 \geq 15 + 5 x + 5 \geq 20 + 5 x + 5 \geq 25 + 5 x + 5 \geq 30 + 5 x + 5 \geq 35 + 5 x + 5 \geq 40 + 5 x + 5 \geq 45 + 5 x + 5 \geq 50 + 5 x + 5 \geq 55 + 5 x + 5 \leq 25 + 5 x + 50 - 50 > 35 - 50 + 5 x + 50 - 50 > 45 - 50 + 5 x + 50 - 50 \geq 30 - 50 + 5 x + 50 - 50 \leq 10 - 50 + 5 x + 56 > x + 48 + 5 x + 6 - 6 > 90 - 6 + 5 x + 6 > - 4 + 5 x + 6 > - 9 + 5 x + 6 > 1 + 5 x + 6 > 11 + 5 x + 6 > 16 + 5 x + 6 > 21 + 5 x + 6 > 26 + 5 x + 6 > 6 + 5 x + 6 > 90 + 5 x + 6 \geq 16 + 5 x + 6 \geq 21 + 5 x + 6 \geq 26 + 5 x + 6 \geq 31 + 5 x + 6 \geq 36 + 5 x + 6 \geq 41 + 5 x + 6 \geq 46 + 5 x + 6 \geq 51 + 5 x + 6 \geq 56 + 5 x + 6 \leq 16 + 5 x + 6 \leq 26 + 5 x + 6, 3 x + 2 + 5 x + 64 > x + 56 + 5 x + 7 + 6 x^{2} + 7 + 5 x + 7 > - 8 + 5 x + 7 > 12 + 5 x + 7 > 17 + 5 x + 7 > 7 + 5 x + 7 \geq 12 + 5 x + 7 \geq 17 + 5 x + 7 \geq 22 + 5 x + 7 \geq 27 + 5 x + 7 \geq 32 + 5 x + 7 \geq 37 + 5 x + 7 \geq 42 + 5 x + 7 \geq 47 + 5 x + 7 \geq 52 + 5 x + 7 \geq 57 + 5 x + 72 > x + 64 + 5 x + 8 > 18 + 5 x + 8 > 8 + 5 x + 8 \geq 23 + 5 x + 8 \geq 28 + 5 x + 8 \geq 33 + 5 x + 8 \geq 43 + 5 x + 8 \geq 48 + 5 x + 8 \geq 53 + 5 x + 8 \geq 56 + 5 x + 8 \geq x + 4 + 5 x + 8 \leq 33 + 5 x + 9 - 9 > 192 - 9 + 5 x + 9 - 9 > 50 - 9 + 5 x + 9 > 19 + 5 x + 9 > 192 + 5 x + 9 > 49 + 5 x + 9 > 50 + 5 x + 9 \geq 18 + 5 x + 9 \geq 19 + 5 x + 9 \geq 24 + 5 x + 9 \geq 29 + 5 x + 9 \geq 34 + 5 x + 9 \geq 39 + 5 x + 9 \geq 49 + 5 x + 9 \geq 54 + 5 x + 9 \leq 34 + 5 x + x + 2 \geq 15 + 5 x + x + 2 \geq 25 + 5 x + x + 3 \geq 15 + 5 x + x + 3 \geq 25 + 5 x + x + 4 \geq 25 + 5 x + y + 5 x - 12 x < 0 + 5 x - 2 \left( 12 x\right) + 5 x - 2 x \leq 2 x - 2 x + 5 x - 2 x \leq 16 - 7 + 5 x - 2 x \leq 18 - 6 + 5 x - 2 x \leq 18 - 9 + 5 x - 2 y + 5 x - 24 x + 5 x - 24 x + 5 x + 5 x - 3 x + 2 x - 120 \geq 0 + 5 x - 3 x \leq 3 x - 3 x + 5 x - 3 x \leq 13 - 9 + 5 x - 3 x \leq 15 - 7 + 5 x - 3 x \leq 15 - 9 + 5 x - 3 y + 5 x - 35 x + 5 x - 4 \left( 17 x\right) + 5 x - 4 x + 3 x - 540 \geq 0 + 5 x - 4 x \leq 4 x - 4 x + 5 x - 4 y + 5 x - 5 x \leq 6 x - 1 - 5 x + 5 x - 5 x \leq 6 x - 2 - 5 x + 5 x - 5 x \leq 6 x - 3 - 5 x + 5 x - 5 x \leq 6 x - 4 - 5 x + 5 x - 6 x < 0 + 5 x - 68 x + 5 x - 7 x < 0 + 5 x - 70 x + 3 x + 5 x - 8 x < 0 + 5 x - 9 x < 0 + 5 x - 1 + 1 \leq 4 + 1 + 5 x - 1 + x \leq 5 - x + x + 5 x - 1 > 2 \left( 3 x - 5\right) + 5 x - 1 > 2 \times 3 x - 2 \times 5 + 5 x - 1 > 6 x - 10 + 5 x - 1 \leq 4 + 5 x - 1.2 \leq 0.14 + 5 x - 1.2 \leq 0.28 + 5 x - 1.4 \leq 0.18 + 5 x - 1.5 \leq 0.72 + 5 x - 10 + 10 < - 0.2 + 10 + 5 x - 10 + 10 < - 0.3 + 10 + 5 x - 10 + 10 < - 0.4 + 10 + 5 x - 10 + 10 < - 0.7 + 10 + 5 x - 10 + 10 < - 1.4 + 10 + 5 x - 10 + 10 < - 1.8 + 10 + 5 x - 10 + 10 < 35 + 10 + 5 x - 10 + 10 > 0.4 + 10 + 5 x - 10 + 10 > 1.8 + 10 + 5 x - 10 + 10 \geq - 5 + 10 + 5 x - 10 + 10 \geq 20 + 10 + 5 x - 10 + 10 \geq 40 + 10 + 5 x - 10 + 10 \leq - 25 + 10 + 5 x - 10 + 10 \leq 15 + 10 + 5 x - 10 - x^{2} + 2 x \geq 2 + 5 x - 10 > - 25 + 5 x - 10 > 4 \left( 2 x - 4\right) + 5 x - 10 > 4 \times 2 x - 4 \times 4 + 5 x - 10 > 8 x - 16 + 5 x - 10 > 5 + 5 x - 10 > \frac{20}{4} + 5 x - 10 \geq - 5 + 5 x - 10 \geq 15 + 5 x - 11 + 11 < - 0.2 + 11 + 5 x - 11 + 11 < - 0.4 + 11 + 5 x - 11 + 11 < - 0.6 + 11 + 5 x - 11 + 11 < - 0.7 + 11 + 5 x - 11 + 11 < - 0.8 + 11 + 5 x - 11 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x - 13 > 17 + 5 x - 13 > 22 + 5 x - 14 + 5 x - 14 + 14 < - 0.5 + 14 + 5 x - 14 + 14 < - 0.6 + 14 + 5 x - 14 + 14 < - 1.2 + 14 + 5 x - 14 + 14 < - 1.5 + 14 + 5 x - 14 + 14 < - 1.6 + 14 + 5 x - 14 + 14 < - 1.9 + 14 + 5 x - 14 + 14 > 0.4 + 14 + 5 x - 14 + 14 > 0.8 + 14 + 5 x - 14 + 14 > 1.2 + 14 + 5 x - 14 + 14 > 1.6 + 14 + 5 x - 14 + 14 > 1.9 + 14 + 5 x - 14 > 4 \left( 2 x - 5\right) + 5 x - 15 + 15 < - 0.2 + 15 + 5 x - 15 + 15 < - 0.3 + 15 + 5 x - 15 + 15 < - 0.4 + 15 + 5 x - 15 + 15 < - 0.5 + 15 + 5 x - 15 + 15 < - 0.8 + 15 + 5 x - 15 + 15 < - 1.2 + 15 + 5 x - 15 + 15 < - 1.6 + 15 + 5 x - 15 + 15 < - 1.7 + 15 + 5 x - 15 + 15 > 0.2 + 15 + 5 x - 15 + 15 > 0.5 + 15 + 5 x - 15 + 15 > 0.8 + 15 + 5 x - 15 + 15 > 1.6 + 15 + 5 x - 15 + 15 > 15 + 15 + 5 x - 15 + 15 > 25 + 15 + 5 x - 15 + 15 \geq 10 + 15 + 5 x - 15 + 15 \geq 40 + 15 + 5 x - 15 + 15 \geq 5 + 15 + 5 x - 15 + 15 \leq 20 + 15 + 5 x - 15 + 15 \leq 45 + 15 + 5 x - 15 > - 5 + 5 x - 15 > 15 + 5 x - 15 > \frac{- 15}{3} + 5 x - 15 > \frac{90}{6} + 5 x - 15 \geq 10 + 5 x - 16 + 16 < - 0.4 + 16 + 5 x - 16 + 16 < - 1.6 + 16 + 5 x - 16 + 16 < - 1.8 + 16 + 5 x - 16 + 16 > 0.4 + 16 + 5 x - 16 + 16 > 1.6 + 16 + 5 x - 17 + 17 < - 0.4 + 17 + 5 x - 17 + 17 < - 0.7 + 17 + 5 x - 17 + 17 < - 0.8 + 17 + 5 x - 17 + 17 < - 1.8 + 17 + 5 x - 17 + 17 > 0.7 + 17 + 5 x - 17 + 17 > 0.8 + 17 + 5 x - 17 + 17 > 1.1 + 17 + 5 x - 18 + 18 < - 0.8 + 18 + 5 x - 18 + 18 < - 0.9 + 18 + 5 x - 18 + 18 < - 1.1 + 18 + 5 x - 18 + 18 < - 1.5 + 18 + 5 x - 18 + 18 < - 1.6 + 18 + 5 x - 18 + 18 < - 1.9 + 18 + 5 x - 18 + 18 > 0.4 + 18 + 5 x - 18 + 18 > 0.8 + 18 + 5 x - 18 + 18 > 0.9 + 18 + 5 x - 18 + 18 > 1.1 + 18 + 5 x - 18 + 18 > 1.5 + 18 + 5 x - 18 + 18 > 1.6 + 18 + 5 x - 19 + 19 < - 0.1 + 19 + 5 x - 19 + 19 < - 0.3 + 19 + 5 x - 19 + 19 < - 0.9 + 19 + 5 x - 19 + 19 < - 1.2 + 19 + 5 x - 19 + 19 < - 1.3 + 19 + 5 x - 19 + 19 > 0.1 + 19 + 5 x - 19 + 19 > 0.3 + 19 + 5 x - 19 + 19 > 1.3 + 19 + 5 x - 2 + 2 < - 0.1 + 2 + 5 x - 2 + 2 < - 0.4 + 2 + 5 x - 2 + 2 < - 0.8 + 2 + 5 x - 2 + 2 < - 1.3 + 2 + 5 x - 2 + 2 < - 1.5 + 2 + 5 x - 2 + 2 > 0.1 + 2 + 5 x - 2 + 2 > 0.4 + 2 + 5 x - 2 + 2 > 0.7 + 2 + 5 x - 2 + 2 > 1.3 + 2 + 5 x - 2 + 2 > 1.5 + 2 + 5 x - 2 + 2 \leq 2 x - 2 + 2 + 5 x - 2 + 2 \leq 8 + 2 + 5 x - 2 + x \leq 10 - x + x + 5 x - 2 < 18 + 5 x - 2 > 2 \left( 3 x - 3\right) + 5 x - 2 > 2 \left( 3 x - 5\right) + 5 x - 2 > 2 \times 3 x - 2 \times 3 + 5 x - 2 > 2 \times 3 x - 2 \times 5 + 5 x - 2 > 4 \left( 2 x - 5\right) + 5 x - 2 > 4 \times 2 x - 4 \times 5 + 5 x - 2 > 6 x - 10 + 5 x - 2 > 6 x - 6 + 5 x - 2 > 8 x - 20 + 5 x - 2 \leq 2 x - 2 + 5 x - 2 \leq 8 + 5 x - 2.3 \leq 0.54 + 5 x - 2.4 \leq 0.21 + 5 x - 2.5 \leq 0.18 + 5 x - 2.6 \leq 0.27 + 5 x - 2.7 \leq 0.81 + 5 x - 2.9 \leq 0.56 + 5 x - 20 + 20 < - 10 + 20 + 5 x - 20 + 20 < 20 + 20 + 5 x - 20 + 20 < 30 + 20 + 5 x - 20 + 20 > 15 + 20 + 5 x - 20 + 20 \geq 10 + 20 + 5 x - 20 + 20 \geq 25 + 20 + 5 x - 20 + 20 \geq 35 + 20 + 5 x - 20 + 20 \geq 40 + 20 + 5 x - 20 + 20 \geq 5 + 20 + 5 x - 20 + 20 \leq 10 + 20 + 5 x - 20 + 20 \leq 15 + 20 + 5 x - 20 + 20 \leq 25 + 20 + 5 x - 20 < - 10 + 5 x - 20 < 20 + 5 x - 20 < 5 + 5 x - 20 > - 15 + 5 x - 20 > 20 + 5 x - 20 > \frac{- 60}{3} + 5 x - 20 > \frac{- 60}{4} + 5 x - 20 > \frac{40}{2} + 5 x - 20 > \frac{60}{3} + 5 x - 20 > \frac{60}{4} + 5 x - 20 \leq 15 + 5 x - 216 + 216 < 4446 + 216 + 5 x - 216 < 4446 + 5 x - 25 + 25 > 45 + 25 + 5 x - 25 + 25 \geq 25 + 25 + 5 x - 25 + 25 \geq 50 + 25 + 5 x - 25 + 25 \leq 20 + 25 + 5 x - 25 + 25 \leq 30 + 25 + 5 x - 25 + 25 \leq 40 + 25 + 5 x - 25 + 25 \leq 5 + 25 + 5 x - 25 + 25 \leq 50 + 25 + 5 x - 26 + 5 x - 27 \leq 8 + 5 x - 3 + 3 < - 0.3 + 3 + 5 x - 3 + 3 < - 1.3 + 3 + 5 x - 3 + 3 < - 1.5 + 3 + 5 x - 3 + 3 < - 1.9 + 3 + 5 x - 3 + 3 > 1.9 + 3 + 5 x - 3 + 3 \leq 3 x - 3 + 3 + 5 x - 3 + x \leq 15 - x + x + 5 x - 3 < - 13 + 5 x - 3 < - 18 + 5 x - 3 < - 23 + 5 x - 3 < - 8 + 5 x - 3 < 12 + 5 x - 3 < 17 + 5 x - 3 < 2 + 5 x - 3 < 22 + 5 x - 3 < 27 + 5 x - 3 > 3 \left( 3 x - 5\right) + 5 x - 3 > 3 \times 3 x - 3 \times 5 + 5 x - 3 \geq x + 9 + 5 x - 3 \leq 3 x - 3 + 5 x - 3.2 \leq 0.21 + 5 x - 3.3 \leq 0.18 + 5 x - 3.5 \leq 0.06 + 5 x - 3.5 \leq 0.18 + 5 x - 3.5 \leq 0.42 + 5 x - 3.6 \leq 0.24 + 5 x - 3.7 \leq 0.12 + 5 x - 3.7 \leq 0.27 + 5 x - 3.8 \leq 0.18 + 5 x - 3.8 \leq 0.21 + 5 x - 30 + 30 < 40 + 30 + 5 x - 30 + 30 \geq 10 + 30 + 5 x - 30 + 30 \geq 25 + 30 + 5 x - 30 + 30 \geq 50 + 30 + 5 x - 30 + 30 \leq 45 + 30 + 5 x - 30 > - 10 + 5 x - 30 > - 25 + 5 x - 30 > 10 + 5 x - 30 > 15 + 5 x - 30 > 20 + 5 x - 30 > \frac{- 125}{5} + 5 x - 30 > \frac{- 40}{4} + 5 x - 30 > \frac{30}{3} + 5 x - 30 > \frac{60}{3} + 5 x - 30 > \frac{60}{6} + 5 x - 30 > \frac{90}{6} + 5 x - 32 \leq 3 + 5 x - 35 + 35 < 15 + 35 + 5 x - 35 + 35 < 35 + 35 + 5 x - 35 + 35 \geq 30 + 35 + 5 x - 36 \leq 4 + 5 x - 4 + 4 < - 0.6 + 4 + 5 x - 4 + 4 < - 0.9 + 4 + 5 x - 4 + 4 < - 1.2 + 4 + 5 x - 4 + 4 < - 1.4 + 4 + 5 x - 4 + 4 < - 1.5 + 4 + 5 x - 4 + 4 < - 1.6 + 4 + 5 x - 4 + 4 < - 1.7 + 4 + 5 x - 4 + 4 > 0.3 + 4 + 5 x - 4 + 4 > 0.6 + 4 + 5 x - 4 + 4 > 1.5 + 4 + 5 x - 4 + 4 \leq 4 x - 4 + 4 + 5 x - 4 - x^{2} \geq 2 + 5 x - 4 < 21 + 5 x - 4 \leq 4 x - 4 + 5 x - 4.2 \leq 0.45 + 5 x - 4.2 \leq 0.81 + 5 x - 4.3 \leq 0.42 + 5 x - 4.4 \leq 0.09 + 5 x - 4.5 \leq 0.28 + 5 x - 4.8 \leq 0.27 + 5 x - 40 + 40 < 15 + 40 + 5 x - 40 + 40 < 35 + 40 + 5 x - 40 + 40 \geq 15 + 40 + 5 x - 40 \leq 9 + 5 x - 45 + 45 < 35 + 45 + 5 x - 45 + 45 \geq 10 + 45 + 5 x - 45 + 45 \geq 40 + 45 + 5 x - 45 + 45 \geq 5 + 45 + 5 x - 45 + 45 \leq 10 + 45 + 5 x - 45 + 45 \leq 25 + 45 + 5 x - 45 + 45 \leq 35 + 45 + 5 x - 5 + 5 < - 0.3 + 5 + 5 x - 5 + 5 < - 0.9 + 5 + 5 x - 5 + 5 < - 1.4 + 5 + 5 x - 5 + 5 < - 1.9 + 5 + 5 x - 5 + 5 < 20 + 5 + 5 x - 5 + 5 > - 25 + 5 + 5 x - 5 + 5 > - 5 + 5 + 5 x - 5 + 5 > 1.9 + 5 + 5 x - 5 + 5 \geq 15 + 5 + 5 x - 5 + 5 \geq 40 + 5 + 5 x - 5 + 5 \geq 45 + 5 + 5 x - 5 + 5 \leq 30 + 5 + 5 x - 5 + 5 \leq 35 + 5 + 5 x - 5 + 5 \leq 50 + 5 + 5 x - 5 - x^{2} + x \geq 3 + 5 x - 5 < 20 + 5 x - 5 > - 25 + 5 x - 5 > - 5 + 5 x - 5 > 2 \left( 3 x - 4\right) + 5 x - 5 > 2 \times 3 x - 2 \times 4 + 5 x - 5 > 3 \left( 2 x - 4\right) + 5 x - 5 > 3 \times 2 x - 3 \times 4 + 5 x - 5 > 6 x - 12 + 5 x - 5 > 6 x - 8 + 5 x - 5 \geq - 10 + 5 x - 5.2 \leq 0.42 + 5 x - 5.3 \leq 0.42 + 5 x - 5.3 \leq 0.63 + 5 x - 5.3 \leq 0.81 + 5 x - 5.4 \leq 0.21 + 5 x - 5.7 \leq 0.54 + 5 x - 5.9 \leq 0.06 + 5 x - 50 + 50 > 40 + 50 + 5 x - 50 + 50 \geq 15 + 50 + 5 x - 50 + 50 \geq 35 + 50 + 5 x - 50 + 50 \geq 40 + 50 + 5 x - 50 + 50 \leq 25 + 50 + 5 x - 50 + 50 \leq 30 + 50 + 5 x - 6 + 6 < - 1.2 + 6 + 5 x - 6 + 6 < - 1.3 + 6 + 5 x - 6 + 6 < - 1.4 + 6 + 5 x - 6 + 6 < - 1.7 + 6 + 5 x - 6 + 6 > 1.2 + 6 + 5 x - 6 + 6 > 1.3 + 6 + 5 x - 6 + 6 > 1.5 + 6 + 5 x - 6 + 6 > 1.7 + 6 + 5 x - 6 + 6 \leq 3 x - 6 + 6 + 5 x - 6 > 2 \left( 3 x - 5\right) + 5 x - 6 \geq -1 + 5 x - 6 \leq 3 x - 6 + 5 x - 6 \leq 14 + 5 x - 6 \leq 4 + 5 x - 7 + 7 < - 0.3 + 7 + 5 x - 7 + 7 < - 0.8 + 7 + 5 x - 7 + 7 < - 1.1 + 7 + 5 x - 7 + 7 < - 1.4 + 7 + 5 x - 7 + 7 < - 1.9 + 7 + 5 x - 7 + 7 > 1.4 + 7 + 5 x - 7 + 7 > 1.9 + 7 + 5 x - 7 > 2 \left( 3 x - 5\right) + 5 x - 7 > 2 \times 3 x - 2 \times 5 + 5 x - 7 > 3 \left( 2 x - 4\right) + 5 x - 7 > 3 \times 2 x - 3 \times 4 + 5 x - 7 > 6 x - 10 + 5 x - 7 > 6 x - 12 + 5 x - 8 + 8 < - 0.4 + 8 + 5 x - 8 + 8 < - 1.1 + 8 + 5 x - 8 + 8 < - 1.4 + 8 + 5 x - 8 + 8 < - 1.6 + 8 + 5 x - 8 + 8 > 0.4 + 8 + 5 x - 8 + 8 > 1.1 + 8 + 5 x - 8 + 8 > 1.2 + 8 + 5 x - 8 + 8 > 1.4 + 8 + 5 x - 8 + 8 > 1.5 + 8 + 5 x - 8 + 8 \leq 4 x - 8 + 8 + 5 x - 8 \geq 17 + 5 x - 8 \leq 4 x - 8 + 5 x - 84 + 84 < 1638 + 84 + 5 x - 84 < 1638 + 5 x - 9 + 9 < - 0.6 + 9 + 5 x - 9 + 9 < - 0.7 + 9 + 5 x - 9 + 9 < - 0.9 + 9 + 5 x - 9 + 9 < - 1.1 + 9 + 5 x - 9 + 9 < - 1.6 + 9 + 5 x - 9 + 9 > 0.3 + 9 + 5 x - 9 + 9 > 0.7 + 9 + 5 x - 9 + 9 > 0.9 + 9 + 5 x - 9 < 16 + 5 x - 9 > 3 \left( 2 x - 4\right) + 5 x - 9 > 3 \left( 2 x - 5\right) + 5 x - 9 > 3 \times 2 x - 3 \times 4 + 5 x - 9 > 3 \times 2 x - 3 \times 5 + 5 x - 9 > 6 x - 12 + 5 x - 9 > 6 x - 15 + 5 x - 9 \geq x + 3 + 5 x - \frac{6 x}{19} > - 17 + 9 + 5 x - x > 14 - 6 + 5 x - x > 15 - 3 + 5 x - x > 15 - 7 + 5 x - x > 16 - 24 + 5 x - x > 16 - 8 + 5 x - x > 18 - 2 + 5 x - x > 18 - 6 + 5 x - x > 20 - 4 + 5 x - x > 21 - 9 + 5 x - x > 22 - 10 + 5 x - x > 22 - 2 + 5 x - x > 23 - 3 + 5 x - x > 23 - 7 + 5 x - x > 25 - 9 + 5 x - x > 26 - 6 + 5 x - x > 27 - 72 + 5 x - x > 28 - 8 + 5 x - x > 32 - 40 + 5 x - x > 40 - 48 + 5 x - x > 54 - 63 + 5 x - x > 56 - 64 + 5 x < - 10 + 5 x < - 120 + 5 x < - 15 + 5 x < - 20 - 10 + 5 x < - 25 + 5 x < - 30 + 5 x < - 35 + 5 x < - 40 + 5 x < - 45 + 5 x < - 5 + 5 x < - 50 + 5 x < 10 \times 4 + 5 x < 30 \times 2 + 5 x < 35 \times 4 + 5 x < 35 \times 6 + 5 x < 0 + 5 x < 0.7 + 5 x < 1.1 + 5 x < 1.2 + 5 x < 1.5 + 5 x < 1.6 + 5 x < 1.9 + 5 x < 10 + 5 x < 10.1 + 5 x < 10.2 + 5 x < 10.3 + 5 x < 10.4 + 5 x < 10.5 + 5 x < 10.6 + 5 x < 10.8 + 5 x < 11.1 + 5 x < 11.3 + 5 x < 11.5 + 5 x < 11.7 + 5 x < 12.1 + 5 x < 12.4 + 5 x < 12.5 + 5 x < 12.6 + 5 x < 12.8 + 5 x < 13.3 + 5 x < 13.4 + 5 x < 13.5 + 5 x < 13.8 + 5 x < 1331 + 5 x < 14.2 + 5 x < 14.4 + 5 x < 14.5 + 5 x < 14.8 + 5 x < 140 + 5 x < 15 + 5 x < 15.2 + 5 x < 15.5 + 5 x < 15.6 + 5 x < 15.9 + 5 x < 16.1 + 5 x < 16.2 + 5 x < 16.3 + 5 x < 16.4 + 5 x < 16.5 + 5 x < 16.9 + 5 x < 17.1 + 5 x < 17.2 + 5 x < 17.7 + 5 x < 17.8 + 5 x < 1722 + 5 x < 18.1 + 5 x < 18.5 + 5 x < 18.7 + 5 x < 18.9 + 5 x < 2.3 + 5 x < 2.4 + 5 x < 2.5 + 5 x < 2.6 + 5 x < 2.8 + 5 x < 20 + 5 x < 210 + 5 x < 25 + 5 x < 25 - 25 + 5 x < 3.1 + 5 x < 3.4 + 5 x < 3.5 + 5 x < 30 + 5 x < 35 + 5 x < 4.1 + 5 x < 4.3 + 5 x < 4.6 + 5 x < 4.7 + 5 x < 4.8 + 5 x < 40 + 5 x < 4662 + 5 x < 5 + 5 x < 5.1 + 5 x < 5.5 + 5 x < 5.6 + 5 x < 5.9 + 5 x < 50 + 5 x < 55 + 5 x < 6 - 1 + 5 x < 6.2 + 5 x < 6.4 + 5 x < 6.5 + 5 x < 6.6 + 5 x < 6.9 + 5 x < 60 + 5 x < 7.4 + 5 x < 7.6 + 5 x < 70 + 5 x < 75 + 5 x < 8.1 + 5 x < 8.2 + 5 x < 8.3 + 5 x < 8.4 + 5 x < 8.5 + 5 x < 8.6 + 5 x < 80 + 5 x < 9.2 + 5 x < 9.3 + 5 x < 9.4 + 5 x < 9.5 + 5 x < 9.6 + 5 x < 9.7 + 5 x < 9.8 + 5 x > - 15 \times 8 + 5 x > - 20 \times 6 + 5 x > - 30 \times 8 + 5 x > - 35 \times 6 + 5 x > - 5 \times 3 + 5 x > - 5 \times 4 + 5 x > - 5 \times 6 + 5 x > - 50 \times 6 + 5 x > - 10 + 5 x > - 10 + 30 + 5 x > - 10 - 15 + 5 x > - 120 + 5 x > - 135 + 5 x > - 15 + 5 x > - 15 + 20 + 5 x > - 15 - 10 + 5 x > - 15 - 5 + 5 x > - 150 + 5 x > - 180 + 5 x > - 20 + 5 x > - 20 - 25 + 5 x > - 20 - 5 + 5 x > - 210 + 5 x > - 240 + 5 x > - 25 + 5 x > - 25 + 30 + 5 x > - 25 - 15 + 5 x > - 25 - 25 + 5 x > - 30 + 5 x > - 300 + 5 x > - 35 + 5 x > - 40 + 5 x > - 45 + 5 x > - 5 + 5 x > - 5 + 15 + 5 x > - 5 - 25 + 5 x > - 5 - 5 + 5 x > - 50 + 5 x > - 75 + 5 x > - 80 + 5 x > - 90 + 5 x > 35 \times 3 + 5 x > 40 \times 8 + 5 x > 0 + 5 x > 10 + 5 x > 10 + 30 + 5 x > 10 - 15 + 5 x > 10.4 + 5 x > 103 + 5 x > 105 + 5 x > 11.2 + 5 x > 11.4 + 5 x > 11.7 + 5 x > 11.8 + 5 x > 118 + 5 x > 12.3 + 5 x > 12.5 + 5 x > 12.7 + 5 x > 13.1 + 5 x > 13.2 + 5 x > 13.4 + 5 x > 13.5 + 5 x > 13.7 + 5 x > 13.9 + 5 x > 14.4 + 5 x > 14.5 + 5 x > 14.7 + 5 x > 14.8 + 5 x > 14.9 + 5 x > 15 + 5 x > 15.2 + 5 x > 15.5 + 5 x > 15.6 + 5 x > 15.8 + 5 x > 15.9 + 5 x > 16.4 + 5 x > 16.6 + 5 x > 17.6 + 5 x > 17.7 + 5 x > 17.8 + 5 x > 18.1 + 5 x > 18.4 + 5 x > 18.5 + 5 x > 18.8 + 5 x > 18.9 + 5 x > 183 + 5 x > 19.1 + 5 x > 19.3 + 5 x > 19.5 + 5 x > 19.6 + 5 x > 2.1 + 5 x > 2.4 + 5 x > 20 + 5 x > 20 + 20 + 5 x > 20 - 15 + 5 x > 20 - 20 + 5 x > 20 - 5 + 5 x > 20.3 + 5 x > 25 + 5 x > 25 - 20 + 5 x > 25 - 5 + 5 x > 3 + 2 + 5 x > 3.3 + 5 x > 3.5 + 5 x > 30 + 5 x > 320 + 5 x > 35 + 5 x > 39 + 5 x > 4 + 6 + 5 x > 4.3 + 5 x > 4.5 + 5 x > 4.6 + 5 x > 4.9 + 5 x > 40 + 5 x > 41 + 5 x > 45 + 5 x > 5 + 5 x > 5.5 + 5 x > 6.9 + 5 x > 65 + 5 x > 7.2 + 5 x > 7.3 + 5 x > 7.5 + 5 x > 7.7 + 5 x > 70 + 5 x > 8.4 + 5 x > 8.5 + 5 x > 8.9 + 5 x > 84 + 5 x > 9 - 4 + 5 x > 9.1 + 5 x > 9.2 + 5 x > 9.3 + 5 x > 9.5 + 5 x > 9.7 + 5 x > 9.9 + 5 x > 90 + 5 x > 95 + 5 x \geq - 20 \times 6 + 5 x \geq - 25 \times 4 + 5 x \geq - 10 + 5 x \geq - 100 + 5 x \geq - 120 + 5 x \geq - 140 + 5 x \geq - 15 + 5 x \geq - 20 + 5 x \geq - 25 + 5 x \geq - 30 + 5 x \geq - 40 + 5 x \geq - 5 + 5 x \geq - 60 + 5 x \geq 0 \times 6 + 5 x \geq 15 \times 6 + 5 x \geq 0 + 5 x \geq 10 + 5 x \geq 15 + 5 x \geq 18 + 5 x \geq 20 + 5 x \geq 21 - 1 + 5 x \geq 21 - 6 + 5 x \geq 22 - 2 + 5 x \geq 25 + 5 x \geq 25 - 10 + 5 x \geq 26 - 1 + 5 x \geq 27 - 7 + 5 x \geq 3 + 2 + 5 x \geq 3 - 8 + 5 x \geq 30 + 5 x \geq 30 - 5 + 5 x \geq 32 + 5 x \geq 32 - 2 + 5 x \geq 35 + 5 x \geq 36 - 6 + 5 x \geq 37 - 2 + 5 x \geq 40 + 5 x \geq 42 - 2 + 5 x \geq 45 + 5 x \geq 45 - 5 + 5 x \geq 47 + 5 x \geq 5 + 5 x \geq 50 + 5 x \geq 51 - 1 + 5 x \geq 51 - 6 + 5 x \geq 55 + 5 x \geq 55 - 5 + 5 x \geq 56 - 6 + 5 x \geq 6 - 1 + 5 x \geq 60 - 10 + 5 x \geq 61 + 5 x \geq 65 + 5 x \geq 70 + 5 x \geq 80 + 5 x \geq 85 + 5 x \geq 9 + 5 x \geq 90 + 5 x \left( - 8 x + 3\right) + 5 x \left( 2 x^{2} - 5 x\right) + 5 x \left( 2 x^{2} - 8 x + 3 x\right) + 5 x \left( 3 x^{2} - 10 x\right) + 5 x \left( 3 x^{2} - 12 x + 2 x\right) + 5 x \left( 4 x^{2} - 5 x\right) + 5 x \left( 4 x^{2} - 8 x + 3 x\right) + 5 x \left(x + 3\right) < 0 + 5 x \left(x + 4\right) + x + 4 + 5 x \leq - 1 + 5 x \leq - 10 + 5 x \leq - 10 - 10 + 5 x \leq - 15 + 5 x \leq - 15 - 10 + 5 x \leq - 19 + 5 x \leq - 20 + 5 x \leq - 25 + 5 x \leq - 30 + 5 x \leq - 35 + 5 x \leq - 39 + 5 x \leq - 40 + 5 x \leq - 5 + 5 x \leq - 5 - 10 + 5 x \leq - 5 - 15 + 5 x \leq - 5 - 20 + 5 x \leq 2 x + 5 x \leq 3 x + 5 x \leq 4 x + 5 x \leq 0 + 5 x \leq 1.34 + 5 x \leq 1.58 + 5 x \leq 10 + 5 x \leq 10 - 10 + 5 x \leq 10 - 15 + 5 x \leq 15 + 5 x \leq 196 + 5 x \leq 2.22 + 5 x \leq 2.61 + 5 x \leq 2.68 + 5 x \leq 2.84 + 5 x \leq 20 + 5 x \leq 25 + 5 x \leq 25 - 20 + 5 x \leq 3 + 5 x \leq 3.41 + 5 x \leq 3.46 + 5 x \leq 3.48 + 5 x \leq 3.51 + 5 x \leq 3.56 + 5 x \leq 3.68 + 5 x \leq 3.82 + 5 x \leq 3.84 + 5 x \leq 3.97 + 5 x \leq 30 + 5 x \leq 336 + 5 x \leq 35 + 5 x \leq 4 + 5 x \leq 4.01 + 5 x \leq 4.49 + 5 x \leq 4.65 + 5 x \leq 4.72 + 5 x \leq 40 + 5 x \leq 45 + 5 x \leq 476 + 5 x \leq 49 + 5 x \leq 5 + 5 x \leq 5 - 15 + 5 x \leq 5.01 + 5 x \leq 5.07 + 5 x \leq 5.61 + 5 x \leq 5.62 + 5 x \leq 5.72 + 5 x \leq 5.93 + 5 x \leq 5.96 + 5 x \leq 55 + 5 x \leq 6 + 5 x \leq 6 - 1 + 5 x \leq 6.11 + 5 x \leq 6.24 + 5 x \leq 60 + 5 x \leq 65 + 5 x \leq 70 + 5 x \leq 75 + 5 x \leq 8 + 5 x \leq 80 + 5 x \times 3 x + 5 x \times 2 + x^{2} + x \times 2 + 5 x \times 6 x + 5 x \times 5 + x^{2} + x \times 5 + 5 x^{ - 2 } + 5 x^{ - 3 } + 5 x^{ - 9 + 3} + 5 x^{2} + 15 x < 0 + 5 x^{2} + 15 x > 0 + 5 x^{2} + 20 x + x + 4 + 5 x^{2} - 11 x - 12 \leq 0 + 5 x^{2} - 13 x + 6 \leq 0 + 5 x^{2} - 14 x + 8 \leq 0 + 5 x^{2} - 14 x - 24 \leq 0 + 5 x^{2} - 22 x + 8 \leq 0 + 5 x^{2} - 25 x + 30 + 5 x^{2} - 26 x - 24 \leq 0 + 5 x^{2} - 27 x - 18 \leq 0 + 5 x^{2} - 28 x - 12 \leq 0 + 5 x^{2} - 3 x + 5 - 2 x^{2} - 4 x + 7 + 5 x^{2} - 32 x + 12 \leq 0 + 5 x^{2} - 33 x + 18 \leq 0 + 5 x^{2} - 34 x + 24 \leq 0 + 5 x^{2} - 4 x + 8 + 5 x^{2} - 4 x - 12 \leq 0 + 5 x^{2} - 6 x - 8 \geq 0 + 5 x^{2} - 9 x - 18 \leq 0 + 5 x^{2} - 180 + 5 x^{2} - 20 + 5 x^{2} - 9 + 5 x^{2} - x - 6 + 5 x^{2} > 15 + 5 x^{2} y + 9 x y^{2} - 5 + 4 x^{2} y - 8 x y^{2} - 6 + 5 x^{3} + 25 x^{2} - 30 x + 5 x^{3} + 6 x^{2} + 9 x + 2 - \left(\left( - 5 x^{2} + 4 x - x^{3} + 9\right) - \left(2 - 7 x^{3}\right)\right) + 5 y + 10 + 5 y + 15 - 9 y - 2 + 5 y + 3 + 5 y + 30 - 6 y - 7 + 5 y - 1 + 1 < 5 + 1 + 5 y - 1 + 1 < 7 + 1 + 5 y - 1 + 1 < 8 + 1 + 5 y - 2 + 2 < 4 + 2 + 5 y - 2 + 2 < 6 + 2 + 5 y - 2 + 2 < 7 + 2 + 5 y - 3 + 3 < 5 + 3 + 5 y - 35 - 3 y - 1 + 5 y - 4 + 4 < 2 + 4 + 5 y - 4 + 4 < 3 + 4 + 5 y - 4 + 4 < 4 + 4 + 5 y - 4 + 4 < 5 + 4 + 5 y - 5 + 5 < 1 + 5 + 5 y - 5 + 5 < 3 + 5 + 5 y - 5 + 5 < 4 + 5 + 5 y - 6 + 6 < 2 + 6 + 5 y - 6 + 6 < 3 + 6 + 5 y - 7 + 7 < 1 + 7 + 5 y - 7 + 7 < 2 + 7 + 5 y - 8 + 8 < 1 + 8 + 5 y - 9 + 5 y < 6 + 5 y < 7 + 5 y < 8 + 5 y < 9 + 5 y \geq 175 - 7 x + 5 y \geq 210 - 7 x + 5 y \geq 225 - 9 x + 5 y \geq 240 - 8 x + 5 y \geq 245 - 7 x + 5 y \geq 270 - 9 x + 5 y \geq 280 - 8 x + 5 y \geq 315 - 9 x + 5 y \geq 320 - 8 x + 5 y \left(x\right)^{8} + 5 y \left(z - 4 x + 7 x y z\right) + 5 y \left(z - 9 x + 9 x y z\right) + 5 y \leq 320 - 16 x + 5 y \leq 360 - 18 x + 5 y \leq 380 - 19 x + 5 y \leq 400 - 16 x + 5 y \leq 425 - 17 x + 5 y \leq 450 - 18 x + 5 y \leq 480 - 16 x + 5 y \leq 570 - 19 x + 5 y^{ - 3 } + 5 y^{ - 4 } + 5 y^{18} \times 3 \times 4 + 5 y^{2} + 10 y + 5 y^{2} + 14 y + 5 y^{2} + 18 y + 9 + 5 y^{2} + 26 y + 5 y^{2} + 31 y + 6 + 5 y^{2} + 35 y - 4 y + 6 + 5 y^{2} + 45 y + 8 y - 7 + 5 y^{2} - 16 y + 5 y^{2} - 45 y + 7 y^{2} + 7 + 5 y^{2} \left( 2 y + 5 y^{2}\right) + 5 y^{3 + 5 + 2} \times 4 \times 5 + 5 y^{3} + 5 y^{3} + 5 y^{2} - 36 y + 5 y^{3} \left( 5 y + 2\right) + 5 y^{4} + 5 y^{4} - 20 y^{3} - 8 y^{4} + 16 y^{3} + 5 y^{4} - 30 y^{3} - 8 y^{4} + 48 y^{3} + 5 y^{5 + 3 + 7} \times 3 \times 2 + 5 y^{5 + 4 + 2} \times 3 \times 4 + 5 y^{6 + 3 + 5} \times 2 \times 2 + 5 y^{8 + 3 + 7} \times 3 \times 4 + 5 y^{8} + 5% \times 274.70 + 5% \times 314.10 + 5% \times 37.20 + 5% \times 41.70 + 5% \times 427.90 + 5% \times 56.60 + 5% \times 58.90 + 5% \times 681.60 + 5% \times 739.30 + 5% \times 93.70 + 5.31 \times 10^{5} + 5.47 \times 10^{9} + 5.49 \times 10^{5} + 5.5 h + 60 \geq 345 + 5.5 h + 61 \geq 371 + 5.5 h + 62 \geq 351 + 5.5 h + 62 \geq 367 + 5.5 h + 62 \geq 381 + 5.5 h + 62 \geq 382 + 5.5 h + 62 \geq 385 + 5.5 h + 63 \geq 362 + 5.5 h + 64 \geq 341 + 5.5 h + 64 \geq 344 + 5.5 h + 64 \geq 347 + 5.5 h + 64 \geq 352 + 5.5 h + 64 \geq 381 + 5.5 h + 64 \geq 388 + 5.5 h + 64 \geq 395 + 5.5 h + 65 \geq 372 + 5.5 h + 65 \geq 387 + 5.5 h + 65 \geq 393 + 5.5 h + 66 \geq 377 + 5.5 h + 68 \geq 369 + 5.5 h + 68 \geq 370 + 5.5 h + 68 \geq 387 + 5.5 h + 68 \geq 398 + 5.5 h + 68 \geq 399 + 5.5 h + 69 \geq 360 + 5.5 h + 69 \geq 378 + 5.5 h + 70 \geq 343 + 5.5 h + 70 \geq 360 + 5.5 h + 70 \geq 363 + 5.5 h + 71 \geq 342 + 5.5 h + 71 \geq 343 + 5.5 h + 71 \geq 399 + 5.5 h + 72 \geq 384 + 5.5 h + 72 \geq 388 + 5.5 h + 73 \geq 347 + 5.5 h + 73 \geq 381 + 5.5 h + 73 \geq 388 + 5.5 h + 74 \geq 360 + 5.5 h + 74 \geq 361 + 5.5 h + 74 \geq 369 + 5.5 h + 75 \geq 341 + 5.5 h + 75 \geq 366 + 5.5 h + 76 \geq 347 + 5.5 h + 76 \geq 390 + 5.5 h + 77 \geq 358 + 5.5 h + 77 \geq 369 + 5.5 h + 77 \geq 383 + 5.5 h + 77 \geq 392 + 5.5 h + 79 \geq 373 + 5.5 h + 80 \geq 392 + 5.5 h \geq 266 + 5.5 h \geq 271 + 5.5 h \geq 272 + 5.5 h \geq 274 + 5.5 h \geq 280 + 5.5 h \geq 283 + 5.5 h \geq 288 + 5.5 h \geq 289 + 5.5 h \geq 293 + 5.5 h \geq 299 + 5.5 h \geq 301 + 5.5 h \geq 305 + 5.5 h \geq 306 + 5.5 h \geq 308 + 5.5 h \geq 310 + 5.5 h \geq 312 + 5.5 h \geq 314 + 5.5 h \geq 315 + 5.5 h \geq 316 + 5.5 h \geq 320 + 5.5 h \geq 322 + 5.5 h \geq 323 + 5.5 h \geq 324 + 5.5 h \geq 328 + 5.5 h \geq 330 + 5.5 h \geq 331 + 5.5 h \geq 341 - 75 + 5.5 h \geq 342 - 71 + 5.5 h \geq 343 - 71 + 5.5 h \geq 344 - 64 + 5.5 h \geq 347 - 64 + 5.5 h \geq 347 - 73 + 5.5 h \geq 347 - 76 + 5.5 h \geq 350 - 61 + 5.5 h \geq 352 - 64 + 5.5 h \geq 354 - 69 + 5.5 h \geq 362 - 63 + 5.5 h \geq 363 - 70 + 5.5 h \geq 367 - 62 + 5.5 h \geq 369 - 68 + 5.5 h \geq 371 - 61 + 5.5 h \geq 381 - 73 + 5.5 h \geq 382 - 62 + 5.5 h \geq 383 - 77 + 5.5 h \geq 384 - 72 + 5.5 h \geq 385 - 62 + 5.5 h \geq 387 - 65 + 5.5 h \geq 388 - 64 + 5.5 h \geq 388 - 72 + 5.5 h \geq 390 - 76 + 5.5 h \geq 392 - 77 + 5.5 h \geq 392 - 80 + 5.5 h \geq 393 - 65 + 5.5 h \geq 395 - 64 + 5.5 h \geq 398 - 68 + 5.5766 \times 10^{ - 6 } + 5.63 \times 10^{5} + 5.72 \times 10^{9} + 5.75 \times 10^{5} + 5.8 u^{2} - 34.1 u + 940 - 2.9 u^{2} - 33.5 u - 760 + 5.87 \times 10^{5} + 5.9 a + 5.96 \times 10^{5} + 5.9853 \times 10^{ - 2 } + 5.9998 \times 10^{8} + 50 \times u a \times a t + 50 \times y^{3} \times y + 50 u a^{2} t + 50 u^{2} + 100 u v + 5 + 50 u^{2} + 20 u v - 9 + 50 x - 15 \leq 12 + 50 x - 30 + 15 x + 765 \leq 18 x + 30 + 50 x - 30 + 15 x + 855 \leq 12 x + 30 + 50 x - 30 + 15 x - 555 \leq 24 x + 30 + 50 x - 30 + 15 x - 645 \leq 18 x + 30 + 50 x - 30 + 15 x - 735 \leq 12 x + 30 + 50 x < 27 + 50 x > - 50 \times 6 + 50 x > - 300 + 50 x \leq - 78 + 50 x \leq 27 + 50 y w + 50 z^{2} + 500 \times 50 + 500 \times 90 + 51 x + 212 - 212 < 1014 - 212 + 51 x + 212 < 1014 + 51 x < 802 + 51 x \leq - 45 + 51 x \leq - 76 + 52 x > 156 + 52 x > \frac{13 \times 48}{4} + 52 x \leq - 41 + 52 x \leq - 43 + 52 x \leq - 48 + 53 x < 63 + 53 x > 212 + 53 x > 728 + 53 x > 98 + 53 x > \frac{106 \times 10}{5} + 53 x \leq - 44 + 53 x \leq - 58 + 53 x \leq - 795 + 53 x \leq 795 + 54 u v \left(u + v\right) + 54 u^{2} v + 9 u v^{2} + 54 w y \left(w + y\right) + 54 x + 18 \leq 7 x - 4 + 54 x + 36 \leq 2 x - 5 + 54 x + 36 \leq 3 x - 9 + 54 x + 36 \leq 6 x - 8 + 54 x + 45 \leq 2 x - 3 + 54 x + 45 \leq 3 x - 6 + 54 x + 54 \leq 5 x - 9 + 54 x + 63 \leq 5 x - 2 + 54 x + 72 \leq 8 x - 3 + 54 x + 72 \leq 8 x - 5 + 54 x - 2 x \leq - 3 - 45 + 54 x - 2 x \leq - 5 - 36 + 54 x - 3 x \leq - 6 - 45 + 54 x - 3 x \leq - 9 - 36 + 54 x - 5 x \leq - 2 - 63 + 54 x - 5 x \leq - 3 - 36 + 54 x - 5 x \leq - 9 - 54 + 54 x - 6 x \leq - 8 - 36 + 54 x - 7 x \leq - 4 - 18 + 54 x - 8 x \leq - 3 - 72 + 54 x - 8 x \leq - 5 - 72 + 54 x - 9 x \leq - 2 - 45 + 54 x - 120 \leq 11 + 54 x - 21 \leq 20 + 54 x - 39 \leq 4 + 54 x - 54 \leq 4 + 54 x \left(x - 10\right) - 48 \left(x - 10\right) + 54 x \leq - 18 + 54 x \leq - 25 + 54 x \leq - 39 + 54 x \leq - 62 + 54 x \leq 131 + 54 x \leq 43 + 54 x \leq 58 + 54 x^{2} + 12 x y - 3 x y + 6 x^{2} + 54 y^{16} + 54 y^{2} + 36 y - 60 y - 40 + 54 y^{2} - 24 y - 40 + 55 W L + 55 \frac{139 x}{55} > 3 \times 55 + 55 \frac{148 x}{55} > 2 \times 55 + 55 \frac{159 x}{55} > 3 \times 55 + 55 \frac{6 x - 198}{55} < 55 \times 2 + 55 \frac{78 x}{55} > 5 \times 55 + 55 \frac{89 x}{55} > 2 \times 55 + 55 \times a^{2 + 1} c b^{5} + 55 \times a^{2} c \times a b^{5} + 55 \times \frac{114 x}{55} > 6 \times 55 + 55 x + 95 y \leq 1000 + 55 x + 340 \leq 24 x + 30 + 55 x + 460 \leq 12 x + 30 + 55 x + 585 \leq 18 x + 30 + 55 x + 675 \leq 12 x + 30 + 55 x - 220 \leq 15 + 55 x - 280 \leq 24 x + 30 + 55 x - 340 \leq 18 x + 30 + 55 x - 400 \leq 12 x + 30 + 55 x - 435 \leq 24 x + 30 + 55 x - 525 \leq 18 x + 30 + 55 x - 615 \leq 12 x + 30 + 55 x < 14 + 55 x < 16 + 55 x < 26 + 55 x < 28 + 55 x < 43 + 55 x \leq - 31 + 55 x \leq - 66 + 55 x y^{2} + 56 \frac{113 x}{56} > 6 \times 56 + 56 \frac{145 x}{56} > 3 \times 56 + 56 \frac{65 x}{56} > 6 \times 56 + 56 \times m^{2} n^{4} \times m^{6} n + 56 \times z^{6 + 1} x y^{4} + 56 \times z^{6} x \times z y^{4} + 56 \times \frac{113 x}{56} > 7 \times 56 + 56 \times \frac{173 x}{56} > 8 \times 56 + 56 \times b^{7} \times b^{10} + 56 \times y^{5} \times y + 56 c^{3} d^{5} + 56 c^{8 - 5} d^{5} + 56 m^{2 + 6} n^{4 + 1} + 56 m^{8} n^{5} + 56 s t \left(s + t\right) + 56 s^{2} t + 56 s t^{2} + 56 u^{4} v^{2} + 56 w y \left(w + y\right) + 56 w^{2} y + 56 w y^{2} + 56 x + 35 \leq 3 x - 9 + 56 x + 40 \leq 4 x - 3 + 56 x + 56 \leq 2 x - 6 + 56 x + 6 + 56 x + 72 \leq 5 x - 4 + 56 x + 72 \leq 6 x - 6 + 56 x + 72 \leq 7 x - 6 + 56 x - 2 x \leq - 4 - 35 + 56 x - 2 x \leq - 6 - 56 + 56 x - 3 x \leq - 9 - 35 + 56 x - 4 x \leq - 3 - 40 + 56 x - 5 x \leq - 4 - 72 + 56 x - 6 x \leq - 6 - 72 + 56 x - 7 x \leq - 6 - 72 + 56 x < 27 + 56 x > 45 + 56 x \left(x - 9\right) - 40 \left(x - 9\right) + 56 x \leq - 88 + 56 y^{5 + 1} + 57 \frac{148 x}{57} > 0 \times 57 + 57 x < 55 + 57 x > - 4 + 57 x > - \frac{133 \times 90}{30} + 57 x > 114 + 57 x > \frac{38 \times 27}{9} + 57 x \leq - 30 + 57 x \leq - 59 + 576 \times y^{3 + 2} + 576 y^{5} + 58 x < 72 + 58 x > 135 + 58 x \leq - 78 + 59 x > 72 + 5^{2} \times \left( a b^{4} c^{5}\right)^{2} + 5^{2} \times \left(u^{2}\right)^{2} \times \left(v^{2}\right)^{2} + 5^{2} \times \left(u^{4}\right)^{2} \times \left(v^{3}\right)^{2} + 5^{2} \times \left(u^{5}\right)^{2} \times \left(v^{5}\right)^{2} + 5^{2} \times \left(y^{4}\right)^{2} + 5^{3} \times \left( a^{3} b c^{2}\right)^{3} + 5^{3} \times \left(y^{2}\right)^{3} \times 5^{3} \times \left(y^{2}\right)^{3} + 5^{3} \times \left(y^{3}\right)^{3} + 5^{3} \times \left(y^{4}\right)^{3} + 5^{3} \times \left(y^{5}\right)^{3} + 5^{4} \times \left(y^{2}\right)^{4} + 5^{4} \times \left(y^{4}\right)^{4} + 5^{4} \times \left(y^{5}\right)^{4} + 5^{5} \times \left( a^{3} b^{3} c^{4}\right)^{5} + 5^{5} \times \left( a^{4} b c\right)^{5} + 5^{5} \times \left( a^{5} b^{3} c^{5}\right)^{5} + 5^{5} \times \left(y^{2}\right)^{5} + 5^{5} \times \left(y^{5}\right)^{5} + 5^{5} \times y^{3} + 5^{6} \left(x^{5}\right)^{6} + 5^{x} \times 5^{2} + 6 u \times u + 10 v \times v + 6 N + 30.30 \leq 126.30 + 6 N + 30.30 \leq 72.30 + 6 N + 30.50 \leq 126.50 + 6 N + 31.00 \leq 109.00 + 6 N + 31.10 \leq 103.10 + 6 N + 31.30 \leq 115.30 + 6 N + 31.30 \leq 85.30 + 6 N + 31.40 \leq 55.40 + 6 N + 31.60 \leq 73.60 + 6 N + 32.90 \leq 104.90 + 6 N + 33.00 \leq 105.00 + 6 N + 33.10 \leq 123.10 + 6 N + 33.30 \leq 111.30 + 6 N + 33.40 \leq 105.40 + 6 N + 33.40 \leq 117.40 + 6 N + 33.70 \leq 75.70 + 6 N + 33.90 \leq 57.90 + 6 N + 33.90 \leq 63.90 + 6 N + 34.96 \leq 92.13 + 6 N + 35.20 \leq 59.20 + 6 N + 35.30 \leq 101.30 + 6 N + 35.70 \leq 131.70 + 6 N + 36.20 \leq 114.20 + 6 N + 36.30 \leq 114.30 + 6 N + 36.30 \leq 126.30 + 6 N + 36.90 \leq 132.90 + 6 N + 37.22 \leq 70.09 + 6 N + 37.30 \leq 127.30 + 6 N + 37.30 \leq 91.30 + 6 N + 37.40 \leq 115.40 + 6 N + 37.50 \leq 79.50 + 6 N + 37.72 \leq 95.86 + 6 N + 37.90 \leq 73.90 + 6 N + 39.00 \leq 129.00 + 6 N + 39.10 \leq 105.10 + 6 N + 39.20 \leq 90.08 + 6 N + 40.00 \leq 112.00 + 6 N + 40.30 \leq 130.30 + 6 N + 40.70 \leq 82.70 + 6 N + 40.76 \leq 77.50 + 6 N + 41.20 \leq 107.20 + 6 N + 41.20 \leq 75.45 + 6 N + 41.40 \leq 83.40 + 6 N + 41.50 \leq 107.50 + 6 N + 41.60 \leq 65.60 + 6 N + 42.60 \leq 120.60 + 6 N + 42.70 \leq 78.70 + 6 N + 42.80 \leq 126.80 + 6 N + 42.80 \leq 138.80 + 6 N + 43.20 \leq 115.20 + 6 N + 43.50 \leq 139.50 + 6 N + 43.90 \leq 73.90 + 6 N + 44.30 \leq 104.30 + 6 N + 44.63 \leq 62.54 + 6 N + 44.70 \leq 140.70 + 6 N + 44.76 \leq 72.43 + 6 N + 44.90 \leq 110.90 + 6 N + 44.90 \leq 116.90 + 6 N + 45.30 \leq 105.30 + 6 N + 45.40 \leq 129.40 + 6 N + 45.60 \leq 69.60 + 6 N + 46.30 \leq 130.30 + 6 N + 46.40 \leq 130.40 + 6 N + 47.30 \leq 89.30 + 6 N + 47.40 \leq 119.40 + 6 N + 47.50 \leq 71.50 + 6 N + 47.70 \leq 77.70 + 6 N + 47.90 \leq 101.90 + 6 N + 47.90 \leq 83.90 + 6 N + 48.30 \leq 126.30 + 6 N + 49.20 \leq 103.20 + 6 N + 49.50 \leq 115.50 + 6 N + 49.70 \leq 145.70 + 6 N + 50.00 \leq 146.00 + 6 N \leq 24 + 6 N \leq 27.67 + 6 N \leq 30 + 6 N \leq 32.87 + 6 N \leq 34.25 + 6 N \leq 36 + 6 N \leq 42 + 6 N \leq 48 + 6 N \leq 54 + 6 N \leq 57.17 + 6 N \leq 58.14 + 6 N \leq 60 + 6 N \leq 62.54 - 44.63 + 6 N \leq 66 + 6 N \leq 70.09 - 37.22 + 6 N \leq 72 + 6 N \leq 72.43 - 44.76 + 6 N \leq 75.45 - 41.20 + 6 N \leq 78 + 6 N \leq 84 + 6 N \leq 90 + 6 N \leq 92.13 - 34.96 + 6 N \leq 95.86 - 37.72 + 6 N \leq 96 + 6 \left( - 2 \right) > 7 \left( - 2 \right) + 6 \left( - 2 \right) > 8 \left( - 2 \right) + 6 \left( - 3 \right) > 7 \left( - 3 \right) + 6 \left( - 3 \right) > 9 \left( - 3 \right) + 6 \left( - 5 \right) > 8 \left( - 5 \right) + 6 \left( - 5 \right) > 9 \left( - 5 \right) + 6 \left( 2 y - 3\right) + 6 \left( 3 r - 5 s - 2 t\right) + 6 \left( 3 y - 2\right) + 6 \left( 4 w - 9 z - 5 y\right) + 6 \left( x y z + 5\right) + 6 \left(1 - 7 u v - 6 u^{2}\right) + 6 \left(m - 2\right) + 6 \left(x + 1\right) < 36 + 6 \left(x + 1\right) < 48 + 6 \left(x + 1\right) < 54 + 6 \left(x + 2\right) < 24 + 6 \left(x + 2\right) < 30 + 6 \left(x + 2\right) < 42 + 6 \left(x + 2\right) < 54 + 6 \left(x + 2\right) > 0 + 6 \left(x + 3\right) < 42 + 6 \left(x + 3\right) < 54 + 6 \left(x + 3\right) > 0 + 6 \left(x + 4\right) < 42 + 6 \left(x + 4\right) > 0 + 6 \left(x + 5\right) < 42 + 6 \left(x + 5\right) < 48 + 6 \left(x + 5\right) < 54 + 6 \left(x + 5\right) > 0 + 6 \left(x + 6\right) < 48 + 6 \left(x + 6\right) < 54 + 6 \left(x - 1\right) \geq 12 + 6 \left(x - 1\right) \geq 36 + 6 \left(x - 1\right) \geq 42 + 6 \left(x - 2\right) > 0 + 6 \left(x - 2\right) \geq 12 + 6 \left(x - 2\right) \geq 42 + 6 \left(x - 2\right) \left(x + 2\right) + 6 \left(x - 3\right) > 0 + 6 \left(x - 3\right) \geq 24 + 6 \left(x - 3\right) \geq 30 + 6 \left(x - 3\right) \geq 36 + 6 \left(x - 3\right) \leq 0 + 6 \left(x - 4\right) > 0 + 6 \left(x - 4\right) \geq 18 + 6 \left(x - 4\right) \leq 0 + 6 \left(x - 5\right) > 0 + 6 \left(x - 5\right) \geq 24 + 6 \left(x - 5\right) \left(x + 5\right) + 6 \left(x - 5\right) \leq 0 + 6 \left(x - 6\right) > 0 + 6 \left(x - 6\right) \geq 12 + 6 \left(x - 6\right) \geq 18 + 6 \left(x - 7\right) \left(x + 7\right) + 6 \left(x - 7\right) \leq 0 + 6 \left(x - 8\right) \left(x + 8\right) + 6 \left(x - 8\right) \leq 0 + 6 \left(x - 9\right) \leq 0 + 6 \left(x^{2} - 25\right) + 6 \left(x^{2} - 49\right) + 6 \left(x^{2} - 64\right) + 6 \sqrt{a} + 13 \sqrt{a} + 6 \times 10^{8} + 6 \times 15 x - 6 \times 12 \leq 7 + 6 \times 16 x - 6 \times 5 \leq 17 + 6 \times 17 x - 6 \times 17 \leq 1 + 6 \times 2 < 10 \times 2 + 6 \times 2 < 9 \times 2 + 6 \times 2 > \frac{x - 3}{2} \times 2 + 6 \times 2 > \frac{x - 9}{2} \times 2 + 6 \times 2 \geq \frac{x}{2} \times 2 + 6 \times 3 < 10 \times 3 + 6 \times 3 < 7 \times 3 + 6 \times 3 < 8 \times 3 + 6 \times 3 > - 1 \times 3 + 6 \times 3 > \frac{x - 8}{3} \times 3 + 6 \times 3 \geq \frac{x}{3} \times 3 + 6 \times 4 < 10 \times 4 + 6 \times 4 < 7 \times 4 + 6 \times 4 < 8 \times 4 + 6 \times 4 > \frac{x - 3}{4} \times 4 + 6 \times 4 > \frac{x - 5}{4} \times 4 + 6 \times 4 > \frac{x - 9}{4} \times 4 + 6 \times 4 x - 6 \times 20 \leq 5 + 6 \times 5 < 9 \times 5 + 6 \times 5 > \frac{x - 8}{5} \times 5 + 6 \times 5 \geq \frac{x}{5} \times 5 + 6 \times 6 < 10 \times 6 + 6 \times 6 < 9 \times 6 + 6 \times 6 \geq \frac{x}{6} \times 6 + 6 \times 7 \geq \frac{x}{7} \times 7 + 6 \times 7 x - 6 \times 17 \leq 19 + 6 \times 8 > \frac{x - 3}{8} \times 8 + 6 \times 8 \geq \frac{x}{8} \times 8 + 6 \times 8 x - 6 \times 15 \leq 13 + 6 \times 9 > \frac{x - 4}{9} \times 9 + 6 \times 9 > \frac{x - 8}{9} \times 9 + 6 \times 9 x - 6 \times 18 \leq 13 + 6 \times 9 x - 6 \times 20 \leq 11 + 6 \times \frac{b - 10}{4} + 6 \times \frac{b - 5}{8} + 6 \times \left( - 2 \right) < - 8 \times \left( - 2 \right) + 6 \times \left( - 2 \right) < 10 \times \left( - 2 \right) + 6 \times \left( - 2 \right) < 9 \times \left( - 2 \right) + 6 \times \left( - 3 \right) < - 8 \times \left( - 3 \right) + 6 \times \left( - 3 \right) < 9 \times \left( - 3 \right) + 6 \times \left( - 4 \right) < 10 \times \left( - 4 \right) + 6 \times \left( - 4 \right) < 8 \times \left( - 4 \right) + 6 \times \left( - 5 \right) < - 2 \times \left( - 5 \right) + 6 \times \left( - 5 \right) < - 7 \times \left( - 5 \right) + 6 \times \left( - 5 \right) < 8 \times \left( - 5 \right) + 6 \times \left( - 5 \right) < 9 \times \left( - 5 \right) + 6 \times \left( - 6 \right) < 9 \times \left( - 6 \right) + 6 \times \left( - 7 \right) - \left( - 3 \right) + 6 \times c + 6 \times 3 + 6 \times y^{4} \times y^{5} + 6 a > 20 + 6 a > 200 + 6 a > 500 + 6 a, 2 a, - a + 6 b + 45 b + 3 b + 6 b > 100 + 6 b > 160 + 6 b > 200 + 6 b > 50 + 6 c b + 6 c^{2} b + 6 h + 60 \geq 341 + 6 h + 60 \geq 363 + 6 h + 60 \geq 398 + 6 h + 61 \geq 343 + 6 h + 62 \geq 350 + 6 h + 62 \geq 359 + 6 h + 62 \geq 380 + 6 h + 63 \geq 395 + 6 h + 63 \geq 396 + 6 h + 64 \geq 386 + 6 h + 64 \geq 396 + 6 h + 65 \geq 341 + 6 h + 65 \geq 343 + 6 h + 66 \geq 340 + 6 h + 66 \geq 398 + 6 h + 67 \geq 353 + 6 h + 67 \geq 364 + 6 h + 67 \geq 371 + 6 h + 68 \geq 343 + 6 h + 69 \geq 350 + 6 h + 69 \geq 355 + 6 h + 69 \geq 361 + 6 h + 69 \geq 373 + 6 h + 69 \geq 377 + 6 h + 69 \geq 380 + 6 h + 69 \geq 398 + 6 h + 70 \geq 345 + 6 h + 70 \geq 353 + 6 h + 70 \geq 391 + 6 h + 70 \geq 398 + 6 h + 71 \geq 351 + 6 h + 71 \geq 355 + 6 h + 71 \geq 383 + 6 h + 71 \geq 393 + 6 h + 72 \geq 341 + 6 h + 72 \geq 351 + 6 h + 72 \geq 363 + 6 h + 72 \geq 396 + 6 h + 73 \geq 354 + 6 h + 73 \geq 393 + 6 h + 73 \geq 395 + 6 h + 74 \geq 349 + 6 h + 74 \geq 370 + 6 h + 74 \geq 382 + 6 h + 74 \geq 384 + 6 h + 75 \geq 354 + 6 h + 75 \geq 361 + 6 h + 75 \geq 368 + 6 h + 75 \geq 391 + 6 h + 76 \geq 372 + 6 h + 76 \geq 398 + 6 h + 77 \geq 358 + 6 h + 77 \geq 366 + 6 h + 78 \geq 364 + 6 h + 79 \geq 392 + 6 h + 80 \geq 353 + 6 h + 80 \geq 362 + 6 h + 80 \geq 399 + 6 h \geq 273 + 6 h \geq 275 + 6 h \geq 280 + 6 h \geq 281 + 6 h \geq 282 + 6 h \geq 283 + 6 h \geq 286 + 6 h \geq 288 + 6 h \geq 291 + 6 h \geq 292 + 6 h \geq 293 + 6 h \geq 296 + 6 h \geq 297 + 6 h \geq 304 + 6 h \geq 308 + 6 h \geq 310 + 6 h \geq 311 + 6 h \geq 313 + 6 h \geq 318 + 6 h \geq 320 + 6 h \geq 321 + 6 h \geq 322 + 6 h \geq 324 + 6 h \geq 329 + 6 h \geq 332 + 6 h \geq 333 + 6 h \geq 343 - 61 + 6 h \geq 343 - 68 + 6 h \geq 349 - 74 + 6 h \geq 350 - 62 + 6 h \geq 350 - 69 + 6 h \geq 351 - 71 + 6 h \geq 351 - 72 + 6 h \geq 353 - 67 + 6 h \geq 353 - 70 + 6 h \geq 353 - 80 + 6 h \geq 354 - 73 + 6 h \geq 354 - 75 + 6 h \geq 355 - 69 + 6 h \geq 358 - 77 + 6 h \geq 359 - 62 + 6 h \geq 361 - 69 + 6 h \geq 361 - 75 + 6 h \geq 362 - 80 + 6 h \geq 363 - 72 + 6 h \geq 366 - 77 + 6 h \geq 368 - 75 + 6 h \geq 370 - 74 + 6 h \geq 371 - 67 + 6 h \geq 375 - 65 + 6 h \geq 380 - 62 + 6 h \geq 380 - 69 + 6 h \geq 382 - 74 + 6 h \geq 383 - 75 + 6 h \geq 384 - 74 + 6 h \geq 386 - 64 + 6 h \geq 391 - 70 + 6 h \geq 391 - 75 + 6 h \geq 392 - 79 + 6 h \geq 393 - 71 + 6 h \geq 393 - 73 + 6 h \geq 395 - 73 + 6 h \geq 396 - 63 + 6 h \geq 396 - 64 + 6 h \geq 396 - 72 + 6 h \geq 398 - 60 + 6 h \geq 398 - 66 + 6 h \geq 398 - 69 + 6 h \geq 398 - 76 + 6 m + 6 m + 12 m \div 3 m + 6 m + 6 n + 6 m + 36 + 6 m > 100 + 6 m > 160 + 6 m > 20 + 6 m > 200 + 6 m > 320 + 6 m > 350 + 6 m > 40 + 6 m > 400 + 6 m > 500 + 6 m > 80 + 6 m \left(m - 7\right) + 6 \left(m - 7\right) + 6 m^{2} - 36 m - 42 + 6 m^{2} - 42 m + 6 m - 42 + 6 n + 6 n - 18 + 18 > 18 + 18 + 6 n - 24 + 24 > 24 + 24 + 6 n - 30 + 30 > 30 + 30 + 6 n - 36 + 36 > 36 + 36 + 6 n - 48 + 48 > 48 + 48 + 6 n - 54 + 54 > 54 + 54 + 6 n - 6 + 6 > 6 + 6 + 6 n - 60 + 60 > 60 + 60 + 6 n > 100 + 6 n > 108 + 6 n > 12 + 6 n > 120 + 6 n > 140 + 6 n > 160 + 6 n > 20 + 6 n > 200 + 6 n > 250 + 6 n > 280 + 6 n > 320 + 6 n > 350 + 6 n > 36 + 6 n > 40 + 6 n > 400 + 6 n > 48 + 6 n > 50 + 6 n > 500 + 6 n > 60 + 6 n > 72 + 6 n > 80 + 6 n > 96 + 6 n^{2} + 6 n^{2} + 8 m n + 2 n^{2} + m n + 6 n^{3} - 36 n^{2} - 8 n^{3} - 56 n + 6 p + 1 + 6 p + 39 + 6 p + 4 - 5 p - 5 \times 8 + 6 p + 5 + 6 p + 54 - p^{2} - 3 p + 6 p + 6 + 6 p > 100 + 6 p > 140 + 6 p > 160 + 6 p > 200 + 6 p > 250 + 6 p > 280 + 6 p > 320 + 6 p > 350 + 6 p > 40 + 6 p > 400 + 6 p > 50 + 6 p > 80 + 6 p q + 10 p q + 6 p q \left( 8 p - 4 q\right) + 6 p^{5} q + 6 q + 6 q \left( 3 q + 5\right) + 7 \left( 3 q + 5\right) - 4 + 6 r + 2 > 14 + 6 r + 2 > 56 + 6 r + 7 > 55 + 6 r + 9 > 21 + 6 r + r > 42 - 7 + 6 r > 12 + 6 r > 48 + 6 r > 54 + 6 r > 60 + 6 r t v \left( 4 r t^{2} v^{2} - 3 r^{2} v + 5 t\right) + 6 s \left( 4 s + 7\right) + 5 \left( 4 s + 7\right) - 9 + 6 t \left(t - 5\right) + 6 u + 9 u + v + 6 u + \frac{v}{2} + 6 u > 100 + 6 u > 160 + 6 u > 20 + 6 u > 40 + 6 u > 400 + 6 u > 500 + 6 u > 80 + 6 u \left(u - 4\right) + 6 u^{2} + 210 u + 6 u^{2} + 5 v^{2} + 6 u^{2} - 11 v^{2} + 1 + 6 u^{2} \times 3 u^{3} + 6 u^{2} \times 4 u^{2} + 6 u^{9} + 16 u^{13} + 6 v > 100 + 6 v > 160 + 6 v > 200 + 6 v > 280 + 6 v > 350 + 6 v > 40 + 6 v > 400 + 6 v > 50 + 6 v^{2} + 54 v + 6 v^{3} - 42 v^{2} - 5 v^{3} - 35 v + 6 w y^{2} + 2 w^{2} y + 36 w y + 6 x + 6 x + 1.5 y \leq 18 + 6 x + 11 x < 15 - 9 + 6 x + 12 x + 10 - 10 \geq - 12 x + 12 x + 15 - 10 + 6 x + 12 x + 4 - 4 \geq - 12 x + 12 x + 15 - 4 + 6 x + 14 x < 15 - 6 + 6 x + 15 x + 10 - 10 \geq - 15 x + 15 x + 12 - 10 + 6 x + 15 x + 10 - 10 \geq - 15 x + 15 x + 20 - 10 + 6 x + 15 x + 3 - 3 \geq - 15 x + 15 x + 5 - 3 + 6 x + 15 x + 9 - 9 \geq - 15 x + 15 x + 10 - 9 + 6 x + 16 x + 3 - 3 \geq - 16 x + 16 x + 12 - 3 + 6 x + 17 x < 12 - 2 + 6 x + 17 x < 25 - 15 + 6 x + 17 x < 9 - 4 + 6 x + 19 x < 25 - 12 + 6 x + 2 y \geq 36 + 6 x + 2 y \geq 42 + 6 x + 2 y \geq 48 + 6 x + 20 x + 6 - 6 \geq - 20 x + 20 x + 15 - 6 + 6 x + 23 x < 25 - 6 + 6 x + 25 x + 2 - 2 \geq - 25 x + 25 x + 5 - 2 + 6 x + 25 x + 3 - 3 \geq - 25 x + 25 x + 25 - 3 + 6 x + 25 x + 9 - 9 \geq - 25 x + 25 x + 10 - 9 + 6 x + 3 y \geq 42 + 6 x + 3 y \geq 48 + 6 x + 4 x + 3 - 3 \geq - 4 x + 4 x + 4 - 3 + 6 x + 4 x + 3 - 3 \geq - 4 x + 4 x + 6 - 3 + 6 x + 4 y \geq 60 + 6 x + 4 y \geq 84 + 6 x + 5 x < 20 - 42 + 6 x + 5 x \geq - 330 + 6 x + 5 x \geq 330 + 6 x + 6 x - 9 x + 6 x + 7 x < 20 - 8 + 6 x + 8 y \leq 170 + 6 x + 1 - 1 \leq 6 - 1 + 6 x + 1 < 43 + 6 x + 10 < 8 + 6 x + 10 \geq - 15 x + 20 + 6 x + 11 > - 13 + 6 x + 11 > - 19 + 6 x + 11 > - 31 + 6 x + 12 - 12 > 30 - 12 + 6 x + 12 - 12 > 36 - 12 + 6 x + 12 - 12 > 42 - 12 + 6 x + 12 - 12 > 54 - 12 + 6 x + 12 - 12 \leq 30 - 12 + 6 x + 12 - 12 \leq 60 - 12 + 6 x + 12 < - 15 x + 25 - 4 x + 6 x + 12 < - 19 x + 25 + 6 x + 12 < 14 + 6 x + 12 < 24 + 6 x + 12 \leq - 18 + 6 x + 12 \leq - 6 + 6 x + 12 \leq 18 + 6 x + 12 \leq 30 + 6 x + 12 \leq \frac{- 12}{2} + 6 x + 12 \leq \frac{- 24}{4} + 6 x + 12 \leq \frac{- 30}{5} + 6 x + 12 \leq \frac{- 54}{3} + 6 x + 12 \leq \frac{- 72}{4} + 6 x + 12 \leq \frac{72}{4} + 6 x + 12 \leq \frac{90}{3} + 6 x + 13 > - 17 + 6 x + 13 > - 29 + 6 x + 13 > - 5 + 6 x + 14 \leq 2 x - 5 + 6 x + 14 \leq 3 x - 8 + 6 x + 15 < - 10 x + 20 + 4 x + 6 x + 15 < - 15 x + 25 - 2 x + 6 x + 15 < - 17 x + 25 + 6 x + 15 < 6 + 6 x + 15 \geq - 12 x + 16 + 6 x + 15 \leq 3 x - 4 + 6 x + 17 - 17 > 114 - 17 + 6 x + 17 > 114 + 6 x + 17 > 25 + 6 x + 18 - 18 < 18 - 18 + 6 x + 18 - 18 < 24 - 18 + 6 x + 18 - 18 > - 12 - 18 + 6 x + 18 - 18 > 12 - 18 + 6 x + 18 - 18 > 30 - 18 + 6 x + 18 - 18 > 54 - 18 + 6 x + 18 - 18 > 6 - 18 + 6 x + 18 - 18 \geq 42 - 18 + 6 x + 18 - x^{2} - 3 x \geq 8 + 6 x + 18 < 27 + 6 x + 18 < 6 + 6 x + 18 \leq - 12 + 6 x + 18 \leq - 18 + 6 x + 18 \leq - 6 + 6 x + 18 \leq 4 x - 5 + 6 x + 18 \leq 12 + 6 x + 18 \leq \frac{- 108}{6} + 6 x + 18 \leq \frac{- 12}{2} + 6 x + 18 \leq \frac{- 24}{2} + 6 x + 18 \leq \frac{- 30}{5} + 6 x + 18 \leq \frac{- 54}{3} + 6 x + 18 \leq \frac{- 72}{6} + 6 x + 18 \leq \frac{36}{2} + 6 x + 18 \leq \frac{36}{3} + 6 x + 18 \leq \frac{72}{6} + 6 x + 19 - 19 > 220 - 19 + 6 x + 19 < 43 + 6 x + 19 > 220 + 6 x + 2 - 2 \leq 7 - 2 + 6 x + 2 < - 15 x + 12 - 2 x + 6 x + 2 < - 17 x + 12 + 6 x + 2 < 14 + 6 x + 2 > 14 + 6 x + 2 > 32 + 6 x + 2 \geq - 20 x + 5 + 6 x + 2 \geq 15 + 6 x + 21 < 6 + 6 x + 21 \leq 3 x - 2 + 6 x + 22 > 18 + 6 x + 24 - 24 < 24 - 24 + 6 x + 24 - 24 > 12 - 24 + 6 x + 24 - 24 > 18 - 24 + 6 x + 24 - 24 > 60 - 24 + 6 x + 24 - 24 \leq 42 - 24 + 6 x + 24 < 0 + 6 x + 24 < 3 + 6 x + 24 \leq - 18 + 6 x + 24 \leq - 6 + 6 x + 24 \leq 3 x - 9 + 6 x + 24 \leq 18 + 6 x + 24 \leq 30 + 6 x + 24 \leq 6 + 6 x + 24 \leq \frac{- 12}{2} + 6 x + 24 \leq \frac{- 36}{2} + 6 x + 24 \leq \frac{- 54}{3} + 6 x + 24 \leq \frac{- 90}{5} + 6 x + 24 \leq \frac{12}{2} + 6 x + 24 \leq \frac{180}{6} + 6 x + 24 \leq \frac{36}{2} + 6 x + 24 \leq \frac{36}{6} + 6 x + 24 \leq \frac{48}{4} + 6 x + 24 \leq \frac{96}{4} + 6 x + 26 > 9 + 6 x + 3 + 6 x + 3 - 3 \leq 8 - 3 + 6 x + 3 > 27 + 6 x + 3 > 33 + 6 x + 3 \geq - 4 x + 4 + 6 x + 3 \geq - 4 x + 6 + 6 x + 3 \geq 15 + 6 x + 3 \geq 25 + 6 x + 30 - 30 < 36 - 30 + 6 x + 30 - 30 > 12 - 30 + 6 x + 30 - 30 > 18 - 30 + 6 x + 30 - 30 > 24 - 30 + 6 x + 30 - 30 > 36 - 30 + 6 x + 30 - 30 \leq 24 - 30 + 6 x + 30 - 30 \leq 30 - 30 + 6 x + 30 \leq - 12 + 6 x + 30 \leq - 18 + 6 x + 30 \leq - 6 + 6 x + 30 \leq 12 + 6 x + 30 \leq 24 + 6 x + 30 \leq 30 + 6 x + 30 \leq \frac{- 24}{2} + 6 x + 30 \leq \frac{- 36}{2} + 6 x + 30 \leq \frac{- 36}{6} + 6 x + 30 \leq \frac{- 72}{4} + 6 x + 30 \leq \frac{24}{2} + 6 x + 36 - 36 < 30 - 36 + 6 x + 36 - 36 < 36 - 36 + 6 x + 36 - 36 > 12 - 36 + 6 x + 36 - 36 > 18 - 36 + 6 x + 36 - 36 > 24 - 36 + 6 x + 36 - 36 > 30 - 36 + 6 x + 36 - 36 > 60 - 36 + 6 x + 36 - 36 \leq 54 - 36 + 6 x + 4 + 6 x + 4 - 4 \leq 9 - 4 + 6 x + 4 < - 10 x + 5 + 4 x + 6 x + 4 < - 12 x + 12 + 3 x + 6 x + 4 < - 15 x + 9 - 2 x + 6 x + 4 < - 17 x + 9 + 6 x + 4 < - 6 x + 6 + 5 x + 6 x + 4 < - 9 x + 12 + 6 x + 4 < - x + 6 + 6 x + 4 > 28 + 6 x + 4 \geq - 12 x + 15 + 6 x + 4 \geq 25 + 6 x + 4 \leq 16 + 6 x + 42 - 42 < 36 - 42 + 6 x + 42 - 42 > 18 - 42 + 6 x + 42 - 42 > 42 - 42 + 6 x + 42 - 42 > 6 - 42 + 6 x + 42 - 42 \geq 42 - 42 + 6 x + 42 < 20 - 5 x + 6 x + 48 - 48 > 12 - 48 + 6 x + 48 - 48 > 18 - 48 + 6 x + 48 - 48 > 30 - 48 + 6 x + 48 - 48 > 42 - 48 + 6 x + 48 - 48 > 6 - 48 + 6 x + 48 - 48 \geq 42 - 48 + 6 x + 5 - 5 > 16 - 5 + 6 x + 5 - 5 > 20 - 5 + 6 x + 5 < -1 + 6 x + 5 > 16 + 6 x + 5 > 17 + 6 x + 5 > 20 + 6 x + 5 > 23 + 6 x + 54 - 54 < 6 - 54 + 6 x + 54 - 54 > 24 - 54 + 6 x + 54 - 54 > 54 - 54 + 6 x + 54 - 54 > 60 - 54 + 6 x + 54 - 54 \geq 18 - 54 + 6 x + 54 - 54 \geq 54 - 54 + 6 x + 54 - 54 \leq 18 - 54 + 6 x + 58 > 12 + 6 x + 6 - 6 > 12 - 6 + 6 x + 6 - 6 > 18 - 6 + 6 x + 6 - 6 > 36 - 6 + 6 x + 6 - 6 > 48 - 6 + 6 x + 6 - 6 > 6 - 6 + 6 x + 6 - 6 > 60 - 6 + 6 x + 6 - 6 \geq 36 - 6 + 6 x + 6 - 6 \leq - 12 - 6 + 6 x + 6 - 6 \leq 36 - 6 + 6 x + 6 < - 14 x + 15 + 6 x + 6 < - 23 x + 25 + 6 x + 6 < - x + 10 + 6 x + 6 < 24 + 6 x + 6 < 27 + 6 x + 6 \geq - 20 x + 15 + 6 x + 6 \leq - 12 + 6 x + 6 \leq 2 x - 4 + 6 x + 6 \leq 2 x - 5 + 6 x + 60 - 60 < 30 - 60 + 6 x + 60 - 60 > 12 - 60 + 6 x + 60 - 60 > 36 - 60 + 6 x + 60 - 60 > 54 - 60 + 6 x + 60 - 60 \geq 12 - 60 + 6 x + 60 - 60 \geq 42 - 60 + 6 x + 60 - 60 \geq 48 - 60 + 6 x + 60 - 60 \leq 42 - 60 + 6 x + 7 - 7 > 260 - 7 + 6 x + 7 > - 11 + 6 x + 7 > - 5 + 6 x + 7 > 1 + 6 x + 7 > 19 + 6 x + 7 > 25 + 6 x + 7 > 260 + 6 x + 7 > 7 + 6 x + 8 < - 12 x + 20 + 5 x + 6 x + 8 < - 7 x + 20 + 6 x + 8 < 14 + 6 x + 8 < 18 + 6 x + 8 < 2 + 6 x + 8 > 15 + 6 x + 9 < - 11 x + 15 + 6 x + 9 < - 15 x + 15 + 4 x + 6 x + 9 < 6 + 6 x + 9 > 27 + 6 x + 9 \geq - 15 x + 10 + 6 x + 9 \geq - 25 x + 10 + 6 x + 9 \leq 33 + 6 x + x + 2 \geq 18 + 6 x + x + 2 \geq 30 + 6 x + x + 3 \geq 18 + 6 x + x + 3 \geq 30 + 6 x + x + 4 \geq 18 + 6 x + x + 5 \geq 18 + 6 x + x + 5 \geq 30 + 6 x + x < 10 - 6 + 6 x + x < 6 - 4 + 6 x - 11 x < 0 + 6 x - 2 x \leq - 4 - 6 + 6 x - 2 x \leq - 5 - 6 + 6 x - 2 x \leq 11 - 3 + 6 x - 2 x \leq 17 - 5 + 6 x - 2 x \leq 18 - 2 + 6 x - 3 x \leq - 2 - 21 + 6 x - 3 x \leq - 4 - 15 + 6 x - 3 x \leq - 8 - 14 + 6 x - 3 x \leq - 9 - 24 + 6 x - 3 x \leq 3 x - 3 x + 6 x - 3 x \leq 15 - 6 + 6 x - 3 x \leq 19 - 4 + 6 x - 3 y + 6 x - 4 x \leq - 3 - 21 + 6 x - 4 x \leq - 5 - 18 + 6 x - 4 x \leq 4 x - 4 x + 6 x - 4 x \leq 12 - 2 + 6 x - 4 x \leq 14 - 10 + 6 x - 49 x > - 35 - 336 + 6 x - 5 \left( 14 x\right) + 6 x - 5 x \leq 5 x - 5 x + 6 x - 5 y + 6 x - 6 x \leq 7 x - 1 - 6 x + 6 x - 6 x \leq 7 x - 2 - 6 x + 6 x - 6 x \leq 7 x - 3 - 6 x + 6 x - 6 x \leq 7 x - 4 - 6 x + 6 x - 7 x < 0 + 6 x - 70 x + 6 x - 1 + 1 \leq 5 + 1 + 6 x - 1 + x \leq 6 - x + x + 6 x - 1 > 10 x - 25 + 6 x - 1 > 5 \left( 2 x - 5\right) + 6 x - 1 > 5 \times 2 x - 5 \times 5 + 6 x - 1 \leq 5 + 6 x - 10 + 6 x - 10 > - 12 + 6 x - 10 > - 16 + 6 x - 10 > - 2 + 6 x - 12 + 12 > 12 + 12 + 6 x - 12 + 12 \geq 54 + 12 + 6 x - 12 + 12 \geq 60 + 12 + 6 x - 12 + 12 \leq 4 x - 12 + 12 + 6 x - 12 + 12 \leq 48 + 12 + 6 x - 12 - x^{2} + 2 x \geq 3 + 6 x - 12 > - 2 + 6 x - 12 > - 6 + 6 x - 12 > - 9 + 6 x - 12 > 18 + 6 x - 12 > \frac{- 18}{3} + 6 x - 12 > \frac{108}{6} + 6 x - 12 > \frac{36}{2} + 6 x - 12 > \frac{36}{3} + 6 x - 12 \leq 4 x - 12 + 6 x - 120 \geq 0 + 6 x - 13 > 10 x - 25 + 6 x - 13 > 5 \left( 2 x - 5\right) + 6 x - 13 > 5 \times 2 x - 5 \times 5 + 6 x - 13 > 23 + 6 x - 13 > 29 + 6 x - 13 > 5 + 6 x - 13 \leq 5 + 6 x - 133 + 133 < 3211 + 133 + 6 x - 133 < 3211 + 6 x - 15 + 15 \leq 5 x - 15 + 15 + 6 x - 15 \leq 5 x - 15 + 6 x - 16 > - 10 + 6 x - 16 > - 2 + 6 x - 16 > - 8 + 6 x - 16 \geq 38 + 6 x - 16 \leq 8 + 6 x - 18 + 18 < 60 + 18 + 6 x - 18 + 18 > 36 + 18 + 6 x - 18 + 18 \geq 18 + 18 + 6 x - 18 + 18 \geq 24 + 18 + 6 x - 18 + 18 \leq 60 + 18 + 6 x - 18 > - 10 + 6 x - 18 > - 18 + 6 x - 18 > - 30 + 6 x - 18 > - 6 + 6 x - 18 > 12 + 6 x - 18 > 24 + 6 x - 18 > \frac{- 150}{5} + 6 x - 18 > \frac{- 54}{3} + 6 x - 18 > \frac{48}{4} + 6 x - 18 > \frac{96}{4} + 6 x - 180 \geq 0 + 6 x - 198 + 198 < 110 + 198 + 6 x - 198 < 110 + 6 x - 2 + 2 \leq 10 + 2 + 6 x - 2 + x \leq 12 - x + x + 6 x - 2 > - 4 + 6 x - 2 > 2 \left( 4 x - 5\right) + 6 x - 2 > 2 \left( 5 x - 5\right) + 6 x - 2 > 2 \times 4 x - 2 \times 5 + 6 x - 2 > 4 \left( 2 x - 2\right) + 6 x - 2 > 4 \left( 2 x - 3\right) + 6 x - 2 > 4 \times 2 x - 4 \times 2 + 6 x - 2 > 4 \times 2 x - 4 \times 3 + 6 x - 2 > 8 x - 10 + 6 x - 2 > 8 x - 12 + 6 x - 2 > 8 x - 8 + 6 x - 2 \leq 10 + 6 x - 20 + 20 \leq 5 x - 20 + 20 + 6 x - 20 \leq 5 x - 20 + 6 x - 24 + 24 \geq 12 + 24 + 6 x - 24 + 24 \geq 48 + 24 + 6 x - 24 + 24 \geq 54 + 24 + 6 x - 24 + 24 \geq 60 + 24 + 6 x - 24 + 24 \leq 30 + 24 + 6 x - 24 + 24 \leq 42 + 24 + 6 x - 24 + 24 \leq 6 + 24 + 6 x - 24 + 24 \leq 60 + 24 + 6 x - 24 > - 18 + 6 x - 24 > 12 + 6 x - 24 > \frac{- 36}{2} + 6 x - 24 > \frac{- 54}{3} + 6 x - 24 > \frac{- 72}{4} + 6 x - 24 > \frac{24}{2} + 6 x - 27 > - 12 + 6 x - 3 + 3 \leq 15 + 3 + 6 x - 3 + x \leq 18 - x + x + 6 x - 3 > - 12 + 6 x - 3 > - 18 + 6 x - 3 > - 9 + 6 x - 3 \leq 3 x - 3 + 6 x - 3 \leq 15 + 6 x - 30 + 30 < - 24 + 30 + 6 x - 30 + 30 < - 30 + 30 + 6 x - 30 + 30 < 18 + 30 + 6 x - 30 + 30 > 24 + 30 + 6 x - 30 + 30 \geq 18 + 30 + 6 x - 30 + 30 \geq 36 + 30 + 6 x - 30 + 30 \geq 6 + 30 + 6 x - 30 + 30 \geq 60 + 30 + 6 x - 30 + 30 \leq - 24 + 30 + 6 x - 30 + 30 \leq 12 + 30 + 6 x - 30 + 30 \leq 18 + 30 + 6 x - 30 + 30 \leq 36 + 30 + 6 x - 30 < - 24 + 6 x - 30 < - 30 + 6 x - 30 < 18 + 6 x - 30 < 6 + 6 x - 30 > - 24 + 6 x - 30 > 24 + 6 x - 30 > \frac{- 108}{6} + 6 x - 30 > \frac{- 120}{5} + 6 x - 30 > \frac{72}{3} + 6 x - 30 \leq - 24 + 6 x - 33 \leq 9 + 6 x - 36 + 36 \geq 18 + 36 + 6 x - 36 + 36 \geq 36 + 36 + 6 x - 36 + 36 \geq 6 + 36 + 6 x - 36 + 36 \leq 30 + 36 + 6 x - 36 + 36 \leq 54 + 36 + 6 x - 36 + 36 \leq 60 + 36 + 6 x - 4 + 4 \leq 4 x - 4 + 4 + 6 x - 4 + x \leq 24 - x + x + 6 x - 4 > - 12 + 6 x - 4 > 10 x - 20 + 6 x - 4 > 2 \left( 4 x - 4\right) + 6 x - 4 > 4 \left( 2 x - 3\right) + 6 x - 4 > 4 \times 2 x - 4 \times 3 + 6 x - 4 > 5 \left( 2 x - 4\right) + 6 x - 4 > 5 \times 2 x - 5 \times 4 + 6 x - 4 > 8 x - 12 + 6 x - 4 \leq 4 x - 4 + 6 x - 42 + 42 < - 30 + 42 + 6 x - 42 + 42 < 48 + 42 + 6 x - 42 + 42 > 54 + 42 + 6 x - 42 + 42 \geq 24 + 42 + 6 x - 42 + 42 \geq 30 + 42 + 6 x - 42 + 42 \geq 36 + 42 + 6 x - 42 + 42 \geq 48 + 42 + 6 x - 42 + 42 \geq 54 + 42 + 6 x - 42 + 42 \geq 6 + 42 + 6 x - 42 + 42 \geq 60 + 42 + 6 x - 420 \geq 0 + 6 x - 47 \leq 7 + 6 x - 48 + 48 \geq 30 + 48 + 6 x - 48 + 48 \geq 54 + 48 + 6 x - 48 + 48 \geq 6 + 48 + 6 x - 480 \geq 0 + 6 x - 5 + 5 \leq 5 x - 5 + 5 + 6 x - 5 > 5 \left( 2 x - 5\right) + 6 x - 5 > 0 + 6 x - 5 \leq 5 x - 5 + 6 x - 54 + 54 < 48 + 54 + 6 x - 54 + 54 \geq 30 + 54 + 6 x - 54 + 54 \geq 42 + 54 + 6 x - 54 + 54 \leq 60 + 54 + 6 x - 58 + 6 x - 6 + 6 < - 30 + 6 + 6 x - 6 + 6 < 30 + 6 + 6 x - 6 + 6 < 60 + 6 + 6 x - 6 + 6 > - 12 + 6 + 6 x - 6 + 6 > - 18 + 6 + 6 x - 6 + 6 > - 30 + 6 + 6 x - 6 + 6 > 24 + 6 + 6 x - 6 + 6 > 36 + 6 + 6 x - 6 + 6 \geq 18 + 6 + 6 x - 6 + 6 \geq 24 + 6 + 6 x - 6 + 6 \geq 48 + 6 + 6 x - 6 + 6 \leq 3 x - 6 + 6 + 6 x - 6 + 6 \leq 24 + 6 + 6 x - 6 + 6 \leq 42 + 6 + 6 x - 6 + 6 \leq 54 + 6 + 6 x - 6 - x^{2} + x \geq 4 + 6 x - 6 < 30 + 6 x - 6 > - 12 + 6 x - 6 > - 14 + 6 x - 6 > - 18 + 6 x - 6 > - 30 + 6 x - 6 > - 9 + 6 x - 6 > 3 \left( 3 x - 4\right) + 6 x - 6 > 3 \times 3 x - 3 \times 4 + 6 x - 6 > 9 x - 12 + 6 x - 6 > 24 + 6 x - 6 \geq - 6 + 6 x - 6 \leq - 24 + 6 x - 6 \leq 3 x - 6 + 6 x - 60 + 60 > 54 + 60 + 6 x - 60 + 60 \geq 54 + 60 + 6 x - 60 + 60 \leq 18 + 60 + 6 x - 60 + 60 \leq 42 + 60 + 6 x - 60 + 60 \leq 6 + 60 + 6 x - 7 \geq -1 + 6 x - 7 \geq 5 + 6 x - 7 \leq 11 + 6 x - 8 + 8 \leq 4 x - 8 + 8 + 6 x - 8 > - 12 + 6 x - 8 > - 4 + 6 x - 8 > 4 \left( 2 x - 4\right) + 6 x - 8 > 4 \left( 3 x - 5\right) + 6 x - 8 \leq 4 x - 8 + 6 x - 8 \leq 11 + 6 x - 9 > - 24 + 6 x - \frac{15 x}{11} > - 11 + 5 + 6 x - x > 12 - 2 + 6 x - x > 13 - 3 + 6 x - x > 14 - 4 + 6 x - x > 15 - 5 + 6 x - x > 16 - 6 + 6 x - x > 17 - 2 + 6 x - x > 17 - 7 + 6 x - x > 20 - 10 + 6 x - x > 20 - 5 + 6 x - x > 21 - 6 + 6 x - x > 23 - 8 + 6 x - x > 24 - 4 + 6 x - x > 26 - 6 + 6 x - x > 34 - 9 + 6 x - x > 35 - 10 + 6 x < - 12 + 6 x < - 18 + 6 x < - 24 + 6 x < - 30 + 6 x < - 36 + 6 x < - 48 + 6 x < - 6 + 6 x < 48 \times 5 + 6 x < 0 + 6 x < 102 + 6 x < 12 + 6 x < 18 + 6 x < 2 - 8 + 6 x < 24 + 6 x < 240 + 6 x < 30 + 6 x < 308 + 6 x < 3344 + 6 x < 36 + 6 x < 42 + 6 x < 48 + 6 x < 6 + 6 x < 66 + 6 x < 78 + 6 x < 8 + 4 + 6 x < 8 - 2 + 6 x < 90 + 6 x > - 24 \times 5 + 6 x > - 48 \times 5 + 6 x > - 54 \times 5 + 6 x > - 12 + 6 x > - 120 + 6 x > - 17 + 6 x > - 18 + 6 x > - 18 + 18 + 6 x > - 18 + 24 + 6 x > - 24 + 6 x > - 24 + 30 + 6 x > - 24 - 30 + 6 x > - 240 + 6 x > - 270 + 6 x > - 30 + 6 x > - 30 + 18 + 6 x > - 300 + 6 x > - 330 + 6 x > - 36 + 6 x > - 4 + 6 x > - 42 + 6 x > - 46 + 6 x > - 48 + 6 x > - 54 + 6 x > - 6 + 6 x > - 6 + 12 + 6 x > 12 \times 5 + 6 x > 24 \times 5 + 6 x > 30 \times 5 + 6 x > 36 \times 5 + 6 x > 42 \times 5 + 6 x > 0 + 6 x > 11 + 6 x > 114 + 6 x > 12 + 6 x > 12 + 18 + 6 x > 12 + 24 + 6 x > 120 + 6 x > 15 + 6 x > 150 + 6 x > 18 + 6 x > 18 + 12 + 6 x > 180 + 6 x > 2 - 8 + 6 x > 201 + 6 x > 24 + 6 x > 24 + 18 + 6 x > 253 + 6 x > 30 + 6 x > 36 + 6 x > 42 + 6 x > 5 + 6 x > 54 + 6 x > 6 + 6 x > 6 - 24 + 6 x > 6 - 30 + 6 x > 60 + 6 x > 7 + 6 x > 8 - 2 + 6 x > 97 + 6 x \geq - 18 \times 5 + 6 x \geq - 30 \times 5 + 6 x \geq - 42 \times 5 + 6 x \geq - 42 \times 7 + 6 x \geq - 6 \times 5 + 6 x \geq - 150 + 6 x \geq - 18 + 6 x \geq - 210 + 6 x \geq - 294 + 6 x \geq - 30 + 6 x \geq - 48 + 6 x \geq - 6 + 6 x \geq - 90 + 6 x \geq 6 \times 5 + 6 x \geq 0 + 6 x \geq 102 + 6 x \geq 114 + 6 x \geq 12 + 6 x \geq 120 + 6 x \geq 13 + 6 x \geq 18 + 6 x \geq 180 + 6 x \geq 2 - 8 + 6 x \geq 22 + 6 x \geq 24 + 6 x \geq 30 + 6 x \geq 36 + 6 x \geq 4 + 2 + 6 x \geq 42 + 6 x \geq 420 + 6 x \geq 48 + 6 x \geq 480 + 6 x \geq 5 + 7 + 6 x \geq 54 + 6 x \geq 6 + 6 x \geq 66 + 6 x \geq 72 + 6 x \geq 78 + 6 x \geq 8 + 4 + 6 x \geq 84 + 6 x \geq 90 + 6 x \geq 96 + 6 x \left(x + 3\right) > 0 + 6 x \left(x-1\right) + 6 x \leq - 12 + 6 x \leq - 12 - 18 + 6 x \leq - 12 - 30 + 6 x \leq - 15 + 6 x \leq - 18 + 6 x \leq - 18 - 12 + 6 x \leq - 18 - 18 + 6 x \leq - 18 - 24 + 6 x \leq - 18 - 30 + 6 x \leq - 19 + 6 x \leq - 21 + 6 x \leq - 22 + 6 x \leq - 24 + 6 x \leq - 27 + 6 x \leq - 30 + 6 x \leq - 36 + 6 x \leq - 42 + 6 x \leq - 48 + 6 x \leq - 49 + 6 x \leq - 6 + 6 x \leq - 6 - 12 + 6 x \leq - 6 - 18 + 6 x \leq - 6 - 24 + 6 x \leq - 6 - 30 + 6 x \leq 3 x + 6 x \leq 4 x + 6 x \leq 5 x + 6 x \leq 0 + 6 x \leq 102 + 6 x \leq 12 + 6 x \leq 12 - 18 + 6 x \leq 12 - 30 + 6 x \leq 18 + 6 x \leq 18 - 12 + 6 x \leq 18 - 24 + 6 x \leq 19 + 6 x \leq 2 - 8 + 6 x \leq 24 + 6 x \leq 30 + 6 x \leq 30 - 12 + 6 x \leq 30 - 24 + 6 x \leq 4 + 2 + 6 x \leq 42 + 6 x \leq 48 + 6 x \leq 490 + 6 x \leq 5 + 6 x \leq 54 + 6 x \leq 6 + 6 x \leq 6 - 24 + 6 x \leq 60 + 6 x \leq 66 + 6 x \leq 78 + 6 x \leq 8 - 2 + 6 x \leq 84 + 6 x \leq 96 + 6 x e^{ 3 x} - 5 e^{ 3 x} > 0 + 6 x y + 11 t + 3 + 6 x-1 > 0 + 6 x^{2} + 18 x > 0 + 6 x^{2} + 4 x + x^{2} + 2 x + 6 x^{2} + 5 x + 14 + 6 x^{2} + x + 5 x + 2 + 5 x^{3} + 4 x^{2} + 3 + 6 x^{3} + 24 x^{2} - 30 x - x^{3} + x^{2} + 6 x^{3} - 2 x^{2} + 4 x - 7 + 6 x^{8} y^{11} + 6 y + 6 y + 12 - 5 y + 30 + 6 y + 24 + 5 y - 6 + 6 y + 7 - 8 y - 56 + 6 y - 4 y^{2} + 4 y + 9 y^{2} + 6 y - 1 + 1 < 6 + 1 + 6 y - 10 + 6 y - 18 + 4 y + 1 + 6 y - 2 + 2 < 5 + 2 + 6 y - 3 + 3 < 4 + 3 + 6 y - 4 + 4 < 3 + 4 + 6 y - 5 + 5 < 2 + 5 + 6 y - 6 + 6 < 1 + 6 + 6 y - 9 + 6 y < 7 + 6 y \left(x\right)^{2} + 6 y \leq 108 - 18 x + 6 y \leq 120 - 15 x + 6 y \leq 150 - 15 x + 6 y \leq 180 - 15 x + 6 y \leq 192 - 16 x + 6 y \leq 240 - 16 x + 6 y \leq 300 - 20 x + 6 y \leq 360 - 20 x + 6 y \leq 408 - 17 x + 6 y \leq 456 - 19 x + 6 y \leq 510 - 17 x + 6 y \leq 570 - 19 x + 6 y \leq 612 - 17 x + 6 y \leq 684 - 19 x + 6 y^{ - 8 } + 6 y^{13} \times 5 \times 5 + 6 y^{15} \times 2 \times 6 + 6 y^{16} \times 3 \times 3 + 6 y^{2} + 6 y^{2} + 18 y + 8 + 6 y^{2} + 24 y + 24 y^{2} + 24 y + 6 y^{2} + 24 y - 6 y + 8 + 6 y^{2} + 29 y + 6 y^{2} + 36 y + 6 y - 4 + 6 y^{2} + 42 y - 4 + 6 y^{2} + y + 4 y^{2} - 36 y + 6 y^{3 + 4} + 6 y^{3 + 6 + 4} \times 5 \times 6 + 6 y^{3} + 12 y^{2} - 36 y - y^{3} - 7 y^{2} + 6 y^{4 + 2} + 6 y^{5 + 4 + 7} \times 3 \times 3 + 6 y^{5 + 6 + 2} \times 5 \times 5 + 6 y^{5 + 7 + 3} \times 2 \times 6 + 6 y^{5} + 6 y^{8 + 7 + 4} \times 4 \times 6 + 6.23 \times 10^{9} + 6.3 x^{2} - 17.3 x + 2.4 + 6.3 y + 5.6 z + 6.4 y^{4} - 16 y^{3} + 6.46 \times 10^{5} + 6.5 h + 60 \geq 354 + 6.5 h + 60 \geq 397 + 6.5 h + 62 \geq 362 + 6.5 h + 62 \geq 368 + 6.5 h + 63 \geq 348 + 6.5 h + 63 \geq 364 + 6.5 h + 65 \geq 352 + 6.5 h + 65 \geq 369 + 6.5 h + 66 \geq 364 + 6.5 h + 66 \geq 378 + 6.5 h + 66 \geq 381 + 6.5 h + 67 \geq 343 + 6.5 h + 68 \geq 341 + 6.5 h + 68 \geq 386 + 6.5 h + 68 \geq 388 + 6.5 h + 68 \geq 389 + 6.5 h + 68 \geq 391 + 6.5 h + 68 \geq 396 + 6.5 h + 68 \geq 400 + 6.5 h + 69 \geq 369 + 6.5 h + 69 \geq 399 + 6.5 h + 70 \geq 351 + 6.5 h + 70 \geq 375 + 6.5 h + 71 \geq 343 + 6.5 h + 71 \geq 377 + 6.5 h + 71 \geq 388 + 6.5 h + 72 \geq 346 + 6.5 h + 72 \geq 349 + 6.5 h + 73 \geq 388 + 6.5 h + 73 \geq 397 + 6.5 h + 74 \geq 357 + 6.5 h + 74 \geq 363 + 6.5 h + 74 \geq 398 + 6.5 h + 75 \geq 366 + 6.5 h + 75 \geq 373 + 6.5 h + 75 \geq 378 + 6.5 h + 75 \geq 382 + 6.5 h + 76 \geq 350 + 6.5 h + 77 \geq 390 + 6.5 h + 77 \geq 395 + 6.5 h + 78 \geq 366 + 6.5 h + 79 \geq 382 + 6.5 h + 80 \geq 370 + 6.5 h + 80 \geq 393 + 6.5 h \geq 272 + 6.5 h \geq 273 + 6.5 h \geq 274 + 6.5 h \geq 275 + 6.5 h \geq 281 + 6.5 h \geq 285 + 6.5 h \geq 287 + 6.5 h \geq 288 + 6.5 h \geq 290 + 6.5 h \geq 291 + 6.5 h \geq 294 + 6.5 h \geq 300 + 6.5 h \geq 301 + 6.5 h \geq 303 + 6.5 h \geq 305 + 6.5 h \geq 313 + 6.5 h \geq 315 + 6.5 h \geq 317 + 6.5 h \geq 318 + 6.5 h \geq 320 + 6.5 h \geq 321 + 6.5 h \geq 323 + 6.5 h \geq 324 + 6.5 h \geq 330 + 6.5 h \geq 332 + 6.5 h \geq 337 + 6.5 h \geq 341 - 68 + 6.5 h \geq 343 - 67 + 6.5 h \geq 343 - 71 + 6.5 h \geq 346 - 72 + 6.5 h \geq 348 - 63 + 6.5 h \geq 350 - 75 + 6.5 h \geq 350 - 76 + 6.5 h \geq 351 - 70 + 6.5 h \geq 352 - 65 + 6.5 h \geq 354 - 60 + 6.5 h \geq 364 - 63 + 6.5 h \geq 366 - 75 + 6.5 h \geq 366 - 78 + 6.5 h \geq 369 - 69 + 6.5 h \geq 370 - 80 + 6.5 h \geq 375 - 70 + 6.5 h \geq 377 - 71 + 6.5 h \geq 378 - 75 + 6.5 h \geq 381 - 66 + 6.5 h \geq 382 - 79 + 6.5 h \geq 388 - 68 + 6.5 h \geq 388 - 71 + 6.5 h \geq 388 - 73 + 6.5 h \geq 389 - 68 + 6.5 h \geq 390 - 77 + 6.5 h \geq 391 - 68 + 6.5 h \geq 393 - 80 + 6.5 h \geq 395 - 77 + 6.5 h \geq 397 - 60 + 6.5 h \geq 397 - 73 + 6.5 h \geq 398 - 74 + 6.5 h \geq 399 - 69 + 6.5 h \geq 400 - 68 + 6.6 c^{4} - 4 c^{3} + 6.78 \times 10^{9} + 6.83 \times 10^{ - 5 } + 6.842 \times 10^{5} + 6.900 \times 10^{8} + 60 \frac{169 x}{60} > 8 \times 60 + 60 \times x^{3} z \times x y^{4} + 60 \times z^{4} y \times z x^{2} + 60 \times t \times t + 60 \times u \times u + 60 \times y^{5} \times y + 60 p q^{2} r^{2} + 60 q - 360 + 60 u^{4} v^{2} + 60 x + 59 + 60 x - 9 \leq 16 + 60 x < 42 + 60 x > 360 + 60 x > \frac{15 \times 48}{2} + 60 x \leq - 65 + 60 x \leq 25 + 60 x^{2} + 9 x y + 60 y^{10} + 60 y^{11} + 60 y^{17} + 60 y^{18} + 60 y^{5 + 1} + 600 \times 40 + 600 \times 90 + 61 n^{2} + 61 x + 77 - 77 < 380 - 77 + 61 x + 77 < 380 + 61 x < 303 + 61 x > - 366 + 61 x > - \frac{183 \times 14}{7} + 61 x > 225 + 61 x > 280 + 61 x \leq - 59 + 61 x \leq 610 + 62 x + 32 - 32 < 1425 - 32 + 62 x + 32 < 1425 + 62 x < 1393 + 62 x < 36 + 62 x > 310 + 62 x > \frac{62 \times 45}{9} + 625 \times \left(x^{2}\right)^{4} + 625 \times \left(x^{5}\right)^{4} + 625 \times y^{ 2 \times 4} + 625 \times y^{ 4 \times 4} + 625 \times y^{ 5 \times 4} + 625 x^{8} + 625 y^{16} + 625 y^{20} + 625 y^{4} - 2 x^{2} y^{2} + \frac{x^{4}}{625} + 2 x^{2} y^{2} + 63 \frac{176 x}{63} > 6 \times 63 + 63 \frac{2 x - 144}{63} < 63 \times 6 + 63 \left(\frac{x}{7} + \frac{x + 4}{9}\right) < 45 + 63 \times \frac{100 x}{63} > 2 \times 63 + 63 \times \frac{67 x}{63} > 7 \times 63 + 63 \times \frac{89 x}{63} > 3 \times 63 + 63 c^{3} a b^{3} + 63 r s + 63 s t \left(s + t\right) + 63 s^{2} t + 63 s t^{2} + 63 u v \left(u + v\right) + 63 u^{2} - 81 u v + 63 x + 14 \leq 9 x - 4 + 63 x + 21 \leq 6 x - 9 + 63 x + 27 \leq 8 x - 4 + 63 x + 35 \leq 7 x - 4 + 63 x + 36 \leq 9 x - 3 + 63 x + 54 \leq 2 x - 5 + 63 x + 56 \leq 6 x - 3 + 63 x + 63 \leq 3 x - 2 + 63 x + 72 \leq 5 x - 6 + 63 x + 81 \leq 7 x - 7 + 63 x - 2 x \leq - 5 - 54 + 63 x - 3 x \leq - 2 - 63 + 63 x - 3 x \leq - 9 - 63 + 63 x - 5 x \leq - 6 - 72 + 63 x - 6 x \leq - 3 - 56 + 63 x - 6 x \leq - 9 - 21 + 63 x - 7 x \leq - 88 + 63 x - 8 x \leq - 4 - 27 + 63 x - 9 x \leq - 3 - 36 + 63 x - 9 x \leq - 4 - 14 + 63 x - 9 x \leq - 7 - 18 + 63 x > 28 \times 18 + 63 x > 7 \times 18 + 63 x > 126 + 63 x > 504 + 63 x > \frac{14 \times 54}{3} + 63 x > \frac{42 \times 45}{5} + 63 x \leq - 43 + 63 x \leq - 58 + 63 x y^{2} + 63 x^{2} + 63 x^{7} z y^{3} + 63 y^{2} + 21 y + 7 y^{2} + 42 y + 64 \times y^{ 4 \times 3} + 64 \times y^{15} \times 27 \times y^{15} + 64 \times y^{5 + 3} + 64 \times y^{6} \times 25 \times y^{10} + 64 a^{12} b^{9} c^{6} + 64 a^{15} b^{6} c^{6} + 64 a^{9} b^{3} c^{6} + 64 b^{16} + 64 u^{24} v^{21} + 64 u^{2} v^{4} + 64 x - 240 \leq 11 + 64 x < 70 + 64 x > - 384 + 64 x > - 512 + 64 x > - \frac{128 \times 12}{3} + 64 x > - \frac{192 \times 22}{11} + 64 x > 128 + 64 x > \frac{16 \times 24}{3} + 64 x \leq - 85 + 64 x^{11} + 64 x^{2} + 48 x + 9 + 64 x^{2} + 48 x y + 9 y^{2} + 64 x^{2} - 0.25 + 64 x^{2} - 121 + 64 x^{2} - \frac{1}{36} + 64 x^{2} - \frac{1}{9} + 64 y^{ 7 \times 3} + 64 y^{18} + 64 y^{21} + 64 y^{2} + 64 y^{2} - 14.4 y + 0.81 + 64 y^{2} - 9 + 648 p^{33} + 64^{\frac{1}{3}} \left(a^{9}\right)^{\frac{1}{3}} + 64^{\frac{1}{3}} \times u^{\frac{1}{3}} \times v^{\frac{1}{3}} + 65 \frac{22 x}{65} > 0 \times 65 + 65 v^{4} + 78 + 65 x + 95 y \leq 700 + 65 x + 735 \leq 18 x + 30 + 65 x + 825 \leq 12 x + 30 + 65 x - 585 \leq 24 x + 30 + 65 x - 675 \leq 18 x + 30 + 65 x - 765 \leq 12 x + 30 + 65 x < 41 + 65 x < 67 + 65 x > 140 + 65 x > 336 + 65 x > 84 + 65 x > \frac{91 \times 50}{10} + 65% \times \left(P - 1.42\right) + 66 \frac{5 x - 11}{66} < 66 \times 20 + 66 \times \frac{85 x}{66} > 5 \times 66 + 66 x - 22 \leq 12 + 66 x > - 11 \times 24 + 66 x > - 264 + 66 x > - 396 + 66 x > - \frac{132 \times 15}{5} + 66 x > 22 \times 24 + 66 x > 462 + 66 x > 528 + 66 x > \frac{77 \times 60}{10} + 66 x \leq - 24 + 66 x \leq 34 + 66 x^{2} y^{10}, 12 x y^{11}, y^{12} + 66 y^{2} \times 59049 + 67 x + 36 - 36 < 672 - 36 + 67 x + 36 < 672 + 67 x < 32 + 67 x < 56 + 67 x < 636 + 67 x > 195 + 67 x > 201 + 67 x > 268 + 67 x > 441 + 67 x > \frac{201 \times 44}{44} + 67 x > \frac{67 \times 40}{10} + 67 x \leq - 670 + 67 x \leq - 84 + 675 \times y^{2 + 3} + 68 x - 85 \leq 10 + 68 x > - 17 \times 8 + 68 x > - 136 + 68 x > - 544 + 68 x > - \frac{68 \times 24}{3} + 68 x \leq 95 + 68% \times \left(P - 1.43\right) + 69 x < 16 + 69 x < 56 + 6^{2} \times \left( a b c^{5}\right)^{2} + 6^{2} \times \left( a^{3} b c^{4}\right)^{2} + 6^{3} \times \left( a b^{2} c\right)^{3} + 6^{3} \times y^{4} + 6^{4} \times \left( a^{2} b^{5} c^{4}\right)^{4} + 6^{4} \times \left( a^{3} b c^{5}\right)^{4} + 6^{4} \times \left( a^{4} b^{4} c^{4}\right)^{4} + 6^{4} \times y^{3} + 6^{5} \times \left( a^{5} b^{2} c\right)^{5} + 6^{5} \times y^{2} + 7 \div x - 7 + 7 \frac{15 x}{7} > 3 \times 7 + 7 \left( - 3 \right) > 8 \left( - 3 \right) + 7 \left( - 3 \right) > 9 \left( - 3 \right) + 7 \left( 5 v + 9\right) + 6 v \left( 5 v - 7\right) + 7 \left( x y z - 7\right) + 7 \left(2 - x\right) - 3 \left(x - 4\right) \leq 63 + 7 \left(2 - x\right) - 3 \left(x - 5\right) \leq 84 + 7 \left(2 - x\right) - 5 \left(x - 2\right) \leq 70 + 7 \left(n - 9\right) + 7 \left(x + 18\right) > 2 \left( 8 x - 3\right) + 7 \left(x + 1\right) < 21 + 7 \left(x + 1\right) < 42 + 7 \left(x + 1\right) < 49 + 7 \left(x + 1\right) < 63 + 7 \left(x + 2\right) - 9 \left(x + 3\right) > 45 + 7 \left(x + 2\right) - \left(x + 5\right) > 27 + 7 \left(x + 2\right) - \left(x + 6\right) > 15 + 7 \left(x + 2\right) < 35 + 7 \left(x + 2\right) < 42 + 7 \left(x + 2\right) < 63 + 7 \left(x + 3\right) - 9 \left(x + 3\right) > 45 + 7 \left(x + 3\right) - 9 \left(x + 4\right) > 45 + 7 \left(x + 3\right) - \left(x + 4\right) > 25 + 7 \left(x + 3\right) < 35 + 7 \left(x + 3\right) < 42 + 7 \left(x + 3\right) < 49 + 7 \left(x + 3\right) < 56 + 7 \left(x + 3\right) < 63 + 7 \left(x + 4\right) - 9 \left(x + 2\right) > 45 + 7 \left(x + 4\right) - 9 \left(x + 4\right) > 45 + 7 \left(x + 4\right) - 9 \left(x + 6\right) > 45 + 7 \left(x + 4\right) - \left(x + 2\right) > 9 + 7 \left(x + 4\right) - \left(x + 6\right) > 18 + 7 \left(x + 4\right) < 42 + 7 \left(x + 4\right) < 56 + 7 \left(x + 5\right) - 9 \left(x + 3\right) > 45 + 7 \left(x + 5\right) < 49 + 7 \left(x + 5\right) < 56 + 7 \left(x + 5\right) < 63 + 7 \left(x + 6\right) - 9 \left(x + 2\right) > 45 + 7 \left(x + 6\right) < 56 + 7 \left(x + 6\right) < 63 + 7 \left(x + 8\right) - \left(x + 7\right) > 18 + 7 \left(x + 9\right) - \left(x + 5\right) > 12 + 7 \left(x + 9\right) - \left(x + 7\right) > 15 + 7 \left(x - 1\right) \geq 35 + 7 \left(x - 2\right) \geq 28 + 7 \left(x - 2\right) \leq 0 + 7 \left(x - 3\right) \geq 21 + 7 \left(x - 3\right) \geq 28 + 7 \left(x - 3\right) \geq 42 + 7 \left(x - 3\right) \leq 0 + 7 \left(x - 4\right) \geq 21 + 7 \left(x - 4\right) \geq 28 + 7 \left(x - 4\right) \leq 0 + 7 \left(x - 5\right) \geq 14 + 7 \left(x - 5\right) \geq 21 + 7 \left(x - 6\right) \geq 14 + 7 \left(x - 6\right) \geq 21 + 7 \left(x - 6\right) \left(x + 6\right) + 7 \left(x - 6\right) \leq 0 + 7 \left(x - 8\right) \left(x + 8\right) + 7 \left(x - 8\right) \left(x - 1\right) < 0 + 7 \left(x - 8\right) \leq 0 + 7 \left(x - 9\right) \leq 0 + 7 \left(x^{2} - 9 x + 8\right) < 0 + 7 \left(x^{2} - 36\right) + 7 \left(x^{2} - 64\right) + 7 \log_{2} y + 7 \sqrt{ 13 a} + 8 \sqrt{ 13 a} + 7 \sqrt{x} + 7 \times 1 x - 7 \times 12 \leq 13 + 7 \times 10^{8} + 7 \times 14 x - 7 \times 10 \leq 11 + 7 \times 15 x - 7 \times 7 \leq 17 + 7 \times 16 x - 7 \times 15 \leq 18 + 7 \times 16 x - 7 \times 20 \leq 4 + 7 \times 18 x - 7 \times 6 \leq 16 + 7 \times 19 x - 7 \times 5 \leq 17 + 7 \times 2 < 11 \times 2 + 7 \times 2 < 8 \times 2 + 7 \times 2 > - 4 \times 2 + 7 \times 2 \geq \frac{x}{2} \times 2 + 7 \times 3 < 10 \times 3 + 7 \times 3 \geq \frac{x}{3} \times 3 + 7 \times 3 \times m \times m \times m \times n \times n + 7 \times 3 x - 7 \times 9 \leq 5 + 7 \times 4 < 9 \times 4 + 7 \times 4 > - 1 \times 4 + 7 \times 4 \geq \frac{x}{4} \times 4 + 7 \times 5 < 11 \times 5 + 7 \times 5 < 8 \times 5 + 7 \times 5 > - 8 \times 5 + 7 \times 6 < 10 \times 6 + 7 \times 6 < 11 \times 6 + 7 \times 6 \geq \frac{x}{6} \times 6 + 7 \times 7 \times m \times m \times m \times n \times n + 7 \times 9 \geq \frac{x}{9} \times 9 + 7 \times \left( - 2 \right) < 10 \times \left( - 2 \right) + 7 \times \left( - 2 \right) < 11 \times \left( - 2 \right) + 7 \times \left( - 2 \right) < 9 \times \left( - 2 \right) + 7 \times \left( - 3 \right) - \left( - 8 \right) + 7 \times \left( - 3 \right) < - 1 \times \left( - 3 \right) + 7 \times \left( - 3 \right) < - 9 \times \left( - 3 \right) + 7 \times \left( - 3 \right) < 9 \times \left( - 3 \right) + 7 \times \left( - 4 \right) < - 8 \times \left( - 4 \right) + 7 \times \left( - 4 \right) < - 9 \times \left( - 4 \right) + 7 \times \left( - 4 \right) < 10 \times \left( - 4 \right) + 7 \times \left( - 4 \right) < 11 \times \left( - 4 \right) + 7 \times \left( - 4 \right) < 9 \times \left( - 4 \right) + 7 \times \left( - 5 \right) < - 3 \times \left( - 5 \right) + 7 \times \left( - 5 \right) < - 4 \times \left( - 5 \right) + 7 \times \left( - 5 \right) < 10 \times \left( - 5 \right) + 7 \times \left( - 6 \right) - \left( - 2 \right) + 7 \times \left( - 8 \right) - \left( - 6 \right) + 7 \times \left( - 9 \right) + \left( - 2 \right) + 7 \times \left( - 9 \right) - \left( - 2 \right) + 7 \times b + 7 \times 6 + 7 \times y \times y + 7 \times y \times y \times y \times y + 7 a > 100 + 7 a > 150 + 7 a > 160 + 7 a > 200 + 7 a > 250 + 7 a > 400 + 7 a > 450 + 7 a > 500 + 7 a > 80 + 7 a > 90 + 7 a^{2} + 7 b > 100 + 7 b > 150 + 7 b > 180 + 7 b > 20 + 7 b > 200 + 7 b > 300 + 7 b > 360 + 7 b > 40 + 7 b > 400 + 7 b > 80 + 7 b \left( 10 a - 11 c\right) + 7 c d^{6} + 7 c^{7 - 6} \left( - d \right)^{6} + 7 h + 60 \geq 342 + 7 h + 60 \geq 387 + 7 h + 61 \geq 354 + 7 h + 61 \geq 357 + 7 h + 61 \geq 389 + 7 h + 62 \geq 364 + 7 h + 62 \geq 383 + 7 h + 62 \geq 390 + 7 h + 63 \geq 351 + 7 h + 63 \geq 399 + 7 h + 65 \geq 354 + 7 h + 66 \geq 353 + 7 h + 67 \geq 382 + 7 h + 68 \geq 343 + 7 h + 69 \geq 362 + 7 h + 69 \geq 364 + 7 h + 69 \geq 369 + 7 h + 69 \geq 398 + 7 h + 70 \geq 340 + 7 h + 70 \geq 345 + 7 h + 70 \geq 361 + 7 h + 71 \geq 348 + 7 h + 71 \geq 391 + 7 h + 72 \geq 342 + 7 h + 72 \geq 379 + 7 h + 72 \geq 393 + 7 h + 73 \geq 354 + 7 h + 73 \geq 363 + 7 h + 73 \geq 364 + 7 h + 74 \geq 350 + 7 h + 74 \geq 367 + 7 h + 74 \geq 370 + 7 h + 74 \geq 379 + 7 h + 74 \geq 400 + 7 h + 75 \geq 351 + 7 h + 75 \geq 357 + 7 h + 75 \geq 371 + 7 h + 75 \geq 388 + 7 h + 76 \geq 346 + 7 h + 76 \geq 347 + 7 h + 76 \geq 369 + 7 h + 77 \geq 340 + 7 h + 78 \geq 351 + 7 h + 78 \geq 366 + 7 h + 79 \geq 379 + 7 h + 79 \geq 391 + 7 h + 80 \geq 383 + 7 h \geq 271 + 7 h \geq 275 + 7 h \geq 276 + 7 h \geq 277 + 7 h \geq 288 + 7 h \geq 289 + 7 h \geq 291 + 7 h \geq 293 + 7 h \geq 295 + 7 h \geq 296 + 7 h \geq 300 + 7 h \geq 303 + 7 h \geq 305 + 7 h \geq 307 + 7 h \geq 312 + 7 h \geq 313 + 7 h \geq 320 + 7 h \geq 321 + 7 h \geq 328 + 7 h \geq 329 + 7 h \geq 340 - 70 + 7 h \geq 343 - 68 + 7 h \geq 345 - 60 + 7 h \geq 345 - 74 + 7 h \geq 347 - 76 + 7 h \geq 348 - 71 + 7 h \geq 350 - 74 + 7 h \geq 351 - 63 + 7 h \geq 354 - 61 + 7 h \geq 354 - 65 + 7 h \geq 356 - 65 + 7 h \geq 357 - 61 + 7 h \geq 364 - 69 + 7 h \geq 364 - 73 + 7 h \geq 366 - 76 + 7 h \geq 366 - 78 + 7 h \geq 369 - 69 + 7 h \geq 379 - 72 + 7 h \geq 379 - 74 + 7 h \geq 379 - 79 + 7 h \geq 383 - 62 + 7 h \geq 383 - 80 + 7 h \geq 388 - 75 + 7 h \geq 389 - 61 + 7 h \geq 390 - 62 + 7 h \geq 391 - 71 + 7 h \geq 391 - 79 + 7 h \geq 393 - 72 + 7 h \geq 398 - 69 + 7 h \geq 400 - 74 + 7 i x + 14 + 7 k + 56 - 56 \leq 56 - 56 + 7 k \leq 0 + 7 m + 7 m + 56 - m^{2} - 2 m + 7 m > 100 + 7 m > 120 + 7 m > 150 + 7 m > 160 + 7 m > 180 + 7 m > 20 + 7 m > 200 + 7 m > 240 + 7 m > 250 + 7 m > 270 + 7 m > 30 + 7 m > 300 + 7 m > 320 + 7 m > 360 + 7 m > 40 + 7 m > 400 + 7 m > 450 + 7 m > 50 + 7 m > 500 + 7 m > 80 + 7 m > 90 + 7 m^{2} + 6 m + 7 m^{3} - 18 m^{2} - 14 m + 7 m^{3} - 49 m^{2} - 5 m^{3} - 35 m + 7 n + 3 n + 7 n - 14 + 14 > 14 + 14 + 7 n - 21 + 21 > 21 + 21 + 7 n - 28 + 28 > 28 + 28 + 7 n - 42 + 42 > 42 + 42 + 7 n - 49 + 49 > 49 + 49 + 7 n - 63 + 63 > 63 + 63 + 7 n - 70 + 70 > 70 + 70 + 7 n > 100 + 7 n > 120 + 7 n > 126 + 7 n > 140 + 7 n > 150 + 7 n > 160 + 7 n > 180 + 7 n > 20 + 7 n > 200 + 7 n > 240 + 7 n > 250 + 7 n > 270 + 7 n > 300 + 7 n > 320 + 7 n > 360 + 7 n > 40 + 7 n > 400 + 7 n > 42 + 7 n > 450 + 7 n > 500 + 7 n > 56 + 7 n > 60 + 7 n > 80 + 7 n > 84 + 7 n > 90 + 7 n > 98 + 7 n^{ - 2 } + 7 n^{4} + 7 p > 100 + 7 p > 120 + 7 p > 150 + 7 p > 160 + 7 p > 180 + 7 p > 200 + 7 p > 240 + 7 p > 250 + 7 p > 270 + 7 p > 30 + 7 p > 300 + 7 p > 320 + 7 p > 40 + 7 p > 400 + 7 p > 450 + 7 p > 50 + 7 p > 500 + 7 p > 60 + 7 p > 80 + 7 p q + 7 p q - 13 p q + 7 p q \left( 7 p - 4 q\right) + 7 r + 36 r + 7 r + 3 > 66 + 7 r + r > 22 - 6 + 7 r + r > 63 - 7 + 7 r > 35 + 7 r > 63 + 7 r^{2} t v^{2} \left( 2 v + 5 r t - 2\right) + 7 s t^{2} + 7 s^{2} t + 8 s t^{2} + 48 s t + 7 u > 120 + 7 u > 200 + 7 u > 270 + 7 u > 400 + 7 u > 50 + 7 u > 500 + 7 u > 60 + 7 u > 80 + 7 u^{3} \times 2 v^{3} + 7 v > 160 + 7 v > 180 + 7 v > 20 + 7 v > 200 + 7 v > 300 + 7 v > 400 + 7 v^{3} - 49 v^{2} - 6 v^{3} - 48 v + 7 v^{3} - 81 v^{2} - 6 v + 7 x + 7 x + 14 y + 7 x + 2 x < 10 - 28 + 7 x + 3 y + 7 x + 3 y \geq 105 + 7 x + 3 y \geq 147 + 7 x + 4 \left(x + 4\right) < 49 + 7 x + 4 x < 24 - 35 + 7 x + 4 y \geq 140 + 7 x + 4 y \geq 168 + 7 x + 4 y \geq 196 + 7 x + 4 y \geq 224 + 7 x + 5 x < 25 - 49 + 7 x + 5 x < 30 - 42 + 7 x + 5 y \geq 175 + 7 x + 5 y \geq 210 + 7 x + 5 y \geq 245 + 7 x + 6 y + 7 x + 6 y + 5 x + 9 y + 7 x + 9 \left(x + 2\right) < 35 + 7 x + 9 \left(x + 3\right) < 35 + 7 x + 9 \left(x + 6\right) < 35 + 7 x + 1 - 1 \leq 3 - 1 + 7 x + 1 \geq 15 + 7 x + 10 > 24 + 7 x + 10 > 38 + 7 x + 10 > 45 + 7 x + 10 \geq 18 + 7 x + 108 > x + 96 + 7 x + 11 - 11 > 80 - 11 + 7 x + 11 > 80 + 7 x + 12 \geq 20 + 7 x + 12 \geq 25 + 7 x + 126 > 16 x + \left( - 6 \right) + 7 x + 14 + 3 x - 13 + 9 x + 11 + 7 x - 10 + 7 x + 14 + 6 x - 13 + 5 x + 11 + 7 x - 10 + 7 x + 14 + 9 x - 19 + 3 x + 24 + 2 x - 10 + 7 x + 14 - 9 x - 27 > 45 + 7 x + 14 - 14 < 7 - 14 + 7 x + 14 - 14 > 21 - 14 + 7 x + 14 - 14 > 28 - 14 + 7 x + 14 - 14 > 56 - 14 + 7 x + 14 - 14 \geq 14 - 14 + 7 x + 14 - 14 \geq 7 - 14 + 7 x + 14 - x - 5 > 27 + 7 x + 14 - x - 6 > 15 + 7 x + 15 < 50 + 7 x + 15 < 57 + 7 x + 15 > 10 x + 7 x + 16 - 16 > 126 - 16 + 7 x + 16 > 126 + 7 x + 16 > 228 + 7 x + 17 > 182 + 7 x + 18 + 6 x - 16 + 7 x + 27 + 8 x - 13 + 7 x + 2 - 2 \leq 10 - 2 + 7 x + 2 > 25 + 20 x + 7 x + 2 > 32 + 40 x + 7 x + 2 > 36 + 18 x + 7 x + 2 > 40 + 24 x + 7 x + 2 > 48 + 24 x + 7 x + 2 \geq 18 + 7 x + 21 - 9 x - 36 > 45 + 7 x + 21 - 21 > 28 - 21 + 7 x + 21 - 21 > 35 - 21 + 7 x + 21 - 21 > 63 - 21 + 7 x + 21 - 21 \geq 21 - 21 + 7 x + 21 - 21 \geq 28 - 21 + 7 x + 21 - 21 \geq 35 - 21 + 7 x + 21 - x - 4 > 25 + 7 x + 22 < 43 + 7 x + 23 + 5 x - 15 + 7 x + 20 + 2 x - 17 + 7 x + 23 < 44 + 7 x + 25 < 4 + 7 x + 28 - 9 x - 36 > 45 + 7 x + 28 - 9 x - 54 > 45 + 7 x + 28 - 28 > 14 - 28 + 7 x + 28 - 28 > 21 - 28 + 7 x + 28 - 28 > 56 - 28 + 7 x + 28 - 28 > 7 - 28 + 7 x + 28 - x - 2 > 9 + 7 x + 28 - x - 6 > 18 + 7 x + 28 < 10 - 2 x + 7 x + 3 - 3 \leq 11 - 3 + 7 x + 3 - 3 \leq 5 - 3 + 7 x + 3 - 3 \leq 8 - 3 + 7 x + 3 - 3 \leq 9 - 3 + 7 x + 3 < 52 + 7 x + 3 > 10 + 7 x + 3 > 22 + 7 x + 3 > 24 + 30 x + 7 x + 3 > 30 + 15 x + 7 x + 3 > 31 + 7 x + 3 > 35 + 42 x + 7 x + 3 > 72 + 32 x + 7 x + 3 \geq 18 + 7 x + 3 \geq 20 + 7 x + 3 \geq 30 + 7 x + 3 \geq 72 + 7 x + 31 \geq 10 + 7 x + 32 < - 3 + 7 x + 35 - 9 x - 27 > 45 + 7 x + 35 - 35 < 49 - 35 + 7 x + 35 - 35 > 21 - 35 + 7 x + 35 - 35 > 28 - 35 + 7 x + 35 - 35 > 56 - 35 + 7 x + 35 - 35 > 63 - 35 + 7 x + 35 - 35 > 70 - 35 + 7 x + 35 - 35 \geq 28 - 35 + 7 x + 35 < 24 - 4 x + 7 x + 36 > x + 24 + 7 x + 4 > 18 + 7 x + 4 > 18 + 12 x + 7 x + 4 \geq 18 + 7 x + 4 \geq 36 + 7 x + 4 \leq 32 + 7 x + 42 - 9 x - 18 > 45 + 7 x + 42 - 42 < 70 - 42 + 7 x + 42 - 42 > 28 - 42 + 7 x + 42 - 42 > 49 - 42 + 7 x + 42 - 42 > 7 - 42 + 7 x + 42 - 42 \geq 28 - 42 + 7 x + 42 - 42 \leq 63 - 42 + 7 x + 42 < 30 - 5 x + 7 x + 48 > x + 36 + 7 x + 49 - 49 > 14 - 49 + 7 x + 49 - 49 > 21 - 49 + 7 x + 49 - 49 > 35 - 49 + 7 x + 49 - 49 > 56 - 49 + 7 x + 49 - 49 > 63 - 49 + 7 x + 49 < 25 - 5 x + 7 x + 5 > 5 + 7 x + 5 > 54 + 7 x + 5 > 63 + 63 x + 7 x + 5 \geq 30 + 7 x + 56 - 56 < 35 - 56 + 7 x + 56 - 56 > 21 - 56 + 7 x + 56 - 56 > 28 - 56 + 7 x + 56 - 56 > 35 - 56 + 7 x + 56 - 56 > 42 - 56 + 7 x + 56 - 56 > 63 - 56 + 7 x + 56 - 56 > 70 - 56 + 7 x + 56 - 56 \geq 49 - 56 + 7 x + 6 > 9 x + 7 x + 6 > 21 + 24 x + 7 x + 63 - 63 < 14 - 63 + 7 x + 63 - 63 > 35 - 63 + 7 x + 63 - 63 > 49 - 63 + 7 x + 63 - 63 > 63 - 63 + 7 x + 63 - 63 > 70 - 63 + 7 x + 63 - 63 \geq 49 - 63 + 7 x + 63 - 63 \leq 21 - 63 + 7 x + 63 - x - 5 > 12 + 7 x + 63 < 18 - 2 x + 7 x + 7 - 7 > 42 - 7 + 7 x + 7 - 7 > 56 - 7 + 7 x + 7 \leq 28 + 7 x + 70 - 70 > 14 - 70 + 7 x + 70 - 70 > 21 - 70 + 7 x + 70 - 70 > 35 - 70 + 7 x + 70 - 70 > 7 - 70 + 7 x + 72 > x + 60 + 7 x + 8 - 8 > 11 - 8 + 7 x + 8 - 8 > 45 - 8 + 7 x + 8 > 11 + 7 x + 8 > 29 + 7 x + 8 > 43 + 7 x + 8 > 45 + 7 x + 9 - 9 > 15 - 9 + 7 x + 9 > 15 + 7 x + 9 > 30 + 7 x + 9 > 44 + 7 x + 9 > 9 + 7 x + 9 \geq 40 + 7 x + 96 > x + 84 + 7 x + x + 2 \geq 21 + 7 x + x + 2 \geq 35 + 7 x + x + 3 \geq 35 + 7 x + x + 5 \geq 21 + 7 x + x + 6 \geq 21 + 7 x + x + 6 \geq 35 + 7 x + x + 6 \geq 49 + 7 x + y + 7 x - 10 x < 0 + 7 x - 12 x < 0 + 7 x - 16 x > - 6 - 126 + 7 x - 2 x \leq 2 x - 2 x + 7 x - 2 x \leq 15 - 5 + 7 x - 2 x \leq 16 - 6 + 7 x - 2 x \leq 20 - 5 + 7 x - 2 y + 7 x - 3 x \leq 3 x - 3 x + 7 x - 3 x \leq 11 - 3 + 7 x - 3 x \leq 22 - 2 + 7 x - 3 x \leq 22 - 6 + 7 x - 3 y + 7 x - 4 x \leq 4 x - 4 x + 7 x - 4 y + 7 x - 5 x \leq 5 x - 5 x + 7 x - 5 x \leq 11 - 5 + 7 x - 5 x \leq 12 - 6 + 7 x - 5 x \leq 15 - 7 + 7 x - 5 x \leq 17 - 7 + 7 x - 5 x \leq 18 - 8 + 7 x - 5 y + 7 x - 6 y + 7 x - 7 x \leq 8 x - 1 - 7 x + 7 x - 7 x \leq 8 x - 2 - 7 x + 7 x - 7 x \leq 8 x - 3 - 7 x + 7 x - 7 x \leq 8 x - 4 - 7 x + 7 x - 8 x < 0 + 7 x - 9 x < 0 + 7 x - 1 + 1 \leq 6 + 1 + 7 x - 1 + x \leq 7 - x + x + 7 x - 1 > 10 x - 25 + 7 x - 1 > 2 \left( 4 x - 5\right) + 7 x - 1 > 2 \times 4 x - 2 \times 5 + 7 x - 1 > 3 \left( 3 x - 3\right) + 7 x - 1 > 3 \times 3 x - 3 \times 3 + 7 x - 1 > 5 \left( 2 x - 5\right) + 7 x - 1 > 5 \times 2 x - 5 \times 5 + 7 x - 1 > 8 x - 10 + 7 x - 1 > 9 x - 9 + 7 x - 1 \leq 6 + 7 x - 10 + 10 \leq 5 x - 10 + 10 + 7 x - 10 - x^{2} \geq 2 + 7 x - 10 > 4 \left( 2 x - 3\right) + 7 x - 10 \leq 5 x - 10 + 7 x - 11 > 3 \left( 3 x - 5\right) + 7 x - 11 > 3 \times 3 x - 3 \times 5 + 7 x - 11 > 9 x - 15 + 7 x - 12 + 7 x - 12 + 12 \leq 4 x - 12 + 12 + 7 x - 12 \leq 4 x - 12 + 7 x - 13 > 4 \left( 2 x - 5\right) + 7 x - 14 + 14 < 14 + 14 + 7 x - 14 + 14 > 49 + 14 + 7 x - 14 + 14 \geq 28 + 14 + 7 x - 14 + 14 \geq 7 + 14 + 7 x - 14 + 14 \leq 63 + 14 + 7 x - 14 - x^{2} + 2 x \geq 6 + 7 x - 14 > 4 \left( 2 x - 5\right) + 7 x - 14 > 4 \times 2 x - 4 \times 5 + 7 x - 14 > 8 x - 20 + 7 x - 15 + 15 \leq 5 x - 15 + 15 + 7 x - 15 \leq 5 x - 15 + 7 x - 169 + 169 < 624 + 169 + 7 x - 169 < 624 + 7 x - 19 > 10 x - 25 + 7 x - 19 > 5 \left( 2 x - 5\right) + 7 x - 19 > 5 \times 2 x - 5 \times 5 + 7 x - 2 + 2 \leq 12 + 2 + 7 x - 2 + x \leq 14 - x + x + 7 x - 2 > 12 x - 12 + 7 x - 2 > 2 \left( 4 x - 4\right) + 7 x - 2 > 2 \times 4 x - 2 \times 4 + 7 x - 2 > 3 \left( 4 x - 4\right) + 7 x - 2 > 3 \times 4 x - 3 \times 4 + 7 x - 2 > 5 \left( 2 x - 4\right) + 7 x - 2 > 8 x - 8 + 7 x - 2 \leq 12 + 7 x - 20 + 20 \leq 5 x - 20 + 20 + 7 x - 20 \leq 5 x - 20 + 7 x - 21 + 21 \geq 14 + 21 + 7 x - 21 + 21 \geq 49 + 21 + 7 x - 21 + 21 \leq 35 + 21 + 7 x - 21 + 21 \leq 42 + 21 + 7 x - 26 \leq 9 + 7 x - 28 + 28 \geq 35 + 28 + 7 x - 28 + 28 \geq 49 + 28 + 7 x - 28 + 28 \geq 63 + 28 + 7 x - 28 + 28 \geq 70 + 28 + 7 x - 28 + 28 \leq 49 + 28 + 7 x - 28 + 28 \leq 63 + 28 + 7 x - 29 \leq 6 + 7 x - 3 + 3 \leq 3 x - 3 + 3 + 7 x - 3 + 3 \leq 18 + 3 + 7 x - 3 + x \leq 21 - x + x + 7 x - 3 > 10 x - 15 + 7 x - 3 > 3 \left( 3 x - 5\right) + 7 x - 3 > 3 \times 3 x - 3 \times 5 + 7 x - 3 > 4 \left( 2 x - 2\right) + 7 x - 3 > 4 \times 2 x - 4 \times 2 + 7 x - 3 > 5 \left( 2 x - 3\right) + 7 x - 3 > 5 \times 2 x - 5 \times 3 + 7 x - 3 > 8 x - 8 + 7 x - 3 > 9 x - 15 + 7 x - 3 \leq 3 x - 3 + 7 x - 3 \leq 18 + 7 x - 33 \leq 9 + 7 x - 35 + 35 < - 14 + 35 + 7 x - 35 + 35 \geq 21 + 35 + 7 x - 35 + 35 \geq 63 + 35 + 7 x - 35 + 35 \geq 70 + 35 + 7 x - 35 + 35 \leq 21 + 35 + 7 x - 35 + 35 \leq 28 + 35 + 7 x - 35 + 35 \leq 63 + 35 + 7 x - 4 + 4 \leq 4 x - 4 + 4 + 7 x - 4 + 4 \leq 24 + 4 + 7 x - 4 + x \leq 28 - x + x + 7 x - 4 > 3 \left( 3 x - 4\right) + 7 x - 4 > 3 \times 3 x - 3 \times 4 + 7 x - 4 > 9 x - 12 + 7 x - 4 \leq 4 x - 4 + 7 x - 4 \leq 24 + 7 x - 42 + 42 < 70 + 42 + 7 x - 42 + 42 > 35 + 42 + 7 x - 42 + 42 \geq 14 + 42 + 7 x - 42 + 42 \geq 56 + 42 + 7 x - 42 + 42 \leq 28 + 42 + 7 x - 42 + 42 \leq 63 + 42 + 7 x - 49 + 49 \geq 35 + 49 + 7 x - 49 + 49 \geq 63 + 49 + 7 x - 49 + 49 \geq 7 + 49 + 7 x - 49 + 49 \leq 21 + 49 + 7 x - 5 + 5 \leq 5 x - 5 + 5 + 7 x - 5 - 4 x - 4 \times 2 + 7 x - 5 > 10 x - 20 + 7 x - 5 > 2 \left( 4 x - 5\right) + 7 x - 5 > 5 \left( 2 x - 4\right) + 7 x - 5 > 5 \times 2 x - 5 \times 4 + 7 x - 5 \leq 5 x - 5 + 7 x - 56 + 56 \geq 28 + 56 + 7 x - 56 + 56 \geq 49 + 56 + 7 x - 56 + 56 \geq 63 + 56 + 7 x - 56 + 56 \leq 21 + 56 + 7 x - 56 + 56 \leq 63 + 56 + 7 x - 6 + 6 \leq 3 x - 6 + 6 + 7 x - 6 - 2 x - 2 \times 10 + 7 x - 6 - x^{2} \geq 4 + 7 x - 6 > 4 \left( 3 x - 4\right) + 7 x - 6 \leq 3 x - 6 + 7 x - 63 + 63 \geq 21 + 63 + 7 x - 63 + 63 \geq 49 + 63 + 7 x - 63 + 63 \geq 7 + 63 + 7 x - 63 + 63 \leq 28 + 63 + 7 x - 63 + 63 \leq 35 + 63 + 7 x - 63 + 63 \leq 42 + 63 + 7 x - 63 + 63 \leq 56 + 63 + 7 x - 7 + 7 < 63 + 7 + 7 x - 7 + 7 \geq 14 + 7 + 7 x - 7 + 7 \geq 28 + 7 + 7 x - 7 + 7 \leq 35 + 7 + 7 x - 7 > 2 \left( 4 x - 5\right) + 7 x - 7 > 2 \times 4 x - 2 \times 5 + 7 x - 7 > 4 \left( 2 x - 4\right) + 7 x - 7 > 8 x - 10 + 7 x - 70 + 70 > 21 + 70 + 7 x - 70 + 70 \geq 21 + 70 + 7 x - 70 + 70 \geq 35 + 70 + 7 x - 70 + 70 \geq 42 + 70 + 7 x - 70 + 70 \geq 49 + 70 + 7 x - 70 + 70 \geq 7 + 70 + 7 x - 70 + 70 \leq 63 + 70 + 7 x - 8 + 8 \leq 4 x - 8 + 8 + 7 x - 8 < 27 + 7 x - 8 \leq 4 x - 8 + 7 x - 9 > 4 \left( 2 x - 3\right) + 7 x - 9 > 4 \left( 2 x - 4\right) + 7 x - \frac{8 x}{7} > - 20 + 15 + 7 x - x > 14 - 2 + 7 x - x > 15 - 3 + 7 x - x > 16 - 4 + 7 x - x > 21 - 3 + 7 x - x > 21 - 9 + 7 x - x > 22 - 10 + 7 x - x > 24 - 36 + 7 x - x > 24 - 6 + 7 x - x > 25 - 7 + 7 x - x > 26 - 2 + 7 x - x > 26 - 8 + 7 x - x > 27 - 3 + 7 x - x > 27 - 9 + 7 x - x > 28 - 4 + 7 x - x > 31 - 7 + 7 x - x > 32 - 8 + 7 x - x > 33 - 3 + 7 x - x > 36 - 48 + 7 x - x > 37 - 7 + 7 x - x > 38 - 8 + 7 x - x > 60 - 72 + 7 x - x > 96 - 108 + 7 x < - 14 + 7 x < - 21 + 7 x < - 28 + 7 x < - 35 + 7 x < - 42 + 7 x < - 49 + 7 x < - 56 + 7 x < - 7 + 7 x < 112 + 7 x < 14 + 7 x < 2 + 7 x < 21 + 7 x < 28 + 7 x < 35 + 7 x < 4 + 7 x < 42 + 7 x < 49 + 7 x < 7 + 7 x < 70 + 7 x < 793 + 7 x > - 28 \times 6 + 7 x > - 14 + 7 x > - 168 + 7 x > - 21 + 7 x > - 28 + 7 x > - 35 + 7 x > - 49 + 7 x > - 56 + 7 x > - 63 + 7 x > - 7 + 7 x > 63 \times 8 + 7 x > 0 + 7 x > 110 + 7 x > 14 + 7 x > 21 + 7 x > 28 + 7 x > 3 + 7 x > 35 + 7 x > 37 + 7 x > 42 + 7 x > 49 + 7 x > 504 + 7 x > 528 + 7 x > 6 + 7 x > 63 + 7 x > 69 + 7 x > 7 + 7 x > 70 + 7 x > 77 + 7 x > 91 + 7 x \geq - 21 \times 4 + 7 x \geq - 14 + 7 x \geq - 21 + 7 x \geq - 7 + 7 x \geq - 84 + 7 x \geq 7 \times 4 + 7 x \geq 0 + 7 x \geq 105 + 7 x \geq 112 + 7 x \geq 119 + 7 x \geq 14 + 7 x \geq 15 + 7 x \geq 16 + 7 x \geq 17 + 7 x \geq 21 + 7 x \geq 25 + 7 x \geq 27 + 7 x \geq 31 + 7 x \geq 32 + 7 x \geq 35 + 7 x \geq 49 + 7 x \geq 56 + 7 x \geq 63 + 7 x \geq 69 + 7 x \geq 7 + 7 x \geq 70 + 7 x \geq 77 + 7 x \geq 8 + 7 x \geq 84 + 7 x \geq 91 + 7 x \geq 98 + 7 x \left(x-1\right) + 7 x \leq - 15 + 7 x \leq - 21 + 7 x \leq - 22 + 7 x \leq - 28 + 7 x \leq - 29 + 7 x \leq - 32 + 7 x \leq - 35 + 7 x \leq - 39 + 7 x \leq - 42 + 7 x \leq - 49 + 7 x \leq - 53 + 7 x \leq - 58 + 7 x \leq - 68 + 7 x \leq 3 x + 7 x \leq 4 x + 7 x \leq 5 x + 7 x \leq 105 + 7 x \leq 119 + 7 x \leq 133 + 7 x \leq 14 + 7 x \leq 180 + 7 x \leq 2 + 7 x \leq 21 + 7 x \leq 28 + 7 x \leq 35 + 7 x \leq 5 + 7 x \leq 56 + 7 x \leq 6 + 7 x \leq 63 + 7 x \leq 7 + 7 x \leq 70 + 7 x \leq 77 + 7 x \leq 8 + 7 x \leq 91 + 7 x \leq 98 + 7 x \times 4 x + 7 x \times 4 + x^{2} + x \times 4 + 7 x y \left(1 + z\right) + 1 \left(z + 1\right) + 7 x^{2} + 6 x + 7 x^{2} + 6 x - 6 + 7 x^{2} - 63 x + 56 < 0 + 7 x^{2} \left(\left( 7 x\right)^{2} - 5\right) + 2 \left( 7 x^{2} - 5\right) + 35 x^{2} + 10 + 7 x^{3} + 3 x^{2} + 7 x - 4 x^{3} + 5 x + 7 + 7 x^{4 + 2} + 7 x^{5 + 2} + 7 x^{6} + 7 x^{7 + 2} + 7 x^{8} + 7 y + 2 + 7 y + 2 + 8 y + 8 \times 3 + 7 y + 2 + 8 y + 24 + 7 y + 46 + 7 y - 8 y^{3} - 3 y^{3} + 6 y + 7 y - 1 + 1 < 7 + 1 + 7 y - 2 + 2 < 6 + 2 + 7 y - 3 + 3 < 5 + 3 + 7 y - 4 + 4 < 4 + 4 + 7 y - 5 + 5 < 3 + 5 + 7 y - 6 + 6 < 2 + 6 + 7 y - 7 + 7 < 1 + 7 + 7 y - 8 - 2 y + 18 + 7 y < 8 + 7 y \leq 420 - 15 x + 7 y \leq 476 - 17 x + 7 y \leq 504 - 18 x + 7 y \leq 525 - 15 x + 7 y \leq 532 - 19 x + 7 y \leq 630 - 18 x + 7 y \leq 665 - 19 x + 7 y \leq 672 - 16 x + 7 y \leq 700 - 20 x + 7 y \leq 714 - 17 x + 7 y \leq 756 - 18 x + 7 y \leq 840 - 20 x + 7 y^{2} + 7 y^{2} + 14 y + 63 y + 126 + 7 y^{2} + 63 y - 6 y + 6 + 7 y^{2} + 7 y^{2} + \left( - 78 y + 11\right) + \left( - 78 y + 11\right) + 7 y^{2} + 77 y + 126 + 7 y^{3} + 35 y + 7 y^{4} + 7 y^{4} - 56 y^{3} - 3 y^{4} + 21 y^{3} + 7 y^{6} + 7.3 x + 3.1 y + 7.5 a + 4.3 b + 7.5 b^{3} - 6 b^{2} + 7.5 h + 60 \geq 373 + 7.5 h + 60 \geq 379 + 7.5 h + 60 \geq 395 + 7.5 h + 60 \geq 397 + 7.5 h + 61 \geq 342 + 7.5 h + 61 \geq 359 + 7.5 h + 61 \geq 400 + 7.5 h + 62 \geq 356 + 7.5 h + 62 \geq 399 + 7.5 h + 63 \geq 340 + 7.5 h + 63 \geq 345 + 7.5 h + 63 \geq 354 + 7.5 h + 63 \geq 398 + 7.5 h + 64 \geq 360 + 7.5 h + 64 \geq 366 + 7.5 h + 65 \geq 355 + 7.5 h + 66 \geq 357 + 7.5 h + 66 \geq 377 + 7.5 h + 67 \geq 353 + 7.5 h + 67 \geq 368 + 7.5 h + 67 \geq 375 + 7.5 h + 67 \geq 399 + 7.5 h + 68 \geq 357 + 7.5 h + 68 \geq 368 + 7.5 h + 69 \geq 340 + 7.5 h + 69 \geq 351 + 7.5 h + 69 \geq 377 + 7.5 h + 69 \geq 380 + 7.5 h + 70 \geq 356 + 7.5 h + 70 \geq 384 + 7.5 h + 71 \geq 352 + 7.5 h + 73 \geq 368 + 7.5 h + 74 \geq 353 + 7.5 h + 74 \geq 391 + 7.5 h + 75 \geq 355 + 7.5 h + 76 \geq 370 + 7.5 h + 77 \geq 343 + 7.5 h + 77 \geq 371 + 7.5 h + 77 \geq 378 + 7.5 h + 78 \geq 393 + 7.5 h + 78 \geq 399 + 7.5 h + 79 \geq 355 + 7.5 h + 79 \geq 366 + 7.5 h + 80 \geq 388 + 7.5 h + 80 \geq 399 + 7.5 h \geq 276 + 7.5 h \geq 279 + 7.5 h \geq 281 + 7.5 h \geq 282 + 7.5 h \geq 286 + 7.5 h \geq 287 + 7.5 h \geq 290 + 7.5 h \geq 294 + 7.5 h \geq 295 + 7.5 h \geq 296 + 7.5 h \geq 298 + 7.5 h \geq 300 + 7.5 h \geq 301 + 7.5 h \geq 302 + 7.5 h \geq 308 + 7.5 h \geq 311 + 7.5 h \geq 315 + 7.5 h \geq 317 + 7.5 h \geq 319 + 7.5 h \geq 321 + 7.5 h \geq 332 + 7.5 h \geq 335 + 7.5 h \geq 337 + 7.5 h \geq 339 + 7.5 h \geq 342 - 61 + 7.5 h \geq 346 - 70 + 7.5 h \geq 351 - 69 + 7.5 h \geq 352 - 71 + 7.5 h \geq 353 - 67 + 7.5 h \geq 353 - 74 + 7.5 h \geq 355 - 65 + 7.5 h \geq 355 - 79 + 7.5 h \geq 356 - 62 + 7.5 h \geq 356 - 70 + 7.5 h \geq 359 - 61 + 7.5 h \geq 360 - 64 + 7.5 h \geq 364 - 72 + 7.5 h \geq 366 - 64 + 7.5 h \geq 366 - 79 + 7.5 h \geq 368 - 67 + 7.5 h \geq 368 - 68 + 7.5 h \geq 368 - 73 + 7.5 h \geq 371 - 77 + 7.5 h \geq 375 - 67 + 7.5 h \geq 377 - 66 + 7.5 h \geq 377 - 69 + 7.5 h \geq 379 - 60 + 7.5 h \geq 380 - 69 + 7.5 h \geq 387 - 80 + 7.5 h \geq 391 - 74 + 7.5 h \geq 393 - 78 + 7.5 h \geq 395 - 60 + 7.5 h \geq 397 - 60 + 7.5 h \geq 398 - 63 + 7.5 h \geq 399 - 62 + 7.5 h \geq 399 - 67 + 7.5 h \geq 399 - 78 + 7.5 h \geq 399 - 80 + 7.5 h \geq 400 - 61 + 70 \div 5 + 70 \frac{143 x}{70} > 7 \times 70 + 70 \frac{3 x - 150}{70} < 70 \times 20 + 70 \frac{41 x}{70} > 5 \times 70 + 70 \times a^{6 + 1} b c^{4} + 70 \times a^{6} b \times a c^{4} + 70 \times z^{5 + 1} y x^{6} + 70 \times z^{5} y \times z x^{6} + 70 \times \frac{169 x}{70} > 7 \times 70 + 70 \times m \times m \times m \times n \times n + 70 a^{7} b c^{4} + 70 b + 70 r s^{3} t^{2} + 70 x - 90 \leq 1 + 70 x > - 140 + 70 x > - \frac{35 \times 44}{11} + 70 x \leq 91 + 70 x^{2} + 119 x y + 70 y^{2} + 63 y + 70 z^{6} y x^{6} + 71 x > 98 + 72 \frac{107 x}{72} > 7 \times 72 + 72 \frac{137 x}{72} > 7 \times 72 + 72 \frac{151 x}{72} > 8 \times 72 + 72 \frac{43 x}{72} > 8 \times 72 + 72 \frac{95 x}{72} > 7 \times 72 + 72 \frac{x - 135}{72} < 72 \times 17 + 72 \frac{x - 63}{72} < 72 \times 4 + 72 \times c^{6 + 1} b a^{5} + 72 \times c^{6} b \times c a^{5} + 72 \times m p \times p q + 72 \times \frac{143 x}{72} > 4 \times 72 + 72 \times y^{2 + 3} + 72 c^{7} b a^{5} + 72 u v \left(u + v\right) + 72 u^{2} v + 72 u v^{2} + 72 u^{4} v^{2} + 72 w y \left(w + y\right) + 72 w^{2} y + 72 w y^{2} + 72 x + 16 \leq 2 x - 9 + 72 x + 24 \leq 9 x - 4 + 72 x + 36 \leq 9 x - 7 + 72 x + 40 \leq 9 x - 3 + 72 x + 63 \leq 3 x - 8 + 72 x + 81 \leq 5 x - 3 + 72 x + 81 \leq 8 x - 4 + 72 x - 5 x \leq - 3 - 81 + 72 x - 6 x \leq - 6 - 18 + 72 x - 8 x \leq - 4 - 81 + 72 x - 9 x \leq - 3 - 40 + 72 x - 9 x \leq - 7 - 36 + 72 x - 306 \leq 7 + 72 x - 84 \leq 19 + 72 x - 99 \leq 17 + 72 x > - 288 + 72 x > - \frac{32 \times 27}{3} + 72 x > 2 \times 72 + 72 x > 28 \times 18 + 72 x > 144 + 72 x \leq 103 + 72 x \leq 313 + 72 y^{14} + 72 y^{15} + 72 y^{2} + 72 y^{4} + 3 + 721710 c^{7} d^{4} + 73 x + 3 - 3 < 340 - 3 + 73 x + 3 < 340 + 73 x + 56 - 56 < 1120 - 56 + 73 x + 56 < 1120 + 73 x < 1064 + 73 x < 337 + 73 x < 41 + 73 x < 57 + 73 x > 210 + 73 x \leq 730 + 74 x < 45 + 74 x > - \frac{296 \times 70}{35} + 74 x > 296 + 74 x > 518 + 74 x > 60 + 74 x > \frac{259 \times 66}{33} + 74 x > \frac{74 \times 28}{7} + 75 x - 30 + 10 x + 730 \leq 18 x + 30 + 75 x - 30 + 10 x - 550 \leq 24 x + 30 + 75 x - 30 + 10 x - 670 \leq 12 x + 30 + 75% \times \left(P - 1.89\right) + 76 \frac{15 x - 171}{76} < 76 \times 13 + 76 \frac{15 x - 209}{76} < 76 \times 9 + 76 \frac{15 x - 247}{76} < 76 \times 5 + 76 \frac{43 x}{76} > 0 \times 76 + 76 \frac{7 x}{76} > 1 \times 76 + 76 x - 32 \leq 7 + 76 x > - 608 + 76 x > - \frac{608 \times 33}{33} + 76 x > 132 + 76 x > 297 + 76 x > 380 + 76 x > \frac{19 \times 80}{4} + 76 x \geq 76 + 76 x \leq 39 + 76% \times \left(P - 1.99\right) + 77 \frac{113 x}{77} > 4 \times 77 + 77 \frac{115 x}{77} > 6 \times 77 + 77 \frac{117 x}{77} > 7 \times 77 + 77 \frac{125 x}{77} > 5 \times 77 + 77 \frac{142 x}{77} > 7 \times 77 + 77 \frac{205 x}{77} > 7 \times 77 + 77 \frac{31 x}{77} > 8 \times 77 + 77 \frac{4 x - 55}{77} < 77 \times 13 + 77 \frac{47 x}{77} > 4 \times 77 + 77 \times \frac{115 x}{77} > 5 \times 77 + 77 \times \frac{169 x}{77} > 6 \times 77 + 77 x > 306 + 78 \frac{7 x - 169}{78} < 78 \times 8 + 78 x > - 546 + 78 x > - \frac{195 \times 14}{7} + 78 x > - \frac{91 \times 30}{5} + 78 x > 275 + 78% \times \left(P - 1.95\right) + 79 x > - 48 + 79 x > 60 + 7^{4} \times y^{2} + 7^{5} \times y^{4} + 8 u \times u \times u + 5 v \times v + 8 \div \left( - 3 + \left( - 5 \right)\right) + 8 \frac{79 x}{8} > - 6 \times 8 + 8 \left( - 3 \right) > 9 \left( - 3 \right) + 8 \left( - 5 \right) > 9 \left( - 5 \right) + 8 \left( 4 y - 3\right) + 8 \left( a b - 11 b c + 7 a c\right) + 8 \left( x y z + 7\right) + 8 \left(1 - 4 u v - 8 u^{2}\right) + 8 \left(n - 2\right) + 8 \left(v - 7\right) + 8 \left(x + 1\right) < 24 + 8 \left(x + 1\right) < 32 + 8 \left(x + 1\right) < 40 + 8 \left(x + 1\right) < 48 + 8 \left(x + 1\right) < 64 + 8 \left(x + 1\right) < 72 + 8 \left(x + 2\right) < 32 + 8 \left(x + 2\right) < 40 + 8 \left(x + 2\right) < 48 + 8 \left(x + 2\right) < 56 + 8 \left(x + 2\right) < 64 + 8 \left(x + 3\right) < 40 + 8 \left(x + 3\right) < 48 + 8 \left(x + 3\right) < 64 + 8 \left(x + 3\right) < 72 + 8 \left(x + 4\right) + 8 \left(x + 4\right) < 48 + 8 \left(x + 4\right) < 56 + 8 \left(x + 4\right) < 72 + 8 \left(x + 5\right) < 56 + 8 \left(x + 5\right) < 72 + 8 \left(x + 6\right) < 64 + 8 \left(x + 6\right) < 72 + 8 \left(x - 1\right) \geq 16 + 8 \left(x - 1\right) \geq 32 + 8 \left(x - 1\right) \geq 40 + 8 \left(x - 1\right) \geq 48 + 8 \left(x - 1\right) \geq 64 + 8 \left(x - 1\right) \left(x - 9\right) + 8 \left(x - 2\right) \geq 32 + 8 \left(x - 2\right) \leq 0 + 8 \left(x - 3\right) \geq 24 + 8 \left(x - 3\right) \leq 0 + 8 \left(x - 4\right) \geq 40 + 8 \left(x - 4\right) \leq 0 + 8 \left(x - 5\right) \geq 16 + 8 \left(x - 5\right) \geq 24 + 8 \left(x - 5\right) \left(x + 5\right) + 8 \left(x - 5\right) \leq 0 + 8 \left(x - 6\right) \geq 24 + 8 \left(x - 6\right) \leq 0 + 8 \left(x - 7\right) \leq 0 + 8 \left(x - 8\right) \left(x + 3\right) + 8 \left(x - 9\right) \leq 0 + 8 \left(x^{2} - 25\right) + 8 \sqrt{ 5 a} + 4 \sqrt{ 5 a} + 8 \sqrt{a} + 7 \sqrt{a} + 8 \times 12 x - 8 \times 13 \leq 1 + 8 \times 15 x - 8 \times 11 \leq 9 + 8 \times 15 x - 8 \times 8 \leq 5 + 8 \times 16 x - 8 \times 8 \leq 7 + 8 \times 2 > - 5 \times 2 + 8 \times 2 \geq \frac{x}{2} \times 2 + 8 \times 3 < 10 \times 3 + 8 \times 3 > - 9 \times 3 + 8 \times 3 x - 8 \times 4 \leq 15 + 8 \times 4 < 11 \times 4 + 8 \times 4 < 9 \times 4 + 8 \times 4 \geq \frac{x}{4} \times 4 + 8 \times 5 < 10 \times 5 + 8 \times 5 < 11 \times 5 + 8 \times 5 < 12 \times 5 + 8 \times 5 \times 5 \times 5 \times 5 \times y \times y \times y \times y + 8 \times 5 x - 8 \times 6 \leq 13 + 8 \times 6 - x \left(x + 2\right) + 8 \times 6 < 11 \times 6 + 8 \times 6 < 12 \times 6 + 8 \times 7 \geq \frac{x}{7} \times 7 + 8 \times 7 \times m \times m \times m \times n \times n + 8 \times 8 + 8 \times 8 \geq \frac{x}{8} \times 8 + 8 \times 8 x^{2 + 7} + 8 \times 8 x^{4 + 7} + 8 \times 9 \geq \frac{x}{9} \times 9 + 8 \times \left( - 2 \right) < 10 \times \left( - 2 \right) + 8 \times \left( - 2 \right) < 11 \times \left( - 2 \right) + 8 \times \left( - 3 \right) < 11 \times \left( - 3 \right) + 8 \times \left( - 4 \right) < - 5 \times \left( - 4 \right) + 8 \times \left( - 4 \right) < 10 \times \left( - 4 \right) + 8 \times \left( - 4 \right) < 11 \times \left( - 4 \right) + 8 \times \left( - 4 \right) < 12 \times \left( - 4 \right) + 8 \times \left( - 5 \right) < - 6 \times \left( - 5 \right) + 8 \times \left( - 5 \right) < - 9 \times \left( - 5 \right) + 8 \times \left( - 5 \right) < 10 \times \left( - 5 \right) + 8 \times \left( - 6 \right) < 10 \times \left( - 6 \right) + 8 \times \left( - 6 \right) < 11 \times \left( - 6 \right) + 8 \times y^{ 5 \times 3} + 8 \times y^{6 + 3} + 8 \times y^{6} \times 4 \times y^{6} + 8 \times y^{\frac{1}{2}} \times y^{\frac{1}{2}} + 8 a < 1 + 8 a < 25 + 8 a < 4 + 8 a < 64 + 8 a < 81 + 8 a < 9 + 8 a > 100 + 8 a > 150 + 8 a > 180 + 8 a > 250 + 8 a > 300 + 8 a > 60 + 8 a > 90 + 8 b + 8 b > 140 + 8 b > 150 + 8 b > 250 + 8 b > 30 + 8 b > 50 + 8 b > 60 + 8 c + 8 c + 10 c + 8 c + 56 - c^{2} + 5 c + 8 f^{2} - 16 f g - 48 f h + 8 k + 48 - 48 \leq 48 - 48 + 8 k < 128 + 8 k < 400 + 8 k < 64 + 8 k > 128 + 8 k > 400 + 8 k > 64 + 8 k \leq 0 + 8 k \leq 256 + 8 k \leq 400 + 8 k \leq 64 + 8 m + 4 m \div 2 m + 8 m < - 4 + 8 m > - 36 + 8 m > - 49 + 8 m > 100 + 8 m > 140 + 8 m > 150 + 8 m > 180 + 8 m > 20 + 8 m > 210 + 8 m > 250 + 8 m > 270 + 8 m > 30 + 8 m > 300 + 8 m > 350 + 8 m > 450 + 8 m > 50 + 8 m > 500 + 8 m > 60 + 8 m > 90 + 8 m p^{2} q + 8 m^{15 + 1} + 8 m^{2} + 2 m + 8 m^{7} + 8 n + 18 n + 8 n + 27 n + 8 n + 24 + 8 n - 16 + 16 > 16 + 16 + 8 n - 24 + 24 > 24 + 24 + 8 n - 32 + 32 > 32 + 32 + 8 n - 48 + 48 > 48 + 48 + 8 n - 56 + 56 > 56 + 56 + 8 n - 64 + 64 > 64 + 64 + 8 n - 80 + 80 > 80 + 80 + 8 n > 100 + 8 n > 112 + 8 n > 128 + 8 n > 140 + 8 n > 150 + 8 n > 160 + 8 n > 180 + 8 n > 20 + 8 n > 250 + 8 n > 30 + 8 n > 300 + 8 n > 350 + 8 n > 450 + 8 n > 48 + 8 n > 50 + 8 n > 500 + 8 n > 60 + 8 n > 64 + 8 n > 96 + 8 p + 5 + 8 p > 100 + 8 p > 20 + 8 p > 210 + 8 p > 250 + 8 p > 300 + 8 p > 350 + 8 p > 450 + 8 p > 50 + 8 p > 500 + 8 p > 60 + 8 p q + 8 p q \left( 7 p - 5 q\right) + 8 p^{2} + 8 r + 4 > 60 + 8 r + 5 > 53 + 8 r + 8 > 64 + 8 r + r > 24 - 6 + 8 r + r > 70 - 7 + 8 r + r > 74 - 2 + 8 r + r > 96 - 6 + 8 r > 16 + 8 r > 56 + 8 t^{3} k^{6} + \left( 8 t^{3} k^{6}\right) \left( 10 t^{6} k^{3}\right) + 8 u > 100 + 8 u > 140 + 8 u > 210 + 8 u > 250 + 8 u > 30 + 8 u > 300 + 8 u > 500 + 8 u > 90 + 8 u^{2} - 36 u v + 8 u^{2} \times 8 v^{4} + 8 v > 150 + 8 v > 20 + 8 v > 30 + 8 v > 50 + 8 v^{2} + 48 v + 8 v^{2} - 4 v - 8 v^{3} - 16 v + 8 + 16 v^{2} + 8 w y + 8 x + 8 x + 12 x + 2 - 2 \geq - 12 x + 12 x + 9 - 2 + 8 x + 14 x < 15 - 8 + 8 x + 15 x + 10 - 10 \geq - 15 x + 15 x + 12 - 10 + 8 x + 15 x + 2 - 2 \geq - 15 x + 15 x + 20 - 2 + 8 x + 15 x + 4 - 4 \geq - 15 x + 15 x + 10 - 4 + 8 x + 15 x + 4 - 4 \geq - 15 x + 15 x + 15 - 4 + 8 x + 15 x + 4 - 4 \geq - 15 x + 15 x + 5 - 4 + 8 x + 15 x + 6 - 6 \geq - 15 x + 15 x + 25 - 6 + 8 x + 15 x + 8 - 8 \geq - 15 x + 15 x + 15 - 8 + 8 x + 15 x + 8 - 8 \geq - 15 x + 15 x + 20 - 8 + 8 x + 15 x + 8 - 8 \geq - 15 x + 15 x + 25 - 8 + 8 x + 15 x < 20 - 16 + 8 x + 17 x < 5 - 2 + 8 x + 18 x < 15 - 10 + 8 x + 18 x < 15 - 4 + 8 x + 20 x + 12 - 12 \geq - 20 x + 20 x + 25 - 12 + 8 x + 21 x < 15 - 6 + 8 x + 21 x < 25 - 12 + 8 x + 23 x < 10 - 8 + 8 x + 23 x < 16 - 4 + 8 x + 25 x + 10 - 10 \geq - 25 x + 25 x + 15 - 10 + 8 x + 3 x < 18 - 40 + 8 x + 3 x < 6 - 72 + 8 x + 4 y \geq 64 + 8 x + 5 y \geq 240 + 8 x + 5 y \geq 280 + 8 x + 5 y \geq 320 + 8 x + 6 x - 4 x + 8 x + 8 x < 25 - 4 + 8 x + 1 - 1 \leq 4 - 1 + 8 x + 1 - 1 \leq 6 - 1 + 8 x + 1 - 1 \leq 8 - 1 + 8 x + 10 < - 18 x + 15 + 8 x + 10 < - 20 x + 15 + 2 x + 8 x + 10 \geq - 15 x + 12 + 8 x + 10 \geq - 25 x + 15 + 8 x + 11 - 11 > 36 - 11 + 8 x + 11 > 36 + 8 x + 12 < - 15 x + 25 - 2 x + 8 x + 12 < - 17 x + 25 + 8 x + 12 < - 21 x + 25 + 8 x + 12 < - 25 x + 25 + 4 x + 8 x + 12 < 0 + 8 x + 12 > 0 + 8 x + 12 > 20 + 8 x + 12 \geq - 20 x + 25 + 8 x + 12 \leq 2 x - 7 + 8 x + 13 + 8 x - 12 + 2 x + 11 + 4 x - 10 + 8 x + 13 > 25 + 8 x + 14 > 20 + 8 x + 15 - 15 > 16 - 15 + 8 x + 15 < 3 + 8 x + 15 > 16 + 8 x + 15 > 20 + 8 x + 16 - 16 > 24 - 16 + 8 x + 16 - 16 > 64 - 16 + 8 x + 16 - 16 > 80 - 16 + 8 x + 16 < - 15 x + 20 + 8 x + 16 < - 20 x + 20 + 5 x + 8 x + 16 < 20 + 8 x + 16 < 32 + 8 x + 16 < 4 + 8 x + 16 \leq 2 x - 6 + 8 x + 16 \leq 6 x - 2 + 8 x + 19 > 10 + 8 x + 2 - 2 \leq 5 - 2 + 8 x + 2 - 2 \leq 7 - 2 + 8 x + 2 < - 15 x + 5 - 2 x + 8 x + 2 < - 17 x + 5 + 8 x + 2 \geq - 12 x + 9 + 8 x + 2 \geq - 15 x + 20 + 8 x + 2 \geq - 20 x + 25 + 8 x + 2 \geq 35 + 8 x + 20 < 16 + 8 x + 20 < 60 + 8 x + 21 + 2 x - 19 + 2 x + 29 + 7 x - 30 + 8 x + 21 > 20 + 8 x + 21 > 45 + 8 x + 23 - 23 < 294 - 23 + 8 x + 23 < 294 + 8 x + 23 > 40 + 8 x + 24 + 5 x - 17 + 2 x + 23 + 9 x - 27 + 8 x + 24 + 5 x - 17 + 3 x + 26 + 5 x - 30 + 8 x + 24 - 24 > 16 - 24 + 8 x + 24 - 24 > 24 - 24 + 8 x + 24 - 24 > 40 - 24 + 8 x + 24 - 24 > 64 - 24 + 8 x + 24 - 24 > 80 - 24 + 8 x + 24 - 24 \geq 32 - 24 + 8 x + 24 - 24 \geq 8 - 24 + 8 x + 25 < 41 + 8 x + 25 < 57 + 8 x + 26 + 2 x - 15 + 9 x + 13 + 9 x - 11 + 8 x + 26 + 7 x - 23 + 2 x + 17 + 5 x - 16 + 8 x + 28 < 4 + 8 x + 28 \leq 6 x - 3 + 8 x + 3 - 3 > 121 - 3 + 8 x + 3 - 3 \leq 6 - 3 + 8 x + 3 - 3 \leq 8 - 3 + 8 x + 3 > 121 + 8 x + 3 > 27 + 8 x + 3 \geq 20 + 8 x + 3 \geq 25 + 8 x + 3 \geq 35 + 8 x + 3 \geq 45 + 8 x + 31 > 15 + 8 x + 31 > 25 + 8 x + 32 - 32 < 16 - 32 + 8 x + 32 - 32 > 16 - 32 + 8 x + 32 - 32 > 72 - 32 + 8 x + 32 < 12 + 8 x + 36 < 24 + 8 x + 36 < 32 + 8 x + 4 - 4 \leq 7 - 4 + 8 x + 4 - 4 \leq 9 - 4 + 8 x + 4 < - 10 x + 25 + 2 x + 8 x + 4 < - 18 x + 15 + 8 x + 4 < - 20 x + 15 + 2 x + 8 x + 4 < - 20 x + 16 - 3 x + 8 x + 4 < - 23 x + 16 + 8 x + 4 < - 8 x + 25 + 8 x + 4 > 28 + 8 x + 4 \geq - 15 x + 10 + 8 x + 4 \geq - 15 x + 15 + 8 x + 4 \geq - 15 x + 5 + 8 x + 40 - 40 < 72 - 40 + 8 x + 40 - 40 > 16 - 40 + 8 x + 40 - 40 > 24 - 40 + 8 x + 40 - 40 > 32 - 40 + 8 x + 40 - 40 > 48 - 40 + 8 x + 40 - 40 > 56 - 40 + 8 x + 40 - 40 > 8 - 40 + 8 x + 40 - 40 \geq 40 - 40 + 8 x + 40 - 40 \leq 56 - 40 + 8 x + 40 - 40 \leq 8 - 40 + 8 x + 40 < 18 - 3 x + 8 x + 41 > 10 + 8 x + 47 > 35 + 8 x + 48 - 48 > 24 - 48 + 8 x + 48 - 48 > 56 - 48 + 8 x + 48 - 48 > 72 - 48 + 8 x + 48 - 48 > 8 - 48 + 8 x + 48 - 48 > 80 - 48 + 8 x + 48 - 48 \leq 72 - 48 + 8 x + 49 > 40 + 8 x + 49 > 56 + 8 x + 5 - 5 \leq 8 - 5 + 8 x + 5 > 45 + 8 x + 5 > 5 + 8 x + 5 \geq 21 + 8 x + 5 \geq 36 + 8 x + 5 \geq 81 + 8 x + 55 > 10 + 8 x + 55 > 30 + 8 x + 56 - 56 < 32 - 56 + 8 x + 56 - 56 > 48 - 56 + 8 x + 56 - 56 > 80 - 56 + 8 x + 56 - 56 \geq 56 - 56 + 8 x + 56 - 56 \geq 72 - 56 + 8 x + 56 - 56 \geq 8 - 56 + 8 x + 56 - 56 \geq 80 - 56 + 8 x + 56 - 56 \leq 16 - 56 + 8 x + 57 > 45 + 8 x + 59 > 10 + 8 x + 6 \geq - 15 x + 25 + 8 x + 6 \geq 21 + 8 x + 6 \geq 49 + 8 x + 60 > 40 + 8 x + 60 > 45 + 8 x + 63 > 10 + 8 x + 64 - 64 > 40 - 64 + 8 x + 64 - 64 > 48 - 64 + 8 x + 64 - 64 > 56 - 64 + 8 x + 64 - 64 > 8 - 64 + 8 x + 64 - 64 > 80 - 64 + 8 x + 64 - 64 \geq 72 - 64 + 8 x + 65 > 30 + 8 x + 66 > 25 + 8 x + 7 - 7 > 32 - 7 + 8 x + 7 > 32 + 8 x + 7 > 39 + 8 x + 7 > 7 + 8 x + 72 - 72 < 64 - 72 + 8 x + 72 - 72 > 24 - 72 + 8 x + 72 - 72 > 32 - 72 + 8 x + 72 - 72 > 40 - 72 + 8 x + 72 - 72 > 72 - 72 + 8 x + 72 - 72 > 80 - 72 + 8 x + 72 - 72 \geq 16 - 72 + 8 x + 72 - 72 \geq 8 - 72 + 8 x + 72 - 72 \leq 56 - 72 + 8 x + 72 < 6 - 3 x + 8 x + 72 > 35 + 8 x + 73 > 20 + 8 x + 74 > 30 + 8 x + 77 > 40 + 8 x + 79 > 10 + 8 x + 8 - 8 > 72 - 8 + 8 x + 8 - 8 > 80 - 8 + 8 x + 8 < - 10 x + 15 - 4 x + 8 x + 8 < - 14 x + 15 + 8 x + 8 < - 20 x + 10 - 3 x + 8 x + 8 < - 23 x + 10 + 8 x + 8 \geq - 15 x + 15 + 8 x + 8 \geq - 15 x + 20 + 8 x + 8 \geq - 15 x + 25 + 8 x + 80 - 80 < 56 - 80 + 8 x + 80 - 80 > 64 - 80 + 8 x + 80 - 80 > 80 - 80 + 8 x + 80 - 80 \geq 56 - 80 + 8 x + 9 < 25 + 8 x + 9 > 25 + 8 x + 9 > 33 + 8 x + 9 > 51 + 8 x + 9 > 9 + 8 x + 9 \geq 25 + 8 x + 9 \geq 30 + 8 x + 9 \geq 35 + 8 x + 9 \geq 40 + 8 x + 9 \geq 45 + 8 x + x + 2 \geq 24 + 8 x + x + 2 \geq 40 + 8 x + x + 2 \geq 56 + 8 x + x + 3 \geq 24 + 8 x + x + 3 \geq 56 + 8 x + x + 4 \geq 24 + 8 x + x + 4 \geq 40 + 8 x + x + 5 \geq 24 + 8 x + x + 5 \geq 40 + 8 x + x + 6 \geq 24 + 8 x + x + 6 \geq 40 + 8 x + x + 7 \geq 24 + 8 x + x + 7 \geq 40 + 8 x + x + 7 \geq 56 + 8 x + x < 10 - 6 + 8 x - 10 x + 8 x - 11 x < 0 + 8 x - 2 \left( 13 x\right) + 8 x - 2 x \leq - 6 - 16 + 8 x - 2 x \leq - 7 - 12 + 8 x - 2 x \leq 2 x - 2 x + 8 x - 2 x \leq 30 - 6 + 8 x - 26 x + 8 x - 3 \left( 19 x\right) + 8 x - 3 x \geq 18 + 12 + 8 x - 3 x \geq 6 + 14 + 8 x - 3 x \leq - 3 - 36 + 8 x - 3 x \leq 3 x - 3 x + 8 x - 3 x \leq 24 - 4 + 8 x - 3 x \leq 29 - 9 + 8 x - 4 x \leq 4 x - 4 x + 8 x - 4 x \leq 16 - 4 + 8 x - 5 x \leq - 6 - 8 + 8 x - 5 x \leq 5 x - 5 x + 8 x - 57 x + 8 x - 6 x \leq - 2 - 16 + 8 x - 6 x \leq - 3 - 28 + 8 x - 6 x \leq 11 - 7 + 8 x - 6 x \leq 12 - 6 + 8 x - 6 x \leq 16 - 6 + 8 x - 8 x \leq 9 x - 1 - 8 x + 8 x - 8 x \leq 9 x - 2 - 8 x + 8 x - 8 x \leq 9 x - 3 - 8 x + 8 x - 8 x \leq 9 x - 4 - 8 x + 8 x - 9 x < 0 + 8 x - 1 + 1 \leq 7 + 1 + 8 x - 1 + x \leq 8 - x + x + 8 x - 1 > 20 x - 25 + 8 x - 1 > 5 \left( 4 x - 5\right) + 8 x - 1 > 5 \times 4 x - 5 \times 5 + 8 x - 1 \leq 7 + 8 x - 10 + 10 \leq 5 x - 10 + 10 + 8 x - 10 > 10 x - 20 + 8 x - 10 > 3 \left( 3 x - 5\right) + 8 x - 10 > 3 \times 3 x - 3 \times 5 + 8 x - 10 > 5 \left( 2 x - 4\right) + 8 x - 10 > 5 \times 2 x - 5 \times 4 + 8 x - 10 > 9 x - 15 + 8 x - 10 \leq 5 x - 10 + 8 x - 11 < 429 + 8 x - 11 > 10 x - 25 + 8 x - 11 > 5 \left( 2 x - 5\right) + 8 x - 11 > 5 \times 2 x - 5 \times 5 + 8 x - 12 + 12 \leq 4 x - 12 + 12 + 8 x - 12 > - 8 + 8 x - 12 > 4 \left( 3 x - 5\right) + 8 x - 12 > 5 \left( 2 x - 4\right) + 8 x - 12 \leq 4 x - 12 + 8 x - 144 + 144 < 81 + 144 + 8 x - 144 < 81 + 8 x - 15 + 15 \leq 5 x - 15 + 15 + 8 x - 15 \leq 5 x - 15 + 8 x - 15 \leq 9 + 8 x - 16 + 16 \geq 40 + 16 + 8 x - 16 + 16 \geq 48 + 16 + 8 x - 16 + 16 \geq 64 + 16 + 8 x - 16 + 16 \geq 80 + 16 + 8 x - 16 + 16 \leq 16 + 16 + 8 x - 16 + 16 \leq 32 + 16 + 8 x - 16 > - 28 + 8 x - 16 > - 36 + 8 x - 180 + 180 < 36 + 180 + 8 x - 180 < 36 + 8 x - 19 \leq 5 + 8 x - 2 + 2 \leq 14 + 2 + 8 x - 2 + x \leq 16 - x + x + 8 x - 2 > 10 x - 10 + 8 x - 2 > 10 x - 20 + 8 x - 2 > 2 \left( 5 x - 5\right) + 8 x - 2 > 3 \left( 3 x - 3\right) + 8 x - 2 > 5 \left( 2 x - 2\right) + 8 x - 2 > 5 \left( 2 x - 4\right) + 8 x - 2 > 5 \times 2 x - 5 \times 2 + 8 x - 2 > 5 \times 2 x - 5 \times 4 + 8 x - 2 \leq 14 + 8 x - 20 + 20 \leq 5 x - 20 + 20 + 8 x - 20 > - 12 + 8 x - 20 > - 16 + 8 x - 20 > - 36 + 8 x - 20 \leq 5 x - 20 + 8 x - 24 + 24 < 24 + 24 + 8 x - 24 + 24 > 24 + 24 + 8 x - 24 + 24 > 40 + 24 + 8 x - 24 + 24 \geq 40 + 24 + 8 x - 24 + 24 \geq 56 + 24 + 8 x - 24 + 24 \geq 80 + 24 + 8 x - 24 + 24 \leq 40 + 24 + 8 x - 24 > - 12 + 8 x - 24 > - 36 + 8 x - 25 + 8 x - 28 > - 12 + 8 x - 29 \geq 43 + 8 x - 3 + 3 \leq 3 x - 3 + 3 + 8 x - 3 + 3 \leq 21 + 3 + 8 x - 3 + x \leq 24 - x + x + 8 x - 3 > 3 \left( 3 x - 3\right) + 8 x - 3 > 3 \times 3 x - 3 \times 3 + 8 x - 3 > 9 x - 9 + 8 x - 3 \leq 3 x - 3 + 8 x - 3 \leq 21 + 8 x - 32 + 32 \geq 24 + 32 + 8 x - 32 + 32 \geq 32 + 32 + 8 x - 32 + 32 \geq 40 + 32 + 8 x - 32 + 32 \geq 72 + 32 + 8 x - 32 + 32 \leq 80 + 32 + 8 x - 32 > - 20 + 8 x - 36 > - 32 + 8 x - 36 \leq 4 + 8 x - 37 \leq 3 + 8 x - 4 + 4 \leq 28 + 4 + 8 x - 4 + x \leq 32 - x + x + 8 x - 4 > 12 x - 12 + 8 x - 4 > 3 \left( 3 x - 3\right) + 8 x - 4 > 3 \left( 4 x - 4\right) + 8 x - 4 > 3 \times 3 x - 3 \times 3 + 8 x - 4 > 3 \times 4 x - 3 \times 4 + 8 x - 4 > 9 x - 9 + 8 x - 4 \leq 4 x - 4 + 8 x - 4 \leq 28 + 8 x - 40 + 40 \geq 56 + 40 + 8 x - 40 + 40 \geq 64 + 40 + 8 x - 40 + 40 \geq 72 + 40 + 8 x - 40 + 40 \geq 80 + 40 + 8 x - 40 + 40 \leq 48 + 40 + 8 x - 40 + 40 \leq 80 + 40 + 8 x - 48 + 48 > 8 + 48 + 8 x - 48 + 48 \geq 16 + 48 + 8 x - 48 + 48 \geq 40 + 48 + 8 x - 48 + 48 \geq 64 + 48 + 8 x - 48 + 48 \geq 80 + 48 + 8 x - 48 + 48 \leq 16 + 48 + 8 x - 48 + 48 \leq 8 + 48 + 8 x - 48 + 48 \leq 80 + 48 + 8 x - 5 + 5 \leq 5 x - 5 + 5 + 8 x - 5 > 3 \left( 3 x - 3\right) + 8 x - 5 \leq 5 x - 5 + 8 x - 53 \leq 3 + 8 x - 56 + 56 > 56 + 56 + 8 x - 56 + 56 \geq 24 + 56 + 8 x - 56 + 56 \geq 40 + 56 + 8 x - 56 + 56 \geq 48 + 56 + 8 x - 56 + 56 \geq 64 + 56 + 8 x - 56 + 56 \geq 8 + 56 + 8 x - 56 + 56 \geq 80 + 56 + 8 x - 56 + 56 \leq 64 + 56 + 8 x - 56 + 56 \leq 8 + 56 + 8 x - 6 + 6 \leq 3 x - 6 + 6 + 8 x - 6 > 10 x - 20 + 8 x - 6 > 3 \left( 3 x - 4\right) + 8 x - 6 > 3 \left( 3 x - 5\right) + 8 x - 6 > 3 \times 3 x - 3 \times 5 + 8 x - 6 > 5 \left( 2 x - 4\right) + 8 x - 6 > 5 \times 2 x - 5 \times 4 + 8 x - 6 > 9 x - 15 + 8 x - 6 \geq 50 + 8 x - 64 + 64 \geq 16 + 64 + 8 x - 64 + 64 \geq 24 + 64 + 8 x - 64 + 64 \geq 56 + 64 + 8 x - 64 + 64 \geq 72 + 64 + 8 x - 64 + 64 \leq 16 + 64 + 8 x - 64 + 64 \leq 48 + 64 + 8 x - 64 + 64 \leq 64 + 64 + 8 x - 7 + 7 x + 8 x - 72 + 72 \geq 16 + 72 + 8 x - 72 + 72 \geq 48 + 72 + 8 x - 72 + 72 \geq 56 + 72 + 8 x - 72 + 72 \leq 56 + 72 + 8 x - 8 + 8 \geq 16 + 8 + 8 x - 8 + 8 \geq 32 + 8 + 8 x - 8 + 8 \leq 4 x - 8 + 8 + 8 x - 8 + 8 \leq 40 + 8 + 8 x - 8 + 8 \leq 48 + 8 + 8 x - 8 - 3 x - 3 \times 2 + 8 x - 8 - 3 x - 6 + 8 x - 8 \leq 4 x - 8 + 8 x - 80 + 80 > 32 + 80 + 8 x - 80 + 80 \geq 24 + 80 + 8 x - 80 + 80 \geq 56 + 80 + 8 x - 80 + 80 \geq 64 + 80 + 8 x - 80 + 80 \leq 24 + 80 + 8 x - 80 + 80 \leq 56 + 80 + 8 x - 9 > 5 \left( 2 x - 5\right) + 8 x - \frac{13 x}{8} > - 5 + 5 + 8 x - x > 17 - 3 + 8 x - x > 18 - 4 + 8 x - x > 20 - 6 + 8 x - x > 24 - 3 + 8 x - x > 25 - 4 + 8 x - x > 26 - 5 + 8 x - x > 27 - 6 + 8 x - x > 28 - 7 + 8 x - x > 29 - 8 + 8 x - x > 30 - 2 + 8 x - x > 32 - 4 + 8 x - x > 34 - 6 + 8 x - x > 38 - 10 + 8 x - x > 38 - 3 + 8 x - x > 39 - 4 + 8 x - x > 40 - 5 + 8 x - x > 42 - 7 + 8 x < - 16 \times 3 + 8 x < - 16 \times 9 + 8 x < - 24 \times 3 + 8 x < - 24 \times 9 + 8 x < - 8 \times 3 + 8 x < - 12 + 8 x < - 144 + 8 x < - 16 + 8 x < - 24 + 8 x < - 32 + 8 x < - 40 + 8 x < - 48 + 8 x < - 56 + 8 x < - 72 + 8 x < - 8 + 8 x < 32 \times 9 + 8 x < 40 \times 9 + 8 x < 48 \times 3 + 8 x < 56 \times 3 + 8 x < 56 \times 5 + 8 x < 56 \times 9 + 8 x < 64 \times 9 + 8 x < 72 \times 5 + 8 x < 8 \times 9 + 8 x < 16 + 8 x < 168 + 8 x < 216 + 8 x < 225 + 8 x < 24 + 8 x < 271 + 8 x < 280 + 8 x < 288 + 8 x < 3 + 8 x < 32 + 8 x < 360 + 8 x < 40 + 8 x < 48 + 8 x < 576 + 8 x < 72 + 8 x < 8 + 8 x > - 16 \times 3 + 8 x > - 16 \times 5 + 8 x > - 24 \times 3 + 8 x > - 24 \times 9 + 8 x > - 40 \times 3 + 8 x > - 48 \times 3 + 8 x > - 48 \times 9 + 8 x > - 56 \times 9 + 8 x > - 64 \times 3 + 8 x > - 64 \times 9 + 8 x > - 72 \times 3 + 8 x > - 8 \times 7 + 8 x > - 80 \times 9 + 8 x > - 12 + 8 x > - 120 + 8 x > - 144 + 8 x > - 15 + 8 x > - 16 + 8 x > - 192 + 8 x > - 216 + 8 x > - 24 + 8 x > - 25 + 8 x > - 31 + 8 x > - 32 - 40 + 8 x > - 35 + 8 x > - 37 + 8 x > - 40 + 8 x > - 41 + 8 x > - 432 + 8 x > - 45 + 8 x > - 48 + 8 x > - 49 + 8 x > - 504 + 8 x > - 53 + 8 x > - 56 + 8 x > - 576 + 8 x > - 6 + 8 x > - 69 + 8 x > - 72 + 8 x > - 8 + 8 x > - 80 + 8 x > - 9 + 8 x > 0 \times 3 + 8 x > 16 \times 3 + 8 x > 16 \times 9 + 8 x > 24 \times 3 + 8 x > 24 \times 5 + 8 x > 32 \times 3 + 8 x > 32 \times 9 + 8 x > 40 \times 3 + 8 x > 40 \times 9 + 8 x > 48 \times 3 + 8 x > 48 \times 5 + 8 x > 48 \times 7 + 8 x > 56 \times 3 + 8 x > 56 \times 5 + 8 x > 56 \times 9 + 8 x > 64 \times 5 + 8 x > 64 \times 9 + 8 x > 72 \times 3 + 8 x > 72 \times 9 + 8 x > 8 \times 3 + 8 x > -1 + 8 x > 0 + 8 x > 1 + 8 x > 104 + 8 x > 112 + 8 x > 118 + 8 x > 12 + 8 x > 120 + 8 x > 136 + 8 x > 144 + 8 x > 152 + 8 x > 16 + 8 x > 168 + 8 x > 24 + 8 x > 240 + 8 x > 25 + 8 x > 280 + 8 x > 288 + 8 x > 32 + 8 x > 320 + 8 x > 336 + 8 x > 360 + 8 x > 40 + 8 x > 40 + 32 + 8 x > 48 + 8 x > 5 + 8 x > 504 + 8 x > 56 + 8 x > 576 + 8 x > 6 + 8 x > 64 + 8 x > 648 + 8 x > 7 + 8 x > 72 + 8 x > 8 + 8 x > 96 + 8 x \geq - 16 + 8 x \geq - 24 + 8 x \geq - 48 + 8 x \geq - 56 + 8 x \geq 0 + 8 x \geq 104 + 8 x \geq 112 + 8 x \geq 120 + 8 x \geq 128 + 8 x \geq 136 + 8 x \geq 144 + 8 x \geq 15 + 8 x \geq 16 + 8 x \geq 21 + 8 x \geq 22 + 8 x \geq 24 + 8 x \geq 26 + 8 x \geq 31 + 8 x \geq 32 + 8 x \geq 33 + 8 x \geq 40 + 8 x \geq 42 + 8 x \geq 48 + 8 x \geq 56 + 8 x \geq 64 + 8 x \geq 72 + 8 x \geq 76 + 8 x \geq 8 + 8 x \geq 80 + 8 x \geq 88 + 8 x \geq 96 + 8 x \left( - 9 x + 5\right) + 8 x \leq - 13 + 8 x \leq - 14 + 8 x \leq - 16 + 8 x \leq - 20 + 8 x \leq - 26 + 8 x \leq - 28 + 8 x \leq - 29 + 8 x \leq - 32 + 8 x \leq - 36 + 8 x \leq - 49 + 8 x \leq 3 x + 8 x \leq 4 x + 8 x \leq 5 x + 8 x \leq 104 + 8 x \leq 112 + 8 x \leq 120 + 8 x \leq 128 + 8 x \leq 136 + 8 x \leq 16 + 8 x \leq 210 + 8 x \leq 24 + 8 x \leq 3 + 8 x \leq 32 + 8 x \leq 40 + 8 x \leq 48 + 8 x \leq 5 + 8 x \leq 56 + 8 x \leq 64 + 8 x \leq 7 + 8 x \leq 8 + 8 x \leq 80 + 8 x \leq 88 + 8 x \times 2 x + 8 x \times 3 + x^{2} + x \times 3 + 8 x y + 16 z-1 + 8 x^{2} + 7 x y + 24 x y + 21 y^{2} + 8 x^{2} + 8 x + 8 x^{2} + 9 x + 5 + x + 3 + 8 x^{2} + 9 x + 5 + x + 3 + 8 x^{2} - 2.4 x - 7.2 + 8 x^{2} - 6 x + 4 + 8 x^{3} - 12 x^{2} - 20 x + 8 x^{3} - 14 x^{2} + 8 x^{3} - 34 x^{2} + 8 x^{8} + 8 x^{9} + 8 y + 8 y + 56 + 7 y - 4 + 8 y + 64 + 5 y + 7 + 8 y + 72 - 9 y - 18 + 8 y - 3 y^{2} + 21 y + 9 y^{2} + 8 y - 3 y^{3} - 7 y^{3} + 56 y + 8 y - 6 y^{2} + 48 y - 9 y^{2} + 8 y - 1 + 1 < 8 + 1 + 8 y - 2 + 2 < 7 + 2 + 8 y - 3 + 3 < 6 + 3 + 8 y - 32 - 7 y + 4 + 8 y - 4 + 8 y - 4 + 4 < 5 + 4 + 8 y - 5 + 5 < 4 + 5 + 8 y - 6 + 6 < 3 + 6 + 8 y - 7 + 7 < 2 + 7 + 8 y - 8 + 8 < 1 + 8 + 8 y < 9 + 8 y \left(y - 4\right) - 10 \left(y - 4\right) + 8 y \leq 288 - 18 x + 8 y \leq 480 - 15 x + 8 y \leq 600 - 15 x + 8 y \leq 680 - 17 x + 8 y \leq 816 - 17 x + 8 y \leq 912 - 19 x + 8 y^{15} + 8 y^{2} + 28 y - 9 + 8 y^{2} + 32 y - 4 y - 9 + 8 y^{2} + 40 y - 6 y - 9 + 8 y^{2} + 40 y - 7 y - 2 + 8 y^{2} - 20 y + 4 + 8 y^{2} - 47 y + 8 y^{3} + 8 y^{4} - 72 y^{3} - 5 y^{4} + 35 y^{3} + 8 y^{9} + 8.4 v + 4.5 w + 8.53 \times 10^{5} + 8.7 a - 4.7 x + 8.9 x^{2} - 2.3 x + 13.8 + 80 \frac{11 x - 112}{80} < 80 \times 17 + 80 \frac{11 x - 176}{80} < 80 \times 8 + 80 \frac{39 x}{80} > -1 \times 80 + 80 \times y^{6 + 1} z x^{4} + 80 \times y^{6} z \times y x^{4} + 80 x + 2 - 2 < 2295 - 2 + 80 x + 2 < 2295 + 80 x - 120 \leq 9 + 80 x < 2293 + 80 x < 63 + 80 x > - 1782 + 80 x > - 480 + 80 x > - \frac{160 \times 99}{33} + 80 x \leq 129 + 80 x^{3} + 112 x^{2} - 5 x - 7 + 80 y^{7} z x^{4} + 800 \times 100 + 800 \times 40 + 8000 \div 20 + 81 \times \left(x^{2}\right)^{4} + 81 a^{12} b^{20} c^{12} + 81 a^{12} b^{8} c^{16} + 81 a^{4} b^{16} c^{4} + 81 u^{2} - 81 u v + 10 + 81 v^{4} + 216 u v^{3} + 216 u^{2} v^{2} + 96 u^{3} v + 16 u^{4} + 81 v^{4} + 4 \times 2 u \times 27 v^{3} + 6 \times 4 u^{2} \times 9 v^{2} + 4 \times 8 u^{3} \times 3 v + 16 u^{4} + 81 w y \left(w + y\right) + 81 w^{2} y + 81 w y^{2} + 81 x - 5 x \geq 40 + 36 + 81 x - 135 \leq 8 + 81 x > - 40 + 81 x > 105 + 81 x > 245 + 81 x > 280 + 81 x \leq 143 + 81 x^{2} + 72 x y + 16 y^{2} + 81 x^{2} - 4 y^{2} + 81 x^{4} + 108 x^{3} y + 36 x^{2} y^{2} + 108 x^{3} y + 144 x^{2} y^{2} + 48 x y^{3} + 36 x^{2} y^{2} + 48 x y^{3} + 16 y^{4} + 81 x^{4} + 216 x^{3} y + 216 x^{2} y^{2} + 96 x y^{3} + 16 y^{4} + 81 y^{12} + 82 x > 135 + 83 x > - 166 + 83 x > - 498 + 83 x > - \frac{249 \times 20}{10} + 83 x > - \frac{83 \times 56}{28} + 83 x > 120 + 83 x > 126 + 83 x > 140 + 8333 \times 60 \times 60 \times 23 + 84 \frac{209 x}{84} > 5 \times 84 + 84 q - 180 + 84 x > - 420 + 84 x > - \frac{20 \times 63}{3} + 84 x > 672 + 84 x > \frac{56 \times 36}{3} + 84 x y^{2} + 85 x + 95 y \leq 600 + 85 x + 640 \leq 24 x + 30 + 85 x + 700 \leq 18 x + 30 + 85 x + 80 - 80 < 952 - 80 + 85 x + 80 < 952 + 85 x - 187 \leq 12 + 85 x - 580 \leq 24 x + 30 + 85 x - 700 \leq 12 x + 30 + 85 x < 872 + 85 x > 330 + 85 x \leq 199 + 86 x > - 344 + 86 x > - 602 + 86 x > - \frac{301 \times 40}{20} + 86 x > - \frac{43 \times 80}{10} + 86 x > 602 + 86 x > \frac{86 \times 63}{9} + 87 x > 168 + 87 x > 522 + 87 x > 609 + 87 x > \frac{29 \times 42}{2} + 87 x > \frac{87 \times 24}{4} + 88 \frac{127 x}{88} > 7 \times 88 + 88 \frac{177 x}{88} > 4 \times 88 + 88 \times x^{6 + 1} z y^{3} + 88 \times x^{6} z \times x y^{3} + 88 \times \frac{127 x}{88} > 7 \times 88 + 88 x - 176 \leq 10 + 88 x > 22 \times 16 + 88 x > 176 + 88 x > 270 + 88 x > 352 + 88 x > \frac{88 \times 30}{15} + 88 x \leq 186 + 89 x < 27 + 89 x < 63 + 89 x > - 340 + 89 x > 110 + 89 x > 150 + 89 x > 189 + 8^{4} \times y^{4} + 8^{5} \times y^{4} + 8^{\frac{1}{3}} \left(a^{12}\right)^{\frac{1}{3}} + 8^{\frac{1}{3}} \times u^{\frac{1}{3}} \times v^{\frac{1}{3}} + 8^{\frac{1}{3}} a^{ 12 \times \frac{1}{3}} + 8^{\frac{1}{3}} a^{4} + 9 \frac{8 x - 144}{9} < 9 \times 9 + 9 \frac{8 x - 180}{9} < 9 \times 4 + 9 \left( 2 u - 1 u + 2\right) + 9 \left( a b - 7 b c + 10 a c\right) + 9 \left(10 + y\right) + x \left(10 + y\right) + 9 \left(f + 2\right) + 9 \left(n + 1\right) \left(n - 1\right) + 9 \left(n + 3\right) \left(n - 3\right) + 9 \left(n + 4\right) \left(n - 4\right) + 9 \left(p - 7 q + 10 r\right) + 9 \left(u + 2\right) + 9 \left(x + 2\right) - \left(x + 3\right) > 20 + 9 \left(x + 2\right) - \left(x + 4\right) > 20 + 9 \left(x + 2\right) - \left(x + 4\right) > 25 + 9 \left(x + 2\right) - \left(x + 5\right) > 25 + 9 \left(x + 2\right) - \left(x + 6\right) > 20 + 9 \left(x + 2\right) - \left(x + 7\right) > 15 + 9 \left(x + 3\right) - \left(x + 4\right) > 20 + 9 \left(x + 3\right) - \left(x + 4\right) > 25 + 9 \left(x + 3\right) - \left(x + 4\right) > 40 + 9 \left(x + 3\right) - \left(x + 6\right) > 20 + 9 \left(x + 3\right) - \left(x + 6\right) > 45 + 9 \left(x + 3\right) - \left(x + 8\right) > 10 + 9 \left(x + 4\right) - \left(x + 3\right) > 15 + 9 \left(x + 4\right) - \left(x + 4\right) > 15 + 9 \left(x + 4\right) - \left(x + 5\right) > 15 + 9 \left(x + 4\right) - \left(x + 5\right) > 25 + 9 \left(x + 4\right) - \left(x + 6\right) > 25 + 9 \left(x + 5\right) - \left(x + 3\right) > 10 + 9 \left(x + 5\right) - \left(x + 4\right) > 10 + 9 \left(x + 5\right) - \left(x + 4\right) > 40 + 9 \left(x + 6\right) - \left(x + 5\right) > 40 + 9 \left(x + 6\right) - \left(x + 5\right) > 56 + 9 \left(x + 6\right) - \left(x + 7\right) > 35 + 9 \left(x + 6\right) - \left(x + 8\right) > 20 + 9 \left(x + 7\right) - \left(x + 3\right) > 40 + 9 \left(x + 7\right) - \left(x + 3\right) > 45 + 9 \left(x + 7\right) - \left(x + 4\right) > 10 + 9 \left(x + 7\right) - \left(x + 6\right) > 45 + 9 \left(x + 7\right) - \left(x + 8\right) > 10 + 9 \left(x + 7\right) - \left(x + 8\right) > 30 + 9 \left(x + 7\right) - \left(x + 8\right) > 40 + 9 \left(x + 8\right) - \left(x + 4\right) > 10 + 9 \left(x + 8\right) - \left(x + 6\right) > 25 + 9 \left(x + 8\right) - \left(x + 7\right) > 25 + 9 \left(x + 8\right) - \left(x + 7\right) > 30 + 9 \left(x + 8\right) - \left(x + 8\right) > 20 + 9 \left(x + 8\right) - \left(x + 9\right) > 10 + 9 \left(x + 9\right) - \left(x + 2\right) > 10 + 9 \left(x + 9\right) - \left(x + 2\right) > 35 + 9 \left(x + 9\right) - \left(x + 2\right) > 56 + 9 \left(x + 9\right) - \left(x + 4\right) > 40 + 9 \left(x + 9\right) - \left(x + 7\right) > 30 + 9 \left(x + 9\right) - \left(x + 8\right) > 20 + 9 \left(x + 9\right) - \left(x + 9\right) > 14 + 9 \left(x + 9\right) - \left(x + 9\right) > 35 + 9 \left(x - 2\right) \leq 0 + 9 \left(x - 3\right) \leq 0 + 9 \left(x - 4\right) \leq 0 + 9 \left(x - 5\right) \leq 0 + 9 \left(x - 6\right) \leq 0 + 9 \left(x - 7\right) \leq 0 + 9 \left(x - 8\right) \left(x + 7\right) + 9 \left(x - 8\right) \leq 0 + 9 \left(x - 9\right) \left(x + 2\right) + 9 \left(x^{2} - 7 x - 18\right) + 9 \sqrt{2} \left( 5 \sqrt{13} - \sqrt{3}\right) - \sqrt{11} \left( 5 \sqrt{13} - \sqrt{3}\right) + 9 \sqrt{a} + 1 \sqrt{a} + 9 \times a b \times a b + 9 \times w u v \times u w v \times u v w \times u v \times v u + 9 \times y w \times y w + 9 \times 1 x - 9 \times 10 \leq 10 + 9 \times 14 x - 9 \times 14 \leq 2 + 9 \times 14 x - 9 \times 19 \leq 5 + 9 \times 2 \geq \frac{x}{2} \times 2 + 9 \times 3 < 11 \times 3 + 9 \times 3 \geq \frac{x}{3} \times 3 + 9 \times 4 < 12 \times 4 + 9 \times 4 < 13 \times 4 + 9 \times 4 \geq \frac{x}{4} \times 4 + 9 \times 4 x - 9 \times 20 \leq 17 + 9 \times 5 < 13 \times 5 + 9 \times 5 \geq \frac{x}{5} \times 5 + 9 \times 5 \sqrt{ u u v} + 9 \times 5 x - 9 \times 12 \leq 5 + 9 \times 5 y^{3} + 4 + 9 \times 6 - x \left(x + 3\right) + 9 \times 6 < 11 \times 6 + 9 \times 6 < 13 \times 6 + 9 \times 6 \geq \frac{x}{6} \times 6 + 9 \times 7 \geq \frac{x}{7} \times 7 + 9 \times 8 \geq \frac{x}{8} \times 8 + 9 \times 8 x - 9 \times 11 \leq 17 + 9 \times 9 \geq \frac{x}{9} \times 9 + 9 \times 9 x - 9 \times 15 \leq 8 + 9 \times \left( - 2 \right) < - 8 \times \left( - 2 \right) + 9 \times \left( - 2 \right) < 12 \times \left( - 2 \right) + 9 \times \left( - 2 \right) < 13 \times \left( - 2 \right) + 9 \times \left( - 3 \right) < - 2 \times \left( - 3 \right) + 9 \times \left( - 3 \right) < - 5 \times \left( - 3 \right) + 9 \times \left( - 3 \right) < 11 \times \left( - 3 \right) + 9 \times \left( - 3 \right) < 12 \times \left( - 3 \right) + 9 \times \left( - 4 \right) < - 3 \times \left( - 4 \right) + 9 \times \left( - 4 \right) < 11 \times \left( - 4 \right) + 9 \times \left( - 5 \right) < 12 \times \left( - 5 \right) + 9 \times \left( - 5 \right) < 13 \times \left( - 5 \right) + 9 \times \left( - 6 \right) < 12 \times \left( - 6 \right) + 9 \times \left( - 6 \right) < 13 \times \left( - 6 \right) + 9 \times \left( - 7 \right) + \left( - 8 \right) + 9 \times \left(x^{3}\right)^{2} + 9 \times \left(x^{5}\right)^{2} + 9 \times m + 9 \times 7 + 9 \times s + 9 \times 8 + 9 \times t + 9 \times 7 + 9 \times u + 3 \times v + 9 \times y + 9 \times 7 + 9 \times y \times y \times y + 9 \times y^{3 + 2} + 9 \times y^{\frac{2}{3}} \times y^{\frac{1}{3}} + 9 \times y^{\frac{3}{5}} \times y^{\frac{2}{5}} + 9 a > 100 + 9 a > 210 + 9 a > 250 + 9 a > 300 + 9 a > 320 + 9 a > 40 + 9 a > 400 + 9 a > 50 + 9 a > 60 + 9 a > 80 + 9 a^{2} + 9 a b - a^{2} + 2 a b + 9 a^{2} - 9 a b - 4 a^{2} + 4 a b + 9 a^{2} b^{10} c^{4} + 9 a^{6} b^{4} c^{10} + 9 b > 160 + 9 b > 200 + 9 b > 240 + 9 b > 250 + 9 b > 40 + 9 b > 60 + 9 c + 45 + 9 c^{6 + 1} + 9 k + 36 - 36 \leq 36 - 36 + 9 k \leq 0 + 9 m + 9 m \div 3 m + 9 m + 9 n + 9 m + 63 + 9 m > 100 + 9 m > 120 + 9 m > 140 + 9 m > 150 + 9 m > 160 + 9 m > 20 + 9 m > 200 + 9 m > 210 + 9 m > 240 + 9 m > 30 + 9 m > 300 + 9 m > 320 + 9 m > 350 + 9 m > 40 + 9 m > 400 + 9 m > 50 + 9 m > 500 + 9 m > 60 + 9 m > 80 + 9 m \left(m - 6\right) + 4 \left(m - 6\right) + 9 m \left(m - n\right) + 12 n \left(m - n\right) - \left( m \left( 4 m + 3 n\right) + n \left( 4 m + 3 n\right)\right) + 9 m n + 9 m^{2} - 50 m - 24 + 9 m^{2} - 54 m + 4 m - 24 + 9 m^{2} - 9 m n + 12 m n - 12 n^{2} - 4 m^{2} - 3 m n - 4 m n - 3 n^{2} + 9 m^{2} - 9 m n + 12 m n - 12 n^{2} - \left( 4 m^{2} + 3 m n + 4 m n + 3 n^{2}\right) + 9 m^{3} - 18 m^{2} - 2 m^{3} - 14 m + 9 m^{4 + 1} + 9 m^{8 + 1} + 9 m^{9} + 9 n + 81 - 5 \left(n + 6\right) + 9 n - 18 + 18 > 18 + 18 + 9 n - 27 + 27 > 27 + 27 + 9 n - 36 + 36 > 36 + 36 + 9 n - 54 + 54 > 54 + 54 + 9 n - 63 + 63 > 63 + 63 + 9 n - 72 + 72 > 72 + 72 + 9 n - 81 + 81 > 81 + 81 + 9 n - 9 + 9 > 9 + 9 + 9 n - 90 + 90 > 90 + 90 + 9 n > 100 + 9 n > 108 + 9 n > 120 + 9 n > 126 + 9 n > 150 + 9 n > 160 + 9 n > 162 + 9 n > 18 + 9 n > 20 + 9 n > 200 + 9 n > 210 + 9 n > 240 + 9 n > 250 + 9 n > 280 + 9 n > 30 + 9 n > 300 + 9 n > 320 + 9 n > 350 + 9 n > 36 + 9 n > 40 + 9 n > 400 + 9 n > 50 + 9 n > 54 + 9 n > 60 + 9 n > 72 + 9 n > 80 + 9 n, - 5 n + 9 n^{ - 1 } + 9 n^{2} + 9 n^{3} - 36 n^{2} - 4 n^{3} - 20 n + 9 n^{3} - 54 n^{2} - 6 n^{3} - 54 n + 9 p + 63 - p^{2} - 5 p + 9 p > 120 + 9 p > 140 + 9 p > 150 + 9 p > 160 + 9 p > 20 + 9 p > 200 + 9 p > 210 + 9 p > 240 + 9 p > 250 + 9 p > 280 + 9 p > 30 + 9 p > 300 + 9 p > 320 + 9 p > 40 + 9 p > 400 + 9 p > 50 + 9 p > 500 + 9 p > 60 + 9 p q + 9 p q - 10 p q + 9 p q - 14 p q + 9 p^{2} - 13 q^{2} - 10 p q + 9 p^{4} q^{4} + 9 r + 2 > 20 + 9 r + 3 > 39 + 9 r + 5 > 86 + 9 r + 9 > 81 + 9 r + r > 109 - 9 + 9 r + r > 30 - 10 + 9 r + r > 72 - 2 + 9 r + r > 78 - 8 + 9 r > 18 + 9 r > 36 + 9 r > 63 + 9 r > 72 + 9 r > 81 + 9 r > 90 + 9 r \times 2 s - 9 r \times 5 + 9 s + 72 + 9 u + 9 u + 9 v + 9 u > 120 + 9 u > 150 + 9 u > 240 + 9 u > 30 + 9 u > 40 + 9 u > 400 + 9 u > 50 + 9 u > 60 + 9 u v + 9 u^{ - 2 \times 2} + 9 u^{12} + 27 u^{9} + 9 u^{2} - 3 u v - 4 + 9 u^{2} - 8 v^{2} + 9 u^{3} v^{2} + 9 u^{5} v^{3} + 9 u^{5} v^{5} w^{3} + 9 v > 150 + 9 v > 160 + 9 v > 200 + 9 v > 240 + 9 v > 300 + 9 v > 320 + 9 v > 40 + 9 v^{3} - 81 v^{2} - 2 v^{3} - 6 v + 9 w y^{2} + 9 w^{2} y + 3 w y^{2} + 18 w y + 9 w^{2} y^{2} + 9 x + 9 x + 15 x + 3 - 3 \geq - 15 x + 15 x + 20 - 3 + 9 x + 15 x + 9 - 9 \geq - 15 x + 15 x + 20 - 9 + 9 x + 16 x + 3 - 3 \geq - 16 x + 16 x + 20 - 3 + 9 x + 2 x < 10 - 54 + 9 x + 20 x + 15 - 15 \geq - 20 x + 20 x + 20 - 15 + 9 x + 20 x + 3 - 3 \geq - 20 x + 20 x + 12 - 3 + 9 x + 20 x + 3 - 3 \geq - 20 x + 20 x + 16 - 3 + 9 x + 20 x + 3 - 3 \geq - 20 x + 20 x + 25 - 3 + 9 x + 23 x < 12 - 9 + 9 x + 4 x + 21 + 8 x + 105 + 9 x + 4 x < 15 - 12 + 9 x + 4 x < 15 - 6 + 9 x + 5 y + 9 x + 5 y \geq 225 + 9 x + 5 y \geq 270 + 9 x + 5 y \geq 315 + 9 x + 7 \left(x + 6\right) < 45 + 9 x + 10 - 10 > 36 - 10 + 9 x + 10 - 10 > 90 - 10 + 9 x + 10 > 36 + 9 x + 10 > 90 + 9 x + 112 > x + 96 + 9 x + 12 < - 4 x + 15 + 9 x + 12 < - 6 x + 15 + 2 x + 9 x + 12 < 27 + 9 x + 12 \geq - 16 x + 16 + 9 x + 128 > x + 112 + 9 x + 13 + 8 x - 12 + 9 x + 21 + 8 x - 14 + 9 x + 13 - 13 > 171 - 13 + 9 x + 13 - 13 > 55 - 13 + 9 x + 13 > 171 + 9 x + 13 > 55 + 9 x + 14 - 14 > 306 - 14 + 9 x + 14 - 14 > 84 - 14 + 9 x + 14 > 306 + 9 x + 14 > 84 + 9 x + 144 > x + 128 + 9 x + 15 < 27 + 9 x + 15 \geq - 20 x + 20 + 9 x + 17 > 72 + 9 x + 18 - 18 > 36 - 18 + 9 x + 18 - 18 > 54 - 18 + 9 x + 18 - 18 > 63 - 18 + 9 x + 18 - 18 > 72 - 18 + 9 x + 18 - 18 > 9 - 18 + 9 x + 18 - x - 3 > 20 + 9 x + 18 - x - 4 > 20 + 9 x + 18 - x - 5 > 25 + 9 x + 18 - x - 6 > 20 + 9 x + 18 < 12 + 9 x + 18 < 3 + 9 x + 19 - 19 > 13 - 19 + 9 x + 19 > 13 + 9 x + 2 + 11 x - 4 y + 7 - 7 y + 9 x + 2 > 2 + 9 x + 2 > 20 + 9 x + 2 \geq 24 + 9 x + 2 \geq 35 + 9 x + 20 > 48 + 9 x + 24 + 9 x - 27 + 9 x + 29 + 7 x - 22 + 9 x + 25 + 5 x - 12 + 4 x + 24 + 2 x - 18 + 9 x + 26 + 8 x - 15 + 5 x + 18 + 8 x - 28 + 9 x + 27 - 27 > 18 - 27 + 9 x + 27 - 27 > 45 - 27 + 9 x + 27 - 27 > 63 - 27 + 9 x + 27 - 27 > 72 - 27 + 9 x + 27 - 27 > 81 - 27 + 9 x + 27 - 27 > 9 - 27 + 9 x + 27 - 27 \geq 45 - 27 + 9 x + 27 - 27 \geq 63 - 27 + 9 x + 27 - x - 4 > 25 + 9 x + 27 - x - 4 > 40 + 9 x + 27 - x - 6 > 20 + 9 x + 27 - x - 6 > 45 + 9 x + 27 - x - 8 > 10 + 9 x + 3 + 11 x - 7 y + 4 - 8 y + 9 x + 3 < 12 + 9 x + 3 < 18 + 9 x + 3 \geq - 15 x + 20 + 9 x + 3 \geq - 16 x + 20 + 9 x + 3 \geq - 20 x + 12 + 9 x + 3 \geq - 20 x + 16 + 9 x + 3 \geq - 20 x + 25 + 9 x + 3 \geq 24 + 9 x + 36 - 36 > 36 - 36 + 9 x + 36 - 36 > 45 - 36 + 9 x + 36 - 36 > 63 - 36 + 9 x + 36 - 36 > 81 - 36 + 9 x + 36 - 36 \geq 18 - 36 + 9 x + 36 - x - 5 > 15 + 9 x + 36 - x - 5 > 25 + 9 x + 36 - x - 6 > 25 + 9 x + 4 \geq 24 + 9 x + 4 \geq 30 + 9 x + 4 \geq 40 + 9 x + 4 \geq 45 + 9 x + 4 \geq 56 + 9 x + 45 - 45 > 27 - 45 + 9 x + 45 - 45 > 36 - 45 + 9 x + 45 - 45 > 72 - 45 + 9 x + 45 - 45 > 81 - 45 + 9 x + 45 - 45 > 9 - 45 + 9 x + 45 - 45 \geq 36 - 45 + 9 x + 45 - 45 \leq 36 - 45 + 9 x + 45 - 45 \leq 54 - 45 + 9 x + 45 - x - 4 > 10 + 9 x + 48 > x + 32 + 9 x + 5 - 5 > 180 - 5 + 9 x + 5 - 5 > 260 - 5 + 9 x + 5 > 180 + 9 x + 5 > 260 + 9 x + 5 \geq 14 + 9 x + 5 \geq 24 + 9 x + 5 \geq 32 + 9 x + 5 \geq 40 + 9 x + 5 \geq 8 + 9 x + 54 - 54 > 18 - 54 + 9 x + 54 - 54 > 36 - 54 + 9 x + 54 - 54 > 63 - 54 + 9 x + 54 - 54 \geq 36 - 54 + 9 x + 54 - 54 \leq 36 - 54 + 9 x + 54 - 54 \leq 45 - 54 + 9 x + 54 - 54 \leq 63 - 54 + 9 x + 54 - x - 5 > 40 + 9 x + 54 - x - 5 > 56 + 9 x + 54 - x - 7 > 35 + 9 x + 54 < 10 - 2 x + 9 x + 6 < - 10 x + 9 + 9 x + 6 < - 4 x + 15 + 9 x + 6 < - 6 x + 9 - 4 x + 9 x + 6 < - 9 x + 15 + 5 x + 9 x + 6 < 27 + 9 x + 6 < 3 + 9 x + 63 - 63 < 45 - 63 + 9 x + 63 - 63 > 18 - 63 + 9 x + 63 - 63 > 36 - 63 + 9 x + 63 - 63 > 45 - 63 + 9 x + 63 - 63 > 54 - 63 + 9 x + 63 - 63 > 72 - 63 + 9 x + 63 - 63 > 9 - 63 + 9 x + 63 - 63 \leq 54 - 63 + 9 x + 63 - x - 3 > 40 + 9 x + 63 - x - 3 > 45 + 9 x + 63 - x - 4 > 10 + 9 x + 63 - x - 6 > 45 + 9 x + 63 - x - 8 > 10 + 9 x + 63 - x - 8 > 30 + 9 x + 64 > x + 48 + 9 x + 7 - 7 > 26 - 7 + 9 x + 7 > 25 + 9 x + 7 > 26 + 9 x + 7 > 7 + 9 x + 7 \geq 40 + 9 x + 7 \geq 56 + 9 x + 7 \geq 90 + 9 x + 72 - 72 > 36 - 72 + 9 x + 72 - 72 > 54 - 72 + 9 x + 72 - 72 > 90 - 72 + 9 x + 72 - 72 \leq 54 - 72 + 9 x + 72 - 72 \leq 90 - 72 + 9 x + 72 - x - 4 > 10 + 9 x + 72 - x - 6 > 25 + 9 x + 72 - x - 7 > 30 + 9 x + 72 - x - 9 > 10 + 9 x + 8 + 12 x - 4 y + 3 - 8 y + 9 x + 8 < 35 + 9 x + 8 > 8 + 9 x + 8 \geq 20 + 9 x + 8 \geq 25 + 9 x + 8 \geq 40 + 9 x + 8 \geq 45 + 9 x + 81 - 81 > 27 - 81 + 9 x + 81 - 81 > 36 - 81 + 9 x + 81 - 81 > 45 - 81 + 9 x + 81 - 81 > 9 - 81 + 9 x + 81 - 81 \leq 18 - 81 + 9 x + 81 - x - 2 > 10 + 9 x + 81 - x - 4 > 40 + 9 x + 81 - x - 7 > 30 + 9 x + 81 - x - 8 > 20 + 9 x + 81 - x - 9 > 35 + 9 x + 9 - 9 < 36 - 9 + 9 x + 9 - 9 > 27 - 9 + 9 x + 9 - 9 > 45 - 9 + 9 x + 9 - 9 > 54 - 9 + 9 x + 9 - 9 \geq 81 - 9 + 9 x + 9 < - 20 x + 12 - 3 x + 9 x + 9 < 24 + 9 x + 9 \geq - 15 x + 20 + 9 x + 90 - 90 > 27 - 90 + 9 x + 90 - 90 > 54 - 90 + 9 x + 90 - 90 > 81 - 90 + 9 x + 90 - 90 > 9 - 90 + 9 x + 90 - 90 > 90 - 90 + 9 x + x + 2 \geq 27 + 9 x + x + 2 \geq 45 + 9 x + x + 3 \geq 27 + 9 x + x + 3 \geq 45 + 9 x + x + 4 \geq 27 + 9 x + x + 4 \geq 45 + 9 x + x + 5 \geq 27 + 9 x + x + 5 \geq 45 + 9 x + x + 6 \geq 27 + 9 x + x + 6 \geq 45 + 9 x + x + 7 \geq 27 + 9 x + x + 7 \geq 45 + 9 x + x + 8 \geq 45 + 9 x + x + 8 \geq 63 + 9 x - 10 x < 0 + 9 x - 15 x + 9 x - 2 x \leq 24 - 10 + 9 x - 3 \left( 5 x\right) + 9 x - 3 x \leq 33 - 3 + 9 x - 4 x \geq 20 + 15 + 9 x - 4 x \leq 21 - 6 + 9 x - 5 x \leq 17 - 5 + 9 x - 5 x \leq 28 - 8 + 9 x - 5 x \leq 29 - 9 + 9 x - 7 x \leq 16 - 6 + 9 x - 7 x \leq 7 - 3 + 9 x - 1 + 1 \leq 8 + 1 + 9 x - 1 + x \leq 9 - x + x + 9 x - 1 \leq 8 + 9 x - 12 > - 6 + 9 x - 14 - x^{2} \geq 6 + 9 x - 14 > 5 \left( 2 x - 4\right) + 9 x - 15 > - 9 + 9 x - 18 + 18 > 18 + 18 + 9 x - 18 + 18 \leq 36 + 18 + 9 x - 2 + 2 \leq 16 + 2 + 9 x - 2 + x \leq 18 - x + x + 9 x - 2 > 10 x - 10 + 9 x - 2 > 16 x - 16 + 9 x - 2 > 2 \left( 5 x - 2\right) + 9 x - 2 > 4 \left( 3 x - 5\right) + 9 x - 2 > 4 \left( 4 x - 4\right) + 9 x - 2 > 4 \times 4 x - 4 \times 4 + 9 x - 2 > 5 \left( 2 x - 2\right) + 9 x - 2 > 5 \left( 3 x - 4\right) + 9 x - 2 > 5 \times 2 x - 5 \times 2 + 9 x - 2 \leq 16 + 9 x - 21 > - 15 + 9 x - 21 > - 18 + 9 x - 21 > 5 \left( 2 x - 5\right) + 9 x - 22 > 10 x - 25 + 9 x - 22 > 5 \left( 2 x - 5\right) + 9 x - 22 > 5 \times 2 x - 5 \times 5 + 9 x - 24 > - 21 + 9 x - 24 > - 6 + 9 x - 27 + 27 \geq 18 + 27 + 9 x - 27 + 27 \geq 54 + 27 + 9 x - 27 + 27 \geq 81 + 27 + 9 x - 27 + 27 \leq 45 + 27 + 9 x - 3 + 3 \leq 24 + 3 + 9 x - 3 + x \leq 27 - x + x + 9 x - 3 > 2 \left( 5 x - 5\right) + 9 x - 3 \leq 24 + 9 x - 36 + 36 \geq 45 + 36 + 9 x - 36 + 36 \geq 54 + 36 + 9 x - 36 + 36 \geq 72 + 36 + 9 x - 36 + 36 \geq 90 + 36 + 9 x - 4 + 4 \leq 32 + 4 + 9 x - 4 + x \leq 36 - x + x + 9 x - 4 > 10 x - 10 + 9 x - 4 > 10 x - 6 + 9 x - 4 > 2 \left( 5 x - 3\right) + 9 x - 4 > 2 \times 5 x - 2 \times 3 + 9 x - 4 > 4 \left( 3 x - 4\right) + 9 x - 4 > 5 \left( 2 x - 2\right) + 9 x - 4 > 5 \times 2 x - 5 \times 2 + 9 x - 4 \leq 32 + 9 x - 45 + 45 \geq - 27 + 45 + 9 x - 45 + 45 \geq 18 + 45 + 9 x - 45 + 45 \geq 36 + 45 + 9 x - 45 + 45 \geq 54 + 45 + 9 x - 45 + 45 \geq 63 + 45 + 9 x - 45 + 45 \geq 72 + 45 + 9 x - 45 + 45 \geq 81 + 45 + 9 x - 45 + 45 \geq 90 + 45 + 9 x - 45 + 45 \leq 54 + 45 + 9 x - 45 + 45 \leq 63 + 45 + 9 x - 45 + 45 \leq 90 + 45 + 9 x - 46 \leq 8 + 9 x - 5 > 10 x - 15 + 9 x - 5 > 5 \left( 2 x - 3\right) + 9 x - 5 > 5 \times 2 x - 5 \times 3 + 9 x - 50 \leq 4 + 9 x - 52 \leq 2 + 9 x - 54 + 54 \geq 90 + 54 + 9 x - 54 + 54 \leq 63 + 54 + 9 x - 6 - 4 x - 4 \times 9 + 9 x - 6 - 4 x - 36 + 9 x - 6 > - 15 + 9 x - 6 > 12 x - 15 + 9 x - 6 > 3 \left( 4 x - 5\right) + 9 x - 6 > 3 \times 4 x - 3 \times 5 + 9 x - 6 > 4 \left( 4 x - 5\right) + 9 x - 6 > 4 \times 4 x - 4 \times 5 + 9 x - 63 + 63 < 63 + 63 + 9 x - 63 + 63 > 63 + 63 + 9 x - 63 + 63 \geq 27 + 63 + 9 x - 63 + 63 \geq 36 + 63 + 9 x - 63 + 63 \geq 54 + 63 + 9 x - 63 + 63 \leq 27 + 63 + 9 x - 63 + 63 \leq 36 + 63 + 9 x - 7 > 12 x - 16 + 9 x - 7 > 4 \left( 3 x - 4\right) + 9 x - 7 > 4 \times 3 x - 4 \times 4 + 9 x - 7 \geq 20 + 9 x - 72 + 72 \geq 27 + 72 + 9 x - 72 + 72 \geq 81 + 72 + 9 x - 72 + 72 \geq 9 + 72 + 9 x - 72 + 72 \leq 36 + 72 + 9 x - 72 + 72 \leq 54 + 72 + 9 x - 72 + 72 \leq 63 + 72 + 9 x - 72 + 72 \leq 90 + 72 + 9 x - 8 + 9 x - 81 + 81 < - 54 + 81 + 9 x - 81 + 81 < 18 + 81 + 9 x - 81 + 81 > 45 + 81 + 9 x - 81 + 81 \geq 9 + 81 + 9 x - 81 + 81 \geq 90 + 81 + 9 x - 81 + 81 \leq 18 + 81 + 9 x - 81 + 81 \leq 27 + 81 + 9 x - 9 + 9 < 27 + 9 + 9 x - 9 + 9 > 81 + 9 + 9 x - 9 + 9 \geq 18 + 9 + 9 x - 9 + 9 \leq 90 + 9 + 9 x - 9 > - 15 + 9 x - 9 > 12 x - 15 + 9 x - 9 > 3 \left( 4 x - 5\right) + 9 x - 9 > 3 \times 4 x - 3 \times 5 + 9 x - 90 + 90 \geq 54 + 90 + 9 x - 90 + 90 \geq 63 + 90 + 9 x - 90 + 90 \geq 9 + 90 + 9 x - 90 + 90 \geq 90 + 90 + 9 x - 90 + 90 \leq 54 + 90 + 9 x - 90 + 90 \leq 72 + 90 + 9 x - 90 \leq 10 + 9 x - x > 112 - 128 + 9 x - x > 128 - 144 + 9 x - x > 18 - 2 + 9 x - x > 19 - 3 + 9 x - x > 20 - 4 + 9 x - x > 22 - 6 + 9 x - x > 30 - 6 + 9 x - x > 32 - 48 + 9 x - x > 34 - 10 + 9 x - x > 35 - 3 + 9 x - x > 39 - 7 + 9 x - x > 42 - 10 + 9 x - x > 42 - 2 + 9 x - x > 44 - 4 + 9 x - x > 46 - 6 + 9 x - x > 48 - 64 + 9 x - x > 48 - 8 + 9 x - x > 50 - 10 + 9 x < - 27 \times 2 + 9 x < - 18 + 9 x < - 27 + 9 x < - 36 + 9 x < - 54 + 9 x < - 63 + 9 x < - 72 + 9 x < - 9 + 9 x < 18 \times 2 + 9 x < 36 \times 4 + 9 x < 45 \times 2 + 9 x < 45 \times 8 + 9 x < 72 \times 2 + 9 x < 72 \times 5 + 9 x < 12 + 9 x < 126 + 9 x < 144 + 9 x < 18 + 9 x < 27 + 9 x < 36 + 9 x < 360 + 9 x < 4 + 9 x < 45 + 9 x < 7 + 9 x < 72 + 9 x < 72 + 36 + 9 x < 9 + 9 x < 90 + 9 x < 99 + 9 x > - 27 \times 4 + 9 x > - 27 \times 8 + 9 x > - 36 \times 2 + 9 x > - 45 \times 5 + 9 x > - 54 \times 2 + 9 x > - 63 \times 4 + 9 x > - 9 \times 2 + 9 x > - 108 + 9 x > - 18 + 9 x > - 216 + 9 x > - 225 + 9 x > - 252 + 9 x > - 27 + 9 x > - 36 + 9 x > - 45 + 9 x > - 45 - 18 + 9 x > - 54 + 9 x > - 6 + 9 x > - 60 + 9 x > - 63 + 9 x > - 72 + 9 x > - 81 + 9 x > - 9 + 9 x > 18 \times 2 + 9 x > 18 \times 4 + 9 x > 27 \times 4 + 9 x > 27 \times 8 + 9 x > 36 \times 2 + 9 x > 36 \times 5 + 9 x > 45 \times 2 + 9 x > 45 \times 4 + 9 x > 45 \times 8 + 9 x > 54 \times 2 + 9 x > 54 \times 4 + 9 x > 63 \times 4 + 9 x > 81 \times 5 + 9 x > 0 + 9 x > 108 + 9 x > 126 + 9 x > 158 + 9 x > 175 + 9 x > 18 + 9 x > 180 + 9 x > 19 + 9 x > 216 + 9 x > 252 + 9 x > 26 + 9 x > 27 + 9 x > 292 + 9 x > 36 + 9 x > 360 + 9 x > 405 + 9 x > 42 + 9 x > 45 + 9 x > 54 + 9 x > 70 + 9 x > 72 + 9 x > 80 + 9 x > 9 + 9 x > 90 + 9 x \geq - 18 + 9 x \geq - 180 + 9 x \geq - 9 + 9 x \geq 0 + 9 x \geq 108 + 9 x \geq 117 + 9 x \geq 126 + 9 x \geq 135 + 9 x \geq 144 + 9 x \geq 153 + 9 x \geq 17 + 9 x \geq 18 + 9 x \geq 180 + 9 x \geq 19 + 9 x \geq 21 + 9 x \geq 22 + 9 x \geq 26 + 9 x \geq 27 + 9 x \geq 3 + 9 x \geq 32 + 9 x \geq 33 + 9 x \geq 35 + 9 x \geq 36 + 9 x \geq 37 + 9 x \geq 45 + 9 x \geq 52 + 9 x \geq 63 + 9 x \geq 81 + 9 x \geq 83 + 9 x \geq 9 + 9 x \geq 90 + 9 x \geq 99 + 9 x \leq - 11 + 9 x \leq - 15 + 9 x \leq - 18 + 9 x \leq - 22 + 9 x \leq - 23 + 9 x \leq - 33 + 9 x \leq - 63 + 9 x \leq - 9 + 9 x \leq 100 + 9 x \leq 108 + 9 x \leq 126 + 9 x \leq 135 + 9 x \leq 140 + 9 x \leq 144 + 9 x \leq 162 + 9 x \leq 18 + 9 x \leq 27 + 9 x \leq 36 + 9 x \leq 385 + 9 x \leq 392 + 9 x \leq 54 + 9 x \leq 72 + 9 x \leq 9 + 9 x \leq 90 + 9 x \leq 99 + 9 x \times 4 x + 9 x \times 4 + x^{2} + x \times 4 + 9 x y + 10 t + 4 + 9 x^{10} + 9 x^{2 + 4} + 9 x^{2} + 7 x - 7 + 9 x^{2} - 12 x + 4 + 6 x^{2} + 6 x + 9 x^{2} - 27 x + 9 x^{2} - 4 + 9 x^{2} - \frac{1}{64} + 9 x^{2} - \frac{64}{9} + 9 x^{2} > 4 x^{2} + 15 + 9 x^{2} \left( 9 x^{2} + 12 x y + 4 y^{2}\right) + 12 x y \left( 9 x^{2} + 12 x y + 4 y^{2}\right) + 4 y^{2} \left( 9 x^{2} + 12 x y + 4 y^{2}\right) + 9 x^{5} + 9 x^{6} + 9 y + 10 y + 9 y + 27 - 5 y - 8 + 9 y + 3 + 9 y + 45 - 6 y - 7 + 9 y + 54 - 5 y + 7 + 9 y + 54 - 7 y - 4 + 9 y + 63 + 9 y \left( 6 y + 4\right) - 10 \left( 6 y + 4\right) + 9 y \leq 1026 - 19 x + 9 y \leq 1080 - 20 x + 9 y \leq 180 - 15 x + 9 y \leq 225 - 15 x + 9 y \leq 270 - 15 x + 9 y \leq 684 - 19 x + 9 y \leq 720 - 20 x + 9 y \leq 765 - 17 x + 9 y \leq 855 - 19 x + 9 y \leq 864 - 16 x + 9 y \leq 900 - 20 x + 9 y \leq 918 - 17 x + 9 y^{ 6 \times 2} + 9 y^{12} + 9 y^{14} + 9 y^{2} + 36 y + 40 y^{2} + 25 y + 9 y^{2} - 45 y + 2 y^{2} + 9 + 9 y^{4} + 9 y^{4} - 54 y^{3} - 7 y^{4} + 35 y^{3} + 9 y^{4} \times 3 w^{3} + 9 y^{4} \times 11 + 9 y^{5} + 9.00 \times 10^{3} + 9.06 \times 10^{5} + 9.276 \times 10^{11} + 9.32 \times 10^{3} + 9.4 w + 9.5 a + 1.6 b + 9.5 v + 1.1 w + 9.6 b + 90 \frac{11 x}{90} > 7 \times 90 + 90 \times \frac{209 x}{90} > 2 \times 90 + 90 u^{5} v^{3} + 90 x - 18 \leq 5 + 90 x - 72 \leq 7 + 90 x > - 360 + 90 x > - 450 + 90 x > - \frac{20 \times 54}{3} + 90 x > - \frac{45 \times 80}{8} + 90 x > 630 + 90 x > \frac{63 \times 50}{5} + 90 x \leq 79 + 90 y^{2} + 90% \times 2.24 + 90% \times 3.84 + 900 \times 30 + 900 \times 50 + 900 \times 60 + 900 \times 80 + 9000 \times 1.01^{ 4 n} + 91 \frac{174 x}{91} > 3 \times 91 + 91 x > 120 + 91 x > 273 + 91 x > 297 + 91 x > 364 + 91 x > \frac{26 \times 63}{3} + 91 x > \frac{39 \times 77}{11} + 91 x > \frac{91 \times 60}{15} + 91% \times 2.88 + 92 x > - 552 + 92 x > - \frac{92 \times 18}{3} + 92 x > 180 + 92 x > 644 + 92 x > \frac{23 \times 80}{10} + 92 x > \frac{46 \times 42}{3} + 93% \times 2.93 + 93% \times 3.74 + 94% \times 3.15 + 95 \frac{187 x}{95} > - 6 \times 95 + 95 b^{2} + 95 x - 304 \leq 15 + 95 x > 306 + 95 x > 504 + 95 x > 665 + 95 x > \frac{133 \times 55}{11} + 95 x \leq 319 + 95% \times 2.52 + 95% \times 2.75 + 96 \times z^{3} x \times z y^{4} + 96 x + 110 - 110 < 468 - 110 + 96 x + 110 < 468 + 96 x - 30 \leq 17 + 96 x - 96 \leq 13 + 96 x < 358 + 96 x \leq 109 + 96 x \leq 47 + 96 y^{13} + 97 x + 63 + 97 x > - 679 + 97 x > - \frac{97 \times 70}{10} + 98 \div 7 + 98 x - 70 \leq 11 + 98 x \leq 81 + 99 \frac{133 x}{99} > 2 \times 99 + 99 \frac{76 x}{99} > 3 \times 99 + 99 \frac{80 x}{99} > - 18 \times 99 + 99 \frac{91 x}{99} > 3 \times 99 + 99 \times x^{4 + 1} y z^{6} + 99 \times x^{4} y \times x z^{6} + 99 \times \frac{113 x}{99} > 6 \times 99 + 99 \times \frac{146 x}{99} > 2 \times 99 + 99 \times \frac{148 x}{99} > 2 \times 99 + 99 x > - 11 \times 72 + 99 x > - 792 + 99 x^{5} y z^{6} + 9^{3} \times y^{3} + 9^{5} \times y^{4} + A \div h + B \times 10.17 + 3.14 \leq 73.00 + B \times 10.17 + 3.15 \leq 66.00 + B \times 10.17 \leq 62.85 + B \times 10.17 \leq 66.00 - 3.15 + B \times 10.26 + 4.44 \leq 61.00 + B \times 10.26 \leq 56.56 + B \times 10.26 \leq 61.00 - 4.44 + B \times 10.30 + 2.74 \leq 64.00 + B \times 10.84 + 2.53 \leq 65.00 + B \times 10.84 \leq 62.47 + B \times 10.84 \leq 65.00 - 2.53 + B \times 11.05 + 4.35 \leq 78.00 + B \times 11.05 \leq 73.65 + B \times 11.05 \leq 78.00 - 4.35 + B \times 11.06 + 2.65 \leq 66.00 + B \times 11.06 \leq 63.35 + B \times 11.06 \leq 66.00 - 2.65 + B \times 11.31 + 2.73 \leq 68.00 + B \times 11.96 + 2.92 \leq 71.00 + B \times 11.96 + 4.00 \leq 75.00 + B \times 11.96 \leq 71 + B \times 11.96 \leq 75.00 - 4.00 + B \times 12.02 + 3.54 \leq 76.00 + B \times 12.03 + 3.96 \leq 72.00 + B \times 12.03 \leq 68.04 + B \times 12.03 \leq 72.00 - 3.96 + B \times 12.22 + 4.58 \leq 77.00 + B \times 12.22 \leq 72.42 + B \times 12.22 \leq 77.00 - 4.58 + B \times 12.62 \leq 59.37 + B \times 12.62 \leq 62.00 - 2.63 + B \times 13.15 + 3.51 \leq 67.00 + B \times 13.15 \leq 63.49 + B \times 13.15 \leq 67.00 - 3.51 + B \times 13.53 + 2.76 \leq 65.00 + B \times 13.53 \leq 62.24 + B \times 13.53 \leq 65.00 - 2.76 + B \times 13.71 + 3.41 \leq 65.00 + B \times 13.71 \leq 61.59 + B \times 13.71 \leq 65.00 - 3.41 + B \times 13.75 + 4.60 \leq 62.00 + B \times 13.98 + 4.36 \leq 71.00 + B \times 13.98 \leq 66.64 + B \times 13.98 \leq 71.00 - 4.36 + B \times 13.99 + 3.59 \leq 70.00 + B \times 14.32 + 4.93 \leq 76.00 + B \times 14.89 + 3.31 \leq 66.00 + B \times 14.89 \leq 62.69 + B \times 14.89 \leq 66.00 - 3.31 + B \times 14.92 + 4.58 \leq 62.00 + B \times 14.92 \leq 57.42 + B \times 14.92 \leq 62.00 - 4.58 + B \times 15.40 + 2.92 \leq 80.00 + B \times 15.40 \leq 77.08 + B \times 15.40 \leq 80.00 - 2.92 + B \times 16.03 + 4.76 \leq 60.00 + B \times 16.03 \leq 55.24 + B \times 16.03 \leq 60.00 - 4.76 + B \times 16.58 + 2.98 \leq 69.00 + B \times 16.81 + 4.94 \leq 66.00 + B \times 16.81 \leq 61.06 + B \times 16.81 \leq 66.00 - 4.94 + B \times 17.18 + 4.70 \leq 61.00 + B \times 17.18 \leq 61.00 - 4.70 + B \times 17.73 + 4.74 \leq 66.00 + B \times 17.73 \leq 61.26 + B \times 17.73 \leq 66.00 - 4.74 + B \times 18.32 + 3.69 \leq 61.00 + B \times 18.32 \leq 57.31 + B \times 18.32 \leq 61.00 - 3.69 + B \times 18.45 + 2.85 \leq 63.00 + B \times 18.45 \leq 60.15 + B \times 18.45 \leq 63.00 - 2.85 + B \times 18.51 + 4.70 \leq 70.00 + B \times 19.54 + 3.77 \leq 60.00 + B \times 19.54 \leq 56.23 + B \times 19.54 \leq 60.00 - 3.77 + B \times 19.57 + 3.46 \leq 66.00 + B \times 19.57 \leq 62.54 + B \times 19.57 \leq 66.00 - 3.46 + B \times 19.68 + 2.77 \leq 79.00 + B \times 19.91 + 2.97 \leq 73.00 + B \times 19.96 + 4.90 \leq 77.00 + B \times 20.08 + 3.40 \leq 77.00 + B \times 20.49 + 3.81 \leq 63.00 + B \times 20.49 \leq 59.19 + B \times 20.49 \leq 63.00 - 3.81 + B \times 20.52 + 4.12 \leq 60.00 + B \times 20.52 \leq 55.88 + B \times 20.52 \leq 60.00 - 4.12 + B \times 20.57 + 3.53 \leq 67.00 + B \times 20.57 \leq 63.47 + B \times 20.57 \leq 67.00 - 3.53 + B \times 20.64 + 3.47 \leq 71.00 + B \times 20.67 + 4.82 \leq 79.00 + B \times 20.67 \leq 74.18 + B \times 20.67 \leq 79.00 - 4.82 + B \times 21.58 + 3.96 \leq 78.00 + B \times 21.58 \leq 78.00 - 3.96 + B \times 22.28 + 4.56 \leq 63.00 + B \times 22.42 + 4.89 \leq 65.00 + B \times 22.42 \leq 60.11 + B \times 22.42 \leq 65.00 - 4.89 + B \times 22.68 + 4.77 \leq 70.00 + B \times 22.95 + 3.36 \leq 64.00 + B \times 23.01 + 2.53 \leq 66.00 + B \times 23.23 + 4.17 \leq 78.00 + B \times 23.34 + 3.48 \leq 69.00 + B \times 23.34 \leq 65.52 + B \times 23.34 \leq 69.00 - 3.48 + B \times 23.55 + 3.77 \leq 80.00 + B \times 23.55 \leq 76.23 + B \times 23.55 \leq 80.00 - 3.77 + B \times 24.03 + 3.95 \leq 68.00 + B \times 24.03 \leq 64.05 + B \times 24.03 \leq 68.00 - 3.95 + B \times 24.35 + 2.60 \leq 61.00 + B \times 24.46 + 4.04 \leq 62.00 + B \times 24.84 + 2.57 \leq 72.00 + B \times 25.23 + 2.82 \leq 78.00 + B \times 25.42 + 4.68 \leq 69.00 + B \times 25.42 \leq 64.32 + B \times 25.42 \leq 69.00 - 4.68 + B \times 25.64 + 2.97 \leq 77.00 + B \times 25.69 + 2.63 \leq 75.00 + B \times 26.06 + 4.46 \leq 62.00 + B \times 26.07 + 4.76 \leq 79.00 + B \times 26.12 + 4.25 \leq 68.00 + B \times 26.83 + 4.64 \leq 63.00 + B \times 26.83 \leq 58.36 + B \times 26.83 \leq 63.00 - 4.64 + B \times 27.06 + 4.20 \leq 68.00 + B \times 27.06 \leq 63.8 + B \times 27.06 \leq 68.00 - 4.20 + B \times 27.21 + 2.68 \leq 62.00 + B \times 27.24 + 2.66 \leq 74.00 + B \times 27.42 + 4.59 \leq 67.00 + B \times 27.42 \leq 62.41 + B \times 27.42 \leq 67.00 - 4.59 + B \times 27.44 + 4.07 \leq 64.00 + B \times 27.44 \leq 64.00 - 4.07 + B \times 27.46 + 4.59 \leq 68.00 + B \times 27.46 \leq 63.41 + B \times 27.46 \leq 68.00 - 4.59 + B \times 27.92 + 3.49 \leq 61.00 + B \times 27.92 \leq 57.51 + B \times 27.92 \leq 61.00 - 3.49 + B \times 28.10 + 4.83 \leq 63.00 + B \times 28.11 + 4.63 \leq 62.00 + B \times 28.30 + 4.43 \leq 69.00 + B \times 28.38 + 3.91 \leq 76.00 + B \times 28.41 + 2.75 \leq 66.00 + B \times 28.41 \leq 63.25 + B \times 28.41 \leq 66.00 - 2.75 + B \times 28.86 + 3.80 \leq 68.00 + B \times 29.07 + 4.58 \leq 72.00 + B \times 29.07 \leq 72.00 - 4.58 + B \times 29.90 + 2.72 \leq 80.00 + P \left(1 + r\right)^{5 + 1} + P \left(1 + r\right)^{5} \left(1 + r\right) + Q P, Q R + \cos \theta \left(1 - \cos ^{2}\left(\theta\right) - 1\right) + \cos \theta \left(\sin ^{2}\left(\theta\right) - 1\right) + \cos \theta \times \frac{1}{\cos \theta} - \cos ^{2}\left(\theta\right) + \cos \theta \times \left( - \cos ^{2}\left(\theta\right) \right) + \frac{- 2 y}{5} \times \frac{9}{5 y} + \frac{- 4 n}{11} \times \frac{9}{11 n} + \frac{- 4 x + 9}{4 y} \times \frac{5}{- 36 x + 81} + \frac{- 5 y}{6} \times \frac{7}{12 y} + \frac{- 7 x y}{24 y} \times \frac{8 y^{2}}{- 7 w x} \times \frac{3 w^{2}}{15 w x} + \frac{- 7 x y}{30 y} \times \frac{10 y^{2}}{- 7 w x} \times \frac{3 w^{2}}{15 w x} + \frac{- 9 x y}{36 y} \times \frac{12 y^{2}}{- 9 w x} \times \frac{3 w^{2}}{15 w x} + \frac{- 9 x^{2} y z}{30} \times \frac{7 x}{- 3 y^{2}} + \frac{- 224}{7} m^{20 - 17} + \frac{- 3}{19} \times 5 + \frac{- 3}{31} \times 4 + \frac{- 3}{k} \times \frac{5}{5} + \frac{- 3}{k} \times \frac{7}{7} + \frac{- 7}{k} \times \frac{9}{9} + \frac{- 8960}{7} m^{19 - 13} + \frac{- 9}{k} \times \frac{5}{5} + \frac{10 m^{2}}{7 n} \times \frac{4 n^{3}}{4 n^{3}} + \frac{10 u^{4}}{7 v} \times \frac{4 v^{3}}{4 v^{3}} + \frac{10 u}{20 v} \times \frac{40 u}{7 v} + \frac{10400}{26300} \times 100% + \frac{10}{100} \times 183.70 + \frac{10}{100} \times 340.24 + \frac{10}{100} \times 521.61 + \frac{10}{100} \times 633.10 + \frac{10}{100} \times 69.10 + \frac{10}{100} \times 750.24 + \frac{10}{100} \times 929.70 + \frac{11 u^{4}}{7 v} \times \frac{3 v^{3}}{3 v^{3}} + \frac{11 u^{4}}{9 v} \times \frac{3 v^{2}}{3 v^{2}} + \frac{11 x y}{30 y} \times \frac{10 y^{2}}{11 w x} \times \frac{3 w^{2}}{15 w x} + \frac{11!}{5! \left(11 - 5\right)!} u^{6} v^{5}, \frac{11!}{\left(11 - 5\right)! 5!} u^{5} v^{6} + \frac{12 m^{3}}{7 n} \times \frac{3 n^{4}}{3 n^{4}} + \frac{12 s^{11}}{3 t^{5}} \times 5 t^{3} + \frac{12 s^{7}}{3 t^{3}} \times 4 t^{5} + \frac{12 s^{8}}{3 t^{6}} \times 6 t^{4} + \frac{12 u^{3}}{7 v} \times \frac{3 v^{4}}{3 v^{4}} + \frac{12!}{2! 10!} y^{2} \left(3\right)^{10} + \frac{12!}{2! 10!} y^{2} \times 59049 + \frac{12!}{\left(12 - 10\right)! 10!} y^{12 - 10} \times 3^{10} + \frac{12}{13} \div \frac{5}{13} + \frac{12}{13} \times \frac{13}{5} + \frac{14}{9} x y^{3} + \frac{15 m^{3}}{3 m^{6}} \times 7 m + \frac{15 s^{11}}{3 t^{3}} \times 6 t^{2} + \frac{15}{17} \div \frac{8}{17} + \frac{15}{17} \times \frac{17}{8} + \frac{16 s^{7}}{4 t^{6}} \times 5 t^{2} + \frac{16 u}{15 v} \times \left( - \frac{1}{12 u v} \right) + \frac{18 \left(1 - x\right)}{19} \times \frac{5}{6 \left(x - 1\right)} + \frac{1}{100} \times 298.90 + \frac{1}{100} \times 98.10 + \frac{1}{10} \times 10 x + \frac{1}{10} \times 4 x + \frac{1}{10} \times 183.70 + \frac{1}{10} \times 340.24 + \frac{1}{10} \times 521.61 + \frac{1}{10} \times 633.10 + \frac{1}{10} \times 69.10 + \frac{1}{10} \times 750.24 + \frac{1}{10} \times 929.70 + \frac{1}{16} x^{4 - 5 - 7} + \frac{1}{20} \times 314.10 + \frac{1}{20} \times 41.70 + \frac{1}{20} \times 427.90 + \frac{1}{20} \times 739.30 + \frac{1}{20} \times 93.70 + \frac{1}{2} \left( h \left(w + 10\right) + 3 \left(w + 10\right)\right) - \frac{1}{2} w h + \frac{1}{2} \left( h \left(w + 6\right) + 9 \left(w + 6\right)\right) - \frac{1}{2} w h + \frac{1}{2} \left( h w + 10 h + 3 w + 30\right) - \frac{1}{2} w h + \frac{1}{2} \left( h w + 6 h + 9 w + 54\right) - \frac{1}{2} w h + \frac{1}{2} \left(\frac{4 t^{2} + 4 t + 7}{t + 2} + \frac{3 t^{2} + 5 t + 5}{t + 2}\right) + \frac{1}{2} \left(h + 3\right) \left(w + 10\right) - \frac{1}{2} w h + \frac{1}{2} \log 9 - \log 2 + \frac{1}{2} \times 2 y^{2} \times 4 y^{2} + \frac{1}{2} \times 2 y^{4} \times 4 y + \frac{1}{2} \times 2 y^{4} \times 4 y^{2} + \frac{1}{2} \times 2 y^{4} \times 6 y^{5} + \frac{1}{2} \times 2 y^{5} \times 5 y^{3} + \frac{1}{2} \times 3 c^{6} \times 6 c + \frac{1}{2} \times 4 y^{3} \times 8 y^{4} + \frac{1}{2} \times 4 y^{5} \times 6 y^{3} + \frac{1}{2} \times 6 b \times 3 b + \frac{1}{2} \times 6 q \times 4 q + \frac{1}{2} \times 6 y^{5} \times 9 y + \frac{1}{2} \times 9 d \times 5 d + \frac{1}{2} \times 0.954 - 0.301 + \frac{1}{2} b h + \frac{1}{2} f + \frac{1}{2} h w + 3 h + \frac{9 w}{2} + 27 - \frac{1}{2} w h + \frac{1}{2} h w + 5 h + \frac{3 w}{2} + 15 - \frac{1}{2} w h + \frac{1}{2} t + \frac{1}{2} u + \frac{1}{2} x + \frac{1}{2} x > 0 + \frac{1}{2} x^{2} - \frac{1}{2} x + \frac{1}{3} + \frac{2}{3} x^{2} + \frac{2}{3} x - \frac{1}{4} + \frac{1}{2} x^{2} - \frac{1}{2} x + \frac{1}{3} + \frac{2}{3} x^{2} + \frac{3}{4} x - \frac{1}{3} + \frac{1}{2} x^{2} - \frac{1}{2} x + \frac{2}{3} + \frac{2}{3} x^{2} + \frac{2}{3} x - \frac{1}{2} + \frac{1}{2} x^{2} - \frac{1}{6} x + \frac{3}{4} + \frac{1}{3} x^{2} + \frac{2}{3} x - \frac{1}{3} + \frac{1}{2} x^{5 - 2} + \frac{1}{2} x^{7 - 2} + \frac{1}{2} x^{7 - 3} + \frac{1}{2} x^{7 - 5} + \frac{1}{2} x^{7 - 6} y^{5 - 4} + \frac{1}{2} x^{8 - 3} + \frac{1}{2} y \times \frac{1}{2} y + \frac{1}{2} y \times \left( - \frac{1}{6} \right) + \frac{1}{4} \times \frac{1}{2} y + \frac{1}{4} \times \left( - \frac{1}{6} \right) + \frac{1}{3^{2}} \times m^{6} + \frac{1}{3} \left( x y + \frac{4}{3} x \times \frac{7}{4} y + \frac{x}{2} \times \frac{y}{2}\right) + \frac{1}{3} \times y^{2} \times \frac{1}{5 x} + \frac{1}{3} n + \frac{1}{3} v + \frac{1}{3} x > 0 + \frac{1}{3} x^{6 - 3} + \frac{1}{3} y + \frac{1}{4^{3}} \times m^{24} + \frac{1}{4} t + \frac{1}{4} v + \frac{1}{4} x > 0 + \frac{1}{4} x^{ - 11 } + \frac{1}{4} x^{4 - 2} + \frac{1}{4} x^{4 - 8 - 7} + \frac{1}{4} x^{7 - 2} + \frac{1}{4} x^{7 - 4} + \frac{1}{4} x^{7 - 6} + \frac{1}{4} x^{7 - 8 - 5} + \frac{1}{4} x^{8 - 2} + \frac{1}{4} y^{2} + \frac{1}{24} y - \frac{1}{24} + \frac{1}{4} y^{2} - \frac{1}{12} y + \frac{1}{8} y - \frac{1}{24} + \frac{1}{5} \times \left( 9 x + 10 y\right) + \frac{1}{5} x > 0 + \frac{1}{5} x^{4 - 2} + \frac{1}{5} x^{4 - 3} + \frac{1}{5} x^{6 - 2} + \frac{1}{64} \times m^{24} + \frac{1}{6} \times 8 x + \frac{1}{6} x > 0 + \frac{1}{6} x^{4 - 2} + \frac{1}{6} x^{6 - 3} + \frac{1}{6} x^{6 - 4} + \frac{1}{7} \left( 5 p + 3 q\right) + \frac{1}{7} \times 7 x + \frac{1}{7} x > 0 + \frac{1}{7} x^{4 - 2} + \frac{1}{7} x^{7 - 3} + \frac{1}{7} x^{7 - 4} + \frac{1}{7} x^{8 - 6} + \frac{1}{7} y + \frac{1}{8} \times \frac{1}{q^{10}} + \frac{1}{8} x > 0 + \frac{1}{8} x^{4 - 3} + \frac{1}{8} x^{6 - 4} + \frac{1}{8} x^{7 - 3} + \frac{1}{8} x^{7 - 5} + \frac{1}{\cos \theta} \div \frac{\sin \theta}{\cos \theta} + \frac{1}{\cos \theta} \times \frac{\cos \theta}{\sin \theta} + \frac{1}{\sin \theta} \times \frac{\sin \theta}{\cos \theta} \times \cos \theta + \frac{1}{a^{7}} \div \frac{1}{b^{7}} + \frac{1}{a^{7}} \times b^{7} + \frac{1}{a^{n}} \times \frac{b^{m}}{1} + \frac{1}{a^{n}} \times \frac{b^{n}}{1} + \frac{1}{m^{4}} \times t m^{6} + \frac{1}{m^{4}} \times 3 m^{4} + \frac{1}{p^{2}} \times q^{3} + \frac{1}{p^{3}} \times q^{5} + \frac{1}{x + 5} \times \frac{3}{1} - \frac{1}{x + 5} + \frac{2 \left( 9 m + 8\right)}{9 m + 8} \times \frac{m - 3}{3} + \frac{2 \left(x + 4\right) - 9}{1} \times \frac{1}{x + 5} + \frac{2 n + n}{10} \times \frac{2 n - n}{10} + \frac{2 n^{2}}{9 n^{5}} \times \frac{1}{5 n^{5}} + \frac{2 x + 3}{x - 4} \times \frac{x - 4}{4 x - 3} \times \frac{4 x - 3}{2 x + 3} + \frac{2 x^{4} y^{3}}{3 p q} \div \frac{5 x y}{p} + \frac{2 x^{4} y^{3}}{3 p q} \times \frac{p}{5 x y} + \frac{2 x}{3} \times 3 < - 14 \times 3 + \frac{2 x}{3} \times 3 < - 6 \times 3 + \frac{2 x}{3} \times 3 < 0 \times 3 + \frac{2 x}{3} \times 3 < 8 \times 3 + \frac{2 x}{3} \times 3 > - 16 \times 3 + \frac{2 x}{3} \times 3 > - 4 \times 3 + \frac{2 x}{3} \times 3 > - 8 \times 3 + \frac{2 x}{3} \times 3 > 0 \times 3 + \frac{2 x}{3} \times 3 > 12 \times 3 + \frac{2 x}{3} \times 3 \geq - 10 \times 3 + \frac{2 x}{3} \times 3 \geq - 14 \times 3 + \frac{2 x}{3} \times 3 \geq - 18 \times 3 + \frac{2 x}{3} \times 3 \geq - 8 \times 3 + \frac{2 x}{3} \times 3 \leq 2 \times 3 + \frac{2 x}{5} \times 5 < - 16 \times 5 + \frac{2 x}{5} \times 5 > - 10 \times 5 + \frac{2 x}{5} \times 5 > - 6 \times 5 + \frac{2 x}{5} \times 5 \geq 2 \times 5 + \frac{2 x}{5} \times 5 \leq - 10 \times 5 + \frac{2 x}{5} \times 5 \leq 14 \times 5 + \frac{2 x}{5} \times 5 \leq 2 \times 5 + \frac{2 x}{5} \times 5 \leq 8 \times 5 + \frac{20 s^{11}}{4 t^{6}} \times 5 t^{4} + \frac{20 s^{9}}{5 t^{6}} \times 5 t^{3} + \frac{216}{64} p^{45} + \frac{23}{2} \left( 2 \times 19 + \left(23 - 1\right) \times \frac{2}{3}\right) + \frac{23}{2} \times \frac{158}{3} + \frac{24}{25} \div \frac{7}{25} + \frac{24}{25} \times \frac{25}{7} + \frac{24}{2} \left( 2 \times 13 + \left(24 - 1\right) \times \frac{1}{4}\right) + \frac{24}{2} \times \frac{127}{4} + \frac{256}{25} y^{2} + \frac{256}{25} y^{4 - 2} + \frac{27 \left(1 - x\right)}{31} \times \frac{4}{9 \left(x - 1\right)} + \frac{27}{4} y + \frac{27}{4} y^{3 - 2} + \frac{27}{8} p^{45} + \frac{2}{13} x^{6 - 3} y^{6 - 5} + \frac{2}{15} n^{ - 9 } + \frac{2}{15} n^{2 - 11} + \frac{2}{15} x^{4} y^{2} + \frac{2}{15} x^{8 - 4} y^{6 - 4} + \frac{2}{3} \times 5 y + \frac{2}{3} \times 8 w + \frac{2}{3} \times 8 p + \frac{2}{3} \times 7 q + \frac{2}{3} a + \frac{2}{3} b + \frac{1}{10} + \frac{2}{3} a + \frac{2}{3} b + \frac{3}{10} + \frac{2}{3} v + \frac{1}{3} w + \frac{1}{10} + \frac{2}{3} v + \frac{1}{3} w + \frac{3}{10} + \frac{2}{45} n^{2 - 10} + \frac{2}{5} x^{5 - 2} + \frac{2}{5} x^{6 - 4} + \frac{2}{7} x^{7 - 4} + \frac{3 \left(1 - x\right)}{19} \times \frac{5}{x - 1} + \frac{3 \left(1 - x\right)}{31} \times \frac{4}{x - 1} + \frac{3 u}{5 v} \times \frac{3 y^{2}}{7 t^{2}} + \frac{3 v + 4 v^{2}}{v} \times \frac{12}{v} + \frac{3 w}{8} \times \frac{w}{8} + \frac{3 x^{4}}{2 x^{6}} \times \frac{1}{5 x^{3}} + \frac{3 x}{2} \times 2 < - 12 \times 2 + \frac{3 x}{2} \times 2 < - 9 \times 2 + \frac{3 x}{2} \times 2 < 0 \times 2 + \frac{3 x}{2} \times 2 < 24 \times 2 + \frac{3 x}{2} \times 2 < 9 \times 2 + \frac{3 x}{2} \times 2 > - 18 \times 2 + \frac{3 x}{2} \times 2 > - 3 \times 2 + \frac{3 x}{2} \times 2 > - 33 \times 2 + \frac{3 x}{2} \times 2 \geq - 18 \times 2 + \frac{3 x}{2} \times 2 \geq 21 \times 2 + \frac{3 x}{2} \times 2 \leq - 24 \times 2 + \frac{3 x}{4} \times 4 < - 27 \times 4 + \frac{3 x}{4} \times 4 < - 3 \times 4 + \frac{3 x}{4} \times 4 < - 9 \times 4 + \frac{3 x}{4} \times 4 > - 18 \times 4 + \frac{3 x}{4} \times 4 > - 24 \times 4 + \frac{3 x}{4} \times 4 > - 3 \times 4 + \frac{3 x}{4} \times 4 > - 9 \times 4 + \frac{3 x}{4} \times 4 > 0 \times 4 + \frac{3 x}{4} \times 4 \geq - 15 \times 4 + \frac{3 x}{4} \times 4 \geq - 6 \times 4 + \frac{3 x}{4} \times 4 \geq 0 \times 4 + \frac{3 x}{4} \times 4 \leq - 21 \times 4 + \frac{3 x}{4} \times 4 \leq 0 \times 4 + \frac{3 x}{4} \times 4 \leq 18 \times 4 + \frac{3 x}{4} \times 4 \leq 24 \times 4 + \frac{3 x}{4} \times 4 \leq 27 \times 4 + \frac{3 x}{5} \times 5 < - 18 \times 5 + \frac{3 x}{5} \times 5 < - 21 \times 5 + \frac{3 x}{5} \times 5 < 0 \times 5 + \frac{3 x}{5} \times 5 < 3 \times 5 + \frac{3 x}{5} \times 5 < 9 \times 5 + \frac{3 x}{5} \times 5 > - 18 \times 5 + \frac{3 x}{5} \times 5 > - 21 \times 5 + \frac{3 x}{5} \times 5 > - 27 \times 5 + \frac{3 x}{5} \times 5 > - 30 \times 5 + \frac{3 x}{5} \times 5 > - 6 \times 5 + \frac{3 x}{5} \times 5 > 0 \times 5 + \frac{3 x}{5} \times 5 > 21 \times 5 + \frac{3 x}{5} \times 5 \geq - 6 \times 5 + \frac{3 x}{5} \times 5 \geq - 9 \times 5 + \frac{3 x}{5} \times 5 \geq 0 \times 5 + \frac{3 x}{5} \times 5 \leq - 30 \times 5 + \frac{3 x}{5} \times 5 \leq - 6 \times 5 + \frac{3 x}{5} \times 5 \leq 0 \times 5 + \frac{3 x}{8} \times \frac{x}{8} + \frac{30 s^{11}}{5 t^{4}} \times 3 t^{2} + \frac{315}{4} \times b^{6} \times b^{5} \times b^{4} + \frac{315}{4} \times w^{4} \times w^{6} \times w^{4} + \frac{33}{35} x + \frac{33}{3} \times m + \frac{35}{5} \times c + \frac{35}{5} \times m + \frac{36}{2} \left( 2 \times \left( - 4 \right) + \left(36 - 1\right) \times 2\right) + \frac{3^{3}}{2^{2}} y^{3 - 2} + \frac{3^{4}}{2^{2}} y^{4 - 2} + \frac{3^{4}}{5^{2}} y^{4 - 2} + \frac{3^{4}}{5^{3}} y^{4 - 3} + \frac{3}{10} x^{ - 5 } + \frac{3}{10} x^{4 - 6 - 3} + \frac{3}{10} x^{6 - 8} y^{5 - 8} + \frac{3}{25} x^{3 - 8 - 2} + \frac{3}{2} \log_{a} 2 + \frac{1}{2} \log_{a} 5 + \frac{3}{2} \times 5.19 + \frac{1}{2} \times 12.05 + \frac{3}{4} x^{ - 2 } y^{ - 3 } + \frac{3}{4} x^{2 - 4} y^{5 - 8} + \frac{3}{5} x^{8 - 5} + \frac{3}{7} x^{9 - 8} + \frac{3}{\sqrt{11} - 7} \times \frac{\sqrt{11} + 7}{\sqrt{11} + 7} + \frac{3}{\sqrt{5} - 9} \times \frac{\sqrt{5} + 9}{\sqrt{5} + 9} + \frac{4 m^{3}}{7 m^{7}} \times \frac{1}{3 m^{3}} + \frac{4 s^{7}}{t^{3}} \times 4 t^{5} + \frac{4 s^{7}}{t^{6}} \times 5 t^{2} + \frac{4 x}{3} \times 3 < - 12 \times 3 + \frac{4 x}{3} \times 3 < - 20 \times 3 + \frac{4 x}{3} \times 3 < 4 \times 3 + \frac{4 x}{3} \times 3 > - 24 \times 3 + \frac{4 x}{3} \times 3 > - 36 \times 3 + \frac{4 x}{3} \times 3 > - 4 \times 3 + \frac{4 x}{3} \times 3 > 20 \times 3 + \frac{4 x}{3} \times 3 > 24 \times 3 + \frac{4 x}{3} \times 3 > 4 \times 3 + \frac{4 x}{3} \times 3 \geq - 28 \times 3 + \frac{4 x}{3} \times 3 \leq 20 \times 3 + \frac{4 x}{3} \times 3 \leq 24 \times 3 + \frac{4 x}{3} \times 3 \leq 28 \times 3 + \frac{4 x}{5} \times 5 < - 24 \times 5 + \frac{4 x}{5} \times 5 < - 8 \times 5 + \frac{4 x}{5} \times 5 < 4 \times 5 + \frac{4 x}{5} \times 5 < 8 \times 5 + \frac{4 x}{5} \times 5 > - 20 \times 5 + \frac{4 x}{5} \times 5 > - 32 \times 5 + \frac{4 x}{5} \times 5 > - 4 \times 5 + \frac{4 x}{5} \times 5 > - 8 \times 5 + \frac{4 x}{5} \times 5 \geq - 20 \times 5 + \frac{4 x}{5} \times 5 \geq - 32 \times 5 + \frac{4 x}{5} \times 5 \geq - 8 \times 5 + \frac{4 x}{5} \times 5 \geq 20 \times 5 + \frac{4 x}{5} \times 5 \leq - 40 \times 5 + \frac{4^{4}}{5^{2}} y^{4 - 2} + \frac{4}{15 v} \times \left( - \frac{1}{3 v} \right) + \frac{4}{15} n^{ - 6 } + \frac{4}{15} n^{2 - 8} + \frac{4}{15} x^{5 - 15} + \frac{4}{21} m^{ - 7 } + \frac{4}{21} m^{3 - 10} + \frac{4}{2} u^{5} v^{2} + \frac{4}{3} \pi \left(6050\right)^{3} + \frac{4}{3} \sqrt{5} \pi z^{3} + \frac{4}{5} \div \frac{3}{5} + \frac{4}{5} \times \frac{5}{3} + \frac{4}{5} a + \frac{2}{5} x + \frac{1}{10} + \frac{4}{5} x^{2 - 8} y^{6 - 8} + \frac{5 \left( 5 m + 9\right)}{5 m + 9} \times \frac{m - 6}{2} + \frac{5 \left( 7 m + 3\right)}{7 m + 3} \times \frac{m - 10}{4} + \frac{5 m^{3}}{m^{6}} \times 7 m + \frac{5 n}{7 m} \times \frac{7 \times 7 q}{5 \times 3 n} \times \frac{2 \times 3 m}{7 \times 3 p} + \frac{5 s^{11}}{t^{6}} \times 5 t^{4} + \frac{5 v + 10 v^{2}}{v} \times \frac{5}{v} + \frac{5 x y}{12 y} \times \frac{4 y^{2}}{5 w x} \times \frac{3 w^{2}}{15 w x} + \frac{5 x}{2} \times 2 < 5 \times 2 + \frac{5 x}{2} \times 2 > - 15 \times 2 + \frac{5 x}{2} \times 2 > - 20 \times 2 + \frac{5 x}{2} \times 2 > - 5 \times 2 + \frac{5 x}{2} \times 2 > 10 \times 2 + \frac{5 x}{2} \times 2 > 20 \times 2 + \frac{5 x}{2} \times 2 \geq - 20 \times 2 + \frac{5 x}{2} \times 2 \geq - 5 \times 2 + \frac{5 x}{2} \times 2 \leq - 15 \times 2 + \frac{5 x}{2} \times 2 \leq 40 \times 2 + \frac{5 x}{3} \times 3 < - 10 \times 3 + \frac{5 x}{3} \times 3 < - 40 \times 3 + \frac{5 x}{3} \times 3 < - 5 \times 3 + \frac{5 x}{3} \times 3 > - 15 \times 3 + \frac{5 x}{3} \times 3 > - 25 \times 3 + \frac{5 x}{3} \times 3 > - 30 \times 3 + \frac{5 x}{3} \times 3 > - 40 \times 3 + \frac{5 x}{3} \times 3 > - 45 \times 3 + \frac{5 x}{3} \times 3 > 0 \times 3 + \frac{5 x}{3} \times 3 > 15 \times 3 + \frac{5 x}{3} \times 3 \geq - 10 \times 3 + \frac{5 x}{3} \times 3 \geq - 5 \times 3 + \frac{5 x}{3} \times 3 \geq 5 \times 3 + \frac{5 x}{3} \times 3 \leq - 5 \times 3 + \frac{5 x}{3} \times 3 \leq 5 \times 3 + \frac{5 x}{4} \times 4 < - 15 \times 4 + \frac{5 x}{4} \times 4 < - 30 \times 4 + \frac{5 x}{4} \times 4 < 0 \times 4 + \frac{5 x}{4} \times 4 > - 20 \times 4 + \frac{5 x}{4} \times 4 > - 25 \times 4 + \frac{5 x}{4} \times 4 > - 45 \times 4 + \frac{5 x}{4} \times 4 \geq - 15 \times 4 + \frac{5 x}{4} \times 4 \geq - 35 \times 4 + \frac{5 x}{4} \times 4 \leq 5 \times 4 + \frac{5 x}{6} \times 6 > - 20 \times 6 + \frac{5 x}{6} \times 6 > - 25 \times 6 + \frac{5 x}{6} \times 6 > 5 \times 6 + \frac{5^{3}}{2^{2}} y^{3 - 2} + \frac{5}{100} \times 314.10 + \frac{5}{100} \times 41.70 + \frac{5}{100} \times 427.90 + \frac{5}{100} \times 58.90 + \frac{5}{100} \times 739.30 + \frac{5}{100} \times 93.70 + \frac{5}{2} x^{3} y + \frac{5}{2} x^{5 - 2} y^{8 - 7} + \frac{5}{3} x^{9 - 6} + \frac{5}{4} x y^{4} + \frac{5}{6} x^{2} + \frac{1}{12} x + \frac{11}{20} + \frac{5}{6} x^{2} + \frac{1}{2} x + \frac{5}{12} + \frac{5}{7} x^{6 - 3} + \frac{5}{9} x^{ - 3 } y^{ - 4 } + \frac{5}{9} x^{5 - 8} y^{3 - 7} + \frac{6 a \left(b - 9\right)}{7 b \left(c + 5\right)} \times \frac{6 b \left(c + 5\right)}{5 a \left(b - 9\right)} + \frac{6 a b - 54 a}{7 b c + 35 b} \times \frac{6 b c + 30 b}{5 a b - 45 a} + \frac{6 m^{4}}{7 m^{8}} \times \frac{1}{5 m^{7}} + \frac{6 s^{11}}{t^{4}} \times 3 t^{2} + \frac{6 x}{5} \times 5 > - 24 \times 5 + \frac{6 x}{5} \times 5 > - 30 \times 5 + \frac{6 x}{5} \times 5 > - 60 \times 5 + \frac{6 x}{5} \times 5 > - 66 \times 5 + \frac{6 x}{5} \times 5 > 12 \times 5 + \frac{6}{12} x y + \frac{6}{35} m^{4 - 15} + \frac{6}{5} x^{12 - 8} + \frac{6}{7} a + \frac{1}{7} x + \frac{3}{10} + \frac{6}{7} x + \frac{4}{7} y + 1 + \frac{6}{7} x + \frac{6}{7} y + 4 + \frac{6}{\sqrt{11} - 8} \times \frac{\sqrt{11} + 8}{\sqrt{11} + 8} + \frac{7 m^{4}}{11 n} \times \frac{3 n^{2}}{3 n^{2}} + \frac{7 v + 2 v^{2}}{v} \times \frac{6}{v} + \frac{7 x y}{24 y} \times \frac{8 y^{2}}{7 w x} \times \frac{3 w^{2}}{15 w x} + \frac{770}{3} \times a^{6} \times a^{5} \times a^{2} + \frac{770}{3} a^{13} + \frac{792}{7} \times w^{6} \times w^{2} \times w^{2} + \frac{792}{7} w^{10} + \frac{7}{10 p} \times \frac{5 p^{2}}{5 p^{2}} + \frac{7}{2} x^{6 - 3} + \frac{7}{2} x^{7 - 3} + \frac{7}{36} x^{3 - 14} + \frac{7}{4} \times \frac{7}{10} + \frac{7}{5} x^{11 - 8} + \frac{7}{6} x^{2} + \frac{1}{4} x + \frac{7}{6} x^{2} + \frac{1}{6} x + \frac{1}{12} + \frac{7}{6} x^{8 - 5} + \frac{8 m^{2}}{5 m^{4}} \times \frac{1}{3 m^{6}} + \frac{8 m^{3}}{11 n} \times \frac{4 n^{4}}{4 n^{4}} + \frac{8 m^{3}}{7 m^{6}} \times \frac{1}{9 m^{3}} + \frac{8 m^{6}}{3 m^{8}} \times \frac{1}{7 m^{8}} + \frac{8 m^{6}}{5 m^{7}} \times \frac{1}{9 m^{4}} + \frac{8 m}{9 n} \times \frac{3 n}{2 m} + \frac{8 n^{5}}{5 n^{8}} \times \frac{1}{3 n^{4}} + \frac{8 x^{2}}{3 x^{7}} \times \frac{1}{5 x^{3}} + \frac{8 x^{6}}{3 x^{7}} \times \frac{1}{7 x^{3}} + \frac{8.885}{3} \times 10^{12} + \frac{81}{125} y + \frac{81}{125} y^{4 - 3} + \frac{8}{15} m^{2 - 10} + \frac{8}{15} x^{ - 8 } + \frac{8}{15} x^{2 - 7 - 3} + \frac{8}{21} m^{ - 10 } + \frac{8}{21} m^{6 - 16} + \frac{8}{21} x^{ - 4 } + \frac{8}{21} x^{6 - 7 - 3} + \frac{8}{3} x^{10 - 8} + \frac{8}{45} m^{6 - 11} + \frac{8}{5} x^{8 - 5} + \frac{8}{\sqrt{2} - 9} \times \frac{\sqrt{2} + 9}{\sqrt{2} + 9} + \frac{9 m \left(m + 1\right)}{5 m y z} \times \frac{9 m z}{4 \left(m + 1\right)} + \frac{9 m^{2} + 9 m}{5 m y z} \times \frac{9 m z}{4 m + 4} + \frac{9 v + 3 v^{2}}{v} \times \frac{9}{v} + \frac{9 x + 2}{6 y} \times \frac{5}{36 x + 8} + \frac{90}{10} u^{5} v^{3} + \frac{9}{10} x^{5 - 8 - 6} + \frac{9}{11 m} \times \frac{4 m^{3}}{4 m^{3}} + \frac{9}{5 y} \times \frac{9 m}{4} + \frac{9}{8} x^{8 - 3} y^{8 - 5} + \frac{\delta V}{V} \times 100% + \frac{\left( - 3 \right) \left(x - 1\right)}{19} \times \frac{5}{x - 1} + \frac{\left( - 3 \right) \left(x - 1\right)}{31} \times \frac{4}{x - 1} + \frac{\left(m + 10\right) \left(m + 10\right)}{10 \left(m + 7\right)} \times \frac{6 \left(m + 2\right)}{\left(m + 10\right) \left(m + 2\right)} + \frac{\left(m + 2\right) \left(m + 3\right)}{20 \left(m + 5\right)} \times \frac{12 \left(m + 5\right)}{\left(m + 3\right) \left(m + 5\right)} + \frac{\left(m + 3\right) \left(m + 6\right)}{25 \left(m + 10\right)} \times \frac{20 \left(m + 4\right)}{\left(m + 6\right) \left(m + 4\right)} + \frac{\left(m + 4\right) \left(m + 6\right)}{20 \left(m + 9\right)} \times \frac{16 \left(m + 5\right)}{\left(m + 6\right) \left(m + 5\right)} + \frac{\left(m + 5\right) \left(m + 4\right)}{10 \left(m + 7\right)} \times \frac{25 \left(m + 9\right)}{\left(m + 4\right) \left(m + 9\right)} + \frac{\sqrt{2} + \sqrt{5}}{\sqrt{2} - \sqrt{5}} \times \frac{\sqrt{2} + \sqrt{5}}{\sqrt{2} + \sqrt{5}} + \frac{\sqrt{5} + \sqrt{2}}{\sqrt{5} - \sqrt{2}} \times \frac{\sqrt{5} + \sqrt{2}}{\sqrt{5} + \sqrt{2}} + \frac{\sqrt{A}}{\sqrt{ 4 \pi}} \times \frac{\sqrt{ 4 \pi}}{\sqrt{ 4 \pi}} + \frac{a}{- 7} \times \left( - 7 \right) \geq 8 \times \left( - 7 \right) + \frac{a}{- 8} \times \left( - 8 \right) \geq 8 \times \left( - 8 \right) + \frac{a}{2} \times 2 > 0 \times 2 + \frac{a}{3} \times 3 < 11 \times 3 + \frac{a}{3} \times 3 < 12 \times 3 + \frac{a}{3} \times 3 > 0 \times 3 + \frac{a}{3} \times \frac{d}{8} + \frac{a}{4} \times 4 < 11 \times 4 + \frac{a}{4} \times 4 < 12 \times 4 + \frac{a}{4} \times 4 > 0 \times 4 + \frac{a}{5} \times 5 < 11 \times 5 + \frac{a}{5} \times 5 < 12 \times 5 + \frac{a}{5} \times 5 > 0 \times 5 + \frac{a}{6} \times 6 < 11 \times 6 + \frac{a}{6} \times 6 < 12 \times 6 + \frac{a}{6} \times 6 > 0 \times 6 + \frac{a}{7} \times 7 < 11 \times 7 + \frac{a}{7} \times 7 < 12 \times 7 + \frac{a}{7} \times 7 > 0 \times 7 + \frac{a}{8} \times 8 < 11 \times 8 + \frac{a}{8} \times 8 < 12 \times 8 + \frac{a}{8} \times 8 > 0 \times 8 + \frac{a}{9} \times 9 > 0 \times 9 + \frac{c}{- 10} \times \left( - 10 \right) \geq 3 \times \left( - 10 \right) + \frac{c}{- 4} \times \left( - 4 \right) \geq 3 \times \left( - 4 \right) + \frac{c}{- 4} \times \left( - 4 \right) \geq 6 \times \left( - 4 \right) + \frac{c}{- 7} \times \left( - 7 \right) \geq 6 \times \left( - 7 \right) + \frac{c}{- 8} \times \left( - 8 \right) \geq 2 \times \left( - 8 \right) + \frac{m + 10}{5 \left(m + 7\right)} \times \frac{3 \left(m + 2\right)}{m + 2} + \frac{m + 2}{5 \left(m + 5\right)} \times \frac{3 \left(m + 5\right)}{m + 5} + \frac{m + 3}{5 \left(m + 10\right)} \times \frac{4 \left(m + 4\right)}{m + 4} + \frac{m + 4}{5 \left(m + 9\right)} \times \frac{4 \left(m + 5\right)}{m + 5} + \frac{m + 5}{2 \left(m + 7\right)} \times \frac{5 \left(m + 9\right)}{m + 9} + \frac{m + 7}{4 \left(m + 6\right)} \times \frac{5 \left(m + 5\right)}{m + 5} + \frac{m}{- 2} \times \left( - 2 \right) \geq 10 \times \left( - 2 \right) + \frac{m}{- 7} \times \left( - 7 \right) \geq 8 \times \left( - 7 \right) + \frac{m}{1} \times \frac{n}{1} + \frac{m}{28} \times \frac{12}{17} + \frac{m}{3} \times \frac{7}{38} + \frac{m}{7} \times \frac{3}{17} + \frac{m}{8} \times \frac{n}{5} + \frac{m}{n} \times \frac{n^{2}}{1} + \frac{n}{- 10} \times \left( - 10 \right) \geq 10 \times \left( - 10 \right) + \frac{n}{- 2} \times \left( - 2 \right) \geq 8 \times \left( - 2 \right) + \frac{n}{- 6} \times \left( - 6 \right) \geq 8 \times \left( - 6 \right) + \frac{n}{100} \times 260 n^{2} + \frac{n}{100} \times 240 n + \frac{n}{100} \times \left( 260 n^{2} + 240 n\right) + \frac{n}{2} \left( 2 \times 1 + \left(n - 1\right) \times 2\right) + \frac{n}{2} \left(2 + 2 n - 2\right) + \frac{n}{2} \times 2 > 3 \times 2 + \frac{n}{2} \times 2 > 4 \times 2 + \frac{n}{2} \times 2 > 5 \times 2 + \frac{n}{2} \times 2 > 6 \times 2 + \frac{n}{2} \times 2 > 8 \times 2 + \frac{n}{2} \times 2 n + \frac{n}{3} \times 3 > 2 \times 3 + \frac{n}{3} \times 3 > 4 \times 3 + \frac{n}{3} \times 3 > 5 \times 3 + \frac{n}{3} \times 3 > 6 \times 3 + \frac{n}{3} \times 3 > 7 \times 3 + \frac{n}{3} \times 3 > 8 \times 3 + \frac{n}{3} \times 3 > 9 \times 3 + \frac{n}{4} \times 4 > 2 \times 4 + \frac{n}{4} \times 4 > 3 \times 4 + \frac{n}{4} \times 4 > 5 \times 4 + \frac{n}{4} \times 4 > 6 \times 4 + \frac{n}{4} \times 4 > 9 \times 4 + \frac{n}{5} \times 5 > 2 \times 5 + \frac{n}{5} \times 5 > 3 \times 5 + \frac{n}{5} \times 5 > 8 \times 5 + \frac{n}{6} \times 6 > 3 \times 6 + \frac{n}{6} \times 6 > 5 \times 6 + \frac{n}{6} \times 6 > 7 \times 6 + \frac{n}{6} \times 6 > 8 \times 6 + \frac{n}{6} \times 6 > 9 \times 6 + \frac{n}{7} \times 7 > 2 \times 7 + \frac{n}{7} \times 7 > 3 \times 7 + \frac{n}{7} \times 7 > 4 \times 7 + \frac{n}{7} \times 7 > 5 \times 7 + \frac{n}{7} \times 7 > 8 \times 7 + \frac{n}{7} \times 7 > 9 \times 7 + \frac{n}{8} \times 8 > 2 \times 8 + \frac{n}{8} \times 8 > 3 \times 8 + \frac{n}{8} \times 8 > 5 \times 8 + \frac{n}{8} \times 8 > 6 \times 8 + \frac{n}{8} \times 8 > 7 \times 8 + \frac{n}{8} \times 8 > 9 \times 8 + \frac{n}{9} \times 9 > 3 \times 9 + \frac{n}{9} \times 9 > 4 \times 9 + \frac{n}{9} \times 9 > 6 \times 9 + \frac{n}{9} \times 9 > 7 \times 9 + \frac{n}{9} \times 9 > 8 \times 9 + \frac{p}{- 10} \times \left( - 10 \right) \geq 7 \times \left( - 10 \right) + \frac{p}{- 3} \times \left( - 3 \right) \geq 6 \times \left( - 3 \right) + \frac{p}{- 7} \times \left( - 7 \right) \geq 6 \times \left( - 7 \right) + \frac{u^{2}}{4} \times \frac{10}{u} + \frac{u}{- 10} \times \left( - 10 \right) \geq 8 \times \left( - 10 \right) + \frac{u}{- 4} \times \left( - 4 \right) \geq 4 \times \left( - 4 \right) + \frac{u}{- 8} \times \left( - 8 \right) \geq 9 \times \left( - 8 \right) + \frac{u}{2 v} \times \frac{40 u}{7 v} + \frac{u}{8} \times \frac{v}{9} + \frac{u}{a} \times \frac{v}{3 b} + \frac{u}{v} \times \frac{20 u}{7 v} + \frac{v \left(3 + 4 v\right)}{v} \times \frac{12}{v} + \frac{v \left(5 + 10 v\right)}{v} \times \frac{5}{v} + \frac{v \left(6 + 9 v\right)}{v} \times \frac{11}{v} + \frac{v \left(7 + 2 v\right)}{v} \times \frac{6}{v} + \frac{v \left(9 + 3 v\right)}{v} \times \frac{9}{v} + \frac{v}{- 10} \times \left( - 10 \right) \geq 10 \times \left( - 10 \right) + \frac{v}{- 2} \times \left( - 2 \right) \geq 2 \times \left( - 2 \right) + \frac{v}{- 2} \times \left( - 2 \right) \geq 3 \times \left( - 2 \right) + \frac{v}{- 2} \times \left( - 2 \right) \geq 4 \times \left( - 2 \right) + \frac{v}{- 2} \times \left( - 2 \right) \geq 5 \times \left( - 2 \right) + \frac{v}{- 2} \times \left( - 2 \right) \geq 6 \times \left( - 2 \right) + \frac{v}{- 2} \times \left( - 2 \right) \geq 7 \times \left( - 2 \right) + \frac{v}{- 2} \times \left( - 2 \right) \geq 8 \times \left( - 2 \right) + \frac{v}{- 2} \times \left( - 2 \right) \geq 9 \times \left( - 2 \right) + \frac{v}{- 3} \times \left( - 3 \right) \geq 2 \times \left( - 3 \right) + \frac{v}{- 3} \times \left( - 3 \right) \geq 3 \times \left( - 3 \right) + \frac{v}{- 3} \times \left( - 3 \right) \geq 4 \times \left( - 3 \right) + \frac{v}{- 3} \times \left( - 3 \right) \geq 5 \times \left( - 3 \right) + \frac{v}{- 3} \times \left( - 3 \right) \geq 6 \times \left( - 3 \right) + \frac{v}{- 3} \times \left( - 3 \right) \geq 7 \times \left( - 3 \right) + \frac{v}{- 3} \times \left( - 3 \right) \geq 8 \times \left( - 3 \right) + \frac{v}{- 3} \times \left( - 3 \right) \geq 9 \times \left( - 3 \right) + \frac{v}{- 4} \times \left( - 4 \right) \geq 2 \times \left( - 4 \right) + \frac{v}{- 4} \times \left( - 4 \right) \geq 3 \times \left( - 4 \right) + \frac{v}{- 4} \times \left( - 4 \right) \geq 4 \times \left( - 4 \right) + \frac{v}{- 4} \times \left( - 4 \right) \geq 5 \times \left( - 4 \right) + \frac{v}{- 4} \times \left( - 4 \right) \geq 6 \times \left( - 4 \right) + \frac{v}{- 4} \times \left( - 4 \right) \geq 7 \times \left( - 4 \right) + \frac{v}{- 4} \times \left( - 4 \right) \geq 8 \times \left( - 4 \right) + \frac{v}{- 4} \times \left( - 4 \right) \geq 9 \times \left( - 4 \right) + \frac{v}{- 5} \times \left( - 5 \right) \geq 2 \times \left( - 5 \right) + \frac{v}{- 5} \times \left( - 5 \right) \geq 3 \times \left( - 5 \right) + \frac{v}{- 5} \times \left( - 5 \right) \geq 4 \times \left( - 5 \right) + \frac{v}{- 5} \times \left( - 5 \right) \geq 5 \times \left( - 5 \right) + \frac{v}{- 5} \times \left( - 5 \right) \geq 6 \times \left( - 5 \right) + \frac{v}{- 5} \times \left( - 5 \right) \geq 7 \times \left( - 5 \right) + \frac{v}{- 5} \times \left( - 5 \right) \geq 8 \times \left( - 5 \right) + \frac{v}{- 5} \times \left( - 5 \right) \geq 9 \times \left( - 5 \right) + \frac{v}{- 6} \times \left( - 6 \right) \geq 2 \times \left( - 6 \right) + \frac{v}{- 6} \times \left( - 6 \right) \geq 3 \times \left( - 6 \right) + \frac{v}{- 6} \times \left( - 6 \right) \geq 4 \times \left( - 6 \right) + \frac{v}{- 6} \times \left( - 6 \right) \geq 5 \times \left( - 6 \right) + \frac{v}{- 6} \times \left( - 6 \right) \geq 6 \times \left( - 6 \right) + \frac{v}{- 6} \times \left( - 6 \right) \geq 7 \times \left( - 6 \right) + \frac{v}{- 6} \times \left( - 6 \right) \geq 8 \times \left( - 6 \right) + \frac{v}{- 6} \times \left( - 6 \right) \geq 9 \times \left( - 6 \right) + \frac{v}{- 7} \times \left( - 7 \right) \geq 2 \times \left( - 7 \right) + \frac{v}{- 7} \times \left( - 7 \right) \geq 3 \times \left( - 7 \right) + \frac{v}{- 7} \times \left( - 7 \right) \geq 4 \times \left( - 7 \right) + \frac{v}{- 7} \times \left( - 7 \right) \geq 5 \times \left( - 7 \right) + \frac{v}{- 7} \times \left( - 7 \right) \geq 6 \times \left( - 7 \right) + \frac{v}{- 7} \times \left( - 7 \right) \geq 7 \times \left( - 7 \right) + \frac{v}{- 7} \times \left( - 7 \right) \geq 8 \times \left( - 7 \right) + \frac{v}{- 7} \times \left( - 7 \right) \geq 9 \times \left( - 7 \right) + \frac{v}{- 8} \times \left( - 8 \right) \geq 2 \times \left( - 8 \right) + \frac{v}{- 8} \times \left( - 8 \right) \geq 3 \times \left( - 8 \right) + \frac{v}{- 8} \times \left( - 8 \right) \geq 4 \times \left( - 8 \right) + \frac{v}{- 8} \times \left( - 8 \right) \geq 5 \times \left( - 8 \right) + \frac{v}{- 8} \times \left( - 8 \right) \geq 6 \times \left( - 8 \right) + \frac{v}{- 8} \times \left( - 8 \right) \geq 7 \times \left( - 8 \right) + \frac{v}{- 8} \times \left( - 8 \right) \geq 8 \times \left( - 8 \right) + \frac{v}{- 8} \times \left( - 8 \right) \geq 9 \times \left( - 8 \right) + \frac{v}{- 9} \times \left( - 9 \right) \geq 2 \times \left( - 9 \right) + \frac{v}{- 9} \times \left( - 9 \right) \geq 3 \times \left( - 9 \right) + \frac{v}{- 9} \times \left( - 9 \right) \geq 4 \times \left( - 9 \right) + \frac{v}{- 9} \times \left( - 9 \right) \geq 5 \times \left( - 9 \right) + \frac{v}{- 9} \times \left( - 9 \right) \geq 6 \times \left( - 9 \right) + \frac{v}{- 9} \times \left( - 9 \right) \geq 7 \times \left( - 9 \right) + \frac{v}{- 9} \times \left( - 9 \right) \geq 8 \times \left( - 9 \right) + \frac{v}{- 9} \times \left( - 9 \right) \geq 9 \times \left( - 9 \right) + \frac{x + 2}{- 3} \times \left( - 3 \right) < 2 \times \left( - 3 \right) + \frac{x + 2}{- 3} \times \left( - 3 \right) < 3 \times \left( - 3 \right) + \frac{x + 2}{- 3} \times \left( - 3 \right) < 4 \times \left( - 3 \right) + \frac{x + 2}{- 3} \times \left( - 3 \right) < 5 \times \left( - 3 \right) + \frac{x + 2}{- 3} \times \left( - 3 \right) < 6 \times \left( - 3 \right) + \frac{x + 2}{- 5} \times \left( - 5 \right) < 2 \times \left( - 5 \right) + \frac{x + 2}{- 9} \times \left( - 9 \right) < 2 \times \left( - 9 \right) + \frac{x + 2}{- 9} \times \left( - 9 \right) < 3 \times \left( - 9 \right) + \frac{x + 2}{- 9} \times \left( - 9 \right) < 5 \times \left( - 9 \right) + \frac{x + 2}{- 9} \times \left( - 9 \right) < 6 \times \left( - 9 \right) + \frac{x + 2}{3} \times 3 \geq 2 \times 3 + \frac{x + 2}{7} \times 7 \geq 2 \times 7 + \frac{x + 2}{9} \times 9 \geq 2 \times 9 + \frac{x + 2}{x + 5} \times \frac{3}{x + 2} - \frac{1}{x + 5} + \frac{x + 3}{- 2} \times \left( - 2 \right) < 2 \times \left( - 2 \right) + \frac{x + 3}{- 2} \times \left( - 2 \right) < 3 \times \left( - 2 \right) + \frac{x + 3}{- 2} \times \left( - 2 \right) < 4 \times \left( - 2 \right) + \frac{x + 3}{- 2} \times \left( - 2 \right) < 5 \times \left( - 2 \right) + \frac{x + 3}{- 2} \times \left( - 2 \right) < 6 \times \left( - 2 \right) + \frac{x + 3}{- 4} \times \left( - 4 \right) < 2 \times \left( - 4 \right) + \frac{x + 3}{- 4} \times \left( - 4 \right) < 3 \times \left( - 4 \right) + \frac{x + 3}{- 4} \times \left( - 4 \right) < 4 \times \left( - 4 \right) + \frac{x + 3}{- 4} \times \left( - 4 \right) < 5 \times \left( - 4 \right) + \frac{x + 3}{- 4} \times \left( - 4 \right) < 6 \times \left( - 4 \right) + \frac{x + 3}{- 5} \times \left( - 5 \right) < 6 \times \left( - 5 \right) + \frac{x + 3}{- 8} \times \left( - 8 \right) < 2 \times \left( - 8 \right) + \frac{x + 3}{- 8} \times \left( - 8 \right) < 3 \times \left( - 8 \right) + \frac{x + 3}{- 8} \times \left( - 8 \right) < 4 \times \left( - 8 \right) + \frac{x + 3}{- 8} \times \left( - 8 \right) < 5 \times \left( - 8 \right) + \frac{x + 3}{- 8} \times \left( - 8 \right) < 6 \times \left( - 8 \right) + \frac{x + 3}{2} \times 2 \geq 3 \times 2 + \frac{x + 3}{4} \times 4 \geq 3 \times 4 + \frac{x + 3}{7} \times 7 \geq 3 \times 7 + \frac{x + 3}{8} \times 8 \geq 3 \times 8 + \frac{x + 4}{- 3} \times \left( - 3 \right) < 2 \times \left( - 3 \right) + \frac{x + 4}{- 3} \times \left( - 3 \right) < 3 \times \left( - 3 \right) + \frac{x + 4}{- 3} \times \left( - 3 \right) < 5 \times \left( - 3 \right) + \frac{x + 4}{- 3} \times \left( - 3 \right) < 6 \times \left( - 3 \right) + \frac{x + 4}{- 7} \times \left( - 7 \right) < 6 \times \left( - 7 \right) + \frac{x + 4}{- 9} \times \left( - 9 \right) < 2 \times \left( - 9 \right) + \frac{x + 4}{- 9} \times \left( - 9 \right) < 3 \times \left( - 9 \right) + \frac{x + 4}{- 9} \times \left( - 9 \right) < 4 \times \left( - 9 \right) + \frac{x + 4}{- 9} \times \left( - 9 \right) < 6 \times \left( - 9 \right) + \frac{x + 4}{3} \times 3 \geq 4 \times 3 + \frac{x + 4}{5} \times 5 \geq 4 \times 5 + \frac{x + 4}{9} \times 9 \geq 4 \times 9 + \frac{x + 5}{- 2} \times \left( - 2 \right) < 3 \times \left( - 2 \right) + \frac{x + 5}{- 2} \times \left( - 2 \right) < 5 \times \left( - 2 \right) + \frac{x + 5}{- 2} \times \left( - 2 \right) < 6 \times \left( - 2 \right) + \frac{x + 5}{- 3} \times \left( - 3 \right) < 4 \times \left( - 3 \right) + \frac{x + 5}{- 4} \times \left( - 4 \right) < 2 \times \left( - 4 \right) + \frac{x + 5}{- 4} \times \left( - 4 \right) < 3 \times \left( - 4 \right) + \frac{x + 5}{- 4} \times \left( - 4 \right) < 4 \times \left( - 4 \right) + \frac{x + 5}{- 4} \times \left( - 4 \right) < 6 \times \left( - 4 \right) + \frac{x + 5}{- 6} \times \left( - 6 \right) < 3 \times \left( - 6 \right) + \frac{x + 5}{- 6} \times \left( - 6 \right) < 4 \times \left( - 6 \right) + \frac{x + 5}{- 6} \times \left( - 6 \right) < 5 \times \left( - 6 \right) + \frac{x + 5}{- 6} \times \left( - 6 \right) < 6 \times \left( - 6 \right) + \frac{x + 5}{- 8} \times \left( - 8 \right) < 2 \times \left( - 8 \right) + \frac{x + 5}{- 8} \times \left( - 8 \right) < 3 \times \left( - 8 \right) + \frac{x + 5}{- 8} \times \left( - 8 \right) < 4 \times \left( - 8 \right) + \frac{x + 5}{- 8} \times \left( - 8 \right) < 5 \times \left( - 8 \right) + \frac{x + 5}{- 8} \times \left( - 8 \right) < 6 \times \left( - 8 \right) + \frac{x + 5}{- 9} \times \left( - 9 \right) < 3 \times \left( - 9 \right) + \frac{x + 5}{- 9} \times \left( - 9 \right) < 4 \times \left( - 9 \right) + \frac{x + 5}{- 9} \times \left( - 9 \right) < 5 \times \left( - 9 \right) + \frac{x + 5}{- 9} \times \left( - 9 \right) < 6 \times \left( - 9 \right) + \frac{x + 5}{2} \times 2 \geq 5 \times 2 + \frac{x + 5}{3} \times 3 \geq 5 \times 3 + \frac{x + 5}{4} \times 4 \geq 5 \times 4 + \frac{x + 5}{6} \times 6 \geq 5 \times 6 + \frac{x + 5}{8} \times 8 \geq 5 \times 8 + \frac{x + 5}{9} \times 9 \geq 5 \times 9 + \frac{x + 6}{- 5} \times \left( - 5 \right) < 2 \times \left( - 5 \right) + \frac{x + 6}{- 5} \times \left( - 5 \right) < 5 \times \left( - 5 \right) + \frac{x + 6}{5} \times 5 \geq 6 \times 5 + \frac{x + 6}{7} \times 7 \geq 6 \times 7 + \frac{x + 7}{- 2} \times \left( - 2 \right) < 4 \times \left( - 2 \right) + \frac{x + 7}{- 4} \times \left( - 4 \right) < 5 \times \left( - 4 \right) + \frac{x + 7}{8} \times 8 \geq 7 \times 8 + \frac{x + 8}{- 3} \times \left( - 3 \right) < 2 \times \left( - 3 \right) + \frac{x + 8}{- 3} \times \left( - 3 \right) < 3 \times \left( - 3 \right) + \frac{x + 8}{- 3} \times \left( - 3 \right) < 4 \times \left( - 3 \right) + \frac{x + 8}{- 3} \times \left( - 3 \right) < 5 \times \left( - 3 \right) + \frac{x + 8}{- 3} \times \left( - 3 \right) < 6 \times \left( - 3 \right) + \frac{x + 8}{- 5} \times \left( - 5 \right) < 3 \times \left( - 5 \right) + \frac{x + 8}{- 5} \times \left( - 5 \right) < 6 \times \left( - 5 \right) + \frac{x + 8}{- 7} \times \left( - 7 \right) < 2 \times \left( - 7 \right) + \frac{x + 8}{- 9} \times \left( - 9 \right) < 3 \times \left( - 9 \right) + \frac{x + 8}{- 9} \times \left( - 9 \right) < 4 \times \left( - 9 \right) + \frac{x + 8}{- 9} \times \left( - 9 \right) < 6 \times \left( - 9 \right) + \frac{x + 8}{3} \times 3 \geq 8 \times 3 + \frac{x + 8}{5} \times 5 \geq 8 \times 5 + \frac{x + 8}{9} \times 9 \geq 8 \times 9 + \frac{x + 9}{- 2} \times \left( - 2 \right) < 2 \times \left( - 2 \right) + \frac{x + 9}{- 2} \times \left( - 2 \right) < 3 \times \left( - 2 \right) + \frac{x + 9}{- 2} \times \left( - 2 \right) < 4 \times \left( - 2 \right) + \frac{x + 9}{- 2} \times \left( - 2 \right) < 5 \times \left( - 2 \right) + \frac{x + 9}{- 2} \times \left( - 2 \right) < 6 \times \left( - 2 \right) + \frac{x + 9}{- 4} \times \left( - 4 \right) < 2 \times \left( - 4 \right) + \frac{x + 9}{- 4} \times \left( - 4 \right) < 3 \times \left( - 4 \right) + \frac{x + 9}{- 4} \times \left( - 4 \right) < 4 \times \left( - 4 \right) + \frac{x + 9}{- 4} \times \left( - 4 \right) < 5 \times \left( - 4 \right) + \frac{x + 9}{- 4} \times \left( - 4 \right) < 6 \times \left( - 4 \right) + \frac{x + 9}{- 5} \times \left( - 5 \right) < 5 \times \left( - 5 \right) + \frac{x + 9}{- 7} \times \left( - 7 \right) < 3 \times \left( - 7 \right) + \frac{x + 9}{- 7} \times \left( - 7 \right) < 6 \times \left( - 7 \right) + \frac{x + 9}{- 8} \times \left( - 8 \right) < 2 \times \left( - 8 \right) + \frac{x + 9}{- 8} \times \left( - 8 \right) < 3 \times \left( - 8 \right) + \frac{x + 9}{- 8} \times \left( - 8 \right) < 4 \times \left( - 8 \right) + \frac{x + 9}{- 8} \times \left( - 8 \right) < 5 \times \left( - 8 \right) + \frac{x + 9}{- 8} \times \left( - 8 \right) < 6 \times \left( - 8 \right) + \frac{x + 9}{2} \times 2 \geq 9 \times 2 + \frac{x + 9}{4} \times 4 \geq 9 \times 4 + \frac{x + 9}{8} \times 8 \geq 9 \times 8 + \frac{x + y + z}{x y z} \times \frac{1}{x + y + z} + \frac{x \left(x - 2\right)}{\left(x + 2\right)^{2}} \times \frac{14 \left(x + 2\right)}{- 7 \left(x - 2\right)} + \frac{x y}{30 y} \times \frac{10 y^{2}}{w x} \times \frac{3 w^{2}}{15 w x} + \frac{x^{2} z}{10} \times \frac{7 x}{y} + \frac{x^{2} z}{4} \times \frac{7 x}{y} + \frac{x^{2} z}{9} \times \frac{5 x}{y} + \frac{x}{- 10} \times \left( - 10 \right) < 10 \times \left( - 10 \right) + \frac{x}{- 10} \times \left( - 10 \right) < 2 \times \left( - 10 \right) + \frac{x}{- 10} \times \left( - 10 \right) < 3 \times \left( - 10 \right) + \frac{x}{- 10} \times \left( - 10 \right) < 5 \times \left( - 10 \right) + \frac{x}{- 10} \times \left( - 10 \right) < 9 \times \left( - 10 \right) + \frac{x}{- 10} \times \left( - 10 \right) > 10 \times \left( - 10 \right) + \frac{x}{- 10} \times \left( - 10 \right) > 8 \times \left( - 10 \right) + \frac{x}{- 10} \times \left( - 10 \right) \leq 1 \times \left( - 10 \right) + \frac{x}{- 10} \times \left( - 10 \right) \leq 10 \times \left( - 10 \right) + \frac{x}{- 10} \times \left( - 10 \right) \leq 3 \times \left( - 10 \right) + \frac{x}{- 10} \times \left( - 10 \right) \leq 4 \times \left( - 10 \right) + \frac{x}{- 10} \times \left( - 10 \right) \leq 7 \times \left( - 10 \right) + \frac{x}{- 2} \times \left( - 2 \right) < 10 \times \left( - 2 \right) + \frac{x}{- 2} \times \left( - 2 \right) < 2 \times \left( - 2 \right) + \frac{x}{- 2} \times \left( - 2 \right) < 3 \times \left( - 2 \right) + \frac{x}{- 2} \times \left( - 2 \right) < 4 \times \left( - 2 \right) + \frac{x}{- 2} \times \left( - 2 \right) < 5 \times \left( - 2 \right) + \frac{x}{- 2} \times \left( - 2 \right) < 6 \times \left( - 2 \right) + \frac{x}{- 2} \times \left( - 2 \right) < 8 \times \left( - 2 \right) + \frac{x}{- 2} \times \left( - 2 \right) > 1 \times \left( - 2 \right) + \frac{x}{- 2} \times \left( - 2 \right) > 3 \times \left( - 2 \right) + \frac{x}{- 2} \times \left( - 2 \right) > 6 \times \left( - 2 \right) + \frac{x}{- 2} \times \left( - 2 \right) > 8 \times \left( - 2 \right) + \frac{x}{- 2} \times \left( - 2 \right) > 9 \times \left( - 2 \right) + \frac{x}{- 2} \times \left( - 2 \right) \leq 2 \times \left( - 2 \right) + \frac{x}{- 2} \times \left( - 2 \right) \leq 3 \times \left( - 2 \right) + \frac{x}{- 2} \times \left( - 2 \right) \leq 4 \times \left( - 2 \right) + \frac{x}{- 2} \times \left( - 2 \right) \leq 5 \times \left( - 2 \right) + \frac{x}{- 2} \times \left( - 2 \right) \leq 6 \times \left( - 2 \right) + \frac{x}{- 2} \times \left( - 2 \right) \leq 7 \times \left( - 2 \right) + \frac{x}{- 2} \times \left( - 2 \right) \leq 8 \times \left( - 2 \right) + \frac{x}{- 2} \times \left( - 2 \right) \leq 9 \times \left( - 2 \right) + \frac{x}{- 3} \times \left( - 3 \right) < 1 \times \left( - 3 \right) + \frac{x}{- 3} \times \left( - 3 \right) < 3 \times \left( - 3 \right) + \frac{x}{- 3} \times \left( - 3 \right) < 6 \times \left( - 3 \right) + \frac{x}{- 3} \times \left( - 3 \right) < 7 \times \left( - 3 \right) + \frac{x}{- 3} \times \left( - 3 \right) < 8 \times \left( - 3 \right) + \frac{x}{- 3} \times \left( - 3 \right) < 9 \times \left( - 3 \right) + \frac{x}{- 3} \times \left( - 3 \right) > 10 \times \left( - 3 \right) + \frac{x}{- 3} \times \left( - 3 \right) > 2 \times \left( - 3 \right) + \frac{x}{- 3} \times \left( - 3 \right) > 4 \times \left( - 3 \right) + \frac{x}{- 3} \times \left( - 3 \right) > 5 \times \left( - 3 \right) + \frac{x}{- 3} \times \left( - 3 \right) > 6 \times \left( - 3 \right) + \frac{x}{- 3} \times \left( - 3 \right) > 8 \times \left( - 3 \right) + \frac{x}{- 3} \times \left( - 3 \right) > 9 \times \left( - 3 \right) + \frac{x}{- 3} \times \left( - 3 \right) \leq 2 \times \left( - 3 \right) + \frac{x}{- 3} \times \left( - 3 \right) \leq 4 \times \left( - 3 \right) + \frac{x}{- 3} \times \left( - 3 \right) \leq 5 \times \left( - 3 \right) + \frac{x}{- 3} \times \left( - 3 \right) \leq 6 \times \left( - 3 \right) + \frac{x}{- 3} \times \left( - 3 \right) \leq 8 \times \left( - 3 \right) + \frac{x}{- 3} \times \left( - 3 \right) \leq 9 \times \left( - 3 \right) + \frac{x}{- 4} \times \left( - 4 \right) < 1 \times \left( - 4 \right) + \frac{x}{- 4} \times \left( - 4 \right) < 10 \times \left( - 4 \right) + \frac{x}{- 4} \times \left( - 4 \right) < 3 \times \left( - 4 \right) + \frac{x}{- 4} \times \left( - 4 \right) < 4 \times \left( - 4 \right) + \frac{x}{- 4} \times \left( - 4 \right) < 6 \times \left( - 4 \right) + \frac{x}{- 4} \times \left( - 4 \right) < 7 \times \left( - 4 \right) + \frac{x}{- 4} \times \left( - 4 \right) < 9 \times \left( - 4 \right) + \frac{x}{- 4} \times \left( - 4 \right) > 2 \times \left( - 4 \right) + \frac{x}{- 4} \times \left( - 4 \right) > 3 \times \left( - 4 \right) + \frac{x}{- 4} \times \left( - 4 \right) > 5 \times \left( - 4 \right) + \frac{x}{- 4} \times \left( - 4 \right) > 6 \times \left( - 4 \right) + \frac{x}{- 4} \times \left( - 4 \right) > 7 \times \left( - 4 \right) + \frac{x}{- 4} \times \left( - 4 \right) > 8 \times \left( - 4 \right) + \frac{x}{- 4} \times \left( - 4 \right) > 9 \times \left( - 4 \right) + \frac{x}{- 4} \times \left( - 4 \right) \leq 1 \times \left( - 4 \right) + \frac{x}{- 4} \times \left( - 4 \right) \leq 2 \times \left( - 4 \right) + \frac{x}{- 4} \times \left( - 4 \right) \leq 3 \times \left( - 4 \right) + \frac{x}{- 4} \times \left( - 4 \right) \leq 4 \times \left( - 4 \right) + \frac{x}{- 4} \times \left( - 4 \right) \leq 5 \times \left( - 4 \right) + \frac{x}{- 4} \times \left( - 4 \right) \leq 6 \times \left( - 4 \right) + \frac{x}{- 4} \times \left( - 4 \right) \leq 7 \times \left( - 4 \right) + \frac{x}{- 4} \times \left( - 4 \right) \leq 8 \times \left( - 4 \right) + \frac{x}{- 4} \times \left( - 4 \right) \leq 9 \times \left( - 4 \right) + \frac{x}{- 5} \times \left( - 5 \right) < 1 \times \left( - 5 \right) + \frac{x}{- 5} \times \left( - 5 \right) < 2 \times \left( - 5 \right) + \frac{x}{- 5} \times \left( - 5 \right) < 6 \times \left( - 5 \right) + \frac{x}{- 5} \times \left( - 5 \right) < 7 \times \left( - 5 \right) + \frac{x}{- 5} \times \left( - 5 \right) < 8 \times \left( - 5 \right) + \frac{x}{- 5} \times \left( - 5 \right) > 10 \times \left( - 5 \right) + \frac{x}{- 5} \times \left( - 5 \right) > 2 \times \left( - 5 \right) + \frac{x}{- 5} \times \left( - 5 \right) > 3 \times \left( - 5 \right) + \frac{x}{- 5} \times \left( - 5 \right) > 4 \times \left( - 5 \right) + \frac{x}{- 5} \times \left( - 5 \right) > 5 \times \left( - 5 \right) + \frac{x}{- 5} \times \left( - 5 \right) > 7 \times \left( - 5 \right) + \frac{x}{- 5} \times \left( - 5 \right) > 9 \times \left( - 5 \right) + \frac{x}{- 5} \times \left( - 5 \right) \leq 10 \times \left( - 5 \right) + \frac{x}{- 5} \times \left( - 5 \right) \leq 2 \times \left( - 5 \right) + \frac{x}{- 5} \times \left( - 5 \right) \leq 3 \times \left( - 5 \right) + \frac{x}{- 5} \times \left( - 5 \right) \leq 4 \times \left( - 5 \right) + \frac{x}{- 5} \times \left( - 5 \right) \leq 6 \times \left( - 5 \right) + \frac{x}{- 5} \times \left( - 5 \right) \leq 7 \times \left( - 5 \right) + \frac{x}{- 5} \times \left( - 5 \right) \leq 8 \times \left( - 5 \right) + \frac{x}{- 5} \times \left( - 5 \right) \leq 9 \times \left( - 5 \right) + \frac{x}{- 6} \times \left( - 6 \right) < 1 \times \left( - 6 \right) + \frac{x}{- 6} \times \left( - 6 \right) < 2 \times \left( - 6 \right) + \frac{x}{- 6} \times \left( - 6 \right) < 3 \times \left( - 6 \right) + \frac{x}{- 6} \times \left( - 6 \right) < 4 \times \left( - 6 \right) + \frac{x}{- 6} \times \left( - 6 \right) < 6 \times \left( - 6 \right) + \frac{x}{- 6} \times \left( - 6 \right) < 9 \times \left( - 6 \right) + \frac{x}{- 6} \times \left( - 6 \right) > 10 \times \left( - 6 \right) + \frac{x}{- 6} \times \left( - 6 \right) > 2 \times \left( - 6 \right) + \frac{x}{- 6} \times \left( - 6 \right) > 3 \times \left( - 6 \right) + \frac{x}{- 6} \times \left( - 6 \right) > 4 \times \left( - 6 \right) + \frac{x}{- 6} \times \left( - 6 \right) > 5 \times \left( - 6 \right) + \frac{x}{- 6} \times \left( - 6 \right) > 6 \times \left( - 6 \right) + \frac{x}{- 6} \times \left( - 6 \right) > 7 \times \left( - 6 \right) + \frac{x}{- 6} \times \left( - 6 \right) > 8 \times \left( - 6 \right) + \frac{x}{- 6} \times \left( - 6 \right) > 9 \times \left( - 6 \right) + \frac{x}{- 6} \times \left( - 6 \right) \leq 2 \times \left( - 6 \right) + \frac{x}{- 6} \times \left( - 6 \right) \leq 3 \times \left( - 6 \right) + \frac{x}{- 6} \times \left( - 6 \right) \leq 4 \times \left( - 6 \right) + \frac{x}{- 6} \times \left( - 6 \right) \leq 5 \times \left( - 6 \right) + \frac{x}{- 6} \times \left( - 6 \right) \leq 6 \times \left( - 6 \right) + \frac{x}{- 6} \times \left( - 6 \right) \leq 7 \times \left( - 6 \right) + \frac{x}{- 6} \times \left( - 6 \right) \leq 8 \times \left( - 6 \right) + \frac{x}{- 6} \times \left( - 6 \right) \leq 9 \times \left( - 6 \right) + \frac{x}{- 7} \times \left( - 7 \right) < 1 \times \left( - 7 \right) + \frac{x}{- 7} \times \left( - 7 \right) < 2 \times \left( - 7 \right) + \frac{x}{- 7} \times \left( - 7 \right) < 4 \times \left( - 7 \right) + \frac{x}{- 7} \times \left( - 7 \right) < 6 \times \left( - 7 \right) + \frac{x}{- 7} \times \left( - 7 \right) < 7 \times \left( - 7 \right) + \frac{x}{- 7} \times \left( - 7 \right) < 8 \times \left( - 7 \right) + \frac{x}{- 7} \times \left( - 7 \right) > 1 \times \left( - 7 \right) + \frac{x}{- 7} \times \left( - 7 \right) > 2 \times \left( - 7 \right) + \frac{x}{- 7} \times \left( - 7 \right) > 3 \times \left( - 7 \right) + \frac{x}{- 7} \times \left( - 7 \right) > 4 \times \left( - 7 \right) + \frac{x}{- 7} \times \left( - 7 \right) > 5 \times \left( - 7 \right) + \frac{x}{- 7} \times \left( - 7 \right) > 6 \times \left( - 7 \right) + \frac{x}{- 7} \times \left( - 7 \right) > 7 \times \left( - 7 \right) + \frac{x}{- 7} \times \left( - 7 \right) > 8 \times \left( - 7 \right) + \frac{x}{- 7} \times \left( - 7 \right) > 9 \times \left( - 7 \right) + \frac{x}{- 7} \times \left( - 7 \right) \leq 10 \times \left( - 7 \right) + \frac{x}{- 7} \times \left( - 7 \right) \leq 2 \times \left( - 7 \right) + \frac{x}{- 7} \times \left( - 7 \right) \leq 3 \times \left( - 7 \right) + \frac{x}{- 7} \times \left( - 7 \right) \leq 4 \times \left( - 7 \right) + \frac{x}{- 7} \times \left( - 7 \right) \leq 5 \times \left( - 7 \right) + \frac{x}{- 7} \times \left( - 7 \right) \leq 6 \times \left( - 7 \right) + \frac{x}{- 7} \times \left( - 7 \right) \leq 7 \times \left( - 7 \right) + \frac{x}{- 7} \times \left( - 7 \right) \leq 8 \times \left( - 7 \right) + \frac{x}{- 7} \times \left( - 7 \right) \leq 9 \times \left( - 7 \right) + \frac{x}{- 8} \times \left( - 8 \right) < 1 \times \left( - 8 \right) + \frac{x}{- 8} \times \left( - 8 \right) < 10 \times \left( - 8 \right) + \frac{x}{- 8} \times \left( - 8 \right) < 4 \times \left( - 8 \right) + \frac{x}{- 8} \times \left( - 8 \right) < 6 \times \left( - 8 \right) + \frac{x}{- 8} \times \left( - 8 \right) < 9 \times \left( - 8 \right) + \frac{x}{- 8} \times \left( - 8 \right) > 3 \times \left( - 8 \right) + \frac{x}{- 8} \times \left( - 8 \right) > 4 \times \left( - 8 \right) + \frac{x}{- 8} \times \left( - 8 \right) > 5 \times \left( - 8 \right) + \frac{x}{- 8} \times \left( - 8 \right) > 6 \times \left( - 8 \right) + \frac{x}{- 8} \times \left( - 8 \right) > 7 \times \left( - 8 \right) + \frac{x}{- 8} \times \left( - 8 \right) > 8 \times \left( - 8 \right) + \frac{x}{- 8} \times \left( - 8 \right) > 9 \times \left( - 8 \right) + \frac{x}{- 8} \times \left( - 8 \right) \leq 10 \times \left( - 8 \right) + \frac{x}{- 8} \times \left( - 8 \right) \leq 2 \times \left( - 8 \right) + \frac{x}{- 8} \times \left( - 8 \right) \leq 3 \times \left( - 8 \right) + \frac{x}{- 8} \times \left( - 8 \right) \leq 4 \times \left( - 8 \right) + \frac{x}{- 8} \times \left( - 8 \right) \leq 5 \times \left( - 8 \right) + \frac{x}{- 8} \times \left( - 8 \right) \leq 6 \times \left( - 8 \right) + \frac{x}{- 8} \times \left( - 8 \right) \leq 7 \times \left( - 8 \right) + \frac{x}{- 8} \times \left( - 8 \right) \leq 8 \times \left( - 8 \right) + \frac{x}{- 8} \times \left( - 8 \right) \leq 9 \times \left( - 8 \right) + \frac{x}{- 9} \times \left( - 9 \right) < 1 \times \left( - 9 \right) + \frac{x}{- 9} \times \left( - 9 \right) < 2 \times \left( - 9 \right) + \frac{x}{- 9} \times \left( - 9 \right) < 5 \times \left( - 9 \right) + \frac{x}{- 9} \times \left( - 9 \right) < 7 \times \left( - 9 \right) + \frac{x}{- 9} \times \left( - 9 \right) > 3 \times \left( - 9 \right) + \frac{x}{- 9} \times \left( - 9 \right) > 6 \times \left( - 9 \right) + \frac{x}{- 9} \times \left( - 9 \right) > 7 \times \left( - 9 \right) + \frac{x}{- 9} \times \left( - 9 \right) > 8 \times \left( - 9 \right) + \frac{x}{- 9} \times \left( - 9 \right) > 9 \times \left( - 9 \right) + \frac{x}{- 9} \times \left( - 9 \right) \leq 10 \times \left( - 9 \right) + \frac{x}{- 9} \times \left( - 9 \right) \leq 2 \times \left( - 9 \right) + \frac{x}{- 9} \times \left( - 9 \right) \leq 3 \times \left( - 9 \right) + \frac{x}{- 9} \times \left( - 9 \right) \leq 4 \times \left( - 9 \right) + \frac{x}{- 9} \times \left( - 9 \right) \leq 5 \times \left( - 9 \right) + \frac{x}{- 9} \times \left( - 9 \right) \leq 6 \times \left( - 9 \right) + \frac{x}{- 9} \times \left( - 9 \right) \leq 7 \times \left( - 9 \right) + \frac{x}{- 9} \times \left( - 9 \right) \leq 8 \times \left( - 9 \right) + \frac{x}{- 9} \times \left( - 9 \right) \leq 9 \times \left( - 9 \right) + \frac{x}{10} \times 10 < 10 \times 10 + \frac{x}{10} \times 10 < 7 \times 10 + \frac{x}{10} \times 10 < 8 \times 10 + \frac{x}{10} \times 10 > 1 \times 10 + \frac{x}{10} \times 10 > 10 \times 10 + \frac{x}{10} \times 10 > 3 \times 10 + \frac{x}{10} \times 10 > 4 \times 10 + \frac{x}{10} \times 10 > 6 \times 10 + \frac{x}{10} \times 10 > 7 \times 10 + \frac{x}{10} \times 10 > 9 \times 10 + \frac{x}{10} \times 10 \geq 3 \times 10 + \frac{x}{10} \times 10 \geq 5 \times 10 + \frac{x}{10} \times 10 \geq 7 \times 10 + \frac{x}{10} \times 10 \geq 8 \times 10 + \frac{x}{10} \times 10 \leq 10 \times 10 + \frac{x}{10} \times 10 \leq 7 \times 10 + \frac{x}{1} \times \frac{2}{1} + \frac{x}{1} \times \frac{3}{1} + \frac{x}{1} \times \frac{4}{1} + \frac{x}{2} \times 2 < 7 \times 2 + \frac{x}{2} \times 2 > 2 \times 2 + \frac{x}{2} \times 2 > 3 \times 2 + \frac{x}{2} \times 2 > 4 \times 2 + \frac{x}{2} \times 2 > 5 \times 2 + \frac{x}{2} \times 2 > 6 \times 2 + \frac{x}{2} \times 2 > 7 \times 2 + \frac{x}{2} \times 2 > 8 \times 2 + \frac{x}{2} \times 2 > 9 \times 2 + \frac{x}{2} \times 2 \geq 2 \times 2 + \frac{x}{2} \times 2 \geq 3 \times 2 + \frac{x}{2} \times 2 \geq 4 \times 2 + \frac{x}{2} \times 2 \geq 5 \times 2 + \frac{x}{2} \times 2 \geq 6 \times 2 + \frac{x}{2} \times 2 \geq 7 \times 2 + \frac{x}{2} \times 2 \geq 8 \times 2 + \frac{x}{2} \times 2 \geq 9 \times 2 + \frac{x}{2} \times 2 \leq 2 \times 2 + \frac{x}{2} \times 2 \leq 3 \times 2 + \frac{x}{2} \times 2 \leq 4 \times 2 + \frac{x}{2} \times 2 \leq 5 \times 2 + \frac{x}{2} \times 2 \leq 6 \times 2 + \frac{x}{2} \times 2 \leq 7 \times 2 + \frac{x}{2} \times 2 \leq 8 \times 2 + \frac{x}{2} \times 2 \leq 9 \times 2 + \frac{x}{3} \times 3 < 8 \times 3 + \frac{x}{3} \times 3 < 9 \times 3 + \frac{x}{3} \times 3 > 10 \times 3 + \frac{x}{3} \times 3 > 2 \times 3 + \frac{x}{3} \times 3 > 4 \times 3 + \frac{x}{3} \times 3 > 5 \times 3 + \frac{x}{3} \times 3 > 6 \times 3 + \frac{x}{3} \times 3 > 7 \times 3 + \frac{x}{3} \times 3 > 8 \times 3 + \frac{x}{3} \times 3 > 9 \times 3 + \frac{x}{3} \times 3 \geq 1 \times 3 + \frac{x}{3} \times 3 \geq 2 \times 3 + \frac{x}{3} \times 3 \geq 3 \times 3 + \frac{x}{3} \times 3 \geq 4 \times 3 + \frac{x}{3} \times 3 \geq 5 \times 3 + \frac{x}{3} \times 3 \geq 6 \times 3 + \frac{x}{3} \times 3 \geq 7 \times 3 + \frac{x}{3} \times 3 \geq 8 \times 3 + \frac{x}{3} \times 3 \geq 9 \times 3 + \frac{x}{3} \times 3 \leq 10 \times 3 + \frac{x}{3} \times 3 \leq 4 \times 3 + \frac{x}{3} \times 3 \leq 5 \times 3 + \frac{x}{3} \times 3 \leq 6 \times 3 + \frac{x}{3} \times 3 \leq 7 \times 3 + \frac{x}{3} \times 3 \leq 8 \times 3 + \frac{x}{3} \times 3 \leq 9 \times 3 + \frac{x}{4} \times 4 < 1 \times 4 + \frac{x}{4} \times 4 < 10 \times 4 + \frac{x}{4} \times 4 < 6 \times 4 + \frac{x}{4} \times 4 < 7 \times 4 + \frac{x}{4} \times 4 > 2 \times 4 + \frac{x}{4} \times 4 > 3 \times 4 + \frac{x}{4} \times 4 > 5 \times 4 + \frac{x}{4} \times 4 > 6 \times 4 + \frac{x}{4} \times 4 > 7 \times 4 + \frac{x}{4} \times 4 > 8 \times 4 + \frac{x}{4} \times 4 > 9 \times 4 + \frac{x}{4} \times 4 \geq 2 \times 4 + \frac{x}{4} \times 4 \geq 3 \times 4 + \frac{x}{4} \times 4 \geq 4 \times 4 + \frac{x}{4} \times 4 \geq 5 \times 4 + \frac{x}{4} \times 4 \geq 6 \times 4 + \frac{x}{4} \times 4 \geq 7 \times 4 + \frac{x}{4} \times 4 \geq 8 \times 4 + \frac{x}{4} \times 4 \geq 9 \times 4 + \frac{x}{4} \times 4 \leq 5 \times 4 + \frac{x}{4} \times 4 \leq 6 \times 4 + \frac{x}{4} \times 4 \leq 7 \times 4 + \frac{x}{4} \times 4 \leq 8 \times 4 + \frac{x}{4} \times 4 \leq 9 \times 4 + \frac{x}{5} \times 5 < 1 \times 5 + \frac{x}{5} \times 5 < 2 \times 5 + \frac{x}{5} \times 5 < 5 \times 5 + \frac{x}{5} \times 5 > 1 \times 5 + \frac{x}{5} \times 5 > 10 \times 5 + \frac{x}{5} \times 5 > 2 \times 5 + \frac{x}{5} \times 5 > 3 \times 5 + \frac{x}{5} \times 5 > 4 \times 5 + \frac{x}{5} \times 5 > 6 \times 5 + \frac{x}{5} \times 5 > 7 \times 5 + \frac{x}{5} \times 5 > 8 \times 5 + \frac{x}{5} \times 5 > 9 \times 5 + \frac{x}{5} \times 5 \geq 1 \times 5 + \frac{x}{5} \times 5 \geq 2 \times 5 + \frac{x}{5} \times 5 \geq 3 \times 5 + \frac{x}{5} \times 5 \geq 4 \times 5 + \frac{x}{5} \times 5 \geq 5 \times 5 + \frac{x}{5} \times 5 \geq 6 \times 5 + \frac{x}{5} \times 5 \geq 7 \times 5 + \frac{x}{5} \times 5 \geq 8 \times 5 + \frac{x}{5} \times 5 \geq 9 \times 5 + \frac{x}{5} \times 5 \leq 6 \times 5 + \frac{x}{5} \times 5 \leq 7 \times 5 + \frac{x}{5} \times 5 \leq 8 \times 5 + \frac{x}{5} \times 5 \leq 9 \times 5 + \frac{x}{6} \times 6 < 4 \times 6 + \frac{x}{6} \times 6 < 5 \times 6 + \frac{x}{6} \times 6 < 9 \times 6 + \frac{x}{6} \times 6 > 1 \times 6 + \frac{x}{6} \times 6 > 2 \times 6 + \frac{x}{6} \times 6 > 3 \times 6 + \frac{x}{6} \times 6 > 4 \times 6 + \frac{x}{6} \times 6 > 5 \times 6 + \frac{x}{6} \times 6 > 7 \times 6 + \frac{x}{6} \times 6 > 8 \times 6 + \frac{x}{6} \times 6 > 9 \times 6 + \frac{x}{6} \times 6 \geq 10 \times 6 + \frac{x}{6} \times 6 \geq 2 \times 6 + \frac{x}{6} \times 6 \geq 3 \times 6 + \frac{x}{6} \times 6 \geq 4 \times 6 + \frac{x}{6} \times 6 \geq 5 \times 6 + \frac{x}{6} \times 6 \geq 6 \times 6 + \frac{x}{6} \times 6 \geq 7 \times 6 + \frac{x}{6} \times 6 \geq 8 \times 6 + \frac{x}{6} \times 6 \geq 9 \times 6 + \frac{x}{6} \times 6 \leq 1 \times 6 + \frac{x}{6} \times 6 \leq 10 \times 6 + \frac{x}{6} \times 6 \leq 7 \times 6 + \frac{x}{6} \times 6 \leq 8 \times 6 + \frac{x}{7} \times 7 < 1 \times 7 + \frac{x}{7} \times 7 < 4 \times 7 + \frac{x}{7} \times 7 < 6 \times 7 + \frac{x}{7} \times 7 < 8 \times 7 + \frac{x}{7} \times 7 > 1 \times 7 + \frac{x}{7} \times 7 > 10 \times 7 + \frac{x}{7} \times 7 > 2 \times 7 + \frac{x}{7} \times 7 > 3 \times 7 + \frac{x}{7} \times 7 > 4 \times 7 + \frac{x}{7} \times 7 > 5 \times 7 + \frac{x}{7} \times 7 > 6 \times 7 + \frac{x}{7} \times 7 > 8 \times 7 + \frac{x}{7} \times 7 > 9 \times 7 + \frac{x}{7} \times 7 \geq 1 \times 7 + \frac{x}{7} \times 7 \geq 2 \times 7 + \frac{x}{7} \times 7 \geq 3 \times 7 + \frac{x}{7} \times 7 \geq 4 \times 7 + \frac{x}{7} \times 7 \geq 5 \times 7 + \frac{x}{7} \times 7 \geq 6 \times 7 + \frac{x}{7} \times 7 \geq 7 \times 7 + \frac{x}{7} \times 7 \geq 8 \times 7 + \frac{x}{7} \times 7 \geq 9 \times 7 + \frac{x}{7} \times 7 \leq 3 \times 7 + \frac{x}{7} \times 7 \leq 7 \times 7 + \frac{x}{7} \times 7 \leq 8 \times 7 + \frac{x}{7} \times 7 \leq 9 \times 7 + \frac{x}{8} \times 8 < 2 \times 8 + \frac{x}{8} \times 8 < 7 \times 8 + \frac{x}{8} \times 8 < 8 \times 8 + \frac{x}{8} \times 8 > 2 \times 8 + \frac{x}{8} \times 8 > 3 \times 8 + \frac{x}{8} \times 8 > 4 \times 8 + \frac{x}{8} \times 8 > 5 \times 8 + \frac{x}{8} \times 8 > 6 \times 8 + \frac{x}{8} \times 8 > 7 \times 8 + \frac{x}{8} \times 8 > 8 \times 8 + \frac{x}{8} \times 8 > 9 \times 8 + \frac{x}{8} \times 8 \geq 2 \times 8 + \frac{x}{8} \times 8 \geq 3 \times 8 + \frac{x}{8} \times 8 \geq 4 \times 8 + \frac{x}{8} \times 8 \geq 5 \times 8 + \frac{x}{8} \times 8 \geq 6 \times 8 + \frac{x}{8} \times 8 \geq 7 \times 8 + \frac{x}{8} \times 8 \geq 8 \times 8 + \frac{x}{8} \times 8 \geq 9 \times 8 + \frac{x}{8} \times 8 \leq 1 \times 8 + \frac{x}{8} \times 8 \leq 3 \times 8 + \frac{x}{8} \times 8 \leq 9 \times 8 + \frac{x}{9} \times 9 < 4 \times 9 + \frac{x}{9} \times 9 < 6 \times 9 + \frac{x}{9} \times 9 < 9 \times 9 + \frac{x}{9} \times 9 > 10 \times 9 + \frac{x}{9} \times 9 > 2 \times 9 + \frac{x}{9} \times 9 > 3 \times 9 + \frac{x}{9} \times 9 > 4 \times 9 + \frac{x}{9} \times 9 > 5 \times 9 + \frac{x}{9} \times 9 > 6 \times 9 + \frac{x}{9} \times 9 > 7 \times 9 + \frac{x}{9} \times 9 > 8 \times 9 + \frac{x}{9} \times 9 \geq 1 \times 9 + \frac{x}{9} \times 9 \geq 10 \times 9 + \frac{x}{9} \times 9 \geq 2 \times 9 + \frac{x}{9} \times 9 \geq 3 \times 9 + \frac{x}{9} \times 9 \geq 4 \times 9 + \frac{x}{9} \times 9 \geq 5 \times 9 + \frac{x}{9} \times 9 \geq 7 \times 9 + \frac{x}{9} \times 9 \geq 8 \times 9 + \frac{x}{9} \times 9 \leq 7 \times 9 + \frac{y}{2} \times 10 y + \frac{y}{2} \times 28 + \frac{y}{2} \times 8 y + \frac{y}{2} \times 20 + \frac{y}{2} \times \frac{2}{y} + \frac{y}{3} \times 12 y + \frac{y}{3} \times 42 + \frac{y}{3} \times 6 y + \frac{y}{3} \times 21 + \frac{y}{5} \times 25 y + \frac{y}{5} \times 130 + \frac{y}{5} \times 5 y + \frac{y}{5} \times 40 + \frac{y}{5} \times 5 y + \frac{y}{5} \times 50 + \left( - 0.4 \times 1.5\right) \times 0.01 + \left( - 0.4 x\right) \times \delta x + \left( - 12 p^{2} q^{ - 9 }\right) \times p^{ - 5 } q^{7} + \left( - 15 r^{2} s^{4}\right) \times s^{3} t^{2} + \left( - 2 \times \left( - 2 \right) \times \left( - 6 \right)\right) \times y^{8 + 5 + 8} + \left( - 2 \times \left( - 5 \right) \times \left( - 2 \right)\right) \times y^{5 + 7 + 5} + \left( - 20 m^{3} n^{2}\right) \times n^{4} p^{4} + \left( - 3 \times \left( - 2 \right) \times \left( - 4 \right)\right) \times y^{2 + 4 + 5} + \left( - 3 \times \left( - 5 \right) \times \left( - 4 \right)\right) \times y^{5 + 4 + 6} + \left( - 3 \times \left( - 6 \right) \times \left( - 2 \right)\right) \times y^{5 + 5 + 5} + \left( - 4 \times \left( - 3 \right) \times \left( - 3 \right)\right) \times y^{3 + 7 + 7} + \left( - 4 \times \left( - 6 \right) \times \left( - 2 \right)\right) \times y^{2 + 5 + 8} + \left( - 40 p^{ - 9 } q^{ - 4 }\right) \times p^{ - 9 } q^{ - 3 } + \left( - 48 w^{3} z^{4}\right) \times z^{2} y^{4} + \left( - 6 \times \left( - 6 \right) \times \left( - 3 \right)\right) \times y^{4 + 5 + 6} + \left( - 9 n\right) \times 7 n - \left( - 2 \times 4 n^{2}\right) + \left( 4 x^{2} \left( 6 x + 1\right) + 4 \left( 6 x + 1\right)\right) \times \frac{38}{5} + \left( - 10 x - 4\right) \left(x + 3\right) + 12 + \left( - 12 x - 30\right) \left(x + 12\right) + \left( - 12 x - \frac{3}{2}\right) \left(x + 4\right) - 7 + \left( - 15 u \right) \times \frac{u}{5} - \left( - 15 u\right) \times 4 + \left( - 16 x - 20\right) \left(x + 1\right) + 6 x + \left( - 18 x + \frac{9}{2}\right) \left(x + 4\right) - 5 + \left( - 18 x - 36\right) \left(x-1\right) - 36 + \left( - 18 x - \frac{9}{2}\right) \left(x - 2\right) - 6 + \left( - 2 x + 5\right) \left( 3 x + 2\right) + \left( - 2 y + 2\right) \left(y + 2\right) + \left( - 20 u \right) \times \frac{u}{10} - \left( - 20 u\right) \times 9 + \left( - 3 a \right) \times 2 a - 3 a \times \left( - 18 \right) + \left( - 3 a \right) \times 3 a - 3 a \times 12 + \left( - 3 a b \right) \times \left( - 3 a b \right) + \left( - 3 u \right) \times 3 + \left( - 3 x + 4\right) \left( 4 x + 3\right) + \left( - 3 x - 36\right) \left(x + 2\right) + 2 x + \left( - 3 x^{3} \right) \times \frac{- 1}{5 x^{7}} \times \frac{- 1}{2 x^{7}} + \left( - 3 x^{n} - 2\right) \left(x^{n} + 4\right) + \left( - 3 y w \right) \times \left( - 3 y w \right) + \left( - 3 y^{6} \right) \times \left( - \frac{1}{6 y^{6}} \right) \times \left( - \frac{1}{4 y^{5}} \right) + \left( - 30 x + 15\right) \left(x - 10\right) + \left( - 4 a^{3} \right) \times \left( - \frac{1}{7 a^{5}} \right) \times \left( - \frac{1}{8 a^{5}} \right) + \left( - 4 m \right) \times 3 m - 4 m \times \left( - 16 \right) + \left( - 4 m n \right) \times \left( - 4 m n \right) + \left( - 4 x^{2} \right) \times \frac{- 1}{5 x^{7}} \times \frac{- 1}{9 x^{7}} + \left( - 5 r s \right) \times \left( - 5 r s \right) + \left( - 5 x + 6\right) \left( - 2 - 5 x\right) + \left( - 5 y w \right) \times \left( - 5 y w \right) + \left( - 6 m \right) \times 5 m - 6 m \times \left( - 18 \right) + \left( - 6 t \right) \times 4 t - 6 t \times \left( - 12 \right) + \left( - 6 u v \right) \times \left( - 6 u v \right) + \left( - 6 x + 7\right) \left( 2 x + 9\right) + \left( - 6 x^{5} \right) \times \left( - \frac{1}{4 x^{5}} \right) \times \left( - \frac{1}{8 x^{8}} \right) + \left( - 60 n \right) \times \frac{n}{6} - \left( - 60 n\right) \times 8 + \left( - 7 a b \right) \times \left( - 7 a b \right) + \left( - 7 m n \right) \times \left( - 7 m n \right) + \left( - 7 x + 4\right) \left(5 - 2 x\right) + \left( - 70 x - 56\right) \left(x - 10\right) + \left( - 8 m n \right) \times \left( - 8 m n \right) + \left( - 8 x + 6\right) \left(x - 4\right) + 4 x + \left( - 8 x^{4} \right) \times \left( - \frac{1}{3 x^{7}} \right) \times \left( - \frac{1}{6 x^{4}} \right) + \left( - 80 n \right) \times \frac{n}{8} - \left( - 80 n\right) \times 4 + \left( - 9 x^{3} \right) \times \frac{- 1}{4 x^{5}} \times \frac{- 1}{7 x^{6}} + \left( - \frac{1}{2} x \right) \times \left( - 2 \right) < 1 \times \left( - 2 \right) + \left( - \frac{1}{2} x \right) \times \left( - 2 \right) < 2 \times \left( - 2 \right) + \left( - \frac{1}{2} x \right) \times \left( - 2 \right) < 3 \times \left( - 2 \right) + \left( - \frac{1}{2} x \right) \times \left( - 2 \right) < 4 \times \left( - 2 \right) + \left( - \frac{1}{2} x \right) \times \left( - 2 \right) < 5 \times \left( - 2 \right) + \left( - \frac{1}{2} x \right) \times \left( - 2 \right) < 6 \times \left( - 2 \right) + \left( - \frac{1}{2} x \right) \times \left( - 2 \right) < 7 \times \left( - 2 \right) + \left( - \frac{1}{3} x \right) \times \left( - 3 \right) < 1 \times \left( - 3 \right) + \left( - \frac{1}{3} x \right) \times \left( - 3 \right) < 2 \times \left( - 3 \right) + \left( - \frac{1}{3} x \right) \times \left( - 3 \right) < 3 \times \left( - 3 \right) + \left( - \frac{1}{3} x \right) \times \left( - 3 \right) < 4 \times \left( - 3 \right) + \left( - \frac{1}{3} x \right) \times \left( - 3 \right) < 5 \times \left( - 3 \right) + \left( - \frac{1}{3} x \right) \times \left( - 3 \right) < 6 \times \left( - 3 \right) + \left( - \frac{1}{4} x \right) \times \left( - 4 \right) < 1 \times \left( - 4 \right) + \left( - \frac{1}{4} x \right) \times \left( - 4 \right) < 2 \times \left( - 4 \right) + \left( - \frac{1}{4} x \right) \times \left( - 4 \right) < 3 \times \left( - 4 \right) + \left( - \frac{1}{4} x \right) \times \left( - 4 \right) < 4 \times \left( - 4 \right) + \left( - \frac{1}{4} x \right) \times \left( - 4 \right) < 5 \times \left( - 4 \right) + \left( - \frac{1}{5} x \right) \times \left( - 5 \right) < 1 \times \left( - 5 \right) + \left( - \frac{1}{5} x \right) \times \left( - 5 \right) < 2 \times \left( - 5 \right) + \left( - \frac{1}{5} x \right) \times \left( - 5 \right) < 3 \times \left( - 5 \right) + \left( - \frac{1}{5} x \right) \times \left( - 5 \right) < 4 \times \left( - 5 \right) + \left( - \frac{1}{6} x \right) \times \left( - 6 \right) < 1 \times \left( - 6 \right) + \left( - \frac{1}{6} x \right) \times \left( - 6 \right) < 2 \times \left( - 6 \right) + \left( - \frac{1}{6} x \right) \times \left( - 6 \right) < 3 \times \left( - 6 \right) + \left( - \frac{1}{7} x \right) \times \left( - 7 \right) < 1 \times \left( - 7 \right) + \left( - \frac{1}{7} x \right) \times \left( - 7 \right) < 2 \times \left( - 7 \right) + \left( - \frac{1}{8} x \right) \times \left( - 8 \right) < 1 \times \left( - 8 \right) + \left( - 1 \right) \times 9 - \left( - 1 \right) \times s^{3} + \left( - 10 \right) \times c - \left( - 10 \right) \times 2 + \left( - 2 - 2 i\right) \left(1 - i\right) + \left( - 2 \right) \times \left( - 2 x + 1\right) > \left( - 2 \right) \times 4 + \left( - 2 \right) \times \left( - 2 x + 1\right) > \left( - 2 \right) \times 8 + \left( - 2 \right) \times \left( - 2 x + 2\right) > \left( - 2 \right) \times 5 + \left( - 2 \right) \times \left( - 2 x + 2\right) > \left( - 2 \right) \times 6 + \left( - 2 \right) \times \left( - 2 x + 3\right) > \left( - 2 \right) \times 6 + \left( - 2 \right) \times \left( - 2 x + 4\right) > \left( - 2 \right) \times 6 + \left( - 2 \right) \times \left( - 2 x + 9\right) > \left( - 2 \right) \times 4 + \left( - 2 \right) \times \left( - 3 x + 1\right) > \left( - 2 \right) \times 2 + \left( - 2 \right) \times \left( - 3 x + 2\right) > \left( - 2 \right) \times 6 + \left( - 2 \right) \times \left( - 3 x + 3\right) > \left( - 2 \right) \times 7 + \left( - 2 \right) \times \left( - 3 x + 4\right) > \left( - 2 \right) \times 2 + \left( - 2 \right) \times \left( - 3 x + 4\right) > \left( - 2 \right) \times 6 + \left( - 2 \right) \times \left( - 3 x + 5\right) > \left( - 2 \right) \times 1 + \left( - 2 \right) \times \left( - 3 x + 5\right) > \left( - 2 \right) \times 4 + \left( - 2 \right) \times \left( - 3 x + 5\right) > \left( - 2 \right) \times 6 + \left( - 2 \right) \times \left( - 3 x + 5\right) > \left( - 2 \right) \times 8 + \left( - 2 \right) \times \left( - 3 x + 6\right) > \left( - 2 \right) \times 1 + \left( - 2 \right) \times \left( - 3 x + 9\right) > \left( - 2 \right) \times 3 + \left( - 2 \right) \times \left( 2 x + 3\right) > \left( - 2 \right) \times 1 + \left( - 2 \right) \times \left( 2 x + 3\right) > \left( - 2 \right) \times 2 + \left( - 2 \right) \times \left( 2 x + 3\right) > \left( - 2 \right) \times 5 + \left( - 2 \right) \times \left( 2 x + 4\right) > \left( - 2 \right) \times 5 + \left( - 2 \right) \times \left( 2 x + 4\right) > \left( - 2 \right) \times 8 + \left( - 2 \right) \times \left( 2 x + 9\right) > \left( - 2 \right) \times 4 + \left( - 2 \right) \times \left( 2 x + 9\right) > \left( - 2 \right) \times 6 + \left( - 2 \right) \times \left( 2 x + 9\right) > \left( - 2 \right) \times 7 + \left( - 2 \right) \times \left( 3 x + 1\right) > \left( - 2 \right) \times 3 + \left( - 2 \right) \times \left( 3 x + 2\right) > \left( - 2 \right) \times 1 + \left( - 2 \right) \times \left( 3 x + 2\right) > \left( - 2 \right) \times 5 + \left( - 2 \right) \times \left( 3 x + 4\right) > \left( - 2 \right) \times 9 + \left( - 2 \right) \times \left( 3 x + 6\right) > \left( - 2 \right) \times 1 + \left( - 2 \right) \times \left( 3 x + 6\right) > \left( - 2 \right) \times 7 + \left( - 2 \right) \times \left( 3 x + 6\right) > \left( - 2 \right) \times 8 + \left( - 2 \right) \times \left( 3 x + 7\right) > \left( - 2 \right) \times 5 + \left( - 2 \right) \times \left( 3 x + 8\right) > \left( - 2 \right) \times 5 + \left( - 2 \right) \times \left( 3 x + 9\right) > \left( - 2 \right) \times 7 + \left( - 2 \right)^{2} \times \left(x^{2}\right)^{2} + \left( - 2 \right)^{2} \times \left(x^{4}\right)^{2} + \left( - 2 \right)^{4} \times \left(x^{2}\right)^{4} + \left( - 2 \right)^{4} \times \left(x^{3}\right)^{4} + \left( - 2 \right)^{4} \times \left(x^{4}\right)^{4} + \left( - 2 \right)^{5} \times \left(x^{2}\right)^{5} + \left( - 2 \right)^{5} \times \left(x^{5}\right)^{5} + \left( - 3 \right) \times \left( - 2 x + 1\right) > \left( - 3 \right) \times 3 + \left( - 3 \right) \times \left( - 2 x + 1\right) > \left( - 3 \right) \times 4 + \left( - 3 \right) \times \left( - 2 x + 1\right) > \left( - 3 \right) \times 6 + \left( - 3 \right) \times \left( - 2 x + 2\right) > \left( - 3 \right) \times 3 + \left( - 3 \right) \times \left( - 2 x + 3\right) > \left( - 3 \right) \times 8 + \left( - 3 \right) \times \left( - 2 x + 4\right) > \left( - 3 \right) \times 3 + \left( - 3 \right) \times \left( - 2 x + 8\right) > \left( - 3 \right) \times 6 + \left( - 3 \right) \times \left( - 2 x + 9\right) > \left( - 3 \right) \times 4 + \left( - 3 \right) \times \left( - 3 x + 2\right) > \left( - 3 \right) \times 5 + \left( - 3 \right) \times \left( - 3 x + 3\right) > \left( - 3 \right) \times 5 + \left( - 3 \right) \times \left( - 3 x + 5\right) > \left( - 3 \right) \times 3 + \left( - 3 \right) \times \left( - 3 x + 7\right) > \left( - 3 \right) \times 5 + \left( - 3 \right) \times \left( - 3 x + 7\right) > \left( - 3 \right) \times 6 + \left( - 3 \right) \times \left( - 3 x + 8\right) > \left( - 3 \right) \times 2 + \left( - 3 \right) \times \left( - 3 x + 8\right) > \left( - 3 \right) \times 7 + \left( - 3 \right) \times \left( - 3 x + 9\right) > \left( - 3 \right) \times 7 + \left( - 3 \right) \times \left( - 3 x + 9\right) > \left( - 3 \right) \times 8 + \left( - 3 \right) \times \left( 2 x + 1\right) > \left( - 3 \right) \times 3 + \left( - 3 \right) \times \left( 2 x + 1\right) > \left( - 3 \right) \times 9 + \left( - 3 \right) \times \left( 2 x + 2\right) > \left( - 3 \right) \times 9 + \left( - 3 \right) \times \left( 2 x + 3\right) > \left( - 3 \right) \times 2 + \left( - 3 \right) \times \left( 2 x + 3\right) > \left( - 3 \right) \times 5 + \left( - 3 \right) \times \left( 2 x + 4\right) > \left( - 3 \right) \times 7 + \left( - 3 \right) \times \left( 2 x + 5\right) > \left( - 3 \right) \times 4 + \left( - 3 \right) \times \left( 2 x + 5\right) > \left( - 3 \right) \times 7 + \left( - 3 \right) \times \left( 2 x + 6\right) > \left( - 3 \right) \times 7 + \left( - 3 \right) \times \left( 2 x + 7\right) > \left( - 3 \right) \times 4 + \left( - 3 \right) \times \left( 2 x + 7\right) > \left( - 3 \right) \times 6 + \left( - 3 \right) \times \left( 2 x + 7\right) > \left( - 3 \right) \times 8 + \left( - 3 \right) \times \left( 3 x + 1\right) > \left( - 3 \right) \times 7 + \left( - 3 \right) \times \left( 3 x + 1\right) > \left( - 3 \right) \times 9 + \left( - 3 \right) \times \left( 3 x + 2\right) > \left( - 3 \right) \times 4 + \left( - 3 \right) \times \left( 3 x + 3\right) > \left( - 3 \right) \times 4 + \left( - 3 \right) \times \left( 3 x + 4\right) > \left( - 3 \right) \times 7 + \left( - 3 \right) \times \left( 3 x + 4\right) > \left( - 3 \right) \times 9 + \left( - 3 \right) \times \left( 3 x + 5\right) > \left( - 3 \right) \times 2 + \left( - 3 \right) \times \left( 3 x + 8\right) > \left( - 3 \right) \times 2 + \left( - 3 \right) \times \left( 3 x + 9\right) > \left( - 3 \right) \times 1 + \left( - 3 \right) \times \left( 3 x + 9\right) > \left( - 3 \right) \times 2 + \left( - 3 \right) \times s^{3} - \left( - 3 \right) \times 2 + \left( - 3 \right) \times u - \left( - 3 \right) \times 6 + \left( - 3 \right)^{2} \left(u^{ - 2 }\right)^{2} + \left( - 3 \right)^{2} \times \left(x^{3}\right)^{2} + \left( - 3 \right)^{2} \times \left(x^{5}\right)^{2} + \left( - 3 \right)^{4} \times \left(x^{2}\right)^{4} + \left( - 3 \right)^{4} \times \left(x^{3}\right)^{4} + \left( - 3 \right)^{5} \times \left(x^{4}\right)^{5} + \left( - 4 \right) \times 7 + \left( - 6 \right) + \left( - 4 \right) \times 8 + \left( - 5 \right) + \left( - 4 \right) \times \left( - 2 x + 3\right) > \left( - 4 \right) \times 2 + \left( - 4 \right) \times \left( - 2 x + 4\right) > \left( - 4 \right) \times 9 + \left( - 4 \right) \times \left( - 2 x + 5\right) > \left( - 4 \right) \times 3 + \left( - 4 \right) \times \left( - 2 x + 5\right) > \left( - 4 \right) \times 4 + \left( - 4 \right) \times \left( - 2 x + 5\right) > \left( - 4 \right) \times 9 + \left( - 4 \right) \times \left( - 2 x + 6\right) > \left( - 4 \right) \times 3 + \left( - 4 \right) \times \left( - 2 x + 6\right) > \left( - 4 \right) \times 9 + \left( - 4 \right) \times \left( - 2 x + 8\right) > \left( - 4 \right) \times 5 + \left( - 4 \right) \times \left( - 2 x + 9\right) > \left( - 4 \right) \times 8 + \left( - 4 \right) \times \left( - 3 x + 1\right) > \left( - 4 \right) \times 2 + \left( - 4 \right) \times \left( - 3 x + 1\right) > \left( - 4 \right) \times 8 + \left( - 4 \right) \times \left( - 3 x + 2\right) > \left( - 4 \right) \times 4 + \left( - 4 \right) \times \left( - 3 x + 4\right) > \left( - 4 \right) \times 5 + \left( - 4 \right) \times \left( - 3 x + 5\right) > \left( - 4 \right) \times 8 + \left( - 4 \right) \times \left( - 3 x + 6\right) > \left( - 4 \right) \times 2 + \left( - 4 \right) \times \left( - 3 x + 7\right) > \left( - 4 \right) \times 2 + \left( - 4 \right) \times \left( - 3 x + 8\right) > \left( - 4 \right) \times 2 + \left( - 4 \right) \times \left( 2 x + 1\right) > \left( - 4 \right) \times 4 + \left( - 4 \right) \times \left( 2 x + 2\right) > \left( - 4 \right) \times 9 + \left( - 4 \right) \times \left( 2 x + 3\right) > \left( - 4 \right) \times 5 + \left( - 4 \right) \times \left( 2 x + 5\right) > \left( - 4 \right) \times 1 + \left( - 4 \right) \times \left( 2 x + 6\right) > \left( - 4 \right) \times 1 + \left( - 4 \right) \times \left( 2 x + 6\right) > \left( - 4 \right) \times 2 + \left( - 4 \right) \times \left( 2 x + 6\right) > \left( - 4 \right) \times 9 + \left( - 4 \right) \times \left( 2 x + 7\right) > \left( - 4 \right) \times 8 + \left( - 4 \right) \times \left( 2 x + 8\right) > \left( - 4 \right) \times 1 + \left( - 4 \right) \times \left( 3 x + 1\right) > \left( - 4 \right) \times 6 + \left( - 4 \right) \times \left( 3 x + 1\right) > \left( - 4 \right) \times 7 + \left( - 4 \right) \times \left( 3 x + 3\right) > \left( - 4 \right) \times 8 + \left( - 4 \right) \times \left( 3 x + 3\right) > \left( - 4 \right) \times 9 + \left( - 4 \right) \times \left( 3 x + 4\right) > \left( - 4 \right) \times 3 + \left( - 4 \right) \times \left( 3 x + 6\right) > \left( - 4 \right) \times 4 + \left( - 4 \right) \times \left( 3 x + 6\right) > \left( - 4 \right) \times 7 + \left( - 4 \right) \times \left( 3 x + 7\right) > \left( - 4 \right) \times 1 + \left( - 4 \right) \times \left( 3 x + 8\right) > \left( - 4 \right) \times 6 + \left( - 4 \right) \times c - \left( - 4 \right) \times 8 + \left( - 4 \right) \times m + \left( - 4 \right) \times 7 + \left( - 4 \right)^{3} \times \left(x^{2}\right)^{3} + \left( - 4 \right)^{3} \times \left(x^{5}\right)^{3} + \left( - 4 \right)^{4} \times \left(x^{5}\right)^{4} + \left( - 4 \right)^{5} \times \left(x^{3}\right)^{5} + \left( - 4 \right)^{5} \times \left(x^{5}\right)^{5} + \left( - 5 \right) \times \left( - 2 x + 2\right) > \left( - 5 \right) \times 9 + \left( - 5 \right) \times \left( - 2 x + 3\right) > \left( - 5 \right) \times 9 + \left( - 5 \right) \times \left( - 2 x + 4\right) > \left( - 5 \right) \times 6 + \left( - 5 \right) \times \left( - 2 x + 5\right) > \left( - 5 \right) \times 8 + \left( - 5 \right) \times \left( - 2 x + 6\right) > \left( - 5 \right) \times 2 + \left( - 5 \right) \times \left( - 2 x + 6\right) > \left( - 5 \right) \times 4 + \left( - 5 \right) \times \left( - 2 x + 7\right) > \left( - 5 \right) \times 3 + \left( - 5 \right) \times \left( - 2 x + 8\right) > \left( - 5 \right) \times 7 + \left( - 5 \right) \times \left( - 2 x + 9\right) > \left( - 5 \right) \times 2 + \left( - 5 \right) \times \left( - 2 x + 9\right) > \left( - 5 \right) \times 4 + \left( - 5 \right) \times \left( - 2 x + 9\right) > \left( - 5 \right) \times 5 + \left( - 5 \right) \times \left( - 3 x + 8\right) > \left( - 5 \right) \times 3 + \left( - 5 \right) \times \left( - 3 x + 9\right) > \left( - 5 \right) \times 2 + \left( - 5 \right) \times \left( - 3 x + 9\right) > \left( - 5 \right) \times 5 + \left( - 5 \right) \times \left( 2 x + 2\right) > \left( - 5 \right) \times 8 + \left( - 5 \right) \times \left( 2 x + 5\right) > \left( - 5 \right) \times 2 + \left( - 5 \right) \times \left( 2 x + 7\right) > \left( - 5 \right) \times 1 + \left( - 5 \right) \times \left( 2 x + 7\right) > \left( - 5 \right) \times 2 + \left( - 5 \right) \times \left( 2 x + 8\right) > \left( - 5 \right) \times 3 + \left( - 5 \right) \times \left( 2 x + 9\right) > \left( - 5 \right) \times 8 + \left( - 5 \right) \times \left( 3 x + 1\right) > \left( - 5 \right) \times 4 + \left( - 5 \right) \times \left( 3 x + 2\right) > \left( - 5 \right) \times 1 + \left( - 5 \right) \times \left( 3 x + 2\right) > \left( - 5 \right) \times 9 + \left( - 5 \right) \times \left( 3 x + 4\right) > \left( - 5 \right) \times 9 + \left( - 5 \right) \times \left( 3 x + 5\right) > \left( - 5 \right) \times 4 + \left( - 5 \right) \times \left( 3 x + 5\right) > \left( - 5 \right) \times 8 + \left( - 5 \right) \times \left( 3 x + 5\right) > \left( - 5 \right) \times 9 + \left( - 5 \right) \times \left( 3 x + 9\right) > \left( - 5 \right) \times 6 + \left( - 5 \right)^{3} \times \left(x^{2}\right)^{3} + \left( - 5 \right)^{4} \times \left(x^{2}\right)^{4} + \left( - 5 \right)^{4} \times \left(x^{4}\right)^{4} + \left( - 5 \right)^{4} \times \left(x^{5}\right)^{4} + \left( - 6 \right) \times 2 + \left( - 8 \right) + \left( - 6 \right) \times 7 + \left( - 3 \right) + \left( - 6 \right) \times \left( - 8 \right) + \left( - 6 \right) \times r - \left( - 6 \right) \times 3 + \left( - 7 \right) \times 3 + \left( - 8 \right) + \left( - 7 \right) \times 8 + \left( - 4 \right) + \left( - 7 \right) \times w - \left( - 7 \right) \times 3 + \left( - 8 \right) \times b - \left( - 8 \right) \times 6 + \left( - 8 \right) \times n - \left( - 8 \right) \times 7 + \left( - 9 \right) \times 4 + \left( - 5 \right) + \left( - 9 \right) \times m - \left( - 9 \right) \times 7 + \left( - 9 \right) \times t + \left( - 9 \right) \times 3 + \left( - 9 \right) \times t - \left( - 9 \right) \times 10 + \left( - m \right) \times m - m \times 1 + \left( - r \right) \times r - r \times 1 + \left( - x - 20\right) \left(x - 2\right) + 2 x + \left( - x - 3\right) \left(x + 2\right) + \left( 10 x + 30\right) \left(x + 6\right) + \left( 10 x + 8\right) \left(x - 2\right) + \left( 10 x - 10\right) \left(x - 8\right) + \left( 10 x - 4\right) \left(x - 2\right) + \left( 10 x - 6\right) \left(x - 3\right) + 3 x + \left( 11 m + 8\right) \left( 11 m - 8\right) + \left( 11 x + 6 y\right) \left( 11 x - 6 y\right) + \left( 11 x + 9 y\right) \left( 11 x - 9 y\right) + \left( 11 x + 66\right) \left(x + 4\right) + \left( 12 p + 9 q\right) \left(p - q\right) - \left(p + q\right) \left( 3 p + 4 q\right) + \left( 12 x + 84\right) \left(x + 9\right) + \left( 13 m + 10\right) \left( 13 m - 10\right) + \left( 13 m + 11\right) \left( 13 m - 11\right) + \left( 13 x + 52\right) \left(x + 5\right) + \left( 13 x + 52\right) \left(x + 6\right) + \left( 13 x + 78\right) \left(x + 9\right) + \left( 13 x + 91\right) \left(x + 9\right) + \left( 14 x + 42\right) \left(x + 7\right) + \left( 16 x^{2} - 1\right) \left( 5 x + 7\right) + \left( 19 y + w\right) \left(x + z\right) + \left( 2 \times 5 \times 6\right) \times y^{4 + 7 + 6} + \left( 2 b + 3\right) \left( 2 b + 3\right) + \left( 2 x + 11 y\right) \left( 2 x - 11 y\right) + \left( 2 x + 1\right) \left(x + 3\right) + \left( 2 x + 1\right) \left(x + 5\right) + \left( 2 x + 3\right) \left(x + 1\right) \left(x - 5\right) + \left( 2 x + 3\right) \left(x - 4\right) < 0 + \left( 2 x + 3\right) \left(x - 5\right) \leq 0 + \left( 2 x + 3\right) \left(x - 6\right) \leq 0 + \left( 2 x + 5 + \left(x - 3\right)\right) \left( 2 x + 5 - \left(x - 3\right)\right) + \left( 2 x + 5\right) \left( 3 x + 2\right) + \left( 2 x + 5\right) \left(x + 4\right) < 0 + \left( 2 x + 5\right) \left(x - 2\right) + \left( 2 x + 5\right) \left(x - 3\right) < 0 + \left( 2 x + 5\right) \left(x - 4\right) < 0 + \left( 2 x + 5\right) \left(x - 6\right) \leq 0 + \left( 2 x + 9\right) \left(x - 2\right) + \left( 2 x + 9\right) \left(x - 3\right) + \left( 2 x - 3 y\right)^{2} \left( 2 x - 3 y\right)^{2} + \left( 2 x - 2\right) \left(x - 8\right) + \left( 2 x - 3\right) \left(x + 5\right) < 0 + \left( 2 x - 3\right) \left(x - 4\right) \leq 0 + \left( 2 x - 3\right) \left(x - 5\right) \leq 0 + \left( 2 x - 5\right) \left(x - 3\right) < 0 + \left( 2 x - 5\right) \left(x - 6\right) \geq 0 + \left( 2 x - 9\right) \left(x - 3\right) + \left( 2 y - 3\right) \left( 2 y - 3\right) + \left( 21 n + w\right) \left(m + p\right) + \left( 21 y + w\right) \left(x + z\right) + \left( 24 x^{3} + 4 x^{2} + 24 x + 4\right) \times \frac{38}{5} + \left( 25 x^{2} + 40 x + 7\right) \left( 5 x - 1\right) + \left( 25 x^{2} - 4\right) \left( 5 x + 7\right) + \left( 27 \times 4\right) \times y^{12 + 4} + \left( 27 \times 4\right) \times y^{6 + 4} + \left( 27 y + w\right) \left(x + z\right) + \left( 3 \times 4 \times 4\right) \times y^{8 + 8 + 7} + \left( 3 c - d\right) \left(c^{2} - 3 d\right) + \left( 3 f + 8 g\right) \left( 3 f + 8 g\right) + \left( 3 m + 2\right) \left( 3 m - 2\right) + \left( 3 x + 10 y\right) \left( 3 x - 10 y\right) + \left( 3 x + 2 y\right)^{2} \left( 3 x + 2 y\right)^{2} + \left( 3 x + 2\right) \left( 2 x + 3\right) + \left( 3 x + 2\right) \left( 9 x^{2} - 6 x + 4\right) + \left( 3 x + 2\right) \left(x + 5\right) < 0 + \left( 3 x + 2\right) \left(x - 4\right) \geq 0 + \left( 3 x + 2\right) \left(x - 4\right) \leq 0 + \left( 3 x + 2\right) \left(x - 5\right) \leq 0 + \left( 3 x + 4\right) \left( 6 x - 5\right) + \left( 3 x + 4\right) \left(x + 2\right) < 0 + \left( 3 x + 4\right) \left(x + 5\right) < 0 + \left( 3 x + 4\right) \left(x - 1\right) + \left( 3 x + 4\right) \left(x - 2\right) \geq 0 + \left( 3 x + 4\right) \left(x - 2\right) \leq 0 + \left( 3 x + 4\right) \left(x - 6\right) \leq 0 + \left( 3 x + 5\right) \left(x + 2\right) < 0 + \left( 3 x + 5\right) \left(x - 3\right) + \left( 3 x + 5\right) \left(x - 4\right) < 0 + \left( 3 x + 5\right) \left(x - 6\right) \leq 0 + \left( 3 x - 4 y\right) \left( 3 x - 4 y\right) + \left( 3 x - 4 y\right) \left( 9 x^{2} + 12 x y + 16 y^{2}\right) + \left( 3 x - 1\right) \left(x - 5\right) + \left( 3 x - 2\right) \left( 3 x + 2\right) + \left( 3 x - 2\right) \left(x + 5\right) < 0 + \left( 3 x - 2\right) \left(x - 4\right) < 0 + \left( 3 x - 2\right) \left(x - 4\right) \leq 0 + \left( 3 x - 2\right) \left(x - 5\right) \leq 0 + \left( 3 x - 2\right) \left(x - 6\right) \leq 0 + \left( 3 x - 36\right) \left(x + 4\right) + 6 x + \left( 3 x - 4\right) \left(x + 2\right) < 0 + \left( 3 x - 4\right) \left(x + 5\right) < 0 + \left( 3 x - 4\right) \left(x - 7\right) + \left( 3 x - 5\right) \left(x - 4\right) < 0 + \left( 3 x - 5\right) \left(x - 4\right) \geq 0 + \left( 3 x - 5\right) \left(x - 4\right) \leq 0 + \left( 3 x - 5\right) \left(x - 6\right) \leq 0 + \left( 3 y - 7\right) \left(y - 10\right) + \left( 3 y^{2} - 4 z\right) \left( 6 x - 1\right) + \left( 32 u^{ - 5 } + 5\right) \left(\frac{u}{2}\right)^{4} \left( - 2 \right)^{1} + 10 \left(\frac{u}{2}\right)^{3} \left( - 2 \right)^{2} + 10 \left(\frac{u}{2}\right)^{2} \left( - 2 \right)^{3} + 5 \left(\frac{u}{2}\right)^{1} \left( - 2 \right)^{4} + 1 \left(\frac{u}{2}\right)^{0} \left( - 2 \right)^{5} + \left( 4 \times 3 \times 6\right) \times y^{3 + 5 + 6} + \left( 4 \times 9\right) \times y^{4 + 8} + \left( 4 m + 9\right) \left( 4 m - 9\right) + \left( 4 v + 3 a\right) \left( 4 v - 3 a\right) + \left( 4 w + 3 y\right) \left( 3 z - x\right) + \left( 4 x + 3 y\right) \left( 4 x - 3 y\right) + \left( 4 x + 20\right) \left( 4 x + 20\right) + \left( 4 x + 3\right) \left( 4 x + 3\right) + \left( 4 x + 3\right) \left( 4 x + 3\right)^{2} + \left( 4 x + 3\right) \left(x + 5\right) < 0 + \left( 4 x + 3\right) \left(x - 2\right) < 0 + \left( 4 x + 3\right) \left(x - 2\right) \leq 0 + \left( 4 x + 3\right) \left(x - 5\right) + \left( 4 x + 3\right) \left(x - 5\right) \leq 0 + \left( 4 x + 3\right) \left(x - 6\right) \geq 0 + \left( 4 x + 3\right) \left(x - 6\right) \leq 0 + \left( 4 x + 5\right) \left(x + 3\right) < 0 + \left( 4 x + 5\right) \left(x - 2\right) < 0 + \left( 4 x + 5\right) \left(x - 2\right) \leq 0 + \left( 4 x + 5\right) \left(x - 6\right) \leq 0 + \left( 4 x + 7\right) \left( 2 x - 3\right) + \left( 4 x + 7\right) \left( 4 x - 7\right) - x^{2} + \left( 4 x + 9\right) \left(x - 3\right) + \left( 4 x + 9\right) \left(x - 9\right) + \left( 4 x - 10\right) \left(x - 8\right) + \left( 4 x - 1\right) \left(x - 6\right) + \left( 4 x - 2\right) \left(x - 6\right) + \left( 4 x - 3\right) \left(x + 5\right) < 0 + \left( 4 x - 3\right) \left(x - 2\right) < 0 + \left( 4 x - 3\right) \left(x - 5\right) \leq 0 + \left( 4 x - 3\right) \left(x - 6\right) \leq 0 + \left( 4 x - 3\right) \left(x - 9\right) + \left( 4 x - 5\right) \left(x + 3\right) < 0 + \left( 4 x - 5\right) \left(x - 2\right) < 0 + \left( 4 x - 5\right) \left(x - 3\right) \leq 0 + \left( 4 x - 5\right) \left(x - 6\right) \leq 0 + \left( 4 x^{2} + 4\right) \times \left( 6 x + 1\right) \times \frac{114}{15} + \left( 4 x^{2} + 4\right) \times \left( 6 x + 1\right) \times \frac{38}{5} + \left( 4 x^{2} - 12 x y + 9 y^{2}\right) \left( 4 x^{2} - 12 x y + 9 y^{2}\right) + \left( 4 y + 9 m\right) \left( 4 y - 9 m\right) + \left( 4 y^{2} + 5 z\right) \left( 4 x - 1\right) + \left( 44 x - 40\right) \left(x + 9\right) + \left( 5 \times 4 \times 2\right) \times y^{6 + 7 + 5} + \left( 5 m + 7\right) \left( 5 m - 7\right) + \left( 5 x + 1\right) \left(x + 4\right) + \left( 5 x + 2\right) \left(x + 4\right) < 0 + \left( 5 x + 2\right) \left(x - 4\right) < 0 + \left( 5 x + 3\right) \left(x + 4\right) < 0 + \left( 5 x + 3\right) \left(x - 4\right) < 0 + \left( 5 x + 3\right) \left(x - 6\right) \leq 0 + \left( 5 x + 4\right) \left(x + 1\right) + \left( 5 x + 4\right) \left(x + 2\right) < 0 + \left( 5 x + 4\right) \left(x - 1\right) + \left( 5 x + 4\right) \left(x - 2\right) \geq 0 + \left( 5 x + 4\right) \left(x - 2\right) \leq 0 + \left( 5 x + 4\right) \left(x - 3\right) \leq 0 + \left( 5 x + 4\right) \left(x - 6\right) \leq 0 + \left( 5 x + 6\right) \left(x - 2\right) \leq 0 + \left( 5 x + 6\right) \left(x - 3\right) \leq 0 + \left( 5 x + 6\right) \left(x - 4\right) \leq 0 + \left( 5 x + 7\right) \left( 5 x - 7\right) - x^{2} + \left( 5 x + 7\right) \left(x - 2\right) + \left( 5 x + 9\right) \left(x - 1\right) + \left( 5 x - 2\right) \left(x + 4\right) < 0 + \left( 5 x - 2\right) \left(x - 4\right) < 0 + \left( 5 x - 2\right) \left(x - 4\right) \leq 0 + \left( 5 x - 3\right) \left(x + 2\right) < 0 + \left( 5 x - 3\right) \left(x + 4\right) < 0 + \left( 5 x - 3\right) \left(x - 2\right) \leq 0 + \left( 5 x - 3\right) \left(x - 4\right) < 0 + \left( 5 x - 3\right) \left(x - 6\right) \leq 0 + \left( 5 x - 4\right) \left(x - 2\right) \leq 0 + \left( 5 x - 4\right) \left(x - 6\right) \leq 0 + \left( 5 x - 6\right) \left(x - 4\right) + \left( 6 \times 2 \times 6\right) \times y^{5 + 2 + 5} + \left( 6 x + 7\right) \left(x - 1\right) + \left( 6 x + 7\right) \left(x - 5\right) + \left( 6 x - 8\right) \left(x - 3\right) + \left( 6.49 \times 7 - 1.29 \times 24\right) \times 0.38 + \left( 7 \times y + 7 \times 9\right) \left(y + 2\right) + \left( 7 m + 5\right) \left( 7 m - 5\right) + \left( 7 x + 8 y\right) \left( 49 x^{2} - 56 x y + 64 y^{2}\right) + \left( 7 x + 8 y\right) \left(\left( 7 x\right)^{2} - 7 \times 8 x y + \left( 8 y\right)^{2}\right) + \left( 7 x + 5\right) \left(x - 3\right) + \left( 7 x + 9\right) \left(x + 4\right) + \left( 7 x - 8\right) \left(x + 3\right) + \left( 7 x - 8\right) \left(x - 10\right) + \left( 7 x y + 1\right) \left(z + 1\right) + \left( 7 y + 63\right) \left(y + 2\right) + \left( 8 m + 3\right) \left( 8 m - 3\right) + \left( 8 m + 9\right) \left( 8 m - 9\right) + \left( 8 u^{ - 3 } + 3\right) \left(\frac{u}{2}\right)^{2} \times 2^{1} + 3 \left(\frac{u}{2}\right)^{1} \times 2^{2} + 1 \left(\frac{u}{2}\right)^{0} \times 2^{3} + \left( 8 x + 2 + 3 x - 1\right) \left( 8 x + 2 - 3 x + 1\right) + \left( 8 x + 2 + \left( 3 x - 1\right)\right) \left( 8 x + 2 - \left( 3 x - 1\right)\right) + \left( 8 x + 5\right) \left(x + 1\right) + \left( 8 x + 7\right) \left(x - 6\right) + \left( 8 x - 7 y\right) \left( 64 x^{2} + 56 x y + 49 y^{2}\right) + \left( 8 x - 11\right) \left( 8 x + 11\right) + \left( 8 x - 8\right) \left(x - 9\right) + \left( 8 x - 9\right) \left(x - 4\right) + \left( 8 x - 9\right) \left(x - 5\right) + \left( 8.30 \times 7 - 1.89 \times 24\right) \times 0.38 + \left( 9 \times 4\right) \times y^{6 + 6} + \left( 9 \times y + 9 \times 6\right) \left(y + 5\right) + \left( 9 m + 12 n\right) \left(m - n\right) - \left(m + n\right) \left( 4 m + 3 n\right) + \left( 9 x + 10 y\right) \left( 81 x^{2} - 90 x y + 100 y^{2}\right) + \left( 9 x + 10 y\right) \left(\left( 9 x\right)^{2} - 9 \times 10 x y + \left( 10 y\right)^{2}\right) + \left( 9 x + 7 y\right) \left( 9 x - 7 y\right) + \left( 9 x + 4\right) \left(x - 9\right) + \left( 9 x + 8\right) \left(x - 2\right) + \left( 9 x - 2 y\right) \left( 9 x + 2 y\right) + \left( 9 x - 1\right) \left(x - 2\right) + \left( 9 x - 4\right) \left(x - 3\right) + \left( 9 x^{2} + 12 x y + 4 y^{2}\right) \left( 9 x^{2} + 12 x y + 4 y^{2}\right) + \left( p q + r s\right) \left( 16 q - 15 y\right) + \left( p q + r s\right) \left( 18 q - 7 y\right) + \left( p q + r s\right) \left( 7 q - 20 y\right) + \left( u n - 3\right) \left( u n + 3\right) + \left(0.5\right)^{2} x^{2} - 36 + \left(1 + i\right)^{3} \left(1 + i\right) + \left(1 + n^{2}\right) \left(1 + n\right) \left(1 - n\right) + \left(1 + n^{2}\right) \left(1 - n^{2}\right) + \left(1 - i\right)^{3} \left(1 - i\right) + \left(1 - k\right) t + \left(10 + 3 y\right) \left(10 - 3 y\right) + \left(10 + 7\right) \left( - 9 x + 5\right) + \left(10 - b\right) \left(a - b\right) + \left(12 - m\right) \left(12 + m\right) + \left(13 + 5\right) \times 2 + \left(16 + n^{2}\right) \left(4 + n\right) \left(4 - n\right) + \left(2 + 9 y\right) \left(2 - 9 y\right) + \left(2 - 8\right) \sqrt{u} + \left( - 4 + 2\right) \sqrt{v} + \left(2 - k\right) \left(2 + k\right) + \left(25 + n^{2}\right) \left(25 - n^{2}\right) + \left(25 + n^{2}\right) \left(5 + n\right) \left(5 - n\right) + \left(2\right)^{3} \times P + \left(3 + x\right) \left(4 + y\right) + \left(3 - t\right) \left(s - t\right) + \left(3\right)^{2} \times P + \left(4 + 3 y\right) \left(4 - 3 y\right) + \left(4 + 9 y\right) \left(4 - 9 y\right) + \left(4 - b\right) \left(a - b\right) + \left(45.43 - 30.96\right) \times 0.38 + \left(4\right)^{2} \times P + \left(5 + 8\right) \left( 4 x + 3\right) + \left(5 + x\right) \left(3 + y\right) + \left(5 + x\right) \left(3 - x\right) + \left(5 + x\right) \left(5 + y\right) + \left(5 - 2\right) \times 180 + \left(58.1 - 45.36\right) \times 0.38 + \left(6 + 5 y\right) \left(6 - 5 y\right) + \left(6 + x\right) \left(5 - x\right) + \left(6 - 3 x\right) \left(4 - x\right) + \left(6 - q\right) \left(p - q\right) + \left(6 - s\right) \left(r - s\right) + \left(7 + 3\right) n + \left(7 + 8\right) \sqrt{ 13 a} + \left(7 + v\right) \left(a + b\right) + \left(8 + 3 y\right) \left(8 - 3 y\right) + \left(8 + v\right) \left(a + b\right) + \left(8 + x\right) \left(6 - x\right) + \left(8 - k\right) \left(8 + k\right) + \left(9 + 11 y\right) \left(9 - 11 y\right) + \left(9 + 1\right) \sqrt{a} + \left(9 + n^{2}\right) \left(3 + n\right) \left(3 - n\right) + \left(9 + n^{2}\right) \left(9 - n^{2}\right) + \left(9 + x\right) \left(10 + y\right) + \left(9 + x\right) \left(6 - x\right) + \left(\frac{1}{\cos \theta} - \frac{1}{\sin \theta}\right) \left(\cos \theta + \sin \theta\right) + \left(\frac{2 n}{10} + \frac{n}{10}\right) \times \left(\frac{2 n}{10} - \frac{n}{10}\right) + \left(\frac{2 y}{4} + \frac{y}{4}\right) \times \left(\frac{2 y}{4} - \frac{y}{4}\right) + \left(\frac{x}{x y z} + \frac{y}{x y z} + \frac{z}{x y z}\right) \times \frac{1}{x + y + z} + \left(\left( 4 x\right)^{2} - 1^{2}\right) \left( 5 x + 7\right) + \left(\left( 5 x\right)^{2} - 2^{2}\right) \left( 5 x + 7\right) + \left(a + b + a - b\right) \left(a + b - \left(a - b\right)\right) + \left(a + b + a - b\right) \left(a + b - a + b\right) + \left(b + 4\right) \left(b + 6\right) + \left(k + 2\right) \left(k + 6\right) > 0 + \left(k + 4\right) \left(k + 6\right) + \left(k - 2\right) \left(k + 2\right) + \left(k - 2\right) \left(k + 6\right) > 0 + \left(k - 4\right) \left(k + 4\right) + \left(k - 6\right) \left(k - 2\right) > 0 + \left(m + 3\right) \left(m - 4\right) + \left(m - 6\right) \left(m + 6\right) + \left(n + 11\right) \left(n - 3\right) + \left(n + 12\right) \left(n + 6\right) + \left(n - 2\right) \left(n + 2\right) + \left(p + 10\right) \left(p - 8\right) + \left(p^{2}\right)^{3} \left(q^{3}\right)^{3} + \left(p^{2}\right)^{3} \left(q^{4}\right)^{3} + \left(p^{3}\right)^{3} \left(q^{3}\right)^{3} + \left(p^{4}\right)^{4} \left(q^{2}\right)^{4} + \left(p^{4}\right)^{4} \left(q^{4}\right)^{4} + \left(p^{4}\right)^{4} \left(q^{5}\right)^{4} + \left(r + 3\right) \left(r + 12\right) + \left(r - 3\right) \left(r - 12\right) + \left(r - 4\right) \left(r - 12\right) + \left(s + 2\right) \left(s - 4\right) + \left(s + 9\right) \left(s + 12\right) + \left(t + 12\right) \left(t - 3\right) + \left(t + 2\right) \left(t - 3\right) + \left(t + 7\right) \left(t + 4\right) \left(t + 5\right) + \left(t - 3\right) \left( 3 t + 4\right) + \left(t - 4\right) \left( 3 t + 4\right) + \left(t - 5\right) \left( 10 t + 11\right) + \left(t - 5\right) \left( 5 t + 6\right) + \left(t^{4}\right)^{2} \div \frac{t^{2}}{t^{6}} + \left(t^{4}\right)^{2} \div \frac{t^{5}}{t^{9}} + \left(t^{4}\right)^{3} \div \frac{t^{4}}{t^{9}} + \left(u - 10\right) \left(u + 10\right) + \left(u - v\right) \left(1 + 17\right) + \left(v - 2\right) \left(v + 2\right) + \left(v - 2\right) \left(v - 11\right) + \left(x + 2 y\right) \left( 4 x + 8 y\right) + \left(x + 2 y\right) \left(x^{2} - 2 x y + 4 y^{2}\right) + \left(x + 3 y\right) \left( 8 x + 7 y\right) + \left(x + 4 y\right) \left(x^{2} - 4 x y + 16 y^{2}\right) + \left(x + 5 y\right) \left(x^{2} - 5 x y + 25 y^{2}\right) + \left(x + 10\right) \left(x + 7\right) + \left(x + 10\right) \left(x - 7\right) + \left(x + 10\right) \left(x - 8\right) + \left(x + 11\right) \left(x - 12\right) + \left(x + 11\right) \left(x - 4\right) + \left(x + 11\right) \left(x - 6\right) + \left(x + 12\right) \left(x + 3\right) + \left(x + 12\right) \left(x + 5\right) + \left(x + 12\right) \left(x + 6\right) + \left(x + 12\right) \left(x - 11\right) + \left(x + 13\right) \left(x - 6\right) + \left(x + 14\right) \left(x - 6\right) + \left(x + 16\right) \left(x - 3\right) + \left(x + 1\right) \left(x + 12\right) + \left(x + 1\right) \left(x + 2\right) + \left(x + 1\right) \left(x + 2\right) < 0 + \left(x + 1\right) \left(x + 3\right) + \left(x + 1\right) \left(x + 3\right) < 0 + \left(x + 1\right) \left(x + 3\right) \leq 0 + \left(x + 1\right) \left(x + 4\right) < 0 + \left(x + 1\right) \left(x + 5\right) + \left(x + 1\right) \left(x + 5\right) < 0 + \left(x + 1\right) \left(x - 2\right) < 0 + \left(x + 1\right) \left(x - 3\right) < 0 + \left(x + 1\right) \left(x - 5\right) < 0 + \left(x + 1\right) \left(x^{2} + 2 x - 8\right) + \left(x + 1\right) \left(x^{2} - x + 1\right) + \left(x + 24\right) \left(x + 4\right) + 7 x + \left(x + 2\right) \left(x + 2\right) < 0 + \left(x + 2\right) \left(x + 3\right) < 0 + \left(x + 2\right) \left(x + 4\right) + \left(x + 2\right) \left(x + 4\right) < 0 + \left(x + 2\right) \left(x + 5\right) + \left(x + 2\right) \left(x + 7\right) + \left(x + 2\right) \left(x + 9\right) + \left(x + 2\right) \left(x - 1\right) < 0 + \left(x + 2\right) \left(x - 3\right) < 0 + \left(x + 2\right) \left(x - 3\right) \leq 0 + \left(x + 2\right) \left(x - 4\right) + \left(x + 2\right) \left(x - 4\right) < 0 + \left(x + 2\right) \left(x - 5\right) \leq 0 + \left(x + 3\right) \left(x + 1\right) + \left(x + 3\right) \left(x + 2\right) < 0 + \left(x + 3\right) \left(x + 4\right) + \left(x + 3\right) \left(x + 4\right) < 0 + \left(x + 3\right) \left(x + 5\right) < 0 + \left(x + 3\right) \left(x + 7\right) + \left(x + 3\right) \left(x - 1\right) < 0 + \left(x + 3\right) \left(x - 1\right) \leq 0 + \left(x + 3\right) \left(x - 2\right) < 0 + \left(x + 3\right) \left(x - 5\right) < 0 + \left(x + 3\right) \left(x - 6\right) + \left(x + 4 - x^{2}\right) \left(x + 4 + x^{2}\right) + \left(x + 4\right) \left(x + 1\right) + \left(x + 4\right) \left(x + 1\right) < 0 + \left(x + 4\right) \left(x + 2\right) + \left(x + 4\right) \left(x + 2\right) < 0 + \left(x + 4\right) \left(x + 3\right) < 0 + \left(x + 4\right) \left(x + 4\right)^{2} + \left(x + 4\right) \left(x + 5\right) + \left(x + 4\right) \left(x + 5\right) < 0 + \left(x + 4\right) \left(x + 9\right) + \left(x + 4\right) \left(x - 1\right) < 0 + \left(x + 4\right) \left(x - 2\right) < 0 + \left(x + 4\right) \left(x - 3\right) < 0 + \left(x + 4\right) \left(x - 5\right) + \left(x + 4\right) \left(x - 5\right) < 0 + \left(x + 4\right) \left(x^{2} + 8 x + 16\right) + \left(x + 5\right) \left(x + 10\right) + \left(x + 5\right) \left(x + 1\right) + \left(x + 5\right) \left(x + 2\right) + \left(x + 5\right) \left(x + 3\right) + \left(x + 5\right) \left(x + 3\right) < 0 + \left(x + 5\right) \left(x + 4\right) + \left(x + 5\right) \left(x + 4\right) < 0 + \left(x + 5\right) \left(x + 5\right)^{2} + \left(x + 5\right) \left(x + 7\right) + \left(x + 5\right) \left(x - 1\right) < 0 + \left(x + 5\right) \left(x - 2\right) < 0 + \left(x + 5\right) \left(x - 3\right) < 0 + \left(x + 5\right) \left(x - 4\right) < 0 + \left(x + 5\right) \left(x^{2} + 10 x + 25\right) + \left(x + 5\right) \left(x^{2} + 2 x - 3\right) + \left(x + 6 - x^{2}\right) \left(x + 6 + x^{2}\right) + \left(x + 6\right) x + \left(x + 7 - x^{2}\right) \left(x + 7 + x^{2}\right) + \left(x + 7\right) \left(x + 2\right) + \left(x + 7\right) \left(x + 4\right) + \left(x + 7\right) \left(x - 11\right) + \left(x + 7\right) \left(x - 4\right) + \left(x + 8\right) \left(x + 2\right) + \left(x + 8\right) \left(x + 4\right) + \left(x + 8\right) \left(x + 6\right) + \left(x + 8\right) \left(x + 9\right) + \left(x + 8\right) \left(x - 4\right) + \left(x + 9\right) \left(x + 1\right) + \left(x + 9\right) \left(x + 4\right) + \left(x + 9\right) \left(x + 5\right) + \left(x + 9\right) \left(x + 6\right) + \left(x + 9\right) \left(y - 4\right) + \left(x + x\right) \sqrt{ a x} + \left(x + y\right) \left(x - y\right) + \left(x - 13 y\right) \left(2 + z\right) + \left(x - 15 y\right) \left(10 + z\right) + \left(x - 17 y\right) \left(9 + z\right) + \left(x - 20 y\right) \left(7 + z\right) + \left(x - 9 y\right) \left(x^{2} + 9 x y + 81 y^{2}\right) + \left(x - 11\right) \left(x + 11\right) + \left(x - 11\right) \left(x + 12\right) + \left(x - 11\right) \left(x - 1\right) + \left(x - 1\right) \left(x + 3\right) < 0 + \left(x - 1\right) \left(x + 5\right) < 0 + \left(x - 1\right) \left(x - 10\right) + \left(x - 1\right) \left(x - 2\right) < 0 + \left(x - 1\right) \left(x - 2\right) \leq 0 + \left(x - 1\right) \left(x - 3\right) + \left(x - 1\right) \left(x - 3\right) < 0 + \left(x - 1\right) \left(x - 5\right) < 0 + \left(x - 1\right) \left(x^{2} + x + 1\right) + \left(x - 2\right) \left( 3 x + x - 2 + 9\right) + \left(x - 2\right) \left(x + 1\right) < 0 + \left(x - 2\right) \left(x + 2\right) \leq 0 + \left(x - 2\right) \left(x + 3\right) < 0 + \left(x - 2\right) \left(x + 4\right) + \left(x - 2\right) \left(x - 10\right) < 0 + \left(x - 2\right) \left(x - 11\right) < 0 + \left(x - 2\right) \left(x - 12\right) < 0 + \left(x - 2\right) \left(x - 2\right)^{2} + \left(x - 2\right) \left(x - 3\right) < 0 + \left(x - 2\right) \left(x - 3\right) \leq 0 + \left(x - 2\right) \left(x - 4\right) < 0 + \left(x - 2\right) \left(x - 5\right) < 0 + \left(x - 2\right) \left(x - 6\right) + \left(x - 2\right) \left(x - 6\right) < 0 + \left(x - 2\right) \left(x - 7\right) < 0 + \left(x - 2\right) \left(x - 8\right) < 0 + \left(x - 2\right) \left(x - 9\right) < 0 + \left(x - 2\right) \left(x^{2} + 5 x + 5 x + 25\right) + \left(x - 2\right) \left(x^{2} - 4 x - 6 x + 24\right) + \left(x - 30 + 25\right) \left(x - 30 - 25\right) + \left(x - 3\right) \left(x + 1\right) < 0 + \left(x - 3\right) \left(x + 2\right) + \left(x - 3\right) \left(x + 2\right) < 0 + \left(x - 3\right) \left(x + 3\right) \leq 0 + \left(x - 3\right) \left(x + 5\right) < 0 + \left(x - 3\right) \left(x - 10\right) < 0 + \left(x - 3\right) \left(x - 11\right) < 0 + \left(x - 3\right) \left(x - 12\right) < 0 + \left(x - 3\right) \left(x - 1\right) < 0 + \left(x - 3\right) \left(x - 2\right) < 0 + \left(x - 3\right) \left(x - 4\right) < 0 + \left(x - 3\right) \left(x - 5\right) < 0 + \left(x - 3\right) \left(x - 6\right) < 0 + \left(x - 3\right) \left(x - 8\right) < 0 + \left(x - 3\right) \left(x - 9\right) < 0 + \left(x - 4\right) \left( 6 x + x - 4 + 9\right) + \left(x - 4\right) \left( 7 x + 5\right) + \left(x - 4\right) \left(x + 1\right) < 0 + \left(x - 4\right) \left(x + 1\right) \leq 0 + \left(x - 4\right) \left(x + 2\right) < 0 + \left(x - 4\right) \left(x + 3\right) + \left(x - 4\right) \left(x + 4\right) + \left(x - 4\right) \left(x + 4\right) \leq 0 + \left(x - 4\right) \left(x + 5\right) < 0 + \left(x - 4\right) \left(x - 11\right) < 0 + \left(x - 4\right) \left(x - 12\right) < 0 + \left(x - 4\right) \left(x - 1\right) < 0 + \left(x - 4\right) \left(x - 3\right) < 0 + \left(x - 4\right) \left(x - 3\right) \leq 0 + \left(x - 4\right) \left(x - 5\right) < 0 + \left(x - 4\right) \left(x - 5\right) \leq 0 + \left(x - 4\right) \left(x - 6\right) < 0 + \left(x - 4\right) \left(x - 7\right) < 0 + \left(x - 4\right) \left(x - 8\right) < 0 + \left(x - 4\right) \left(x - 9\right) < 0 + \left(x - 4\right) \left(x^{2} + 2 x + 5 x + 10\right) + \left(x - 4\right) \left(x^{2} + 7 x + 10\right) + \left(x - 5\right) \left(x + 1\right) < 0 + \left(x - 5\right) \left(x + 2\right) \leq 0 + \left(x - 5\right) \left(x + 3\right) < 0 + \left(x - 5\right) \left(x + 4\right) + \left(x - 5\right) \left(x + 4\right) < 0 + \left(x - 5\right) \left(x + 5\right) \leq 0 + \left(x - 5\right) \left(x - 10\right) < 0 + \left(x - 5\right) \left(x - 11\right) < 0 + \left(x - 5\right) \left(x - 12\right) < 0 + \left(x - 5\right) \left(x - 1\right) + \left(x - 5\right) \left(x - 1\right) < 0 + \left(x - 5\right) \left(x - 2\right) \leq 0 + \left(x - 5\right) \left(x - 3\right) < 0 + \left(x - 5\right) \left(x - 4\right) < 0 + \left(x - 5\right) \left(x - 7\right) < 0 + \left(x - 5\right) \left(x - 8\right) < 0 + \left(x - 5\right) \left(x - 9\right) < 0 + \left(x - 5\right) \left(x^{2} - 4 x + 3 x - 12\right) + \left(x - 5\right) \left(x^{2} - x - 3 x + 3\right) + \left(x - 6\right) \left(x + 1\right) + \left(x - 6\right) \left(x + 5\right) + \left(x - 6\right) \left(x + 6\right) \leq 0 + \left(x - 6\right) \left(x - 10\right) < 0 + \left(x - 6\right) \left(x - 11\right) < 0 + \left(x - 6\right) \left(x - 12\right) < 0 + \left(x - 6\right) \left(x - 8\right) + \left(x - 6\right) \left(x - 9\right) < 0 + \left(x - 6\right) \left(x^{2} - 5 x - 5 x + 25\right) + \left(x - 7\right) \left(x + 6\right) + \left(x - 7\right) \left(x - 10\right) < 0 + \left(x - 7\right) \left(x - 11\right) < 0 + \left(x - 7\right) \left(x - 12\right) < 0 + \left(x - 7\right) \left(x - 5\right) + \left(x - 7\right) \left(x - 9\right) < 0 + \left(x - 8\right) \left(x + 7\right) + \left(x - 8\right) \left(x - 1\right) < 0 + \left(x - 8\right) \left(x - 6\right) + \left(x - 9\right) \left(x + 4\right) < 0 + \left(x - 9\right) \left(x + 9\right) + \left(x - 9\right) \left(x - 12\right) + \left(x - \frac{2}{11}\right) \left(x + \frac{2}{11}\right) + \left(x - \frac{2}{3}\right) \left(x + \frac{2}{3}\right) + \left(x - \frac{5}{3}\right) \left(x + \frac{5}{3}\right) + \left(x - \frac{7}{2}\right) \left(x + \frac{7}{2}\right) + \left(x - y\right) \left(x + y\right) \left(x^{4} + x^{2} y^{2} + y^{4}\right) + \left(x - y\right) \left(x^{2} + x y + y^{2}\right) \left(x + y\right) \left(x^{2} - x y + y^{2}\right) + \left(x^{2} + 8 x + 15\right) \left(x + 3\right) + \left(x^{2} + x y + y^{2}\right) \left(x^{2} - x y + y^{2}\right) + \left(x^{2} + 1\right) \left( 2 x + 9\right) + \left(x^{2} + 1\right) \left( 20 x + 19\right) + \left(x^{2} + 4\right) \left(x + 2\right) \left(x - 2\right) + \left(x^{2} + 4\right) \left(x^{2} - 4\right) + \left(x^{2} + 9\right) \left(x + 3\right) \left(x - 3\right) + \left(x^{2} + 9\right) \left(x^{2} - 9\right) + \left(x^{2} + x^{2}\right) \sqrt{ a x} + \left(x^{2} - \left(x + 4\right)\right) \left(x^{2} + \left(x + 4\right)\right) + \left(x^{2} - \left(x + 5\right)\right) \left(x^{2} + \left(x + 5\right)\right) + \left(x^{2} - \left(x + 8\right)\right) \left(x^{2} + \left(x + 8\right)\right) + \left(x^{2} - x - 4\right) \left(x^{2} + x + 4\right) + \left(x^{2} - x - 5\right) \left(x^{2} + x + 5\right) + \left(x^{2} - x - 8\right) \left(x^{2} + x + 8\right) + \left(x^{2} - y^{2}\right) \left(\left(x^{2}\right)^{2} + x^{2} y^{2} + \left(y^{2}\right)^{2}\right) + \left(x^{2} - y^{2}\right) \left(x^{4} + x^{2} y^{2} + y^{4}\right) + \left(x^{3} - y^{3}\right) \left(x^{3} + y^{3}\right) + \left(x^{5}\right)^{4} \times \left(y^{4}\right)^{4} + \left(y + 15 y^{2} - y\right) \left(y + 15 y^{2} + y\right) + \left(y + 5 y^{2} - y\right) \left(y + 5 y^{2} + y\right) + \left(y + 15\right) \times \frac{y^{2}}{15} + \left(y + 19\right) \times \frac{y^{2}}{19} + \left(y + 2 + x\right) \left(y + 7\right) + \left(y + 2\right) \left(y - 4\right) + \left(y + 5\right) \times \frac{y^{4}}{5} + \left(y - 4\right) \left( 8 y - 10\right) + \left(y - x\right) \left(y + x\right) + \left(y - z\right) \left(x - w\right) + {0 \choose 8} \times 3^{10 - 8} \left(\sqrt{x}\right)^{8} + {0 \choose 8} \times 3^{2} \left(\sqrt{x}\right)^{8} + {0 \choose 8} \times 9 x^{4} + {1 \choose 5} u^{11 - 5} v^{5}, {1 \choose 6} u^{11 - 6} v^{6} + {2 \choose 0} y^{12 - 10} \times 3^{10} + {3 \choose 0} v^{3} \times \left(\frac{1}{3}\right)^{0} + {3 \choose 1} v^{2} \times \left(\frac{1}{3}\right)^{1} + {3 \choose 2} v^{1} \times \left(\frac{1}{3}\right)^{2} + {3 \choose 3} v^{0} \times \left(\frac{1}{3}\right)^{3} + {4 \choose 0} \left( 3 v\right)^{4} \left( 2 u\right)^{0} + {4 \choose 1} \left( 3 v\right)^{3} \left( 2 u\right)^{1} + {4 \choose 2} \left( 3 v\right)^{2} \left( 2 u\right)^{2} + {4 \choose 3} \left( 3 v\right)^{1} \left( 2 u\right)^{3} + {4 \choose 4} \left( 3 v\right)^{0} \left( 2 u\right)^{4} + {4 \choose 0} \left( \sqrt{5} x\right)^{4} \left(\frac{1}{y}\right)^{0} + {4 \choose 1} \left( \sqrt{5} x\right)^{3} \left(\frac{1}{y}\right)^{1} + {4 \choose 2} \left( \sqrt{5} x\right)^{2} \left(\frac{1}{y}\right)^{2} + {4 \choose 3} \left( \sqrt{5} x\right)^{1} \left(\frac{1}{y}\right)^{3} + {4 \choose 4} \left( \sqrt{5} x\right)^{0} \left(\frac{1}{y}\right)^{4} + {4 \choose 0} \left(\frac{u}{2}\right)^{4} \left( - 2 \right)^{0} + {4 \choose 1} \left(\frac{u}{2}\right)^{3} \left( - 2 \right)^{1} + {4 \choose 2} \left(\frac{u}{2}\right)^{2} \left( - 2 \right)^{2} + {4 \choose 3} \left(\frac{u}{2}\right)^{1} \left( - 2 \right)^{3} + {4 \choose 4} \left(\frac{u}{2}\right)^{0} \left( - 2 \right)^{4} + {4 \choose 0} \left(u^{2}\right)^{4 - 0} \left( 2 v^{2}\right)^{0} + {4 \choose 1} \left(u^{2}\right)^{4 - 1} \left( 2 v^{2}\right)^{1} + {4 \choose 2} \left(u^{2}\right)^{4 - 2} \left( 2 v^{2}\right)^{2} + {4 \choose 3} \left(u^{2}\right)^{4 - 3} \left( 2 v^{2}\right)^{3} + {4 \choose 4} \left(u^{2}\right)^{4 - 4} \left( 2 v^{2}\right)^{4} + {4 \choose 5} \left(u^{2}\right)^{4 - 5} \left( 2 v^{2}\right)^{5} + {4 \choose 0} \left(u^{2}\right)^{4} \left( 2 v^{2}\right)^{0} + {4 \choose 1} \left(u^{2}\right)^{3} \left( 2 v^{2}\right)^{1} + {4 \choose 2} \left(u^{2}\right)^{2} \left( 2 v^{2}\right)^{2} + {4 \choose 3} \left(u^{2}\right)^{1} \left( 2 v^{2}\right)^{3} + {4 \choose 4} \left(u^{2}\right)^{0} \left( 2 v^{2}\right)^{4} + {4 \choose 0} y^{4} \times \left(\frac{1}{2}\right)^{0} + {4 \choose 1} y^{3} \times \left(\frac{1}{2}\right)^{1} + {4 \choose 2} y^{2} \times \left(\frac{1}{2}\right)^{2} + {4 \choose 3} y^{1} \times \left(\frac{1}{2}\right)^{3} + {4 \choose 4} y^{0} \times \left(\frac{1}{2}\right)^{4} + {5 \choose 0} \left( 3 y\right)^{5} \left( 2 r\right)^{0} + {5 \choose 1} \left( 3 y\right)^{4} \left( 2 r\right)^{1} + {5 \choose 2} \left( 3 y\right)^{3} \left( 2 r\right)^{2} + {5 \choose 3} \left( 3 y\right)^{2} \left( 2 r\right)^{3} + {5 \choose 4} \left( 3 y\right)^{1} \left( 2 r\right)^{4} + {5 \choose 5} \left( 3 y\right)^{0} \left( 2 r\right)^{5} + {5 \choose 0} \times a^{5} - {5 \choose 1} a^{3} + {5 \choose 2} \times a - \frac{{5 \choose 3}}{a} + \frac{{5 \choose 4}}{a^{3}} - \frac{{5 \choose 5}}{a^{5}} + {5 \choose 0} \times a^{5} \times 1 + {5 \choose 1} \times a^{4} \times \frac{- 1}{a} + {5 \choose 2} \times a^{3} \times \frac{1}{a^{2}} + {5 \choose 3} \times a^{2} \times \frac{- 1}{a^{3}} + {5 \choose 4} \times a \times \frac{1}{a^{4}} + {5 \choose 5} \times 1 \times \frac{- 1}{a^{5}} + {5 \choose 0} a^{5 - 0} \left(\frac{- 1}{a}\right)^{0} + {5 \choose 1} a^{5 - 1} \left(\frac{- 1}{a}\right)^{1} + {5 \choose 2} a^{5 - 2} \left(\frac{- 1}{a}\right)^{2} + {5 \choose 3} a^{5 - 3} \left(\frac{- 1}{a}\right)^{3} + {5 \choose 4} a^{5 - 4} \left(\frac{- 1}{a}\right)^{4} + {5 \choose 5} a^{5 - 5} \left(\frac{- 1}{a}\right)^{5} + {5 \choose 0} a^{5} \left(\frac{- 1}{a}\right)^{0} + {5 \choose 1} a^{4} \left(\frac{- 1}{a}\right)^{1} + {5 \choose 2} a^{3} \left(\frac{- 1}{a}\right)^{2} + {5 \choose 3} a^{2} \left(\frac{- 1}{a}\right)^{3} + {5 \choose 4} a^{1} \left(\frac{- 1}{a}\right)^{4} + {5 \choose 5} a^{0} \left(\frac{- 1}{a}\right)^{5} + {6 \choose 0} \times a^{6} - {6 \choose 1} a^{4} + {6 \choose 2} \times a^{2} - {6 \choose 3} + \frac{{6 \choose 4}}{a^{2}} - \frac{{6 \choose 5}}{a^{4}} + \frac{{6 \choose 6}}{a^{6}} + {6 \choose 0} \times a^{6} \times 1 + {6 \choose 1} \times a^{5} \times \frac{- 1}{a} + {6 \choose 2} \times a^{4} \times \frac{1}{a^{2}} + {6 \choose 3} \times a^{3} \times \frac{- 1}{a^{3}} + {6 \choose 4} \times a^{2} \times \frac{1}{a^{4}} + {6 \choose 5} \times a \times \frac{- 1}{a^{5}} + {6 \choose 6} \times 1 \times \frac{1}{a^{6}} + {6 \choose 0} a^{6 - 0} \left(\frac{- 1}{a}\right)^{0} + {6 \choose 1} a^{6 - 1} \left(\frac{- 1}{a}\right)^{1} + {6 \choose 2} a^{6 - 2} \left(\frac{- 1}{a}\right)^{2} + {6 \choose 3} a^{6 - 3} \left(\frac{- 1}{a}\right)^{3} + {6 \choose 4} a^{6 - 4} \left(\frac{- 1}{a}\right)^{4} + {6 \choose 5} a^{6 - 5} \left(\frac{- 1}{a}\right)^{5} + {6 \choose 6} a^{6 - 6} \left(\frac{- 1}{a}\right)^{6} + {6 \choose 0} a^{6} \left(\frac{- 1}{a}\right)^{0} + {6 \choose 1} a^{5} \left(\frac{- 1}{a}\right)^{1} + {6 \choose 2} a^{4} \left(\frac{- 1}{a}\right)^{2} + {6 \choose 3} a^{3} \left(\frac{- 1}{a}\right)^{3} + {6 \choose 4} a^{2} \left(\frac{- 1}{a}\right)^{4} + {6 \choose 5} a^{1} \left(\frac{- 1}{a}\right)^{5} + {6 \choose 6} a^{0} \left(\frac{- 1}{a}\right)^{6} + {6 \choose 4} \left( 3 u\right)^{6 - 4} \left( - v \right)^{4} + {7 \choose 0} y^{7 - 0} \left( - 2 \right)^{0} + {7 \choose 1} y^{7 - 1} \left( - 2 \right)^{1} + {7 \choose 2} y^{7 - 2} \left( - 2 \right)^{2} + {7 \choose 3} y^{7 - 3} \left( - 2 \right)^{3} + {7 \choose 4} y^{7 - 4} \left( - 2 \right)^{4} + {7 \choose 5} y^{7 - 5} \left( - 2 \right)^{5} + {7 \choose 6} y^{7 - 6} \left( - 2 \right)^{6} + {7 \choose 7} y^{7 - 7} \left( - 2 \right)^{7} + {7 \choose 0} y^{7 - 0} \left( - 3 \right)^{0} + {7 \choose 1} y^{7 - 1} \left( - 3 \right)^{1} + {7 \choose 2} y^{7 - 2} \left( - 3 \right)^{2} + {7 \choose 3} y^{7 - 3} \left( - 3 \right)^{3} + {7 \choose 4} y^{7 - 4} \left( - 3 \right)^{4} + {7 \choose 5} y^{7 - 5} \left( - 3 \right)^{5} + {7 \choose 6} y^{7 - 6} \left( - 3 \right)^{6} + {7 \choose 7} y^{7 - 7} \left( - 3 \right)^{7} + {7 \choose 0} y^{7} \left( - 2 \right)^{0} + {7 \choose 1} y^{6} \left( - 2 \right)^{1} + {7 \choose 2} y^{5} \left( - 2 \right)^{2} + {7 \choose 3} y^{4} \left( - 2 \right)^{3} + {7 \choose 4} y^{3} \left( - 2 \right)^{4} + {7 \choose 5} y^{2} \left( - 2 \right)^{5} + {7 \choose 6} y^{1} \left( - 2 \right)^{6} + {7 \choose 7} y^{0} \left( - 2 \right)^{7} + {7 \choose 0} y^{7} \left( - 3 \right)^{0} + {7 \choose 1} y^{6} \left( - 3 \right)^{1} + {7 \choose 2} y^{5} \left( - 3 \right)^{2} + {7 \choose 3} y^{4} \left( - 3 \right)^{3} + {7 \choose 4} y^{3} \left( - 3 \right)^{4} + {7 \choose 5} y^{2} \left( - 3 \right)^{5} + {7 \choose 6} y^{1} \left( - 3 \right)^{6} + {7 \choose 7} y^{0} \left( - 3 \right)^{7} + \pi \left(x^{2} - y^{2} + z^{2}\right) + \pi x^{2} - \pi y^{2} + \pi z^{2} + \pi x^{2} - \left( \pi y^{2} - \pi z^{2}\right) + \sin \theta \times \frac{1}{\cos \theta} + \sqrt[3]{27} a^{5} + \sqrt[3]{8} a^{4} + \sqrt[3]{v^{3}} \times \sqrt[3]{x^{6}} + \sqrt[3]{v^{3}} \times x^{2} + \sqrt{16} a^{5} + \sqrt{25} \sqrt{x} + \sqrt{36} \sqrt{x} + \sqrt{7^{2}} \sqrt{ 13 a} + \sqrt{8^{2}} \sqrt{ 13 a} + \sqrt{81} \sqrt{x} + \sqrt{8^{2}} \sqrt{ 5 a} + \sqrt{4^{2}} \sqrt{ 5 a} + a \left(10 - b\right) - b \left(10 - b\right) + a \left(4 - b\right) - b \left(4 - b\right) + a \left(b - 2\right) + 6 \left(b - 2\right) + a b + a b + 7 a + a c + b c + a^{ - 2 - \left( - 8 \right)} \times b^{ - 2 - 4} + a^{2} \div a^{2}: a^{8} \div a^{2} + a^{2} \times b^{3} + a^{2} b^{2} \times \left( - 5 a b \right) + \left( - 6 a b \times \left( - 5 a b \right) \right) + \left( - 4 \times \left( - 5 a b\right)\right) + a^{3} \div a^{3}: a^{6} \div a^{3} + a^{3} \div a^{3}: a^{7} \div a^{3} + a^{3} \div a^{3}: a^{9} \div a^{3} + a^{3} \times b^{3} + a^{4} \times b^{2} + a^{5} \div a^{5}: a^{9} \div a^{5} + a^{6} b^{ - 6 } + b \left(b + 4\right) + 6 \left(b + 4\right) + c^{2} \left( 3 c - d\right) + 3 d \left(d - 3 c\right) + c^{2} \left( 3 c - d\right) - 3 d \left( 3 c - d\right) + e^{ 2 x} \left( 10 x - 3\right) > 0 + e^{ 3 x} \left( 12 x - 7\right) > 0 + e^{ 3 x} \left( 12 x-1\right) > 0 + e^{ 3 x} \left( 15 x - 2\right) > 0 + e^{ 3 x} \left( 6 x - 5\right) > 0 + e^{ 4 x} \left( 12 x - 7\right) > 0 + e^{ 4 x} \left( 20 x - 9\right) > 0 + e^{ 4 x} \left( 20 x-1\right) > 0 + e^{ 5 x} \left( 10 x - 7\right) > 0 + e^{ 5 x} \left( 15 x - 8\right) > 0 + e^{\ln x} e^{ 3 x} + e^{\ln x} e^{ 4 x} + e^{x} \lim_{h \to 0}\left(\frac{e^{h} - 1}{h}\right) + k \left(k - 10\right) + k \left(k - 7\right) + k \left(m + n\right) + m \left( 14 k - n\right) + m \left( 21 n + w\right) + p \left( 21 n + w\right) + m \left(m + 10\right) - 13 \left(m + 4\right) + 2 + m \left(m + 11\right) - 16 \left(m + 2\right) + 5 + m \left(m + 13\right) - 15 \left(m + 5\right) + 2 + m \left(m + 14\right) - 18 \left(m + 5\right) + 3 + m \left(m + 14\right) - 19 \left(m + 5\right) + 1 + m \left(m + 2 + 6\right) - 10 \left(m + 2\right) + 4 + m \left(m + 2 + 9\right) - 16 \left(m + 2\right) + 5 + m \left(m + 2\right) - 3 \left(m + 2\right) + m \left(m + 2\right) - 5 \left(m + 2\right) + m \left(m + 3 + 4\right) - 10 \left(m + 3\right) + 3 + m \left(m + 3 + 5\right) - 10 \left(m + 3\right) + 5 + m \left(m + 3\right) - 2 \left(m + 3\right) + m \left(m + 4 + 4\right) - 11 \left(m + 4\right) + 1 + m \left(m + 4 + 5\right) - 12 \left(m + 4\right) + 4 + m \left(m + 4 + 6\right) - 13 \left(m + 4\right) + 2 + m \left(m + 4\right) - 2 \left(m + 4\right) + m \left(m + 4\right) - 7 \left(m + 4\right) + m \left(m + 5 + 8\right) - 15 \left(m + 5\right) + 2 + m \left(m + 5 + 9\right) - 18 \left(m + 5\right) + 3 + m \left(m + 5 + 9\right) - 19 \left(m + 5\right) + 1 + m \left(m + 5\right) - 7 \left(m + 5\right) + m \left(m + 5\right) - 8 \left(m + 2\right) + 3 + m \left(m + 6\right) - 7 \left(m + 6\right) + m \left(m + 7\right) - 10 \left(m + 3\right) + 3 + m \left(m + 7\right) - 9 \left(m + 7\right) + m \left(m + 8\right) - 10 \left(m + 2\right) + 4 + m \left(m + 8\right) - 10 \left(m + 3\right) + 5 + m \left(m + 8\right) - 11 \left(m + 4\right) + 1 + m \left(m + 8\right) - 4 \left(m + 8\right) + m \left(m + 9\right) - 12 \left(m + 4\right) + 4 + m \left(m + 9\right) - 2 \left(m + 9\right) + m \left(m + 9\right) - 7 \left(m + 9\right) + m \left(n - 4\right) + 6 \left(n - 4\right) + m \left(n - 5\right) + 3 \left(n - 5\right) + m k + n k + m n + m n + 8 m + m n - 4 m + 6 n - 24 + m n - 5 m + 3 n - 15 + m^{2} \times m^{4} + m^{2} \times m^{5} + m^{3} \times m^{2} + m^{3} \times m^{3} + m^{4} \times m^{4} + m^{5 - 3} \times m^{5} + m^{5} \times m^{2} + m^{5} n^{ - 4 } + m^{5} n^{ - 5 } + m^{6 - 2} \times m^{5} + m^{6 - 3} \times m^{2} + m^{7 - 2} \times m^{3} + m^{7 - 4} \times m^{2} + m^{7 - 4} \times m^{3} + m^{7 - 5} \times m^{3} + m^{7 - 5} \times m^{4} + m^{8 - 3} \times m^{5} + m^{9 - 5} \times m^{4} + n \left(n + 1\right) - 2 + n \log 0.76 > \log 0.1 + n \times 8 + 3 \times 8 + p \left( 15 q r - 2 s t\right) + p \left( 16 q r - 11 s t\right) + p \left( 2 q r - 15 s t\right) + p \left( 20 q r - 3 s t\right) + p \left( 3 q r - 14 s t\right) + p \left( 6 q r - 5 s t\right) + p \left( 8 q r - 7 s t\right) + p \left( 9 q r - 16 s t\right) + p \left( 9 q r - 2 s t\right) + p \left(6 - q\right) - q \left(6 - q\right) + p \left(q - 3\right) + 2 \left(q - 3\right) + p \left(q - 6\right) + 5 \left(q - 6\right) + p q + p q + 9 p + p q - 3 p + p q - 3 p + 2 q - 6 + p q \left( 16 q - 15 y\right) + r s \left( 16 q - 15 y\right) + p q \left( 18 q - 7 y\right) + r s \left( 18 q - 7 y\right) + p q \left( 7 q - 20 y\right) + r s \left( 7 q - 20 y\right) + p q r \left(1 + p q + p^{2} q^{2}\right) + p q r \left(1 - p q r - p^{2} q^{2} r^{2}\right) + p^{ - 5 } \times q^{5} + p^{ 2 \times 2} \times q^{ 2 \times 4} + p^{ 2 \times 3} q^{ 4 \times 3} + p^{ 2 \times 8} \times q^{ 3 \times 4} + p^{ 4 \times 4} q^{ 2 \times 4} + p^{ 4 \times 4} q^{ 4 \times 4} + p^{ 4 \times 8} \times q^{ 4 \times 6} + p^{ 5 \times 8} \times q^{ 9 \times 10} + p^{ 5 \times 9} \times q^{ 6 \times 10} + p^{ 9 \times 4} \times q^{ 8 \times 8} + p^{14 - 9} \div p^{4} + p^{16} q^{12} + p^{16} q^{16} + p^{16} q^{8} + p^{17 - 7} \div p^{5} + p^{18 - 8} \div p^{5} + p^{2} \times p^{ 3 \times 4} + p^{2} \times p^{2} + p^{2} q^{3} \left(5 + 9 p^{2} q^{3} + 7 p^{4} q^{6}\right) + p^{32} q^{24} + p^{36} q^{64} + p^{3} \times p^{2} + p^{3} \times p^{4} + p^{3} \times p^{5} + p^{3} q^{3} \left(8 + 5 p^{3} q^{3} + 3 p^{6} q^{6}\right) + p^{40} q^{90} + p^{45} q^{60} + p^{4} \times p^{ 2 \times 4} + p^{4} \times p^{ 4 \times 3} + p^{4} \times p^{12} + p^{4} \times p^{3} + p^{4} \times p^{4} + p^{4} \times p^{5} + p^{4} \times p^{8} + p^{5} \div p^{4} + p^{5} \times p^{2} + p^{5} \times p^{3} + p^{5} \times p^{4} + p^{5} \times p^{5} + p^{6} \div p^{2} + p^{6} q^{12} + p^{7} \div p^{2} + p^{8 - 4} \div p^{2} + p^{8} \div p^{4} + p^{8} \div p^{5} + r \left( 28 s + w\right) + t \left( 28 s + w\right) + r \left(6 - s\right) + s \left(s - 6\right) + r \left(6 - s\right) - s \left(6 - s\right) + r \left(s + t\right) + r \left(s - 8\right) + 4 \left(s - 8\right) + r \times r - r \times 8 + r s + 2 r + r s + 7 r + r s + 8 r + r s - 8 r + 4 s - 32 + r^{ 10 \times 4} \div r^{ 8 \times 10} + r^{ 3 \times 11} \div r^{ 4 \times 3} + r^{ 4 \times 9} \div r^{ 3 \times 2} + r^{ 7 \times 4} \div r^{ 6 \times 6} + r^{ 9 \times 10} \div r^{ 2 \times 5} + r^{28} \div r^{36} + r^{36} \div r^{6} + r^{90} \div r^{10} + s \left(3 - t\right) + t \left(t - 3\right) + s r + t r + s t + t m^{2} + 3 + t y + t^{12} \times \frac{t^{9}}{t^{4}} + t^{12} \times t^{5} + t^{8} \div \frac{t^{2}}{t^{6}} + t^{8} \div \frac{t^{5}}{t^{9}} + t^{8} \times \frac{t^{6}}{t^{2}} + t^{8} \times \frac{t^{9}}{t^{5}} + t^{8} \times t^{4} + u v + u w + u^{8} \times 1 + 4 u^{6} \times 2 v^{2} + 6 u^{4} \times 4 v^{4} + 4 u^{2} \times 8 v^{6} + 1 \times 16 v^{8} + v w + v x^{2} + w \left(u + v\right) + w \left(w + 9\right) + w \times 1 + w \times w + x \div 11 + x \left( - 1 + 2 y + 11 y z + 18 z\right) + x \left( - 1 + 4 y + 3 y z + 12 z\right) + x \left( - 1 + 8 y + 5 y z + 24 z\right) + x \left( 10 x - 6\right) - 3 \left( 10 x - 6\right) + 3 x + x \left( 19 y + w\right) + z \left( 19 y + w\right) + x \left( 2 x y^{2} z^{2} + 5 y z - 7 x\right) + x \left( 21 y + w\right) + z \left( 21 y + w\right) + x \left( 26 y + w\right) + z \left( 26 y + w\right) + x \left( 27 y + w\right) + z \left( 27 y + w\right) + x \left( 8 x y^{2} z^{2} + 7 y z - 9 x\right) + x \left(10 + z\right) - 15 y \left(10 + z\right) + x \left(13 - x\right) + x \left(18 - x\right) + x \left(19 - x\right) + x \left(2 + z\right) - 11 y \left(2 + z\right) + x \left(2 + z\right) - 13 y \left(2 + z\right) + x \left(2 - x\right) \leq 0 + x \left(27 - x\right) + x \left(29 - x\right) + x \left(3 + z\right) - 14 y \left(3 + z\right) + x \left(3 - x\right) \leq 0 + x \left(4 - x\right) \leq 0 + x \left(49 - x\right) + x \left(5 - x\right) \leq 0 + x \left(6 - x\right) \leq 0 + x \left(7 + z\right) - 20 y \left(7 + z\right) + x \left(7 - x\right) \leq 0 + x \left(9 + z\right) - 17 y \left(9 + z\right) + x \left(x + 2\right) + 4 \left(x + 2\right) + x \left(x + 3\right) + 5 \left(x + 3\right) + x \left(x + 4\right) + 5 \left(x + 4\right) + x \left(x + 5\right) + 6 \left(x + 5\right) + x \left(x + 6\right) + 3 \left(x + 6\right) + x \left(x + 6\right) + 4 \left(x + 6\right) + x \left(x + 8\right) + 9 \left(x + 8\right) + x \left(x - 11\right) + 12 \left(x - 11\right) + x \left(x - 12\right) + 7 \left(x - 12\right) + x \left(x - 12\right) - 11 \left(x - 12\right) + x \left(x - 2\right) + 4 \left(x - 2\right) + x \left(x - 2\right) + 5 \left(x - 2\right) + x \left(x - 3\right) - 7 \left(x - 3\right) + x \left(x - 4\right) - 3 \left(x - 4\right) + x \left(x - 5\right) + 9 \left(x - 5\right) + x \left(x - 5\right) \left(x - 5 - 3\right) + x \left(x - 6\right) \left(x - 6 - 7\right) + x \left(x - 7\right) + 12 \left(x - 7\right) + x \left(x - 7\right) - 9 \left(x - 7\right) + x \left(x - 9\right) + 11 \left(x - 9\right) + x \left(x^{2} + 10 x + 25\right) + 5 \left(x^{2} + 10 x + 25\right) + x \left(x^{2} + 7 x + 10\right) - 4 \left(x^{2} + 7 x + 10\right) + x \left(x^{2} + 8 x + 16\right) + 4 \left(x^{2} + 8 x + 16\right) + x \left(x^{2} - 4 x + 4\right) - 2 \left(x^{2} - 4 x + 4\right) + x \left(x^{2} - x - 12\right) - 5 \left(x^{2} - x - 12\right) + x \left(y - 5\right) + 2 \left(y - 5\right) + x \log 11 > \log 50 + x \log 11 > \log 60 + x \log 11 > \log 70 + x \log 13 > \log 50 + x \log 13 > \log 60 + x \log 13 > \log 70 + x \log 13 > \log 80 + x \log 13 > \log 90 + x \log 17 > \log 50 + x \log 17 > \log 60 + x \log 17 > \log 70 + x \log 17 > \log 80 + x \log 17 > \log 90 + x \log 19 > \log 50 + x \log 19 > \log 60 + x \log 19 > \log 70 + x \log 19 > \log 80 + x \log 19 > \log 90 + x \sqrt{ a x} + x \sqrt{ a x} + x y + x y + 8 x^{2} y + x y - 4 x + 9 y - 36 + x y \left( 9 x y z^{2} + 2 z - 5 x y^{2}\right) + x y^{3} + x^{10} y^{8} + x^{10} y^{9} + x^{20} y^{16} + x^{2} \left( 2 x + 9\right) + 2 x + 9 + x^{2} \left( 20 x + 19\right) + 20 x + 19 + x^{2} \left(x - 2\right) \left(x - 4\right) + x^{2} \left(x^{2} + 10\right) + 10 \left(x^{2} + 10\right) + x^{2} \left(x^{2} + 8\right) + 8 \left(x^{2} + 8\right) + x^{2} \sqrt{ a x} + x^{2} \sqrt{ a x} + x^{2} y^{2} \times \left( - 5 x y \right) + 2 x y \times \left( - 5 x y \right) + 2 \times \left( - 5 x y\right) + x^{2} y^{4} + x^{6} y^{7} + x^{6} y^{8} + x^{6} y^{9} + x^{7} y^{6} + x^{9} y^{5} + y \left(y + 10\right) + y \left(y + 3\right) + y \left(y + 6\right) + y \times \frac{y^{2}}{15} + 15 \times \frac{y^{2}}{15} + y \times \frac{y^{2}}{19} + 19 \times \frac{y^{2}}{19} + y \times \frac{y^{2}}{20} + 20 \times \frac{y^{2}}{20} + y \times \frac{y^{3}}{8} + 8 \times \frac{y^{3}}{8} + y \times \frac{y^{4}}{16} + 16 \times \frac{y^{4}}{16} + y \times \frac{y^{4}}{3} + 3 \times \frac{y^{4}}{3} + y \times \frac{y^{4}}{5} + 5 \times \frac{y^{4}}{5} + y \times y + y w - 3 y + 8 w - 24 + y^{2} \left(y^{2} + y + 9\right) + 2 y \left(y^{2} + y + 9\right) + 7 \left(y^{2} + y + 9\right) + y^{2} \times 3^{3} \times y^{3} + y^{2} \times y^{2} + y^{2} \times y + y^{2} \times 9 + 2 y y^{2} + 2 y y + 2 y \times 9 + 7 y^{2} + 7 y + 7 \times 9 + y^{3} \times 2^{4} \times y^{4} + y^{3} \times 3^{2} \times y^{2} + y^{5} \times 2^{3} \times y^{3} + y^{5} \times 3^{3} \times y^{3} + y^{5} \times 4^{3} \times y^{3} + y^{5} \times 4^{4} \times y^{4} + y^{6} \times 2^{3} \times y^{3} + y^{6} \times 2^{5} \times y^{5} + y^{6} \times 3^{3} \times y^{3} + y^{7} \times 2^{2} \times y^{2} + y^{8} \times 3^{5} \times y^{5} + y^{8} \times 4^{4} \times y^{4} + y^{8} \times 4^{5} \times y^{5} + z \left( 17 y - t\right) + z^{2} \left(1 + 2 z^{2}\right) + z^{2} \left(1 + 2 z^{3}\right) + z^{2} \left(1 + 2 z^{4}\right) + z^{2} \left(1 + 3 z^{3}\right) + z^{2} \left(1 + 4 z^{2}\right) + z^{2} \left(1 + 4 z^{3}\right) + z^{2} \left(1 + 4 z^{4}\right) + z^{2} \left(1 + 5 z^{3}\right) + z^{2} \left(1 + 6 z^{2}\right) + z^{2} \left(1 + 6 z^{4}\right) + z^{2} \left(1 + 7 z^{3}\right) + z^{2} \left(1 + 7 z^{4}\right) + z^{2} \left(1 + 8 z^{2}\right) ++0 ++1 < 89 ++1.05y\le10.5-1.75x ++1.05y\le12.60-1.4x ++1.30y\le11.70-1.95x ++1.50y\le-2.25x+9 ++1.65y\le13.20-1.10x ++103<+130 ++108>-354 ++109>+48 ++10p+55 ++10x>0 ++11-11-2x\le-15+11 ++11x>22 ++121-4 ++12<-37x+20 ++12x^3+10y^3-7x^2y+5xy^2 ++13>\frac{-1x}{30} ++140\le28x ++15<3x ++160y\le10400-130x ++160y\le5600-140x ++16>+7 ++16x>224 ++17.18B\le56.3 ++180y\le2700-150x ++19>-6x-\frac{1x}{3} ++19>-\frac{6x}{1}-\frac{1x}{3} ++19x<28 ++1\le x ++1so4p\le20 ++2-2x<6+2 ++24<8x ++25<+352 ++285\le57x ++2>48+17x ++2N\le29.04 ++2\le x ++2x-3<-3 ++2x<0 ++2x>10 ++2y\ge50-5x ++3-3+x\le2+3 ++30>-2 ++31>-10 ++31>-13 ++33>-9 ++34\le4x-12x ++36-4x-36\ge-8+36 ++36<0+12m ++36<12m ++3N\le15 ++3N\le15.00 ++3\le1x-3+3 ++3w\ge44.6 ++3x>0 ++3y>102-2x ++3y>96-2x ++4+2<-4+4+x ++4-14p-81 ++4-4+x<-9+4 ++4-4-x > 6+4 ++40>-4 ++40m>-64 ++45<+87 ++45<-9x ++47.11<+68.92 ++48\le-32x ++4<4x-8 ++4>56+61x ++4n,-7n ++4x+3<+1 ++4x-5<-7 ++4x<-2 ++4x>28 ++5.5h\ge331 ++5N\le32.14 ++5N\le65 ++5n ++5x\ge70 ++5x\le10<16+5x ++6-14>2x ++62<+280 ++6<2x ++6<3x ++6k\ge42 ++6x+5<-1 ++6x<-6 ++7 ++70+57+90+x\ge300 ++73>+15 ++7>63+19x ++7v ++8-8-x > 3+8 ++80-6y ++8<2x ++8<2x-2 ++8x+15<+3 ++8x<-12 ++8y\le-19x+912 ++8y\le-20x+200 ++8y\le432-18x ++93>+44 ++94<+102 ++96>+87 ++98>+36 ++9\le+3x ++9x>0 ++9y\le-19x+855 ++\frac{11x+9}{5}<9 ++\frac{17x}{6}>3 ++\frac{2}{3}\le x-\frac{5x}{6} ++\frac{4} {1} ++\left|x\right|\ge3 ++\left|x\right|\ge4 ++\left|x\right|\ge6 ++a>-a ++a>x ++n ++p\le21.04 ++p\le32.1 ++u ++v ++x+6x-4\le24-x+x ++x<-2 ++x<5 ++x>3 ++x\ge2 ++x\ge4.5 ++x\ge5 ++x\ge6 ++x\ge7 ++x\ge80 ++x\ge82 ++x\ge9 ++x\le0 +- 11 x + 15 x > 14 + 46 +- 11 x + 18 x > 15 + 55 +- 11 x - 3 x < - 17 - 19 +- 12 u^{3 + 2} v + 18 u^{2 + 2} v - 6 u^{2} v +- 12 u^{3} u^{2} v + 18 u^{2} u^{2} v - 6 u^{2} v +- 12 x + 17 x > 15 + 50 +- 14 x - 10 x < - 2 - 20 +- 15 x - 2 x < - 10 - 12 +- 15 x - 9 x < - 4 - 10 +- 15 x^{2} - 45 x - 30 x - 90 + 90 +- 16 \left(3 + 1\right) \left(3 - 3\right) +- 16 \times 3 \times 0 +- 16 x < - 18 +- 17 x - 3 x < - 18 - 20 +- 17 x < - 22 +- 18 x - 20 y + 16 y + 6 x +- 18 x - 20 y - 2 \left( - 8 y - 3 x\right) +- 18 x < - 10 +- 19 x < - 10 +- 2 p q - p q +- 2 x + 6 x > 3 + 33 +- 2 x + 2 + 4 +- 2 x + 2 + 5 +- 2 x - 17 x < - 2 - 8 +- 2 x < - 16 +- 2 x < - 18 +- 2 x < 0 +- 2 x > - 10 , - 2 x < - 20 +- 2 x > - 4 , - 2 x < - 10 +- 2 x > - 4 , - 2 x < - 14 +- 2 x > - 6 , - 2 x < - 16 +- 2 x > - 8 , - 2 x < - 14 +- 20 x - 3 x < - 15 - 6 +- 20 x - 9 x < - 11 - 7 +- 20 x < - 23 +- 20 y^{2} - 40 y - 50 y - 100 +- 23 x < - 16 +- 23 x < - 21 +- 24 x - 48 y - 15 y + 50 x +- 24 x < - 22 +- 29 x < - 18 +- 3 x + 5 \geq x + 9 +- 3 x + 9 \geq x + 5 +- 3 x - 11 x < - 4 - 19 +- 3 x - 5 \geq x + 7 +- 3 x - 9 \geq x + 7 +- 3 x \leq - 18 +- 3 x \leq - 6 +- 3 x \leq - 9 +- 3 x \leq 15 +- 30 x < - 26 +- 32 x < - 24 +- 36 y^{2} - 8 y - 27 y - 6 +- 4 \left(x^{2} - 17 x + 66\right) > 0 +- 4 m + n + 6 m - 4 n - 2 m + 8 +- 4 n + 33 + 4 > 0 +- 4 n + 42 + 4 > 0 +- 4 x + 2 \geq x + 7 +- 4 x + 7 \geq x + 2 +- 4 x - 11 x < - 1 - 14 +- 4 x^{2} + 68 x - 264 > 0 +- 4 x^{2} y - 8 x y^{2} + 1 + 8 x^{2} y - 3 x y^{2} + 8 +- 4 y \left( 9 y + 2\right) - 3 \left( 9 y + 2\right) +- 4 y^{3} + 20 y^{2} - 3 y^{2} - 8 +- 5 \left(x^{2} - 5 x - 14\right) +- 5 n + 47 + 5 > 0 +- 5 p q - 4 p q +- 5 x + 9 x > 8 + 20 +- 5 x - 4 \geq x + 8 +- 5 x - 8 \geq x + 4 +- 5 x < - 13 +- 5 x > 0 +- 6 n + 32 + 6 > 0 +- 6 n + 39 + 6 > 0 +- 6 n + 45 > 0 +- 6 p q - 9 p q +- 6 x + 16 - 5 x^{2} - 7 x + 6 + 5 x +- 6 x + 16 - 5 x^{2} - 7 x + 8 + 5 x +- 6 x - 10 x < - 16 - 2 +- 6 x > 0 +- 7 n + 34 + 7 > 0 +- 7 n + 37 > 0 +- 7 n + 39 > 0 +- 7 n + 41 > 0 +- 7 x - 11 x < - 2 - 2 +- 7 x > 0 +- 8 p q - 2 p q +- 8 x - 18 x < - 16 - 18 +- 8 x - 6 x < - 15 - 2 +- 8 x^{2} + 152 x +- 9 x - 8 x < - 17 - 14 +- 9 x^{2} y - 5 x y^{2} + 8 + 3 x^{2} y + 7 x y^{2}-1 +- 0.03 + 19.4 \leq n \leq 0.03 + 19.4 +- 0.03 + 19.5 \leq n \leq 0.03 + 19.5 +- 0.04 + 18.6 \leq n \leq 0.04 + 18.6 +- 0.05 < x - 1.5 < 0.05 +- 0.05 < x - 2.5 < 0.05 +- 0.05 < x - 4.5 < 0.05 +- 0.05 < x - 5.5 < 0.05 +- 0.05 \leq n - 18.2 \leq 0.05 +- 0.05 \leq n - 19.2 \leq 0.05 +- 0.11 + 14.06 \leq m \leq 0.11 + 14.06 +- 0.11 \leq m - 14.06 \leq 0.11 +- 0.12 \leq m - 10.56 \leq 0.12 +- 0.13 \leq m - 17.47 \leq 0.13 +- 0.16 + 19.02 \leq m \leq 0.16 + 19.02 +- 0.16 \leq m - 19.02 \leq 0.16 +- 0.17 \leq m - 17.38 \leq 0.17 +- 0.18 \leq m - 12.37 \leq 0.18 +- 1 + 1 - x \geq 15 + 1 +- 1 + 1 - x \geq 18 + 1 +- 1 + 1 - x \geq 8 + 1 +- 1 + 1 - x \leq 13 + 1 +- 1 + 1 - x \leq 20 + 1 +- 1 + 25 > 10 x - 6 x +- 1 - 7 > - 9 - 7 +- 1 \times 4 > - 9 \times 4 +- 1 \times \left( - 3 \right) < - 9 \times \left( - 3 \right) +- 10 + 10 - x \geq 6 + 10 +- 10 \leq - 2 x < 2 +- 10 \leq - 2 x < 4 +- 10 \leq - 2 x < 6 +- 10 \leq - 4 x < 2 +- 10 \leq - 4 x < 4 +- 10 \leq - 4 x < 6 +- 10 \leq - 5 x < 2 +- 10 \leq - 5 x < 4 +- 10 \leq - 5 x < 6 +- 10 \leq 2 x \leq - 4 +- 10 \leq 2 x \leq 4 +- 10 \leq \frac{5}{9} \left(F - 32\right) \leq 20 +- 10 x < 30 +- 11 + 11 - x \geq 15 + 11 +- 11 + 15 > 9 x - 7 x +- 11 - 3 x \leq - 20 +- 11 - 4 x \leq - 15 +- 11 \leq - 2 x < 1 +- 11 \leq - 2 x < 3 +- 11 \leq - 2 x < 5 +- 11 \leq - 4 x < 1 +- 11 \leq - 4 x < 3 +- 11 \leq - 4 x < 5 +- 11 \leq - 5 x < 1 +- 11 \leq - 5 x < 3 +- 11 \leq - 5 x < 5 +- 11 \times \left( - \frac{x}{11} \right) < - 11 \times 15 +- 11 \times \left( - \frac{x}{11} \right) \geq 36 \times \left( - 11 \right) +- 112 \times n^{4} \times n^{3} +- 12 + 12 - x \geq 1 + 12 +- 12 + 12 - x \geq 2 + 12 +- 12 + 12 - x \geq 9 + 12 +- 12 \geq 6 x +- 12 \leq - 2 x < 2 +- 12 \leq - 2 x < 4 +- 12 \leq - 4 x < 2 +- 12 \leq - 4 x < 4 +- 12 \leq - 5 x < 2 +- 12 \leq - 5 x < 4 +- 12 \leq 2 x \leq - 2 +- 12 \leq 2 x \leq - 6 +- 12 \leq 2 x \leq 2 +- 12 \leq 2 x \leq 6 +- 12 \times \left( - \frac{x}{12} \right) < - 12 \times 5 +- 12 x < 12 +- 13 + 13 - x \geq 13 + 13 +- 13 + 13 - x \geq 2 + 13 +- 13 \leq - 2 x < 3 +- 13 \leq - 4 x < 1 +- 13 \leq - 4 x < 3 +- 13 \leq - 5 x < 1 +- 13 \leq - 5 x < 3 +- 13 \times \left( - \frac{x}{13} \right) < - 13 \times 18 +- 13 \times \left( - \frac{x}{13} \right) < - 13 \times 8 +- 13 \times \left( - \frac{x}{13} \right) \geq 19 \times \left( - 13 \right) +- 13 \times \left( - \frac{x}{13} \right) \geq 22 \times \left( - 13 \right) +- 135 \leq 5 \left(F - 32\right) \leq 315 +- 14 + 14 - x \leq 19 + 14 +- 14 + 20 > 12 x - 10 x +- 14 - 3 x \leq - 20 +- 14 \leq - 2 x < 2 +- 14 \leq - 4 x < 2 +- 14 \leq - 5 x < 2 +- 14 \leq 2 x \leq - 4 +- 14 \leq 2 x \leq 4 +- 14 \times \left( - \frac{x}{14} \right) < - 14 \times 20 +- 14 x < 14 +- 14 x < 28 +- 15 + 15 - x \geq 16 + 15 +- 15 + 15 - x \leq 13 + 15 +- 15 + 15 - x \leq 9 + 15 +- 15 \leq - 2 x < 1 +- 15 \leq - 5 x < 1 +- 15 \leq \frac{5}{9} \left(F - 32\right) \leq 35 +- 15 \times \left( - \frac{x}{15} \right) < - 15 \times 11 +- 15 \times \left( - \frac{x}{15} \right) < - 15 \times 17 +- 15 \times \left( - \frac{x}{15} \right) < - 15 \times 5 +- 15 \times \left( - \frac{x}{15} \right) \geq 3 \times \left( - 15 \right) +- 15.54 \times y x^{6} \times y^{4} z +- 15.54 \times y^{4 + 1} x^{6} z +- 16 + 16 - x \geq 14 + 16 +- 16 + 16 - x \geq 9 + 16 +- 16 \geq 4 x +- 16 \leq 2 x \leq - 2 +- 16 \times \left( - \frac{x}{16} \right) < - 16 \times 9 +- 17 + 17 - x \geq 19 + 17 +- 17 \times \left( - \frac{x}{17} \right) < - 17 \times 4 +- 17 \times \left( - \frac{x}{17} \right) \geq 19 \times \left( - 17 \right) +- 18 + 18 - x \geq 15 + 18 +- 18 + 18 - x \geq 7 + 18 +- 18 + 18 - x \leq 5 + 18 +- 18 + 18 - x \leq 6 + 18 +- 18 \leq F - 32 \leq 36 +- 180 \leq 5 \left(F - 32\right) \leq 270 +- 19 + 19 - x \geq 20 + 19 +- 2 + 2 - x \geq 15 + 2 +- 2 + 7 > - 7 + 7 +- 2 + 9 > 9 x - 8 x +- 2 - 1 \leq 1 - 2 x - 1 < 2 - 1 +- 2 - 1 \leq 1 - 4 x - 1 < 2 - 1 +- 2 - 1 \leq 1 - 5 x - 1 < 2 - 1 +- 2 \leq x - 3 \leq 2 +- 2 \leq x - 5 \leq 2 +- 2 \leq x - 6 \leq 2 +- 2 \leq x - 7 \leq 2 +- 2 \leq x - 9 \leq 2 +- 2 \times 3 x + \left( - 2 \times 2\right) > - 2 \times 5 +- 2 \times 3 x + \left( - 2 \times 7\right) > - 2 \times 5 +- 2 \times \left( - \frac{x}{2} \right) < - 2 \times 12 +- 2 \times \left( - \frac{x}{2} \right) < - 2 \times 14 +- 2 \times \left( - \frac{x}{2} \right) < - 2 \times 19 +- 2 x + 3 - 7 < 6 - 7 +- 2 x + 6 + 6 < 1 + 6 +- 2 x + 8 + 9 < 6 + 9 +- 2 x < - 2 +- 2 x < - 4 +- 2 x < 1 - 5 +- 2 x < 2 +- 2 x < 5 - 3 +- 2 x < 5 - 7 +- 2 x < 6 + 2 +- 2 x > - 2 +- 2 x > 5 - 7 +- 2 x \geq - 2 +- 2 x \geq - 4 +- 2 x \geq 1 - 5 +- 2 x \geq 2 - 4 +- 2 x \geq 7 - 1 +- 2 x \geq 8 +- 2 x \leq 4 +- 2 x \leq 7 + 1 +- 20 + 20 - x \geq 1 + 20 +- 20 + 20 - x \geq 7 + 20 +- 20 \leq \frac{5}{9} \left(F - 32\right) \leq 30 +- 20 \times \left( - \frac{x}{20} \right) < - 20 \times 16 +- 20 \times \left( - \frac{x}{20} \right) < - 20 \times 5 +- 225 \leq 5 \left(F - 32\right) \leq 270 +- 25 \leq \frac{5}{9} \left(F - 32\right) \leq 30 +- 270 \leq 5 \left(F - 32\right) \leq 315 +- 3 + 3 - x \geq 11 + 3 +- 3 + 3 - x \geq 17 + 3 +- 3 + 3 - x \geq 20 + 3 +- 3 + 3 - x \geq 3 + 3 +- 3 + 3 - x \geq 5 + 3 +- 3 + 7 > - 4 + 7 +- 3 - 1 > - 5 - 1 +- 3 - 1 \leq 1 - 2 x - 1 < 3 - 1 +- 3 - 1 \leq 1 - 4 x - 1 < 3 - 1 +- 3 - 1 \leq 1 - 5 x - 1 < 3 - 1 +- 3 - 2 > - 6 - 2 +- 3 - 2 \leq 2 - 2 x - 2 < 3 - 2 +- 3 - 2 \leq 2 - 5 x - 2 < 3 - 2 +- 3 - 3 > - 5 - 3 +- 3 \leq - 2 x < 1 +- 3 \leq - 4 x < 1 +- 3 \leq - 5 x < 1 +- 3 \leq 2 x + 5 \leq 3 +- 3 \leq 2 x + 7 \leq 3 +- 3 \leq 2 x + 9 \leq 3 +- 3 \leq x - 2 \leq 3 +- 3 \leq x - 4 \leq 3 +- 3 \leq x - 6 \leq 3 +- 3 \leq x - 7 \leq 3 +- 3 \leq x - 8 \leq 3 +- 3 \leq x - 9 \leq 3 +- 3 \times 3 x + \left( - 3 \times 1\right) > - 3 \times 7 +- 3 \times \left( - 2 \right) x + \left( - 3 \times 1\right) > - 3 \times 6 +- 3 \times \left( - 2 \right) x + \left( - 3 \times 4\right) > - 3 \times 3 +- 3 \times \left( - 3 \right) x + \left( - 3 \times 5\right) > - 3 \times 3 +- 3 \times \left( - \frac{x}{3} \right) \geq 22 \times \left( - 3 \right) +- 3 x + 3 + 1 < 5 + 1 +- 3 x + 4 - 4 < 2 - 4 +- 3 x + 5 + 2 < 8 + 2 +- 3 x + 6 - 6 < 5 - 6 +- 3 x + 9 + 1 < 5 + 1 +- 3 x + 9 - 6 < 7 - 6 +- 3 x > 4 - 1 +- 3 x > 6 +- 3 x > 8 - 2 +- 3 x \leq 1 + 2 +- 3 x \leq 1 - 4 +- 3.3 z \left( - 5 z^{3}\right) + 9 \left( - 5 z^{3}\right) +- 30 \leq \frac{5}{9} \left(F - 32\right) \leq 35 +- 35 x < 35 +- 36 \leq F - 32 \leq 54 +- 4 + 2 > - 6 + 2 +- 4 + 4 - x \geq 6 + 4 +- 4 + 4 - x \leq 13 + 4 +- 4 + 4 - x \leq 4 + 4 +- 4 + 4 > - 9 + 4 +- 4 - 1 \leq 1 - 2 x - 1 < 4 - 1 +- 4 - 1 \leq 1 - 4 x - 1 < 4 - 1 +- 4 - 1 \leq 1 - 5 x - 1 < 4 - 1 +- 4 - 2 \leq 2 - 2 x - 2 < 4 - 2 +- 4 - 2 \leq 2 - 4 x - 2 < 4 - 2 +- 4 - 2 \leq 2 - 5 x - 2 < 4 - 2 +- 4 - 3 \leq 3 - 2 x - 3 < 4 - 3 +- 4 - 3 \leq 3 - 4 x - 3 < 4 - 3 +- 4 - 3 \leq 3 - 5 x - 3 < 4 - 3 +- 4 \geq 4 x +- 4 \leq - 2 x < 2 +- 4 \leq - 4 x < 2 +- 4 \leq - 5 x < 2 +- 4 \leq 2 x +- 4 \leq x - 3 \leq 4 +- 4 \leq x - 5 \leq 4 +- 4 \leq x - 6 \leq 4 +- 4 \leq x - 7 \leq 4 +- 4 \leq x - 8 \leq 4 +- 4 \leq x - 9 \leq 4 +- 4 \times 2 x + \left( - 4 \times 1\right) > - 4 \times 4 +- 4 \times 2 x + \left( - 4 \times 6\right) > - 4 \times 1 +- 4 \times \left( - 4 \right) < - 5 \times \left( - 4 \right) +- 4 \times \left( - \frac{x}{4} \right) < - 4 \times 1 +- 4 \times \left( - \frac{x}{4} \right) < - 4 \times 18 +- 4 n > - 37 +- 4 x < 16 +- 4 x > - 4 +- 4 x > 7 - 3 +- 4 x > 9 - 5 +- 4 x \geq - 4 +- 4 x \geq 4 - 8 +- 4 x \geq 9 - 5 +- 40 p^{ - 18 } q^{ - 7 } +- 45 \leq 5 \left(F - 32\right) \leq 315 +- 45 \leq 5 \left(F - 32\right) \leq 360 +- 45 \leq F - 32 \leq 54 +- 48 < - 32 t < - 16 +- 5 + 5 - x \geq 15 + 5 +- 5 + 5 - x \leq 16 + 5 +- 5 + 8 > 6 x - 5 x +- 5 - 2 x \leq - 15 +- 5 - 1 \leq 1 - 2 x - 1 < 5 - 1 +- 5 - 1 \leq 1 - 4 x - 1 < 5 - 1 +- 5 - 1 \leq 1 - 5 x - 1 < 5 - 1 +- 5 - 12 + 9 +- 5 - 2 \leq 2 - 2 x - 2 < 5 - 2 +- 5 - 2 \leq 2 - 4 x - 2 < 5 - 2 +- 5 - 2 \leq 2 - 5 x - 2 < 5 - 2 +- 5 - 3 \leq 3 - 2 x - 3 < 5 - 3 +- 5 - 3 \leq 3 - 5 x - 3 < 5 - 3 +- 5 - 4 \leq 4 - 2 x - 4 < 5 - 4 +- 5 - 4 \leq 4 - 5 x - 4 < 5 - 4 +- 5 \frac{10^{ - \frac{1}{2} }}{x^{ - \frac{1}{2} }} x^{ - 2 } +- 5 \geq 5 x +- 5 \leq - 2 x < 1 +- 5 \leq - 2 x < 3 +- 5 \leq - 4 x < 3 +- 5 \leq - 5 x < 1 +- 5 \leq - 5 x < 3 +- 5 \leq 2 x + 3 \leq 5 +- 5 \leq 2 x + 7 \leq 5 +- 5 \leq 2 x + 9 \leq 5 +- 5 \leq \frac{5}{9} \left(F - 32\right) \leq 35 +- 5 \leq \frac{5}{9} \left(F - 32\right) \leq 40 +- 5 \leq x - 2 \leq 5 +- 5 \leq x - 4 \leq 5 +- 5 \leq x - 6 \leq 5 +- 5 \leq x - 7 \leq 5 +- 5 \leq x - 8 \leq 5 +- 5 \times 3 x + \left( - 5 \times 1\right) > - 5 \times 4 +- 5 \times \left( - 3 \right) x + \left( - 5 \times 9\right) > - 5 \times 5 +- 5 \times \left( - \frac{x}{5} \right) < - 5 \times 15 +- 5 n > - 49 +- 5 x < 10 +- 5 x > 1 + 9 +- 5 x \geq 10 +- 5 x \geq 4 + 6 +- 5 x \geq 5 +- 5 x \geq 7 + 3 +- 5 x \geq 9 - 4 +- 54 \leq F - 32 \leq 63 +- 6 + 6 - x \geq 1 + 6 +- 6 - 1 \leq 1 - 2 x - 1 < 6 - 1 +- 6 - 1 \leq 1 - 4 x - 1 < 6 - 1 +- 6 - 1 \leq 1 - 5 x - 1 < 6 - 1 +- 6 - 2 > - 8 - 2 +- 6 - 2 \leq 2 - 2 x - 2 < 6 - 2 +- 6 - 2 \leq 2 - 4 x - 2 < 6 - 2 +- 6 - 2 \leq 2 - 5 x - 2 < 6 - 2 +- 6 - 3 \leq 3 - 2 x - 3 < 6 - 3 +- 6 - 3 \leq 3 - 4 x - 3 < 6 - 3 +- 6 - 3 \leq 3 - 5 x - 3 < 6 - 3 +- 6 - 4 \leq 4 - 2 x - 4 < 6 - 4 +- 6 - 4 \leq 4 - 4 x - 4 < 6 - 4 +- 6 - 4 \leq 4 - 5 x - 4 < 6 - 4 +- 6 - 5 \leq 5 - 2 x - 5 < 6 - 5 +- 6 - 5 \leq 5 - 4 x - 5 < 6 - 5 +- 6 - 5 \leq 5 - 5 x - 5 < 6 - 5 +- 6 \leq - 2 x < 2 +- 6 \leq - 2 x < 4 +- 6 \leq - 4 x < 2 +- 6 \leq - 4 x < 4 +- 6 \leq - 5 x < 2 +- 6 \leq - 5 x < 4 +- 6 \leq x - 2 \leq 6 +- 6 \leq x - 3 \leq 6 +- 6 \leq x - 4 \leq 6 +- 6 \leq x - 5 \leq 6 +- 6 \leq x - 7 \leq 6 +- 6 \leq x - 8 \leq 6 +- 6 \leq x - 9 \leq 6 +- 6 n > - 38 +- 6 x < - 6 +- 6 x < 18 +- 6 x > 12 +- 6 x \leq 8 + 4 +- 60 \times a^{3 + 2} c^{3 + 1} b^{2 + 4} +- 60 \times a^{3} c^{3} \times a^{2} b^{2} \times b^{4} c +- 60 \times z^{4 + 2} x^{4 + 1} y^{3 + 2} +- 7 + 7 - x \geq 1 + 7 +- 7 - 1 \leq 1 - 2 x - 1 < 7 - 1 +- 7 - 1 \leq 1 - 4 x - 1 < 7 - 1 +- 7 - 1 \leq 1 - 5 x - 1 < 7 - 1 +- 7 - 2 \leq 2 - 2 x - 2 < 7 - 2 +- 7 - 2 \leq 2 - 4 x - 2 < 7 - 2 +- 7 - 2 \leq 2 - 5 x - 2 < 7 - 2 +- 7 - 3 \leq 3 - 2 x - 3 < 7 - 3 +- 7 - 3 \leq 3 - 4 x - 3 < 7 - 3 +- 7 - 3 \leq 3 - 5 x - 3 < 7 - 3 +- 7 - 4 \leq 4 - 2 x - 4 < 7 - 4 +- 7 - 4 \leq 4 - 4 x - 4 < 7 - 4 +- 7 - 4 \leq 4 - 5 x - 4 < 7 - 4 +- 7 - 5 \leq 5 - 2 x - 5 < 7 - 5 +- 7 - 5 \leq 5 - 4 x - 5 < 7 - 5 +- 7 - 5 \leq 5 - 5 x - 5 < 7 - 5 +- 7 - 6 \leq 6 - 2 x - 6 < 7 - 6 +- 7 - 6 \leq 6 - 4 x - 6 < 7 - 6 +- 7 - 6 \leq 6 - 5 x - 6 < 7 - 6 +- 7 \leq - 2 x < 1 +- 7 \leq - 2 x < 3 +- 7 \leq - 2 x < 5 +- 7 \leq - 4 x < 1 +- 7 \leq - 4 x < 3 +- 7 \leq - 4 x < 5 +- 7 \leq - 5 x < 1 +- 7 \leq - 5 x < 3 +- 7 \leq - 5 x < 5 +- 7 \leq 2 x + 3 \leq 7 +- 7 \leq 2 x + 5 \leq 7 +- 7 \leq 2 x + 9 \leq 7 +- 7 \leq x - 2 \leq 7 +- 7 \leq x - 3 \leq 7 +- 7 \leq x - 4 \leq 7 +- 7 \leq x - 5 \leq 7 +- 7 \leq x - 9 \leq 7 +- 7 \times \left( - \frac{x}{7} \right) < - 7 \times 10 +- 7 \times \left( - \frac{x}{7} \right) < - 7 \times 16 +- 7 \times \left( - \frac{x}{7} \right) < - 7 \times 2 +- 7 \times \left( - \frac{x}{7} \right) \geq 15 \times \left( - 7 \right) +- 7 \times \left( - \frac{x}{7} \right) \geq 22 \times \left( - 7 \right) +- 7 \times \left( - \frac{x}{7} \right) \geq 26 \times \left( - 7 \right) +- 7 n > - 41 +- 7 n > - 48 +- 7 n > - 55 +- 72 \times \frac{1}{p^{7}} \times \frac{1}{q^{16}} +- 8 + 16 > 8 x - 6 x +- 8 + 8 - x \geq 16 + 8 +- 8 + 8 - x \geq 19 + 8 +- 8 + 8 - x \leq 8 + 8 +- 8 - 1 \leq 1 - 2 x - 1 < 8 - 1 +- 8 - 1 \leq 1 - 4 x - 1 < 8 - 1 +- 8 - 1 \leq 1 - 5 x - 1 < 8 - 1 +- 8 - 2 \leq 2 - 2 x - 2 < 8 - 2 +- 8 - 2 \leq 2 - 4 x - 2 < 8 - 2 +- 8 - 2 \leq 2 - 5 x - 2 < 8 - 2 +- 8 - 3 \leq 3 - 2 x - 3 < 8 - 3 +- 8 - 3 \leq 3 - 4 x - 3 < 8 - 3 +- 8 - 3 \leq 3 - 5 x - 3 < 8 - 3 +- 8 - 4 \leq 4 - 2 x - 4 < 8 - 4 +- 8 - 4 \leq 4 - 4 x - 4 < 8 - 4 +- 8 - 4 \leq 4 - 5 x - 4 < 8 - 4 +- 8 - 5 \leq 5 - 2 x - 5 < 8 - 5 +- 8 - 5 \leq 5 - 4 x - 5 < 8 - 5 +- 8 - 5 \leq 5 - 5 x - 5 < 8 - 5 +- 8 - 6 \leq 6 - 2 x - 6 < 8 - 6 +- 8 - 6 \leq 6 - 4 x - 6 < 8 - 6 +- 8 - 6 \leq 6 - 5 x - 6 < 8 - 6 +- 8 - 7 \leq 7 - 2 x - 7 < 8 - 7 +- 8 - 7 \leq 7 - 4 x - 7 < 8 - 7 +- 8 - 7 \leq 7 - 5 x - 7 < 8 - 7 +- 8 \leq - 2 x < 2 +- 8 \leq - 2 x < 6 +- 8 \leq - 4 x < 2 +- 8 \leq - 4 x < 4 +- 8 \leq - 4 x < 6 +- 8 \leq - 5 x < 2 +- 8 \leq - 5 x < 4 +- 8 \leq - 5 x < 6 +- 8 \leq 2 x \leq - 2 +- 8 \leq x - 2 \leq 8 +- 8 \leq x - 3 \leq 8 +- 8 \leq x - 4 \leq 8 +- 8 \leq x - 7 \leq 8 +- 8 \leq x - 9 \leq 8 +- 8 n > - 57 +- 8 x < 8 +- 80 < - 32 t < - 16 +- 80 < - 32 t < - 48 +- 9 + 12 > 6 x - 5 x +- 9 + 9 - x \geq 2 + 9 +- 9 + 9 - x \geq 20 + 9 +- 9 + 9 - x \leq 15 + 9 +- 9 \leq - 2 x < 1 +- 9 \leq - 2 x < 3 +- 9 \leq - 2 x < 5 +- 9 \leq - 4 x < 5 +- 9 \leq - 4 x < 7 +- 9 \leq - 5 x < 1 +- 9 \leq - 5 x < 3 +- 9 \leq - 5 x < 5 +- 9 \leq - 5 x < 7 +- 9 \leq 2 x + 3 \leq 9 +- 9 \leq 2 x + 5 \leq 9 +- 9 \leq 2 x + 7 \leq 9 +- 9 \leq F - 32 \leq 72 +- 9 \leq x - 3 \leq 9 +- 9 \leq x - 4 \leq 9 +- 9 \leq x - 5 \leq 9 +- 9 \leq x - 6 \leq 9 +- 9 \leq x - 8 \leq 9 +- 9 \times \left( - \frac{x}{9} \right) < - 9 \times 3 +- 90 \leq 5 \left(F - 32\right) \leq 180 +- 90 \times u^{4} v^{3} \times v^{4} w^{4} \times u w +- \frac{1}{600} \times 20^{3} + \frac{1}{20} \times 20^{2} - \left( - \frac{1}{600} \times 0^{3} + \frac{1}{20} \times 0^{2}\right) +- \frac{20 s^{2}}{4} + 20 \times 3 +- \frac{30 u}{5} + 120 +- \frac{504}{5} \times m^{3} \times m^{2} \times m^{5} +- \frac{54}{6} u^{5} v^{2} +- \frac{6 r}{r} +- \frac{9 r}{r} +- \frac{x}{10} \leq 3 +- \frac{x}{11} - 1 + 1 \leq 20 + 1 +- \frac{x}{11} - 8 + 8 \leq 5 + 8 +- \frac{x}{15} \leq 3 +- \frac{x}{17} - 17 + 17 \leq 2 + 17 +- \frac{x}{17} - 18 + 18 \leq 3 + 18 +- \frac{x}{17} \leq 19 +- \frac{x}{19} \leq 12 +- \frac{x}{20} - 2 + 2 \leq 6 + 2 +- \frac{x}{3} - 2 + 2 \leq 20 + 2 +- \frac{x}{7} \leq 12 +- \frac{x}{7} \leq 4 + 10 +- \frac{x}{8} - 16 + 16 \leq 11 + 16 +- \frac{x}{9} \leq 11 +- \left( 3 x + 9 \right) \geq x + 7 +- \left( 3 x - 5 \right) \geq x + 9 +- \left( 3 x - 6 \right) \geq x + 2 +- \left( 3 x - 8 \right) \geq x + 4 +- \left( 3 x - 9 \right) \geq x + 5 +- \left( 5 x - 9 \right) \geq x + 3 +- \left( 2 + 3 x + x^{2} \right) +- \left( x^{2} + 8 x + 15 \right) \leq 0 +- x - 1 + 1 > 1 + 1 +- x - 11 + 11 > 19 + 11 +- x - 12 + 12 > 18 + 12 +- x - 13 + 13 > 14 + 13 +- x - 14 + 14 < 12 + 14 +- x - 14 + 14 < 2 + 14 +- x - 15 + 15 > 14 + 15 +- x - 15 + 15 > 5 + 15 +- x - 16 + 16 < 11 + 16 +- x - 16 + 16 > 10 + 16 +- x - 17 + 17 < 17 + 17 +- x - 18 + 18 > 18 + 18 +- x - 18 + 18 > 3 + 18 +- x - 19 + 19 < 1 + 19 +- x - 2 + 2 < 14 + 2 +- x - 2 + 2 > 10 + 2 +- x - 20 + 20 > 11 + 20 +- x - 3 + 3 < 15 + 3 +- x - 3 + 3 > 4 + 3 +- x - 4 + 4 > 6 + 4 +- x - 4 + 4 > 7 + 4 +- x - 5 + 5 < 11 + 5 +- x - 5 + 5 > 1 + 5 +- x - 5 + 5 > 15 + 5 +- x - 5 + 5 > 16 + 5 +- x - 5 + 5 > 3 + 5 +- x - 6 + 6 < 8 + 6 +- x - 6 + 6 > 20 + 6 +- x - 6 + 6 > 3 + 6 +- x - 6 + 6 > 9 + 6 +- x - 7 + 7 > 12 + 7 +- x - 8 + 8 > 4 + 8 +- x - 9 + 9 > 6 + 9 +- x < 10 +- x < 11 +- x < 12 +- x < 14 +- x < 18 +- x < 20 +- x < 21 +- x < 23 +- x < 25 +- x < 28 +- x < 29 +- x < 31 +- x < 32 +- x < 34 +- x < 36 +- x > - 2 +- x > - 3 +- x > 0 +- x > 10 +- x > 12 +- x > 13 +- x > 14 +- x > 15 +- x > 16 +- x > 19 +- x > 2 +- x > 20 +- x > 21 +- x > 22 +- x > 24 +- x > 25 +- x > 26 +- x > 27 +- x > 29 +- x > 3 +- x > 30 +- x > 31 +- x > 34 +- x > 35 +- x > 38 +- x > 4 +- x > 7 +- x > 9 +- x \geq 10 +- x \geq 11 +- x \geq 12 +- x \geq 13 +- x \geq 14 +- x \geq 15 +- x \geq 16 +- x \geq 17 +- x \geq 18 +- x \geq 19 +- x \geq 2 +- x \geq 20 +- x \geq 21 +- x \geq 22 +- x \geq 23 +- x \geq 25 +- x \geq 26 +- x \geq 27 +- x \geq 29 +- x \geq 3 +- x \geq 30 +- x \geq 31 +- x \geq 32 +- x \geq 33 +- x \geq 34 +- x \geq 35 +- x \geq 38 +- x \geq 5 +- x \geq 6 +- x \geq 7 +- x \geq 8 +- x \leq 10 +- x \leq 14 +- x \leq 15 +- x \leq 17 +- x \leq 20 +- x \leq 21 +- x \leq 23 +- x \leq 24 +- x \leq 26 +- x \leq 28 +- x \leq 30 +- x \leq 31 +- x \leq 8 +-0 +-0.004x +-0.006 +-0.01\le4.05-X\le0.01 +-0.01\le4.1-X\le0.01 +-0.01\le6.95-X\le0.01 +-0.02+19.4\le n\le0.02+19.4 +-0.02+19.6\le n\le19.62 +-0.02+19.7\le n\le0.02+19.7 +-0.02\le n-18.1\le0.02 +-0.02\le n-18.5\le0.02 +-0.02\le n-18.6\le0.02 +-0.02\le n-18.7\le0.02 +-0.02\le n-18.8\le0.02 +-0.02\le n-18.9\le0.02 +-0.02\le n-19.1\le0.02 +-0.02\le n-19.2\le0.02 +-0.02\le n-19.3\le0.02 +-0.02\le n-19.4\le0.02 +-0.02\le n-19.5\le0.02 +-0.02\le n-19.6\le0.02 +-0.02\le n-19.7\le0.02 +-0.02\le n-19.9\le0.02 +-0.02\le n-p\le0.02 +-0.02\le8.3-X\le0.02 +-0.03+18.5\le n\le0.03+18.5 +-0.03+19.2\le n\le0.03+19.2 +-0.03+19.3\le n\le0.03+19.3 +-0.03+19.4\le n\le0.03+19.4 +-0.03+19.5\le n\le0.03+19.5 +-0.03+19.9\le n\le0.03+19.9 +-0.03\le n-18.4\le0.03 +-0.03\le n-18.5\le0.03 +-0.03\le n-18.6\le0.03 +-0.03\le n-18.7\le0.03 +-0.03\le n-19.1\le0.03 +-0.03\le n-19.2\le0.03 +-0.03\le n-19.3\le0.03 +-0.03\le n-19.4\le0.03 +-0.03\le n-19.5\le0.03 +-0.03\le n-19.6\le0.03 +-0.03\le n-19.7\le0.03 +-0.03\le n-19.9\le0.03 +-0.03\le9.65-X\le0.03 +-0.03y\ge0.04x-0.24 +-0.04+18.6\le n\le0.04+18.6 +-0.04+18.7\le n\le0.04+18.7 +-0.04+19.1\le n\le0.04+19.1 +-0.04+19.4\le n-19.4+19.4\le0.04+19.4 +-0.04+19.5\le n\le0.04+19.5 +-0.04+19.9\le n\le0.04+19.9 +-0.048 +-0.04\le X-5.7\le0.04 +-0.04\le n-18.1\le0.04 +-0.04\le n-18.4\le0.04 +-0.04\le n-18.5\le0.04 +-0.04\le n-18.6\le0.04 +-0.04\le n-18.7\le0.04 +-0.04\le n-18.8\le0.04 +-0.04\le n-19.1\le0.04 +-0.04\le n-19.2\le0.04 +-0.04\le n-19.3\le0.04 +-0.04\le n-19.4\le0.04 +-0.04\le n-19.5\le0.04 +-0.04\le n-19.7\le0.04 +-0.04\le n-19.9\le0.04 +-0.04\le n-a\le0.04 +-0.04\le n-p\le0.04 +-0.04\le x-18.5\le0.04 +-0.04\le5.2-X\le0.04 +-0.04\le8.9-X\le0.04 +-0.04\le9.2-X\le0.04 +-0.04\le9.35-X\le0.04 +-0.05+18.4\le n\le0.05+18.4 +-0.05+19.1\le n\le0.05+19.1 +-0.05+19.4\le n\le0.05+19.4 +-0.05+19.9\le n-19.9+19.9\le0.05+19.9 +-0.05<-1 +-0.05\le n-18.1\le0.05 +-0.05\le n-18.2\le0.05 +-0.05\le n-18.3\le0.05 +-0.05\le n-18.4\le0.05 +-0.05\le n-18.5\le0.05 +-0.05\le n-18.6\le0.05 +-0.05\le n-18.7\le0.05 +-0.05\le n-18.8\le0.05 +-0.05\le n-18.9\le0.05 +-0.05\le n-19.2\le0.05 +-0.05\le n-19.3\le0.05 +-0.05\le n-19.4\le0.05 +-0.05\le n-19.5\le0.05 +-0.05\le n-19.6\le0.05 +-0.05\le n-19.7\le0.05 +-0.05\le n-19.8\le0.05 +-0.05\le n-19.9\le0.05 +-0.05\le x-19.75\le0.05 +-0.05\le z-x\le0.05 +-0.05\le4.6-X\le0.05 +-0.05\le4.75-X\le0.05 +-0.05\le5.45-X\le0.05 +-0.072 +-0.08\le9.8-X\le0.08 +-0.09\le4.6-X\le0.09 +-0.09\le6.2-X\le0.09 +-0.11+10.09\le m\le0.11+10.09 +-0.11+14.06\le m\le0.11+14.06 +-0.11\le m-10.09\le0.11 +-0.11\le m-14.06\le0.11 +-0.12\le m-16.08\le0.12 +-0.12\le m-19.68\le0.12 +-0.13+19.79\le m-19.79+19.79\le0.13+19.79 +-0.13\le m-13.56\le0.13 +-0.13\le m-17.47\le0.13 +-0.13\le m-19.79\le0.13 +-0.14\le m-13.39\le0.14 +-0.14\le m-14.43\le0.14 +-0.14\le m-16.63\le0.14 +-0.14\le m-19.01\le0.14 +-0.14\le m-19.66\le0.14 +-0.15\le m-14.81\le0.15 +-0.166666667<-0.5 +-0.16<-0.83 +-0.16\le m-11.12\le0.16 +-0.16\le m-19.46\le0.16 +-0.170<-0.5 +-0.176<-0.5 +-0.177<-0.5 +-0.17\le m-11.68\le0.17 +-0.17\le m-12.12\le0.17 +-0.17\le m-18.36\le0.17 +-0.18\le m-13.38\le0.18 +-0.2 < x\le 2.6 +-0.21y\ge0.28x-1.68 +-0.25 +-0.25 < x\le 2.25 +-0.25<-0.75 +-0.25<-1 +-0.25<-1.25 +-0.25-3.16 +-0.41>-6.32 +-0.48\le x\le-0.32 +-0.4<-0.8 +-0.4<-1 +-0.4<-1.2 +-0.4<-1.7 +-0.4<-1.8 +-0.4<-4.5 +-0.4x +-0.5<-0.83 +-0.5<-0.8\overline{3} +-0.5<-1 +-0.5<-1.1 +-0.5<-1.16 +-0.5<-1.16666666667 +-0.5<-1.17 +-0.5<-1.25 +-0.5<-1.5 +-0.5<-1.666 +-0.5<-1.6666667 +-0.5<-1.7 +-0.5<-12 +-0.5<-1\frac{2}{3} +-0.5<-2 +-0.5<-2.5 +-0.5<-24 +-0.5-1 +-0.5\le2x+3and2x+3\le0.5 +-0.5\le3+4x\le0.5 +-0.5\left(n-1\right)x10 +-0.5n+16.6 +-0.5x>-1 +-0.5x>1 +-0.5x>5 +-0.61 +-0.625<-2.2 +-0.6251.2 +-0.6>x>-4 +-0.6\ge x +-0.6\le x\le6 +-0.6\le2x+3\le0.6 +-0.6n+0.6+17.3 +-0.6x+6\ge y +-0.7-3\le4x+3-3\le0.7-3 +-0.75<-1.25 +-0.75<-1.5 +-0.75<-1.75 +-0.75<-2 +-0.75<-28 +-0.75-0.5 +-0.75\le x\le5 +-0.75x+9\ge y +-0.7n+18.1 +-0.825\le x\le -0.675 +-0.825\le x\le-0.675 +-0.83333333333<-1.16666666667 +-0.83<-1.3 +-0.850\le x\le-0.65 +-0.85\le x\le-0.65 +-0.875\le x\le-0.625 +-0.8<-1.2 +-0.8<-1.4 +-0.8<-1.5 +-0.8<-1.6 +-0.8<-2 +-0.8<-35 +-0.8 3 +-1 < x < 2 +-1 < x < 3 +-1 < x < 4 +-1 < x < 5 +-1 < x < \frac{5}{2} +-1 < x \leq - \frac{7}{10} +-1 < x \leq 2 +-1 < x \leq 3 +-1 < x \leq 4 +-1 < x \leq 5 +-1 < x \leq 6 +-1 < x \leq 7 +-1 < x \leq \frac{11}{5} +-1 < x \leq \frac{3}{2} +-1 < x \leq \frac{5}{2} +-1 < x \leq \frac{7}{5} +-1 < x \leq \frac{9}{5} +-1 < x\le 2 +-1 < x\le 3 +-1 < x\le 7 +-1 < x\le \frac{10}{4} +-1 < x\le \frac{11}{5} +-1 < x\le \frac{5}{2} +-1 < x\le \frac{9}{5} +-1 > - 17 +-1 > - 3 +-1 > - 4 +-1 > - 6 +-1 > - 9 +-1 > 2 x + 3 +-1 > 2 x + 5 +-1 > 3 x + 5 +-1 > 4 x + 7 +-1 > -10 +-1 > -100 +-1 > -11 +-1 > -12 +-1 > -13 +-1 > -18 +-1 > -2 +-1 > -25 +-1 > -3 +-1 > -4 +-1 > -6 +-1 > -9 +-1 > -\frac{x}{19} +-1 > x +-1 > x + 4 +-1 > x - 3 +-1 > x > -4,x > 2 +-1 \geq x +-1 \leq x +-1 \leq x - 4 +-1 \leq x - 5 +-1 \leq x - 7 +-1 \leq x < \infty +-1 \leq x \leq 11 +-1 \leq x \leq 13 +-1 \leq x \leq 15 +-1 \leq x \leq 17 +-1 \leq x \leq 3 +-1 \leq x \leq 5 +-1 \leq x \leq 7 +-1 \leq x \leq 9 +-1+1+x>6+1 +-1+1+x\ge2+1 +-1+1+x\le5+1 +-1+1-m>9+1 +-1+1-x > 19+1 +-1+1-x>3+1 +-1+1-x\ge19+1 +-1+1-x\ge7+1 +-1+1-x\le 13+1 +-1+1<-1x+1 +-1+2>-3+2 +-1+2p\le13 +-1+2x>3 +-1+3x>5 +-1+5>2x +-1+5p\le49 +-1+6-2+7 +-1+9>2x +-1+\frac{7x}{5}+4>2x +-1+i +-1+x +-1+x+1\ge4+1 +-1+x>2 +-1+x\le1 +-1+x\le4 +-1+x\le5 +-1- 1>-6- 1 +-1-12 < x +-1-16x-6y +-1-2+x>2-2 +-1-2>-2-2 +-1-2\le\frac{p}{7} +-1-2x+4x>-4x+4x+3 +-1-3>-2-3 +-1-3>-3-3 +-1-3\le3+\frac{p}{6}-3 +-1-3\le3+\frac{p}{8}-3 +-1-3x<0 +-1-3x\le-10 +-1-4x-12y-12x+6y +-1-4x\le15 +-1-5\le5+\frac{p}{3}-5 +-1-5x\le-6 +-1-6x+1>-8x+3+1 +-1-\frac{1}{4}x>0 +-1-\left(-3\right)+\sqrt{k}-\sqrt{k} +-1-i +-1-m+-1>6+-1 +-1-m+1>10+1 +-1-m+1>2+1 +-1-m+1>5+1 +-1-m+1>6+1 +-1-m+1>7+1 +-1-x+-1\ge14+-1 +-1-x+1\le10+1 +-1-x-20\ge-28 +-1.05x+10.50\ge1.75y +-1.05y+10.50\ge1.75x +-1.05y+14.7\ge2.45x +-1.05y\ge+1.4x-12.6 +-1.05y\ge1.40x-12.60 +-1.05y\ge1.40x-8.40 +-1.05y\ge2.45x-14.7 +-1.0\ge x +-1.0\overline{5}>x +-1.10y>1.65x-9.90 +-1.10y\ge1.65x-13.20 +-1.10y\ge1.65x-9.90 +-1.125-2 +-1.25\le x\le2 +-1.25x<0 +-1.2<-1.5 +-1.2<-1.6 +-1.2<-1.8 +-1.2-2.3 +-1.4 < x\le 1.8 +-1.4<-1.8 +-1.4<-2 +-1.4 -11 +-10 > -12 +-10 > -13 +-10 > -14 +-10 > -15 +-10 > -16 +-10 > -18 +-10 > -20 +-10 > -25 +-10 > -2x +-10 > -30 +-10 > -35 +-10 > -364 +-10 > -40 +-10 > -45 +-10+-24\div 6 +-10+10+5x\ge10-10 +-10+10-m>2+10 +-10+10-x > 2+10 +-10+10-x>11+10 +-10+10-x\ge15+10 +-10+13y +-10+2<-5+2 +-10+2<-7 +-10+2<-7+2 +-10+2<-8+2 +-10+2x>6 +-10+3<-7+3 +-10+3<-8+3 +-10+4n +-10+4p\le22 +-10+6<2x +-10+6>2x +-10+\frac{160}{9}\le\frac{5}{9}F\le20+\frac{160}{9} +-10-2<-7-2 +-10-7x>-9x+6 +-10-m+10>4+10 +-10-m+10>7+10 +-10-m+10>9+10 +-10-m>5 +-10-m>9 +-10-x+10 < 8+10 +-10-x+10\ge15+10 +-10-x\ge15 +-10-x\ge9 +-10-x\le12 +-10.15z^6y^4x +-10.66a^4bc^2 +-100+8x>4 +-100-8x>-16x+4 +-10077696 +-100>-215 +-100>-258 +-100>-314 +-100>-346 +-100>-373 +-100>-413 +-100>-463 +-100a^{13} +-100n^{11} +-100y^{14} +-100y^{16} +-100y^{17} +-100y^{18} +-100y^{7} +-101>-221 +-101>-350 +-101>-352 +-101>-353 +-101>-400 +-101>-421 +-101>-425 +-101>-469 +-102 > -353 +-1024m^5 +-1024x^{10} +-1024x^{15} +-1024x^{25} +-102>-236 +-102>-263 +-102>-264 +-102>-305 +-102>-311 +-102>-335 +-102>-356 +-102>-379 +-102>-402 +-102>-422 +-102>-6x +-103>-267 +-103>-418 +-103>-500 +-104 > -390 +-104>-236 +-104>-243 +-104>-281 +-104>-302 +-104>-326 +-104>-382 +-104>-393 +-104>-434 +-104>-454 +-104>-6x+16 +-104\ge-302 +-104\le x +-105>-246 +-105>-315 +-105>-317 +-105>-404 +-105>-418 +-105>-468 +-105\ge-315 +-105\ge-468 +-106 < -36 +-106>-328 +-106>-381 +-106>-411 +-106>-419 +-106>-480 +-107 > -218 +-107 > -433 +-107+6x>7 +-107<407 +-107>-229 +-107>-346 +-107>-383 +-107>-441 +-107>-454 +-107>-471 +-107>-493 +-108>-113 +-108>-213 +-108>-230 +-108>-255 +-108>-311 +-108>-348 +-108>-354 +-108>-374 +-108>-386 +-108>-414 +-108>-459 +-108\le27x +-108mnp\div-45mn +-108uvw\div-45uv +-108y^{12} +-108y^{13} +-108y^{17} +-108y^{4+7+6} +-109>-233 +-109>-245 +-109>-301 +-10<-1 +-10<-12 +-10<-14 +-10<-16 +-10<-18 +-10<-2 +-10<-20 +-10<-24 +-10<-25 +-10<-2m +-10<-3 +-10<-30 +-10<-4 +-10<-4t<-6 +-10<-5 +-10<-6 +-10<-7 +-10<-8 +-10<-9 +-10<0 +-10<1 +-10<10 +-10<12 +-10<14 +-10<15 +-10<18 +-10<2 +-10<20 +-10<25 +-10<26 +-10<27 +-10<2x +-10<2x+2 +-10<2x-2 +-10<2x-6 +-10<3 +-10<30 +-10<32 +-10<37 +-10<39 +-10<4 +-10<40 +-10<5 +-10<7 +-10<8 +-10<\frac{5}{9}\left(f-32\right)<20 +-10-11 +-10>-12 +-10>-13 +-10>-14 +-10>-15 +-10>-16 +-10>-17 +-10>-18 +-10>-20 +-10>-25 +-10>-276 +-10>-2x +-10>-2x+6 +-10>-30 +-10>-318 +-10>-35 +-10>-36 +-10>-361 +-10>-40 +-10>-45 +-10>-5x +-10>-70 +-10>-t +-10>-x +-10>0 +-10>10x +-10>12x+14 +-10>2\left(x-3\right) +-10>2x +-10>2x+2 +-10>2x-12 +-10>2x-6 +-10>2x-8 +-10>5x +-10>6x+8 +-10>T +-10>m +-10>t +-10>x +-10>x-12 +-10>x-7 +-10\div2 -9\times \left(-2\right) +-10\times r+-10\times7 +-10\times3\le\frac{p}{3}\times3 +-10\times6\le\frac{p}{6}\times6 +-10\times9\le\frac{5}{9}\left(F-32\right)\times9\le20\times9 +-10a +-10a+30 +-10a-20 +-10a^2-10a +-10ab+3a-5b +-10b+90 +-10c +-10c+80 +-10k+85\le15 +-10k-2k\le 3-111 +-10k-2k\le-64+4 +-10k\le -70 +-10k\le -80 +-10k\le-100 +-10k\le-20 +-10k\le-30 +-10k\le-40 +-10k\le-50 +-10k\le-70 +-10k\le-90 +-10k\le5k+-30 +-10k\le5k-150 +-10k\le6k-80 +-10k\le6k-96 +-10k^3 +-10m +-10m+50 +-10m\times9n +-10m^2+90m +-10m^{4}n^{6}p^{2} +-10n +-10n+80 +-10n+n^2+42 +-10n^2+80n +-10n^2-200n +-10n^2-36n +-10p +-10p-45 +-10p^2 +-10p^2+20pq+7p^2-5pq +-10p^2-pq +-10pq +-10pq+-7pq +-10pq+13pq +-10pq+9p-4q +-10pq- 10pq +-10pq-7pq +-10pq-p^2q +-10q +-10r +-10r+-70 +-10r-70 +-10rk+3r-4k +-10rs +-10s +-10s+3 +-10st +-10t +-10t+50 +-10t^2+40t+320 +-10t^{2}+-5t\times 14 +-10t^{2}+-70t +-10t^{2}-70t +-10u +-10u+60 +-10u-9 +-10u\times3 +-10u\times6 +-10u^2+29uv +-10v +-10v-70 +-10v-90 +-10vw-4v^2w +-10w +-10w+30z-9y +-10w-9 +-10w^{10} +-10x +-10x < 10 +-10x < 30 +-10x < 5 +-10x > -40 +-10x+-10>-30 +-10x+1 +-10x+10 < 40 +-10x+10<30 +-10x+15 < 20 +-10x+15 > -25 +-10x+15>-15 +-10x+15>-25 +-10x+15>-45 +-10x+15>25 +-10x+17 +-10x+2-2<-7-2 +-10x+2-2>28-2 +-10x+25<30 +-10x+29\le84 +-10x+2<-7 +-10x+2>28 +-10x+30<10 +-10x+30<35 +-10x+30<5 +-10x+35<20 +-10x+35<40 +-10x+400000\le0 +-10x+40<45 +-10x+45 < 20 +-10x+45<20 +-10x+45<35 +-10x+45<40 +-10x+5<15 +-10x+5<25 +-10x+5<35 +-10x+5<40 +-10x+6>-14 +-10x+6>-24 +-10x+6>-4 +-10x+6>-44 +-10x+6>-54 +-10x+6>16 +-10x+6>26 +-10x+6>45 +-10x+6>46 +-10x+6>56 +-10x+y +-10x--6>16 +-10x-10 +-10x-10 > -20 +-10x-10>-20 +-10x-10>-25 +-10x-10>-45 +-10x-10>-5 +-10x-10y-30y+40x +-10x-15>-30 +-10x-15>-35 +-10x-2 +-10x-20>-15 +-10x-20>-5 +-10x-25>-20 +-10x-25>-30 +-10x-35 > -30 +-10x-35>-15 +-10x-35>-20 +-10x-3y +-10x-4 +-10x-40 > -35 +-10x-40>-35 +-10x-45>-35 +-10x-45>-5 +-10x-5 +-10x-5 > -10 +-10x-5 > -25 +-10x-5>-10 +-10x-5>-15 +-10x-5>-35 +-10x-5y +-10x-7 +-10x<-11 +-10x<-17 +-10x<-7 +-10x<-9 +-10x<10 +-10x<16x-37 +-10x<18x-28 +-10x<20 +-10x<24-14 +-10x<25-15 +-10x<30 +-10x<34-14 +-10x<5 +-10x<80 +-10x<9x-16 +-10x>-10 +-10x>-100 +-10x>-12 +-10x>-16x+60 +-10x>-16x+90 +-10x>-18x+136 +-10x>-20 +-10x>-20x+110 +-10x>-30 +-10x>-40 +-10x>-50 +-10x>-60 +-10x>10 +-10x>20 +-10x>26 +-10x>39 +-10x>40 +-10x>50 +-10x\le-10 +-10x\le-20 +-10x\le-500000 +-10x\le-600000 +-10x\le10 +-10x\le105-23 +-10x\le20 +-10x\le34 +-10x\le37 +-10x\le61 +-10x\le82 +-10x\left( -10\right) \ge -40\left( -10\right) +-10x^2 +-10x^2-30x-4x-12+12 +-10x^2-45xy+14xy+20x^2 +-10x^2-7+2x +-10x^3-2x^2-3x-17 +-10x^3-4x^2+3x-16 +-10x^3-6x^2+3x+3 +-10x^3-7x^2-4 +-10x^{3}-17x^{2}-10x-5 +-10xyz+7xy +-10y<3x+b +-10y>3x+b +-10y\ge17x-680 +-10y\ge3x+b +-10y\le3x+b +-10y^3+12y^2 +-10y^3+44y +-10y^3+6y^2 +-10y^3+8y^2 +-10y^6 +-10y^{-4} +-11 +-11 < 36 +-11 > -12 +-11 > -13 +-11 > -14 +-11 > -15 +-11 > -16 +-11 > -18 +-11 > -x +-11 > T +-11+11-x > 5+11 +-11+11-x > 8+11 +-11+11-x<7+11 +-11+11-x>16+11 +-11+11-x\ge6+11 +-11+2x>3 +-11+2x>5 +-11+2x>7 +-11+3\le-2x+3<3+3 +-11+3x>4 +-11+3x>7 +-11+5x>14 +-11+k\ge-2 +-11-2x\le-15 +-11-3>-19-3 +-11-3x<-20 +-11-3x\le-20 +-11-4x>-6x+3 +-11-4x\le-15 +-11-4x\le-3\times5 +-11-5>-2x+5-5 +-11-7x+7x>-9x+7x+5 +-11-x > 13 +-11-x+11>9+11 +-11-x+11\ge9+11 +-11-x\ge-16 +-11-x\ge18 +-11-x\le9 +-110 > -400 +-110 > -457 +-110>-202 +-110>-251 +-110>-259 +-110>-260 +-110>-277 +-110>-293 +-110\le 5F\le 475 +-110\le5F\le475 +-110\le\left(5F\right)\le475 +-111 > -271 +-111 > -306 +-111 > -317 +-111>-247 +-111>-293 +-111>-296 +-112 > -363 +-1120+2.8x>0 +-112<346 +-112-240 +-112>-346 +-112>-389 +-112>-7x+14 +-112\times n^{7} +-112n^{7} +-113+15x>7 +-113-4x>-19x+7 +-113<479 +-113>-222 +-113>-251 +-113>-319 +-113>-338 +-113>-356 +-113>-371 +-113>-375 +-113>-438 +-113>-479 +-114<361 +-114>-336 +-114>-353 +-114>-361 +-114>-370 +-114>-389 +-114>-417 +-115-5>-13x+7x +-115>-238 +-115>-265 +-115>-273 +-115>-353 +-115>-396 +-115>-462 +-115>-485 +-116>-247 +-116>-299 +-116>-304 +-116>-322 +-116>-378 +-116>-410 +-116>-457 +-116>-479 +-117>-233 +-117>-241 +-117>-267 +-117>-358 +-118>-278 +-118>-316 +-118>-352 +-118>-472 +-119-12x>-19x +-119>-366 +-119>-381 +-119>-485 +-119>-7x +-11<-1 +-11<-10 +-11<-2 +-11<-5 +-11<-6 +-11<-7 +-11<-8 +-11<-9 +-11<14 +-11<2 +-11<228 +-11<29 +-11<6 +-11<8 +-11-12 +-11>-13 +-11>-14 +-11>-15 +-11>-16 +-11>-18 +-11>-19 +-11>-278 +-11>-2a +-11>-339 +-11>-362 +-11>-365 +-11>-399 +-11>-3x+7 +-11>-434 +-11>-491 +-11>-x +-11>T +-11>m +-11>t +-11>x +-11\div2\le-2x\div2<1\div2 +-11\ge -35x +-11\ge 12+x +-11\ge T +-11\ge x +-11\ge x,x\ge15 +-11\ge x-3,x-3\ge11 +-11\ge-20x +-11\ge-28x +-11\ge-29x +-11\ge-35x +-11\le -2x < 1 +-11\le -2x < 3 +-11\le -4x < 1 +-11\le -4x < 3 +-11\le -5x < 3 +-11\le -5x < 5 +-11\le x +-11\le-2x<1 +-11\le-2x<3 +-11\le-2x<5 +-11\le-2x\text{ and }-2x<1 +-11\le-2x\text{ and }-2x<5 +-11\le-4k<5 +-11\le-4x-0<3 +-11\le-4x<1 +-11\le-4x<3 +-11\le-4x<5 +-11\le-4x\text{ and }-4x<1 +-11\le-4x\text{ and }-4x<3 +-11\le-4x\text{ and }-4x<5 +-11\le-5x<1 +-11\le-5x<3 +-11\le-5x<5 +-11\le-5x\text{ and }-5x<1 +-11\le-5x\text{ and }-5x<3 +-11\le-8 +-11\le3-4x-3<5 +-11\le5-5x-5<1 +-11\le\frac{3x}{7}-\frac{4x}{5} +-11\le\frac{p}{2} +-11\le\frac{p}{3} +-11\le\frac{p}{4} +-11\le\frac{p}{6} +-11\le\frac{p}{8} +-11\left(x-11\right) +-11\times4>-13\times4 +-11\times4\le\frac{p}{4}\times4 +-11\times\left(-\frac{x}{11}\right)<-165 +-11k+99\le0 +-11k\le -55 +-11k\le -99 +-11k\le-110 +-11k\le-22 +-11k\le-33 +-11k\le-44 +-11k\le-55 +-11k\le-77 +-11k\le-88 +-11k\le-99 +-11m +-11p^2+13p^2 +-11pq +-11rk+7r-6k +-11t +-11t^2+3r^2-2rt +-11v +-11vw+5v-2w +-11vw-2v^2w +-11x +-11x < -18 +-11x < -22 +-11x+-2y +-11x+-4y +-11x+10 +-11x+14x>-14x+14x+36 +-11x+17x>-17x+84+17x +-11x+22-7x^2+7x +-11x+23-8x^2+7x +-11x+4 +-11x+5+4x^2-1x^3 +-11x+7-10 +-11x+9 +-11x-10+7 +-11x-16x-12x +-11x-2y +-11x-4 +-11x-4y +-11x-9x < -13-17 +-11x<-16 +-11x<-23 +-11x<-33 +-11x<0 +-11x<12x-31 +-11x<3x-10 +-11x<7x-17 +-11x>-12x+10 +-11x>-14x+36 +-11x>-15x+56 +-11x>-18x+14 +-11x>-18x+77 +-11x>36 +-11x\ge76 +-11x^2 +-11x^2y-12xy^2-16 +-11x^3-7x-5 +-11y^3+17y +-12 < -8 +-12 < 10 +-12 < 16 +-12 < 18 +-12 < 2 +-12 < 20 +-12 < 24 +-12 < 32 +-12 < 36 +-12 < 6 +-12 < 8 +-12 < 9 +-12 > -13 +-12 > -14 +-12 > -15 +-12 > -16 +-12 > -17 +-12 > -18 +-12 > -20 +-12 > -21 +-12 > -24 +-12 > -27 +-12 > -28 +-12 > -32 +-12 > -36 +-12 > -54 +-12 > -6x +-12 > -x+2 +-12 > 18+x +-12 > x +-12+-12-x\ge2+-12 +-12+-12-x\le9+-12 +-12+12-x > 15+12 +-12+12-x>19+12 +-12+12-x\ge2+12 +-12+14\le2x-14+14 +-12+15 > x +-12+1x > 2 +-12+1x>2 +-12+2\le2x-2+2 +-12+3>3x +-12+4\le4-5x<4+4 +-12+4x\le0<4+4x +-12+6>3x-6+6 +-12+8\le2x-8+8 +-12+x > 2 +-12+x^2+x\le0 +-12-12>8x+12-12 +-12-3<3x+3-3 +-12-3x>-6x +-12-4k<0 +-12-6\ge 3x+6-6 +-12-x+12 < 12+12 +-12-x+12 > 20+12 +-12-x+12>1+12 +-12-x+x > 18+x +-12-x-4\ge-18 +-12-x\ge-15 +-12-x\ge1 +-12-x\ge2 +-120 > 28x-105x +-120>-213 +-120>-266 +-120>-348 +-120>-350 +-120>-407 +-120>-414 +-120>-439 +-120>-6x +-120\div-6-262 +-121>-416 +-121>-454 +-121>-495 +-122-3x+17x>-17x+18+17x +-122-3x>-17x+18 +-122>-277 +-122>-381 +-122\le f +-123 > -324 +-123>-256 +-123>-276 +-123>-278 +-123>-304 +-123>-348 +-123>-352 +-124 > -201 +-124 > -261 +-124+8x>+20 +-124-4x>-12x+20 +-124>-214 +-124>-215 +-124>-333 +-124>-357 +-124>-361 +-124>-396 +-124>-400 +-124>-443 +-124>-488 +-125>-250 +-125>-397 +-125x^{15} +-126>-229 +-126>-253 +-126>-283 +-126>-321 +-126>-338 +-126>-353 +-126>-414 +-126>-420 +-126>-7x +-126ab +-127>-206 +-127>-242 +-127>-303 +-127>-372 +-127>-400 +-127>-484 +-1280m^6 +-128>-250 +-128>-302 +-128>-486 +-128u^5v^5w^3 +-129>-218 +-129>-281 +-129>-283 +-129>-308 +-129>-311 +-129>-325 +-129>-473 +-129>-475 +-12<-1 +-12<-10 +-12<-16 +-12<-18 +-12<-20 +-12<-21 +-12<-24 +-12<-28 +-12<-30 +-12<-36 +-12<-44 +-12<-54 +-12<-6 +-12<-8 +-12<-8t<-4 +-12<-9 +-12<1 +-12<10 +-12<16 +-12<18 +-12<2 +-12<21 +-12<25 +-12<28 +-12<2x +-12<2x-14 +-12<2x-8 +-12<33 +-12<36 +-12<37 +-12<3x +-12<3x+3 +-12<3x+6 +-12<4 +-12<40 +-12<4k +-12<4x +-12<8 +-12<9 +-12+x +-12>-13 +-12>-14 +-12>-15 +-12>-16 +-12>-17 +-12>-18 +-12>-2 +-12>-20 +-12>-21 +-12>-235 +-12>-24 +-12>-27 +-12>-28 +-12>-2x +-12>-2x+6 +-12>-32 +-12>-36 +-12>-3x +-12>-3x+15 +-12>-3x+3 +-12>-42 +-12>-459 +-12>-493 +-12>-497 +-12>-4x +-12>-6x +-12>-x+2 +-12>12x +-12>15x+18 +-12>2x +-12>2x-14 +-12>2x-2 +-12>2x-8 +-12>3x +-12>3x-3 +-12>3x-6 +-12>4x +-12>6x +-12>8x+12 +-12>T +-12>m +-12>t +-12>x +-12X-12>-24 +-12X^2+84x +-12\div-2\ge x>2\div-2 +-12\div2\le2x\div2\le6\div2 +-12\div3-64 +-12a>-81 +-12a^{2}u^{4}+20t^{3}u^{4}-20u^{4} +-12ab +-12au+9ut-15u +-12b +-12b^2+18 +-12cb-c^2b +-12k\ge-76 +-12k\le -108 +-12k\le-108 +-12k\le-24 +-12k\le-36 +-12k\le-48 +-12k\le-60 +-12k\le-72 +-12k\le-84 +-12k\le-96 +-12m +-12m+144<0 +-12m+15n^{3}-15p^{5} +-12m+324<0 +-12m+36<0 +-12m+36\ge0 +-12m<-144 +-12mn +-12n +-12n^2+-8n +-12n^2-12n +-12n^2-8n +-12p^2q^5 +-12p^{-3}q^{-2} +-12pq +-12pq+4p-2q +-12pq+6p-5q +-12s +-12st +-12t^2-48t +-12u^3v^2 +-12u^5v+18u^4v-6u^2v +-12v^4+12v^3+27v^2-12v-15 +-12w +-12wz^2\times\left(-5y\right) +-12x +-12x < -12 +-12x > -12 +-12x > -16x+76 +-12x > -19 +-12x > -36 +-12x > -48 +-12x > 12 +-12x > 36 +-12x > 48 +-12x > 72 +-12x+-24y+32y+40x +-12x+-2y +-12x+15 > -21 +-12x+15 > -33 +-12x+15-15>27-15 +-12x+15>-21 +-12x+15>-33 +-12x+15>-45 +-12x+15>-57 +-12x+15>-9 +-12x+15>27 +-12x+15>3 +-12x+15>39 +-12x+15>51 +-12x+15>63 +-12x+15>87 +-12x+16 < 8 +-12x+16<12 +-12x+16<20 +-12x+16<28 +-12x+16<8 +-12x+16y +-12x+20 > -16 +-12x+20 > 32 +-12x+20 > 56 +-12x+20 > 68 +-12x+20 > 8 +-12x+20 > 92 +-12x+20-20>-16-20 +-12x+20-20>-4-20 +-12x+20-20>-40-20 +-12x+20-20>-52-20 +-12x+20-20>56-20 +-12x+20-20>8-20 +-12x+20-20>80-20 +-12x+20<36 +-12x+20<8 +-12x+20>-16 +-12x+20>-28 +-12x+20>-4 +-12x+20>-40 +-12x+20>-52 +-12x+20>32 +-12x+20>44 +-12x+20>56 +-12x+20>68 +-12x+20>8 +-12x+20>80 +-12x+20>92 +-12x+24<16 +-12x+24<4 +-12x+28 < 32 +-12x+28<12 +-12x+32<4 +-12x+33<25 +-12x+36 < 12 +-12x+36 < 20 +-12x+36<28 +-12x+4 +-12x+4<0 +-12x+4<20 +-12x+4<8 +-12x+5y +-12x+7 +-12x--15>27 +-12x--20>-16 +-12x--20>-4 +-12x--20>-52 +-12x--20>68 +-12x-12>-36 +-12x-16 > -24 +-12x-16>-4 +-12x-18y-81y+54x +-12x-24>-12 +-12x-24>-16 +-12x-24>-20 +-12x-24y+32y+40x +-12x-28>-12 +-12x-2y +-12x-32 > -20 +-12x-32>-16 +-12x-32y-30y+15x +-12x-36>-4 +-12x-4y +-12x-5+12 +-12x-6y +-12x-75y +-12x-8>-16 +-12x-8>-24 +-12x-\left(-20\right)>-52 +-12x<-12 +-12x<-14 +-12x<-18-2 +-12x<-19 +-12x<-24 +-12x<-30 +-12x<-34 +-12x<-8 +-12x<12 +-12x<24 +-12x<33-21 +-12x<4x^2 +-12x<8-20 +-12x>-12 +-12x>-18x+36 +-12x>-24 +-12x>-36 +-12x>-48 +-12x>-60 +-12x>-72 +-12x>12 +-12x>24 +-12x>26 +-12x>36 +-12x>48 +-12x>56-20 +-12x>60 +-12x>68-20 +-12x>72 +-12x>92-20 +-12x\div-12<36\div-12 +-12x\ge-60 +-12x\le-12 +-12x\le-24 +-12x\le12 +-12x\le131 +-12x\le24 +-12x\le30-18 +-12x^2 +-12x^2+60x+3x-15+15 +-12x^2+63x +-12x^2+6x+53 +-12x^2+6x+60-7 +-12x^2+84x +-12x^2+96x+\frac{3x}{2}-12-5 +-12x^2+96x+\frac{3x}{2}-\frac{24}{2}-5 +-12x^2+\frac{195x}{2}-12-5 +-12x^2+\frac{195x}{2}-17 +-12x^2-144x-30x-360 +-12x^2-147x-270 +-12x^2-174x-360 +-12x^2-46xy +-12x^2-48x-13-\frac{3x}{2} +-12x^2y-17xy^2-16 +-12x^3+12x^2+8x+12x^2-12x-8 +-12x^3+12x^2+8x+12x^2-12z-8 +-12x^3+24x^2+-4x-8 +-12x^3+24x^2-4x-8 +-12x^{2}+-3+-8x +-12x^{2}-3-8x +-12y^2+24y +-12y^2-54y +-12y^{13} +-12y^{16} +-12y^{19} +-12y^{3}+30y^{2} +-12y^{8+6+2} +-13 +-13 < x +-13 > -14 +-13 > -15 +-13 > -16 +-13 > -17 +-13 > -500 +-13 > T +-13+13+2x>3+13 +-13+13-2x\le-15+13 +-13+13-x > 11+13 +-13+13-x > 18+13 +-13+13-x>2+13 +-13+13-x\ge 17+13 +-13+13-x\ge15+13 +-13+25>4x +-13+2x>3 +-13+4x +-13+5x\le-5x+5x<3+5x +-13+6x>5 +-13-17>5x-11x +-13-2x\le-15 +-13-7x+9x>-9x+9x+3 +-13-x>13 +-13-x>2 +-13-x>4 +-13-x\ge-16 +-13-x\ge-18 +-13-x\ge-20 +-13.5-12x+14 +-130>-298 +-130>-468 +-130x+10400\ge160y +-130x+5850\ge150y +-131>-242 +-131>-334 +-131>-349 +-131>-352 +-131>-467 +-132<439 +-132>-323 +-132>-405 +-132>-416 +-132>-439 +-132>-444 +-132>-489 +-133+8x>3 +-133>-344 +-133>-345 +-133>-425 +-133>-454 +-133\le19x +-134 > -342 +-134 > -452 +-134<248 +-134>-238 +-134>-248 +-134>-295 +-134>-339 +-134>-382 +-134>-399 +-134>-494 +-135+160\le\left(5F\right)\le315+160 +-135>-304 +-135>-319 +-135>-332 +-135>-443 +-135>-495 +-135\le5F-160\le315 +-135\le5\left(F-32\right)\le315 +-135\le5\left(f-32\right)\le315 +-135\le\frac{5}{9}\left(f=-288\right)\le315 +-135\le\left(5F-160\right)\le315 +-135w^{8} +-136 > -464 +-136>-276 +-136>-402 +-136>-436 +-136>-468 +-137+12x>19 +-137>-247 +-137>-362 +-137>-405 +-137>-468 +-137>-475 +-138>-247 +-138>-254 +-138>-294 +-138>-373 +-138>-425 +-138>-446 +-138>-468 +-138>-496 +-139>-203 +-139>-297 +-139>-369 +-139>-374 +-139>-390 +-139>-411 +-139>-420 +-139>-493 +-13<-10 +-13<-11 +-13<-20 +-13<-25x +-13<-5 +-13<27 +-13<3 +-13<35 +-13<38 +-13<9 +-13<\frac{1x}{30} +-13<\frac{x}{30} +-13-14 +-13>-15 +-13>-16 +-13>-17 +-13>-18 +-13>-25 +-13>-38 +-13>-383 +-13>-3x+5 +-13>13x +-13>29x +-13>5x +-13>T +-13>m +-13>t +-13\div-4\ge x>3\div-4 +-13\ge T +-13\ge t +-13\ge x +-13\ge\left(x-7\right) +-13\le -2x < 1 +-13\le -4x < 1 +-13\le -4x < 3 +-13\le -5x < 3 +-13\le 6-2x-6 < 1 +-13\le 6-2x-6 < 7-6 +-13\le F\le 86 +-13\le F\le86 +-13\le f<86 +-13\le f\le86 +-13\le x +-13\le x\le86 +-13\le-11 +-13\le-2x<1 +-13\le-2x<3 +-13\le-2x\text{ and }-2x<1 +-13\le-2x\text{ and }-2x<3 +-13\le-4x<1 +-13\le-4x<3 +-13\le-4x\text{ and }-4x<1 +-13\le-4x\text{ and }-4x<3 +-13\le-4x\text{ and }5-4x<8 +-13\le-5 +-13\le-5x<1 +-13\le-5x<3 +-13\le-5x<7-6 +-13\le-5x\text{ and }-5x<3 +-13\le5-4x+-5<3 +-13\le5-4x-5<3 +-13\le6-4x-6<1 +-13\le\left(F\right)\le86 +-13k\le -130 +-13k\le -52 +-13k\le -91 +-13k\le-117 +-13k\le-130 +-13k\le-26 +-13k\le-39 +-13k\le-65 +-13k\le-78 +-13k\le-91 +-13m +-13pq +-13pq+6p-7q +-13pq-5p^2q +-13vw+2v-5w +-13x +-13x > -18x+40 +-13x+-1y +-13x+18x > 40 +-13x+2 +-13x+2>24 +-13x+8>45 +-13x-1y +-13x-2 +-13x-4x<-8-9 +-13x-5 +-13x-5y +-13x-y +-13x<-24 +-13x<-26 +-13x<0 +-13x<4x-38 +-13x>-16x+45 +-13x>14 +-13x>16 +-13x>22 +-13x>25 +-13x>37 +-13x\le-6 +-13x^2 +-13x^2y-10xy^2+2 +-13xy+-4x^2y +-13xy-3x^{2}y +-13xy-4x^2y +-14 +-14 < -12 +-14 < 10 +-14 < 12 +-14 < 18 +-14 < 2x-10 +-14 < x +-14 > -15 +-14 > -16 +-14 > -17 +-14 > -18 +-14 > -284 +-14 > -x +-14 > T +-14+10>2x-10+10 +-14+12<2x-12+12 +-14+13x\ge12 +-14+14-3x\le-20+14 +-14+14-x > 7+14 +-14+14-x>2+14 +-14+14-x\le18+14 +-14+20>x +-14+20x\ge6 +-14+2>4x +-14+3x>+10 +-14+6<2x-6+6 +-14-14x+29y +-14-2x\ge12-15x +-14-3x\le-20 +-14-5x>-8x+10 +-14-x+14 > 18+14 +-14-x<7 +-14-x>2 +-14-x>4 +-14-x\ge3 +-14.2<-4x +-14.72z^5x^3y +-14.7xy^3z^4 +-140 > -227 +-140>-286 +-140>-447 +-140>-485 +-140pqr\div -144qp +-140vuw\div -48uv +-140w^{13} +-140x+11900\ge 170y +-140x+4480\ge 160y +-140x+9520\ge170y +-141<490 +-141>-336 +-141>-378 +-141>-452 +-141>-482 +-142+142-6x>-19x+14+142 +-142-6x>-19x+14 +-142>-202 +-142>-262 +-142>-275 +-142>-290 +-142>-352 +-142>-391 +-142>-409 +-143 > -311 +-143-5x>-16x +-143>-11x +-143>-233 +-143>-250 +-143>-259 +-143>-301 +-143>-387 +-143>-432 +-144>-12x +-144>-411 +-144>-419 +-144>-463 +-144>-465 +-144>-466 +-144\ge-419 +-144\le x +-144y^{14} +-145<-96 +-145>-267 +-145>-308 +-145>-380 +-146>-249 +-146>-412 +-146>-482 +-147<331 +-147<476 +-147>-219 +-147>-258 +-147>-278 +-147>-290 +-147>-302 +-147>-315 +-147>-340 +-147>-428 +-147>-443 +-147>-476 +-148 > -384 +-148>-243 +-148>-245 +-148>-317 +-148>-486 +-148>-498 +-149 > -241 +-149+8x>+3 +-149-2x>-10x+3 +-149>-206 +-149>-220 +-149>-258 +-149>-264 +-149>-454 +-149>-482 +-14<-10 +-14<-11 +-14<-12 +-14<-17x +-14<-18 +-14<-2 +-14<-20 +-14<-22 +-14<-24 +-14<-x +-14<10 +-14<18 +-14<25 +-14<29 +-14<2x-10 +-14<2x-12 +-14<2x-2 +-14<2x-6 +-14<31 +-14<32 +-14<36 +-14<37 +-14<40 +-14-15 +-14>-16 +-14>-18 +-14>-203 +-14>-22 +-14>-2x +-14>-347 +-14>-385 +-14>-430 +-14>-475 +-14>-4x+6 +-14>-6x+16 +-14>-x +-14>2x-10 +-14>2x-12 +-14>2x-6 +-14>2x-8 +-14>7x +-14>8x+10 +-14>T +-14>m +-14>t +-14>x +-14>x-20 +-14M +-14\ge T +-14\ge t +-14\ge x +-14\ge-x +-14\ge12+-13x +-14\ge4x +-14\ge6-20x +-14\le -4x < 2 +-14\le 2x\le -4 +-14\le 2x\le 4 +-14\le p +-14\le t +-14\le x +-14\le x-4\le14 +-14\le-2x<2 +-14\le-4x<2 +-14\le-4x\text{ and }-4x<2 +-14\le-5x<2 +-14\le-5x\text{ and }-5x<2 +-14\le28x-42 +-14\le2x-12 +-14\le2x-2 +-14\le2x-6 +-14\le2x-8 +-14\le2x\le-4 +-14\le2x\le4 +-14\le6-5x-6<2 +-14\le9+x +-14a\times-4b +-14ab +-14d +-14k<-140 +-14k\le -112 +-14k\le -98 +-14k\le-112 +-14k\le-126 +-14k\le-140 +-14k\le-70 +-14m +-14p-77 +-14p^2q-18q^2p +-14pq +-14pq\left(3p+2q\right) +-14pq\left(3q+p\right) +-14rs +-14u^2+11uv +-14v+63+20v^2 +-14v^2-4v^3-12v +-14x +-14x < -27 +-14x > -17 +-14x+10<38 +-14x+2 +-14x+4>56 +-14x+952\ge17y +-14x-119\le-21 +-14x-18x<-7-19 +-14x-2 +-14x-25x +-14x-28>315 +-14x-4 +-14x-4\left(1\right)\left(10\right)<0 +-14x-4y +-14x-5x<5x-5x-15 +-14x-6y +-14x-77\le-21 +-14x-7\le-21 +-14x-8+9 +-14x<-17 +-14x<-23 +-14x<-36 +-14x<14 +-14x<24-10 +-14x<28 +-14x<3x-19 +-14x<5x-15 +-14x<8x-29 +-14x>-3 +-14x>343 +-14x>52 +-14x\le 84 +-14x\le 98 +-14x\le-14 +-14x\le-28 +-14x\le56 +-14x\le70 +-14x\le98 +-14x^2 +-14x^2+33x+112 +-14x^2-2x+17 +-14yw +-15 +-15 < -41x +-15 < -9 +-15 < 21 +-15 < 25 +-15 < 3 +-15 < 35 +-15 < 38 +-15 < 6 +-15 > -17 +-15 > -18 +-15 > -21 +-15 > -24 +-15 > -25 +-15 > -259 +-15 > -27 +-15 > -30 +-15 > -35 +-15 > -45 +-15 > -5x +-15 > -90 +-15 > 4+x +-15 > T +-15+-x\le3 +-15+15-x < 7+15 +-15+15-x > 10+15 +-15+15-x > 13+15 +-15+15-x > 9+15 +-15+15-x\ge19+15 +-15+15<-16x+15 +-15+19x\ge42 +-15+2x>3 +-15+2x>5 +-15+6x>3 +-15+\frac{160}{9}\le\frac{5}{9}F-\frac{160}{9}+\frac{160}{9}\le35+\frac{160}{9} +-15,15,-9,9 +-15-3<3x +-15-3<3x+3-3 +-15-42\ge42-19x-42 +-15-4x>-7x +-15-5x+5x\ge42-24x+5x +-15-6s +-15-x-24\ge-42 +-15-x<18 +-15-x\ge-18 +-15-x\ge-20 +-15-x\ge19 +-15-x\le 7 +-15.3x^4yz^6 +-15.8>-4x +-150<-240 +-150>-262 +-150>-344 +-150>-497 +-150>-498 +-150m^8 +-150x+12750\ge170y +-150x+2700\ge180y +-150y\ge130x-7800 +-150y^{15} +-150y^{19} +-151>-332 +-151>-450 +-151>-467 +-152-10x>-18x +-152<-18x +-152<423 +-152>-238 +-152>-305 +-152>-366 +-152>-368 +-152>-423 +-152>-8x +-153>-216 +-153>-311 +-153>-387 +-153>-414 +-153>-470 +-153>-499 +-153x+85 +-154 > -205 +-154<472 +-154>-205 +-154>-275 +-154>-277 +-154>-298 +-154>-315 +-154>-393 +-154>-403 +-154>-456 +-154>-472 +-155 > -413 +-155 > -436 +-155>-284 +-155>-291 +-155>-480 +-156+156-4x>-13x+15+156 +-156-4x>-13x+15 +-156>-209 +-156>-212 +-156>-242 +-156>-266 +-156>-302 +-156>-387 +-156>-459 +-156\ge-456 +-157>-346 +-157>-456 +-157>-487 +-158 > -363 +-158-5x+158>-13x+2+158 +-159 > -488 +-159<296 +-159>-252 +-159>-277 +-159>-296 +-159>-339 +-159>-439 +-159>-442 +-15<-12 +-15<-16 +-15<-17 +-15<-18 +-15<-21 +-15<-24 +-15<-25 +-15<-27 +-15<-3 +-15<-30 +-15<-35 +-15<-3m +-15<-45 +-15<-9 +-15<10 +-15<12 +-15<18 +-15<20 +-15<21 +-15<24 +-15<25 +-15<27 +-15<3 +-15<31 +-15<34 +-15<35 +-15<36 +-15<37 +-15<39 +-15<3x +-15<3x+3 +-15<40 +-15<5 +-15<6 +-15<\frac{5}{9}\left(f-32\right)<35 +-15<\frac{5}{9}\left(x-32\right)<35 +-15-16 +-15>-17 +-15>-18 +-15>-20 +-15>-200 +-15>-21 +-15>-226 +-15>-24 +-15>-25 +-15>-27 +-15>-2x+3 +-15>-30 +-15>-305 +-15>-318 +-15>-35 +-15>-351 +-15>-367 +-15>-39 +-15>-3x +-15>-40 +-15>-442 +-15>-445 +-15>-45 +-15>-4x+9 +-15>-51 +-15>-75 +-15>-90 +-15>-x +-15>10x +-15>18x+21 +-15>22x +-15>3x +-15>3x-3 +-15>3x-6 +-15>5x +-15>9x+12 +-15>T +-15>m +-15>t +-15>x +-15C<\frac{5}{9}\left(F-32\right)<35C +-15K +-15\div-5\ge x>1\div-5 +-15\ge -19x +-15\ge -28x +-15\ge 3x +-15\ge T +-15\ge x +-15\ge-24 +-15\ge-3p +-15\ge3x +-15\ge3x-6 +-15\ge5x +-15\le -2x < 1 +-15\le -4x < 1 +-15\le -5x < 1 +-15\le C<35 +-15\le X\le35 +-15\le \frac{5} {9}\left( F-32\right) \le 35 +-15\le \frac{5}{9}\left( F-32\right) \le 35 +-15\le f\le35 +-15\le p +-15\le t +-15\le x +-15\le x\le35 +-15\le-2x<1 +-15\le-2x\text{ and }-2x<1 +-15\le-4x<1 +-15\le-5x<1 +-15\le-5x\text{ and }-5x<1 +-15\le3x+3 +-15\le3x-3 +-15\le3x-6 +-15\le7-4x-7<1 +-15\le81x-96 +-15\le\frac{5}{9}F+-17\frac{7}{9}\le35 +-15\le\frac{5}{9}F-17\frac{7}{9}\le35 +-15\le\frac{5}{9}F-\frac{160}{9}\le35 +-15\le\frac{5}{9}F-\frac{5}{9}32\le35 +-15\le\frac{5}{9}\left(F-32\right)\le35 +-15\le\frac{5}{9}\left(f-32\right)\le35 +-15\le\left(\frac{5F-160}{9}\right)\le35 +-15\times9\le\frac{5}{9}\left(F-32\right)\times9\le35\times9 +-15a^6b^2+30a^4b^2+35ab^2 +-15ab+6a-2b +-15b +-15k\le -105 +-15k\le-105 +-15k\le-120 +-15k\le-135 +-15k\le-30 +-15k\le-90 +-15m +-15n^{2}+-70n +-15n^{2}-70n +-15p^2+17p^2 +-15p^2q^2 +-15p^4q^4 +-15pq +-15pq-2p^2q +-15pq-4p^2q +-15rk+5r-7k +-15rs^2\times-4t +-15u-24a+15t +-15wz-40wy+20w +-15x +-15x < -4 +-15x+-15>-10 +-15x+-3y +-15x+-45>-5 +-15x+-7 +-15x+10<15 +-15x+10<25 +-15x+10<5 +-15x+10>55 +-15x+12>-18 +-15x+12>57 +-15x+15 < 25 +-15x+15<20 +-15x+20<25 +-15x+20>50 +-15x+20x > 13+62 +-15x+25 < 40 +-15x+25<20 +-15x+30<20 +-15x+35<25 +-15x+35<30 +-15x+40 < 20 +-15x+40 < 25 +-15x+40<10 +-15x+45<40 +-15x+5<-25 +-15x+5<25 +-15x+5<35 +-15x+6>-24 +-15x+6>-9 +-15x+6>21 +-15x+6>96 +-15x+720\ge8y +-15x+7x +-15x+9 +-15x-10 > -5 +-15x-10>-25 +-15x-10>-30 +-15x-15 > -30 +-15x-15 > -5 +-15x-15>-10 +-15x-15>-20 +-15x-15x +-15x-20>-30 +-15x-20>-5 +-15x-25 > -30 +-15x-25>-15 +-15x-25>-30 +-15x-25>-35 +-15x-25>-40 +-15x-30>-25 +-15x-3y +-15x-45>-15 +-15x-45>-5 +-15x-4y +-15x-5 > -45 +-15x-7 +-15x<-21 +-15x<-23 +-15x<-24 +-15x<-30 +-15x<-36 +-15x>-14 +-15x>-15 +-15x>-18x+51 +-15x>-19x+48 +-15x>-30 +-15x>-9-6 +-15x>11 +-15x>27 +-15x>30 +-15x>31 +-15x>45 +-15x\le-15 +-15x\le-30 +-15x\le15 +-15x\le30 +-15x^2 +-15x^2-100x-60-7 +-15x^2-100x-67 +-15x^2-90x-10x-60-7 +-15x^3+49x^2-34x-10 +-15x^3+5x^2-3x +-15x^3+8x^2-8x+4 +-15x^3-x^2-x-7 +-15y^{2}-12y +-16 +-16 < 20 +-16 < 28 +-16 < 2\left( x-4\right) +-16 < 2x-10 +-16 < 2x-8 +-16 < 38 +-16 < x +-16 > -17 +-16 > -18 +-16 > -20 +-16 > -24 +-16 > -28 +-16 > -32 +-16 > -36 +-16 > -4x +-16 > -x +-16 > x +-16+13x\ge10 +-16+16-x > 2+16 +-16+16-x > 20+16 +-16+16-x<10+16 +-16+16-x\le 3+16 +-16+16-x\le12+16 +-16+2x>2 +-16+3x>8 +-16+6>2x-6+6 +-16+9x>11 +-16-2x\ge10-15x +-16-4k<0 +-16-6x>-8x +-16-x > 7 +-16-x+16 > 14+16 +-16-x+16\le11+16 +-16-x<20 +-16-x\le8 +-16.38x^4yz^6 +-16.9>-458 +-160>-403 +-161>-208 +-161>-209 +-161>-255 +-161>-261 +-161>-284 +-161>-363 +-161>-423 +-162>-264 +-162>-302 +-162>-333 +-162>-365 +-162>-402 +-162>-428 +-162>-442 +-163>-204 +-163>-253 +-163>-268 +-163>-283 +-163>-322 +-163>-360 +-163\ge-354 +-164 > -434 +-164 > -458 +-164+9x>16 +-164-8x>-17x+16 +-164>-246 +-164>-274 +-164>-371 +-164>-410 +-164>-412 +-164>-434 +-164>-458 +-165>-355 +-165>-377 +-165>-383 +-165>-388 +-165>-473 +-166>-270 +-166>-335 +-166>-388 +-166>-417 +-166>-435 +-166>-494 +-167>-214 +-167>-272 +-167>-316 +-167>-328 +-167>-355 +-167>-402 +-168 > -427 +-168>-232 +-168>-241 +-168>-304 +-168>-310 +-168>-393 +-168\le28x +-169 > -251 +-169 > -434 +-169 > -456 +-169 > -458 +-169 > -474 +-169<-25 +-169<257 +-169>-246 +-169>-251 +-169>-275 +-169>-296 +-169>-315 +-169>-326 +-169>-383 +-169>-434 +-169>-458 +-169>-484 +-169>-485 +-169\ge-458 +-16<-12 +-16<-14 +-16<-15 +-16<-20 +-16<-22 +-16<-24 +-16<-28 +-16<-30 +-16<-32 +-16<-36 +-16<-42 +-16<-7 +-16<0 +-16<10 +-16<12 +-16<18 +-16<19 +-16<20 +-16<24 +-16<2x-8 +-16<32 +-16<33 +-16<36 +-16<4 +-16<6 +-16>-100 +-16>-17 +-16>-18 +-16>-20 +-16>-209 +-16>-24 +-16>-28 +-16>-2x +-16>-2x,-2x>-10 +-16>-300 +-16>-32 +-16>-32t>-48 +-16>-36 +-16>-371 +-16>-4x +-16>-8x+6x +-16>-96 +-16>-x +-16>12x+20 +-16>16x +-16>22 +-16>2x-12 +-16>2x-14 +-16>2x-6 +-16>2x-8 +-16>4x +-16>8x +-16>m +-16>x +-16\ge -31x +-16\ge x +-16\ge2x-10 +-16\ge2x-12 +-16\ge2x-8 +-16\ge4x +-16\ge5+x +-16\le 2x\le -2 +-16\le p +-16\le v +-16\le x +-16\le x+3 +-16\le-5x-5<-4 +-16\le-8x +-16\le20+p +-16\le2x-10 +-16\le2x-12 +-16\le2x-14 +-16\le2x\le-2 +-16\le2x\le2 +-16\le4 +-16\left( 3\right) ^{2}+32\left( 3\right) +48 +-16\left( t+1\right) \left( t-3\right) +-16\left( t-3\right) \left( t+1\right) +-16\left(3-3\right)\left(3+1\right) +-16\left(3\right)^2+32\left(3\right)+48 +-16\left(t+1\right)\left(t-2\right) +-16\left(t-3\right)\left(t+1\right) +-16\left(t^2-2t-3\right) +-16\times-\frac{x}{16}\ge18\times-16 +-16a > -16 +-16a>-25 +-16a>-36 +-16a^{2}u^{3}-6u^{3}t^{4}+10u^{3} +-16ab +-16au+12tu-16u +-16k<-112 +-16k<-16 +-16k>-16 +-16k\ge-112 +-16k\ge-400 +-16k\le -112 +-16k\le -64 +-16k\le-32 +-16k\le-80 +-16k\le-96 +-16m +-16m+256<0 +-16m+256\ge0 +-16m+576<0 +-16m+576\ge0 +-16m+64<0 +-16m+64\ge0 +-16m-12n+16p +-16m^5 +-16p +-16p^2q^2 +-16pq +-16pq\left(4p+3q\right) +-16qp-3p^2q +-16rs+6rt-6r +-16t^2+32t+48 +-16x +-16x < -20 +-16x < -22 +-16x < -36 +-16x+-4y +-16x+2 +-16x+20x>32 +-16x+240\le20y +-16x+672\ge7y +-16x+720\ge9y +-16x-15x<-15-11 +-16x-20x<-1-5 +-16x-4y +-16x<-16-2 +-16x<-17-12 +-16x<-18 +-16x<-24 +-16x<-29 +-16x<6x-30 +-16x>-2 +-16x>-20x+13+19 +-16x>-20x+32 +-16x>-20x+36 +-16x>41 +-16x\le-32 +-16x^2 +-16x^2-30x-20 +-16xyz+2xy +-16y+9+7y^2 +-16y\times-10w +-16y^{16} +-16y^{18} +-16y^{20} +-17 +-17 > -202 +-17 > -313 +-17 > 10+x +-17 > x +-17+11x>+5 +-17+17-x > 10+17 +-17+17-x > 12+17 +-17+17-x > 13+17 +-17+17-x > 7+17 +-17+17-x > 9+17 +-17+17-x\ge16+17 +-17+17-x\le13+17 +-17+2x>13 +-17+3x>4 +-17-3x\le-20 +-17-3x\le-5\left(4\right) +-17-7x>-18x+5 +-17-x+17>15+17 +-17-x\ge-24 +-17.15x^{6}y^{3}z +-17.5-217 +-170>-282 +-170>-347 +-170>-349 +-170>-389 +-170y\ge150x-10200 +-171 > -327 +-171 > -412 +-171>-10x+9 +-171>-211 +-171>-217 +-171>-352 +-171>-460 +-171\le57x +-172>-315 +-172>-336 +-172>-421 +-172>-452 +-172>-457 +-172>-465 +-172>-477 +-173>-295 +-173>-315 +-173>-342 +-173>-349 +-173>-364 +-173>-377 +-173>-459 +-173>-494 +-174>-251 +-174>-279 +-174>-303 +-175<295 +-175>-295 +-175>-359 +-175>-363 +-175\le295 +-176>-204 +-176>-208 +-176>-209 +-176>-218 +-176>-223 +-176>-284 +-176>-361 +-176>-398 +-176>-429 +-176\times4>-208\times4 +-177>-237 +-177>-246 +-178 > -230 +-1782\le V\le-758 +-178>-483 +-179 > -255 +-1792 < 113x +-179>-338 +-179>-377 +-179>-382 +-179>-436 +-17<-14 +-17<17 +-17<28 +-17<32 +-17<34 +-17<35 +-17<37 +-17-18 +-17>-209 +-17>-21 +-17>-337 +-17>-386 +-17>-421 +-17>-497 +-17>30x +-17>m +-17>x +-17\div-19>x +-17\div-9>x +-17\frac{7}{9}\le f\le-8\frac{1}{3} +-17\frac{7}{9}\le x\le-8\frac{1}{3} +-17\ge x +-17\le x +-17\le15+\frac{x}{16} +-17k<-170 +-17k\le-102 +-17k\le-136 +-17k\le-153 +-17k\le-170 +-17k\le-34 +-17k\le-51 +-17k\le-68 +-17k\le-85 +-17m +-17pq +-17x +-17x > -20x+33 +-17x+2 +-17x+2>48 +-17x+3 +-17x+4 +-17x+510\ge6y +-17x-18x<-1-12 +-17x-y +-17x<-12 +-17x<-16 +-17x<-17 +-17x<-19 +-17x<-20 +-17x<-22 +-17x<-31 +-17x<-32 +-17x<-35 +-17x<17x-19 +-17x<18x-1-12 +-17x>-15 +-17x>-20x+48 +-17x>13 +-17x>26 +-17x>38 +-17x>46 +-17x\le -51 +-18 +-18 < -31x +-18 < 10 +-18 < 2x-10 +-18 < 8 +-18 > -21 +-18 > -212 +-18 > -24 +-18 > -26 +-18 > -36 +-18 > x +-18+-48n^{3} +-18+18-m>-6+18 +-18+18-x > 16+18 +-18+18-x > 8+18 +-18+18-x<18+18 +-18+18-x<36 +-18+18-x\ge13+18 +-18+18-x\le 6+18 +-18+18-x\le6+18 +-18+32\le F-32+32\le36+32 +-18+4x>10 +-18+5x\ge12 +-18+8<2x-8+8 +-18-2x>21 +-18-3x\ge12-8x +-18-48n^{3} +-18-5x\le12 +-18-6x>-9x+6 +-18-m>-6 +-18-x+18>2+18 +-18-x+18>20 +-18-x+x\le 6+x +-18-x-20\ge-45 +-18-x<13 +-18-x\ge-7 +-18-x\ge9 +-18-x\le 6 +-18-x\le6 +-18.0<-30.0 +-180 > -260 +-180 > -495 +-180>-10x +-180>-205 +-180>-220 +-180>-263 +-180>-360 +-180>-374 +-180>-462 +-180>-483 +-180\le 5F-160\le 270 +-180\le 5\left( F-32\right) \le 270 +-180\le5F-160\le270 +-180\le5\left(F-32\right)\le270 +-180\le5f-160\le270 +-180y^{17} +-181 > -252 +-181 > -352 +-181<265 +-181>-229 +-181>-279 +-181>-306 +-181>-329 +-181>-420 +-181>-425 +-181>-437 +-181>-465 +-181\le265 +-182>-257 +-182>-290 +-182>-297 +-182>-334 +-182>-353 +-182>-355 +-182>-374 +-182>-392 +-182>-435 +-1835008 +-183>-328 +-183>-353 +-183>-375 +-183>-419 +-183>-447 +-183>-462 +-183>-478 +-184>-208 +-184>-270 +-184>-273 +-184>-284 +-184>-319 +-184>-365 +-184>-487 +-184>-498 +-185>-277 +-185>-278 +-185>-326 +-185>-381 +-185>-385 +-185>-435 +-185>-493 +-185\ge-326 +-186-18>-17x+18-18 +-186-2x+2x>-19x+18+2x +-186<491 +-186>-17x+18 +-186>-262 +-186>-308 +-186>-351 +-186>-367 +-187 > -322 +-187>-233 +-187>-238 +-187>-337 +-187>-384 +-187>-411 +-187>-425 +-188>-243 +-189 > -275 +-189 > -336 +-189>-303 +-189>-326 +-189>-341 +-189>-390 +-189>-422 +-18<-11 +-18<-12 +-18<-14 +-18<-17 +-18<-22 +-18<-24 +-18<-25 +-18<-26 +-18<-27 +-18<-294 +-18<-3 +-18<-30 +-18<-36 +-18<-42 +-18<-66 +-18<-7x +-18<-85x +-18<-9 +-18<12 +-18<16 +-18<21 +-18<2x-10 +-18<2x-8 +-18<3 +-18<31 +-18<36 +-18<39 +-18<3x +-18<4 +-18<6 +-18

-1x +-18>-21 +-18>-231 +-18>-236 +-18>-24 +-18>-27 +-18>-297 +-18>-2x +-18>-344 +-18>-349 +-18>-366 +-18>-392 +-18>-3x +-18>-x +-18>2x-12 +-18>2x-8 +-18>3x +-18>5x +-18>6x +-18>9x +-18>x +-18\ge 3x +-18\ge x +-18\ge12-5x +-18\ge2x +-18\ge3\times x +-18\ge4x +-18\le 6+x +-18\le F-32\le 36 +-18\le F-32\le36 +-18\le f-32\le36 +-18\le p +-18\le x +-18\le x\le1 +-18\le2x-10 +-18\le2x-12 +-18\le2x-14 +-18\le2x-8 +-18\le3x +-18\le3x-6 +-18\le9+p +-18\le\left(F-32\right)\le36 +-18a +-18a^2+24a +-18a^5b^2 +-18k\le-108 +-18k\le-180 +-18k\le-72 +-18m +-18m+39 +-18mn^2\times\left(-5p\right) +-18n^{10} +-18pq +-18pq\left(2p+q\right) +-18pq\left(4p+3q\right) +-18rs +-18st +-18t +-18w^3y^5 +-18wx-108w-20x-144 +-18x +-18x < -4 +-18x < 18 +-18x > -11 +-18x+-24>-18 +-18x+-24y-16y+64x +-18x+12<30 +-18x+15<33 +-18x+3 +-18x+450\ge10y +-18x-11x < -3-4 +-18x-13x < -13-15 +-18x-2x<-1-15 +-18x-30>-6 +-18x<-17 +-18x<-4 +-18x<14x-28 +-18x<18 +-18x>19 +-18x>38 +-18x\le-18 +-18x\le18 +-18x\le36 +-18x^2+31.5x+3 +-18x^2-128x-144 +-18x^2-18x +-18x^2-54x +-18y +-18y^2+84y +-18y^2-83y-70 +-18y^3+12y^2 +-18y^3+30y^2 +-18y^5w^2 +-18y^{10} +-18y^{15} +-18y^{2}w^{5} +-19 +-19 > x +-19+19-x > 12+19 +-19+19-x > 14+19 +-19+19-x\ge 14+19 +-19+19-x\ge9+19 +-19+2x>17 +-19+4x>9 +-19+5x>16 +-19-2x>-5x+8 +-19-4x>-8x+9 +-19-x<16 +-19.7\le x-0.02\le19.7 +-19.93\le x\le19.93 +-190<498 +-190>-365 +-190>-394 +-190>-434 +-190>-448 +-190>-484 +-190>-498 +-191>-231 +-191>-412 +-191>-420 +-191>-474 +-192 > -246 +-192>-262 +-192>-311 +-192>-382 +-193 > -470 +-193>-261 +-193>-281 +-193>-322 +-193>-444 +-193\le f\le302 +-193\le x\le302 +-193\le x\le96 +-194 > -400 +-194>-258 +-194>-375 +-194>-415 +-195 > -221 +-1953125 +-195>-242 +-195>-265 +-195>-270 +-196<445 +-196>-327 +-196>-352 +-196>-384 +-196>-386 +-196>-423 +-196\ge-352 +-197 > -263 +-197>-207 +-197>-294 +-197>-390 +-197\ge-357 +-198 < 465 +-198>-248 +-198>-290 +-198>-347 +-198>-388 +-198>-395 +-198>-433 +-199>-352 +-199>-368 +-199>-401 +-199>-409 +-199>-454 +-199>-471 +-199>-483 +-19<-11 +-19<-18 +-19-392 +-19>-3x+8 +-19>-4x+5 +-19>-500 +-19>13x +-19>17x +-19>18x +-19>30x +-19>m +-19>x +-19\ge x +-19\ge-14x +-19\ge-26x +-19\le f-6.4\le36 +-19\le x +-19\le x\le-1 +-19\le19x +-19d +-19k\le-133 +-19k\le-152 +-19k\le-171 +-19k\le-190 +-19m +-19pq +-19x +-19x < -12 +-19x < -3 +-19x < 11x-38 +-19x+1026\ge9y +-19x+12-15x<15x-2-15x +-19x+12<15x-2 +-19x+5x +-19x+67\le-28 +-19x-142\le-28 +-19x-18x<18x-8-18x +-19x-3y +-19x-47\le-28 +-19x-85\le-28 +-19x<-15 +-19x<-23 +-19x<-28 +-19x<-39 +-19x<-45-10x +-19x<15x-21 +-19x<15x-7-14 +-19x<18x-8 +-19x>-4 +-19x>27 +-19x>37 +-19x\le-57 +-19x\le-95 +-19x\le114 +-19x\le19 +-19x\le38 +-19x\le57 +-1<+x +-1<-1.333\overline{3} +-1<-1.4 +-1<-1.5 +-1<-1.6 +-1<-1.66 +-1<-1.6666666 +-1<-1.667 +-1<-1.67 +-1<-1.7 +-1<-1.70 +-1<-1.75 +-1<-1.8 +-1<-10 +-1<-15 +-1<-17x +-1<-1\frac{1}{2} +-1<-1\frac{1}{3} +-1<-1\frac{1}{4} +-1<-1\frac{2}{3} +-1<-1\frac{2}{5} +-1<-1\frac{3}{4} +-1<-1\frac{3}{5} +-1<-1\frac{3}{6} +-1<-1\frac{6}{10} +-1<-1x +-1<-2 +-1<-2.5 +-1<-2.625 +-1<-20 +-1<-22x +-1<-2\frac{1}{2} +-1<-2\frac{1}{3} +-1<-3 +-1<-4 +-1<-5 +-1<-5\frac{1}{4}x +-1<-7x-15x +-1<-8 +-1<-\frac{3}{2} +-1<-\frac{4}{3} +-1<-\frac{5}{2} +-1<-\frac{5}{3} +-1<-\frac{7}{3} +-1<-\frac{7}{4} +-1<-\frac{7}{5} +-1<-\frac{8}{3} +-1<-\frac{8}{5} +-1<-\frac{8}{6} +-1<-\frac{9}{5} +-1<-\frac{9}{6} +-1<-x +-1<0 +-1<1 +-1<1x +-1<2 +-1<26 +-1<28 +-1<29 +-1<2x +-1<2x\le7 +-1<3 +-1<31 +-1<37 +-1<39 +-1<4 +-1<5 +-1<5x\le7 +-1<6 +-1<7 +-1<8 +-13 +-1+6x+5 +-1>-0.6 +-1>-10 +-1>-11 +-1>-12 +-1>-13 +-1>-14 +-1>-15 +-1>-16 +-1>-17 +-1>-2 +-1>-2x+3 +-1>-3 +-1>-31 +-1>-32 +-1>-4 +-1>-5 +-1>-6 +-1>-7 +-1>-8 +-1>-9 +-1>-x +-1>0.625 +-1>1 +-1>1.4 +-1>1x +-1>1x-8 +-1>2 +-1>2x+3 +-1>2x-9 +-1>3x-25 +-1>X +-1>\frac{1}{3}x +-1>\frac{1}{4}x +-1>\left(x\right) +-1>k +-1>o +-1>x +-1>x' +-1>x,1x,2x,x>1 +-1>x,x>4 +-1>x-6 +-1>x-7 +-1>x>-3,x>1 +-1>x>-4 +-1>x>-4,x>2 +-1>xorx>\frac{3}{2} +-1>y +-1>z +-1\div-22>x +-1\frac{1}{18}>x +-1\frac{1}{2}<-1\frac{5}{6} +-1\frac{1}{2}<-2 +-1\frac{1}{2}<-2\frac{1}{2} +-1\frac{1}{2}<-2\frac{1}{4} +-1\frac{1}{2}>x +-1\frac{1}{2}\ge x +-1\frac{1}{3}<-1\frac{2}{3} +-1\frac{1}{3}<-2 +-1\frac{1}{3}<-2\frac{1}{3} +-1\frac{1}{3}x+8\ge y +-1\frac{1}{3}x\ge20 +-1\frac{1}{4}<-2 +-1\frac{1}{4}<-2\frac{1}{4} +-1\frac{1}{4}<-2\frac{1}{7} +-1\frac{1}{5}<-2 +-1\frac{1}{6}<-1\frac{1}{2} +-1\frac{1}{6}<-1\frac{3}{6} +-1\frac{1}{6}<-9 +-1\frac{1}{6}<-\frac{13}{6} +-1\frac{1}{8}<-2\frac{1}{6} +-1\frac{2}{3}<-2 +-1\frac{2}{3}<-2\frac{1}{3} +-1\frac{2}{3}<-2\frac{2}{3} +-1\frac{2}{3}<-3 +-1\frac{2}{4}<-2\frac{2}{4} +-1\frac{2}{5}<-1\frac{4}{5} +-1\frac{2}{5}<-2 +-1\frac{2}{5}<-2\frac{1}{12} +-1\frac{2}{5}<-2\frac{1}{2} +-1\frac{2}{5}<-2\frac{1}{5} +-1\frac{2}{5}x +-1\frac{3}{4}<-2\frac{3}{4} +-1\frac{3}{5}<-2\frac{3}{10} +-1\frac{4}{10}<-2\frac{1}{12} +-1\frac{4}{5}<-2\frac{3}{5} +-1\frac{4}{6}<-2 +-1\ge X +-1\ge x +-1\ge x > -4 +-1\ge x+1 +-1\ge x+2 +-1\ge x,9\le x +-1\ge x,x\ge 5 +-1\ge x,x\ge 7 +-1\ge x,x\ge11 +-1\ge x,x\ge15 +-1\ge x,x\ge17 +-1\ge x,x\ge5 +-1\ge x,x\ge9 +-1\ge x>-4 +-1\ge x\text{ and } x\ge-6 +-1\ge x\ge -4 +-1\ge x\ge -6 +-1\ge x\ge -8 +-1\ge x\ge-3 +-1\ge x\ge-4 +-1\ge x\ge-6 +-1\ge x\ge-8 +-1\ge x^3 +-1\ge y +-1\ge-4 +-1\ge-\frac{4}{x} +-1\ge-\omega +-1\ge1x +-1\ge2x+3 +-1\ge2x+6 +-1\ge2x+8 +-1\ge\omega +-1\le X<-1 +-1\le x +-1\le x<+R +-1\le x<\infty +-1\le x\le 11 +-1\le x\le 13 +-1\le x\le 15 +-1\le x\le 17 +-1\le x\le 3 +-1\le x\le 5 +-1\le x\le 7 +-1\le x\le 9 +-1\le x\le y\le5 +-1\le x\le11 +-1\le x\le13 +-1\le x\le15 +-1\le x\le17 +-1\le x\le2 +-1\le x\le3 +-1\le x\le5 +-1\le x\le7 +-1\le x\le9 +-1\le y +-1\le y\le1 +-1\le y\le\infty +-1\le-2.5 +-1\le0 +-1\le1 +-1\le2 +-1\le4 +-1\le6-7x +-1\le7+4x +-1\le\frac{x}{5}\le1 +-1\left( -n^{2}+16\right) +-1\left( 10x^{2}+15x-8x-12\right) +-1\left( 10x^{2}+7x-12\right) +-1\left(120+22x+x^2\right) +-1\left(3x-5\right)>-1 +-1\left(6s+5t\right) +-1\left(\left(x+10\right)\left(x+12\right)\right) +-1\left(\left(x-2y\right)+u\right)\left(\left(x-2y\right)-u\right) +-1\left(x+10\right)\left(x+12\right) +-1\left(x-2y+u\right)\left(x-2y-u\right) +-1\left(x-2y\right)\left(x-2y\right)+u^2 +-1\left(x^2+15x+36\right) +-1\times a>-1\times b +-1\times r^{n-1} +-1\times-4<-2\times-4 +-1\times-\frac{x}{3}\le3\times-1 +-1\times-h<-3 +-1\times-x>-5\times-1 +-1\times10s--1\times3 +-1\times4>-3\times4 +-1\times5<7\times5 +-1\times5>-2\times5 +-1\times5^{n-1} +-1\times9w--1\times5z+-1\times7y +-1m>-3 +-1m>-7 +-1m>10 +-1m>11 +-1m>12 +-1m>13 +-1m>14 +-1m>15 +-1m>16 +-1m>17 +-1m>4 +-1m>5 +-1m>6 +-1m>8 +-1m>9 +-1m\div-1<16\div-1 +-1m^2+10m +-1m^2+4m +-1m^2+6m +-1m^2+m +-1m^{2}+3m +-1on^2-200n +-1pq +-1q-18+q^2 +-1v-4.6w +-1v^2w-13vw +-1v^3-64v^2-54v +-1w^2 +-1x +-1x < 12 +-1x < 276 +-1x > -8 +-1x > 10 +-1x > 144 +-1x > 15 +-1x > 18 +-1x > 20 +-1x > 209 +-1x > 24 +-1x > 37 +-1x > 4\times 18 +-1x > 5 +-1x > 56 +-1x > 72 +-1x > 75 +-1x > 96 +-1x+-4\ge-2 +-1x-12+12\ge8+12 +-1x-12<20 +-1x-12\ge8 +-1x-12\le20 +-1x-153\le 51 +-1x-15>18 +-1x-216\le 60 +-1x-216\le60 +-1x-9>-12 +-1x<-1 +-1x<-12 +-1x<-16 +-1x<-2 +-1x<-24 +-1x<-3 +-1x<-4 +-1x<-42 +-1x<-5 +-1x<-54 +-1x<-72 +-1x<0 +-1x<0\times12 +-1x<1 +-1x<14 +-1x<16 +-1x<2 +-1x<22 +-1x<25 +-1x<3 +-1x<4 +-1x<5 +-1x<6 +-1x<=6 +-1x<\frac{2}{3} +-1x<\frac{3}{8} +-1x>-1 +-1x>-10 +-1x>-3 +-1x>-4 +-1x>-5 +-1x>-6 +-1x>-7 +-1x>-9 +-1x>0 +-1x>1 +-1x>10 +-1x>104 +-1x>11 +-1x>120 +-1x>13 +-1x>135 +-1x>14 +-1x>143 +-1x>15 +-1x>16 +-1x>165 +-1x>168 +-1x>17 +-1x>18 +-1x>18+15 +-1x>182 +-1x>187 +-1x>19 +-1x>2 +-1x>20 +-1x>22 +-1x>23 +-1x>24 +-1x>255 +-1x>26 +-1x>3 +-1x>3-6 +-1x>30 +-1x>300 +-1x>32 +-1x>33 +-1x>35 +-1x>4 +-1x>5 +-1x>6 +-1x>6+4 +-1x>65 +-1x>7 +-1x>70 +-1x>72 +-1x>77 +-1x>8 +-1x>80 +-1x>9 +-1x\div-1<5\div-1 +-1x\div-1\ge-13\div-1 +-1x\ge 26 +-1x\ge 6 +-1x\ge-1 +-1x\ge-8 +-1x\ge1 +-1x\ge14 +-1x\ge16 +-1x\ge19 +-1x\ge2 +-1x\ge20 +-1x\ge21 +-1x\ge22 +-1x\ge25 +-1x\ge26 +-1x\ge27 +-1x\ge28 +-1x\ge3 +-1x\ge30 +-1x\ge31 +-1x\ge34 +-1x\ge4 +-1x\ge4+4 +-1x\ge4,1x\ge1 +-1x\ge5 +-1x\ge5\times9 +-1x\ge6 +-1x\ge8 +-1x\ge9 +-1x\le -12 +-1x\le -18 +-1x\le -3 +-1x\le 12 +-1x\le 204 +-1x\le 276 +-1x\le 4 +-1x\le 7 +-1x\le-1 +-1x\le-11 +-1x\le-12 +-1x\le-13 +-1x\le-14 +-1x\le-16 +-1x\le-18 +-1x\le-2 +-1x\le-3 +-1x\le-4 +-1x\le-5 +-1x\le-7 +-1x\le-8 +-1x\le-9 +-1x\le12 +-1x\le14 +-1x\le16 +-1x\le170 +-1x\le18 +-1x\le2 +-1x\le21 +-1x\le22 +-1x\le24 +-1x\le26 +-1x\le276 +-1x\le3 +-1x\le30 +-1x\le3\times6 +-1x\le4 +-1x\le5 +-1x\le54 +-1x\le6 +-1x\le\frac{-3}{1} +-1x^2y-12xy^2-15 +-1xyz+2xy +-1y+-31 +-1y+23 +-1y+4 +-1y+42 +-1y+47 +-1y-31 +-1y\ge-6 +-1y^4+7y^3 +-2 +-2 < -1 +-2 < 0 +-2 < 1 +-2 < 10 +-2 < 14 +-2 < 16 +-2 < 2 +-2 < 25 +-2 < 3 +-2 < 34 +-2 < 4 +-2 < 5 +-2 < 50 +-2 < 6 +-2 < x +-2 < x < 0,x > 2 +-2 < x < 1 +-2 < x < 1,x > 4 +-2 < x < 2 +-2 < x < 3 +-2 < x\le 1 +-2 < x\le 3 +-2 < x\le 5 +-2 < x\le 6 +-2 < z < 2 +-2 > -10 +-2 > -11 +-2 > -12 +-2 > -16 +-2 > -18 +-2 > -3 +-2 > -4 +-2 > -5 +-2 > -6 +-2 > -7 +-2 > -8 +-2 > -9 +-2 > 15+x +-2 > x +-2+-3 +-2+-36 +-2+-6>4x +-2+-7 +-2+-9\times4 +-2+1x>+7 +-2+2 > -7+2 +-2+2 > -9+2 +-2+2+\left|x\right|\ge5-2 +-2+2+x<-9+2 +-2+2+x<1+2 +-2+2+x<5+2 +-2+2+x\ge-8+2 +-2+2+x\le-5+2 +-2+2-3x\le10+2 +-2+2-6x>-8x+2+2 +-2+2-m>3+2 +-2+2-m>6+2 +-2+2-m>7+2 +-2+2-x<18+2 +-2+2-x>11+2 +-2+2-x\ge10+2 +-2+20>15x-9x +-2+20>3x +-2+2<-3x+1+2 +-2+2\ge 2x+10+2 +-2+2\le -3x-2+2 +-2+2\le x-3+2\le2+2 +-2+2\le18-10x+2 +-2+2i +-2+2x>4 +-2+2x>8 +-2+3>-2+1 +-2+3\le x-3+3\le2+3 +-2+3x-3+7 +-2+8<2x +-2+8<2x-8+8 +-2+8>-4+8 +-2+8>2x +-2+8>6x-5x +-2+\frac{-21}{3} +-2+\left(-21\div3\right) +-2+\left(-9\times6\right) +-2+a +-2+w +-2+x+2<-4+2 +-2+x-2<-9-2 +-2+x<-4 +-2+x\ge0 +-2--2+x<-9--2 +-2-10<2x +-2-10<2x+10-10 +-2-10\ge 2x+10-10 +-2-14<-2-10 +-2-1<-3x+1-1 +-2-1-4-3 +-2-3x-5-4 +-2-5\le\frac{p}{8} +-2-5x>-6x+7 +-2-6 > -7-6 +-2-7x>-9x+4 +-2-9 > -9-9 +-2-9>-4-9 +-2-m+2>1+2 +-2-m+2>6+2 +-2-m>3 +-2-x+-2\ge13+-2 +-2-x+2 > 7+2 +-2-x+2<8+2 +-2-x-2 > 2-2 +-2-x>0 +-2-x\ge-9 +-2-x\ge13 +-2-x\le5 +-2.07 +-2.1x-6.9y +-2.20x+13.20\ge1.65y +-2.25<-2.75 +-2.25<-3 +-2.25<-3.25 +-2.253 +-2.45x+14.70\ge1.05y +-2.4\times2\times0.01 +-2.5 +-2.5-1<-t-1<-0.5-1 +-2.52xy^5z^7 +-2.5<-3 +-2.5<-3.25 +-2.5<-3.5 +-2.5<-4 +-2.5<-4.5 +-2.5<-t<-0.5 +-2.5<-t<-1.5 +-2.5<\frac{12}{-4} +-2.5x +-2.5\ge x +-2.5\ge x+0 +-2.5x+10\ge y +-2.6+2.6+x\le3.4+2.6 +-2.67<-3.67 +-2.67<-4 +-2.6<-4 +-2.6\le x\le-2.4 +-2.6\le-x<0.6 +-2.75\le x\le-2.25 +-2.75x+11\ge+1.10y +-2.75x+11\ge1.10y +-2.76\times z\times z^{2}\times y^{5}\times x +-2.76y^5z^5x +-2.76z^{3}y^{5}x +-2.7\le3x\le-1.3 +-2.\overline{33}<-3 +-2.\overline{3}<-3 +-2.\overline{3}<-3.67 +-2.\overline{3}<-3.\overline{6} +-2.\overline{3}\ge x +-2.\overline{6}<-3.\overline{3} +-2.\overline{6}<-4 +-20 < -16 +-20 < -8 +-20 < 2x-14 +-20 < 30 +-20 < 4 +-20 > -21 +-20 > -24 +-20 > -28 +-20 > -32 +-20 > -35 +-20 > -36 +-20 > -45 +-20 > -4x+8 +-20 > -5x +-20 > x+1 +-20+-20-x\le18-20 +-20+10p\ge8 +-20+14 < 2x +-20+1np\ge8 +-20+20+4x>8+20 +-20+20-x > 15+20 +-20+20-x > 17+20 +-20+20-x>19+20 +-20+20-x\ge 1+20 +-20+20-x\ge1+20 +-20+20-x\le17+20 +-20+3x>4 +-20+4x>+8 +-20+4x>8 +-20+5x\ge15 +-20+u^2\left(-4\right) +-20+u^2\times-4 +-20-10x>-11x +-20-15>4x-9x +-20-15\ge4x-9x +-20-16a^{2} +-20-4\le x +-20-4x\ge15-9c +-20-4x\ge15-9x +-20-5x>-8x+13 +-20-5x>-9x+8 +-20-x > 15 +-20-x+20 > 5+20 +-20-x+20\ge 1+20 +-20-x+20\ge1+20 +-20.25-230 +-200>-347 +-200a^{11} +-204 < -168 +-204>-17x +-209 < -179 +-209 < -49 +-209 < 179 +-20<-12 +-20<-14 +-20<-15 +-20<-16 +-20<-17 +-20<-24 +-20<-26 +-20<-28 +-20<-30 +-20<-32 +-20<-35 +-20<-36 +-20<-40 +-20<-48 +-20<-4y +-20<-5 +-20<-7 +-20<0 +-20<10 +-20<12 +-20<15 +-20<16 +-20<25 +-20<30 +-20<32 +-20<35 +-20<36 +-20<4 +-20<40 +-20<5 +-20<8 +-20-160 +-20>-1x +-20>-24 +-20>-25 +-20>-28 +-20>-2x +-20>-30 +-20>-32 +-20>-320 +-20>-35 +-20>-36 +-20>-40 +-20>-402 +-20>-428 +-20>-45 +-20>-4x +-20>-4x+8 +-20>-54 +-20>-x +-20>10x +-20>12x+16 +-20>16x+28 +-20>20x +-20>2x-10 +-20>2x-12 +-20>2x-14 +-20>4\left(3x+4\right) +-20>4x +-20>5x +-20>=4x +-20>x +-20>x+18 +-20\ge f\ge30 +-20\ge x +-20\ge x+1 +-20\ge x-20 +-20\ge-20x +-20\ge-5x +-20\ge15-5x +-20\ge5x +-20\le C\le30 +-20\le \frac{5F-160}{9}\le 30 +-20\le \frac{5F}{9}-\frac{160}{9}\le 30 +-20\le \frac{5}{9}\left( F-32\right) \le 30 +-20\le f\le30 +-20\le p +-20\le v +-20\le x\le30 +-20\le-11x-20 +-20\le-4x +-20\le-4y +-20\le-5x +-20\le-x-20 +-20\le10+p +-20\le2x-12 +-20\le2x-14 +-20\le2x-8 +-20\le5F\le430 +-20\le5f\le270 +-20\le\frac{5\left(F-32\right)}{9}\le30 +-20\le\frac{5}{9}F-17\frac{7}{9}\le30 +-20\le\frac{5}{9}F-32\times\frac{5}{9}\le30 +-20\le\frac{5}{9}F-\frac{160}{9}\le30 +-20\le\frac{5}{9}\left(F-32\right)\le30 +-20\le\frac{5}{9}\left(F-32t\right) +-20\le\frac{5}{9}\left(F-32t\right)\le30 +-20\le\frac{5}{9}\left(f-32\right)\le30 +-20\le\frac{5}{9}\left(x-32\right) +-20\le\left(\frac{5}{9}F-\frac{160}{9}\right)\le30 +-20\sin5x+18\cos3x +-20\times\frac{9}{5}\le\left(F-32\right)\le30\times\frac{9}{5} +-20a > -36 +-20a > -81 +-20a > -9 +-20a>-1 +-20a>-4 +-20c +-20m +-20m\div4m +-20m^2+32m +-20m^2-56m +-20mn^2\times-4p +-20n +-20n^2+40n +-20n^2-40n +-20p^3q^3 +-20pq\left(4p+3q\right) +-20r+15s-15t +-20rst\div-9sr +-20s +-20t\div-9 +-20t^2+30t +-20t^2-8t +-20u +-20v+50+42v^2 +-20wy +-20x +-20x < -30 +-20x < 20 +-20x > -80 +-20x > 80 +-20x+12-12>132-12 +-20x+12-12>32-12 +-20x+12>-48 +-20x+12>-88 +-20x+12>112 +-20x+12>132 +-20x+12>32 +-20x+12>92 +-20x+15 > -65 +-20x+15-15>55-15 +-20x+15-15>95-15 +-20x+15>115 +-20x+15>135 +-20x+15>55 +-20x+15>95 +-20x+300\ge 6y +-20x+35<15 +-20x+80<70 +-20x+840\ge7y +-20x+900\ge9y +-20x<-110 +-20x<-130 +-20x<-150 +-20x<-16 +-20x<-170 +-20x<-20 +-20x<-30 +-20x<-310 +-20x<-8 +-20x<15-35 +-20x<16x-23 +-20x<17x-23 +-20x<20 +-20x<40 +-20x<48-28 +-20x<48-8 +-20x>-100 +-20x>-48-12 +-20x>-60 +-20x>100 +-20x>120 +-20x>20 +-20x>40 +-20x>80 +-20x^2+132x +-20x^2+60x+360 +-20x^2-60x+120x+360 +-20x^{2}+8x-25x+10 +-20y^2+72y +-20y^2xz^5\times2x^4y +-20y^3+15y^2 +-20y^8 +-20y^{13} +-20y^{15} +-20y^{17} +-20y^{2}-90y-100 +-20y^{3}+12y^{2} +-20y^{3}+24y^{2} +-21 < 15 +-21 < 3 +-21 > -24 +-21 > -27 +-21 > -345 +-21 > -3x +-21 > -6x+9 +-21 > -7x +-21+14y^{2} +-21+3<3x-3+3 +-21+56y +-21+6x>3 +-21+9x>-3 +-21-5x > -8x +-21-x-18\ge-42 +-21.56+21.56+p\le35-21.56 +-21.70+A\ge37.50 +-210 < -160 +-210x<0 +-214 < -116 +-214<-40 +-215 < -109 +-215<-165 +-215<-166 +-216+16x>8 +-216^{\frac{1}{3}}\times-512^{\frac{1}{3}} +-216wyz\div -63zw +-216y^{14} +-217 < -76 +-21<-12 +-21<-15 +-21<-16x +-21<-27 +-21<-29 +-21<-30 +-21<-33 +-21<15 +-21<18 +-21<24 +-21<27 +-21<3x-3 +-21<9 +-21-24 +-21>-27 +-21>-28 +-21>-362 +-21>-395 +-21>-3x +-21>-42 +-21>25x +-21>26x +-21>3x +-21>3x-3 +-21>7x +-21>9\left(-3\right) +-21>x +-21>x-25 +-21\ge 3x-3 +-21\ge x +-21\ge14-5x +-21\ge6-27x +-21\ge7x +-21\le p +-21\le v +-21\le x +-21\le-7x +-21\le28+p +-21ab +-21c +-21m +-21n-10n +-21r +-21u +-21v +-21w^2y^2z^5 +-21x +-21x+35y +-21x+8>36 +-21x-49y-20y+30x +-21x<-22 +-21x<-24 +-21x<-34 +-21x<21 +-21x>-185 +-21x>22 +-21x>28 +-21x>44 +-21x>59 +-21x^2+123x-75 +-21x^2+21x+126+7x +-21x^2+28x+126 +-21x^2-154x +-21z^2\div7z^2 +-22 +-22 < 2x-14 +-22 < x +-22 > -309 +-22 > -358 +-22+12<2x +-22+12>2x-12+12 +-22+22-11x>-14x+14+22 +-22+22-3x-6>-7x+22 +-22+4x>10 +-22-11x>-14x+14 +-22-3x-6>-7x+6-6 +-22-3x>-7x+6 +-22-x-30\ge-54 +-22-x\ge-25 +-221 < -41 +-223<-131 +-225\le5F-160\le270 +-225\le5\left(F-32\right)\le270 +-225\le\left(5F-160\right)\le270 +-225\le\left(5f-160\right)\le270 +-228x\le912 +-229-4x>-16x+11 +-229-5x>-17x+11 +-22<-3m +-22<2x-10 +-22<2x-12 +-22<2x-14 +-22-242 +-22>-257 +-22>-26 +-22>-262 +-22>-2x +-22>-327 +-22>12x+14 +-22>2x-10 +-22>2x-12 +-22>31x +-22>x +-22\le F\text{ and } F\le95 +-22\le F\le 95 +-22\le F\le95 +-22\le F\le\frac{475}{5} +-22\le f\le35 +-22\le f\le95 +-22\le p +-22\le x\le95 +-22\le\left(2x-10\right) +-22\le\left(F-32\right)+32\le95 +-22\le\left(F\right)\le95 +-22d +-22p^2+15pq +-22x +-22x < -11 +-22x+5>28 +-22x<-10 +-22x<-18 +-22x<-29 +-22x<-30 +-22x>15 +-22x>23 +-22x>64 +-22x>77 +-23 +-23+10x>17 +-23-x\ge-25 +-2309\le x\le1.5 +-233 < -47 +-233<-64 +-234<-38 +-237<-184 +-23<-20 +-23-201 +-23>-209 +-23>-228 +-23>-269 +-23>-309 +-23>-371 +-23>-406 +-23>-432 +-23>-447 +-23>-492 +-23>-4x+9 +-23>-6x+19 +-23>10x +-23>13x +-23>29x +-23>30x +-23\div30>30x\div30 +-23\frac{1}{3}\le c\le-6\frac{2}{3} +-23\ge-29x +-23\le x +-23\le x\le23 +-23\le+x +-23x +-23x+3>24 +-23x+8x +-23x<-21 +-23x<-31 +-23x<-40 +-23x>21 +-24 < -16 +-24 < -21 +-24 < 12 +-24 < 15 +-24 < 16 +-24 < 21 +-24 < 27 +-24 < 28 +-24 < 3 +-24 < 6 +-24 < 8 +-24 < 9 +-24 > -27 +-24 > -28 +-24 > -32 +-24 > -36 +-24+12>2x-12+12 +-24+32y +-24+3x>3 +-24-5x\le6 +-24-6x>-9x +-240-4x>-16x +-240>-12x +-241 < -31 +-243 < -72 +-243\le 81x +-243\times x^{15} +-243m^{4} +-243x^{10} +-243x^{15} +-243x^{20} +-245<-130 +-247-7x>-20x +-247>-13x +-248<-198 +-24<-14 +-24<-21 +-24<-240 +-24<-28 +-24<-30 +-24<-32 +-24<-33 +-24<-36 +-24<-40 +-24<-42 +-24<-44 +-24<-48 +-24<-8 +-24<12 +-24<16 +-24<18 +-24<27 +-24<3 +-24<32 +-24<36 +-24<3x-6 +-24<6 +-24<6\times-6 +-24<8 +-24<9 +-24-213 +-24>-223 +-24>-27 +-24>-273 +-24>-28 +-24>-295 +-24>-32 +-24>-34 +-24>-36 +-24>-3x +-24>-40 +-24>-422 +-24>-424 +-24>-443 +-24>-460 +-24>-48 +-24>-4x +-24>-7x+4 +-24>12x +-24>2x-12 +-24>3c +-24>3x +-24>3x-6 +-24>4x +-24>8x +-24>x +-24\ge x +-24\ge-32 +-24\ge-48 +-24\ge2x-12 +-24\ge2x-14 +-24\ge4x +-24\ge8x +-24\le -6x +-24\le p +-24\le v +-24\le x +-24\le2x-12 +-24\le2x-14 +-24\le40+p +-24\left(a\right)>-4 +-24\times a^4c^4\times a^2b^2\times b^4c^3 +-24\times a^{4+2}c^{4+3}b^{2+4} +-24a>-100 +-24a>-25 +-24a>-64 +-24a>-9 +-24a^6c^7b^6 +-24b^4 +-24k>-256 +-24k\ge-256 +-24m^8 +-24mn^2p +-24n^2-108n +-24p^2-60pq +-24pq +-24rs +-24st +-24t^2-36t +-24t^{2}+-60t +-24t^{2}-60t +-24u^3v^5w^3 +-24v^9w^6u^5 +-24wz^2\times\left(-5y\right) +-24x+-26y +-24x-24>-96 +-24x-26y +-24x<-14 +-24x<-18 +-24x<-24 +-24x<-37 +-24x>57 +-24x\le-48 +-24x\le24 +-24x^2-64xy+18xy+12x^2 +-24x^2-9x+12 +-24x^5y^3z^5 +-24y^2+-96y +-24y^2-96y +-24y^3+18y^2 +-24y^8x^6z^6 +-24y^{11} +-24y^{14} +-24y^{18} +-24y^{19} +-24y^{20} +-24yw +-25 +-25 < -5 +-25 < 10 +-25 > -35 +-25 > -40 +-25 > -45 +-25+13x\ge27 +-25+5x>10 +-25+5x\ge10 +-25-x\ge-30 +-250<-37.7 +-251 < -16 +-251 < -169 +-251 < -37.7 +-251 < -96 +-251 < 164 +-251 < 37.7 +-251<-117 +-251<-129 +-251<-169 +-251<-33.7 +-251<-34 +-251<-37 +-251<-37.7 +-251<-69 +-251<-96 +-251<169 +-251<33.7 +-251<37 +-251<37.7 +-251<377 +-251<38 +-251<96 +-251>-377 +-251>-619 +-251\le-169 +-251\le-37.7 +-251\le169 +-251f<-96f +-256<-8k +-256>-8k +-256m^8 +-257 < -12 +-257<-138 +-257<-169 +-257<-37.7 +-257<-72 +-257<169 +-257>-377 +-25<+352 +-25<-35 +-25<-40 +-25<-45 +-25<-48 +-25<-7 +-25<15 +-25<20 +-25<35 +-25<352 +-25<45 +-25<5 +-25-169 +-25>-200 +-25>-204 +-25>-223 +-25>-30 +-25>-35 +-25>-360 +-25>-40 +-25>-422 +-25>-430 +-25>-45 +-25>-467 +-25>22x +-25>40x +-25>5x +-25>x +-25\ge x +-25\ge27-13x +-25\ge5x +-25\le -5 +-25\le C\le30 +-25\le p +-25\le x +-25\le x\le30 +-25\le\frac{5F-160}{9}\le30 +-25\le\frac{5\left(F-32\right)}{9}\le30 +-25\le\frac{5}{9}F-17\frac{7}{9}\le30 +-25\le\frac{5}{9}F-\frac{160}{9}\le30 +-25\le\frac{5}{9}F-\frac{32\left(5\right)}{9}\le30 +-25\le\frac{5}{9}\left(F-32\right)\le30 +-25\le\frac{5}{9}\left(f-32\right)\le30 +-25\le\frac{5}{9}\left(x-32\right)\le30 +-25\le\left(\frac{5}{9}F-32\times\frac{5}{9}\right)\le30 +-25\times\frac{9}{5}\le F-32\le30\times\frac{9}{5} +-25a^2+30a +-25a^{2}-20a-25a^{3}-25a-20-25a^{2} +-25m^2-40m +-25p^2-50pq+p^2-10pq +-25p^{2}+144 +-25p^{3}+20q-15n^{4} +-25x +-25x < -16 +-25x < -7-9 +-25x>-172 +-26 +-26 > -360 +-26 > x +-26+3x>19 +-26+7x>9 +-26-2x+9x>9 +-26-2x>-9x+9 +-26-6x>-8x+6 +-260<-85 +-261<-90 +-262<-120 +-262<-182 +-263<-200 +-263<-43 +-265 < -50 +-265<-176 +-26<-23 +-26>+10x +-26>+14x +-26>-300 +-26>-440 +-26>-449 +-26>-472 +-26>-487 +-26>-491 +-26>-4x+18 +-26>-7x+9 +-26>23x +-26>29x +-26>2x-14 +-26>30x +-26>49x +-26>x +-26\ge x +-26\ge-13x +-26\le2x-14 +-26p +-26u^{2}v+12uv^{2}+-15v^{2}u+10u^{3}+9v^{3} +-26x +-26x < -20 +-26x-70y +-26x<-16 +-26x<-31 +-26x<-37 +-26x>53 +-27 < 15 +-27 < 21 +-27 < 9 +-27 > -330 +-27 > x +-27+32\le F-32+32\le63+32 +-27+32\le F\le63+32 +-27+32\le\left(F-32\right)+32\le63+32 +-27+72n +-27-16x>-20x+9 +-270<-133 +-270<-162 +-270<162 +-270\div5\le F-32\le315\div5 +-270\le 5F-160\le 315 +-270\le5F-160\le315 +-270\le5\left(F-32\right)\le315 +-270\le5\left(f-32\right)\le315 +-270\le\left(5F-160\right)\le315 +-270aut +-271<-96 +-271<93 +-275-243 +-27>-30 +-27>-328 +-27>-337 +-27>-342 +-27>-36 +-27>-397 +-27>-3x +-27>-419 +-27>-490 +-27>-5x+8 +-27>15x+18 +-27>28x +-27>9x +-27\ge x +-27\le F-32\le63 +-27\le p +-27\le v +-27\le\left(F-32\right)\le63 +-27\left( -\frac{1}{3}\right) ^{8} +-27\left( -\frac{1}{3}\right) ^{9-1} +-27\left( \frac{1}{6561}\right) +-27\times x^9 +-27\times3>-36\times3 +-27m+36 +-27st +-27t +-27u^3v^5w^3 +-27x +-27x < -18 +-27x+103\le-32 +-27x+22\le-32 +-27x+49\le-32 +-27x<-27 +-27x<-4 +-27x>43 +-27x\le+135 +-27x\le-135 +-27x\le-54 +-27x\le-81 +-27x^2-144xy-192y^2 +-27x^2-72xy-72xy-192y^2 +-27x^6 +-27x^9 +-27x^{15} +-27x^{2}+108x+4.5x-18-2 +-27x^{2}+112.5x-20 +-27y-90 +-28 < -16 +-28 < -4 +-28 < 36 +-28 < 4 +-28 < 8 +-28 > -32 +-28 > -36 +-28 > -4x +-28+11x\ge16 +-28+28-7x\ge20-15x+28 +-28+4x>12 +-28+8x>-12 +-28+8x\ge20 +-28-2>-5x+2-2 +-28-4k<0 +-28-5x>-9x +-28-63t +-28-x-12\ge-42 +-28-x\ge-30 +-282<-158 +-283<-105 +-285<-11 +-285>-381 +-288<-17 +-288<-56 +-28<-11 +-28<-24 +-28<-36 +-28<-40 +-28<-44 +-28<-7 +-28<-8 +-28<-8itstayssame +-28<12 +-28<16 +-28<20 +-28<21+p +-28<24 +-28<36 +-28<8 +-28

+15x +-28>-11 +-28>-251 +-28>-32 +-28>-36 +-28>-362 +-28>-4x +-28>-5x+2 +-28>-7x +-28>23x +-28>4x +-28>7x +-28\ge 4x +-28\ge 7x +-28\ge x +-28\ge x,x\le9 +-28\ge20-8x +-28\ge4x +-28\le p +-28\le v +-28\le x +-28\le-7x +-28\le-8 +-28\le14x +-28\le21+p +-28\le28x +-28\times n^4\times n^4 +-28a>-36 +-28a>-49 +-28a>-64 +-28a>-81 +-28m<49 +-28mn +-28n^8 +-28pq +-28t +-28u^2+12uv-4uv +-28u^2+8uv +-28v +-28wy +-28x +-28x < -17 +-28x < -19-18 +-28x < -37 +-28x+42\le-42 +-28x+98\le-42 +-28x-14y-28y+40x +-28x-154\le-42 +-28x<-12 +-28x<-19 +-28x<-22 +-28x<-28 +-28x>17 +-28x\le-140 +-28x\le-168 +-28x\le-84 +-28x\le112 +-28x^2-171.5x-25 +-28x^2-98xy +-28y^3-2y^4+45y^3 +-29 +-29 > x +-29+29+4x>3+29 +-29+29>-4x+3+29 +-29+4x>3 +-29+5x>6 +-29+8x>19 +-29-2x+2x>-6x+2x+3 +-292 < -189 +-292968750 +-292<-62 +-293 < -19 +-296<-122 +-297<-101 +-297<-296 +-298<-183 +-29<-26 +-29>-208 +-29>-234 +-29>-288 +-29>-296 +-29>-377 +-29>-4x+3 +-29>19x +-29\ge x +-29x +-29x < -7 +-29x<-12 +-29x>58 +-29x>70 +-29x>72-2 +-2<+x +-2<-033 +-2<-1 +-2<-10 +-2<-10.5 +-2<-120 +-2<-18 +-2<-2.4 +-2<-2.5 +-2<-2.6 +-2<-2.75 +-2<-2.8 +-2<-20 +-2<-21x +-2<-2\frac{2}{3} +-2<-2\frac{2}{5} +-2<-2\frac{3}{4} +-2<-2\frac{4}{5} +-2<-2\frac{75}{100} +-2<-2\frac{8}{10} +-2<-3 +-2<-3.3 +-2<-3.333 +-2<-3.5 +-2<-3.\overline{3} +-2<-3x+1 +-2<-4 +-2<-40 +-2<-5.25 +-2<-5.5 +-2<-6 +-2<-7 +-2<-8 +-2<-\frac{13}{5} +-2<-\frac{14}{5} +-2<-\frac{5}{2} +-2<-\frac{7}{2} +-2<-\frac{8}{3} +-2<0 +-2<1 +-2<10 +-2<12 +-2<16 +-2<18 +-2<1x +-2<2 +-2<25 +-2<28 +-2<2\left(x+5\right) +-2<2x +-2<2x+10 +-2<2x+2 +-2<2x+6 +-2<2x+8 +-2<2x-10 +-2<2x-8 +-2<3 +-2<31 +-2<3x +-2<4 +-2<5 +-2<6 +-2<60 +-2<8 +-2<\frac{-10}{3} +-2<\frac{10}{-4} +-2<\frac{14}{-5} +-2<\frac{5}{-2} +-2<\frac{7}{-2} +-2<\frac{8}{-3} +-2<\frac{x}{3} +-2<\left(x+1\right) +-22 +-22 +-24 +-2-10 +-2>-11 +-2>-12 +-2>-14 +-2>-15 +-2>-16 +-2>-18 +-2>-2x+2 +-2>-2x+4 +-2>-2x+6 +-2>-3 +-2>-4 +-2>-5 +-2>-6 +-2>-7 +-2>-8 +-2>-9 +-2>-\frac{5}{3} +-2>-x +-2>18 +-2>1x +-2>2x +-2>2x+10 +-2>2x+6 +-2>2x-12 +-2>2x-6 +-2>2x-8 +-2>2x^1 +-2>3.3 +-2>3\frac{1}{33} +-2>3x+4 +-2>3x-20 +-2>4x+6 +-2>4x\div4 +-2>8x+14 +-2>X +-2>\frac{1}{3}x +-2>\frac{1}{4}x +-2>\left(3x+4\right) +-2>\left(x-1\right) +-2>x +-2>x,0x,1x,3x,x>2 +-2>x-10 +-2>x>-4,x>2 +-2>x>-5 +-2>x\text{ or } x>2 +-2>xorx>2 +-2>xux>2 +-2>y +-2X+5>1 +-2\div1<5\div-2 +-2\frac{1}{2}<-3\frac{1}{2} +-2\frac{1}{2}<-4 +-2\frac{1}{2}<-4\frac{1}{2} +-2\frac{1}{2}<-5 +-2\frac{1}{2}<-5\frac{1}{2} +-2\frac{1}{2}>x>-4 +-2\frac{1}{2}\ge x +-2\frac{1}{2}\le-1x<\frac{1}{2} +-2\frac{1}{3}<-3 +-2\frac{1}{3}<-3\frac{1}{3} +-2\frac{1}{3}<-3\frac{2}{3} +-2\frac{1}{4}<-2\frac{3}{4} +-2\frac{1}{4}<-3 +-2\frac{1}{5}<-4 +-2\frac{1}{7}<-3 +-2\frac{2}{3}<-3\frac{1}{3} +-2\frac{2}{3}\ge x +-2\frac{2}{4}<-3 +-2\frac{2}{4}<-3\frac{2}{4} +-2\frac{2}{9}\le\frac{5}{9}F\le47\frac{7}{9} +-2\frac{2}{9}\le\frac{5}{9}F\le\frac{430}{9} +-2\frac{3}{4}>x +-2\frac{3}{5}<-3\frac{3}{5} +-2\frac{67}{100}<-3\frac{67}{100} +-2\frac{67}{100}<-4 +-2\frac{6^{-\frac{2}{3}}}{x^{-\frac{2}{3}}}x^{-2} +-2\frac{x}{3}\ge-2 +-2\frac{x}{3}\ge-6 +-2\frac{x}{3}\ge-8 +-2\ge -21x +-2\ge 2x+10 +-2\ge X>-\frac{2}{5} +-2\ge X\ge2 +-2\ge Y +-2\ge n +-2\ge x +-2\ge x > -5 +-2\ge x,-5\le x +-2\ge x,2\le x +-2\ge x,x\ge 2 +-2\ge x,x\ge12 +-2\ge x,x\ge2 +-2\ge x-6 +-2\ge x>-5 +-2\ge x\ge -5 +-2\ge x\ge -7 +-2\ge x\ge-5 +-2\ge x\ge-7 +-2\ge x\text{ or } x\ge1 +-2\ge y +-2\ge y\ge2 +-2\ge-15x-12x +-2\ge-19x +-2\ge-27x +-2\ge-3 +-2\ge-x +-2\ge2x +-2\ge2x+10 +-2\ge2x+6 +-2\ge2x-12 +-2\ge2x\ge-16 +-2\ge2x^3 +-2\ge4\left(x+4\right) +-2\ge4x+12 +-2\ge4x+16 +-2\ge\frac{x}{6} +-2\le -3x-2 +-2\le 3 +-2\le X<1 +-2\le inf +-2\le infinite +-2\le m,m\le2 +-2\le x +-2\le x,x\le-3 +-2\le x-14 +-2\le x-3\le 2 +-2\le x-3\le2 +-2\le x-4\le 2 +-2\le x-4\le2 +-2\le x-5\le 2 +-2\le x-5\le2 +-2\le x-6\le2 +-2\le x-7\le 2 +-2\le x-7\le2 +-2\le x-8\le2 +-2\le x-9\le2 +-2\le x\le 10 +-2\le x\le 16 +-2\le x\le 2 +-2\le x\le 6 +-2\le x\le 8 +-2\le x\le r\infty +-2\le x\le-1 +-2\le x\le10 +-2\le x\le12 +-2\le x\le14 +-2\le x\le16 +-2\le x\le2 +-2\le x\le3 +-2\le x\le4 +-2\le x\le5 +-2\le x\le6 +-2\le x\le8 +-2\le x\le\frac{2}{3},x\ge5 +-2\le x\le\frac{2}{7},x\ge9 +-2\le x\le\frac{2}{9},x\ge5 +-2\le x\le\frac{2}{9},x\ge6 +-2\le x\le\frac{2}{9},x\ge8 +-2\le x\le\frac{2}{9},x\ge9 +-2\le x\le\frac{3}{4},4\le x +-2\le x\le\frac{3}{4},x\ge3 +-2\le x\le\frac{3}{4},x\ge8 +-2\le x\le\frac{3}{8} +-2\le x\le\frac{3}{8},x\ge4 +-2\le x\le\frac{3}{8},x\ge7 +-2\le x\le\frac{3}{8},x\ge8 +-2\le x\le\frac{4}{5},x\ge3 +-2\le x\le\frac{4}{7},x\ge8 +-2\le x\le\frac{4}{9},x\ge7 +-2\le x\le\frac{4}{9}\text{ or } x\ge8 +-2\le x\le\left|2\right| +-2\le y +-2\le y\le1 +-2\le y\le2 +-2\le y\le7 +-2\le y\le\omega +-2\le-0 +-2\le-x +-2\le-x<0.8 +-2\le-x<1 +-2\le-x<1.5 +-2\le-x<\frac{2}{5} +-2\le-x\text{ and }-x<\frac{6}{5} +-2\le-y +-2\le0 +-2\le1-2x<2 +-2\le1-2x\text{ and }1-2x<2 +-2\le1-4x<2 +-2\le1-5x<2 +-2\le18-10x +-2\le2 +-2\le2x +-2\le2x+10 +-2\le2x-12 +-2\le2x-14 +-2\le4+\frac{p}{7} +-2\le8+p +-2\le\frac{-5x}{5}<\frac{2}{5} +-2\left( 2\right) < -1\left( 2\right) +-2\left( 2x+6\right) > -18 +-2\left(-2\right)<8\left(-2\right) +-2\left(-3x+7\right)>5\times\left(-2\right) +-2\left(2+k\right) +-2\left(2+x\right) +-2\left(24p^2q+21pq^2\right) +-2\left(3x-5\right)>-2 +-2\left(3x-5\right)>22 +-2\left(3x-5\right)>46 +-2\left(4\right)\le\frac{x}{-4}\left(4\right) +-2\left(5x+2\right)\left(x-\frac{3}{2}\right) +-2\left(5x-3\right)>26 +-2\left(8v-6\right) +-2\left(9r+s+5t\right) +-2\left(\frac{x}{3}\right)\ge-10 +-2\left(c+9\right) +-2\left(n+10\right) +-2\left(s+10\right) +-2\left(x+6\right)\ge-6 +-2\left(x-12\right)\left(x-6\right)>0 +-2\left(x-15\right)\left(x-5\right)\ge0 +-2\left(x-3\right)\left(x-6\right)>0 +-2\left(x^2+-9x+18\right)>0 +-2\left(x^2-13x+30\right)>0 +-2\left(x^2-15x+44\right)>0 +-2\left(x^2-16x+60\right)>0 +-2\left(x^2-18x+72\right)>0 +-2\left(x^2-20x+75\right)\ge0 +-2\left(x^2-9x+18\right)>0 +-2\sqrt{2} +-2\sqrt{3} -7\times 3 +-2\times 5 > -9\times 5 +-2\times r-7\times-2 +-2\times s-2\times-5 +-2\times x\ge-2 +-2\times-4<-4\times-4 +-2\times-9\ge\frac{x}{-9}\times-9 +-2\times3>-4\times3 +-2\times4>-4\times4 +-2\times5>-4\times5 +-2\times5\ge x +-2\times6<-2\times-5 +-2\times6<10\times-2 +-2\times\frac{6}{x}^{-\frac{2}{3}}x^{-2} +-2\times\frac{x}{-2}\ge-2\times\left(-7\right) +-2\times\left(-2\right)<8\times\left(-2\right) +-2\times\left(9-4u\right) +-2^5x^{15} +-2^5x^{20} +-2a+-5b +-2a+3b +-2a,-3a,a +-2a-16 +-2a-5b +-2a>18 +-2a^2 +-2a^3b^3-14a^2b^2+4ab +-2a^3b^3-8a^2b^2-20ab +-2a^{2}+3b +-2a^{3}b^{3}-18a^{2}b^{2}-6ab +-2ab\times a^{2}b^{2}-2ab\times 9ab-2ab\times 3 +-2b+12 +-2b+18-b^2 +-2b,-9b,b +-2b>18 +-2c+16 +-2c>12 +-2d +-2d+8+d^2 +-2d-30-d^2 +-2i +-2i-2 +-2i\left(1-i\right) +-2k+-8\ge-4 +-2k+59\le4k+5 +-2k-10k\le16-124 +-2k-3k\le-10 +-2k-3k\le5-50 +-2k-5k\le5k-5k-49 +-2k-5k\le9-23 +-2k-6k\le+2-66 +-2k>6 +-2k\le3k-10 +-2k\le3k-35 +-2k\le3k-50 +-2k\le4k+-54 +-2k\le4k-30 +-2k\le4k-54 +-2k\le5k-42 +-2k\le5k-49 +-2k\le7k-63 +-2k^6 +-2m+12 +-2m+14 +-2m+18-m^2 +-2m-24 +-2m-6 +-2m>1 +-2m^2+2m +-2m^3-36m^2-48m +-2m^{4}n^{4}\times 5n^{2}p^{2} +-2n +-2n+23>0 +-2n+6 +-2n+8 +-2n--8 +-2n^3-36n^2-72n +-2n^{10}+2n^5 +-2p-45-p^2 +-2p\le-12 +-2p\left(24pq+21q^2\right) +-2p^2 +-2pq +-2pq\left(24p+21q\right) +-2pq\left(7p+2q\right) +-2pq\left(9q+7p\right) +-2pq\times 4q\times -6n +-2q^3 +-2q^6 +-2s+-3t^{5} +-2s+10 +-2s+18 +-2s--10 +-2s-2\times-5 +-2s-3\ge7 +-2s-3t^{5} +-2s>-10\text{ or }-2x<-16 +-2t+-20 +-2t+14 +-2t-20 +-2t^2-18 +-2u +-2u+20 +-2u-10a\times -5-8t +-2u-5 +-2u\times7 +-2u\times8 +-2u\times9 +-2u^2v^5 +-2u^3-12u-28u^2 +-2u^{-\frac{2}{3}}x^{-2} +-2v+-10 +-2v-10 +-2v^2w-13vw +-2w +-2w^{4}+3 +-2x +-2x < -10 +-2x < -14 +-2x < -2 +-2x < -4 +-2x < -6 +-2x < -8 +-2x < 1 +-2x < 12 +-2x < 14 +-2x < 2 +-2x < 4 +-2x < 6 +-2x < 8 +-2x > -10 +-2x > -2 +-2x > -4 +-2x > -6 +-2x > -8 +-2x > 2 +-2x > 2+4 +-2x > 2-4 +-2x > 4 +-2x > 6 +-2x > 8 +-2x > 9-5 +-2x+-10\ge-6 +-2x+-12\ge-10 +-2x+-12\ge-6 +-2x+-14\ge-12 +-2x+-14\ge-4 +-2x+-14\ge-8 +-2x+-16+16\ge-6+16 +-2x+-16\ge-6 +-2x+-18--18\ge-14--18 +-2x+-18\ge-14 +-2x+-18\ge-8 +-2x+-1<7 +-2x+-2<-4 +-2x+-2<5 +-2x+-2<6 +-2x+-3<-1 +-2x+-4<-1 +-2x+-6\ge-4 +-2x+-7<-3 +-2x+-8+8\ge-4+8 +-2x+-8<-7 +-2x+-8\ge-4 +-2x+-9\le7,2x+9\le7 +-2x+0<-1 +-2x+0\le-1 +-2x+1-1\ge7-1 +-2x+10 +-2x+10 < 8 +-2x+10<0 +-2x+10<11 +-2x+10<12 +-2x+10<13 +-2x+10<15 +-2x+10<16 +-2x+10<3 +-2x+10<6 +-2x+10<7 +-2x+10<9 +-2x+10>45 +-2x+10\le7 +-2x+11 < 5 +-2x+114<3y +-2x+11<15 +-2x+11<16 +-2x+11<3+4 +-2x+11<6 +-2x+11<7 +-2x+11<8 +-2x+11<8+5 +-2x+11<9 +-2x+11>45 +-2x+11>5,-2x+11<-5 +-2x+12 < 10 +-2x+12 < 13 +-2x+120 < 3y +-2x+12<10 +-2x+12<11 +-2x+12<16 +-2x+12<18 +-2x+12<6 +-2x+12<7 +-2x+12<8 +-2x+12<9 +-2x+12\ge y +-2x+13 < 6 +-2x+13+-13<-3+-13 +-2x+13+-13>3+-13 +-2x+13-13<-3-13 +-2x+13-13>3-13 +-2x+13<-3 +-2x+13<11 +-2x+13<12 +-2x+13<14 +-2x+13<17 +-2x+13<5 +-2x+13<7 +-2x+13<8 +-2x+13>3 +-2x+14<10 +-2x+14<12 +-2x+14<15 +-2x+14\le y +-2x+15+-15<-5+-15 +-2x+15+-15>5+-15 +-2x+15<10 +-2x+15<12 +-2x+15<14 +-2x+15<8 +-2x+15>45 +-2x+15>5,-2x+15<-5 +-2x+16 < 11 +-2x+16<11 +-2x+16<12 +-2x+16<14 +-2x+16<15 +-2x+16<17 +-2x+16<18 +-2x+17<12 +-2x+17<13 +-2x+18<11 +-2x+18<14 +-2x+1<-1 +-2x+1<-3 +-2x+1<-4 +-2x+1<-6 +-2x+1<0 +-2x+1<2 +-2x+1<3 +-2x+1<6 +-2x+1y +-2x+1\le-5 +-2x+2 < -8 +-2x+2 < 6 +-2x+2+7<6+7 +-2x+2+9<6+9 +-2x+2-2\ge 6-2 +-2x+2-2\le6-2 +-2x+2-3<10-3 +-2x+2-6<6-6 +-2x+2-7\ge3+2 +-2x+20>45 +-2x+26 +-2x+27 +-2x+28-36>45 +-2x+2<-2 +-2x+2<-3 +-2x+2<-4 +-2x+2<-6 +-2x+2<-8 +-2x+2<0 +-2x+2<1 +-2x+2<10 +-2x+2<3 +-2x+2<5 +-2x+2y +-2x+2\ge8 +-2x+3-3>3-3 +-2x+3-3\ge7-3 +-2x+3<-1 +-2x+3<-3 +-2x+3<-5 +-2x+3<-7 +-2x+3<0 +-2x+3<1 +-2x+3<10 +-2x+3<4 +-2x+3<5 +-2x+3<7 +-2x+3<8 +-2x+3>3 +-2x+3>45 +-2x+3\ge5 +-2x+3\ge7 +-2x+3\le-7 +-2x+4 < -1 +-2x+4 < 2 +-2x+4 < 8 +-2x+4+5<6+5 +-2x+4-4 > 2-4 +-2x+4-4>2-4 +-2x+4-4\ge2-4 +-2x+4<-1 +-2x+4<-2 +-2x+4<-4 +-2x+4<-6 +-2x+4<0 +-2x+4<1 +-2x+4<9 +-2x+4>2 +-2x+4>21 +-2x+4>y +-2x+4x+3\le-2x+2x+13 +-2x+5 < 11 +-2x+5 < 6 +-2x+5-5>1-5 +-2x+5-5>5-5 +-2x+5-5>9-5 +-2x+5-7<6-7 +-2x+56-45>45 +-2x+5<-1 +-2x+5<-2 +-2x+5<-3 +-2x+5<-5 +-2x+5<0 +-2x+5<1 +-2x+5<12 +-2x+5<4 +-2x+5<6 +-2x+5<8 +-2x+5<9 +-2x+5>1 +-2x+5>9 +-2x+6 +-2x+6 < 0 +-2x+6 < 10 +-2x+6 < 5 +-2x+6+9<9+9 +-2x+6<-2 +-2x+6<13 +-2x+6<2 +-2x+6<3 +-2x+6<5 +-2x+6<7 +-2x+6<8 +-2x+6<9 +-2x+6>2 +-2x+6>8 +-2x+6>y +-2x+7 +-2x+7 < 2 +-2x+7 < 5 +-2x+7+ 6<4+ 6 +-2x+7+7<2+7 +-2x+7-7<-3-7 +-2x+7-7>3-7 +-2x+7-7>5-7 +-2x+7-7\ge9-7 +-2x+7-7\le 5-7 +-2x+7<-1 +-2x+7<-3 +-2x+7<10 +-2x+7<13 +-2x+7<14 +-2x+7<2 +-2x+7<3 +-2x+7<5 +-2x+7<6 +-2x+7<8 +-2x+7<9 +-2x+7>3 +-2x+7\ge9 +-2x+8 < 1 +-2x+8 > 4 +-2x+8+1 < 1+1 +-2x+8+5<2+5 +-2x+8+8<9+8 +-2x+8-8<2-8 +-2x+8-8>4-8 +-2x+8-x^2\ge5 +-2x+84<3y +-2x+8<-0 +-2x+8<-2 +-2x+8<1 +-2x+8<11 +-2x+8<12 +-2x+8<13 +-2x+8<2 +-2x+8<4 +-2x+8<6 +-2x+8<7 +-2x+8<9 +-2x+8\le-6 +-2x+9 < 4+8 +-2x+9+9<5+9 +-2x+9-9>9-9 +-2x+9-9\ge1-9 +-2x+9<1 +-2x+9<10 +-2x+9<11 +-2x+9<13 +-2x+9<5 +-2x+9<6 +-2x+9<7 +-2x+9<8 +-2x+9>21 +-2x+9>5,-2x+9<-5 +-2x+9>9 +-2x+9x>35 +-2x+\left(-6\right)<0 +-2x-1 +-2x-1+1\le 7+1 +-2x-10+10\ge-6+10 +-2x-10>45 +-2x-10\ge-4 +-2x-10\ge-6 +-2x-10\ge-8 +-2x-10x+4 +-2x-11>21 +-2x-11>35\left(\frac{3}{5}\right) +-2x-12<0 +-2x-12>0 +-2x-12\ge-10 +-2x-12\ge-4 +-2x-12\ge-6 +-2x-12\ge-8 +-2x-14\ge-10 +-2x-14\ge-12 +-2x-14\ge-4 +-2x-14\ge-6 +-2x-14\ge-8 +-2x-14x < -17-19 +-2x-14x < -2-18 +-2x-16+16\ge-14+16 +-2x-16\ge-10 +-2x-16\ge-12 +-2x-16\ge-14 +-2x-16\ge-4 +-2x-16\ge-8 +-2x-17+17>45+17 +-2x-17>45 +-2x-18>-12 +-2x-18>21 +-2x-18\ge-14 +-2x-18\ge-6 +-2x-18\ge-8 +-2x-1<-3 +-2x-1<0 +-2x-1<2 +-2x-1<5 +-2x-1<6 +-2x-1>-9 +-2x-1>21 +-2x-2 < -7 +-2x-2+15<18-2 +-2x-2+2 > 6+2 +-2x-24>0 +-2x-24>45 +-2x-24\le-12 +-2x-26\ge-14 +-2x-2<-1 +-2x-2<1 +-2x-2<2 +-2x-2<3 +-2x-2<5 +-2x-2>-12 +-2x-2\ge6 +-2x-3+3\le 5+3 +-2x-34>0 +-2x-3<-1 +-2x-3<-5 +-2x-3<1 +-2x-3<3 +-2x-3<4 +-2x-3>21 +-2x-3\ge7 +-2x-3\le y +-2x-3\le7 +-2x-3\le9 +-2x-3\le9,2x+3\le9 +-2x-3\le9\text{ and }2x+3\le9 +-2x-3x<-24 +-2x-3x<-7-4 +-2x-4 < 2 +-2x-4 > 2 +-2x-4+4\ge 2+4 +-2x-4+4\le 2+4 +-2x-4+4\le2+4 +-2x-4<-1 +-2x-4<0 +-2x-4<1 +-2x-4<2 +-2x-4-8 +-2x-4>21 +-2x-4>\frac{105}{5} +-2x-5+5\ge9+5 +-2x-5+5\le 1+5 +-2x-5+5\le 9+5 +-2x-5+5\le1+5 +-2x-5<-1 +-2x-5<-2 +-2x-5>-15 +-2x-5>45 +-2x-5\ge9 +-2x-5\le 9 +-2x-5\le3 +-2x-5x +-2x-6 > 0 +-2x-6+6\le8+6 +-2x-6<0 +-2x-6>21 +-2x-6>45 +-2x-6>y +-2x-6\ge y +-2x-6\ge-4 +-2x-6x<-6-3 +-2x-7 < -8 +-2x-7+7\le 5+7 +-2x-7<-1 +-2x-7<-3 +-2x-7\ge1 +-2x-7\le3,2x+7\le3 +-2x-7\le5,2x+7\ge-5 +-2x-7\le5\text{ and }2x+7\le5 +-2x-8+8<4+8 +-2x-8+8\le 4+8 +-2x-8<-7 +-2x-8>45 +-2x-8\ge0 +-2x-9+9\ge1-9 +-2x-9+9\ge5+9 +-2x-9+9\le 3+9 +-2x-9\ge7 +-2x-9\le 3 +-2x-9\le3 +-2x-9\le5 +-2x-9\le7 +-2x<-1 +-2x<-10 +-2x<-10,-2x>-4 +-2x<-12 +-2x<-12,-2x>-6 +-2x<-14 +-2x<-14,-2x>-4 +-2x<-16 +-2x<-16,-2x>-10 +-2x<-16,-2x>-6 +-2x<-18 +-2x<-18,-2x>-8 +-2x<-2 +-2x<-20 +-2x<-20,-2x>-10 +-2x<-3-11 +-2x<-4 +-2x<-4-6 +-2x<-5 +-2x<-5-11 +-2x<-5-13 +-2x<-5-15 +-2x<-5-9 +-2x<-6 +-2x<-8 +-2x<-8-4 +-2x<0 +-2x<1 +-2x<1-5 +-2x<12 +-2x<14 +-2x<15x-12 +-2x<16 +-2x<2 +-2x<2-6 +-2x<22 +-2x<2x-5 +-2x<3 +-2x<3x-11 +-2x<3x-14-10 +-2x<3x-24 +-2x<3x-9 +-2x<3y-84 +-2x<4 +-2x<5 +-2x<5+7 +-2x<5x-5 +-2x<6 +-2x<6x-11 +-2x<7 +-2x<8 +-2x<8-4 +-2x-10 +-2x>-10,+2x>16 +-2x>-10,-2x < -16 +-2x>-10,-2x < -20 +-2x>-10,-2x<-16 +-2x>-10,-2x<-1t +-2x>-10,-2x<-20 +-2x>-10,13-2x<-3 +-2x>-10,2x<10 +-2x>-10,2x>16 +-2x>-10,2x>20 +-2x>-11x+171 +-2x>-14 +-2x>-18 +-2x>-2 +-2x>-24 +-2x>-4 +-2x>-4,+2x>14 +-2x>-4,-2x<-10 +-2x>-4,-2x<-14 +-2x>-4,7-2x<-3 +-2x>-4,9-2x<-5 +-2x>-4x+4 +-2x>-5x+27 +-2x>-6 +-2x>-6,-2x<-12 +-2x>-6,-2x<-16 +-2x>-6,-9+2x>3 +-2x>-6,-\left(9-2x\right)>3 +-2x>-6,11-2x<-5 +-2x>-6,9-2x<-3 +-2x>-6,x>8 +-2x>-7x+10 +-2x>-8 +-2x>-8,-2x<-14 +-2x>-8,-2x<-18 +-2x>-8,-2x>-8 +-2x>-8,11-2x<-3 +-2x>-8,14<2x +-2x>-8,2x>14 +-2x>-9x+112 +-2x>-9x+35 +-2x>-9x+56 +-2x>0 +-2x>1-7 +-2x>10 +-2x>12 +-2x>14 +-2x>15 +-2x>17 +-2x>19 +-2x>2 +-2x>2+4 +-2x>2-6 +-2x>21 +-2x>21-4 +-2x>22 +-2x>24 +-2x>25 +-2x>27 +-2x>29 +-2x>3-11,-2x<-3-11 +-2x>3-3 +-2x>30 +-2x>32 +-2x>34 +-2x>35 +-2x>39 +-2x>4 +-2x>42 +-2x>49 +-2x>5-11 +-2x>5-11,-2x<-5-11 +-2x>5-15 +-2x>5-7 +-2x>51 +-2x>53 +-2x>55 +-2x>58 +-2x>6 +-2x>6-2 +-2x>6-8 +-2x>62 +-2x>69 +-2x>78 +-2x>85 +-2x>9-9 +-2x>\frac{0}{-2} +-2x>y+4 +-2x\div-2<-10\div-2 +-2x\div-2<-2\div-2 +-2x\div-2<4\div-2 +-2x\div-2>18\div-2 +-2x\div-2\ge-4\div-2 +-2x\div-2\ge12\div-2 +-2x\div-2\le4\div-2 +-2x\div2>-4\div2 +-2x\div2\le6\div2 +-2x\ge 14 +-2x\ge 2 +-2x\ge 26-15x +-2x\ge 4 +-2x\ge 6 +-2x\ge x +-2x\ge-10+12 +-2x\ge-11\text{ and }-2x<1 +-2x\ge-12 +-2x\ge-13\text{ and }-2x<3 +-2x\ge-16 +-2x\ge-18 +-2x\ge-2 +-2x\ge-24 +-2x\ge-30 +-2x\ge-36 +-2x\ge-4 +-2x\ge-42 +-2x\ge-48 +-2x\ge-6 +-2x\ge-8 +-2x\ge1+7 +-2x\ge1-3 +-2x\ge1-5 +-2x\ge1-7 +-2x\ge10 +-2x\ge10-3 +-2x\ge12 +-2x\ge14 +-2x\ge16 +-2x\ge17 +-2x\ge18 +-2x\ge2 +-2x\ge24 +-2x\ge26-15x +-2x\ge3 +-2x\ge3-5 +-2x\ge3-9 +-2x\ge36 +-2x\ge4 +-2x\ge4-8 +-2x\ge5-1 +-2x\ge6 +-2x\ge6-2 +-2x\ge7 +-2x\ge7+1 +-2x\ge7+5 +-2x\ge7+9 +-2x\ge8 +-2x\ge8-6 +-2x\ge9-3 +-2x\ge9-5 +-2x\le -2 +-2x\le -4 +-2x\le -6 +-2x\le 12 +-2x\le 14 +-2x\le 2 +-2x\le 4 +-2x\le 5-7 +-2x\le 6 +-2x\le 8 +-2x\le-10 +-2x\le-12 +-2x\le-14 +-2x\le-15+9 +-2x\le-2 +-2x\le-4 +-2x\le-6 +-2x\le-6-8 +-2x\le-8 +-2x\le-9-3 +-2x\le1-3 +-2x\le10 +-2x\le10,2x+7\le3 +-2x\le12 +-2x\le12,2x\le6 +-2x\le12\text{ and }2x+7\le5 +-2x\le12\text{ and }2x\le-2 +-2x\le12\text{ and }2x\le6 +-2x\le14 +-2x\le15-13 +-2x\le16 +-2x\le16,2x+9\le7 +-2x\le2 +-2x\le4 +-2x\le5\times3-13 +-2x\le6 +-2x\le7-1 +-2x\le8 +-2x\le9+5 +-2x\left(4+yz-7xy\right) +-2x\left(4+yz-8xy\right) +-2x\left(6+yz-8xy\right) +-2x\left(8+yz-8xy\right) +-2x\left(9x-5\right) +-2x\left(x+11\right) +-2x\left(x+8+3\right) +-2x^2+10x+24 +-2x^2+26x-60>0 +-2x^2+30x-72>0 +-2x^2+30x-88>0 +-2x^2+30x>88 +-2x^2+32x-120>0 +-2x^2+34x-132>0 +-2x^2+40x-150\ge0 +-2x^2-22x +-2x^2-3x+7 +-2x^2-4 +-2x^2\left(x+1\right)\left(x-2\right) +-2x^2\left(x^2-x-2\right) +-2x^3-3-9x^3-7x-2 +-2x^3-3x^2+9x+5 +-2x^3-3x^2-x-9 +-2x^3-7x-4x^2-9 +-2x^3-7x^2+4x-x^3+5x-7 +-2x^3y^3-4x^2y^2-14xy +-2x^4+7x^3+12x^2-4 +-2x^5 +-2x^{2}+34x-48 +-2xyz-5xy +-2y+14 +-2y+16 +-2y+18 +-2y+27 +-2y+2\ge-10+2 +-2y+3w^{4} +-2y+5 +-2y+54+2 +-2y+56 +-2y+7 +-2y-3w +-2y-64 +-2y<10-5x +-2y<6-3x +-2y\ge-18 +-2y\ge-4 +-2y\le6x-48 +-2y\left(y+8\right)+6\left(y+8\right) +-2y^2-16y+6y+48 +-2y^2\left(5y-3\right) +-2y^2\times4y^9 +-2y^4+17y^3 +-2y^4+18y^3 +-2y^4+4y^3 +-2y^4-6y^3 +-2y^6 +-2z\ge6 +-3 +-3 < -1 +-3 < -2 +-3 < -29x +-3 < -32x +-3 < 0 +-3 < 1 +-3 < 15 +-3 < 2 +-3 < 21 +-3 < 3 +-3 < 33 +-3 < 4 +-3 < 5 +-3 < 6 +-3 < x +-3 < x < -1,x > 1 +-3 < x < -2 +-3 < x < -2,x > 2 +-3 < x < 0 +-3 < x < 0,3 < x +-3 < x < 0,x > 3 +-3 < x < 1 +-3 < x < 3 +-3 < x\le 0 +-3 < x\le 5 +-3 < z < 3 +-3 > -10 +-3 > -12 +-3 > -13 +-3 > -14 +-3 > -15 +-3 > -16 +-3 > -18 +-3 > -21 +-3 > -24 +-3 > -27 +-3 > -4 +-3 > -5 +-3 > -6 +-3 > -8 +-3 > -9 +-3 > 3x +-3 > 3x+3 +-3 > x +-3+-10\div2 +-3+-35\div5 +-3+-40\div8 +-3+-4\times8 +-3+-7 +-3+-\frac{54}{6} +-3+0>-4-3 +-3+10\ge+x +-3+12>x +-3+13>9+-3 +-3+15>15x-9x +-3+29 +-3+3-2x\le5-3 +-3+3-x > 7+3 +-3+3-x>19+3 +-3+3-x>9+-3 +-3+3-x\le2+3 +-3+3-x\le20+3 +-3+3>-1 +-3+3>-4+1 +-3+3>-4-1 +-3+3x<-3x+3x +-3+40<2x-45x +-3+4\le x-4+4\le3+4 +-3+4\le x\le3+4 +-3+5>3+-3 +-3+5\left(n-1\right) +-3+5n-5 +-3+6>3x-6+6 +-3+6\le3x +-3+7x>18 +-3+8 > -7+8 +-3+8>-5+8 +-3+8>-9+8 +-3+8\le x\le3+8 +-3+9>2x +-3+9\ge x-9+9 +-3+\frac{3}{4}x-2 +-3+x\le1 +-3--3+x\le2--3 +-3-1 > -7-1 +-3-1>-4-1 +-3-1\le-2x<3-1 +-3-1\le-4x<3-1 +-3-1\le-5x<3-1 +-3-1\le1+\frac{p}{6}-1 +-3-1\le1-1-2x<3-1 +-3-1\le1-1-5x<3-1 +-3-1\le1-2x-1<3-1 +-3-1\le1-4x-1<3-1 +-3-2\le-4x<3-2 +-3-2\le-5x<3-2 +-3-2x+2<9-3 +-3-2x\le-15 +-3-3+x\ge-4+-3 +-3-3>-4-7 +-3-3\le3-5x<9-3 +-3-4\le -5x < 4-3 +-3-4\le\frac{p}{6} +-3-4x\le-15 +-3-5\le 2x+5-5\le 3-5 +-3-5\le2x+5-5\le3-5 +-3-5\le2x\le3-5 +-3-6 > 3x+6-6 +-3-6<3x+6-6 +-3-6\ge 3x+6-6 +-3-7\le 2x+7-7\le 3-7 +-3-7\le2x+3-3\le7-3 +-3-7\le2x+7-7\le3-7 +-3-7\le2x\le3-7 +-3-8\le-5x<8-3 +-3-9>6x+9-9 +-3-9\le2x+9-9\le3-9 +-3-m+3>5 +-3-x+3\le6+3 +-3-x<2 +-3-x\ge 5 +-3-x\ge-10 +-3-x\ge-8 +-3-x\ge4 +-3-x\le 4 +-3-x\le2 +-3.28>-12.65 +-3.28>-25.31 +-3.20.25 +-3.3\le2x\le-2.7 +-3.4>4.7 +-3.4\ge x +-3.4\le2x\le-2.6 +-3.4a-5.1b +-3.5 > -4.5 +-3.5+5>\frac{1}{2}x +-3.5+x\ge3 +-3.5<-2 +-3.5<-22 +-3.5<-4 +-3.5<-4.5 +-3.5<-5 +-3.5<-5.5 +-3.5<-8 +-3.5x +-3.5\ge x +-3.5\ge x+5-5 +-3.5\le 2x\le -2.5 +-3.5\le 4x\le -2.5 +-3.5\le x +-3.5\le-x<0.5 +-3.5\le2x\le-2.5 +-3.5\le4x\le-2.5 +-3.5ba+4.5ca-1.5a +-3.5ba--4.5ca+-1.5a +-3.5ba--4.5ca-1.5a +-3.6\le2x\le-2.4 +-3.6\le4x\le-2.4 +-3.6a-2.1b +-3.74x^2y^6z +-3.78x^{7}z^{4}y +-3.7<-4.5 +-3.7\le4x\le-2.3 +-3.8\le4x\le-2.2 +-3.96x^{5}z^{5}y +-3.9\le 4x\le -2.1 +-3.9\le2x\le-2.1 +-3.9\le4x\le-2.1 +-30 < +5 +-30 < -25 +-30 < 20 +-30 < 25 +-30 < 35 +-30 > -35 +-30 > -40 +-30 > -45 +-30 > -6x +-30+4x>0 +-30-11x>-14x +-30-3y +-30-4x>-12x+18 +-300<-17 +-300<-77 +-300mnp +-300rst +-301<-56 +-302 < -171 +-303<-107 +-304<-38 +-306<-56 +-307<-46 +-30<-10 +-30<-32 +-30<-35 +-30<-36 +-30<-39 +-30<-40 +-30<-42 +-30<-45 +-30<-48 +-30<-5 +-30<-50 +-30<-52 +-30<-54 +-30<-5x +-30<-60 +-30<10 +-30<15 +-30<25 +-30<35 +-30<45 +-30

-20 +-30>-344 +-30>-35 +-30>-368 +-30>-3x +-30>-40 +-30>-435 +-30>-45 +-30>-451 +-30>-491 +-30>-55 +-30>-5x +-30>-5x+5 +-30>-6x +-30>10x +-30>15x +-30>19x +-30>5x +-30>6x +-30\ge x\text{ and }35\ge x +-30\ge x\ge35 +-30\ge-5x +-30\le -10x +-30\le C\le35 +-30\le \frac{5}{9}\left( F-32\right) \le 35 +-30\le c\le35 +-30\le f\le35 +-30\le p +-30\le x +-30\le x<35 +-30\le x\le35 +-30\le24+p +-30\le\frac{5}{9}F-17\frac{7}{9}\le35 +-30\le\frac{5}{9}F-\frac{160}{9}\le35 +-30\le\frac{5}{9}F-\frac{5\left(32\right)}{9}\le35 +-30\le\frac{5}{9}F-\frac{5}{9}32\le35 +-30\le\frac{5}{9}\left(F-32\right)\le35 +-30\le\frac{5}{9}\left(f-32\right)\le35 +-30\le\frac{5}{9}f-\frac{160}{9}\le35 +-30\le\frac{F5}{9}-17\frac{7}{9}\le35 +-30\le\frac{F5}{9}-\frac{160}{9}\le35 +-30\times a^2+48 +-30\times9\le9\times\frac{5}{9}\left(F-32\right)\le9\times35 +-30\times\frac{9}{5}\le\frac{5}{9}\times\frac{9}{5}\left(F-32\right)\le35\times\frac{9}{5} +-30\times\frac{9}{5}\le\left(F-32\right)\text{ and }\left(F-32\right)\le35\times\frac{9}{5} +-30b +-30m +-30m^{2}+48m +-30n^2+60n +-30n^{2}+96n +-30p^2-11pq +-30p^3q^5 +-30pq\left(2q+p\right) +-30rs +-30s^3t^4 +-30st +-30u^2+28uv +-30uv +-30w +-30w\div3 +-30x +-30x < -3 +-30x < -38 +-30x+-36y+10y+6x +-30x+4-4>32-4 +-30x+4>32 +-30x+530-530<420-530 +-30x+530<420 +-30x+5>28 +-30x<-110 +-30x<-18 +-30x<-220 +-30x<-24 +-30x<-25 +-30x<-29 +-30x>13 +-30x>23 +-30x>28 +-30x>61 +-30x^2+162x+105 +-30x^2+180x+42x-252+3x +-30x^2+180x-18x+108-3 +-30x^2+225x-252 +-30x^2-100x-32 +-30x^9y^4z^4 +-30x^{2}+135x+100 +-30y\times w +-30y^3+12y^2 +-30y^{11}\times3y^6 +-30y^{13} +-30y^{15} +-30y^{16} +-30yw +-31 +-31 > x +-31.80+A\ge23.40 +-31.80+a-210 +-31>-249 +-31>-377 +-31>-389 +-31>-419 +-31>25x +-31>27x +-31>x +-31\ge x +-31n +-31x +-31x < -28 +-31x<-24 +-31x<-26 +-32 < 24 +-32 < 32 +-32 < 36 +-32 > x +-32+4x>12 +-32+a\le25.80 +-32+n\le25.80 +-32.60+A\ge34.40 +-320<-68 +-320m^2 +-321<-123 +-323<-132 +-324<-128 +-325+18x+325>17+325 +-325+18x>17 +-325-2x+20x>-20x+17+20x +-326<-171 +-327<-84 +-329<-89 +-329<89 +-32<-12 +-32<-15 +-32<-29 +-32<-40 +-32<-44 +-32<-48 +-32<-60 +-32<12 +-32<15 +-32<16 +-32<16-32t<0 +-32<20 +-32<28 +-32<4 +-32<8 +-32-192 +-32>-36 +-32>-366 +-32>-441 +-32>-4x +-32>-8x +-32>16x +-32>4x +-32>8x +-32>x +-32\div4+-7 +-32\le p +-32\le x +-32\le\frac{x}{16} +-32\times x^{25} +-32\times y^{4}\times y^{6}\times y^{5} +-32a>-49 +-32ab +-32b^6 +-32k<-64 +-32k>-64 +-32k\ge-64 +-32m<1 +-32m^5 +-32m^6 +-32p^4q^7r^2 +-32t +-32u +-32v +-32w^8 +-32x +-32x+88-240\le0 +-32x-152\le0 +-32x-64y+80y+20x +-32x<-20 +-32x<-26 +-32x<-28 +-32x<-7-19 +-32x>25 +-32x>26 +-32x^{10} +-32x^{15} +-32x^{20} +-32x^{25} +-32y^{14} +-32y^{15} +-33 +-33 < x +-33 > -493 +-33 > x +-33+2x>5 +-33-8x>-11x +-332 < -142 +-332<-36 +-333 < -14 +-333<-146 +-333<-81 +-334<-24 +-334<-85 +-335<-137 +-335\le-137 +-336khrs +-337 < -35 +-337<-125 +-337<-76 +-337<76 +-338 < -23 +-339\le 81x-96 +-33<-16 +-33<-2 +-33<-27 +-33<484 +-33-216 +-33>-240 +-33>-295 +-33>-307 +-33>-3x +-33>-460 +-33>-482 +-33>-500 +-33>16x +-33>60x +-33>x +-33\ge x +-33\le p +-33\le x +-33p^2+39pq +-33x +-33x+4-4>54-4 +-33x+4>54 +-33x-9y +-33x>32 +-33x>50 +-33x>54 +-33x>59 +-34 +-34+9x>20 +-34-13x+34 > -18x+6+34 +-34.51\le-p +-34.\overline{5}\le f\le-12.\overline{5} +-340<-71 +-342<-55 +-349<-108 +-349<-98 +-34<-44 +-34>-235 +-34>-236 +-34>-277 +-34>-325 +-34>-3x+5 +-34>-410 +-34>-471 +-34>-479 +-34>-7x+8 +-34>30x +-34\le x\le1.7 +-34x +-34x+12-12<-2-12 +-34x+12<-2 +-34x+4x +-34x<-14 +-34x<-21 +-35 < -5 +-35 < 15 +-35 < 45 +-35 > -287 +-35 > -40 +-35 > -45 +-35+28n +-35-2x>-9x +-35-4x\ge-9x +-350atu +-352 < -166 +-352<-29 +-352<-76 +-353<-28 +-354+400\le x<450-354 +-354<-161 +-355<-155 +-355<-38 +-357<-200 +-357\le-197 +-35<-32 +-35<-45 +-35<-50 +-35<-55 +-35<-66 +-35<15 +-35<40 +-35<5 +-35>-229 +-35>-283 +-35>-45 +-35>-452 +-35>-456 +-35>-5r +-35>-5x +-35>-7x +-35>5x +-35>7x +-35>=5x +-35\ge x +-35\ge-5x +-35\le p +-35\le x\le60 +-35m+11 +-35pq +-35rs +-35s +-35u^{2}+5uv +-35w\div -12 +-35x +-35x+2x>63-4 +-35x<-13 +-35x<-33 +-35x<35 +-35x>53 +-35x^2+125x +-35x^2+140x-15x+60-60 +-35x^2+270x-147 +-35x^2-148x+100 +-35x^2-155x+100+7x +-35x^2-175x+20x+100+7x +-35y-6-36y^2 +-35y^6 +-36 < -12 +-36 < -3\times -4 +-36 < 16 +-36 < 32 +-36 < 8 +-36+26x\ge42 +-36+32\le F-32+32\le54+32 +-36+32\le F\le54+32 +-36+6x > 18 +-36+x<-42 +-36+x\le-9x+x +-36-10x>-19x+9 +-360m^{8} +-360mnp +-360rst +-363<-131 +-365<-49 +-368<-37 +-36<-14 +-36<-16 +-36<-20 +-36<-44 +-36<-48 +-36<-50 +-36<-52 +-36<-54 +-36<-60 +-36<-9 +-36<16 +-36<20 +-36<8 +-36

-271 +-36>-292 +-36>-413 +-36>-482 +-36>-64 +-36>-x +-36>12x +-36>18x +-36>20x+24 +-36>9x +-36\ge x +-36\le F-32\le 54 +-36\le F-32\le54 +-36\le p +-36\le v +-36\le x +-36\le-9x +-36\le\frac{p}{6}\times6 +-36\le\left(F-32\right)\le54 +-36\times a>-49 +-36a+23 +-36a>-16 +-36a>-9 +-36a^4b^6c^7 +-36ab +-36c+9 +-36d +-36p^2+30pq +-36rs +-36u^2-2u^3-18u +-36u^2v^7 +-36u^3v^7w^6 +-36x +-36x < -33 +-36x<-23 +-36x<-6 +-36x^2-276x+96 +-36x^6y^5z^8 +-36y+68 +-36y^2-35y-6 +-36y^{14} +-36yw +-37 +-37+6x>5 +-37.7 < 251 +-37.7 > -251 +-37.7 > -434 +-37.7 > -458 +-37.7<458 +-37.7>-251 +-37.7>-424 +-37.7>-433 +-37.7>-434 +-37.7>-458 +-37.7\ge-458 +-370\le-37x +-373<-33 +-378<-148 +-379 < -106 +-37<-16 +-37<-17 +-37<-6n +-37>-244 +-37>-251 +-37>-313 +-37>-395 +-37>-5x+8 +-37>22x +-37>28x +-37>35x +-37p^2+2pq +-37x<-20 +-37x<-23 +-37x<-8 +-37x<-9 +-37x>52 +-38 +-38 > -226 +-384mnpq +-385<-150 +-385\le-13x +-385\le15x-28x +-386<-51 +-387<-166 +-389<-76 +-38<-13 +-38<-35 +-38>-250 +-38>-357 +-38>-424 +-38>-443 +-38>-455 +-38>-476 +-38>-486 +-38>17x +-38>27x +-38>56x +-38>8x +-38>x +-38\le x +-38\le8x +-38c<-13c +-38x +-38x<-20 +-39 > -443 +-390-216 +-39>-245 +-39>-271 +-39>-286 +-39>-391 +-39>-3x +-39>-439 +-39>-467 +-39>28x +-39x +-39x < -4 +-39x-36y-21y +-39x-57y +-3<+x +-3<-1 +-3<-12 +-3<-13x +-3<-15 +-3<-1m +-3<-2 +-3<-20 +-3<-20x +-3<-2t<-1 +-3<-3.6 +-3<-3.66 +-3<-3.666666666666666666666666666666666666666666666666666666666666666666666666666666666666666666666666666666666666666666666666666666666666666666666666666666666 +-3<-32x +-3<-3x +-3<-4 +-3<-4.3 +-3<-4.5 +-3<-4.\overline{3} +-3<-40x +-3<-5 +-3<-5\frac{1}{2} +-3<-6 +-3<-7 +-3<-9 +-3<-\frac{11}{3} +-3<-\frac{13}{2} +-3<-\frac{13}{3} +-3<-\frac{43}{10} +-3<-m +-3<0 +-3<1 +-3<12 +-3<15 +-3<18 +-3<1x +-3<2 +-3<21 +-3<26 +-3<27 +-3<3 +-3<30 +-3<39 +-3<3x +-3<3x+3 +-3<3x+6 +-3<4 +-3<5 +-3<5x\le13 +-3<6 +-3<9 +-31 +-32 +-33 +-32 +-33 +-33 +-33 +-3-1 +-3>-10 +-3>-11 +-3>-12 +-3>-13 +-3>-14 +-3>-15 +-3>-16 +-3>-17 +-3>-18 +-3>-21 +-3>-24 +-3>-27 +-3>-2x+9 +-3>-4 +-3>-45 +-3>-5 +-3>-6 +-3>-7 +-3>-8 +-3>-9 +-3>-\frac{1}{3} +-3>-x +-3>12x+21 +-3>13-2x,13-2x>3 +-3>2x+3 +-3>3x +-3>3x-15 +-3>3x-6 +-3>6x+9 +-3>\frac{x}{6} +-3>\left(x-4\right) +-3>k +-3>m +-3>n +-3>x +-3>x,-1x,-2x,-3x,0x,0x,1x,1>y +-3>x,2>x>-1 +-3>x,3x,x>1 +-3>x,x>2 +-3>x,x>5 +-3>x-2 +-3>x-4 +-3>x-8 +-3>x>-5 +-3>x>-6 +-3>xorx>3 +-3>y>-2,y<2 +-3M\left(M-2\right) +-3X+9<8 +-3\frac{1}{2}<-4\frac{1}{2} +-3\frac{1}{2}<-5 +-3\frac{1}{2}<-5\frac{1}{2} +-3\frac{1}{3}<-4\frac{2}{3} +-3\frac{1}{3}\ge x +-3\frac{2}{7}>x +-3\frac{3}{11}<-4\frac{67}{100} +-3\frac{x}{2}\ge-3 +-3\frac{x}{4}\ge12 +-3\ge 3\left( x+1\right) +-3\ge 3\left( x+2\right) +-3\ge 3x+3 +-3\ge 3x+6 +-3\ge n +-3\ge x +-3\ge x,0\le x\le3 +-3\ge x,3\le x +-3\ge x,x\ge 3 +-3\ge x,x\ge1 +-3\ge x,x\ge13 +-3\ge x,x\ge19 +-3\ge x,x\ge3 +-3\ge x,x\ge9 +-3\ge x,x\le10 +-3\ge x-2,x-2\ge3 +-3\ge x-5,3\le x-5 +-3\ge x-5,x-5\ge3 +-3\ge x-9 +-3\ge x>-6 +-3\ge x\ge-6 +-3\ge x\ge3 +-3\ge x\text{ or } x\ge2 +-3\ge x\text{ or }3\ge xd +-3\ge y +-3\ge y,3\le y +-3\ge y\ge3 +-3\ge-10+x +-3\ge-31x +-3\ge-35x +-3\ge-3x +-3\ge-7 +-3\ge15 +-3\ge1x +-3\ge2x +-3\ge3x +-3\ge3x-6 +-3\ge\left(x+3\right) +-3\le -2x < 1 +-3\le -5\times AND-5x < 1 +-3\le -5x < 1 +-3\le 27-10x +-3\le 2x+5\le 3 +-3\le 2x+7\le 3 +-3\le 3x +-3\le X\le3 +-3\le x +-3\le x-2\le 3 +-3\le x-2\le3 +-3\le x-3 +-3\le x-4 +-3\le x-4\le 3 +-3\le x-4\le3 +-3\le x-5\le3 +-3\le x-6\le 3 +-3\le x-6\le3 +-3\le x-7 +-3\le x-7\le3 +-3\le x-8\le3 +-3\le x-9\le3 +-3\le x<3 +-3\le x-2 +-3\le-x\text{ and }-x<2 +-3\le-y +-3\le1-2x-1<1 +-3\le1-2x-1<2-1 +-3\le1-2x<3 +-3\le1-2x\text{ and }1-2x<3 +-3\le1-4x-1<1 +-3\le1-4x-1<2-1 +-3\le1-4x\text{ and }1-4x<3 +-3\le1-5x-1<1 +-3\le1-5x\text{ and }1-5x<3 +-3\le1x +-3\le2 +-3\le2-5x<3 +-3\le2-5x\text{ and }2-5x<3 +-3\le2-x<3 +-3\le2x+5\le3 +-3\le2x+7\le3 +-3\le2x+9\le3 +-3\le3-5x+3<9 +-3\le3x +-3\le3x-6 +-3\le\frac{p}{2} +-3\le\frac{p}{3} +-3\le\frac{p}{4} +-3\le\frac{p}{5} +-3\le\frac{p}{6} +-3\le\frac{p}{7} +-3\le\frac{p}{8} +-3\le\frac{p}{9} +-3\left( 16b^{2}+8ab+a^{2}\right) +-3\left( 4b+a\right) \left( 4b+a\right) +-3\left( 4b+a\right) ^{2} +-3\left( \frac{x}{-3}\right) \le -3\left( 1\right) +-3\left(-1\right)<-3\left(-2\right) +-3\left(-4\right)<-4\left(-4\right) +-3\left(2x-5\right)>39 +-3\left(3+n\right) +-3\left(3c+5\right) +-3\left(3x+7\right)>-3\left(8\right) +-3\left(3y-1\right)\left(3y+1\right) +-3\left(5\right)>-4\left(5\right) +-3\left(\frac{v}{-3}\right)\ge-3\left(8\right) +-3\left(\frac{x}{-3}\right)\le-3\left(5\right) +-3\left(\sqrt{5}+\sqrt{7}\right) +-3\left(a+2\right) +-3\left(a+6\right) +-3\left(s+4\right) +-3\left(t+6\right) +-3\left(u+6\right) +-3\left(v+10\right) +-3\left(x+1\right)\ge-4\left(2x-3\right) +-3\left(x-5\right)\left(x+2\right) +-3\left(x-7\right)\left(x-12\right)>0 +-3\left(x^2-11x+24\right)>0 +-3\left(x^2-14x+33\right)>0 +-3\left(x^2-3x-10\right) +-3\left(x^2-9x+18\right)>0 +-3\left(y+7\right) +-3\left(y+w\right) +-3\sin3x +-3\sin3x\times2\left(\cos3x\right) +-3\sin\left(3x\right) +-3\sin\left(6\times\frac{\pi}{24}\right) +-3\sin\left(\frac{6\pi}{24}\right) +-3\sin\left(\frac{\pi}{4}\right) +-3\sqrt{\frac{7m}{m}} +-3\times -7wz^{2}y +-3\times 2-\left( -8\right) +-3\times 5 > -7\times 5 +-3\times u+3\times6 +-3\times x<2 +-3\times-4<-3\times-36 +-3\times3+-3\times10t +-3\times4<0\times4 +-3\times5\ge x +-3\times9<12\times-3 +-3\times\frac{x}{-3}\le2\times-3 +-3\times\frac{x}{-3}\le3\times-3 +-3\times\left(-3x+4\right)>-3\times2 +-3\times\left(\frac{1}{\sqrt{2}}\right) +-3^3x^6 +-3a+5b-7c +-3a-24>0 +-3a^2 +-3a^2-24 +-3b +-3b,9b,b +-3k+65-65\le4k+9-65 +-3k+65\le4k+9 +-3k-2k\le 20-45 +-3k-4k\le10-52 +-3k-4k\le4-39 +-3k-4k\le4k+10-52-4k +-3k-5k\le8-64 +-3k-6k\le8-26 +-3k-7k\le 8-88 +-3k\le10k-26 +-3k\le4k-56 +-3k\le6k+-63 +-3k\le6k-18 +-3m+12 +-3m+22>0 +-3m+26>0 +-3m+28>0 +-3m+30 +-3m--30 +-3m-12 +-3m-5m +-3m>-20 +-3m>-22 +-3m>-26 +-3m>-28 +-3m>-9 +-3m>0-28 +-3m^2+4m +-3m^2+5m +-3m^2+7m +-3m^2+9m +-3m^2+m +-3m^3-42m^2-18m +-3m^5-6m^9 +-3m^{2}-5n^{5}+7p +-3n +-3n+-4 +-3n+24-n^2 +-3n-12 +-3n-4 +-3n^3-18n^2-35n +-3p+-15+9p+4 +-3p+-5q+7n +-3p+-5q--7n +-3p>+24 +-3p>12 +-3p\ge-12 +-3p^2+15pq +-3p^4 +-3pq +-3pq\left(3p+2q\right) +-3pq\left(7q+3p\right) +-3pq\left(7q+4p\right) +-3pq\left(9q+5p\right) +-3r+2s^{2} +-3r+30 +-3r+5s+-7t +-3r--5s+-7t +-3r--5s-7t +-3r-27 +-3r^6+1-2xy +-3r^{10}-2+6xy +-3r^{2}+4s +-3rs\times-15ts +-3s-2t +-3s-4 +-3s-5t +-3t+-6 +-3t+24 +-3t9 +-3t^{10}+5+3xy +-3t^{7}+2-2xy +-3u +-3u+12 +-3u+5a^{2}-7t^{3} +-3u,-7u +-3u-21 +-3u\times4a--3u\times3t+-3u\times5 +-3u^4v^2 +-3u^{3}-12u^{2}-63u +-3v +-3v+24 +-3v,-2v +-3v-6 +-3v^6 +-3w +-3w+15 +-3w+5z-7y +-3x +-3x < -12 +-3x < -2 +-3x < -3 +-3x < -6 +-3x < -9 +-3x < 15 +-3x < 3 +-3x < 6 +-3x < 7+8 +-3x < 9 +-3x > -15 +-3x > -21 +-3x > -3 +-3x > -6 +-3x > 15 +-3x > 3 +-3x > 6 +-3x > 9 +-3x+-18>-12 +-3x+-18\ge-12 +-3x+-1<-3 +-3x+-1<2 +-3x+-21+21\ge-9+21 +-3x+-21\ge-12 +-3x+-21\ge-18 +-3x+-21\ge-9 +-3x+-24\ge-12 +-3x+-27\ge-18 +-3x+-27\ge-21 +-3x+-3<-1 +-3x+-3<-5 +-3x+-4<-5 +-3x+-4\le 5 +-3x+0<3 +-3x+0>y +-3x+1 < -1 +-3x+1 < -3 +-3x+1+3<2+3 +-3x+1-1<4-1 +-3x+1-1>4-1 +-3x+1-1\ge7-1 +-3x+1-9<2-9 +-3x+10 < 8 +-3x+10<-5 +-3x+10<11 +-3x+10<14 +-3x+10<16 +-3x+10<5 +-3x+10<6 +-3x+10<8 +-3x+10<9 +-3x+11 < 8 +-3x+11<10 +-3x+11<13 +-3x+11<14 +-3x+11<15 +-3x+11<6 +-3x+11<9 +-3x+12<-6 +-3x+12<11 +-3x+12<13 +-3x+12<16 +-3x+12<4 +-3x+12<7 +-3x+12\le0 +-3x+12x > 2+178 +-3x+13<10 +-3x+13<11 +-3x+13<14 +-3x+13<17 +-3x+13<7 +-3x+13<9 +-3x+14<12 +-3x+14<13 +-3x+14<8 +-3x+14x>-14x+88+14x +-3x+15<11 +-3x+15<13 +-3x+15<9 +-3x+16 < 10 +-3x+16<11 +-3x+16<14 +-3x+17<10 +-3x+17<15 +-3x+17x>-17x+140+17x +-3x+18<10 +-3x+1<-1 +-3x+1<-2 +-3x+1<-5 +-3x+1<0 +-3x+1<2 +-3x+1<5 +-3x+1\ge4 +-3x+2 < -2 +-3x+2 < 3 +-3x+2-2 < 8-2 +-3x+2-2>8-2 +-3x+2-2\ge5-2 +-3x+2-2\ge8-2 +-3x+2-7<5-7 +-3x+24\le6 +-3x+2<-2 +-3x+2<-4 +-3x+2<-5 +-3x+2<0 +-3x+2<1 +-3x+2<3 +-3x+2<4 +-3x+2<5 +-3x+2<6 +-3x+2y +-3x+3\ge y +-3x+3\le y +-3x+3\le6 +-3x+3x+25<8x-3x +-3x+3x+4\ge x+3x +-3x+4 +-3x+4 < 11 +-3x+4+6 < 5+6 +-3x+4-3x\ge x+8-3x +-3x+4-4>1-4 +-3x+4<-1 +-3x+4<-2 +-3x+4<-4 +-3x+4<-5 +-3x+4<-8 +-3x+4<2 +-3x+4<3 +-3x+4<5 +-3x+4<6 +-3x+4\ge x +-3x+4\ge x+8 +-3x+4\ge7 +-3x+4\le 1 +-3x+4x > 2+12 +-3x+5 < -4 +-3x+5 < 3 +-3x+5 < 7 +-3x+5+ 7<4+ 7 +-3x+5+4<8+4 +-3x+5-3<6-3 +-3x+5-5>8-5 +-3x+5-5\ge2-5 +-3x+5<-1 +-3x+5<-4 +-3x+5<-7 +-3x+5<1 +-3x+5<3 +-3x+5<4 +-3x+5<6 +-3x+5<8 +-3x+5<9 +-3x+5\ge x+9 +-3x+6 < 3 +-3x+6 < 9 +-3x+6+5<5+5 +-3x+6-2\ge x+2-2 +-3x+6<-3 +-3x+6<-6 +-3x+6<1 +-3x+6<10 +-3x+6<2 +-3x+6<3 +-3x+6<4 +-3x+6<7 +-3x+6<8 +-3x+6<9 +-3x+6>y +-3x+6\ge x+2 +-3x+6\le0 +-3x+6x>2+4 +-3x+7 < 4 +-3x+7+1<5+1 +-3x+7+2<4+2 +-3x+7+4<2+4 +-3x+7-5<5-5 +-3x+7-7<2-7 +-3x+7<+1 +-3x+7<-8 +-3x+7<1 +-3x+7<11 +-3x+7<12 +-3x+7<13 +-3x+7<6 +-3x+7<8 +-3x+7>1 +-3x+7\ge1 +-3x+7\ge4 +-3x+7x>-7x+22+6+7x +-3x+7x>22+6 +-3x+7x>28 +-3x+7x>9+3 +-3x+8 < 11 +-3x+8 < 9 +-3x+8+1 < 4+1 +-3x+8+3 < 8 +-3x+8+5<5+5 +-3x+8-4\ge x+4-4 +-3x+8-7<5-7 +-3x+8-8>8-8 +-3x+8-8\ge2-8 +-3x+8<-4 +-3x+8<-7 +-3x+8<0 +-3x+8<11 +-3x+8<14 +-3x+8<15 +-3x+8<2 +-3x+8<5 +-3x+8<6 +-3x+8<7 +-3x+8<9 +-3x+8>8 +-3x+8\ge x+4 +-3x+8\le 5 +-3x+8x\ge12+18 +-3x+8x\ge14+6 +-3x+9 < 10 +-3x+9 < 5 +-3x+9+ 5<7+ 5 +-3x+9+6<5+6 +-3x+9-1<6-1 +-3x+9-3<5-3 +-3x+9-6<12-6 +-3x+9-7 < 5-7 +-3x+9<-3 +-3x+9<10 +-3x+9<11 +-3x+9<12 +-3x+9<13 +-3x+9<14 +-3x+9<4 +-3x+9<5 +-3x+9<6 +-3x+9<7 +-3x+9<8 +-3x+9\ge x+5 +-3x+9\le y +-3x+9\le0 +-3x+9x>30 +-3x-1 < -3 +-3x-1 < 1 +-3x-1 < 2 +-3x-1+1\ge2+1 +-3x-10x<-17-7 +-3x-12\ge x +-3x-12\ge-9 +-3x-15+15\ge-9+15 +-3x-15\ge-12 +-3x-15\ge-6 +-3x-15\ge-9 +-3x-17\le-20 +-3x-18\ge-12 +-3x-1<-2 +-3x-1<-3 +-3x-1<-5 +-3x-1<1 +-3x-1<2 +-3x-1<4 +-3x-1>-25 +-3x-2+2>1+2 +-3x-2+2\le 1+2 +-3x-20-15 +-3x-3>-6 +-3x-3\ge-6 +-3x-3\ge-8x+12 +-3x-3\le y +-3x-3\le-9-3 +-3x-3x<-3-2 +-3x-4 +-3x-4+4\ge5+4 +-3x-4<-5 +-3x-4<0 +-3x-4<2 +-3x-4<3 +-3x-4>-8x+6 +-3x-4\ge x +-3x-4\ge x+8 +-3x-4\le5 +-3x-4x<-4-2 +-3x-4x<4x-4x-8 +-3x-5 +-3x-5+5\ge x+7+5 +-3x-5+5\ge7+5 +-3x-5+5\le 4+5 +-3x-5+5\le4+5 +-3x-54+x^2 +-3x-5<-1 +-3x-5<-2 +-3x-5<-4 +-3x-5>-20 +-3x-5\ge x+7 +-3x-5\ge7 +-3x-5x < -12-7 +-3x-6 < -4 +-3x-6+6>-7x+22+6 +-3x-6+6\le 9+6 +-3x-6<-1 +-3x-6<-5 +-3x-6<0 +-3x-6\le y +-3x-6x<-3-2 +-3x-7 +-3x-7+7\ge5+7 +-3x-7+7\le 8+7 +-3x-7<-1 +-3x-7\ge x+5 +-3x-7\ge x+9 +-3x-7\ge8 +-3x-8+8\le 7+8 +-3x-8<-4 +-3x-8<-7 +-3x-8\ge x+4 +-3x-8\ge1 +-3x-8x<0 +-3x-9>-15 +-3x-9>y +-3x-9\ge x+7 +-3x-9\ge-6 +-3x-x\ge x-x+12 +-3x-x\ge-4+8 +-3x<+2 +-3x<-1 +-3x<-1-2 +-3x<-12 +-3x<-15 +-3x<-18 +-3x<-2 +-3x<-27 +-3x<-3 +-3x<-4 +-3x<-5 +-3x<-6 +-3x<-6-9 +-3x<-9 +-3x<0 +-3x<1 +-3x<12 +-3x<14-5 +-3x<15 +-3x<18 +-3x<2 +-3x<2-8 +-3x<24 +-3x<28-4 +-3x<2x-11 +-3x<2x-12 +-3x<2x-6 +-3x<2x-7 +-3x<3 +-3x<3x-5 +-3x<4 +-3x<4+5 +-3x<4x-12 +-3x<4x-8 +-3x<4x-9 +-3x<6 +-3x<6x-7 +-3x<8-5 +-3x<9 +-3x-11x+56 +-3x>-12 +-3x>-14x+88 +-3x>-15 +-3x>-17x+140 +-3x>-18 +-3x>-20x+153 +-3x>-21 +-3x>-24+18 +-3x>-25 +-3x>-27 +-3x>-3 +-3x>-6 +-3x>-7x+19+37 +-3x>-7x+28 +-3x>-7x+56 +-3x>-9 +-3x>0 +-3x>15 +-3x>24-27 +-3x>3 +-3x>4-4 +-3x>5-8 +-3x>6 +-3x>6+3 +-3x>8-2 +-3x>8-5 +-3x>9 +-3x>\frac{0}{-3} +-3x>y-3 +-3x\div 3\ge -6\div 3 +-3x\div-3>21\div-3 +-3x\div-3>27\div-3 +-3x\div-3>9\div-3 +-3x\div-3\le-3\div-3 +-3x\div-3\le3\div-3 +-3x\div3>-3\div3 +-3x\div3>3\div3 +-3x\div3\ge-12\div3 +-3x\div\left(-3\right)>27\div\left(-3\right) +-3x\ge -27 +-3x\ge -3 +-3x\ge -6 +-3x\ge 1-4 +-3x\ge 20-8x +-3x\ge 3 +-3x\ge 9 +-3x\ge x+12 +-3x\ge x+16 +-3x\ge x+4 +-3x\ge x+8 +-3x\ge y-3 +-3x\ge-12 +-3x\ge-12+15 +-3x\ge-18 +-3x\ge-21+27 +-3x\ge-3 +-3x\ge-6 +-3x\ge-7+1 +-3x\ge-84 +-3x\ge1+8 +-3x\ge12 +-3x\ge15 +-3x\ge18 +-3x\ge2+1 +-3x\ge20-8x +-3x\ge21 +-3x\ge29-32x +-3x\ge3 +-3x\ge4+5 +-3x\ge4-7 +-3x\ge5+1 +-3x\ge5-2 +-3x\ge5-8 +-3x\ge51-20x +-3x\ge6 +-3x\ge8-2 +-3x\ge8-5 +-3x\ge9 +-3x\le -12 +-3x\le -3 +-3x\le -6 +-3x\le -9 +-3x\le 1-4 +-3x\le 15 +-3x\le 3 +-3x\le 6 +-3x\le 9 +-3x\le-10+4 +-3x\le-10+7 +-3x\le-12 +-3x\le-15 +-3x\le-18 +-3x\le-20+17 +-3x\le-20+2 +-3x\le-20+5 +-3x\le-27 +-3x\le-3 +-3x\le-6 +-3x\le-6-9 +-3x\le-9 +-3x\le0-12 +-3x\le1+2 +-3x\le10+5 +-3x\le12 +-3x\le15 +-3x\le18 +-3x\le2 +-3x\le20-11 +-3x\le20-14 +-3x\le20-5 +-3x\le20-8 +-3x\le24 +-3x\le3 +-3x\le6 +-3x\le6+3 +-3x\le9 +-3x\le\left(-5\right)2-5 +-3x\le\left(2\right)5+2 +-3x\le\left(5\right)\times2-7 +-3x\left( 3+yz-2xy\right) +-3x\left(1\right)+12\le0 +-3x\left(2x-5\right) +-3x\left(3+yz-9xy\right) +-3x\left(3x+9y\right)+12xy+28x^2 +-3x\left(4x-5\right) +-3x\left(8x-5\right) +-3x\left(x-2\right)+2\left(2x-4\right)\ge0 +-3x\left(x-2\right)+4\left(x-2\right)\ge0 +-3x\times\frac{3}{9\left(x-5y\right)} +-3x^2+10x-8\ge0 +-3x^2+27x-54>0 +-3x^2+33x-72>0 +-3x^2+3x-8 +-3x^2+42x-99>0 +-3x^2+4\ge0 +-3x^2+4x+9 +-3x^2+4x\ge0 +-3x^2+6x+4x-8\ge0 +-3x^2+x-8 +-3x^2-12x-36x-144+4x +-3x^2-40x-72 +-3x^2-44x-144 +-3x^2-48x-144+4x +-3x^2-6x-36x-72+2x +-3x^2-x+4 +-3x^2\ge-19x+20 +-3x^2y+7xy^2+9 +-3x^3+4x^2-16x+6 +-3x^3+7x^2-14x+2 +-3x^3-10x^2-5x-8 +-3x^3-2x^2-5x-3 +-3x^3-6x^2+7-x^3+9x+9 +-3x^3-7x^2+9x-7 +-3x^3y^3+6x^2y^2+12xy +-3x^{-5} +-3xwy+6yx +-3xyz+-1yx +-3xyz+8xy +-3xyz-1yx +-3xyz-7xy +-3xyz-yx +-3xzy+6yx +-3y+120\le5x +-3y+19 +-3y+20 +-3y+21 +-3y+2w +-3y+30 +-3y+32-2 +-3y+34 +-3y+4w +-3y-19 +-3y-45 +-3y-80 +-3y-86 +-3y<-2x+6 +-3y<-4x+12 +-3y<12-4x +-3y<2x-90 +-3y<6-2x +-3y\ge x +-3y\le x +-3y\le5x-120 +-3y^2+31y +-3y^3+12y+7y+7y^3 +-3y^4+13y^3 +-3y^4+18y^3 +-3y^4-4y^3 +-3y^5-4w +-3z\le12 +-3z^2\div z^2 +-4 +-4 < -1 +-4 < -2 +-4 < -3 +-4 < -9x +-4 < 0 +-4 < 1 +-4 < 10 +-4 < 16 +-4 < 2 +-4 < 28 +-4 < 2x +-4 < 3 +-4 < 30 +-4 < 4k +-4 < 8 +-4 < x +-4 < x < -1,x > 2 +-4 < x < -1,x > 3 +-4 < x < 1 +-4 < x < 2 +-4 < x < 4 +-4 < x\le -1 +-4 < z < 4 +-4 > -10 +-4 > -11 +-4 > -12 +-4 > -13 +-4 > -14 +-4 > -15 +-4 > -16 +-4 > -18 +-4 > -20 +-4 > -24 +-4 > -28 +-4 > -36 +-4 > -5 +-4 > -6 +-4 > -7 +-4 > -8 +-4 > -9 +-4 > \frac{2\left( 14x\right) -15\left( 7x\right) }{30} +-4 > x +-4 > x > -7 +-4+-9\times3 +-4+10<2x-10+10 +-4+10>2x-10+10 +-4+10\ge2x +-4+12<2x-12+12 +-4+14>10+\left(-4\right) +-4+14>2x +-4+1x>+3 +-4+25 > 3x +-4+2>2x-2+2 +-4+2\le x-2+2\le4+2 +-4+2\le2x +-4+2x>10 +-4+2x>2 +-4+2x>4 +-4+314 +-4+3x>2 +-4+4+x<-11+4 +-4+4+x<5+4 +-4+4+x>4+4 +-4+4+x\ge1+4 +-4+4+x\le1+4 +-4+4+x\le3+4 +-4+4-3x\le-10+4 +-4+4-x > 6+4 +-4+4-x>6+4 +-4+4-x\ge12+4 +-4+6<2x-6+6 +-4+7 > -9+7 +-4+7>-6+7 +-4+7\le x-7+7\le4+7 +-4+7\times-3 +-4+8\ge 2x +-4+\left(-\frac{6}{2}\right) +-4+\left(3x+8\right)<4+\left(-4\right) +-4+t +-4+x+4<-6+4 +-4+x-4<-6+\left(-4\right) +-4+x<-11 +-4-1.5x\le5 +-4-14x>-15x+3 +-4-1\le 1-1-4x < 4-1 +-4-1\le-2x<4-1 +-4-1\le-4x<4-1 +-4-1\le1-1+\frac{p}{8} +-4-1\le1-1-4x<4-1 +-4-1\le1-1-5x<4-1 +-4-1\le1-2x-1<4-1 +-4-1\le1-4x-1<4-1 +-4-1x>6 +-4-2\ge 2x+2-2 +-4-2\le 2-2-5x < 4-2 +-4-2\le 2-5x-2 < 4-2 +-4-2\le-2x<4-2 +-4-2\le-4x+2-2<4-2 +-4-2\le-4x<4-2 +-4-2\le2+\frac{p}{4}-2 +-4-2\le2-2-5x<4-2 +-4-2\le2-4x-2<4-2 +-4-2\le2-5x-2<4-2 +-4-32\le-9x +-4-32\le32-9x-32 +-4-3\le-2x<4-3 +-4-3\le3+\frac{p}{2}-3 +-4-3\le3-2x-3<4-3 +-4-3\le3-3-2x<4-3 +-4-3\le3-4x-3<4-3 +-4-3x\le-10 +-4-4-3x\le-10-4 +-4-4k < 0 +-4-5x+8x>2 +-4-5x\le6 +-4-m+-4>10+-4 +-4-m+4>10+4 +-4-m+4>2+4 +-4-m+4>5+4 +-4-m+4>8+4 +-4-m-4>9-4 +-4-x > 6 +-4-x+4 > 6+4 +-4-x+4>5+4 +-4-x+4>6+4 +-4-x-9\ge-15 +-4-x>10 +-4-x>6 +-4-x\ge 15 +-4-x\ge-9 +-4-x\ge2 +-4-x\le3 +-4.29c^{3}a^{6}b +-4.3q^2+35q+150 +-4.50<-6.50 +-4.51b^3c^4a +-4.5<-5.15 +-4.5<-5.5 +-4.5<-6 +-4.5<-6.5 +-4.5>x +-4.5\ge x +-4.5\le-x<3.5 +-4.5\le-x\text{ and }-x<3.5 +-4.5x<36 +-4.5x\ge-18 +-4.62x^6yz^4 +-4.84\le x\le4.84 +-4.95b^6c^2a +-4.9\le3x\le-3.1 +-40 < -30 +-40 < -35 +-40 < 0 +-40 < 35 +-40 > -45 +-40 > -80 +-40 > x +-40+24w +-40+2>20x-3x +-40+40+76x\ge36+40 +-40+40-17x>-20x+8+40 +-40+76x-40\ge36-40 +-40+76x\ge36 +-40-36\ge36-36-76x +-40-3x>-11x +-40-5x+5x\ge36-81x+5x +-40-5x+81\ge36-81x+81 +-40-5x+81x\ge36 +-40-5x+81x\ge36-81x+81x +-40-5x\ge36-81x +-400sutv +-402 < -117 +-403<-23 +-408<-86 +-408<11 +-40<-10 +-40<-20 +-40<-48 +-40<-5 +-40<-50 +-40<-52 +-40<-55 +-40<-56 +-40<-60 +-40<-70 +-40<-9 +-40<10 +-40<15 +-40<20 +-40<25 +-40<35 +-40<40 +-40<45 +-40-10r +-40>-233 +-40>-321 +-40>-349 +-40>-393 +-40>-45 +-40>-464 +-40>-479 +-40>-50 +-40>-80 +-40>-8x +-40>10x +-40>56 +-40\div-8>-8m\div-8 +-40\div8<-8m\div8 +-40\ge x +-40\ge x,3\ge x +-40\ge x,x\le3 +-40\ge36-76x +-40\le -10x +-40\le p +-40\le x +-40\le-10x +-40a +-40a > -36 +-40a+56 +-40a>-25 +-40a>-36 +-40a>-49 +-40a>-9 +-40a^3b^7c^3 +-40a^{5}b^{7}c^{5} +-40c+65 +-40m +-40mn +-40n +-40n^4 +-40p^2-29pq +-40p^{-6}q^{-11} +-40pq +-40rs +-40s +-40s^3t^4 +-40st +-40u +-40u+25a-15t +-40u^2v^5w^2 +-40u^5v^7w^7 +-40v^5w^5u^3 +-40x +-40x-106y +-40x-20>-60 +-40x-24y+28y+56x +-40x-35x+5x +-40x-64y-8y+40x +-40x-80y-10y+35x +-40x>-40 +-40x>44 +-40x^2-80xy-18xy+12x^2 +-40x^9y^5z^7 +-40xy+79x^2 +-40y +-40y+46x +-40y^3x^5z^5 +-40y^{12} +-40y^{14} +-40y^{16} +-40y^{17} +-40y^{21} +-40yw +-41-3>-4x+3-3 +-41-5x+5x>-9x+3+5x +-41-5x>-9x+3 +-411<-122 +-412 < -123 +-414720a^3b^7 +-417<-89 +-418 < -192 +-41>-203 +-41>-216 +-41>-232 +-41>-233 +-41>-248 +-41>-251 +-41>-338 +-41>-374 +-41>-3x+7 +-41>-473 +-41>-476 +-41>-4x+3 +-41>x +-41x<-816 +-41x>41 +-41x>48-7 +-41x>50 +-42+20x\ge18 +-42+42+20x\ge18+42 +-42+42-7x+27x\ge18+42-27x+27x +-42+42-7x\ge18+42-27x +-42+6x>-42 +-42-18\ge18-18-20x +-42-7x+27x\ge18-27x+27x +-42-7x+7x\ge18-27x+7x +-42-7x\ge18-27x +-420abcf +-420wyz +-421<-57 +-422 < -40 +-423<-75 +-42<-54 +-42<-56 +-42<-60 +-42<-66 +-42<6x +-42-294 +-42>-30 +-42>-351 +-42>-494 +-42>-4x+14 +-42>-52 +-42>-54 +-42>-6x +-42>-7x +-42>17x +-42>6x +-42>7x +-42ST +-42\ge18-20x +-42\ge6x +-42\le p +-42\le v +-42\le x\le95 +-42n^{12} +-42st +-42x +-42x-42y +-42x-63y-12y+30x +-42x-70y+30y+36x +-42x-70y-6\left(-5y-6x\right) +-42x>61 +-42y +-43+d-37.7T +-434F<-96F +-434F<37.7F +-434F>37.7 +-434\le -94 +-434\le-164 +-434\le-169 +-434\le-37.7 +-434\le164 +-434\le37.7 +-434^o>-96^o +-434^oF>-169^oF +-434^oF>-96^oF +-435<-116 +-435<-169 +-435<-95 +-436<-169 +-436<-55 +-437<-164 +-438<-80 +-439<-151 +-43<-4n+4 +-43<\left(n-1\right)\left(-4\right) +-43<\left(n-1\right)d +-43-216 +-43>-219 +-43>-224 +-43>-242 +-43>-311 +-43>-359 +-43>-423 +-43>-456 +-43>33x +-43x +-43x>-371 +-43x>37 +-43x>51 +-44 > -209 +-44 > -294 +-44-8x>-16x+20 +-441<-122 +-442 < -146 +-446<-47 +-448 < -37 +-449<-174 +-44>+37x +-44>-252 +-44>-257 +-44>-28 +-44>-328 +-44>-357 +-44>-372 +-44>-389 +-44>-4x +-44>-52 +-44>40x +-44\le p +-44\times4>-52\times4 +-44x +-45 < 30 +-45 < 5 +-45+160\le5F-160+160\le315+160 +-45+160\le5F-160+160\le360+160 +-45+160\le5F\le360+160 +-45+160\le5F\le520 +-45+2k\ge-4k-3 +-45+32\le F\le54+32 +-45+32\le\left(F-32\right)+32\le54+32 +-45+36c^{4} +-45+5x\ge 35 +-45+7x\ge32 +-45+x\ge y +-45-10x>-19x +-45-9x\ge35-14x +-450 < -96 +-450<-96 +-452 < -169 +-452 < 169 +-453<-147 +-454<-138 +-454<-82 +-456 < -169 +-456<-139 +-456<-156 +-456<-43 +-457>-911 +-458 < -16 +-458 < -169 +-458 < -37.7 +-458 < -96 +-458 < 169 +-458 < 37 +-458 < 37.7 +-458%<-37.7% +-458<-164 +-458<-168 +-458<-169 +-458<-3.7 +-458<-3.77 +-458<-37 +-458<-37.7 +-458<-37.78 +-458<-37\frac{7}{10} +-458<-46 +-458<-96 +-458<-98 +-458<169 +-458<37.7 +-458<377 +-458<37\frac{7}{10} +-458<38 +-458<96 +-458\le-37.7 +-458\le37.7 +-458f<169f +-458f<37.7f +-459<-169 +-45<-25 +-45<-30 +-45<-36 +-45<-55 +-45<-60 +-45<-65 +-45<15 +-45<20 +-45<25 +-45<40 +-45<5\left(f-32\right)\le360 +-45-286 +-45>-294 +-45>-337 +-45>-361 +-45>-381 +-45>-407 +-45>-5x +-45>-9x +-45>15x +-45\ge5\times x +-45\le 5\left( F-32\right) \le 360 +-45\le F-32\le54 +-45\le p +-45\le v +-45\le5F-160\le315 +-45\le5F-160\le360 +-45\le5F-160\le40\times9 +-45\le5\left(F-32\right)\le315 +-45\le5\left(F-32\right)\le360 +-45\le5\left(F-32\right)\le40\left(9\right) +-45\le5\left(F-32\right)\le9\times35 +-45\le5\left(f-288\right)\le315 +-45\le5f-160\le360 +-45\le9f-288\le360 +-45\le\frac{5\left(F-32\right)}{5}\le54 +-45\le\frac{5}{9}\left(9\right)\left(F-32\right)\le40\left(9\right) +-45\le\left(5F-160\right)\le315 +-45\le\left(5F-160\right)\le360 +-45\le\left(F-32\right)\le54 +-45\sqrt{2m\div81m} +-45\sqrt{2}\div9 +-45\times5\le5\left(F-32\right)\times5\le315\times5 +-45a +-45m+49 +-45p^2-30pq+5p^2+pq +-45p^2-5pq-9p^2-3pq +-45p^2-8pq +-45u +-45x +-45x-18y+9y+12x +-45x-93y +-45x-9y+12x +-45y^{14} +-45y^{18} +-45y^{19} +-45yw +-46 > -334 +-461<-94 +-462<-177 +-464<-55 +-465 < -19 +-465<-43 +-468 < -70 +-468<-105 +-468<-70 +-469<-78 +-46<-60 +-46>-226 +-46>-276 +-46>-326 +-46>-486 +-46>-493 +-46>14x +-46>17x +-46>24x-7x +-46>40x +-46x>33 +-46x>65 +-47+47-15x>-18x+4+47 +-470<-42 +-474<-16 +-476<-148 +-477<-132 +-47<-4n +-47>-244 +-47>-270 +-47>-353 +-47>-414 +-47>-437 +-47>-478 +-47>-479 +-47>54x +-47X +-47\ge27x +-47x +-48 < -32t < -16 +-48+2x\le-12 +-48+32<-32t+32<-16+32 +-48-12x>-16x +-48-32<-32t-32<-16-32 +-48-4x>-7x+9 +-480hkrs +-485<-169 +-485<-37.7 +-485<-96 +-486<-105 +-488 < -101 +-488<-37.7 +-48<-24 +-48<-32t<-16 +-48<-32t<69-85 +-48<-60 +-48<-66 +-48<-72 +-48<-8m +-48>-321 +-48>-32t>-80 +-48>-340 +-48>-392 +-48>-3x +-48>-465 +-48>-4x +-48>16x +-48>6x +-48>8x +-48\ge x +-48\ge x\ge-80 +-48\ge-8x +-48\le p +-48\le v +-48\times u^{3}\times u\times w^{3}\times w^{4}\times v^{3}\times v^{4} +-48a^{11} +-48a^{6}b^{8}c^{4} +-48p^2-12pq+3p^2+4pq +-48t+54 +-48u^2-u^3-56u +-48u^5v^7w^7 +-48u^{4}w^{7}v^{7} +-48v^{5}w^{7}u^{5} +-48w^3u^5v^5 +-48w^{3}z^{6}y^{4} +-48x +-48x^6y^6z^5 +-48y +-48y^{11} +-48y^{13} +-48y^{14} +-48y^{15} +-48y^{17} +-48y^{18} +-48y^{7+4+7} +-48yw +-49 > -222 +-49-15>-4x+15-15 +-49-4x+4x>-8x+15+4x +-49-4x>-8x+15 +-491<-159 +-493<-76 +-493<-96 +-494<-124 +-497<-189 +-49<404 +-49<7x +-49>-240 +-49>-298 +-49>-442 +-49>-4x+15 +-49>47x +-49>7x +-49\ge7x +-49\le p +-49\le+p +-49p^2+81 +-49u^2+51uv +-49u^2+52uv +-49x +-49x>25 +-49x>27 +-49x>30-3 +-49x>51 +-49x>54-3 +-49x>60 +-49x^2+294x+35x-210+2x +-49x^2+318x+196 +-49x^2+331x-210 +-49x^2+81 +-4<+x +-4<-1 +-4<-10 +-4<-10.5 +-4<-12 +-4<-15 +-4<-16 +-4<-19-5k +-4<-19x +-4<-2 +-4<-20 +-4<-21x +-4<-22 +-4<-3 +-4<-5 +-4<-5+3 +-4<-5.5 +-4<-5\frac{1}{2} +-4<-6 +-4<-7 +-4<-8 +-4<-m +-4<-x +-4<0 +-4<1 +-4<10 +-4<12 +-4<15 +-4<16 +-4<18 +-4<2 +-4<20 +-4<24 +-4<28 +-4<29 +-4<2\left(x+1\right) +-4<2\left(x-5\right) +-4<2\left(x-6\right) +-4<2x +-4<2x+2 +-4<2x+6 +-4<2x+8 +-4<2x-10 +-4<2x-12 +-4<2x-14 +-4<2x-6 +-4<3 +-4<30 +-4<32 +-4<35 +-4<36 +-4<4 +-4<4x +-4<6 +-4<8 +-42 +-43 +-42 +-43 +-4-10 +-4>-11 +-4>-12 +-4>-13 +-4>-14 +-4>-15 +-4>-16 +-4>-17 +-4>-18 +-4>-20 +-4>-24 +-4>-28 +-4>-2x +-4>-31 +-4>-32 +-4>-36 +-4>-5 +-4>-6 +-4>-7 +-4>-70 +-4>-8 +-4>-9 +-4>-x +-4>16x+28 +-4>2x +-4>2x-10 +-4>2x-12 +-4>2x-14 +-4>2x-2 +-4>2x-8 +-4>4\left(2x+5\right) +-4>4x +-4>4x+0 +-4>5x+6 +-4>6x+14 +-4>6x+8 +-4>8x+12 +-4>8x+20 +-4>X +-4>\left(4x\right) +-4>m,m>4 +-4>x +-4>x' +-4>x,-1x,-2x,1x,x>4 +-4>x-1 +-4>x-10 +-4>x-3 +-4>x-9 +-4>x>-5 +-4>x>-7 +-4>y +-4X>-4 +-4\div \left( 2+9\right) +-4\div-19>x +-4\div2x +-4\div2\ge x +-4\div5 +-4\frac{1}{2}<-5.15 +-4\frac{1}{2}<-5\frac{3}{20} +-4\frac{1}{2}<-6 +-4\frac{1}{2}<-6\frac{1}{2} +-4\frac{1}{2}\ge x +-4\frac{1}{3}<3 +-4\frac{1}{3}<\frac{3}{1} +-4\frac{x}{3}+30 +-4\frac{x}{3}\ge-16 +-4\frac{x}{3}\ge12 +-4\frac{x}{3}\ge16 +-4\frac{x}{3}\ge28-12 +-4\frac{x}{3}\ge4 +-4\frac{x}{3}\ge8 +-4\ge 11+x +-4\ge 2x +-4\ge 2x+2 +-4\ge 2x+6 +-4\ge 2x-8 +-4\ge X +-4\ge f\ge86 +-4\ge n +-4\ge x +-4\ge x,0\le x\le4 +-4\ge x,2\le x +-4\ge x,x\ge 4 +-4\ge x,x\ge-1 +-4\ge x,x\ge4 +-4\ge x,x\le-12 +-4\ge x-3 +-4\ge x>-7 +-4\ge x\ge86 +-4\ge x\text{ or } x\ge3 +-4\ge x\text{ or } x\ge5 +-4\ge y +-4\ge y,4\le y +-4\ge-29x +-4\ge-4x +-4\ge-x +-4\ge2x +-4\ge2x+6 +-4\ge2x-10 +-4\ge2x-8 +-4\ge4x +-4\ge4x+8 +-4\le -2x < 2 +-4\le -5x < 2 +-4\le -x +-4\le -x < 1 +-4\le 2-2xand2-2x < 4 +-4\le 2x +-4\le 3-2xand3-2x < 4 +-4\le 3-5x < 4 +-4\le 36-10x +-4\le F\le 86 +-4\le F\le54+32 +-4\le F\le86 +-4\le F\le86f +-4\le X\le10 +-4\le X\le4 +-4\le Y\le4 +-4\le f\le22 +-4\le f\le30 +-4\le f\le86 +-4\le f\le95 +-4\le v +-4\le x +-4\le x-2\le4 +-4\le x-3\le 4 +-4\le x-3\le4 +-4\le x-5\le 4 +-4\le x-5\le4 +-4\le x-7\le4 +-4\le x-8\le 4 +-4\le x-9\le4 +-4\le x<4 +-4\le xOr\le-1 +-4\le x\le -1 +-4\le x\le 1 +-4\le x\le 10 +-4\le x\le 12 +-4\le x\le 14 +-4\le x\le 4 +-4\le x\le 8 +-4\le x\le x +-4\le x\le-1 +-4\le x\le-4 +-4\le x\le0 +-4\le x\le1 +-4\le x\le10 +-4\le x\le12 +-4\le x\le14 +-4\le x\le2 +-4\le x\le3 +-4\le x\le30 +-4\le x\le4 +-4\le x\le8 +-4\le x\le86 +-4\le x\le\frac{2}{3} +-4\le x\le\frac{2}{3},6\le x +-4\le x\le\frac{2}{3},x\ge5 +-4\le x\le\frac{2}{3},x\ge6 +-4\le x\le\frac{2}{3},x\ge8 +-4\le x\le\frac{2}{9},x\ge5 +-4\le x\le\frac{2}{9},x\ge6 +-4\le x\le\frac{2}{9},x\ge7 +-4\le x\le\frac{3}{4},x\ge8 +-4\le x\le\frac{3}{4}\text{ or } x\ge9 +-4\le x\le\frac{3}{8},x\ge9 +-4\le x\le\frac{4}{5}\text{ or } x\ge3 +-4\le x\le\frac{5}{8} +-4\le x\le\frac{5}{8},x\ge6 +-4\le x\le\frac{8}{9},x\ge3 +-4\le x\le\frac{8}{9},x\ge8 +-4\le y +-4\le y\le x +-4\le y\le-3 +-4\le y\le0 +-4\le y\le2 +-4\le y\le4 +-4\le y\le\infty +-4\le-2x<2 +-4\le-2x<3 +-4\le-2x\text{ and }-2x<2 +-4\le-4x+2<4 +-4\le-4x<2 +-4\le-4x\text{ and }-4x<2 +-4\le-5x<2 +-4\le-5x\text{ and }-5x<2 +-4\le-x +-4\le-x<1 +-4\le-x<2 +-4\le1-2x-1<2 +-4\le1-2x<4 +-4\le1-4x-1<2 +-4\le1-4x<4 +-4\le1-5x\text{ and }1-5x<4 +-4\le2-2x<4 +-4\le2-2x\text{ and }2-2x<4 +-4\le2-4x<4 +-4\le2-4x\text{ and }2-4x<4 +-4\le2-5x<4 +-4\le2-5xAND2-5x<4 +-4\le2s +-4\le2x +-4\le2x-12 +-4\le2x-14 +-4\le2x-2 +-4\le2x-6 +-4\le2x-8 +-4\le3 +-4\le3-2x<4 +-4\le3-2x\text{ and }3-2x<4 +-4\le3-4x<4 +-4\le3-5x\text{ and }3-5x<4 +-4\le32-9x +-4\le32-x-8x +-4\le36-10x +-4\le4 +-4\le4x +-4\le\frac{p}{3} +-4\le\frac{p}{4} +-4\le\frac{p}{5} +-4\le\frac{p}{6} +-4\le\frac{p}{8} +-4\le\frac{p}{9} +-4\le\left(F\right)\le86 +-4\left( 8uv+9u^{2}-1\right) +-4\left( \frac{v}{-4}\right) \ge 10\times -4 +-4\left( x+2\right) \left( x-5\right) +-4\left(-2\times m\right)<-4 +-4\left(-2x+2\right)>6\times-4 +-4\left(-2x+5\right)>-4\left(6\right) +-4\left(0.477\right) +-4\left(3\right)>-6\left(3\right) +-4\left(3x-5\right)>-28 +-4\left(3x-5\right)>-52 +-4\left(3x-5\right)>56 +-4\left(3x\right)-4\left(-5\right)>32 +-4\left(4+x\right) +-4\left(4v-3\right) +-4\left(6b+16\right) +-4\left(6x+6\right)>24\times-4 +-4\left(\frac{1}{\sqrt{2}}\right) +-4\left(\frac{x}{3}\right)\ge-4 +-4\left(a+10\right) +-4\left(a+7b\right) +-4\left(a\right)\left(5\right)>-1 +-4\left(b+3\right) +-4\left(k+1\right)<-196 +-4\left(k+2\right)<-4 +-4\left(k+6\right)<-100 +-4\left(n-1\right)+37>0 +-4\left(n-1\right)+37\ge0 +-4\left(r+5\right) +-4\left(r--5\right) +-4\left(u+5\right) +-4\left(u+7\right) +-4\left(v+3\right) +-4\left(w+3\right) +-4\left(x+8\right)>3\left(x+1\right) +-4\left(x+9\right)\ge-20 +-4\left(x-6\right)\left(x+3\right) +-4\left(x-7\right)\left(x-9\right)>0 +-4\left(x-9\right)\left(x-5\right)>0 +-4\left(x\right)<3 +-4\left(x\right)\ge-12 +-4\left(x^2-12x+32\right)>0 +-4\left(x^2-16x+63\right)>0 +-4\left(x^2-17x+70\right)>0 +-4\sin4x +-4\sin\left(4\times\frac{\pi}{24}\right) +-4\sin\left(\frac{4\pi}{16}\right) +-4\sin\left(\frac{4\pi}{24}\right) +-4\sin\left(\frac{\pi}{4}\right) +-4\sin\left(\frac{\pi}{6}\right) +-4\sqrt{5}-4\sqrt{6} +-4\sqrt{u}-2\sqrt{v} +-4\times 5x+12 > 92 +-4\times x<3 +-4\times-3s--4\times8 +-4\times-5 +-4\times2<-3\times-4 +-4\times3>-5\times3 +-4\times4<8\times-4 +-4\times4>-6\times4 +-4\times6\le\frac{p}{6}\times6 +-4\times9<12\times-4 +-4\times9\le\left(F-32\right)\le6\times9 +-4\times\frac{v}{-4}\ge3\times-4 +-4\times\left( -4\right)<-9\times\left( -4\right) +-4\times\left(-3\right)x+\left(-12\right)>-20 +-4\times\left(\frac{1}{2}\right) +-4a+12 +-4a+3b +-4a-6+a^2 +-4a>-25 +-4a>-4 +-4a>-49 +-4a>-7 +-4a>-81 +-4a>-9 +-4a^3\times5\times10a^6 +-4a^3b^3+24a^2b^2+28ab +-4a^3b^3-40a^2b^2+8ab +-4b+20 +-4b+32 +-4b-9 +-4b^{5}-120 +-4d +-4g^6 +-4k < -160 +-4k < -168 +-4k < -244 +-4k < -296 +-4k < 0+4 +-4k+12<0 +-4k+180<0 +-4k+72<0 +-4k-12<0 +-4k-16 < -400 +-4k-16<0 +-4k-24<-36 +-4k-28<0 +-4k-3k\le3k-3k-49 +-4k-40<-100 +-4k-4<0 +-4k-5k\le2-56 +-4k-8<-4 +-4k-8k\le20-92 +-4k<-12 +-4k<-156 +-4k<-236 +-4k<-24 +-4k<-56 +-4k<-60 +-4k<-72 +-4k<12 +-4k<16 +-4k<28 +-4k<4 +-4k\le3k-49 +-4k\le5k-90 +-4k\le9k-39 +-4m +-4m+36 +-4m,-4m +-4m,-4m,m +-4m-28+m^2 +-4m\times-1>-4 +-4m\times\left(-2\right)>-1 +-4m^2+100<0 +-4m^2+16<0 +-4m^2+16\ge0 +-4m^2+3m +-4m^2+64<0 +-4m^2<-16 +-4m^2\ge-144 +-4m^2\ge-36 +-4m^{10}-6-8xy +-4n+35>0 +-4n+37>0 +-4n+4+37>0 +-4n+41>0 +-4n+42>0 +-4n+46>0 +-4n+47>0 +-4n+50+4>0 +-4n+54>0 +-4n>-34 +-4n>-35 +-4n>-41 +-4n>-42 +-4n>-46 +-4n>-47 +-4n>-53 +-4n>-54 +-4n>0-47 +-4n\times6 +-4n^3-9n^2-42n +-4n^4+n^3 +-4n^5-9 +-4p+20-p^2 +-4p^2+225 +-4p^{2}-12pq+8p^{2}+3pq +-4pq +-4pq+\left(-7pq\right) +-4pq-pq +-4pq:7 +-4pq\left(7q+6p\right) +-4pq\left(8p+3q\right) +-4q-36+q^2 +-4q^2 +-4q^6 +-4r +-4r+-6s^{2}+10t^{3} +-4r+-6s^{2}-\left( -10t^{3}\right) +-4r-6s^{2}+10t^{3} +-4r^{4}-5 +-4s+3t +-4s-36 +-4s^{5}+-3 +-4s^{5}-3 +-4t^2+12t +-4u-40 +-4u\times5 +-4u\times6 +-4u\times9 +-4u^2v^5 +-4u^4v^3 +-4ux\times5 +-4v,-5v +-4v^2 +-4v^3 +-4v^3+-20v^2+-24v +-4v^3-10v^2-30v +-4v^3-12v^2-28v +-4v^3-20v^2-24v +-4w^2 +-4w^4 +-4w^4\times8w^4 +-4w^{2}+-6z^{3}--8y +-4w^{2}-6z^{3}+8y +-4wz\times -15zy +-4x +-4x < -12 +-4x < -16 +-4x < -20 +-4x < -4 +-4x < 16 +-4x < 4 +-4x < 8 +-4x > -12 +-4x > 4 +-4x > 8 +-4x+-12 > -10 +-4x+-12\ge-8 +-4x+-16\ge-12 +-4x+-18x+5x +-4x+-20\ge-12 +-4x+-20y+12y+14x +-4x+-24\ge-12 +-4x+-28\ge-16 +-4x+-32--32\ge-12--32 +-4x+-32\ge-12 +-4x+-32\ge-24 +-4x+-32\ge-8 +-4x+-36\ge-20 +-4x+-36\ge-24 +-4x+-36\ge-28 +-4x+-6 < 2 +-4x+-6\le9x-12 +-4x+-9 < 7 +-4x+1-1>5-1 +-4x+1-1\ge9-1 +-4x+10 +-4x+10<-2 +-4x+10<2 +-4x+10<8 +-4x+10x>8+82 +-4x+10x>90 +-4x+11y +-4x+12<2 +-4x+12<4 +-4x+14 < 2 +-4x+14<12 +-4x+14<18 +-4x+16<18 +-4x+16<2 +-4x+16<8 +-4x+18 < 4 +-4x+18<14 +-4x+18<4 +-4x+2 < -10 +-4x+2 < 18 +-4x+22-7x^2 +-4x+23 +-4x+23-8x^2 +-4x+2<0 +-4x+2<16 +-4x+2\ge x+7 +-4x+2\le-x-7 +-4x+2\le0 +-4x+3-3>3-3 +-4x+3-3>7-3 +-4x+3-3\ge7-3 +-4x+3<-13 +-4x+3<-5 +-4x+3>3 +-4x+4 < 2 +-4x+4-4 < 8+4 +-4x+4<-16 +-4x+5-5<-15-5 +-4x+5-5\ge1-5 +-4x+5-5\le 9-5 +-4x+5<-11 +-4x+5<-15 +-4x+5<-7 +-4x+5>5 +-4x+5>y +-4x+5\ge1 +-4x+5\ge9 +-4x+5\le-15 +-4x+60\le5y +-4x+6<-10 +-4x+6<-2 +-4x+6<18 +-4x+6\ge2 +-4x+6x>3+7 +-4x+7-7<-5-7 +-4x+7-7\ge3-7 +-4x+7<-1 +-4x+7<-13 +-4x+7<-5 +-4x+7\ge x+2 +-4x+8 < 4 +-4x+8-8 < 4-8 +-4x+8<-4 +-4x+8<0 +-4x+8<14 +-4x+8<6 +-4x+8\le0 +-4x+8x>+5+3 +-4x+8x>8 +-4x+9 +-4x+9+5x +-4x+9-9>9-9 +-4x+9-9\ge5-9 +-4x+9<-3 +-4x+9<-7 +-4x+9>9 +-4x+9\ge5 +-4x+\left(-24\right)\ge-20 +-4x+\left(-32\right)\ge-16 +-4x+\left(-36\right)\ge-8 +-4x-1+1\ge3+1 +-4x-10>-12 +-4x-10>-14 +-4x-10>-8 +-4x-11x<-23 +-4x-12 > -18 +-4x-12>-2 +-4x-12\ge-8 +-4x-14>-10 +-4x-14>-2 +-4x-16+16\ge-8+16 +-4x-16>-2 +-4x-16\ge-12 +-4x-16\ge-8 +-4x-18x+5x +-4x-1\ge7 +-4x-2 +-4x-20\ge-12 +-4x-20\ge-8 +-4x-24+24\ge-12+24 +-4x-24\ge-12 +-4x-24\ge-16 +-4x-24\ge-20 +-4x-24\ge-8 +-4x-28\ge-12 +-4x-28\ge-16 +-4x-28\ge-20 +-4x-28\ge-24 +-4x-28\ge-8 +-4x-2>y +-4x-2\ge x+8 +-4x-2\ge6 +-4x-3+3 < 1+3 +-4x-3+3\ge1+3 +-4x-3+3\le 1+3 +-4x-32>3x+3 +-4x-32\ge-16 +-4x-32\ge-20 +-4x-32\ge-24 +-4x-32\ge-28 +-4x-36+36\ge-12+36 +-4x-36+36\ge-8+36 +-4x-36\ge-12 +-4x-36\ge-16 +-4x-36\ge-20 +-4x-36\ge-28 +-4x-36\ge-8 +-4x-3\ge5 +-4x-3x<-14 +-4x-3x<-3-2 +-4x-4 > -10 +-4x-4+4\le 8+4 +-4x-4>-14 +-4x-4>-16 +-4x-4>-2 +-4x-4>-6 +-4x-4>-8-4 +-4x-4\ge8 +-4x-5 +-4x-5\ge+7 +-4x-5x<4x-4x-8 +-4x-6+6\le 2+6 +-4x-6>-14 +-4x-6\ge x+9 +-4x-6\le 2 +-4x-7+7\ge9+7 +-4x-7+7\le 9+7 +-4x-7+7\le9+7 +-4x-7\ge5 +-4x-8>-18 +-4x-8>-4 +-4x-8>-6 +-4x-8\ge0 +-4x-8x<-20-14 +-4x-9 +-4x-9+9>9-9 +-4x-9+9\le 7+9 +-4x-9\ge x+6 +-4x-9\ge3 +-4x-9\ge7 +-4x3<-2x3 +-4x<-1-3 +-4x<-12 +-4x<-16 +-4x<-20 +-4x<-28 +-4x<-4 +-4x<-40 +-4x<-5 +-4x<-8 +-4x<0 +-4x<11x-23 +-4x<12 +-4x<16 +-4x<20 +-4x<24 +-4x<2x-7 +-4x<3 +-4x<3-7 +-4x<32 +-4x<3x-10 +-4x<3x-12 +-4x<3x-14 +-4x<3x-4-10 +-4x<3x-9 +-4x<4 +-4x<5x-7 +-4x<8 +-4x<8+4 +-4x<8x+-19 +-4x>-12x+48 +-4x>-13x+15+156 +-4x>-13x+171 +-4x>-16x+108 +-4x>-24 +-4x>-30 +-4x>-4 +-4x>-5x+16 +-4x>-7x+18 +-4x>-7x+57 +-4x>-8 +-4x>-8x+8 +-4x>-9+9 +-4x>-9x+40 +-4x>0 +-4x>12 +-4x>16 +-4x>3+1 +-4x>3-3 +-4x>4 +-4x>5-1 +-4x>6+2 +-4x>8 +-4x>8+4 +-4x>8-4 +-4x>9-9 +-4x\div -4\ge 16\div -4 +-4x\div 8\le 8\div 8 +-4x\div-4>-12\div-4 +-4x\div-4>24\div-4 +-4x\div-4\ge-8\div-4 +-4x\div-4\ge28\div-4 +-4x\div4>-8\div4 +-4x\div4>4\div4 +-4x\ge 12 +-4x\ge 4 +-4x\ge x+10 +-4x\ge x+5 +-4x\ge y +-4x\ge+12 +-4x\ge-12 +-4x\ge-24 +-4x\ge-24+28 +-4x\ge-28\times3 +-4x\ge-36 +-4x\ge-4 +-4x\ge-48 +-4x\ge-8 +-4x\ge-84 +-4x\ge-8\times3 +-4x\ge-9+5 +-4x\ge12 +-4x\ge14 +-4x\ge16 +-4x\ge18 +-4x\ge20 +-4x\ge24 +-4x\ge28 +-4x\ge28-10 +-4x\ge35-9x +-4x\ge36 +-4x\ge36-60 +-4x\ge4 +-4x\ge48 +-4x\ge5+-9 +-4x\ge6 +-4x\ge60 +-4x\ge7-3 +-4x\ge8 +-4x\ge84 +-4x\ge9-5 +-4x\le -4 +-4x\le 12 +-4x\le 16 +-4x\le 4 +-4x\le 8 +-4x\le 8+4 +-4x\le 8-4 +-4x\le-1-3 +-4x\le-12 +-4x\le-15-5 +-4x\le-16 +-4x\le-20 +-4x\le-24 +-4x\le-3-1 +-4x\le-4 +-4x\le-8 +-4x\le-x-9 +-4x\le12 +-4x\le15+1 +-4x\le15-11 +-4x\le16 +-4x\le20 +-4x\le24 +-4x\le28 +-4x\le3 +-4x\le32 +-4x\le4 +-4x\le7+5 +-4x\le8 +-4x\le9+3 +-4x\le9x-6 +-4x\left( 5x-2\right) -25x+10 +-4x\left( 5x-2\right) -5\left( 5x-2\right) +-4x\left(10x-6\right) +-4x\left(2+yz-2xy\right) +-4x\left(6+yz-7xy\right) +-4x\left(8+yz-7xy\right) +-4x^2+-6x+-2 +-4x^2+10x-3 +-4x^2+23x-15<0 +-4x^2+23x-15\le0 +-4x^2+40x-64>0 +-4x^2+48x-128>0 +-4x^2+52x-88>0 +-4x^2+56x-180>0 +-4x^2+64x-252>0 +-4x^2+68x-280>0 +-4x^2-6x-2 +-4x^2y+1xy^2-15 +-4x^2y+xy^2-15 +-4x^2y-7xy^2-5 +-4x^3+7x^2-11x-8 +-4x^3-6x^2+9x+16 +-4x^3-9x^2-17x-7 +-4x^{4}-x^{3}+10x^{2}+3 +-4xyz+3yx +-4xyz-1xy +-4xyz-xy +-4y+12 +-4y+13 +-4y+14 +-4y+31 +-4y+32 +-4y+36 +-4y+4 +-4y<-3x+12 +-4y<12-3x +-4y<20-5x +-4y\le12 +-4y\le6x-84 +-4y^2--12 +-4y^2-28y+32 +-4y^3+13y^2-7 +-4y^3+16y^2-3y^2-7 +-4y^{-3} +-5 +-5 < -1 +-5 < -17x +-5 < -2 +-5 < -3 +-5 < -4 +-5 < 0 +-5 < 1 +-5 < 2 +-5 < 28 +-5 < 3 +-5 < 30 +-5 < 31 +-5 < 36 +-5 < 8 +-5 < 9 +-5 < x +-5 < x < -2 +-5 < x < -\frac{4}{3} +-5 < x < 3 +-5 < x < 5 +-5 < x\le -2 +-5 < y +-5 < z < 5 +-5 > -10 +-5 > -11 +-5 > -12 +-5 > -13 +-5 > -15 +-5 > -20 +-5 > -25 +-5 > -27 +-5 > -30 +-5 > -35 +-5 > -45 +-5 > -7 +-5 > -8 +-5 > -9 +-5 > 3x-20 +-5 > 5x +-5 > x +-5+-5-x<20+-5 +-5+0 < 0+0 +-5+1x>10 +-5+211 +-5+3-8+3 +-5+5+x<-7+5 +-5+5+x\le4+5 +-5+5-3x\le10+5 +-5+5-5x<4x-3-5 +-5+5-x<11+5 +-5+5-x<20+5 +-5+5-x>13+5 +-5+5-x>14+5 +-5+5-x>5+5 +-5+5-x>7+5 +-5+5-x\ge14+5 +-5+5-x\ge7+5 +-5+5\le2-5x+5<5+5 +-5+7 +-5+7>-6-5 +-5+7\le x\le5+7 +-5+8 > -8+8 +-5+9>12x-10x +-5+9\le3x-x +-5+\frac{160}{9}\le\frac{5}{9}F-\frac{160}{9}+\frac{160}{9}\le40+\frac{160}{9} +-5+\left( -3\times 6\right) +-5+x > 10 +-5+x>10 +-5+x\ge0 +-5+x\le1 +-5+x\le2 +-5-1\le-2x<5-1 +-5-1\le-5x<5-1 +-5-1\le1+\frac{p}{7}-1 +-5-1\le1-1-2x<5-1 +-5-1\le1-4x-1<4 +-5-1\le1-5x-1<5-1 +-5-2\le-2x-2<3-2 +-5-2\le-2x<5-2 +-5-2\le-4x<5-2 +-5-2\le-5x<5-2 +-5-2\le2-2-2x<5-2 +-5-2\le2-2-5x<5-2 +-5-2\le2-2x-2<3 +-5-2\le2-2x-2<5-2 +-5-2\le2-4x-2<5-2 +-5-2\le2-5x-2<5-2 +-5-2\sqrt{6} +-5-2x\le-15 +-5-3\le 3-3-2x < 5-3 +-5-3\le-2x<2 +-5-3\le-2x<5-3 +-5-3\le-4x<5-3 +-5-3\le-5x<5-3 +-5-3\le2x+3-3\le5-3 +-5-3\le2x\le5-3 +-5-3\le3-3+\frac{p}{7} +-5-3\le3-3-2x<5-3 +-5-3\le3-3-4x<5-3 +-5-3\le3-3-4x\text{ and }3-4x<5 +-5-3\le3-3-5x<5-3 +-5-3\le3-4x-3<5-3 +-5-3\le3-5x-3<5-3 +-5-3x\le-20 +-5-3x\le10 +-5-4\le-4x<5-4 +-5-4\le-5x<1 +-5-4\le4+\frac{p}{3}-4 +-5-4\le4-4-2x<5-4 +-5-4\le4-4x-4<5-4 +-5-4\le4-5x-4<5-4 +-5-4x>-7x+10 +-5-4x\le15 +-5-5+x>4-5 +-5-5\le2x+3-5\le5-5 +-5-9\le2x+9-9\le5-9 +-5-m+5>2+5 +-5-m+5>8+5 +-5-m-5>8-5 +-5-m>2 +-5-m>3 +-5-m>7 +-5-m>9 +-5-x+5<11+5 +-5-x-12\ge-20 +-5-x-16\ge-24 +-5-x-20\ge-32 +-5-x<11 +-5-x\ge-12 +-5-x\ge7 +-5-x^2+6x\ge3 +-5.16b^6a^3c +-5.17y^4x^4\times z +-5.17y^4x^4z +-5.2\le2x\le-4.8 +-5.3\le 2x\le -4.7 +-5.3y\times-3y+4\times-3y +-5.4a^3b^3c +-5.5\ge x +-5.5\le 4x\le -4.5 +-5.5\le-x<1.5 +-5.5\le-x<2.5 +-50 +-50 < 50 +-50 > -80 +-50+20a +-50-8x+12\le0 +-50-8x>-11x+4 +-500<-164 +-500<-165 +-50<-195 +-50<-200 +-50<-30 +-50<-60 +-50<-65 +-50<-70 +-50<12 +-50>-228 +-50>-286 +-50>-347 +-50>-354 +-50>-363 +-50>-378 +-50>-388 +-50>-487 +-50>-491 +-50>-60 +-50>-6x+4 +-50>10x +-50>24x +-50\div10>10x\div10 +-50\le p +-50\le12 +-50a^{2}-45a-25a^{3}-20 +-50ab +-50m^6 +-50p^2-34pq +-50p^2-50qp-9p^2-10pq +-50r^4s^7t^3 +-50u^2+10vu-9uv +-50u^2+uv +-50v^2200n +-50w +-50x +-50y^{16} +-50yw +-51 +-51 > -14x+19 +-512\le x +-51<312 +-51<400 +-51>-250 +-51>-321 +-51>-347 +-51>-370 +-51>-418 +-51>-479 +-51>x +-51x+3x +-51x>32 +-52 < 1 +-52 > -271 +-52+3x>2 +-52+6x>20 +-52-12x>-16x +-52>-245 +-52>-302 +-52>-304 +-52>-345 +-52>-36 +-52>-477 +-52>-479 +-52>-494 +-52>-4x +-52>61x +-52\ge-13x +-52x +-52x+39 +-52x>46 +-52x\ge41 +-53 +-53 > -309 +-53 > -358 +-53-2x>-9x+3 +-53>-206 +-53>-270 +-53>-314 +-53>-354 +-53>-362 +-53>-404 +-53>-429 +-53>-435 +-53>25x +-53x +-53x>25 +-53x>58 +-54 > -203 +-54+32\le F-32+32\le63+32 +-54+32\le F\text{ and } F\le63+32 +-54+32\le F\le63+32 +-54+32\le F\le95 +-54+32\le F\le\frac{35}{\frac{5}{9}}+32 +-54+32\le\left(F-32+32\right)\le63+32 +-540uat +-54<-27 +-54<-41x +-54<-66 +-54<-72 +-54<-78 +-54>-267 +-54>-26^7 +-54>-285 +-54>-298 +-54>-299 +-54>-492 +-54>-6x +-54>-6x+12 +-54>9x +-54\le F-32\le63 +-54\le f\le95 +-54\le p +-54\le x\le63 +-54\le\left(F-32\right)\text{ and }\left(F-32\right)\le63 +-54\le\left(F-32\right)\le63 +-54ab +-54mn +-54p\times\left(-10q\right) +-54p^2-8pq +-54rst\div-105sr +-54s +-54u^2+26uv +-54u^2+30uv-4uv +-54u^2+36uv+5uv +-54u^2+41uv +-54uv +-54w +-54x +-54x+6x+9x +-54x>30 +-54x>45 +-54y^{16} +-55-10x>-16x+5 +-55-2x>-12x+5 +-55-2x>-13x +-55>-11x +-55>-301 +-55>-447 +-55>-478 +-55\ge49x +-55\le p +-55n^2 +-55x+6x +-56 +-56+13x\ge35 +-56+56+5x\ge14+56 +-56+5x\ge14 +-56--6 +-56-7x+12x\ge14-12x+12x +-56-8x>35-21x +-56-8x\ge35-21x +-5600>-35x +-560pqn +-564950498 +-56<-7m +-56>-289 +-56>-485 +-56>-x +-56>19x +-56>7x +-56\div 8+-3 +-56\ge x +-56\ge35-13x +-56\le p +-56rs +-56st +-56u +-56x+4>35 +-56x-80y+10y+30x +-56x>31 +-56x^2-12x+24xy+36y+108 +-57 > -349 +-57 > -471 +-57-7x>-19x+3 +-57>-201 +-57>-268 +-57>-470 +-57>-481 +-57>30x +-57\ge-19x +-57x +-57x-27\le-84 +-57x-369\le-84 +-57x\le-57 +-57x\le285 +-57x\le342 +-58.22500\ge x\ge58.22500 +-58>-224 +-58>-406 +-58>-460 +-58>-476 +-58\le f\le212 +-58x +-58x>73 +-59>+38x +-59>-283 +-59>-286 +-59>-365 +-59>-400 +-59>-434 +-59p^2-60pq +-59x +-5<+x +-5<-1 +-5<-11x +-5<-15 +-5<-1m +-5<-2 +-5<-20 +-5<-25 +-5<-2t<-3 +-5<-3 +-5<-3.5 +-5<-32x +-5<-33-4x +-5<-4 +-5<-6 +-5<-6.5 +-5<-6\frac{1}{2} +-5<-7 +-5<-7x +-5<-8 +-5<-m +-5<0 +-5<1 +-5<15 +-5<2 +-5<29 +-5<3 +-5<30 +-5<32 +-5<35 +-5<38 +-5<4 +-5<40 +-5<5 +-5<5x +-5<6 +-5<7 +-52 +-5-10 +-5>-11 +-5>-12 +-5>-13 +-5>-15 +-5>-16 +-5>-17 +-5>-18 +-5>-20 +-5>-25 +-5>-2x +-5>-30 +-5>-35 +-5>-40 +-5>-45 +-5>-4x+7 +-5>-6 +-5>-7 +-5>-8 +-5>-9 +-5>-x +-5>-x+10 +-5>0 +-5>1x +-5>2x +-5>3+m +-5>3x+4 +-5>3x-20 +-5>5x +-5>8x +-5>X +-5>\frac{1}{2}x +-5>x +-5>x,2x,3x,x>5 +-5>x-2 +-5>x-6 +-5>x-7 +-5>x\text{ or } x>5 +-5>x\text{ or }51\div-4 +-5\div-7>x +-5\div7<9\div-5 +-5\frac{1}{3}>5\frac{1}{3} +-5\ge n +-5\ge x +-5\ge x,0\le x\le5 +-5\ge x,3\le x +-5\ge x,x\ge11 +-5\ge x,x\ge15 +-5\ge x,x\ge4 +-5\ge x,x\ge5 +-5\ge x,x\ge9 +-5\ge x,x\le-24 +-5\ge x,x\le50 +-5\ge x-4,5\le x-4 +-5\ge x-9 +-5\ge x\ge10 +-5\ge x\ge40 +-5\ge x\ge5 +-5\ge x\text{ or } x\ge4 +-5\ge y +-5\ge y,5\le y +-5\ge y,y\ge5 +-5\ge y\ge R +-5\ge y\ge5 +-5\ge-9 +-5\ge2x +-5\ge5x +-5\le -2x < 1 +-5\le -2x < 3 +-5\le -4x < 1 +-5\le -4x < 3 +-5\le -5x < 1 +-5\le 0 +-5\le 2x+3\le 5 +-5\le 2x+7\le 5 +-5\le 2x+9\le 5 +-5\le 3 +-5\le 3-2x < 5 +-5\le C\le40 +-5\le X\le-2 +-5\le X\le2 +-5\le X\le5 +-5\le \frac{5}{9}\left( F-32\right) \le 40 +-5\le c +-5\le c\le35 +-5\le f,f\ge40 +-5\le f\text{ and } f\ge40 +-5\le f\le35 +-5\le f\le40 +-5\le x +-5\le x-2\le 5 +-5\le x-2\le5 +-5\le x-3 +-5\le x-3\le 5 +-5\le x-4\le 5 +-5\le x-4\le5 +-5\le x-6\le 5 +-5\le x-6\le5 +-5\le x-7\le 5 +-5\le x-7\le5 +-5\le x-8\le5 +-5\le x-9\le 5 +-5\le x-9\le5 +-5\le x<0 +-5\le x\le -2 +-5\le x\le 1 +-5\le x\le 11 +-5\le x\le 13 +-5\le x\le 2 +-5\le x\le 5 +-5\le x\le 9 +-5\le x\le ARN +-5\le x\le R +-5\le x\le arn +-5\le x\le-2 +-5\le x\le-5 +-5\le x\le0 +-5\le x\le1 +-5\le x\le11 +-5\le x\le13 +-5\le x\le2 +-5\le x\le35 +-5\le x\le40 +-5\le x\le5 +-5\le x\le9 +-5\le x\le\frac{2}{3},x\ge2 +-5\le x\le\frac{2}{3},x\ge6 +-5\le x\le\frac{2}{9},9\le x +-5\le x\le\frac{2}{9},x\ge3 +-5\le x\le\frac{2}{9},x\ge6 +-5\le x\le\frac{3}{4},x\ge7 +-5\le x\le\frac{3}{4},x\ge9 +-5\le x\le\frac{3}{5},x\ge8 +-5\le x\le\frac{4}{5},x\ge6 +-5\le x\le\frac{4}{9},x\ge2 +-5\le x\le\frac{4}{9},x\ge4 +-5\le x\le\frac{4}{9},x\ge8 +-5\le x\le\frac{5}{6},x\ge2 +-5\le x\le\frac{5}{8},x\ge7 +-5\le x\le\frac{8}{9},x\ge7 +-5\le y +-5\le y\le allrealy +-5\le y\le0 +-5\le y\le1 +-5\le y\le5 +-5\le-1x<1 +-5\le-2x<1 +-5\le-2x<3 +-5\le-3 +-5\le-4x<1 +-5\le-4x<3 +-5\le-5x<1 +-5\le-5x<3 +-5\le-5x\text{ and }-5x<1 +-5\le-5x\text{ and }-5x<3 +-5\le-x<2 +-5\le-x<3 +-5\le0 +-5\le1-2x-1<3 +-5\le1-2x<5 +-5\le1-2x\text{ and }1-2x<5 +-5\le1-4x<5 +-5\le1-4x\text{ and }1-4x<5 +-5\le1-5x<5 +-5\le1-5x\text{ and }1-5x<5 +-5\le2-2x-2<1 +-5\le2-4x<5 +-5\le2-4x\text{ and }2-4x<5 +-5\le2-5x<5 +-5\le2-5x\text{ and }2-5x<5 +-5\le2x+3\le5 +-5\le2x+7 +-5\le2x+7\text{ and }2x+7\le5 +-5\le2x+7\le5 +-5\le2x+9\le5 +-5\le3 +-5\le3-2x\text{ and }3-2x<5 +-5\le3-4x<5 +-5\le3-4x\text{ and }3-4x<5 +-5\le3-5x<5 +-5\le3-5x\text{ and }3-5x<5 +-5\le30+p +-5\le4-2x<5 +-5\le4-2x\text{ and }4-2x<5 +-5\le4-4x<5 +-5\le4-4x\text{ and }4-4x<5 +-5\le4-5x<5 +-5\le5x +-5\le5x\le5 +-5\le9f-288\le40 +-5\le\frac{5}{9}32f\le40 +-5\le\frac{5}{9}F-17.\overline{7}\le35 +-5\le\frac{5}{9}F-17\frac{7}{9}\le35 +-5\le\frac{5}{9}F-17\frac{7}{9}\le40 +-5\le\frac{5}{9}F-\frac{160}{9}\le35 +-5\le\frac{5}{9}F-\frac{160}{9}\le40 +-5\le\frac{5}{9}F-\frac{5}{9}32\le40 +-5\le\frac{5}{9}\left(F-32\right)\le35 +-5\le\frac{5}{9}\left(F-32\right)\le40 +-5\le\frac{5}{9}\left(f-32\right)35 +-5\le\frac{5}{9}\left(f-32\right)<40 +-5\le\frac{5}{9}\left(f-32\right)\le35 +-5\le\frac{5}{9}\left(f-32\right)\le40 +-5\le\frac{5}{9}\left(f0.32\right)\le35 +-5\le\frac{5}{9}\left(x-32\right)\le40 +-5\le\frac{5}{9}\times F-\frac{5}{9}\times32\le40 +-5\le\frac{5}{9}f+\frac{160}{9}\le40 +-5\le\frac{5}{9}f-\frac{160}{9}\le40 +-5\le\frac{C5}{9}+32\le40 +-5\le\frac{\left(5F-160\right)}{9}\le35 +-5\le\frac{\left(5F-160\right)}{9}\le40 +-5\le\frac{f5}{9}+32\le40 +-5\le\frac{p}{2} +-5\le\frac{p}{3} +-5\le\frac{p}{4} +-5\le\frac{p}{5} +-5\le\frac{p}{6} +-5\le\frac{p}{7} +-5\le\frac{p}{8} +-5\le\frac{p}{9} +-5\le\frac{x}{-3} +-5\left( 6x^{2}-27x-20\right) +-5\left( b+3\right) +-5\left(2x+2\right)>-45 +-5\left(3x+5\right)>-5\left(3\right) +-5\left(3x-4\right)>50 +-5\left(4u+v+9w\right) +-5\left(5+k\right) +-5\left(5+u\right) +-5\left(5u+3v\right) +-5\left(64x^2+144xy+81y^2\right) +-5\left(7a+5b\right) +-5\left(8x\right)+-5\left(7x\right)+5x +-5\left(9\right)\le\frac{5}{9}\left(9\right)\left(F-32\right)\le40\left(9\right) +-5\left(9r-8\right) +-5\left(\frac{10}{x}\right)^{-\frac{1}{2}}x^{-2} +-5\left(\frac{9}{5}\right)+32\le F\le40\left(\frac{9}{5}\right)+32 +-5\left(c^4-4\right) +-5\left(s+8\right) +-5\left(t+2\right) +-5\left(u+3\right) +-5\left(u^4-3\right) +-5\left(x+2\right)\left(x-6\right) +-5\left(x+2\right)\left(x-7\right) +-5\left(x+4\right)\ge-15 +-5\left(x+5\right)\ge-10 +-5\left(x+9\right)\ge-10 +-5\left(x-5\right)\left(x-9\right)>0 +-5\left(x^2-10x+24\right)>0 +-5\left(x^2-13x+22\right)>0 +-5\left(x^2-14x+45\right)>0 +-5\left(x^2-17x+60\right)>0 +-5\left(x^2-17x+66\right)>0 +-5\times 2 > -8\times 2 +-5\times 3 < -3\times 3 +-5\times 6-\left( -8\right) +-5\times x<2 +-5\times1x\le40 +-5\times2<0\times2 +-5\times5<8\times-5 +-5\times6<10\times-5 +-5\times7<11\times-5 +-5\times8\le\frac{p}{8}\times8 +-5\times9\le\frac{5}{9}\left(F-32\right)\times9\le40\times9 +-5\times9\le\frac{5}{9}\times9\left(F-32\right)\le40\times9 +-5\times\frac{9}{5}\le F-32\le40\times\frac{9}{5} +-5\times\frac{9}{5}\le\frac{5}{9}\times\frac{9}{5}\left(F-32\right)\le35\times\frac{9}{5} +-5\times\frac{9}{5}\le\frac{5}{9}\times\frac{9}{5}\left(F-32\right)\le40\times\frac{9}{5} +-5\times\frac{9}{5}\le\frac{9}{5}\times\frac{5}{9}\left(F-32\right)\le40\times\frac{9}{5} +-5\times\frac{9}{5}\le\left(F-32\right)\le35\times\frac{9}{5} +-5\times\frac{x}{-5}\le2\times-5 +-5\times\left(-3x+6\right)>-5\times2 +-5^3x^{15} +-5^x-1 +-5^{n-1} +-5a +-5a+35 +-5a,3a +-5a--35 +-5a^3b^3+30a^2b^2+20ab +-5b+15 +-5b+40 +-5b--15 +-5b-40 +-5c +-5c+15 +-5c-90 +-5k-4k < 17-35 +-5k-4k\le 17-35 +-5k-4k\le8-98 +-5k-9k\le9k-140-9k +-5k<9k-140 +-5k\le -25 +-5k\le -35 +-5k\le-15 +-5k\le-20 +-5k\le-30 +-5k\le-35 +-5k\le-50 +-5k\le2k-14 +-5k\le3k-80 +-5k\le4k-27 +-5k\le4k-54 +-5k\le6k-99 +-5k\le9k-140 +-5k^2 +-5k^3 +-5m +-5m+10 +-5m+16-m^{2} +-5m+20 +-5m+n+11m-9n-6m+8 +-5m,8m,-m +-5m>-20 +-5m>-45 +-5m^2+10m +-5m^{2}+4m +-5m^{2}+8m +-5m^{2}-1+yx +-5mn\times4n\times-4p +-5n +-5n+12 +-5n+36>0 +-5n+47>0 +-5n+49>0 +-5n+53>0 +-5n+54>0 +-5n,3n +-5n-6-n^2 +-5n>-39 +-5n>-42 +-5n>-44 +-5n>-54 +-5n\times-m +-5p+12-p^{2} +-5p^4 +-5pq +-5pq+4pr +-5pq\left(5p+3q\right) +-5pq\left(8q+3p\right) +-5q^3 +-5r +-5r\le\frac{5}{9}\left(F-32\right)\le40 +-5r^4+\left(-6r^2\right) +-5r^4-3s +-5r^4-6r^2 +-5r^7-7-7xy +-5s +-5s+30 +-5s+40 +-5s-120 +-5s-4t +-5s-6t +-5t+15 +-5t\times 2t+-5t1\times 14 +-5t\times8s +-5u +-5u+15-u^2 +-5u\times5 +-5u\times8 +-5u^5v^2 +-5v +-5v+-20 +-5v^2 +-5v^2+75v +-5vu+11wu +-5w+-20 +-5w+15 +-5w--15 +-5w-20 +-5w^6 +-5w^{3}-60 +-5x +-5x < -15 +-5x < -20 +-5x < -25 +-5x < 1+9 +-5x < 10 +-5x < 15 +-5x < 5 +-5x < 9-4 +-5x > -10 +-5x > -19x+280 +-5x > -5 +-5x > 10 +-5x > 15 +-5x > 4+6 +-5x > 5 +-5x > 6-1 +-5x+-20+20\ge-10+20 +-5x+-20\ge-10 +-5x+-25+-25\ge-10+-25 +-5x+-25\ge-10 +-5x+-30\ge-10 +-5x+-30\ge-15 +-5x+-30\ge-20 +-5x+-35\ge-10 +-5x+-3x\le41 +-5x+-40+40\ge-20+40 +-5x+-40\ge-20 +-5x+-45\ge-10 +-5x+1 > 6 +-5x+1-1>6-1 +-5x+10 < -5 +-5x+10<-5 +-5x+10>-20 +-5x+120\le3y +-5x+13x>-13x+160+13x +-5x+18x\ge48+30 +-5x+1>y +-5x+1\ge y +-5x+2 +-5x+2-2>2-2 +-5x+2-2\ge7-2 +-5x+20x > 13+227 +-5x+2<-8 +-5x+3<-22 +-5x+3\ge x+9 +-5x+4+4x^2-6x-1x^3+1 +-5x+4-4>9-4 +-5x+4<-11 +-5x+4<-21 +-5x+4x\le-2 +-5x+5 +-5x+5+4x^2-6x-1x^3 +-5x+5<-20 +-5x+5<-5 +-5x+5<10+5 +-5x+6 +-5x+6-6\ge1-6 +-5x+6<-4 +-5x+6<-9 +-5x+6>6 +-5x+6\ge1 +-5x+7-7\ge2-7 +-5x+7<-13 +-5x+7\ge+2 +-5x+8 < -12 +-5x+8-8>3-8 +-5x+81x\ge36+40 +-5x+8<-2 +-5x+8<-7 +-5x+9-9\ge4-9 +-5x+9<-11 +-5x+9\ge x+3 +-5x+9\le-x-3 +-5x+9x > 8+20 +-5x+9x>2+22 +-5x-0\le10 +-5x-1 +-5x-12\ge x +-5x-14x<-16-7 +-5x-15 > -25 +-5x-15+15\ge-10+15 +-5x-15\ge-10 +-5x-2+2\ge 3+2 +-5x-2+2\ge3+2 +-5x-2+2\le 3+2 +-5x-20\ge-10 +-5x-20\ge-15 +-5x-20x+5x +-5x-25+25\ge15 +-5x-25\ge-10 +-5x-25\ge-15 +-5x-25\ge-20 +-5x-2\le 3 +-5x-30\ge-10 +-5x-30\ge-15 +-5x-30\ge-20 +-5x-30\ge-25 +-5x-35\ge-10 +-5x-35\ge-20 +-5x-35\ge-25 +-5x-35\ge-30 +-5x-35\ge0 +-5x-3x\le14 +-5x-3x\le26 +-5x-3y +-5x-40+40\ge-15+40 +-5x-40+40\ge-20+40 +-5x-40+40\ge-25+40 +-5x-40\ge-10 +-5x-40\ge-15 +-5x-40\ge-20 +-5x-40\ge-25 +-5x-40\ge-30 +-5x-40\ge-35 +-5x-45+45\ge-10+45 +-5x-45+45\ge-40+45 +-5x-45\ge-10 +-5x-45\ge-30 +-5x-45\ge-35 +-5x-45\ge-40 +-5x-4\ge x+8 +-5x-4x<-3-2 +-5x-5 > -25 +-5x-54x +-5x-5>-15 +-5x-5x +-5x-6+6<4+6 +-5x-6+6\ge4+6 +-5x-6+6\ge9+6 +-5x-6+6\le 4+6 +-5x-7+7\ge3+7 +-5x-7\le8 +-5x-8+8\le2+8 +-5x-9 +-5x-9+9>1+9 +-5x-9+9\le 1+9 +-5x-90y +-5x-9\ge+6 +-5x-9\ge6 +-5x-9\le1 +-5x-x\ge8+4 +-5x<-10 +-5x<-11 +-5x<-12 +-5x<-15 +-5x<-20 +-5x<-24 +-5x<-25 +-5x<-5 +-5x<-6 +-5x<-7 +-5x<-8 +-5x<-9 +-5x<0 +-5x<1+9 +-5x<10 +-5x<15 +-5x<2 +-5x<3 +-5x<4 +-5x<4+6 +-5x<40 +-5x<45 +-5x<5 +-5x<5x-11 +-5x<7\left(7\right)-9 +-5x<8-3 +-5x>-10 +-5x>-10x+90 +-5x>-13x+160 +-5x>-17x+120 +-5x>-17x+240 +-5x>-20 +-5x>-25 +-5x>-30 +-5x>-5 +-5x>-8x+33 +-5x>-9x+28 +-5x>0 +-5x>10 +-5x>15 +-5x>25 +-5x>25-50 +-5x>3+2 +-5x>5 +-5x>y +-5x\div-5<-20\div-5 +-5x\div-5>20\div-5 +-5x\div-5\le-50\div-5 +-5x\div5<-15\div5 +-5x\div\left(-5\right)\ge15\div\left(-5\right) +-5x\div\left(-5\right)\ge35\div\left(-5\right) +-5x\ge 10 +-5x\ge 5 +-5x\ge 76-81x +-5x\ge x+-6 +-5x\ge+15 +-5x\ge-30 +-5x\ge-5 +-5x\ge10 +-5x\ge15 +-5x\ge180 +-5x\ge20 +-5x\ge25 +-5x\ge3+7 +-5x\ge30 +-5x\ge35 +-5x\ge4+1 +-5x\ge40 +-5x\ge5 +-5x\ge52-18x +-5x\ge8+7 +-5x\ge8-3 +-5x\ge9+1 +-5x\ge9+6 +-5x\le -5 +-5x\le 10 +-5x\le 5 +-5x\le-10 +-5x\le-15 +-5x\le-20 +-5x\le-25 +-5x\le-30 +-5x\le-3\times4-13 +-5x\le-5 +-5x\le-7-8 +-5x\le1+9 +-5x\le10 +-5x\le15 +-5x\le2 +-5x\le2+3 +-5x\le25 +-5x\le30 +-5x\le45 +-5x\le5 +-5x\le6+9 +-5x\le8+7 +-5x\left(-x+4\right)+2\left(-x+4\right)<0 +-5x\left(3+yz+-7xy\right) +-5x\left(3+yz-7xy\right) +-5x\left(9+yz-2xy\right) +-5x\times5-10x+10x +-5x^2+45x-90>0 +-5x^2+50x-120>0 +-5x^2+65x-110>0 +-5x^2+70x-225>0 +-5x^2+70x-225\ge0 +-5x^2+85x-300>0 +-5x^2-8x+22 +-5x^2-8x+29 +-5x^2-9x+22 +-5x^2y+5xy^2+13 +-5x^3-14x^2-5x +-5x^3-8x^2-10x+1 +-5x^3-8x^2-6+7x +-5x^3y^3+30x^2y^2+35xy +-5x^4+5x^3-2x^2-4x^4-2x^2-7 +-5x^4-30x^3-60x^2-40x +-5x^{-11}y^{-6} +-5x^{2}-30\frac{1}{2}x-6 +-5x^{2}-7x-8 +-5x^{8} +-5xyz+7xy +-5y+24 +-5y+29 +-5y-30 +-5y-62 +-5y<-2x+10 +-5y<-4x+20 +-5y<10-2x +-5y\ge-45 +-5y\ge9x-225 +-5y^2+13y +-5y^3+17y^2+1 +-5y^3+20y^2-8 +-5y^3+28y^2-4 +-5y^3+30y^2-2y^2-4 +-5y^3+43y^2-3 +-5y^4+8y^3 +-5y^5+2w +-5zxy-6xy +-6 +-6 < -2 +-6 < -3 +-6 < -4 +-6 < -8x +-6 < 0 +-6 < 1 +-6 < 12 +-6 < 27 +-6 < 2x +-6 < 2x-12 +-6 < 2x-8 +-6 < 3 +-6 < 3x+3 +-6 < 6 +-6 < x +-6 < x < 6 +-6 < x\le -3 +-6 < z < 6 +-6 > -10 +-6 > -11 +-6 > -12 +-6 > -13 +-6 > -14 +-6 > -15 +-6 > -16 +-6 > -17 +-6 > -18 +-6 > -21 +-6 > -24 +-6 > -27 +-6 > -42 +-6 > -7 +-6 > -8 +-6 > -9 +-6 > 2\times x+2\times 3 +-6 > 2x +-6 > 2x+6 +-6 > x +-6+-10 +-6+-21\div7 +-6+10\ge2x +-6+12>x +-6+14<2x-14+14 +-6+17x\ge 45 +-6+17x\ge45 +-6+2 > \frac{14x}{15}-\frac{7x}{2} +-6+2\times-5 +-6+2x>6 +-6+2x>8 +-6+3<3x-3+3 +-6+3>1+-6 +-6+3\le3-5x+3<6+3 +-6+3x>y +-6+3x\le y +-6+41+-6 +-6+4\le4-2x+4<6+4 +-6+4p < 26 +-6+5x\ge14 +-6+6+17x\ge45+6 +-6+6-m>3+6 +-6+6-x < 12+6 +-6+6-x < 8+6 +-6+6-x>0+6 +-6+8>6+-6 +-6+9x^2y-2xy^2+6x^2y-6xy^2 +-6+\frac{1}{6}x<-8 +-6+\frac{5}{x-5}\ge0 +-6+\left(-16\div2\right) +-6+\left(-8\right) +-6+\left(-8\times7\right) +-6+c +-6+x>14 +-6+x>2 +-6,6 +-6-10>8x +-6-11-6 +-6-1\le-4x<6-1 +-6-1\le-5x<6-1 +-6-1\le1-1-2x<6-1 +-6-1\le1-2x-1<6-1 +-6-1\le1-4x-1<6-1 +-6-1\le1-5x-1<6-1 +-6-2\le -2x < 6-2 +-6-2\le-4x<6-2 +-6-2\le-5x<6-2 +-6-2\le2+\frac{p}{3}-2 +-6-2\le2-2-4x<6-2 +-6-2\le2-2-5x<6-2 +-6-2\le2-4x-2<6-2 +-6-3>-4-11 +-6-3\le-4x<6-3 +-6-3\le-5x<6-3 +-6-3\le3-2x-3<6-3 +-6-3\le3-3-2x<6-3 +-6-3\le3-3-4x<6-3 +-6-3\le3-4x-3<6-3 +-6-3\le\frac{p}{6} +-6-3x+20x\ge45-20x+20x +-6-3x<3 +-6-4\le-4x<6-4 +-6-4\le-5X<6-4 +-6-4\le-5x<6-4 +-6-4\le4-4-2x<6-4 +-6-4\le4-4-4x<6-4 +-6-4\le4-4x-4<6-4 +-6-4\le\frac{3x}{7}-\frac{3x}{5} +-6-4x>-7x +-6-5\le-5x<6-5 +-6-5\le5+\frac{p}{4}-5 +-6-5\le5+\frac{p}{8}-5 +-6-5\le5-2x-5<6-5 +-6-5\le5-5-2x<6-5 +-6-5\le5-5-5x<6-5 +-6-5\le5-5x-5<6-5 +-6-6<3x +-6-6<3x+6-6 +-6-m+6>10+6 +-6-m>1 +-6-x-10\ge-18 +-6-x-6\ge-14 +-6-x>0 +-6-x\le7 +-6-x^2+5x\ge0 +-6.56a^5b^2c +-6.56a^{2}b^{4}c +-6.75>m +-6.9b^4a^5c +-60 < -35 +-60 > -410 +-60-2x>-12x +-60-7x>-19x +-600000\ge-10x +-60<-72 +-60<-78 +-60<-84 +-60>-10x +-60>-12x +-60>-160 +-60>-309 +-60>-316 +-60>-339 +-60>-379 +-60>10x +-60>16x +-60>20x +-60>60x +-60\ge-20x +-60\le p +-60\times y^{7}\times y^{4}\times y^{4} +-60a^5b^7c^5 +-60a^6b^9c^6 +-60a^6c^5b^5 +-60a^{5}b^{7}c^{5} +-60ab +-60m^3n^7p^2 +-60p^2-36pq+10p^2+2pq +-60r +-60st +-60u^7v^6w^6 +-60wy +-60wyz +-60x +-60x+8x +-60x>44 +-60x^2+84x+144 +-60x^2-60x+144x+144 +-60x^4y^7z^7 +-60x^6y^5z^6 +-60y^9 +-60y^{14} +-60y^{15} +-60y^{16} +-60y^{20} +-60y^{22} +-60y^{4+2+3} +-60y^{7}z^{9}x^{3} +-61 > -216 +-61-15 > -17x+13x +-61-5x>-14x+20 +-61>-205 +-61>-221 +-61>-237 +-61>-266 +-61>-298 +-61>-355 +-61>-383 +-61>-420 +-61>-485 +-61>-497 +-61>-9x+20 +-61>45x +-61x +-61x+7x +-61x>58 +-62 > -487 +-625+500x-150x^2+20x^3-x^4+C +-62>+54x +-62>-280 +-62>-303 +-62>-388 +-62>-442 +-62>-464 +-62x +-63 +-63 > -264 +-63+-8 +-63+16x-x^2 +-63+63+9x\ge72+63 +-63+9x\ge72 +-63-28v +-63-7x+16x\ge72-16x+16x +-63-8 +-63

-225 +-63>-244 +-63>-323 +-63>-324 +-63>-430 +-63>-469 +-63>-498 +-63\le p +-63\le v +-63ab +-63b +-63b^6 +-63m^2n^7p^4 +-63p^2+11pq +-64 > -424 +-64 > -4x +-64+32+32 +-64-8x>-16x +-64>-259 +-64>-291 +-64>-303 +-64>-308 +-64>-410 +-64>-415 +-64>-41^5 +-64>-423 +-64>-449 +-64>-493 +-64>-4x +-64>-8x +-64\ge x +-64\le p +-64\times x^6 +-64p^2+81 +-64w^6 +-64w^8 +-64x +-64x-64y-42y+24x +-64x\ge960 +-64x^6 +-64x^9 +-64x^{12} +-65+14x>+19 +-65>-456 +-65\le5F\le430 +-65\le\left(5F\right)\le430 +-65x +-66>-285 +-66>-327 +-66>-408 +-66>-482 +-66>-6x +-66\le p +-66y+11y^2 +-67>-205 +-67>-244 +-67>-277 +-67>-377 +-67>-470 +-67>60x +-68>-207 +-68>-236 +-68>-333 +-68>-337 +-68>-344 +-68\le x\le22 +-68x +-69>-205 +-69>-232 +-69>-238 +-69>-241 +-69>-344 +-69>-379 +-69>-412 +-69>-459 +-69>-494 +-69>32x-7x +-69x+6>72 +-69x>66 +-6<-1 +-6<-10 +-6<-12 +-6<-14 +-6<-15 +-6<-17x +-6<-18 +-6<-2 +-6<-24 +-6<-3 +-6<-30 +-6<-4 +-6<-4t<-2 +-6<-5 +-6<-7+3 +-6<-8 +-6<-9 +-6<-m +-6<0 +-6<1 +-6<10 +-6<12 +-6<16 +-6<18 +-6<2 +-6<21 +-6<24 +-6<25 +-6<27 +-6<29 +-6<2x +-6<2x+2 +-6<2x+6 +-6<2x-12 +-6<2x-14 +-6<2x-8 +-6<3 +-6<32 +-6<33 +-6<35 +-6<36 +-6<37 +-6<39 +-6<3x +-6<3x+3 +-6<3x+6 +-6<3x-3 +-6<4 +-6<5 +-6<6 +-6<6x +-6<8 +-6<9 +-6x +-6-10 +-6>-11 +-6>-12 +-6>-13 +-6>-14 +-6>-15 +-6>-16 +-6>-17 +-6>-18 +-6>-21 +-6>-24 +-6>-27 +-6>-2x +-6>-30 +-6>-3r +-6>-3x +-6>-48 +-6>-7 +-6>-8 +-6>-9 +-6>-x +-6>2x +-6>2x+2 +-6>2x-12 +-6>2x-8 +-6>3x +-6>3x+3 +-6>3x-3 +-6>3x-\left(3\right) +-6>4x+6 +-6>6x +-6>7x+-20 +-6>8x+10 +-6>9x+12 +-6>9x-12-8x +-6>\frac{1}{2}x +-6>\left(9x+12\right) +-6>m +-6>n +-6>r +-6>x +-6>x,-6x-12 +-6>x-2 +-6>x\text{ or } x>6 +-6X+-21<-18 +-6X-21<-18 +-6\cos3x\times\sin3x +-6\div-2>-2m\div-2 +-6\div-5\ge x>4\div-5 +-6\div3 +-6\frac{x}{-6}>6\times-6 +-6\ge 2x +-6\ge 2x-12 +-6\ge 3x +-6\ge n +-6\ge x +-6\ge x,0\le x\le6 +-6\ge x,10\le x +-6\ge x,6\ge x\ge0 +-6\ge x,6\le x +-6\ge x,x\ge10 +-6\ge x,x\ge12 +-6\ge x,x\ge14 +-6\ge x,x\ge6 +-6\ge x\ge6 +-6\ge y\ge7 +-6\ge-29x +-6\ge-2k +-6\ge-\omega +-6\ge-x +-6\ge1x +-6\ge2x +-6\ge2x+2 +-6\ge2x-10 +-6\ge3x +-6\ge3x+3 +-6\ge3x-3 +-6\ge4x +-6\ge4x+12 +-6\ge6x +-6\ge\frac{2x}{3} +-6\le -2x < 2 +-6\le -3x +-6\le -4x < 4 +-6\le -5x < 2 +-6\le 1-5x < 6 +-6\le 4-4x < 6 +-6\le 6 +-6\le X +-6\le X\le6 +-6\le m +-6\le m,6\ge m +-6\le m,m\le6 +-6\le p +-6\le s\le6 +-6\le v +-6\le x +-6\le x,x\le-1 +-6\le x,x\le-3 +-6\le x-2\le 6 +-6\le x-2\le6 +-6\le x-3\le6 +-6\le x-4 +-6\le x-4\le6 +-6\le x-5\le 6 +-6\le x-5\le6 +-6\le x-7\le 6 +-6\le x-7\le6 +-6\le x-8\le6 +-6\le x-9\le6 +-6\le x<0 +-6\le x<\infty +-6\le x-1 +-6\left(n+3\right) +-6\left(u+9\right) +-6\left(w+4\right) +-6\left(x+7\right)\ge-24 +-6\left(x+8\right)\ge-18 +-6\left(x-6\right) +-6\left(x\right)<5 +-6\log_a\left(F\right) +-6\sin\left(3x\right)\cos\left(3x\right) +-6\times 5\times -2mn^{2}p +-6\times x<36 +-6\times x<5 +-6\times y^{10} +-6\times1<3\times-6 +-6\times2x+6\times3\le42 +-6\times3<6\times-6 +-6\times3>-12\times3 +-6\times4<6\times-6 +-6\times4\le\frac{p}{4}\times4 +-6\times5x+-6\times6y+-2\times-5y+-2\times-3x +-6\times\frac{-x}{-6}<2\times-6 +-6\times\frac{v}{-6}\ge-6\times4 +-6\times\frac{v}{-6}\ge6\times-6 +-6\times\frac{x}{-6}<2\times-6 +-6\times\frac{x}{-6}\le5\times-6 +-6a+-54 +-6a+120 +-6a,6a +-6b +-6b,-4b +-6b,2b +-6bc-2c^2b +-6c+24 +-6c-72 +-6c^{3}+14c+8 +-6k-3k\le-63 +-6k-3k\le7-79 +-6k-7k\le 9-61 +-6k-9k\le 16-121 +-6k\le-30 +-6k\le-42 +-6k\le-54 +-6k\le-60 +-6k\le10k-32 +-6k\le3k+-63 +-6k\le3k+13-76 +-6k\le4k-20 +-6k\le4k-30 +-6k\le4k-40 +-6k\le5k-110 +-6k\le5k-22 +-6k\le5k-33 +-6k\le5k-99 +-6m +-6m+12 +-6m+18 +-6m>-24 +-6m\times -7n +-6m^2+3m +-6m^8 +-6mp\times -7pq +-6n +-6n+38>0 +-6n+40>0 +-6n+41>0 +-6n+43>0 +-6n+47>0 +-6n+52>0 +-6n+6+46>0 +-6n+9 +-6n>-39 +-6n>-40 +-6n>-41 +-6n>-43 +-6n>-47 +-6n>-52 +-6n^2-30n +-6nm +-6p +-6p+36-81 +-6p-21 +-6p-45 +-6p-57 +-6p^2q^2 +-6p^5q^5 +-6p^{10}-3p^{11} +-6p^{13}+2p^{4} +-6pq +-6pq+-8pq +-6pq-10pq +-6pq-8pq +-6pq-9pq +-6pq\left(2p+7q\right) +-6pq\left(5q+3p\right) +-6pq\left(7q+2p\right) +-6pq\left(7q+5p\right) +-6pq\left(8p+7q\right) +-6pq\left(8q+5p\right) +-6pq\left(9p+4q\right) +-6pq\left(9q+5p\right) +-6pq\times-6pq +-6r +-6r-7 +-6s +-6s+60 +-6s--60 +-6s-60 +-6t +-6t+30 +-6t^4-8yx+3 +-6u+120 +-6u^6v-9u^3v-15u^2v +-6w +-6x +-6x < -24 +-6x < -30 +-6x < -4 +-6x < -48 +-6x < -6 +-6x < 12 +-6x < 6 +-6x > -12 +-6x > -18 +-6x > -6 +-6x > 12 +-6x > 18 +-6x > 6 +-6x+-10>-14 +-6x+-12>-2 +-6x+-18>-3 +-6x+-21>-18 +-6x+-24\ge-18 +-6x+-30\ge-18 +-6x+-42\ge-18 +-6x+-48\ge-18 +-6x+-4>-10 +-6x+-54\ge-36 +-6x+-8>-6 +-6x+10 > -2 +-6x+10 > -8 +-6x+10 > 16 +-6x+10 > 22 +-6x+10 > 4 +-6x+10 > 46 +-6x+10-10>-2-10 +-6x+10-10>-20-10 +-6x+10-10>-8-10 +-6x+10-10>16-10 +-6x+10-10>34-10 +-6x+10-10>46-10 +-6x+10<12 +-6x+10<6 +-6x+10>-14 +-6x+10>-2 +-6x+10>-20 +-6x+10>-26 +-6x+10>-8 +-6x+10>16 +-6x+10>22 +-6x+10>28 +-6x+10>34 +-6x+10>4 +-6x+10>40 +-6x+10>46 +-6x+11 +-6x+12<24 +-6x+12<27 +-6x+12<8 +-6x+14-6x^2-8x+7+7x +-6x+14<2 +-6x+14<32 +-6x+14<6 +-6x+15-15>39-15 +-6x+15<39 +-6x+15>-21 +-6x+15>-3 +-6x+15>-9 +-6x+15>21 +-6x+15>3 +-6x+15>39 +-6x+15>45 +-6x+15>51 +-6x+15>9 +-6x+16-5x^2-8x+6+5x +-6x+16-7x^2-5x+6+7x +-6x+16<10 +-6x+16<6 +-6x+18 < 12 +-6x+18+5 +-6x+18<15 +-6x+18<2 +-6x+18<24 +-6x+19x>-19x+19x+156 +-6x+2 < 8 +-6x+2-2\ge8-2 +-6x+21<12 +-6x+22-7x^2-5x+7x +-6x+24<12 +-6x+24<27 +-6x+24<6 +-6x+27<12 +-6x+27<15 +-6x+27<21 +-6x+27<24 +-6x+27<6 +-6x+2<12 +-6x+2<6 +-6x+33<24 +-6x+3<18 +-6x+3<5 +-6x+3\ge9 +-6x+42>54 +-6x+4<-20 +-6x+4<-8 +-6x+4<10 +-6x+4<12 +-6x+4<6 +-6x+4<8 +-6x+5<-19 +-6x+6<-12 +-6x+6<-6 +-6x+6<15 +-6x+6<18 +-6x+6<21 +-6x+6<4 +-6x+6\ge12 +-6x+6\ge6+6 +-6x+6y-3x-5y +-6x+7<-17 +-6x+7<-5 +-6x+8 +-6x+8 < 16 +-6x+8 < 4 +-6x+8-8 > 2-8 +-6x+8-8>2-8 +-6x+8<10 +-6x+8<12 +-6x+8<16 +-6x+8<18 +-6x+8<6 +-6x+8x > 17+13 +-6x+8x>-8x+4+8x +-6x+8x>-8x+8x+4 +-6x+9 < 12 +-6x+9<-21 +-6x+9<0 +-6x+9<21 +-6x+9x>+24 +-6x+\left(-36\right)\ge-30 +-6x+\left(10-10\right)>\left(46-10\right) +-6x--10>-14 +-6x--10>-20 +-6x--10>16 +-6x--10>28 +-6x--10>46 +-6x-1+1\ge5+1 +-6x-10>-14 +-6x-10>-16 +-6x-10>-2 +-6x-12 > -21 +-6x-12>-6 +-6x-14>-16 +-6x-14x+9x +-6x-15 > -27 +-6x-15>-18 +-6x-16>-14 +-6x-16>-6 +-6x-16>-8 +-6x-16>-9x+5 +-6x-18 > -3 +-6x-18+18\ge-12+18 +-6x-18>-12 +-6x-18>-21 +-6x-18>-24 +-6x-18>-3 +-6x-18>-4 +-6x-18\ge-12 +-6x-1\le5 +-6x-2 > -4 +-6x-2+2\le 4+2 +-6x-21 > -18 +-6x-21>-18 +-6x-24+24\ge-12+24 +-6x-24<-21 +-6x-24>-12 +-6x-24>-3 +-6x-24>-6 +-6x-24>-9 +-6x-24\ge-12 +-6x-24\ge-18 +-6x-2>-16 +-6x-2>-6 +-6x-2>-8 +-6x-30+30\ge-12+30 +-6x-30\ge-12 +-6x-30\ge-18 +-6x-30\ge-24 +-6x-30y +-6x-35x+7x +-6x-36+36\ge-30+36 +-6x-36\ge-12 +-6x-36\ge-18 +-6x-36\ge-24 +-6x-36\ge-30 +-6x-3>-12 +-6x-3>-18 +-6x-3>-27 +-6x-3>-6 +-6x-3x<-11 +-6x-3x<3x-3x-11 +-6x-3y>6 +-6x-4+4\le 8+4 +-6x-40x+5x +-6x-40y +-6x-42+42\ge-24+42 +-6x-42+42\ge-36+42 +-6x-42\ge-18 +-6x-42\ge-24 +-6x-42\ge-30 +-6x-42\ge-36 +-6x-48+48\ge-42+48 +-6x-48\ge-12 +-6x-48\ge-18 +-6x-48\ge-24 +-6x-48\ge-30 +-6x-48\ge-36 +-6x-48\ge-42 +-6x-4>-10 +-6x-4\ge8 +-6x-54+54\ge-30+54 +-6x-54+54\ge-42+54 +-6x-54\ge-12 +-6x-54\ge-18 +-6x-54\ge-24 +-6x-54\ge-30 +-6x-54\ge-36 +-6x-54\ge-42 +-6x-54\ge-48 +-6x-54x+8x +-6x-6>-14 +-6x-6>-21 +-6x-6>-8 +-6x-6x\times9+8x +-6x-7 +-6x-7+7\le 5+7 +-6x-8 > -2 +-6x-9 +-6x-9 > -15 +-6x-9>-21 +-6x-9>-6 +-6x-\left(-10\right)+\left(-10\right)>46+\left(-10\right) +-6x-\left(-10\right)>46 +-6x-x-10x+60 +-6x>-12 +-6x>-15x+135 +-6x>-18 +-6x>-19x+156 +-6x>-24 +-6x>-30 +-6x>-36 +-6x>-6 +-6x>-8x+10 +-6x>-8x+32 +-6x>-8x+4 +-6x>-9x+18 +-6x>-9x+24 +-6x>0 +-6x>12 +-6x>16-10 +-6x>18 +-6x>2-8 +-6x>21-15 +-6x>24 +-6x>30 +-6x>34-10 +-6x>36 +-6x>4-10 +-6x>6 +-6x>8-2 +-6x>9+9 +-6x\div -6\ge 6\div -6 +-6x\div-6<24\div-6 +-6x\div-6>-7\div-6 +-6x\div-6\le-6\div-6 +-6x\div-6\le6\div-6 +-6x\frac{v}{-6}\ge6x-6 +-6x\ge 12 +-6x\ge 6 +-6x\ge-12+48 +-6x\ge-18+48 +-6x\ge-24+30 +-6x\ge-24+54 +-6x\ge-30 +-6x\ge-30+42 +-6x\ge-6 +-6x\ge-7-5 +-6x\ge0 +-6x\ge12 +-6x\ge18 +-6x\ge24 +-6x\ge30 +-6x\ge36 +-6x\ge6 +-6x\le -6 +-6x\le 12 +-6x\le 2-8 +-6x\le 6 +-6x\le-12 +-6x\le-2-5x +-6x\le-6 +-6x\le12 +-6x\le2-8 +-6x\le6 +-6x\left( yz-2xy+9\right) +-6x\left(5+yz-4xy\right) +-6x\left(6+yz-9xy\right) +-6x^2 +-6x^2+5x-13 +-6x^2-36x-\frac{x}{2}-9 +-6x^2-7x+21 +-6x^3+10x^2+9x-6+3x+7x^2-x+3 +-6x^3+12x^2+8x-8 +-6x^3+16x^2+14x+27x^2-72x-63 +-6x^3+17x^2+11x-3 +-6x^3+17x^2+8x-6+3x+3 +-6x^3+17x^2+9x-6+3x-x+3 +-6x^3+24x^2-12x-6 +-6x^3+4x^2+3x+4 +-6x^3+9x^2+9x-6+x^2+3x+7x^2-x+3 +-6x^3\times\frac{1}{-5x^3}\times\frac{1}{-7x^5} +-6x^7y+10x^5y+10x^2y +-6x^{-9}y^{-8} +-6xy-6x^2y +-6xzy+4xy +-6y+11 +-6y+60 +-6y+6\ge-42+6 +-6y-19 +-6y<6 +-6y\times8 +-6y^2+54y +-6y^2+74y +-6y^2-6y +-6y^3+10y^2 +-6y^3+16y^2-3 +-6y^3+18y^2+-2y^2-3 +-6y^3+29y^2-3 +-6y^3+36y^2-7y^2-3 +-6y^3+56y^2-1 +-6y^8z^2x^4\times4x^2z^4 +-6y^9\times4y^2 +-6z-42\ge-18 +-6zxy-1xy +-7 +-7 < -1 +-7 < -10x +-7 < -2 +-7 < -3 +-7 < -4 +-7 < -5 +-7 < -6 +-7 < 15 +-7 < 38 +-7 < 4+x +-7 < x +-7 < x < -4 +-7 < x < 7 +-7 < x\le -4 +-7 < z < 7 +-7 > -10 +-7 > -11 +-7 > -12 +-7 > -13 +-7 > -16 +-7 > -5x+13 +-7 > -8 +-7 > 5+x +-7+-10 +-7+-9<2+2 +-7+13 +-7+2x>9 +-7+3<-4+3 +-7+3<-5+3 +-7+4x>5 +-7+4x>9 +-7+56+7 +-7+7-m>9+7 +-7+7-x>20+7 +-7+7-x\ge13+7 +-7+7-x\le14+7 +-7+7-x\le16+7 +-7+8\le x-8+8\le7+8 +-7+9\ge x-3x +-7+\frac{-30}{6} +-7+\left(-10\right) +-7+\left(-80\div8\right) +-7+\left(-9\right)\times2 +-7+\left(2\times-5\right) +-7+\left(n-1\right)4 +-7+n +-7- 9>-9- 9 +-7-14\le p +-7-1\le-2x<7-1 +-7-1\le-4x<7-1 +-7-1\le1-1-5x<7-1 +-7-1\le1-2x-1<7-1 +-7-1\le1-4x-1<7-1 +-7-1\le1-5x-1<7-1 +-7-2\le-2x-2<5-2 +-7-2\le-2x<7-2 +-7-2\le-4x<7-2 +-7-2\le2-2-2x<7-2 +-7-2\le2-2-4x<9-2 +-7-2\le2-2-4x\text{ and }2-4x<7 +-7-2\le2-2-5x<7-2 +-7-2\le2-2x-2<7-2 +-7-2\le2-4x-2<7-2 +-7-2\le2-5x-2<7-2 +-7-2x+9<8-7 +-7-2x\le-15 +-7-3\le-2x<7-3 +-7-3\le-2x\text{ and }-2x<7-3 +-7-3\le-4x<7-3 +-7-3\le-5x<7-3 +-7-3\le3-3-2x\text{ and }3-2x<7 +-7-3\le3-3-4x<7-3 +-7-3\le3-3-5x<7-3 +-7-3\le3-5x-3<7-3 +-7-3x\le-10 +-7-4\le -2x < 7-4 +-7-4\le-5x<7-4 +-7-4\le4-2x-4<7-4 +-7-4\le4-4-4x<7-4 +-7-4\le4-4x-4<7-4 +-7-4\le4-5x-4<7-4 +-7-4x\le-15 +-7-5>-3x +-7-5\le-2x<7-5 +-7-5\le-4x<7-5 +-7-5\le-5x<7-5 +-7-5\le5-2x-5<7-5 +-7-5\le5-4x-5<7-5 +-7-5\le5-5-4x<7-5 +-7-5\le5-5x-5<7-5 +-7-5x\le-12 +-7-6\le 6-4x-6 < 7-6 +-7-6\le-2x<7-6 +-7-6\le-5x<7-6 +-7-6\le6-2x-6<7-6 +-7-6\le6-4x-6<7-6 +-7-6\le6-5x-6<7-6 +-7-8\le7-5x-7<8-7 +-7-9\le2x+9-9\le7-9 +-7-m+7>1+7 +-7-m+7>4+7 +-7-m+7>8+7 +-7-m>8 +-7-x+7 > 12+7 +-7-x-\left(-7\right)\ge11-\left(-7\right) +-7-x\ge-10 +-7-x\ge-12 +-7-x\ge11 +-7-x\le1 +-7-x\le16 +-7.389 +-7.48a^3b^6c +-7.56c^5ba^6 +-7.58\le x\le-7.52 +-7.5<-15 +-7.5\le-x<0.5 +-7.5\le-x<\frac{1}{2} +-70 > -14x +-70 > -468 +-70+20u^2 +-70+5x>10 +-704>-832 +-70>-260 +-70>-268 +-70>-302 +-70>-367 +-70>-417 +-70>-419 +-70>-421 +-70>-468 +-70>-490 +-70>10x +-70>61x +-70\ge-5x +-70\le p +-70\le28x-42 +-70ab +-70t +-70w^9 +-70x +-70x+4>40 +-70x>36 +-70x>65 +-70x^2+644x+560 +-70x^2+700x-56x+560 +-71 +-71>-235 +-71>-265 +-71>-281 +-71>-307 +-71>-349 +-71>-375 +-71>-378 +-71>-380 +-71>-450 +-72-32a +-72-32u^4 +-72<247 +-72

-211 +-72>-232 +-72>-257 +-72>-285 +-72>-298 +-72>-322 +-72>-357 +-72>-457 +-72>9x +-72\ge x +-72\le p +-72\le v +-72\le+x +-72a+39 +-72ab +-72p^4q^3 +-72p^{-7}q^{-16} +-72s^{2}t^{4} +-72s^{5}t^{4} +-72st +-72u^5v^5w^3 +-72w^3z^7y^3 +-72wy +-72x^6y^6z^3 +-72y^2w^5 +-72y^9 +-72y^{14} +-72y^{16} +-72y^{20} +-72y^{2}-108y-36 +-72y^{2}-36y-72y-36 +-73+16x +-73>-230 +-73>-381 +-74+74+7.5h\ge -74+353 +-74-10x>-18x+6 +-74>-223 +-74>-290 +-74>-309 +-74>-341 +-74>-357 +-74>-369 +-74>-394 +-74>-455 +-74>-8x+6 +-758-209 +-75>-233 +-75>-341 +-75>-407 +-75>-419 +-75>-428 +-75>-457 +-75y^{16} +-75y^{17} +-76 > -4x +-76-11x+76>-17x+8+76 +-76-5x\ge-81x +-76<357 +-76>-211 +-76>-262 +-76>-343 +-76>-357 +-76>-360 +-76>-6x+14 +-76>20x +-76\ge-76x +-76\ge-81x+5x +-76x +-77>-201 +-77>-267 +-77>-276 +-77>-291 +-77>-321 +-77>-345 +-77>-368 +-77>-380 +-77>-489 +-77\ge-7x +-77\le p +-77\le3x-\frac{28x}{5} +-78-13x>-19x +-78.75n^{14} +-78>-251 +-78>-388 +-78>-400 +-78>-404 +-78>-444 +-78>-456 +-78>-6x +-78\ge-13x +-79 > -489 +-79>-374 +-79>-452 +-79>-494 +-79>-498 +-79>52x +-7<-1 +-7<-10 +-7<-1m +-7<-2 +-7<-3 +-7<-4 +-7<-5 +-7<-6 +-7<-9 +-7<-m +-7<0 +-7<1 +-7<10 +-7<11 +-7<12 +-7<13 +-7<2 +-7<25 +-7<30 +-7<34 +-7<35 +-7<37 +-7<5 +-7<5x\le9 +-7<9 +-7x +-7-10 +-7>-11 +-7>-12 +-7>-13 +-7>-14 +-7>-15 +-7>-16 +-7>-17 +-7>-8 +-7>-9 +-7>-x +-7>4x-15 +-7>7x +-7>X>7 +-7>m +-7>x +-7>x,x>9 +-7>x-1 +-7>x-5 +-7>x-6 +-7\div-2\ge x>3\div-2 +-7\div-5\ge-5x\div-5>3\div-5 +-7\ge -11 +-7\ge X +-7\ge n +-7\ge x +-7\ge x,x\ge 7 +-7\ge x,x\ge13 +-7\ge x,x\ge7 +-7\ge x-9,7\le x-9 +-7\ge x\ge7 +-7\ge y\ge7 +-7\ge2x +-7\le -2x < 5 +-7\le -4x < 5 +-7\le -5x < 1 +-7\le -5x < 5 +-7\le 2x+3\le 7 +-7\le 2x+5\le 7 +-7\le 2x+9\le 7 +-7\le 4x\le -5 +-7\le X\le2 +-7\le X\le7 +-7\le Y\le7 +-7\le x +-7\le x-2\le 7 +-7\le x-2\le7 +-7\le x-3\le 7 +-7\le x-3\le7 +-7\le x-4\le7 +-7\le x-5 +-7\le x-5\le7 +-7\le x-6\le 7 +-7\le x-6\le7 +-7\le x-8\le7 +-7\le x-9\le7 +-7\le x\text{ and } x\le2 +-7\le x\le -2 +-7\le x\le 11 +-7\le x\le 2 +-7\le x\le 7 +-7\le x\le-2 +-7\le x\le-7 +-7\le x\le0 +-7\le x\le11 +-7\le x\le13 +-7\le x\le2 +-7\le x\le7 +-7\le x\le\frac{2}{3},x\ge3 +-7\le x\le\frac{2}{9},x\ge4 +-7\le x\le\frac{2}{9},x\ge5 +-7\le x\le\frac{2}{9},x\ge9 +-7\le x\le\frac{2}{9}\text{ or } x\ge3 +-7\le x\le\frac{3}{4},x\ge8 +-7\le x\le\frac{3}{4}\text{ or } x\ge6 +-7\le x\le\frac{3}{8} +-7\le x\le\frac{3}{8},x\ge5 +-7\le x\le\frac{3}{8}\text{ or } x\ge8 +-7\le x\le\frac{4}{5},5\le x +-7\le x\le\frac{4}{9},x\ge2 +-7\le x\le\frac{5}{6},x\ge4 +-7\le x\le\frac{8}{9},4\le x +-7\le x\le\frac{8}{9},x\ge3 +-7\le x\le\frac{8}{9},x\ge4 +-7\le x\le\omega +-7\le y\le0 +-7\le y\le7 +-7\le yu\le7 +-7\le-2x<1 +-7\le-2x<3 +-7\le-2x<5 +-7\le-2x\text{ and }-2x<1 +-7\le-2x\text{ and }-2x<5 +-7\le-4x<1 +-7\le-4x<3 +-7\le-4x<5 +-7\le-4x\text{ and }-4x<3 +-7\le-5x<1 +-7\le-5x<3 +-7\le-5x<5 +-7\le-5x\text{ and }-5x<1 +-7\le-5x\text{ and }-5x<3 +-7\le-7x +-7\le-x<1 +-7\le-x\le7 +-7\le1 +-7\le1+1-4x<9 +-7\le1-2x-1<5 +-7\le1-2x<7 +-7\le1-2x\text{ and }1-2x<7 +-7\le1-4x<7 +-7\le1-5x<7 +-7\le14x-21 +-7\le2-2x-2<3 +-7\le2-4x-2<3 +-7\le2-4x-2<5-2 +-7\le2-4x<7 +-7\le2-4x<9 +-7\le2-4x\text{ and }2-4x<7 +-7\le2-5x-2<3 +-7\le2-5x<7 +-7\le2-5x\text{ and }2-5x<7 +-7\le2x+3\le7 +-7\le2x+5\le7 +-7\le2x+9\le7 +-7\le3-2x<7 +-7\le3-2x\text{ and }3-2x<7 +-7\le3-4x<7 +-7\le3-4x\text{ and }3-4x<7 +-7\le3-5x<7 +-7\le4-4x<7 +-7\le4-4x\text{ and }4-4x<7 +-7\le4-5x<7 +-7\le4-5x\text{ and }4-5x<7 +-7\le5-2x<7 +-7\le5-4x\text{ and }5-4x<7 +-7\le5-5x<7 +-7\le6-2x<7 +-7\le6-4x<7 +-7\le6-4x\text{ and }6-4x<7 +-7\le6-5x\text{ and }6-5x<7 +-7\le\frac{p}{2} +-7\le\frac{p}{3} +-7\le\frac{p}{4} +-7\le\frac{p}{5} +-7\le\frac{p}{6} +-7\le\frac{p}{7} +-7\le\frac{p}{8} +-7\le\frac{p}{9} +-7\le\frac{x}{-2} +-7\le\left|x\right|\le k +-7\left( r+8\right) ^{2} +-7\left(3\right)>-14\left(3\right) +-7\left(3m-8\right) +-7\left(3x^2-3x-18\right)+7x +-7\left(7+k\right) +-7\left(7m+4\right) +-7\left(a+6b\right) +-7\left(n-1\right)+41>0 +-7\left(n-1\right)>-34 +-7\left(s--8\right) +-7\left(x-9\right)+5 +-7\times r--7\times8 +-7\times x+-7\times9\ge-42 +-7\times x<3 +-7\times y^7 +-7\times2\le\frac{p}{2}\times2 +-7\times4--3 +-7\times6+-5 +-7a +-7a+-56 +-7a+70 +-7a-56 +-7b +-7c +-7c+14 +-7c+63 +-7c-14 +-7c^3+21 +-7k-2k\le 6-96 +-7k-3k\le-85+15 +-7k-3k\le3k-30-3k +-7k-4k\le 18-73 +-7k-8k\le8-143 +-7k-9k\le 8-120 +-7k\div-7\ge-49\div-7 +-7k\le -42 +-7k\le 4k-55 +-7k\le-14 +-7k\le-21 +-7k\le-35 +-7k\le-42 +-7k\le-49 +-7k\le-63 +-7k\le10-52 +-7k\le4-67 +-7k\le4k-55 +-7k\le5k-48 +-7k\le5k-60 +-7k\le5k-84 +-7k\le5x-60 +-7m +-7m+-6n\times-8-2\times p +-7m+21 +-7m+35 +-7m+56 +-7m,-6m +-7m,m,6m +-7m--35 +-7m>-49 +-7m>-63 +-7m^2+2m +-7m^2+8m+6m^2 +-7m^2+8m^2-8m^2+2m +-7n +-7n+16 +-7n+28 +-7n+40>0 +-7n+41>0 +-7n+41>6 +-7n+41\ge6 +-7n+43>0 +-7n+48>0 +-7n+48>\frac{0}{-7} +-7n+55>0 +-7n,+5n +-7n,-3n +-7n>-40 +-7n>-41 +-7n>-46 +-7n>-57 +-7n\ge-41 +-7n^{3}+42 +-7p +-7p^4+3p^7 +-7p^{2}+-63pq-7p^{2}+3pq +-7pq +-7pq-pq +-7pq\left(6p+4q\right) +-7r +-7r+56 +-7r-28 +-7r^6+4r^{14} +-7r^{2}-112r-448 +-7rk+3r-2k +-7s +-7s+28 +-7s+56 +-7u +-7u+10+u^2 +-7u+28 +-7u+63 +-7u,7u +-7u^3v^4 +-7u^{5}v^{3} +-7v +-7v+63+30v^2 +-7vw+4v-8w +-7vw+5v-8w +-7w +-7w+14 +-7w^{4}-9z+5y^{2} +-7x +-7x < 11x-4 +-7x > -11x+20 +-7x > -14 +-7x > -49 +-7x > 0 +-7x+-21\ge-14 +-7x+-42\ge-35 +-7x+-49+49\ge-14+49 +-7x+-49\ge-14 +-7x+-49\ge-35 +-7x+-56+56\ge-28+56 +-7x+-56\ge-21 +-7x+-56\ge-28 +-7x+-56\ge-35 +-7x+-63\ge-42 +-7x+1 +-7x+10x>+42 +-7x+12+x^2<0 +-7x+12x > 16+54 +-7x+14-14<-15-14 +-7x+147\le3y +-7x+15x\ge48 +-7x+17x>20 +-7x+18x\ge16+28 +-7x+27x\ge60-27x+27x +-7x+28<0 +-7x+3 +-7x+34 +-7x+4-4>4-4 +-7x+4>4 +-7x+5 +-7x+5-2x<2x-6-2x +-7x+5<2x-6 +-7x+63+5 +-7x+68 +-7x+6<-29 +-7x+6>24 +-7x+7 +-7x+7<-21 +-7x+7<42+7 +-7x+8 +-7x+8<-13 +-7x+8<-27 +-7x+9 +-7x+9x>+4+2 +-7x+9x>10+2 +-7x+9x>6+2 +-7x-1 +-7x-11x < -2-2 +-7x-11x < -4 +-7x-11x<-2-2 +-7x-126\le2016 +-7x-20x<-4 +-7x-21\ge-14 +-7x-27x+4x +-7x-28\ge-21 +-7x-3+3\ge4+3 +-7x-35\ge-14 +-7x-35\ge-21 +-7x-35\ge-28 +-7x-3\ge4 +-7x-42+42\ge-21+42 +-7x-42\ge-21 +-7x-42\ge-35 +-7x-49+49\ge-35+49 +-7x-49\ge-14 +-7x-49\ge-21 +-7x-49\ge-28 +-7x-49\ge-35 +-7x-49\ge-42 +-7x-4\ge3 +-7x-54x+7x +-7x-56>-49 +-7x-56\ge-21 +-7x-56\ge-35 +-7x-56\ge-42 +-7x-56\ge-49 +-7x-5x\le131 +-7x-6+6\ge8+6 +-7x-63\ge-14 +-7x-63\ge-28 +-7x-63\ge-35 +-7x-63\ge-42 +-7x-63\ge-49 +-7x-63\ge-56 +-7x-6\ge1 +-7x-8 +-7x-9x +-7x<-10 +-7x<-11 +-7x<-12 +-7x<-14 +-7x<-21 +-7x<-25 +-7x<-28 +-7x<-29 +-7x<-35 +-7x<-5 +-7x<-6 +-7x<-77 +-7x<-8 +-7x<-9 +-7x<0 +-7x<10x-35 +-7x<11x-4 +-7x<14 +-7x<2 +-7x<20x-2-2 +-7x<21 +-7x<3 +-7x<3x-11 +-7x<4 +-7x<49 +-7x<5 +-7x<6 +-7x<7 +-7x>-10 +-7x>-10x+42 +-7x>-16x+27 +-7x>-20x+26 +-7x>-28 +-7x>-35 +-7x>-63 +-7x>-9x+10 +-7x>-9x+6 +-7x>0 +-7x>14 +-7x>18 +-7x>28-63 +-7x>35 +-7x>7 +-7x>70-56 +-7x\div-7<-10\div-7 +-7x\ge 135-16x +-7x\ge-21 +-7x\ge-35+49 +-7x\ge-42+49 +-7x\ge-49+56 +-7x\ge-7 +-7x\ge14 +-7x\ge20-27x +-7x\ge21 +-7x\ge28 +-7x\ge35 +-7x\ge35-12x +-7x\ge44-18x +-7x\ge48-15x +-7x\ge49 +-7x\ge60-27x +-7x\ge7 +-7x\ge9-2 +-7x\le-21 +-7x\le0 +-7x\le14 +-7x\le3y-147 +-7x\le7 +-7x\left(+4+yz-3xy\right) +-7x\left(2x-3\right) +-7x\left(4+yz-8xy\right) +-7x^2 +-7x^2-4x+27 +-7x^2-5x-5x^3-7x^2 +-7x^2-7-3x^2+2x +-7x^2-9x+11 +-7x^2\times\frac{-1}{7x^8}\times\frac{-1}{6x^4} +-7x^2\times\frac{1}{-7x^8}\times\frac{1}{-6x^4} +-7x^2y+xy^2-10 +-7x^3+9x-4+5x^2 +-7x^3-6x^2+7x-3x^3-4x+3 +-7x^4+x^2 +-7x^4+x^3-10x^2+5 +-7x^7\times\frac{1}{-5x^8}\times\frac{1}{-8x^2} +-7x^{-8}y^{-5} +-7xyz+3xy +-7xyz+3yx +-7y+14 +-7y--14 +-7y\div\left(-7\right)\le-42\div\left(-7\right) +-7y\ge-42 +-7y\ge-420+15x +-7y^2+76y +-7y^3+14y^2+7 +-7y^3+28y^2-7 +-7y^3+52y^2+9 +-7y^3+56y^2-4y^2+9 +-7y^4+22y^3 +-7y^{3}+37y^{2}-6 +-8 +-8 < -3 +-8 < -4 +-8 < -6 +-8 < 0 +-8 < 10 +-8 < 12 +-8 < 128 +-8 < 14 +-8 < 2x +-8 < 32 +-8 < 6 +-8 < 8 +-8 < 9 +-8 < x +-8 < x < 8 +-8 < z < 8 +-8 > -10 +-8 > -11 +-8 > -12 +-8 > -13 +-8 > -14 +-8 > -15 +-8 > -16 +-8 > -18 +-8 > -20 +-8 > -24 +-8 > -28 +-8 > -32 +-8 > -36 +-8 > -9 +-8 > T +-8 > x-10 +-8+-3s +-8+-45 +-8+-6 +-8+-63 +-8+-6times2 +-8+-8-m>9+-8 +-8+-9c +-8+12<2x-12+12 +-8+12\le2x-12+12 +-8+14<2x-14+14 +-8+14\le2x +-8+16 > x +-8+1<2-8 +-8+1\le1+1-4x<8+1 +-8+1\le1+1-4x<9 +-8+1x>6 +-8+2<-5+2 +-8+2<-6+2 +-8+2<2+2 +-8+2x>2 +-8+3<-5+3 +-8+3<-6+3 +-8+3-9+5 +-8+5n +-8+6\le6-2x+6<8+6 +-8+8+m>9+8 +-8+8-x > 1+8 +-8+8-x>14+8 +-8+8-x\ge14+8 +-8+\left(-9\times6\right) +-8+\left(-\frac{12}{4}\right) +-8+r +-8+s +-8+x\ge9 +-8+x\le0 +-8-14>-19x+17x +-8-16>12x+16-16 +-8-1\le-2x<8-1 +-8-1\le1-1-2x<8-1 +-8-1\le1-1-5x<8-1 +-8-1\le1-2x-1<8-1 +-8-1\le1-4x-1<8-1 +-8-1m>4 +-8-2\le-4x<8-2 +-8-2\le-5x<8-2 +-8-2\le2-2-2x<8-2 +-8-2\le2-2-5x<8-2 +-8-2\le2-2-5x\text{ and }2-2-5x<8-2 +-8-2\le2-4x-2<8-2 +-8-2\le2-5x-2<8-2 +-8-36>-16-64 +-8-3>-16-3 +-8-3\le-5x<8-3 +-8-3\le3-2x-3<8-3 +-8-3\le3-3-2x<8-3 +-8-3\le3-3-5x<8-3 +-8-3\le3-5x-3<8-3 +-8-3s +-8-3x\le-20 +-8-3x\le10 +-8-3x\le5\times2 +-8-4>-9-4 +-8-4\le 4-4x-4 < 8-4 +-8-4\le-5x<8-4 +-8-4\le4-2x-4<8-4 +-8-4\le4-4-5x<8-4 +-8-4\le4-4x-4<8-4 +-8-4\le4-5x-4<8-4 +-8-5\le 5-5-4x < 8-5 +-8-5\le-4x<8-5 +-8-5\le5-4x-5<3 +-8-5\le5-4x-5<8-5 +-8-5\le5-5-4x<8-5 +-8-5\le5-5-5x<8-5 +-8-5\le5-5x-5<8-5 +-8-63 +-8-6\le-2x<8-6 +-8-6\le6-2x-6<8-6 +-8-6\le6-4x-6<8-6 +-8-6\le6-5x-6<8-6 +-8-6\le6-6-2x<8-6 +-8-7\le-5x<8-7 +-8-7\le7-2x-7<8-7 +-8-7\le7-4x-7<8-7 +-8-7\le7-5x-7<8-7 +-8-7\le7-7-2x<8-7 +-8-7\le7-7-5x<8-7 +-8-8-x>20-8 +-8-8>-6x+2x +-8-9b +-8-9c +-8-m+8>4+8 +-8-m+8>6+8 +-8-m+8>9 +-8-m>1 +-8-x > 1 +-8-x+8 > 8+8 +-8-x+8>1+8 +-8-x>6 +-8-x\ge-15 +-8.82y^{5}z^{2}x +-80 < -32t < -16 +-80 < -32t < -48 +-80 > -10x +-80 > -360 +-80-32<-32t-32<-48-32 +-80-9x\ge-14x +-80<-32t<-16 +-80<-32t<-48 +-80<-32t<70-86 +-80<-32t\text{ and }-32t<-16 +-80<300 +-80<82-32t-82<-16 +-80<86-86-32t<70-86 +-80>-10x +-80>-208 +-80>-303 +-80>-305 +-80>-363 +-80>-378 +-80>-474 +-80>-8x +-80\ge-5x +-80\le p +-80u^2+26uv +-80u^2+70uv +-80u^2--70uv +-80u^2--80uv-10uv +-80x-72y-21y+35x +-80x^2-120xy-45y^2 +-80x^2-200xy-125y^2 +-80y +-80y+40+5 +-80y+45 +-80y^{12} +-80y^{15} +-80y^{20} +-80yw +-81 > -424 +-81 > -468 +-81-36s +-81<40m +-81>-108 +-81>-222 +-81>-319 +-81>-324 +-81>-351 +-81>-357 +-81>-468 +-81>-9x +-81\ge x +-81\le p +-81\le81x +-81m+69 +-81p^3r^5+18p^3q +-81x+147\le-96 +-81x+66\le-96 +-81x-15\le-96 +-81x-36y-21y+42x +-81x-663\le-96 +-81x\le-162 +-81x\le-81 +-81x\le567 +-82 > -428 +-82+82-4x+10x>8+82 +-82+8x>+6 +-82-4x+10x>-10x+8+10x +-82-4x+10x>8 +-82-8x>-16x+6 +-82>-297 +-82>-353 +-82>-399 +-82>-485 +-83>-258 +-83>-480 +-83>-6x+7 +-84 > -11x+15 +-84-3x>-14x+4 +-84>-261 +-84>-334 +-84>-438 +-84>-443 +-84\le14x +-84wyz\div -90zw +-84x^{2}+36xy+36x-36y+48 +-85<385 +-85>-265 +-85>-324 +-85>-389 +-85>-478 +-85>-9x+5 +-85x+1156<-44x+340 +-85x<-44x-816 +-86+11x>13 +-86>-234 +-86>-6x+16 +-86\le f<31 +-86\le f\le31 +-86x^6 +-87>-212 +-87>-492 +-88 > -473 +-885735 +-88<312 +-88>-259 +-88>-275 +-88\le p +-89-8x>-14x+7 +-89>-269 +-89>-295 +-89>-299 +-89>-343 +-89>-352 +-89>-405 +-89>-495 +-8<-1 +-8<-12 +-8<-14 +-8<-15x +-8<-16 +-8<-1m +-8<-2 +-8<-20 +-8<-21 +-8<-24 +-8<-29x +-8<-2\times m +-8<-2m +-8<-2x-8 +-8<-3 +-8<-37x +-8<-4 +-8<-5 +-8<-6 +-8<-7 +-8<-8+2 +-8<-m +-8<-x +-8<-x^2 +-8<0 +-8<10 +-8<12 +-8<14 +-8<16 +-8<18 +-8<2 +-8<20 +-8<25 +-8<28 +-8<29 +-8<2x +-8<2x+2 +-8<2x-12 +-8<2x-14 +-8<2x-2 +-8<30 +-8<32 +-8<4 +-8<5 +-8<6 +-8<8 +-8-10 +-8>-11 +-8>-12 +-8>-13 +-8>-14 +-8>-15 +-8>-16 +-8>-17 +-8>-18 +-8>-20 +-8>-24 +-8>-28 +-8>-2x +-8>-32 +-8>-36 +-8>-3x+7 +-8>-45 +-8>-48 +-8>-9 +-8>10x+12 +-8>12x+16 +-8>2x +-8>2x-10 +-8>2x-14 +-8>2x-2 +-8>2x-20 +-8>2x-6 +-8>4x +-8>8x +-8>T +-8>\frac{9x}{4}-13-20x +-8>\left(10x+12\right) +-8>c +-8>m +-8>t +-8>x +-8\div 8 +-8\div-2\ge x>2\div-2 +-8\div-4\ge x>6\div-4 +-8\div-4\ge-4x\div-4>2\div-4 +-8\div-5\ge-5x\div-5>6\div-5 +-8\div2\ge x +-8\div4>4x\div4 +-8\ge -37x +-8\ge 2x +-8\ge T +-8\ge t +-8\ge x +-8\ge x,8\le x +-8\ge x,x\ge 8 +-8\ge x,x\ge12 +-8\ge x,x\ge14 +-8\ge x,x\ge8 +-8\ge x,x\le-8 +-8\ge x\ge0 +-8\ge x\ge8 +-8\ge-27x +-8\ge-2x +-8\ge-5+x +-8\ge2x +-8\ge2x-6 +-8\ge4x +-8\ge\frac{2x}{3} +-8\le -2x < 2 +-8\le -2x < 4 +-8\le -4x < 4 +-8\le -4x < 6 +-8\le -5x < 6 +-8\le 2x\le -2 +-8\le 2x\le 2 +-8\le 4-5xand4-5x < 8 +-8\le 5-5x < 8 +-8\le X\le8 +-8\le c\le1 +-8\le p +-8\le p-4x<2 +-8\le u\le8 +-8\le v +-8\le x +-8\le x-2\le8 +-8\le x-3\le8 +-8\le x-4\le 8 +-8\le x-5\le 8 +-8\le x-5\le8 +-8\le x-6\le8 +-8\le x-7 +-8\le x-7\le 8 +-8\le x-7\le8 +-8\le x-9\le 8 +-8\le x-9\le8 +-8\le x\le -1 +-8\le x\le 1 +-8\le x\le 8 +-8\le x\le o +-8\le x\le-1 +-8\le x\le-8 +-8\le x\le0 +-8\le x\le1 +-8\le x\le22 +-8\le x\le8 +-8\le x\le\frac{2}{3},x\ge4 +-8\le x\le\frac{2}{5},x\ge7 +-8\le x\le\frac{2}{9}\text{ or } x\ge6 +-8\le x\le\frac{3}{4},7\le x +-8\le x\le\frac{3}{4},x\ge4 +-8\le x\le\frac{3}{4},x\ge6 +-8\le x\le\frac{3}{4},x\ge7 +-8\le x\le\frac{3}{8},7\le x +-8\le x\le\frac{4}{9}\text{ or }7\le x +-8\le x\le\frac{5}{6} +-8\le x\le\frac{5}{6},x\ge4 +-8\le x\le\frac{5}{8},x\ge4 +-8\le x\le\frac{5}{9} +-8\le x\le\frac{8}{9} +-8\le x\le\frac{8}{9},x\ge4 +-8\le x\le\frac{8}{9},x\ge9 +-8\le xy\le8 +-8\le y\le0 +-8\le y\le8 +-8\le-2 +-8\le-20+3x +-8\le-2x +-8\le-2x<2 +-8\le-2x<4 +-8\le-2x<6 +-8\le-2x\text{ and }-2x<2 +-8\le-2x\text{ and }-2x<4 +-8\le-2x\text{ and }-2x<6 +-8\le-4x<2 +-8\le-4x<4 +-8\le-4x<6 +-8\le-4x\text{ and }-4x<2 +-8\le-4x\text{ and }-4x<4 +-8\le-4x\text{ and }3-3-4x<5-3 +-8\le-4x\text{ and }3-4x<5 +-8\le-4z<6 +-8\le-5x<2 +-8\le-5x<4 +-8\le-5x<6 +-8\le-5x\text{ and }-5x<2 +-8\le-8x +-8\le-x\le8 +-8\le1-2x<8 +-8\le1-2x\text{ and }1-2x<8 +-8\le1-4x<8 +-8\le1-5x-1<6 +-8\le1-5x<8 +-8\le2-2x-2<4 +-8\le2-2x<6 +-8\le2-2x<8 +-8\le2-4x-2<4 +-8\le2-4x<8 +-8\le2-5x<8 +-8\le2-5x\text{ and }2-5x<8 +-8\le2\times x-2\times6 +-8\le2x +-8\le2x-10 +-8\le2x-12 +-8\le2x-14 +-8\le2x\le-2 +-8\le2x\le2 +-8\le3 +-8\le3-2x-3<2 +-8\le3-2x<8 +-8\le3-2x\text{ and }3-2x<8 +-8\le3-4x\text{ and }3-4x<8 +-8\le3-5x<8 +-8\le4-2x<8 +-8\le4-2x\text{ and }4-2x<8 +-8\le4-4x<8 +-8\le4-4x\text{ and }4-4x<8 +-8\le4-5x<8 +-8\le4x +-8\le5-2x\text{ and }5-2x<8 +-8\le5-4x<8 +-8\le5-4x\text{ and }5-4x<8 +-8\le5-5x<8 +-8\le6-2x<8 +-8\le6-5x<8 +-8\le6-5x\text{ and }6-5x<8 +-8\le7-2\times1x<8 +-8\le7-2x<8 +-8\le7-2x\text{ and }7-2x<8 +-8\le7-4x<8 +-8\le7-5x<8 +-8\le7-5x\text{ and }7-5x<8 +-8\le\frac{p}{3} +-8\le\frac{p}{4} +-8\le\frac{p}{5} +-8\le\frac{p}{7} +-8\le\frac{p}{8} +-8\le\frac{p}{9} +-8\le\left(x-6\right) +-8\left(3u+7v\right) +-8\left(7b-4\right) +-8\left(8+x\right) +-8\left(9p+q+5r\right) +-8\left(\frac{x}{-8}\right)\le3\left(-8\right) +-8\left(a+10b\right) +-8\left(b+2\right) +-8\left(b+4\right) +-8\left(c+9\right) +-8\left(c^3-5\right) +-8\left(n-1\right)>-44 +-8\left(s+7\right) +-8\left(u+3\right) +-8\left(x+5\right)+8\ge-32+8 +-8\left(x+7\right)\ge-48 +-8\left(x\right)<3 +-8\sqrt{u}-2\sqrt{v} +-8\times 4-\left( -6\right) +-8\times x+-8\times9\ge-24 +-8\times x<5 +-8\times-2<-9\times-2 +-8\times4>-9\times4 +-8\times5\le\frac{p}{5}\times5 +-8\times7\le\frac{p}{7}\times7 +-8\times\frac{v}{-8}\ge-56 +-8\times\frac{v}{-8}\ge7\times-8 +-8\times\frac{v}{-8}\ge8\times-8 +-8\times\frac{x}{-8}>8\times-8 +-8^2+0^2>r^2 +-8a +-8a > -81 +-8a>-100 +-8a>-9 +-8b-80 +-8c-32 +-8g^2 +-8k<-256 +-8k>-400 +-8k\ge-128 +-8k\ge-256 +-8k\ge-64 +-8k\le-16 +-8k\le-32 +-8k\le-40 +-8k\le-48 +-8k\le-56 +-8k\le-64 +-8k\le-80 +-8k\le4k-36 +-8k\le6k-42 +-8k\le9k-68 +-8k^7 +-8m +-8m+144<0 +-8m+16<0 +-8m+64<0 +-8m+64\ge0 +-8m+80 +-8m<\frac{49}{4} +-8m^2+16 +-8m^2-40m +-8m^8 +-8m^{10}+m^{11} +-8n+-32 +-8n+41>0 +-8n+45>0 +-8n+47>0 +-8n+53>0 +-8n+54>0 +-8n+57>0 +-8n+58-58>0-58 +-8n+58>0 +-8n,5n,-n +-8n>-39 +-8n>-45 +-8n>-46 +-8n>-47 +-8n>-52 +-8n>-58 +-8n>0-57 +-8n^2-8n +-8p +-8pq +-8pq+11pq +-8pq-6pq +-8pq\left( 8p+5q\right) +-8pq\left(7p+6q\right) +-8pq\left(8p+5q\right) +-8pq\left(8p+6q\right) +-8pq\left(9p+8q\right) +-8pq^{2}\times -6n +-8q +-8r-16 +-8r\times-4s +-8rk+5r-2k +-8rs +-8s +-8s+-40 +-8s-40 +-8s\times\left(-10t\right) +-8t +-8t+-9 +-8t-48 +-8t-9 +-8t^2+8t +-8u +-8u\times10u--8u\times10v-10uv +-8u^2+12uv-10uv +-8u^2+20uv+6uv +-8u^2+26uv +-8u^2+2uv +-8u^4+10a-10t^5 +-8v +-8v,v,9v +-8vw+6v-5w +-8vw+7v-3w +-8w+24 +-8w+40 +-8w^4 +-8w^6 +-8w^7 +-8w^{3}v^{5}u^{5} +-8x +-8x < -19 +-8x < -22 +-8x < -24 +-8x < 16 +-8x > -28 +-8x > -48 +-8x+-12>-8 +-8x+-20>-36 +-8x+-28>-32 +-8x+-4 > -32 +-8x+-40\ge-24 +-8x+-48\ge-24 +-8x+-56\ge-24 +-8x+-56\ge-32 +-8x+-72+72\ge-24+72 +-8x+-72\ge-24 +-8x+-8>-20 +-8x+10<-22 +-8x+16<32 +-8x+16<4 +-8x+16\le30 +-8x+16\le60 +-8x+17<-5 +-8x+19\le30 +-8x+19\le60 +-8x+2 < -22 +-8x+20<8 +-8x+21x\ge35+56 +-8x+22\le45 +-8x+22\le75 +-8x+24 < 4 +-8x+24<16 +-8x+24<20 +-8x+24<28 +-8x+28<20 +-8x+3+-3>3+-3 +-8x+3-3>3-3 +-8x+32<16 +-8x+32<36 +-8x+36<24 +-8x+36<32 +-8x+36<4 +-8x+3>3 +-8x+4<24 +-8x+4<28 +-8x+4<32 +-8x+4<8 +-8x+5-5>5-5 +-8x+52 +-8x+56>24 +-8x+62 +-8x+7 +-8x+8<-32 +-8x+8<24 +-8x+8<32 +-8x+9 +-8x+9-9>9-9 +-8x+9>9 +-8x+\left(-64\right)\ge-32 +-8x+\left(3-3\right)>\left(3-3\right) +-8x--48+4 +-8x-1 +-8x-12 > -8 +-8x-12>-16 +-8x-12>-8 +-8x-2 +-8x-2+4 +-8x-20>-16 +-8x-20>-24 +-8x-20>-28 +-8x-20>-8 +-8x-24>-20 +-8x-28>-24 +-8x-3 +-8x-32 > -36 +-8x-32+32\ge-24+32 +-8x-32>-24 +-8x-32>-28 +-8x-32\ge-24 +-8x-36>-12 +-8x-38\le0 +-8x-3x < -6-12 +-8x-3y +-8x-4 +-8x-40\ge-24 +-8x-40\ge-32 +-8x-48+48\ge-24+48 +-8x-48\ge-24 +-8x-48\ge-40 +-8x-4>+12 +-8x-4>-24 +-8x-4>-8 +-8x-4x<-15-15 +-8x-56+56\ge-24+56 +-8x-56\ge-24 +-8x-56\ge-32 +-8x-56\ge-40 +-8x-56\ge-48 +-8x-64\ge-16 +-8x-64\ge-24 +-8x-64\ge-32 +-8x-64\ge-40 +-8x-72+72\ge-40+72 +-8x-72\ge-16 +-8x-72\ge-40 +-8x-72\ge-48 +-8x-8>-20 +-8x-8>-32 +-8x-8x < -22 +-8x<-11 +-8x<-14 +-8x<-16 +-8x<-22 +-8x<-23 +-8x<-24 +-8x<-32 +-8x<-40 +-8x<-7 +-8x<-9 +-8x<16 +-8x<20x-19 +-8x<26 +-8x<28-12 +-8x<2x-11 +-8x<2x-4-7 +-8x<2x-7 +-8x<2x-9 +-8x<3 +-8x<32 +-8x<40 +-8x<5 +-8x<7 +-8x<8 +-8x+16 +-8x>-10x+10 +-8x>-11x+54 +-8x>-11x+57 +-8x>-12 +-8x>-15x+63 +-8x>-16 +-8x>-18x+190 +-8x>-19x+55 +-8x>-32 +-8x>-4 +-8x>-8 +-8x>0 +-8x>12-20 +-8x>20 +-8x>24 +-8x>24-56 +-8x>3-3 +-8x>64-40 +-8x>9-9 +-8x>\frac{0}{-8} +-8x\div-8<-16\div-8 +-8x\div-8<-80\div-8 +-8x\div-8\le32\div-8 +-8x\div72<-8\div-8 +-8x\ge-16+72 +-8x\ge-24+32 +-8x\ge-24+56 +-8x\ge-48+72 +-8x\ge0 +-8x\ge16 +-8x\ge24 +-8x\ge32 +-8x\ge35-21x+56 +-8x\ge40 +-8x\ge48 +-8x\ge56 +-8x\ge8 +-8x\ge91-21x +-8x\le -80 +-8x\le-16 +-8x\le11 +-8x\le14 +-8x\le16 +-8x\le23 +-8x\le26 +-8x\le29 +-8x\le3 +-8x\le30-16 +-8x\le38 +-8x\le40 +-8x\le41 +-8x\le44 +-8x\le53 +-8x\le59 +-8x\le60-16 +-8x\le72 +-8x\le75-19 +-8x\le8 +-8x\left(+4+yz-8xy\right) +-8x\left(3+yz-4xy\right) +-8x\left(5x-3\right) +-8x\left(6+yz-3xy\right) +-8x\left(9x-7\right) +-8x\times8>0\times8 +-8x^2 +-8x^2+-10x+1+-5x^3 +-8x^2+24x-18 +-8x^2+2x-7+4x^2+8x+4 +-8x^2+42x+32 +-8x^2+42x-24 +-8x^2+56x +-8x^2+6x-7 +-8x^2-10x--1-5x^3 +-8x^2-12x-5 +-8x^2-26x-27 +-8x^2-8x+21 +-8x^3+11x^2+6x-2 +-8x^3+5x+8x^2 +-8x^{3}+17x^{2}+3x-15 +-8xyz+8yx +-8y +-8y+3x +-8y -10 +-9 > -11 +-9 > -12 +-9 > -13 +-9 > -14 +-9 > -15 +-9 > -16 +-9 > -18 +-9 > -21 +-9 > -24 +-9 > -27 +-9 > -458 +-9 > 2x-25 +-9 > 3x +-9+-2\times3 +-9+-4\times2 +-9+-7\times6 +-9+-8 +-9+2+-6+-9+2<-9+2 +-9+2+-6<-9+2 +-9+29x\ge20 +-9+2<-6+2 +-9+2<-7+2 +-9+2x>3 +-9+2x>5 +-9+32\le F-32+32\le63+32 +-9+32\le F-32+32\le72+32 +-9+32\le F\le72+32 +-9+32\le\left(F-32\right)+32\le72+32 +-9+3<-3 +-9+3<-6+3 +-9+3<-7+3 +-9+3\le x-3+3\le9+3 +-9+3\le x\le9+3 +-9+3x>3 +-9+40>x-9-9 +-9+4x+9>21-9 +-9+5x+9>16+9 +-9+5x>16 +-9+7>-10+7 +-9+9-m>4+9 +-9+9-m>7+9 +-9+9-x > 11+9 +-9+9-x > 20+9 +-9+9-x>18+9 +-9+9-x>4+9 +-9+9-x\ge9+9 +-9+9-x\le7+9 +-9+\left(-24\div3\right) +-9+\left(-7\times4\right) +-9+m +-9+x\ge7,-9+x\le-7 +-9-11x+16x>-16x+16+16x +-9-14x>-17x+3 +-9-15>-4x +-9-16x+17y +-9-2x\le-15 +-9-30t +-9-32\le F-32-32\le63-32 +-9-3>6x +-9-3\le2x+3-3\le9-3 +-9-4x+9\le15+9 +-9-4x\le15 +-9-5\le2x+5-5\le9-5 +-9-6 > 3x +-9-6>-8-9 +-9-6\ge 3x +-9-7>-9-9 +-9-7\le2x+7-7\le9-7 +-9-7x>-16x+18 +-9-9-m>3-9 +-9-9>6x+9-9 +-9-m+9>1+9 +-9-m+9>5+9 +-9-m+9>7+9 +-9-m-9>5-9 +-9-m>3 +-9-m>6 +-9-x\ge-12 +-9.25a^6bc^3 +-90+160\le5F-160+160\le180+160 +-90+80s^3 +-90+90\le5F-160+90\le180+90 +-90>-249 +-90>-314 +-90>-315 +-90>-396 +-90>-477 +-90>-6x +-90>-9x +-90\le 5\left( F-32\right) \le 180 +-90\le p +-90\le x-160\le180 +-90\le5F-160\le180 +-90\le5\left(F-32\right)\le180 +-90a^4b^3 +-90a^7b^5c^7 +-90a^8c^6b^3 +-90b+20 +-90c+59 +-90mn +-90rst +-90u^4v^2 +-90x^4z^5y^6 +-90y^{13} +-90y^{16} +-90y^{17} +-90y^{18} +-90yw +-911<-457 +-91<273 +-91>-272 +-91>-315 +-91>-364 +-91>-398 +-91>-421 +-91>-431 +-91>-469 +-91>-473 +-91\ge-13x +-92>-211 +-92>-229 +-92>-308 +-92>-339 +-92>-360 +-92>-412 +-92>-448 +-92>-498 +-93 > -209 +-93>-271 +-93>-300 +-93>-326 +-93>-337 +-93>-344 +-93>-359 +-93>-376 +-93>-394 +-93>-404 +-93\ge-404 +-94 > -251 +-94>-264 +-94>-343 +-94>-362 +-94>-416 +-94>-434 +-94>-499 +-95 > -287 +-95 > -328 +-95<335 +-95>-301 +-95>-346 +-95>-434 +-95>-463 +-95>-492 +-96 > -251 +-96 > -434 +-96 > -458 +-96-8x>-14x +-96<-48 +-96<458 +-96>-251 +-96>-294 +-96>-362 +-96>-391 +-96>-401 +-96>-434 +-96>-454 +-96>-458 +-96>-485 +-96>-486 +-96>-6x +-96\ge-434 +-96u^5v^5w^3 +-96y^{12} +-96y^{14} +-96y^{15} +-96y^{21} +-97 > -313 +-97-2 > 2x-13x +-97<-40 +-97>-277 +-97>-341 +-97>-352 +-97>-428 +-97>-480 +-97\le-40 +-987654321x\ge987654321 +-98>-259 +-98>-322 +-98>-328 +-98>-335 +-98>-370 +-98>-411 +-98>-421 +-98>-443 +-98>-458 +-98>-499 +-98>-49x-4x +-98>-53x +-98\ge-458 +-99 > -11x +-99+2x < 594 +-99>-205 +-99>-209 +-99>-264 +-99>-318 +-99>-323 +-99\le p +-99\le x +-9<-12 +-9<-15 +-9<-17x +-9<-18 +-9<-2 +-9<-21 +-9<-28a +-9<-4 +-9<-4x +-9<-5 +-9<-6 +-9<-7 +-9<1 +-9<15 +-9<18 +-9<24 +-9<27 +-9<3 +-9<34 +-9<3x +-9<3x+3 +-9<3x+6 +-9<3x-6 +-9<4 +-9<40 +-9<6 +-9<6x +-9-10 +-9>-11 +-9>-12 +-9>-13 +-9>-14 +-9>-15 +-9>-16 +-9>-18 +-9>-1x+11 +-9>-20x+15+16x +-9>-21 +-9>-24 +-9>-27 +-9>-3x +-9>-4x+15 +-9>-4x+7 +-9>-54 +-9>-78 +-9>12x+15 +-9>20x +-9>3x +-9>3x+0 +-9>3x+3 +-9>3x-3 +-9>3x-6 +-9>6x+9 +-9>7+m +-9>9x +-9>T +-9>X +-9>m +-9>t +-9>x +-9>x-3 +-9>x-4 +-9>x>9 +-9\div-4\ge x>1\div-4 +-9\ge -22x +-9\ge 20+x +-9\ge 3x +-9\ge 3x+6 +-9\ge t +-9\ge x +-9\ge x,x\ge19 +-9\ge x,x\ge9 +-9\ge x\ge-9 +-9\ge x\ge0 +-9\ge x\ge9 +-9\ge-x +-9\ge2x +-9\ge3x +-9\ge3x+3 +-9\ge3x+6 +-9\ge9x +-9\le -2x < 3 +-9\le -2x < 5 +-9\le -2x < 7 +-9\le -4x < 5 +-9\le -5x < 1 +-9\le -5x < 5 +-9\le -5x < 7 +-9\le 2x+3\le 9 +-9\le 2x+5\le 9 +-9\le 2x+7\le 9 +-9\le F-32\le 72 +-9\le F-32\le63 +-9\le F-32\le72 +-9\le F-32\le\frac{360}{5} +-9\le X +-9\le Y +-9\le Y\le0 +-9\le f\le104 +-9\le p +-9\le t +-9\le x +-9\le x-2\le9 +-9\le x-3\le 9 +-9\le x-3\le9 +-9\le x-4 +-9\le x-4\le 9 +-9\le x-4\le9 +-9\le x-5 +-9\le x-5\le9 +-9\le x-6\le9 +-9\le x-7\le9 +-9\le x-8\le 9 +-9\le x-8\le9 +-9\le x<\infty +-9\le x\le 9 +-9\le x\le-9 +-9\le x\le0 +-9\le x\le0.375,x\ge4 +-9\le x\le72 +-9\le x\le9 +-9\le x\le\frac{2}{3},x\ge4 +-9\le x\le\frac{3}{4},x\ge6 +-9\le x\le\frac{4}{5},x\ge6 +-9\le x\le\frac{4}{5},x\ge8 +-9\le x\le\frac{4}{9},x\ge8 +-9\le x\le\frac{5}{6}\text{ or } x\ge7 +-9\le x\le\frac{8}{9},3\le x +-9\le x\le\frac{8}{9},x\ge3 +-9\le x\le\frac{8}{9},x\ge8 +-9\le x\le\infty +-9\le y\le o +-9\le y\le-6.75 +-9\le y\le0 +-9\le y\le9 +-9\le z\le9 +-9\le-2x<1 +-9\le-2x<3 +-9\le-2x<5 +-9\le-2x<7 +-9\le-2x<8-1 +-9\le-2x\text{ and }-2x<1 +-9\le-2x\text{ and }-2x<7 +-9\le-3x +-9\le-4X<5 +-9\le-4x<1 +-9\le-4x<3 +-9\le-4x<5 +-9\le-4x<7 +-9\le-4x\text{ and }-4x<1 +-9\le-4x\text{ and }-4x<3 +-9\le-4x\text{ and }2-4x<7 +-9\le-5x<1 +-9\le-5x<3 +-9\le-5x<5 +-9\le-5x<7 +-9\le-5x\text{ and }-5x<3 +-9\le-5x\text{ and }-5x<5 +-9\le-5x\text{ and }3-5x<6 +-9\le-6 +-9\le1-2x-1<7 +-9\le1-5x-1<7 +-9\le1-5x-1<8-1 +-9\le12+p +-9\le19x-28 +-9\le1x +-9\le2-2x-2<5 +-9\le2-5x-2<5 +-9\le2-5x-2<7-2 +-9\le2x+3\le9 +-9\le2x+5\le9 +-9\le2x+7\le9 +-9\le3-4x-3<3 +-9\le3-5x-3<3 +-9\le3-5x-3<6-3 +-9\le3x +-9\le4-5x-4<1 +-9\le45+p +-9\le\frac{5\left(F-32\right)}{5}\le\frac{360}{5} +-9\le\frac{p}{3} +-9\le\frac{p}{4} +-9\le\frac{p}{5} +-9\le\frac{p}{6} +-9\le\frac{p}{7} +-9\le\frac{p}{8} +-9\le\frac{p}{9} +-9\le\left(F-32\right)\le35\times\frac{9}{5} +-9\le\left(F-32\right)\le63 +-9\le\left(F-32\right)\le72 +-9\le\left(f-32\right)\le72 +-9\left(\frac{x}{-9}\right)<-9\left(2\right) +-9\left(a+5\right) +-9\left(a+7\right) +-9\left(b+4\right) +-9\left(p+8q\right) +-9\left(v+5\right) +-9\left(x+7\right)\ge-18 +-9\left(x-9\right) +-9\left(x\right)-9\left(9\right)\ge-54 +-9\left(x\right)<2 +-9\times x<2 +-9\times x<4 +-9\times x<8 +-9\times y--9\times7 +-9\times3\le\frac{p}{3}\times3 +-9\times5\le\frac{p}{5}\times5 +-9\times8\le\frac{p}{8}\times8 +-9\times\frac{x}{-9}>7\times-9 +-9\times\frac{x}{-9}\le-9\times9 +-9\times\frac{x}{-9}\le6\times-9 +-9a-5b+7c +-9b +-9c +-9c+27 +-9c+45 +-9c+54 +-9c<-5 +-9d +-9g^3 +-9k<-45 +-9k\le -18 +-9k\le -90 +-9k\le-18 +-9k\le-36 +-9k\le-45 +-9k\le-54 +-9k\le-63 +-9k\le-81 +-9k\le-90 +-9k^5 +-9k^6 +-9m +-9m+-5 +-9m+16 +-9m-5 +-9n^3 +-9p +-9p-5q+7n +-9p-7q+5n +-9p^3 +-9p^4 +-9p^5 +-9pq +-9pq+3p-5q +-9pq+6p-2q +-9pq\left(2q+p\right) +-9pq\left(7p+2q\right) +-9pq\left(8p+6q\right) +-9q +-9q^7 +-9r +-9s+-10 +-9s-10 +-9t +-9t+72 +-9t+90 +-9ts +-9u +-9u\times5 +-9u\times6 +-9v +-9v-27 +-9vw-v^2w +-9w +-9w+5z-7y +-9w^{2}-54 +-9x +-9x < -15 +-9x < -90 +-9x > -17x+48 +-9x > -19 +-9x+-21>-24 +-9x+-24>-18 +-9x+-27\ge-18 +-9x+-54\ge-45 +-9x+-72\ge-45 +-9x+-81+81\ge-72+81 +-9x+-81--81\ge-63--81 +-9x+-81\ge-63 +-9x+-81\ge-72 +-9x+-9>-21 +-9x+10 +-9x+12<18 +-9x+12<24 +-9x+12<3 +-9x+14x\ge35+45 +-9x+15 < 6 +-9x+15<12 +-9x+15<24 +-9x+16-16>16-16 +-9x+16>16 +-9x+18<12 +-9x+18<15 +-9x+18<21 +-9x+18>81 +-9x+2 +-9x+20+x^2\le0 +-9x+21<12 +-9x+21<15 +-9x+21<27 +-9x+24<12 +-9x+27+5 +-9x+27<21 +-9x+27<3 +-9x+27<9 +-9x+2>2 +-9x+3 +-9x+3 < 12 +-9x+315\le5y +-9x+32 +-9x+3<12 +-9x+5 +-9x+5-5<-6-5 +-9x+5<-6 +-9x+6 < 27 +-9x+61 +-9x+6<-30 +-9x+6<18 +-9x+7 +-9x+8+8>8+8 +-9x+8<-19 +-9x+8x\le-3 +-9x+9 < 15 +-9x+98 +-9x+9<15 +-9x+9<3 +-9x+9<6 +-9x+\left(-63\right)\ge-18 +-9x+\left(-63\right)\ge-27 +-9x+\left(-72\right)\ge-45 +-9x+y +-9x-12 > -9 +-9x-12>-18 +-9x-15>-27 +-9x-15>-3 +-9x-18 > -21 +-9x-18>-24 +-9x-18>-3 +-9x-2 +-9x-21>-24 +-9x-21>-6 +-9x-24>-12 +-9x-24>-6 +-9x-27 > -6 +-9x-27>-24 +-9x-27>-6 +-9x-27\ge-18 +-9x-3 +-9x-36>-27 +-9x-36\ge-18 +-9x-36\ge-27 +-9x-3>-21 +-9x-3>-6 +-9x-45+45\ge-27+45 +-9x-45\ge-18 +-9x-45\ge-27 +-9x-4y +-9x-54+54\ge-36+54 +-9x-54\ge-18 +-9x-54\ge-27 +-9x-54\ge-36 +-9x-63\ge-18 +-9x-63\ge-27 +-9x-63\ge-45 +-9x-63\ge-54 +-9x-6>-12 +-9x-6y +-9x-70x+3x +-9x-72\ge-27 +-9x-72\ge-36 +-9x-72\ge-63 +-9x-81+81\ge-45+81 +-9x-81\ge-18 +-9x-81\ge-27 +-9x-81\ge-36 +-9x-81\ge-45 +-9x-81\ge-72 +-9x-9 +-9x-9>-12 +-9x-9>-21 +-9x-9>-27 +-9x-9>-6 +-9x-9\ge-6 +-9x<-10 +-9x<-11 +-9x<-27 +-9x<-28-5x +-9x<-34 +-9x<-36 +-9x<-45 +-9x<-5 +-9x<-7 +-9x<-8 +-9x<18 +-9x<2 +-9x<4 +-9x<4\left(x=-36\right) +-9x<5 +-9x<54 +-9x<72 +-9x<8 +-9x>-20x+154 +-9x>-54 +-9x>0 +-9x>18 +-9x>27 +-9x>36-90 +-9x>63 +-9x>72-54 +-9x>81-18 +-9x\div9<8\div9 +-9x\div9>63\div9 +-9x\ge 78-35x +-9x\ge+45 +-9x\ge-18+45 +-9x\ge-18+63 +-9x\ge-27+63 +-9x\ge-45+81 +-9x\ge-63 +-9x\ge-72 +-9x\ge18 +-9x\ge27 +-9x\ge36 +-9x\ge45 +-9x\ge54 +-9x\ge63 +-9x\ge78-35x +-9x\ge80-14x +-9x\ge9 +-9x\le -45 +-9x\le-18 +-9x\le-9 +-9x\le18 +-9x\le36 +-9x\le4 +-9x\le45 +-9x\le72 +-9x\le8 +-9x\le9 +-9x\le9y +-9x\left(2x-5\right) +-9x\left(4x-5\right) +-9x\left(5+yz-8xy\right) +-9x\left(8x-5\right) +-9x\left(x-4+3\right) +-9x^2 +-9x^2+28x^2-27xy+12xy +-9x^2-27xy+12xy+28x^2 +-9x^2y-8xy^2+9 +-9x^3+10x^2-3x-1 +-9x^3+4x^2+3x-1 +-9x^3-13x^2 +-9x^4+5x^3-4x^2-7 +-9xy\le9xy +-9xzy+-1xy +-9y--63 +-9y\div-9\le-54\div-9 +-9y\ge-27 +-9y\left( 8y+4\right) -9\left( 8y+4\right) +-9y^2+26y +-9y^2+74y+3y^2 +-9y^2-36y +-9y^4 +-9y^{-3} +-9y^{-8} +-A>-B +-M +-M>13 +-X>-28 +-X>7-2 +-X\le-3 +-X\le-3\text{ and }-21\le-x +-\frac{-4.5}{2}<-\frac{6}{2} +-\frac{-5}{5}<-\frac{-5}{7} +-\frac{-6x}{-6}\ge \frac{-60}{6} +-\frac{0.4}{6}<-\frac{0.7}{6} +-\frac{0}{7}\le x +-\frac{1.10}{1.65}x+8>y +-\frac{1.10}{1.65}x+8\ge y +-\frac{1.25}{5}<-\frac{1.75}{5} +-\frac{1.33}{4}<-\frac{2.33}{7} +-\frac{1.35y-10.80}{1.80}\ge x +-\frac{1.35y-10.80}{1.8}\ge x +-\frac{1.4x-8.40}{1.05}\ge y +-\frac{1.65}{1.1}x+9\ge y +-\frac{1.8x-10.80}{1.35}\ge y +-\frac{10a}{512} +-\frac{10k}{-10}\ge-\frac{30}{-10} +-\frac{10t}{7} +-\frac{10v}{3u} +-\frac{10x}{10}<-\frac{9}{10} +-\frac{10y}{7} +-\frac{10}{-2}\ge-\frac{2x}{-2}>\frac{2}{-2} +-\frac{10}{-2}\ge-\frac{2x}{-2}>\frac{6}{-2} +-\frac{10}{-3}<-4 +-\frac{10}{-4}\ge-\frac{4x}{-4}>\frac{2}{-4} +-\frac{10}{-4}\ge-\frac{4x}{-4}>\frac{4}{-4} +-\frac{10}{-4}\ge-\frac{4x}{-4}>\frac{6}{-4} +-\frac{10}{-5}\ge x>\frac{2}{-5} +-\frac{10}{-5}\ge x>\frac{6}{-5} +-\frac{10}{-5}\ge-\frac{5x}{-5}\text{ and }-\frac{5x}{-5}>\frac{6}{-5} +-\frac{10}{-7}>\frac{1}{-7}\times\left(-7x\right) +-\frac{10}{-7}>x +-\frac{10}{10}x>\frac{20}{10} +-\frac{10}{1}\times\frac{9}{5}\le F-32\le\frac{20}{1}\times\frac{9}{5} +-\frac{10}{25}>x +-\frac{10}{2}<-12 +-\frac{10}{2}<-\frac{12}{2} +-\frac{10}{2}<-\frac{13}{2} +-\frac{10}{2}<\frac{2x}{2} +-\frac{10}{2}>\frac{13}{2} +-\frac{10}{2}>\frac{2x}{2} +-\frac{10}{2}\le \frac{2x}{2}\le -\frac{4}{2} +-\frac{10}{2}\le x\le-\frac{4}{2} +-\frac{10}{2}\le-\frac{2x}{2}\text{ and }-\frac{2x}{2}<\frac{4}{2} +-\frac{10}{2}\le-x<2 +-\frac{10}{2}\le-x<\frac{4}{2} +-\frac{10}{2}\le\frac{2x}{2} +-\frac{10}{2}\le\frac{2x}{2}\le-\frac{4}{2} +-\frac{10}{3}<-4 +-\frac{10}{3}<-\frac{12}{3} +-\frac{10}{3}<-\frac{13}{3} +-\frac{10}{3}<-\frac{14}{3} +-\frac{10}{3}>\frac{14}{3} +-\frac{10}{4}<-3 +-\frac{10}{4}<-\frac{12}{4} +-\frac{10}{4}<-\frac{14}{4} +-\frac{10}{4}<-\frac{7}{4} +-\frac{10}{4}\ge x +-\frac{10}{4}\le-\frac{4x}{4}<\frac{2}{4} +-\frac{10}{4}\le-x<\frac{2}{4} +-\frac{10}{4}\le-x<\frac{6}{4} +-\frac{10}{5}<-\frac{14}{5} +-\frac{10}{5}\ge\frac{5x}{5} +-\frac{10}{5}\le-\frac{5x}{5}<\frac{4}{5} +-\frac{10}{5}\le-\frac{5x}{5}<\frac{6}{5} +-\frac{10}{5}\le-x<\frac{4}{5} +-\frac{10}{6}<-2 +-\frac{10}{6}<-\frac{12}{6} +-\frac{10}{6}<-\frac{13}{6} +-\frac{10}{6}<-\frac{14}{6} +-\frac{10}{6}\ge x +-\frac{10}{7}<-\frac{7x}{7} +-\frac{10}{9}\le\frac{\frac{5}{9}\left(F-32\right)}{9}\le\frac{20}{9} +-\frac{10}{y^4} +-\frac{110}{5}\le F\le\frac{475}{5} +-\frac{110}{9}\le C\le-\frac{10}{9} +-\frac{110}{9}\le\frac{5}{9}F\le\frac{475}{9} +-\frac{11}{-2}<-\frac{2a}{-2} +-\frac{11}{-2}\frac{3}{-2} +-\frac{11}{-2}\ge x>\frac{5}{-2} +-\frac{11}{-2}\ge-\frac{2x}{-2}>\frac{5}{-2} +-\frac{11}{-4}\ge x>\frac{3}{-4} +-\frac{11}{-4}\ge x>\frac{5}{-4} +-\frac{11}{-4}\ge-\frac{4x}{-4}>\frac{1}{-4} +-\frac{11}{-4}\ge-\frac{4x}{-4}>\frac{3}{-4} +-\frac{11}{-5}\ge \frac{-5x}{-5} > \frac{3}{-5} +-\frac{11}{-5}\ge x > \frac{3}{-5} +-\frac{11}{-5}\ge x>-1 +-\frac{11}{-5}\ge x>\frac{1}{-5} +-\frac{11}{-5}\ge--1x>\frac{1}{-5} +-\frac{11}{10}>x +-\frac{11}{2}\ge x +-\frac{11}{2}\le-x<\frac{5}{2} +-\frac{11}{4}\le-\frac{4x}{4}<\frac{5}{4} +-\frac{11}{4}\le-x<\frac{3}{4} +-\frac{11}{4}\le\frac{-4x}{4}<\frac{3}{4} +-\frac{11}{5}<-\frac{9}{5} +-\frac{11}{5}<\frac{9}{5} +-\frac{11}{5}\le-\frac{5x}{5}<\frac{1}{5} +-\frac{11}{5}\le-\frac{5x}{5}<\frac{3}{5} +-\frac{11}{5}\le-\frac{5x}{5}<\frac{5}{5} +-\frac{11}{5}\le-x<1 +-\frac{11}{8}<-\frac{21}{6} +-\frac{120uwv}{-224vu} +-\frac{120x}{120}<0 +-\frac{125x^{15}y^{12}}{z^9} +-\frac{125x^{15}y^{15}}{z^{15}} +-\frac{12a^2}{6a^2} +-\frac{12x}{-12}<-\frac{72}{-12} +-\frac{12x}{-12}\ge\frac{12}{-12} +-\frac{12x}{12}>-\frac{12}{12} +-\frac{12x}{12}>-\frac{24}{12} +-\frac{12x}{12}>-\frac{72}{12} +-\frac{12y+5}{60} +-\frac{12z^2}{6z^2} +-\frac{12z^3}{4z^3} +-\frac{12} {35}x^{-4} +-\frac{12}{-2}\ge x>\frac{2}{-2} +-\frac{12}{-2}\ge-\frac{2x}{-2}>\frac{2}{-2} +-\frac{12}{-2}\ge-\frac{2x}{-2}>\frac{4}{-2} +-\frac{12}{-2}\le-\frac{2x}{-2} +-\frac{12}{-5}\ge x>\frac{2}{-5} +-\frac{12}{11}\ge x +-\frac{12}{2}<-\frac{16}{2} +-\frac{12}{2}<\frac{2x}{2} +-\frac{12}{2}\frac{6x}{6} +-\frac{130}{150}x+39\ge y +-\frac{135}{5}\le\frac{5\left(F-32\right)}{5}\le\frac{315}{5} +-\frac{135}{5}\le\left(F-32\right)\le\frac{315}{5} +-\frac{13x}{36}<0 +-\frac{13}{-2}\ge x>\frac{1}{-2} +-\frac{13}{-2}\ge x>\frac{3}{-2} +-\frac{13}{-2}\ge-\frac{2x}{-2}>\frac{1}{-2} +-\frac{13}{-4}\ge x>\frac{3}{-4} +-\frac{13}{-4}\ge x\text{ and }5-4x<8 +-\frac{13}{-4}\ge-\frac{4x}{-4}>\frac{1}{-4} +-\frac{13}{-4}\ge-\frac{4x}{-4}>\frac{3}{-4} +-\frac{13}{-5}\ge x>\frac{1}{-5} +-\frac{13}{10}<-2 +-\frac{13}{12}\ge x +-\frac{13}{15}>x +-\frac{13}{15}x+39\ge y +-\frac{13}{18}\ge x +-\frac{13}{29}>x +-\frac{13}{3}<3 +-\frac{13}{4}\le-\frac{4x}{4}<\frac{3}{4} +-\frac{13}{5}<-\frac{18}{5} +-\frac{13}{5}>x +-\frac{13}{5}\le-\frac{5x}{5}<\frac{1}{5} +-\frac{13}{5}\le-\frac{5x}{5}<\frac{3}{5} +-\frac{13}{5}\le-x<0.6 +-\frac{13}{5}\le-x<\frac{1}{5} +-\frac{13}{5}\le-x<\frac{3}{5} +-\frac{13}{7}>x +-\frac{140}{160}x+35\ge y +-\frac{14x^2yz}{8}\times\frac{3x}{-7y^2} +-\frac{14x}{17}+56\ge y +-\frac{14x}{17}+\frac{952}{17}\ge y +-\frac{14}{-2}\ge-\frac{2x}{-2}>\frac{2}{-2} +-\frac{14}{-4}\ge x>\frac{2}{-4} +-\frac{14}{-5}\ge x>\frac{2}{-5} +-\frac{14}{17}x+42\ge y +-\frac{14}{17}x+56\ge y +-\frac{14}{19}\ge x +-\frac{14}{2}\le-\frac{2x}{2}<\frac{2}{2} +-\frac{14}{2}\le\frac{2x}{2}\le\frac{4}{2} +-\frac{14}{4}\ge x +-\frac{150}{170}x+75\ge y +-\frac{150}{180}x+15\ge y +-\frac{15b}{3}-60 +-\frac{15k}{15}\le-\frac{90}{15} +-\frac{15x}{14}+\frac{7x}{5}>-4 +-\frac{15x}{15}<-\frac{21}{15} +-\frac{15x}{15}<-\frac{24}{15} +-\frac{15z^4}{5z^4} +-\frac{15}{-2}\ge x>\frac{1}{-2} +-\frac{15}{-2}\ge-\frac{2x}{-2}>\frac{1}{-2} +-\frac{15}{-4}\ge x>\frac{1}{-4} +-\frac{15}{-4}\ge-\frac{4x}{-4}>\frac{1}{-4} +-\frac{15}{-5}\ge-\frac{5x}{-5}>\frac{1}{-5} +-\frac{15}{17}x+75\ge Y +-\frac{15}{17}x+75\ge y +-\frac{15}{26}\ge x +-\frac{15}{2}+\frac{11}{4}\ge x^2-\frac{11}{2}x+\frac{11}{4} +-\frac{15}{2}\ge x^2-\frac{11}{2}x +-\frac{15}{2}\le-\frac{2x}{2}<\frac{1}{2} +-\frac{15}{2}\le-x<\frac{1}{2} +-\frac{15}{3k} +-\frac{15}{3}\frac{5x}{5} +-\frac{15}{8}x+90\ge y +-\frac{15}{9}\le\frac{\frac{5}{9}\left(F-32\right)}{9}\le\frac{35}{9} +-\frac{165m}{2} +-\frac{16}{-2}<-\frac{2x}{-2} +-\frac{16}{-7}>x +-\frac{16}{10}x+48\ge y +-\frac{16}{20}x +-\frac{16}{9}-\frac{22}{-17} +-\frac{17x}{8}+68\ge y +-\frac{17x}{8}+\frac{544}{8}\ge y +-\frac{17}{-9}>x +-\frac{17}{10}x+102\ge y +-\frac{17}{15}>x +-\frac{17}{19}\ge x +-\frac{17}{4}\ge x +-\frac{17}{6}x+102\ge y +-\frac{17}{7}x+68\ge y +-\frac{180}{5}\le\frac{5\left(F-32\right)}{5}\le\frac{270}{5} +-\frac{185}{9}\le x\le\frac{40}{9} +-\frac{189pqr}{-60qp} +-\frac{18\sqrt{7m}}{\sqrt{81m}} +-\frac{18\sqrt{7}}{9} +-\frac{18x}{18}<-\frac{4}{18} +-\frac{18}{10}x+45\ge y +-\frac{18}{3}<\frac{3x}{3} +-\frac{18}{4}\ge x +-\frac{18}{5}>x +-\frac{18}{5}x+72\ge y +-\frac{18}{5}x+90\ge y +-\frac{18}{6}>\frac{6x}{6} +-\frac{19683m^{81}}{n^{63}} +-\frac{19}{10}>x +-\frac{19}{13}>x +-\frac{19}{17}>x +-\frac{19}{18}>x +-\frac{19}{21}\ge x +-\frac{19}{28}>x +-\frac{19}{4}\le x +-\frac{19}{5}>x +-\frac{19}{6p} +-\frac{19}{9}x+114\ge y +-\frac{1\left(6x-y\right)}{-1\left(x-y\right)}+\frac{x-4y}{y-x} +-\frac{1m}{10} +-\frac{1r}{5} +-\frac{1x}{-1}<-\frac{3}{-1} +-\frac{1x}{-1}<\frac{11}{-1} +-\frac{1x}{-1}<\frac{14}{-1} +-\frac{1x}{-1}<\frac{33}{-1} +-\frac{1x}{-1}<\frac{5}{-1} +-\frac{1x}{-1}\ge-\frac{11}{-1} +-\frac{1x}{-1}\ge-\frac{1}{-1} +-\frac{1x}{-1}\ge-\frac{2}{-1} +-\frac{1x}{-1}\ge-\frac{4}{-1} +-\frac{1x}{-1}\ge\frac{14}{-1} +-\frac{1x}{-1}\le\frac{20}{-1} +-\frac{1x}{-1}\le\frac{22}{-1} +-\frac{1x}{12}<0 +-\frac{1x}{1}<\frac{1}{1} +-\frac{1x}{1}>\frac{0}{1} +-\frac{1x}{1}\le\frac{16}{1} +-\frac{1x}{2}\le24 +-\frac{1x}{3}\le11 +-\frac{1x}{4}\le11 +-\frac{1x}{7} +-\frac{1x}{90}<0 +-\frac{1} {4} < x\le \frac{9} {4} +-\frac{1}{10}m +-\frac{1}{16}x\le6 +-\frac{1}{18}x\le16 +-\frac{1}{243} +-\frac{1}{2} < x\le 1 +-\frac{1}{2} < x\le 2.5 +-\frac{1}{2} < x\le 2\frac{1}{2} +-\frac{1}{2} < x\le 3.5 +-\frac{1}{2} < x\le 7.5 +-\frac{1}{2} < x\le \frac{13}{2} +-\frac{1}{2} < x\le \frac{3}{2} +-\frac{1}{2} < x\le \frac{7}{2} +-\frac{1}{2} < x\le \frac{9}{2} +-\frac{1}{2}-\frac{3}{4}x\le-5 +-\frac{1}{2}1m +-\frac{1}{2}x+2>7 +-\frac{1}{2}x+\frac{1}{2}>1+\frac{1}{2} +-\frac{1}{2}x-2 > \frac{9}{-4} +-\frac{1}{2}x>0 +-\frac{1}{2}x>1 +-\frac{1}{2}x>14 +-\frac{1}{2}x>2 +-\frac{1}{2}x>3 +-\frac{1}{2}x>3-2 +-\frac{1}{2}x>4 +-\frac{1}{2}x>4-2 +-\frac{1}{2}x>5 +-\frac{1}{2}x>5-2 +-\frac{1}{2}x>6 +-\frac{1}{2}x>7 +-\frac{1}{2}x>8-2 +-\frac{1}{2}x>9-2 +-\frac{1}{2}x\ge7 +-\frac{1}{2}x\le7 +-\frac{1}{2}x\left( 2\right) \le 2\left( 2\right) +-\frac{1}{2}x\times-2<3\times-2 +-\frac{1}{2}x\times\left(-2\right)<-12 +-\frac{1}{32} +-\frac{1}{3\left(x+5\right)^3} +-\frac{1}{3\left(x+5\right)^3}+C +-\frac{1}{3u^8} +-\frac{1}{3u^{8}} +-\frac{1}{3} +-\frac{1}{3}<-1 +-\frac{1}{3}<-1.3 +-\frac{1}{3}<-1.333 +-\frac{1}{3}<-1.333333333 +-\frac{1}{3}<-1\frac{2}{3} +-\frac{1}{3}<-36 +-\frac{1}{3}<-\frac{2}{3} +-\frac{1}{3}<-\frac{3}{3} +-\frac{1}{3}<-\frac{4}{3} +-\frac{1}{3}<-\frac{4}{6} +-\frac{1}{3}<-\frac{5}{3} +-\frac{1}{3}<-\frac{5}{6} +-\frac{1}{3}<-\frac{6}{6} +-\frac{1}{3}>-\frac{3}{13} +-\frac{1}{3}\ge x,x\ge2 +-\frac{1}{3}\left( \frac{x}{1}\right) \le 6 +-\frac{1}{3}\times -30mn +-\frac{1}{3}x+3>8 +-\frac{1}{3}x+3>9 +-\frac{1}{3}x>0 +-\frac{1}{3}x>1 +-\frac{1}{3}x>2 +-\frac{1}{3}x>3 +-\frac{1}{3}x>4 +-\frac{1}{3}x>4-3 +-\frac{1}{3}x>5 +-\frac{1}{3}x>6 +-\frac{1}{3}x\le-2 +-\frac{1}{4\left(x+2\right)^4}+C +-\frac{1}{4} +-\frac{1}{4} < x\le \frac{15}{4} +-\frac{1}{4} < x\le \frac{3}{4} +-\frac{1}{4} < x\le \frac{5}{4} +-\frac{1}{4} < x\le \frac{9}{4} +-\frac{1}{4}-\frac{x}{4}-5\ge-7 +-\frac{1}{4}<-1 +-\frac{1}{4}<-1\frac{1}{4} +-\frac{1}{4}<-2 +-\frac{1}{4}<-20 +-\frac{1}{4}<-\frac{3}{4} +-\frac{1}{4}<-\frac{5}{4} +-\frac{1}{4}6 +-\frac{1}{4}x>1 +-\frac{1}{4}x>2 +-\frac{1}{4}x>3 +-\frac{1}{4}x>4 +-\frac{1}{4}x>5 +-\frac{1}{4}x>5-4 +-\frac{1}{4}x>6-4 +-\frac{1}{4}x>7-4 +-\frac{1}{4}x>8-4 +-\frac{1}{4}x>9-4 +-\frac{1}{4}x\ge3 +-\frac{1}{4}x\le -3 +-\frac{1}{4}x\le 2 +-\frac{1}{4}x\left( \frac{-4}{1}\right) \ge \frac{2}{1}\left( \frac{-4}{1}\right) +-\frac{1}{4}x\left(4\right)>5\left(4\right) +-\frac{1}{4}x\times4>5\times4 +-\frac{1}{4}x\times\frac{1}{4}>3\times\frac{1}{4} +-\frac{1}{5} < x\le 1 +-\frac{1}{5} < x\le 2.2 +-\frac{1}{5} < x\le 3 +-\frac{1}{5} < x\le \frac{11}{5} +-\frac{1}{5} < x\le \frac{7}{5} +-\frac{1}{5} < x\le \frac{9}{5} +-\frac{1}{5}<-0.5 +-\frac{1}{5}<-1 +-\frac{1}{5}<-\frac{1}{2} +-\frac{1}{5}<-\frac{2}{5} +-\frac{1}{5}<-\frac{3}{5} +-\frac{1}{5}<-\frac{4}{5} +-\frac{1}{5}<-\frac{5}{5} +-\frac{1}{5}<\frac{-3}{5} +-\frac{1}{5}<\frac{-4}{5} +-\frac{1}{5}3 +-\frac{1}{5}x>1 +-\frac{1}{5}x>2 +-\frac{1}{5}x>3 +-\frac{1}{5}x>4 +-\frac{1}{5}x>7-5 +-\frac{1}{5}x\le-2 +-\frac{1}{5}x\left(\frac{1}{5}\right)>2\left(\frac{1}{5}\right) +-\frac{1}{6\left(2x-3\right)^3}+C +-\frac{1}{6x} +-\frac{1}{6}<-1.2 +-\frac{1}{6}<-\frac{1.7}{6} +-\frac{1}{6}<-\frac{1}{2} +-\frac{1}{6}<-\frac{2}{3} +-\frac{1}{6}<-\frac{4}{6} +-\frac{1}{6}<-\frac{5}{6} +-\frac{1}{6}\left( \frac{6}{1}\right) x\le \frac{-2}{1}\left( \frac{6}{1}\right) +-\frac{1}{6}x>0 +-\frac{1}{6}x>1 +-\frac{1}{6}x>2 +-\frac{1}{6}x>3 +-\frac{1}{6}x>8-6 +-\frac{1}{6}x\div -\frac{1}{6}\ge 2\div -\frac{1}{6} +-\frac{1}{6}x\ge3 +-\frac{1}{7}x+\frac{1}{7}>1+\frac{1}{7} +-\frac{1}{7}x>0 +-\frac{1}{7}x>1 +-\frac{1}{7}x>2 +-\frac{1}{7}x\div -\frac{1}{7}\ge -2\div -\frac{1}{7} +-\frac{1}{7}x\le2 +-\frac{1}{7}x\times7\le2\times7 +-\frac{1}{7}x\times\frac{7}{1}>1\times\frac{7}{1} +-\frac{1}{8\left(2x+3\right)^4}+C +-\frac{1}{8}<-1.6 +-\frac{1}{8}<-\frac{1}{6} +-\frac{1}{8}x>1 +-\frac{1}{8}x>18 +-\frac{1}{8}x>2 +-\frac{1}{8}x>9-8 +-\frac{1}{8}x\le -2 +-\frac{1}{8}x\le 2 +-\frac{1}{8}x\times-\frac{8}{1}\ge2\times-\frac{8}{1} +-\frac{1}{9}x>0 +-\frac{1}{9}x\left( -9\right) \ge -2\left( -9\right) +-\frac{1}{9}x\left( -\frac{9}{1}\right) \ge 2\left( -\frac{9}{1}\right) +-\frac{1}{a} < -\frac{1}{b} +-\frac{1}{a}<-\frac{1}{b} +-\frac{1}{a}>-\frac{1}{b} +-\frac{1}{a}\le -\frac{1}{b} +-\frac{1}{a}\le-\frac{1}{b} +-\frac{1}{b}>-\frac{1}{a} +-\frac{1}{k} +-\frac{1}{n} +-\frac{2.20}{1.65}x+8\ge y +-\frac{2.5}{1}<-\frac{3}{1} +-\frac{20b}{4}-40 +-\frac{20x}{-20}<\frac{40}{-20} +-\frac{20x}{20}<-\frac{20}{20} +-\frac{20x}{20}>\frac{20}{20} +-\frac{20x}{9}+100\ge y +-\frac{20}{10}\frac{10x}{10} +-\frac{20}{29}>x +-\frac{20}{71}x +-\frac{224}{-14}x +-\frac{23}{29}>x +-\frac{23}{30}>x +-\frac{24x}{24}<-\frac{24}{24} +-\frac{24}{-24}>-\frac{3m}{-24} +-\frac{24}{22}\ge x +-\frac{24}{25} +-\frac{24}{4}>\frac{4x}{4} +-\frac{24}{7} +-\frac{255}{37}x +-\frac{25}{22}>x +-\frac{25}{36}x +-\frac{26}{23}>x +-\frac{26}{29}>x +-\frac{26}{30}>x +-\frac{26}{30}x+39\ge y +-\frac{270}{5}\le\left(F-32\right)\le\frac{315}{5} +-\frac{27t}{30} +-\frac{27x}{8} +-\frac{27z^6}{9z^6} +-\frac{27}{39}\ge x +-\frac{27}{55} +-\frac{27}{6561} +-\frac{27}{9}>\frac{9x}{9} +-\frac{280}{3}w^9 +-\frac{28p}{9} +-\frac{28}{-7}>-\frac{7m}{-7} +-\frac{28}{23}>x +-\frac{28}{38}\ge x +-\frac{29x}{-29} > \frac{-7}{-29} +-\frac{29}{17}\ge x +-\frac{29}{19}>x +-\frac{29}{51}\ge x +-\frac{2X}{3}\ge-10 +-\frac{2\sqrt{3}}{3} +-\frac{2b}{-2}>\frac{18}{-2} +-\frac{2m}{20} +-\frac{2x+1}{5} > -\frac{2}{5} +-\frac{2x^2}{72x} +-\frac{2x^3}{19} +-\frac{2x}{-2}<-\frac{10}{-2} +-\frac{2x}{-2}<-\frac{2}{-2} +-\frac{2x}{-2}<-\frac{4}{-2} +-\frac{2x}{-2}<-\frac{6}{-2} +-\frac{2x}{-2}<-\frac{8}{-2},-\frac{2x}{-2}>-\frac{14}{-2} +-\frac{2x}{-2}>-\frac{14}{-2} +-\frac{2x}{-2}>-\frac{16}{-2} +-\frac{2x}{-2}>-\frac{20}{-2} +-\frac{2x}{-2}>-\frac{4}{-2} +-\frac{2x}{-2}>-\frac{8}{-2} +-\frac{2x}{-2}>\frac{0}{-2} +-\frac{2x}{-2}>\frac{12}{-2} +-\frac{2x}{-2}>\frac{16}{-2} +-\frac{2x}{-2}\ge-\frac{16}{-2} +-\frac{2x}{-2}\ge\frac{14}{-2} +-\frac{2x}{-2}\ge\frac{4}{-2} +-\frac{2x}{-2}\ge\frac{6}{-2} +-\frac{2x}{-2}\le-\frac{2}{-2} +-\frac{2x}{-2}\le-\frac{4}{-2} +-\frac{2x}{-2}\le\frac{14}{-2} +-\frac{2x}{-2}\le\frac{6}{-2} +-\frac{2x}{14}\le\frac{14}{14} +-\frac{2x}{1}-4-\frac{10}{2} +-\frac{2x}{2}>-\frac{2}{2} +-\frac{2x}{2}>\frac{0}{2} +-\frac{2x}{2}>\frac{62}{2} +-\frac{2x}{2}>\frac{8}{2} +-\frac{2x}{2}\ge-\frac{14}{2} +-\frac{2x}{2}\ge-\frac{18}{2} +-\frac{2x}{2}\ge-\frac{2}{2} +-\frac{2x}{2}\ge-\frac{4}{2} +-\frac{2x}{2}\ge-\frac{8}{2} +-\frac{2x}{2}\ge\frac{-2}{2} +-\frac{2x}{2}\ge\frac{4}{2} +-\frac{2x}{2}\ge\frac{6}{2} +-\frac{2x}{2}\le\frac{14}{2} +-\frac{2x}{2}\le\frac{4}{2} +-\frac{2x}{3} +-\frac{2x}{3}+28 -\frac{2}{5} +-\frac{2x}{6}<0 +-\frac{2y}{-2}\le-\frac{14}{-2} +-\frac{2}{-1x^2} +-\frac{2}{-2}x<\frac{0}{-2} +-\frac{2}{1} +-\frac{2}{1}<-\frac{3}{1} +-\frac{2}{1}<-\frac{4}{1} +-\frac{2}{21c^{6}} +-\frac{2}{2x^2-3x^2} +-\frac{2}{2}<-\frac{4}{2} +-\frac{2}{2}<-\frac{8}{2} +-\frac{2}{2}>\frac{2x}{2} +-\frac{2}{2}>x +-\frac{2}{2}\le x +-\frac{2}{2}x>-\frac{18}{2} +-\frac{2}{3} +-\frac{2}{3}<-1 +-\frac{2}{3}<-1\frac{1}{6} +-\frac{2}{3}<-1\frac{2}{3} +-\frac{2}{3}<-2 +-\frac{2}{3}<-3 +-\frac{2}{3}<-\frac{10}{6} +-\frac{2}{3}<-\frac{3}{3} +-\frac{2}{3}<-\frac{4}{3} +-\frac{2}{3}<-\frac{5}{3} +-\frac{2}{3}<-\frac{6}{3} +-\frac{2}{3}<-\frac{7}{6} +-\frac{2}{3}<\frac{7}{-6} +-\frac{2}{3}x +-\frac{2}{3}\le x\le4 +-\frac{2}{3}\le x\le5 +-\frac{2}{3}\le x\le6 +-\frac{2}{3}x+28 < y +-\frac{2}{3}x+28x +-\frac{2}{5}\le x\le3 +-\frac{2}{5}\le x\le4 +-\frac{2}{5}\le x\le6 +-\frac{2}{6}<-1 +-\frac{2}{6}<-4 +-\frac{2}{6}<-\frac{4}{6} +-\frac{2}{6}<-\frac{5}{6} +-\frac{2}{7}\times 7^{n} +-\frac{2}{\left(x+2\right)^3}+C +-\frac{3.33}{10}<-\frac{4.6}{10} +-\frac{3.3}{2}\le x\le-\frac{2.7}{2} +-\frac{3.5}{2}\le x\le-\frac{2.5}{2} +-\frac{3.5}{4}\le x\le-\frac{2.5}{4} +-\frac{3.7}{4}\le\frac{4x}{4}\le-\frac{2.3}{4} +-\frac{3.9}{2}\le x\le-\frac{2.1}{2} +-\frac{3072m^{18}}{3m^{13}} +-\frac{30}{10}<-4 +-\frac{30}{17}>x +-\frac{30}{19}>x +-\frac{30}{3}<-\frac{39}{3} +-\frac{30}{52}\ge x +-\frac{30}{6}>x +-\frac{30}{\frac{5}{9}}+32\le F\le\frac{35}{\frac{5}{9}}+32 +-\frac{30}{\frac{5}{9}}\le F-32\le\frac{35}{\frac{5}{9}} +-\frac{30}{\frac{5}{9}}\le\frac{\frac{5}{9}}{\frac{5}{9}}\left(F-32\right)\le\frac{35}{\frac{5}{9}} +-\frac{31}{19}\ge x +-\frac{31}{21}\ge x +-\frac{31}{25}>\frac{25}{25}x +-\frac{31}{25}>x +-\frac{31}{27}>x +-\frac{31}{9}\ge x +-\frac{32}{3} +-\frac{33}{100}<-1 +-\frac{33}{20}\ge x +-\frac{33}{43}>x +-\frac{34}{51}>x +-\frac{36}{11} +-\frac{36}{12}>x +-\frac{36}{24}x +-\frac{37}{22}>x +-\frac{38}{56}>x +-\frac{39}{28}>\frac{28x}{28} +-\frac{39}{28}>x +-\frac{39}{29}>x +-\frac{39}{54}\ge x +-\frac{39}{7}>x +-\frac{3\pi}{4}\le120\pi t-\frac{3\pi}{4}\le\pi-\frac{3\pi}{4} +-\frac{3\pi}{4}\le120\pi t-\frac{3\pi}{4}\le\pi\left(1-\frac{3}{4}\right) +-\frac{3\sqrt{7m}}{\sqrt{m}} +-\frac{3mn}{4}-\frac{3mp}{4}+\frac{7m}{4} +-\frac{3x}{-3}<-\frac{0}{3} +-\frac{3x}{-3}<-\frac{12}{-3} +-\frac{3x}{-3}<-\frac{27}{-3} +-\frac{3x}{-3}>-\frac{4}{-3} +-\frac{3x}{-3}>\frac{2}{-3} +-\frac{3x}{-3}\ge-\frac{6}{-3} +-\frac{3x}{-3}\ge\frac{12}{-3} +-\frac{3x}{-3}\le \frac{-6}{-3} +-\frac{3x}{-3}\le\frac{12}{-3} +-\frac{3x}{-3}\le\frac{9}{-3} +-\frac{3x}{2}\ge-15 +-\frac{3x}{2}\ge-9 +-\frac{3x}{2}\ge18-24 +-\frac{3x}{2}\ge6 +-\frac{3x}{2}\times2\ge-9\times2 +-\frac{3x}{35} +-\frac{3x}{3} +-\frac{3x}{3}<-\frac{27}{3} +-\frac{3x}{3}<-\frac{9}{3} +-\frac{3x}{3}<\frac{12}{3} +-\frac{3x}{3}<\frac{2}{3} +-\frac{3x}{3}<\frac{3}{3} +-\frac{3x}{3}>\frac{0}{-3} +-\frac{3x}{3}>\frac{0}{3} +-\frac{3x}{3}>\frac{3}{3} +-\frac{3x}{3}\ge-\frac{3}{3} +-\frac{3x}{3}\ge\frac{3}{3} +-\frac{3x}{3}\ge\frac{6}{3} +-\frac{3x}{3}\ge\frac{9}{3} +-\frac{3x}{3}\le-\frac{18}{3} +-\frac{3x}{3}\le\frac{18}{3} +-\frac{3x}{3}\le\frac{6}{3} +-\frac{3x}{3}\le\frac{9}{3} +-\frac{3x}{40}<0 +-\frac{3x}{4}\ge-21 +-\frac{3x}{4}\ge-3 +-\frac{3x}{4}\ge-6 +-\frac{3x}{5} +-\frac{3x}{5}\ge-24 +-\frac{3x}{6}\ge\frac{6}{6} +-\frac{3x}{6}\le-1 +-\frac{3x}{70} +-\frac{3y}{-3}>\frac{12-4x}{-3} +-\frac{3y}{-3}\le-\frac{12}{-3} +-\frac{3}{-2}\ge x>-0.5 +-\frac{3}{-2}\ge x>\frac{1}{-2} +-\frac{3}{-4}\ge x>\frac{1}{-4} +-\frac{3}{-4}\ge-\frac{4x}{-4}>\frac{1}{-4} +-\frac{3}{-5} +-\frac{3}{10}<-1 +-\frac{3}{10}<-\frac{5}{10} +-\frac{3}{11} +-\frac{3}{1}<-4 +-\frac{3}{1}<-\frac{5}{1} +-\frac{3}{1}>-1 +-\frac{3}{2} < x\le 2 +-\frac{3}{2} < x\le \frac{11}{2} +-\frac{3}{2} < x\le \frac{5}{2} +-\frac{3}{2} < x\le \frac{9}{2} +-\frac{3}{2}<-2 +-\frac{3}{2}<-\frac{11}{6} +-\frac{3}{2}<-\frac{5}{2} +-\frac{3}{2}<-\frac{6}{2} +-\frac{3}{2}<-\frac{7}{2} +-\frac{3}{2}<-t<-\frac{1}{2} +-\frac{3}{2}x +-\frac{3}{2}\ge x +-\frac{3}{2}\le x\le4 +-\frac{3}{2}\le x\le6 +-\frac{3}{2}\le-x<\frac{1}{2} +-\frac{3}{2}x +-\frac{3}{2}x\ge-21 +-\frac{3}{3}<-\frac{3x}{3} +-\frac{3}{3}>-\frac{1}{3} +-\frac{3}{3}x\le\frac{3}{3} +-\frac{3}{40}x<0 +-\frac{3}{4\sqrt{6}} +-\frac{3}{4p} +-\frac{3}{4} < x\le \frac{5}{4} +-\frac{3}{4}<-2 +-\frac{3}{4}<-28 +-\frac{3}{4}<-\frac{28}{1} +-\frac{3}{4}<-\frac{5}{4} +-\frac{3}{4}<-\frac{6}{4} +-\frac{3}{4}<-\frac{7}{4} +-\frac{3}{4}-\frac{3}{7} +-\frac{3}{5}>x>-2 +-\frac{3}{5}\le x\le2 +-\frac{3}{5}\le x\le4 +-\frac{3}{5}\le x\le6 +-\frac{3}{5}\le-\frac{5x}{5}<\frac{1}{5} +-\frac{3}{6}<-\frac{5}{6} +-\frac{3}{70}x<0 +-\frac{3}{7}<-27 +-\frac{3}{7}<-\frac{27}{1} +-\frac{3}{9}<-\frac{13}{3} +-\frac{3}{x^{7}y^{6}} +-\frac{4.5}{2}<-\frac{12}{2} +-\frac{4.5}{2}<-\frac{6}{2} +-\frac{40x}{40}>-\frac{40}{40} +-\frac{40}{58}>x +-\frac{40}{99} +-\frac{40}{p^6q^{11}} +-\frac{42}{17}>x +-\frac{42}{6}>x +-\frac{43}{42}\ge x +-\frac{43}{56}>x +-\frac{44}{40}>x +-\frac{45mnp}{-72mn} +-\frac{45x^2yz}{72}\times\frac{7x}{-5y^2} +-\frac{45xy}{22} +-\frac{45}{5k} +-\frac{45}{5} +-\frac{45}{5}\le\frac{5\left(F-32\right)}{5}\le\frac{360}{5} +-\frac{45}{5}\le\frac{\left(5F-160\right)}{5}\le\frac{360}{5} +-\frac{45}{7}\ge x +-\frac{45}{9}\le\frac{5}{9}F-17\frac{7}{9}\le\frac{360}{9} +-\frac{45}{9}\le\frac{5}{9}F-\frac{160}{9}\le\frac{360}{9} +-\frac{46}{17}>x +-\frac{47}{30}\ge x +-\frac{47}{54}>x +-\frac{48}{-32}>-\frac{32t}{-32}>-\frac{16}{-32} +-\frac{48}{-32}>\frac{-32t}{-32}>-\frac{16}{-32} +-\frac{48}{-32}>t>-\frac{16}{-32} +-\frac{48}{32}<-\frac{32t}{32}<-\frac{16}{32} +-\frac{48}{32}<-\frac{32}{32}t<-\frac{16}{32} +-\frac{48}{32}<-t<-\frac{16}{32} +-\frac{49}{24}x +-\frac{49}{4}-\frac{47}{4} +-\frac{4w}{9} +-\frac{4x^2}{4}-26x-48+5x +-\frac{4x^{-12}}{45} +-\frac{4xy^3}{-12ywx}\times\frac{3w^2}{15wx} +-\frac{4x}{-4}>-\frac{40}{-4} +-\frac{4x}{-4}>\frac{24}{-4} +-\frac{4x}{-4}\ge\frac{12}{-4} +-\frac{4x}{-4}\ge\frac{4}{-4} +-\frac{4x}{-4}\le\frac{16}{-4} +-\frac{4x}{-4}\le\frac{20}{-4} +-\frac{4x}{28}<\frac{28}{28} +-\frac{4x}{28}\le\frac{28}{28} +-\frac{4x}{3} +-\frac{4x}{3}\ge-12 +-\frac{4x}{3}\ge-16 +-\frac{4x}{3}\ge-24 +-\frac{4x}{3}\ge-28 +-\frac{4x}{3}\ge-4 +-\frac{4x}{3}\ge-8 +-\frac{4x}{3}\ge12 +-\frac{4x}{3}\ge12-20 +-\frac{4x}{3}\ge16 +-\frac{4x}{3}\ge20 +-\frac{4x}{3}\ge28 +-\frac{4x}{3}\ge4 +-\frac{4x}{3}\ge4-32 +-\frac{4x}{3}\ge4-36 +-\frac{4x}{3}\ge8 +-\frac{4x}{3}\ge\frac{-12}{1} +-\frac{4x}{45}<0 +-\frac{4x}{4}<\frac{16}{4} +-\frac{4x}{4}>-\frac{0}{4} +-\frac{4x}{4}>-\frac{28}{4} +-\frac{4x}{4}>-\frac{8}{4} +-\frac{4x}{4}>\frac{0}{-4} +-\frac{4x}{4}>\frac{0}{4} +-\frac{4x}{4}>\frac{4}{4} +-\frac{4x}{4}\ge\frac{12}{4} +-\frac{4x}{4}\le-\frac{8}{4} +-\frac{4x}{4}\le\frac{24}{4} +-\frac{4x}{4}\le\frac{8}{4} +-\frac{4x}{5}+8\ge20 +-\frac{4x}{5}\ge12 +-\frac{4y}{6} +-\frac{4}{-2}\ge-\frac{2x}{-2}>\frac{2}{-2} +-\frac{4}{-4}\ge x>\frac{2}{-4} +-\frac{4}{11} +-\frac{4}{1} +-\frac{4}{2}<\frac{2x}{2} +-\frac{4}{2}<\frac{2}{2}\left(x+1\right) +-\frac{4}{2}>\frac{2x}{2} +-\frac{4}{2}\le\frac{2x}{2} +-\frac{4}{3}<-2 +-\frac{4}{3}<-\frac{11}{6} +-\frac{4}{3}<-\frac{5}{3} +-\frac{4}{3}<-\frac{6}{3} +-\frac{4}{3}<-\frac{7}{3} +-\frac{4}{3}<-\frac{8}{3} +-\frac{4}{3}>-\frac{5}{3} +-\frac{4}{3}\ge x\text{ or } x\ge2 +-\frac{4}{3}\le x\le2 +-\frac{4}{3}\le x\le5 +-\frac{4}{3}\le x\le6 +-\frac{4}{3}x\ge16 +-\frac{4}{3}x\ge24 +-\frac{4}{3}x\ge8 +-\frac{4}{45v^{2}} +-\frac{4}{45}x<0 +-\frac{4}{4}<-\frac{8}{4} +-\frac{4}{4}\ge\frac{4x}{4} +-\frac{4}{5} +-\frac{4}{5}<-1\frac{1}{2} +-\frac{4}{5}<-1\frac{1}{5} +-\frac{4}{5}<-1\frac{3}{5} +-\frac{4}{5}<-1\frac{4}{25} +-\frac{4}{5}<-\frac{6}{5} +-\frac{4}{5}<-\frac{7}{5} +-\frac{4}{5}<-\frac{8}{5} +-\frac{4}{5}x +-\frac{53}{25}>x +-\frac{54}{6}<-\frac{72}{6} +-\frac{54}{9}<-\frac{9m}{9} +-\frac{54}{9}>\frac{9x}{9} +-\frac{55tv}{48uw} +-\frac{55xy}{84} +-\frac{55}{49}\ge x +-\frac{56x}{56}>\frac{31}{56} +-\frac{56}{19}>x +-\frac{57}{30}>x +-\frac{59}{38}>x +-\frac{59}{8}\le x +-\frac{5\left(9y+16\right)}{5\left(60\right)} +-\frac{5a}{256} +-\frac{5c}{1} +-\frac{5m}{2} +-\frac{5u^{6}}{15u^{14}} +-\frac{5ua^3}{4}+\frac{3ut^5}{4}-\frac{3u}{4} +-\frac{5u}{206} +-\frac{5x+20}{35}+\frac{7x+21}{35}<-\frac{21}{35} +-\frac{5x}{-5}<\frac{10}{-5} +-\frac{5x}{-5}>-\frac{15}{-5} +-\frac{5x}{-5}>\frac{0}{-5} +-\frac{5x}{-5}>\frac{10}{-5} +-\frac{5x}{-5}>\frac{45}{-5} +-\frac{5x}{-5}\le \frac{5}{-5} +-\frac{5x}{-5}\le\frac{15}{-5} +-\frac{5x}{-5}\le\frac{20}{-5} +-\frac{5x}{-5}\le\frac{5}{-5} +-\frac{5x}{24}<0 +-\frac{5x}{300}+\frac{x}{12}-5\ge0 +-\frac{5x}{36}<0 +-\frac{5x}{4}\ge20 +-\frac{5x}{5}<\frac{4}{5} +-\frac{5x}{5}>-\frac{20}{5} +-\frac{5x}{5}>\frac{0}{5} +-\frac{5x}{5}>\frac{5}{5} +-\frac{5x}{5}\ge-\frac{50}{5} +-\frac{5x}{5}\ge\frac{10}{5} +-\frac{5x}{5}\le-\frac{15}{5} +-\frac{5x}{5}\le\frac{10}{5} +-\frac{5x}{5}\le\frac{25}{5} +-\frac{5x}{6}+25\ge y +-\frac{5x}{6}\ge-5 +-\frac{5y}{-5}\le-\frac{20}{-5} +-\frac{5y}{5}\ge-\frac{25}{5} +-\frac{5}{-2}\frac{3}{-4} +-\frac{5}{-4}\ge-\frac{4}{-4}x>\frac{3}{-4} +-\frac{5}{-5}\ge-\frac{5x}{-5}>\frac{1}{-5} +-\frac{5}{2} +-\frac{5}{2} < x\le \frac{7}{2} +-\frac{5}{2}<-3 +-\frac{5}{2}<-4 +-\frac{5}{2}<-45 +-\frac{5}{2}<-5 +-\frac{5}{2}<-\frac{13}{4} +-\frac{5}{2}<-\frac{6}{2} +-\frac{5}{2}<-\frac{7}{2} +-\frac{5}{2}<-\frac{9}{2} +-\frac{5}{2}<-t<-\frac{1}{2} +-\frac{5}{2}x +-\frac{5}{3}\ge x +-\frac{5}{3}\le x +-\frac{5}{3}\le x\le4 +-\frac{5}{3}x+40\le y +-\frac{5}{4} < x\le \frac{7}{4} +-\frac{5}{4} < x\le \frac{9}{4} +-\frac{5}{4}<-2 +-\frac{5}{4}<-\frac{7}{4} +-\frac{5}{4}<-\frac{8}{4} +-\frac{5}{4}<-\frac{9}{4} +-\frac{5}{4}x>-3 +-\frac{5}{4}\le x\le3 +-\frac{5}{4}\le x\le6 +-\frac{5}{4}\le-\frac{4x}{4}<\frac{3}{4} +-\frac{5}{4}x+10\ge y +-\frac{5}{5}<\frac{5x}{5} +-\frac{5}{5}>\frac{5x}{5} +-\frac{5}{5}\le-\frac{5x}{5}<\frac{1}{5} +-\frac{5}{5}\le-\frac{5}{5}x<\frac{3}{5} +-\frac{5}{5}x\ge\frac{10}{5} +-\frac{5}{6}<-1.5 +-\frac{5}{6}<-1\frac{1}{6} +-\frac{5}{6}<-\frac{7}{6} +-\frac{5}{6}<-\frac{8}{6} +-\frac{5}{6}<-\frac{9}{6} +-\frac{5}{6}<\frac{8}{-6} +-\frac{5}{8}>x +-\frac{5}{9}\le\frac{\frac{5}{9}\left(F-32\right)}{9}\le\frac{35}{9} +-\frac{5}{\frac{5}{9}}\le F-32\le\frac{40}{\frac{5}{9}} +-\frac{5}{\frac{5}{9}}\le\frac{\frac{5}{9}\left(F-32\right)}{\frac{5}{9}}\le\frac{40}{\frac{5}{9}} +-\frac{60x}{3600}+\frac{300x}{3600}-5\ge0 +-\frac{60}{20}\ge-\frac{20}{20}x +-\frac{62}{18}\ge x +-\frac{62}{54}>x +-\frac{63}{-7}x +-\frac{64}{36}x +-\frac{69y+36}{180} +-\frac{69}{25}>x +-\frac{6a^5}{42a^{12}} +-\frac{6d^4}{8d^6} +-\frac{6my^2}{35} +-\frac{6u^{5}}{2}+36 +-\frac{6v}{v} +-\frac{6x^2}{2}-\frac{24x}{2}-36x-144+4x +-\frac{6x^3}{35x^8} +-\frac{6x^3}{35x^{3+5}} +-\frac{6x}{-6}<-\frac{6}{-6} +-\frac{6x}{-6}<\frac{36}{-6} +-\frac{6x}{-6}>-\frac{30}{-6} +-\frac{6x}{-6}>-\frac{5}{-6} +-\frac{6x}{-6}>-\frac{6}{-6} +-\frac{6x}{-6}\ge \frac{6}{-6} +-\frac{6x}{-6}\le\frac{12}{-6} +-\frac{6x}{-6}\le\frac{18}{-6} +-\frac{6x}{-6}\le\frac{6}{-6} +-\frac{6x}{2} +-\frac{6x}{5}\ge18 +-\frac{6x}{5}\ge6 +-\frac{6x}{6}<-\frac{60}{6} +-\frac{6x}{6}<\frac{18}{6} +-\frac{6x}{6}<\frac{30}{6} +-\frac{6x}{6}>-\frac{30}{6} +-\frac{6x}{6}>-\frac{6}{6} +-\frac{6x}{6}>\frac{24}{6} +-\frac{6x}{6}\ge-\frac{36}{6} +-\frac{6x}{6}\ge\frac{24}{6} +-\frac{6x}{6}\ge\frac{6}{6} +-\frac{6y^2}{y^9} +-\frac{6}{-16}>x +-\frac{6}{-2}\ge-\frac{2x}{-2}>\frac{4}{-2} +-\frac{6}{-4}\ge x>\frac{2}{-4} +-\frac{6}{-5}\ge x>\frac{2}{-5} +-\frac{6}{-5}\ge-\frac{5x}{-5}>\frac{2}{-5} +-\frac{6}{-6}x>\frac{30}{-6} +-\frac{6}{10}<-25 +-\frac{6}{1}\times\frac{9}{1}\le\left(F-32\right)\le\frac{7}{1}\times\frac{9}{1} +-\frac{6}{2}<-\frac{8}{2} +-\frac{6}{2}<\frac{2x}{2} +-\frac{6}{2}>\frac{2x}{2} +-\frac{6}{2}\le-\frac{2x}{2}<\frac{2}{2} +-\frac{6}{2}\le-x<\frac{4}{2} +-\frac{6}{35x^5} +-\frac{6}{3}+5>Y +-\frac{6}{3}<-\frac{10}{3} +-\frac{6}{3}<-\frac{9}{3} +-\frac{6}{3}\frac{3x}{3} +-\frac{6}{4}<-\frac{10}{4} +-\frac{6}{4}<-\frac{9}{4} +-\frac{6}{4}\frac{6x}{6} +-\frac{6}{6}x\ge\frac{0}{-6} +-\frac{6}{95v^2} +-\frac{6}{y^7} +-\frac{70}{31}>x +-\frac{70}{57}x +-\frac{74}{24}>x +-\frac{75x}{70}+\frac{98x}{70}>-4 +-\frac{76}{20}>x +-\frac{76}{76}\ge-\frac{76x}{76} +-\frac{77}{20} +-\frac{78}{58}>x +-\frac{7\left(x+9\right)}{-7}\le-\frac{56}{-7} +-\frac{7t}{12} +-\frac{7w^{5}z^{2}}{2}-\frac{9w^{5}y}{2}+\frac{3w^{5}}{2} +-\frac{7x^2}{42x^{12}} +-\frac{7x^7}{40x^{10}} +-\frac{7x}{-7}\le\frac{14}{-7} +-\frac{7x}{-7}\le\frac{28}{-7} +-\frac{7x}{2} +-\frac{7x}{3}<-\frac{29}{3} +-\frac{7x}{60}<0 +-\frac{7x}{7}>-\frac{56}{7} +-\frac{7x}{7}\ge\frac{35}{7} +-\frac{7x}{7}\ge\frac{7}{7} +-\frac{7x}{7}\le\frac{-49}{7} +-\frac{7x}{\left(-7\right)}<-\frac{56}{\left(-7\right)} +-\frac{7z^{5}w}{3}-\frac{4y^{3}w}{3}+\frac{4w}{3} +-\frac{7}{-2}\ge x>\frac{3}{-2} +-\frac{7}{-2}\ge x>\frac{5}{-2} +-\frac{7}{-2}\ge-\frac{2x}{-2}>\frac{3}{-2} +-\frac{7}{-3}>x +-\frac{7}{-4} +-\frac{7}{-4}\ge x>-\frac{1}{4} +-\frac{7}{-4}\ge x>\frac{3}{-4} +-\frac{7}{-4}\ge x>\frac{5}{-4} +-\frac{7}{-5}\ge x>\frac{5}{-5} +-\frac{7}{-6}x +-\frac{7}{8}-\frac{17}{8} t > \frac{-48}{-32} +-\frac{80}{-32}>-\frac{32t}{-32}>-\frac{48}{-32} +-\frac{80}{-32}>t>-\frac{16}{-32} +-\frac{80}{32}<-\frac{32t}{32}<-\frac{16}{32} +-\frac{80}{32}<-\frac{32t}{32}<-\frac{48}{32} +-\frac{80}{32}<-\frac{32}{32}t<-\frac{16}{32} +-\frac{80}{32}<-t<-\frac{48}{32} +-\frac{80}{32}<\frac{-32t}{32}<-\frac{48}{32} +-\frac{81}{12}>m +-\frac{81}{20}\frac{72}{-8} +-\frac{8x}{-8}\ge-\frac{64}{-8} +-\frac{8x}{-8}\le\frac{8}{-8} +-\frac{8x}{8}<-\frac{72}{8} +-\frac{8x}{8}<-\frac{8}{8} +-\frac{8x}{8}<\frac{32}{8} +-\frac{8x}{8}>\frac{0}{8} +-\frac{8x}{8}\ge-\frac{24}{8} +-\frac{8x}{8}\ge\frac{32}{8} +-\frac{8x}{8}\le-\frac{40}{8} +-\frac{8x}{8}\le-\frac{56}{8} +-\frac{8y}{-8}\le-\frac{40}{-8} +-\frac{8y}{8}\ge-\frac{40}{8} +-\frac{8}{-2}\le-\frac{2x}{-2} +-\frac{8}{-5}\ge x>\frac{6}{-5} +-\frac{8}{-5}\ge-\frac{5x}{-5}>\frac{4}{-5} +-\frac{8}{12}\ge X +-\frac{8}{15x^7} +-\frac{8}{2}<\frac{2x}{2} +-\frac{8}{2}>x +-\frac{8}{2}\ge\frac{2x}{2} +-\frac{8}{2}\le\frac{2x}{2}\le-\frac{2}{2} +-\frac{8}{2}\le\frac{2x}{2}\le\frac{2}{2} +-\frac{8}{31} +-\frac{8}{3}<-4 +-\frac{8}{3}<-\frac{11}{3} +-\frac{8}{3}<-\frac{12}{3} +-\frac{8}{4}<-\frac{10}{4} +-\frac{8}{4}<\frac{10}{-4} +-\frac{8}{4}\frac{8x}{8} +-\frac{8}{8}>x +-\frac{90wyz}{-81zw} +-\frac{90}{5}\le\frac{5}{5}\left(F-32\right)\le\frac{180}{5} +-\frac{95}{3}\le x\le-\frac{10}{9} +-\frac{9x-20}{\left(x+2\right)\left(x-2\right)} +-\frac{9x}{-9}>-\frac{11}{-9} +-\frac{9x}{-9}>\frac{18}{-9} +-\frac{9x}{-9}\le\frac{18}{-9} +-\frac{9x}{9}<-\frac{8}{9} +-\frac{9x}{9}<\frac{27}{9} +-\frac{9x}{9}<\frac{4}{9} +-\frac{9x}{9}>-\frac{81}{9} +-\frac{9x}{9}>\frac{0}{9} +-\frac{9x}{9}\ge\frac{18}{9} +-\frac{9x}{9}\le\frac{45}{9} +-\frac{9y+16}{60} +-\frac{9z^2}{3z^2} +-\frac{9z^2}{mz^2} +-\frac{9}{-2}\ge x>\frac{5}{-2} +-\frac{9}{-2}\ge x>\frac{7}{-2} +-\frac{9}{-2}\ge-\frac{2x}{-2}>\frac{1}{-2} +-\frac{9}{-2}\ge-\frac{2x}{-2}>\frac{5}{-2} +-\frac{9}{-2}\ge-\frac{2x}{-2}>\frac{7}{-2} +-\frac{9}{-4}\ge x>\frac{3}{-4} +-\frac{9}{-4}\ge x>\frac{7}{-4} +-\frac{9}{-4}\ge-\frac{4x}{-4}>\frac{3}{-4} +-\frac{9}{-5}\ge x>-\frac{7}{5} +-\frac{9}{-5}\ge x>\frac{1}{-5} +-\frac{9}{-5}\ge x>\frac{3}{-5} +-\frac{9}{-5}\ge x>\frac{7}{-5} +-\frac{9}{-5}\ge-\frac{5x}{-5}>\frac{3}{-5} +-\frac{9}{-5}\ge-\frac{5x}{-5}>\frac{7}{-5} +-\frac{9}{1} +-\frac{9}{20} +-\frac{9}{2}<-6 +-\frac{9}{2}<-\frac{13}{2} +-\frac{9}{2}\ge x +-\frac{9}{2}\le-\frac{2x}{2}<\frac{7}{2} +-\frac{9}{36}x +-\frac{9}{3}\le-\frac{2x}{3}<\frac{3}{3} +-\frac{9}{40}\frac{7}{\frac{1}{2}} +-\frac{\frac{2}{25}x^2}{2}+\frac{2}{5}x+c +-\frac{\frac{2}{3}x}{-\frac{2}{3}}\le\frac{2}{-\frac{2}{3}} +-\frac{\left(3\sqrt{5}+18\right)}{31} +-\frac{\left(4-5x\right)^6}{5}+C +-\frac{\left(7-6x\right)^{\frac{3}{2}}}{9}+C +-\frac{\sqrt{10}}{8} +-\frac{\sqrt{6}}{8} +-\frac{m}{-1}<\frac{16}{-1} +-\frac{m}{10} +-\frac{m}{7} +-\frac{m}{9} +-\frac{p}{2}\le11 +-\frac{x^2}{36x} +-\frac{xy}{12y}\times\frac{4y^2}{-wx}\times\frac{3w^2}{15wx} +-\frac{x} {13}\le 21 +-\frac{x}{-1}<\frac{12}{-1} +-\frac{x}{-1}<\frac{15}{-1} +-\frac{x}{-1}>-\frac{18}{-1} +-\frac{x}{-1}>-\frac{35}{-1} +-\frac{x}{-1}>\frac{25}{-1} +-\frac{x}{-1}\ge-\frac{16}{-1} +-\frac{x}{-1}\ge-\frac{2}{-1} +-\frac{x}{-1}\ge-\frac{3}{-1} +-\frac{x}{-1}\ge\frac{112}{-1} +-\frac{x}{-1}\ge\frac{11}{-1} +-\frac{x}{-1}\ge\frac{204}{-1} +-\frac{x}{-1}\ge\frac{24}{-1} +-\frac{x}{-1}\ge\frac{288}{-1} +-\frac{x}{-1}\ge\frac{32}{-1} +-\frac{x}{-1}\ge\frac{38}{-1} +-\frac{x}{-1}\le\frac{12}{-1} +-\frac{x}{-1}\le\frac{14}{-1} +-\frac{x}{-1}\le\frac{17}{-1} +-\frac{x}{-1}\le\frac{1}{-1} +-\frac{x}{-1}\le\frac{25}{-1} +-\frac{x}{-2}>8 +-\frac{x}{-3}\times-3<6\times-3 +-\frac{x}{-6}>5 +-\frac{x}{-6}>7 +-\frac{x}{-9}>2 +-\frac{x}{-9}>\frac{3}{-9} +-\frac{x}{-b}>3 +-\frac{x}{10}-3\le6 +-\frac{x}{10}\le 13 +-\frac{x}{10}\le10 +-\frac{x}{10}\le11 +-\frac{x}{10}\le12 +-\frac{x}{10}\le14 +-\frac{x}{10}\le15 +-\frac{x}{10}\le17 +-\frac{x}{10}\le21 +-\frac{x}{10}\le3+5 +-\frac{x}{10}\le30 +-\frac{x}{10}\le33 +-\frac{x}{10}\le38 +-\frac{x}{10}\le6 +-\frac{x}{10}\le7 +-\frac{x}{10}\le8 +-\frac{x}{10}\le9 +-\frac{x}{110} +-\frac{x}{11}-12\le8 +-\frac{x}{11}<0 +-\frac{x}{11}\le17 +-\frac{x}{11}\le19 +-\frac{x}{11}\le20 +-\frac{x}{11}\le24 +-\frac{x}{11}\le25 +-\frac{x}{11}\le30 +-\frac{x}{11}\le31 +-\frac{x}{11}\le33 +-\frac{x}{11}\le36 +-\frac{x}{12}<0 +-\frac{x}{12}\le 16 +-\frac{x}{12}\le 2+14 +-\frac{x}{12}\le 21 +-\frac{x}{12}\le 23 +-\frac{x}{12}\le 24 +-\frac{x}{12}\le 32 +-\frac{x}{12}\le 8 +-\frac{x}{12}\le12 +-\frac{x}{12}\le23 +-\frac{x}{12}\le29 +-\frac{x}{13}-10\le 1 +-\frac{x}{13}<17 +-\frac{x}{13}\le 1+10 +-\frac{x}{13}\le 11 +-\frac{x}{13}\le14 +-\frac{x}{13}\le17 +-\frac{x}{13}\le19 +-\frac{x}{13}\le24 +-\frac{x}{13}\le27 +-\frac{x}{13}\le28 +-\frac{x}{13}\le31 +-\frac{x}{14}\le11 +-\frac{x}{14}\le20 +-\frac{x}{14}\le22 +-\frac{x}{15} < 15 +-\frac{x}{15} < 26 +-\frac{x}{15}\le 15 +-\frac{x}{15}\le 26 +-\frac{x}{15}\le13 +-\frac{x}{15}\le15 +-\frac{x}{15}\le18+11 +-\frac{x}{15}\le6 +-\frac{x}{16}-13+13\le5+13 +-\frac{x}{16}-13\le5 +-\frac{x}{16}\le 18 +-\frac{x}{16}\le11+14 +-\frac{x}{16}\le14 +-\frac{x}{16}\le15 +-\frac{x}{16}\le18 +-\frac{x}{16}\le23 +-\frac{x}{16}\le25 +-\frac{x}{16}\le29 +-\frac{x}{16}\le31 +-\frac{x}{16}\le32 +-\frac{x}{17} < 26-x +-\frac{x}{17}-17+17\le2+17 +-\frac{x}{17}\le 12 +-\frac{x}{17}\le 19 +-\frac{x}{17}\le 2+17 +-\frac{x}{17}\le 20 +-\frac{x}{17}\le 36 +-\frac{x}{17}\le19 +-\frac{x}{17}\le22 +-\frac{x}{17}\le23 +-\frac{x}{17}\le25 +-\frac{x}{17}\le26 +-\frac{x}{17}\le27 +-\frac{x}{17}\le33 +-\frac{x}{17}\times-17\ge19\times-17 +-\frac{x}{18}-5+5\le 19+5 +-\frac{x}{18}-8+8\le7+8 +-\frac{x}{18}-\frac{342}{18}\le 6 +-\frac{x}{18}\le 14 +-\frac{x}{18}\le 24 +-\frac{x}{18}\le13 +-\frac{x}{18}\le15 +-\frac{x}{18}\le16 +-\frac{x}{18}\le21 +-\frac{x}{18}\le28 +-\frac{x}{18}\le31 +-\frac{x}{18}\le33 +-\frac{x}{18}\times18\le15\times18 +-\frac{x}{19} +-\frac{x}{19}-19\le19 +-\frac{x}{19}\le 20 +-\frac{x}{19}\le 26 +-\frac{x}{19}\le 29 +-\frac{x}{19}\le 5 +-\frac{x}{19}\le10 +-\frac{x}{19}\le11+6 +-\frac{x}{19}\le12 +-\frac{x}{19}\le16 +-\frac{x}{19}\le17 +-\frac{x}{19}\le19 +-\frac{x}{19}\le21 +-\frac{x}{19}\le3 +-\frac{x}{19}\le38 +-\frac{x}{19}\left(-\frac{19}{1}\right)\ge17\left(-\frac{19}{\left(1\right)}\right) +-\frac{x}{1}<-\frac{1}{1} +-\frac{x}{1}<-\frac{2}{1} +-\frac{x}{1}<-\frac{3}{1} +-\frac{x}{1}>-\frac{4}{1} +-\frac{x}{1}>\frac{11}{1} +-\frac{x}{1}\ge\frac{25}{1} +-\frac{x}{1}\ge\frac{28}{1} +-\frac{x}{1}\le-\frac{11}{1} +-\frac{x}{1}\le-\frac{1}{1} +-\frac{x}{1}\le-\frac{4}{1} +-\frac{x}{1}\le-\frac{7}{1} +-\frac{x}{1}\le\frac{4}{-1} +-\frac{x}{20}<0 +-\frac{x}{20}\le13 +-\frac{x}{20}\le24 +-\frac{x}{20}\le5 +-\frac{x}{20}\le8 +-\frac{x}{2} +-\frac{x}{2}+1\ge0 +-\frac{x}{2}+2\ge0 +-\frac{x}{2}-3+3\le7+3 +-\frac{x}{2}-5\le 6 +-\frac{x}{2}-5\le10 +-\frac{x}{2}-7+7\le2+7 +-\frac{x}{2}-7\le2 +-\frac{x}{2}<-\frac{2}{2} +-\frac{x}{2}<12 +-\frac{x}{2}>-2 +-\frac{x}{2}>3 +-\frac{x}{2}\ge-1 +-\frac{x}{2}\ge-2 +-\frac{x}{2}\ge-3 +-\frac{x}{2}\ge-4 +-\frac{x}{2}\ge-6 +-\frac{x}{2}\ge-7 +-\frac{x}{2}\ge0-2 +-\frac{x}{2}\ge1 +-\frac{x}{2}\ge4 +-\frac{x}{2}\ge5-6 +-\frac{x}{2}\le 11 +-\frac{x}{2}\le 6+5 +-\frac{x}{2}\le10 +-\frac{x}{2}\le11 +-\frac{x}{2}\le12 +-\frac{x}{2}\le13 +-\frac{x}{2}\le14 +-\frac{x}{2}\le15 +-\frac{x}{2}\le17 +-\frac{x}{2}\le18 +-\frac{x}{2}\le19 +-\frac{x}{2}\le20 +-\frac{x}{2}\le22 +-\frac{x}{2}\le26 +-\frac{x}{2}\le27 +-\frac{x}{2}\le28 +-\frac{x}{2}\le35 +-\frac{x}{2}\le4 +-\frac{x}{2}\le6 +-\frac{x}{2}\le6+9 +-\frac{x}{2}\le7 +-\frac{x}{2}\le9 +-\frac{x}{2}\le\frac{12}{1} +-\frac{x}{2}\left(2\right)\ge-2\left(2\right) +-\frac{x}{2}\times2\ge-4\times2 +-\frac{x}{2}\times2\le9\times2 +-\frac{x}{30}<0 +-\frac{x}{36} +-\frac{x}{3}+3\ge0 +-\frac{x}{3}-1+1\le2+1 +-\frac{x}{3}-20\le14 +-\frac{x}{3}-6+6\le 10+6 +-\frac{x}{3}-8\le16 +-\frac{x}{3}<-9 +-\frac{x}{3}>1 +-\frac{x}{3}>9 +-\frac{x}{3}\ge -2 +-\frac{x}{3}\ge-1 +-\frac{x}{3}\ge-2 +-\frac{x}{3}\ge-3 +-\frac{x}{3}\ge-4 +-\frac{x}{3}\ge-5 +-\frac{x}{3}\ge-6 +-\frac{x}{3}\ge-7 +-\frac{x}{3}\ge-8 +-\frac{x}{3}\ge-9+2 +-\frac{x}{3}\ge0-3 +-\frac{x}{3}\ge1 +-\frac{x}{3}\ge2 +-\frac{x}{3}\ge3 +-\frac{x}{3}\ge3-5 +-\frac{x}{3}\ge4 +-\frac{x}{3}\ge5 +-\frac{x}{3}\ge6 +-\frac{x}{3}\ge7 +-\frac{x}{3}\ge8 +-\frac{x}{3}\le 14 +-\frac{x}{3}\le 16 +-\frac{x}{3}\le 17 +-\frac{x}{3}\le 22 +-\frac{x}{3}\le 24 +-\frac{x}{3}\le10 +-\frac{x}{3}\le11 +-\frac{x}{3}\le12 +-\frac{x}{3}\le14 +-\frac{x}{3}\le15 +-\frac{x}{3}\le16 +-\frac{x}{3}\le18 +-\frac{x}{3}\le2+1 +-\frac{x}{3}\le20 +-\frac{x}{3}\le22 +-\frac{x}{3}\le27 +-\frac{x}{3}\le3 +-\frac{x}{3}\le34 +-\frac{x}{3}\le4 +-\frac{x}{3}\le4+3 +-\frac{x}{3}\le5 +-\frac{x}{3}\le6 +-\frac{x}{3}\le7 +-\frac{x}{3}\le8 +-\frac{x}{3}\le9 +-\frac{x}{3}\left(-3\right)\le-1\left(-3\right) +-\frac{x}{3}\left(3\right)\ge-1\left(3\right) +-\frac{x}{3}\left(3\right)\ge-2\left(3\right) +-\frac{x}{3}\left(3\right)\le3\left(3\right) +-\frac{x}{3}\times-3\le3\times-3 +-\frac{x}{3}\times-3\le6\times-3 +-\frac{x}{3}\times3<-9\times3 +-\frac{x}{4}+0\le12 +-\frac{x}{4}+1\ge0 +-\frac{x}{4}-7+7\le5+7 +-\frac{x}{4}-7\le 10 +-\frac{x}{4}-8\le4 +-\frac{x}{4}-\frac{5}{4}>6 +-\frac{x}{4}>1 +-\frac{x}{4}>4 +-\frac{x}{4}>7\frac{1}{4} +-\frac{x}{4}\ge -1 +-\frac{x}{4}\ge-1 +-\frac{x}{4}\ge-2 +-\frac{x}{4}\ge2 +-\frac{x}{4}\ge3 +-\frac{x}{4}\ge5 +-\frac{x}{4}\ge8 +-\frac{x}{4}\le 17 +-\frac{x}{4}\le 22 +-\frac{x}{4}\le 39 +-\frac{x}{4}\le 8 +-\frac{x}{4}\le 9 +-\frac{x}{4}\le-\frac{4}{4} +-\frac{x}{4}\le1+2 +-\frac{x}{4}\le10 +-\frac{x}{4}\le11 +-\frac{x}{4}\le12 +-\frac{x}{4}\le13 +-\frac{x}{4}\le16 +-\frac{x}{4}\le17 +-\frac{x}{4}\le18 +-\frac{x}{4}\le19 +-\frac{x}{4}\le20 +-\frac{x}{4}\le3 +-\frac{x}{4}\le31 +-\frac{x}{4}\le4 +-\frac{x}{4}\le4+6 +-\frac{x}{4}\le9 +-\frac{x}{4}\times-4\le-2\times-4 +-\frac{x}{5}+1\ge0 +-\frac{x}{5}-10\le10 +-\frac{x}{5}-20\le14 +-\frac{x}{5}-6+6\le2+6 +-\frac{x}{5}-9+9\le9+9 +-\frac{x}{5}>-2 +-\frac{x}{5}>2 +-\frac{x}{5}\ge -1 +-\frac{x}{5}\ge-1 +-\frac{x}{5}\ge-2 +-\frac{x}{5}\ge-3 +-\frac{x}{5}\ge-4 +-\frac{x}{5}\ge-6 +-\frac{x}{5}\ge1 +-\frac{x}{5}\ge2 +-\frac{x}{5}\ge3 +-\frac{x}{5}\ge5 +-\frac{x}{5}\le 13 +-\frac{x}{5}\le 17 +-\frac{x}{5}\le 28 +-\frac{x}{5}\le11 +-\frac{x}{5}\le12 +-\frac{x}{5}\le13 +-\frac{x}{5}\le14 +-\frac{x}{5}\le15 +-\frac{x}{5}\le16 +-\frac{x}{5}\le17 +-\frac{x}{5}\le18 +-\frac{x}{5}\le19 +-\frac{x}{5}\le20 +-\frac{x}{5}\le23 +-\frac{x}{5}\le24 +-\frac{x}{5}\le3 +-\frac{x}{5}\le34 +-\frac{x}{5}\le38 +-\frac{x}{5}\le5+8 +-\frac{x}{5}\le5+8j +-\frac{x}{5}\le6 +-\frac{x}{5}\le7 +-\frac{x}{5}\le8 +-\frac{x}{5}\le9 +-\frac{x}{5}\le9+4 +-\frac{x}{5}\left(5\right)\ge-1\left(5\right) +-\frac{x}{5}\left(5\right)\ge-2\left(5\right) +-\frac{x}{5}\times 5-13\times 5\le 9\times 5 +-\frac{x}{5}\times-5\ge18\times-5 +-\frac{x}{5}\times5\le8\times5 +-\frac{x}{6}-4+4\le5+4 +-\frac{x}{6}-6\le5 +-\frac{x}{6}-8\le4 +-\frac{x}{6}<0 +-\frac{x}{6}\ge -1 +-\frac{x}{6}\ge-1 +-\frac{x}{6}\ge0-1 +-\frac{x}{6}\ge5 +-\frac{x}{6}\le 30 +-\frac{x}{6}\le 6 +-\frac{x}{6}\le10 +-\frac{x}{6}\le11 +-\frac{x}{6}\le12 +-\frac{x}{6}\le13 +-\frac{x}{6}\le14 +-\frac{x}{6}\le15 +-\frac{x}{6}\le17 +-\frac{x}{6}\le18 +-\frac{x}{6}\le19 +-\frac{x}{6}\le2 +-\frac{x}{6}\le24 +-\frac{x}{6}\le26 +-\frac{x}{6}\le27 +-\frac{x}{6}\le3 +-\frac{x}{6}\le31 +-\frac{x}{6}\le34 +-\frac{x}{6}\le5 +-\frac{x}{6}\le6 +-\frac{x}{6}\le8 +-\frac{x}{6}\le8+9 +-\frac{x}{6}\le9 +-\frac{x}{6}\times6\le9\times6 +-\frac{x}{72}<0 +-\frac{x}{7} +-\frac{x}{7}-1\le9 +-\frac{x}{7}-8+8\le2+8 +-\frac{x}{7}-9\le4 +-\frac{x}{7}\le 35 +-\frac{x}{7}\le 8 +-\frac{x}{7}\le10 +-\frac{x}{7}\le11 +-\frac{x}{7}\le12 +-\frac{x}{7}\le13 +-\frac{x}{7}\le14 +-\frac{x}{7}\le18 +-\frac{x}{7}\le20 +-\frac{x}{7}\le22 +-\frac{x}{7}\le26 +-\frac{x}{7}\le3 +-\frac{x}{7}\le5 +-\frac{x}{7}\le6 +-\frac{x}{7}\le7 +-\frac{x}{7}\le8 +-\frac{x}{7}\le9 +-\frac{x}{8}-1\le3 +-\frac{x}{8}-3\le2 +-\frac{x}{8}-4+4\le10+4 +-\frac{x}{8}-4\le3 +-\frac{x}{8}-9\le5 +-\frac{x}{8}<12 +-\frac{x}{8}>6+\frac{5}{8} +-\frac{x}{8}>6\frac{5}{8} +-\frac{x}{8}\le 15 +-\frac{x}{8}\le 16 +-\frac{x}{8}\le10 +-\frac{x}{8}\le11 +-\frac{x}{8}\le12 +-\frac{x}{8}\le13 +-\frac{x}{8}\le14 +-\frac{x}{8}\le16 +-\frac{x}{8}\le2 +-\frac{x}{8}\le2+10 +-\frac{x}{8}\le20 +-\frac{x}{8}\le26 +-\frac{x}{8}\le27 +-\frac{x}{8}\le33 +-\frac{x}{8}\le4 +-\frac{x}{8}\le5 +-\frac{x}{8}\le6 +-\frac{x}{8}\le7 +-\frac{x}{8}\le8 +-\frac{x}{8}\le9 +-\frac{x}{8}\left(8\right)\le14\left(8\right) +-\frac{x}{9}-9+3\le3+3 +-\frac{x}{9}-9+9\le3+9 +-\frac{x}{9}-9\le3 +-\frac{x}{9}<15 +-\frac{x}{9}<16 +-\frac{x}{9}\le 11 +-\frac{x}{9}\le 26 +-\frac{x}{9}\le 35 +-\frac{x}{9}\le10 +-\frac{x}{9}\le11 +-\frac{x}{9}\le12 +-\frac{x}{9}\le13 +-\frac{x}{9}\le14 +-\frac{x}{9}\le15 +-\frac{x}{9}\le16 +-\frac{x}{9}\le17 +-\frac{x}{9}\le19 +-\frac{x}{9}\le4 +-\frac{x}{9}\le5 +-\frac{x}{9}\le6 +-\frac{x}{9}\le7 +-\frac{x}{9}\le9 +-\frac{x}{9}\times9\le12\times9 +-\frac{y+15}{24} +-\frac{y}{-3}\le-\frac{3}{-3} +-\frac{y}{4} +-\infty<3^{-x}<2 +-\infty<4U5<\infty +-\inftyx>2 +-\infty>x>8 +-\infty>y>6.25 +-\infty\le r\le\infty +-\infty\le x\le-1,-\infty\le y\le6 +-\infty\le x\le-2U2\le x\le\infty +-\infty\le x\le12 +-\infty\le x\le3 +-\infty\le x\le\infty +-\infty\le x\le\infty,-\infty\le y +-\infty\le y<2.25 +-\infty\le y\le-10 +-\infty\le y\le-2 +-\infty\le y\le-2,1\le y\le\infty +-\infty\le y\le12 +-\infty\le y\le2 +-\infty\le y\le3 +-\infty\le y\le9 +-\left( 13-2x\right) >5 +-\left( 2x+5\right) \le 1and2x+5\le -6 +-\left( 4x-3\right) \left( 3x+5\right) +-\left( 5x-2\right) \left( 4x+5\right) +-\left( 5x-4\right) \left( 2x+3\right) +-\left( x-4\right) \ge 11 +-\left( x-5\right) \ge 11 +-\left( x-9\right) \left( x-7\right) +-\left( x^{2}-49x^{2}+25\right) +-\left(-144v^2+25m^2\right) +-\left(-1\right)\times4x<-\left(-1\right)\times8 +-\left(-1\right)\times7x<-\left(-1\right)\times10 +-\left(-2.4a+2\right)2a^2 +-\left(-2x\right)>18,\left(-2x\right)>-8 +-\left(-2x\right)>18,\left(13-2x\right)>5 +-\left(1+4x+12y\right)-12x+6y +-\left(10x+4\right)\left(x-1.5\right) +-\left(10x+4\right)\left(x-\frac{3}{2}\right) +-\left(11-2x\right)>3,\left(11-2x\right)>3 +-\left(11-2x\right)>5 +-\left(13-2x\right)>5,\left(13-2x\right)>5 +-\left(15-2x\right)>5 +-\left(1v^3+64v^2+54v\right) +-\left(20+y\right)\ge25-x +-\left(2\times3x-2\times5\right)>-2 +-\left(2x+3\right)\le7 +-\left(2x+3\right)\le9\text{ and }2x+3\le9 +-\left(2x+5\right)\le3 +-\left(2x+5\right)\le3,2x+5\le3 +-\left(2x+5\right)\le7,2x+5\le7 +-\left(2x+5\right)\le7\text{ and }2x+5\le7 +-\left(2x+5\right)\left(4x-3\right) +-\left(2x+7\right)\le3 +-\left(2x+7\right)\le3,2x+7\le3 +-\left(2x+7\right)\le5 +-\left(2x+7\right)\le5\text{ and }2x+7\le5 +-\left(2x+9\right)\le3 +-\left(2x+9\right)\le3,2x+9\le3 +-\left(2x+9\right)\le7 +-\left(2x+9\right)\le7,2x+9\le7 +-\left(2x+9\right)\le7\text{ and }2x+9\le7 +-\left(3x+2\right)\ge x+6 +-\left(3x+4\right)\ge x+8 +-\left(3x+5\right)\ge x+7 +-\left(3x+7\right)\ge x+5 +-\left(3x+8\right)\ge x+4 +-\left(3x+9\right)\ge x+7 +-\left(3x-4\right)\ge x+8 +-\left(3x-5\right)\ge x+9 +-\left(3x-6\right)\ge x+2 +-\left(3x-9\right)\ge x+5 +-\left(3y-2\right)6y^2 +-\left(4+9y\right) +-\left(4-x\right)^6+C +-\left(4x+6\right)\ge x+9 +-\left(4x+9\right)\ge x+6 +-\left(4x-7\right)\ge x+2 +-\left(4y+3w\right) +-\left(5p-2\right)\left(7p+3\right) +-\left(5x+2\right)\left(2x-3\right) +-\left(5x-3\right)\ge x+9 +-\left(5x-9\right)\ge x+3 +-\left(5x^7-6x^3-9x\right) +-\left(63-16x+x^2\right) +-\left(63-9x-7x+x^2\right) +-\left(63-9x\right)-\left(-7x+x^2\right) +-\left(6b-7\right)\left(3b+8\right) +-\left(6x-10\right)>-2 +-\left(6x-7\right)\left(3x+8\right) +-\left(7-2x\right)>3 +-\left(72+32u^4\right) +-\left(7p-4\right)\left(5p+6\right) +-\left(7p-4\right)\left(7p+5\right) +-\left(7x-4\right)\left(7x+5\right) +-\left(8x+9\right)\left(8+3x\right) +-\left(\frac{h-50}{5}\right)\ge1.645 +-\left(h-50\right)\ge8.225,\left(h-50\right)\ge8.225 +-\left(n+10\right)\left(n-10\right) +-\left(n+4\right)\left(n-4\right)\left(n^2+16\right) +-\left(x+11\right)\left(x+6\right) +-\left(x+12\right)\left(x+9\right) +-\left(x+1\right)\left(x+7\right) +-\left(x+1\right)\left(x+8\right) +-\left(x+2\right)\left(x-1\right)\le0 +-\left(x+3\right)\left(x+1\right)\ge0 +-\left(x+4\right)>25 +-\left(x+4\right)\left(x+5\right) +-\left(x+4\right)\left(x-3\right)\ge0 +-\left(x+8\right)\left(x-6\right) +-\left(x+9\right)>20 +-\left(x-12\right)\left(x-3\right) +-\left(x-2\right)\ge8 +-\left(x-2\right)\left(x-3\right)\ge0 +-\left(x-3\right)\ge8 +-\left(x-3\right)\le9 +-\left(x-6\right)\le7 +-\left(x\right)<8 +-\left(x^2+17x+66\right) +-\left(x^2+x-12\right)\ge0 +-\left(x^2+x-2\right)\le0 +-\left|-4\right|\le x\le\left|4\right| +-\left|0.4\right|\le4x+3\le\left|0.4\right| +-\left|2x\right|\ge-4 +-\left|4\right|\le x\le\left|4\right| +-\log_x5-\log_xx +-\omega<3,2<\infty +-\omega -b +-a-7 +-a-\frac{3}{8} +-a>-\frac{7}{4} +-a>-\frac{9}{24} +-a>-b +-a\ge -b +-a\ge-b +-a\le x\le a +-ak^3+3k-5 +-b +-b < -a +-b<-a +-bc +-c+21-c^2 +-c\le-3 +-d^2+d+54 +-h+50\ge8.225 +-h+50\ge8.225,h-50\ge8.225 +-h+50\le-8.225 +-h>3 +-h\ge-41.775 +-h\le-58.225 +-k < \frac{-244}{4} +-k<-3 +-k<7 +-k\le u\le k +-k\le-10 +-k\le-2 +-k\le-5 +-k\le-8 +-m +-m+-6>9 +-m-5>7 +-m-8>9 +-m>-3 +-m>-7 +-m>1+8 +-m>1+9 +-m>10 +-m>10+4 +-m>11 +-m>12 +-m>13 +-m>14 +-m>15 +-m>16 +-m>17 +-m>18 +-m>19 +-m>2+7 +-m>3 +-m>3+2 +-m>3+6 +-m>3+9 +-m>4 +-m>4+2 +-m>4+7 +-m>5 +-m>6 +-m>6+7 +-m>7 +-m>8 +-m>8+6 +-m>8+7 +-m>9 +-m>9+3 +-m\ge-3 +-m\ge12 +-m\ge15 +-m\ge5 +-m\ge7 +-m\ge9 +-m\left(-1\right)<14\left(-1\right) +-m\times m+-m\times1 +-m\times-1<14\times-1 +-m^2+-1m +-m^2+-m +-m^2+-m\times1 +-m^2+4m +-m^2+64 +-m^2+6m +-m^2+8m+11m^2-9m^2 +-m^2+m +-m^2-1m +-m^2-m +-m^3-12m^2-16m +-m^3-18m^2-21m +-m^{2}+-m +-m^{2}+3m +-m^{2}+8m +-m^{2}-m +-mn +-mp +-n+11.5>0 +-n-12-n^2 +-n>-5.75 +-n>-6.5 +-n>-9.25 +-n^3-12n^2-10n +-n^3-18n^2-8n +-np +-p+12 +-p+17 +-p+8 +-p+9 +-p-24\le40 +-p18-117 +-p\ge-13.68 +-p\ge-15.9 +-p\ge-16.76 +-p\ge-17.81 +-p\le-6 +-p\le27 +-p\le63 +-p\le64 +-p\le9+18 +-p^2+169 +-p^2+17p-56 +-p^2+64 +-p^2-3p^{14} +-pq +-pq\left(40q+15p\right) +-pqr\left(pqr\left(pqr+1\right)-1\right) +-pr +-q-18+q^2 +-qr +-r2 +-r^2+-1r +-r^2+-r1 +-r^2+\left(-r\right) +-r^2-1r +-r^2-r +-r^2-r1 +-r^6-2xy-8 +-s2 +-t\left(-17n+51r\right) +-u +-u,5u,-4u +-u6 +-u\le 30 +-u^3-56u^2-45u +-u^3-56u^2-63u +-uv +-v-4.6w +-v\le10 +-v\le12 +-v\le21 +-v\le56 +-v\le6 +-v\le8 +-v^2+4v+54 +-v^2w-13vw +-v^3-64v^2-54v +-v^4 +-v^5+10uv^4-40u^2v^3+80u^3v^2-80u^4v+32u^5 +-vw +-w\left(-w-p\right) +-w\left(w+10\right) +-w\left(w+2\right) +-w\left(w+3\right) +-w\left(w+4\right) +-w\left(w+5\right) +-w\left(w+6\right) +-w\left(w+7\right) +-w\left(w+9\right) +-w\times w+-w\times1 +-w^2 +-w^2-w +-w^4 +-w^5 +-w^{2}+-w +-w^{2}-w +-wx +-wy +-x +-x < -1 +-x < -2 +-x < -3 +-x < -4 +-x < -7 +-x < -9 +-x < -\frac{4}{18} +-x < 1 +-x < 10 +-x < 100 +-x < 11 +-x < 12 +-x < 12+19 +-x < 13 +-x < 13+8 +-x < 14 +-x < 15 +-x < 16 +-x < 17 +-x < 18 +-x < 19 +-x < 2 +-x < 20 +-x < 21 +-x < 22 +-x < 23 +-x < 24 +-x < 25 +-x < 26 +-x < 27 +-x < 28 +-x < 29 +-x < 3 +-x < 30 +-x < 31 +-x < 32 +-x < 33 +-x < 36 +-x < 38 +-x < 39 +-x < 4+11 +-x < 4+20 +-x < 432 +-x < 442-17x +-x < 5 +-x < 68 +-x < 7 +-x < 7+6 +-x < 8 +-x < 9+20 +-x > -2 +-x > -3 +-x > -4,-x < -9 +-x > -5 +-x > -6 +-x > -7 +-x > -8 +-x > 0 +-x > 1 +-x > 10 +-x > 11 +-x > 12 +-x > 12\left( 5\right) +-x > 13 +-x > 13+10 +-x > 13+11 +-x > 14 +-x > 14+1 +-x > 143 +-x > 15 +-x > 16 +-x > 160 +-x > 17 +-x > 17+17 +-x > 18 +-x > 18+13 +-x > 18+16 +-x > 182 +-x > 19 +-x > 2 +-x > 2+10 +-x > 20 +-x > 20\left( 2\right) +-x > 21 +-x > 22 +-x > 23 +-x > 24 +-x > 25 +-x > 26 +-x > 27 +-x > 28 +-x > 29 +-x > 3 +-x > 30 +-x > 31 +-x > 32 +-x > 33 +-x > 34 +-x > 35 +-x > 36 +-x > 37 +-x > 38 +-x > 4 +-x > 4+6 +-x > 4+7 +-x > 40 +-x > 45 +-x > 5 +-x > 5+13 +-x > 6 +-x > 6+20 +-x > 6+4 +-x > 60 +-x > 63 +-x > 64 +-x > 7 +-x > 7+11 +-x > 8 +-x > 8+16 +-x > 9 +-x > 9-6 +-x > 96 +-x > \frac{6}{2} +-x > \frac{72}{12} +-x+-1\ge0 +-x+-3\ge12 +-x+-4+1\ge11+1 +-x+-4\ge11 +-x+-v<0 +-x+1-1\le-3-1 +-x+10\ge y +-x+11\ge y +-x+12\ge y +-x+14<12x +-x+17x < 442 +-x+18\le-9 +-x+1<-1 +-x+1\le-1 +-x+1\le-3 +-x+1\le-4 +-x+1\le-8 +-x+2-3\ge8 +-x+2-5\ge6 +-x+27\ge y +-x+2<1 +-x+2\ge x^2 +-x+2\ge11 +-x+2\ge12 +-x+2\ge13 +-x+2\ge8 +-x+3-3\ge2 +-x+3-5\ge7 +-x+3\ge10 +-x+3\le-2 +-x+3\le-6 +-x+3\le0 +-x+3\le5 +-x+4<2 +-x+4>1 +-x+4\ge11 +-x+4\ge13 +-x+4\ge7 +-x+4\le-6 +-x+4\le2 +-x+4\le9 +-x+5-5\ge11-5 +-x+54>-5 +-x+5\ge11 +-x+5\ge3 +-x+5\le-2 +-x+6-x^2\ge4 +-x+6\ge8 +-x+6\le9 +-x+7-7<4-7 +-x+7<4 +-x+7\ge8 +-x+7\le-1 +-x+8<4 +-x+8<6 +-x+8\ge10 +-x+8\ge11 +-x+8\ge9 +-x+8\le-1 +-x+8\le-3 +-x+8\le-6 +-x+8\le-9 +-x+8\le5 +-x+8\le9 +-x+9-3\ge2 +-x+9>15 +-x+9\ge2,x-9\ge2 +-x+9\ge8 +-x+9\le6 +-x+\left(-1\right)\ge0 +-x+x\le-14+x +-x-1 +-x-104\le136 +-x-104\le78 +-x-108\le 54 +-x-108\le54 +-x-10\ge-8 +-x-10\le30 +-x-11+11 > 19+11 +-x-11\ge 19 +-x-12\ge-14 +-x-12\ge-9 +-x-12\le14 +-x-13+13\ge 1+13 +-x-13\ge 1 +-x-13\le0 +-x-13\le9 +-x-14+14 > 18+14 +-x-14+14>10+14 +-x-144\le228 +-x-14\le4 +-x-15+15>9+15 +-x-153\le 51 +-x-153\le51 +-x-154\le266 +-x-15\le5 +-x-165\le66 +-x-17\ge20 +-x-180\le 90 +-x-18\le 36 +-x-18\le18 +-x-18\le9 +-x-19 < 9 +-x-19+19 < 9+19 +-x-208\le80 +-x-20\le10 +-x-20\le30 +-x-216\le 60 +-x-216\le60 +-x-21\ge-28 +-x-24\le 104 +-x-24\le14 +-x-24\le18 +-x-24\le30 +-x-24\le54 +-x-25\ge-32 +-x-27\le30 +-x-288\le 240 +-x-288\le240 +-x-28\le63 +-x-30\le25 +-x-30\le6 +-x-30\le60 +-x-32\le 4 +-x-36\le36 +-x-36\le54 +-x-36\le60 +-x-39\ge-42 +-x-3>4 +-x-3\le12 +-x-40\le120 +-x-40\le20 +-x-40\le25 +-x-40\le260 +-x-40\le64 +-x-40\le80 +-x-42\le24 +-x-42\le36 +-x-42\le70 +-x-45\le9 +-x-48\le 112 +-x-48\le72 +-x-4>-12 +-x-4>15 +-x-4\le2 +-x-5 > 3 +-x-5+5 > 5+3 +-x-5+5>17+5 +-x-50\le15 +-x-50\le30 +-x-50\le40 +-x-54\le24 +-x-56\le16 +-x-56\le80 +-x-5<11 +-x-5\le5 +-x-60\le30 +-x-60\le60 +-x-65+65\le 45+65 +-x-65\le 45 +-x-6>7 +-x-6\le6 +-x-6\le8 +-x-70\le+40 +-x-70\le100 +-x-72\le48 +-x-7\le35 +-x-8+8\ge18+8 +-x-8+8\le11+8 +-x-8\ge18 +-x-8\le11 +-x-8\le20 +-x-9+9>20+9 +-x-9+9\ge-2+9 +-x-90\le90 +-x-98\le126 +-x-9>20 +-x-9>24 +-x-9\ge-2 +-x-9\le15 +-x-9\le45 +-x1\le-14\times1 +-x1\le3 +-x<+-6 +-x<-0 +-x<-1 +-x<-1.2 +-x<-1.8\overline{3} +-x<-10 +-x<-11 +-x<-12 +-x<-12\div17 +-x<-13 +-x<-14 +-x<-15 +-x<-16 +-x<-17 +-x<-18 +-x<-2 +-x<-20 +-x<-21 +-x<-23 +-x<-24 +-x<-27 +-x<-28 +-x<-3 +-x<-3+7 +-x<-30 +-x<-32 +-x<-35 +-x<-36 +-x<-4 +-x<-4+5 +-x<-40 +-x<-42 +-x<-45 +-x<-48 +-x<-5 +-x<-54 +-x<-56 +-x<-6 +-x<-63 +-x<-7 +-x<-7,x<2 +-x<-72 +-x<-8 +-x<-8-15 +-x<-9 +-x<-9-15 +-x<-\frac{0}{4} +-x<-\frac{10}{9} +-x<-\frac{20}{4} +-x<-\frac{23}{8} +-x<-\frac{24}{15} +-x<-\frac{24}{21} +-x<-\frac{29}{22} +-x<-\frac{29}{7} +-x<-\frac{4}{18} +-x<-\frac{4}{1} +-x<-\frac{5}{7} +-x<-\frac{7}{5} +-x<-\frac{8}{12} +-x<0 +-x<0.8 +-x<1 +-x<10 +-x<11 +-x<11+5 +-x<11+7 +-x<12 +-x<12+1 +-x<12x-14 +-x<13 +-x<135 +-x<14 +-x<15 +-x<15+16 +-x<15+17 +-x<16 +-x<16+1 +-x<16x-20 +-x<17 +-x<18 +-x<18+15 +-x<19 +-x<1y +-x<2 +-x<2-3 +-x<2-4 +-x<2-9 +-x<20 +-x<21 +-x<22 +-x<23 +-x<24 +-x<247 +-x<25 +-x<26 +-x<27 +-x<28 +-x<29 +-x<2\times-9 +-x<3 +-x<3+7 +-x<3-4 +-x<3-6 +-x<3-8 +-x<3-9 +-x<30 +-x<31 +-x<319 +-x<32 +-x<323 +-x<33 +-x<34 +-x<35 +-x<36 +-x<37 +-x<3\left(-2\right) +-x<3\times-2 +-x<4 +-x<4+1 +-x<4+3 +-x<4-5 +-x<4-6 +-x<4-8 +-x<4-9 +-x<42 +-x<45 +-x<49 +-x<4\left(-7\right) +-x<5 +-x<5-6 +-x<5-9 +-x<500 +-x<55 +-x<56 +-x<5\left(-4\right) +-x<6 +-x<6+18 +-x<6-7 +-x<6-8 +-x<63 +-x<6\left(-4\right) +-x<7 +-x<7-9 +-x<72 +-x<7\left(-3\right) +-x<7\times-5 +-x<7\times\left(-9\right) +-x<8 +-x<8-9 +-x<8\left(-2\right) +-x<9 +-x<9+5 +-x<\frac{12}{4} +-x<\frac{16}{8} +-x<\frac{18}{3} +-x<\frac{1}{3} +-x<\frac{2}{3} +-x<\frac{3}{1} +-x<\frac{3}{5} +-x<\frac{3}{8} +-x<\frac{4}{5} +-x<\frac{4}{9} +-x<\frac{54}{6} +-x<\frac{8}{1} +-x-0 +-x>-1 +-x>-1-3 +-x>-10 +-x>-11 +-x>-16 +-x>-18 +-x>-19 +-x>-2 +-x>-2,-1x<-7 +-x>-2-4 +-x>-21 +-x>-3 +-x>-4 +-x>-4,-x<-9 +-x>-5 +-x>-5,-x<-10 +-x>-5,2x>16 +-x>-5,x<5 +-x>-5,x>8 +-x>-59 +-x>-6 +-x>-7 +-x>-8 +-x>-9 +-x>0 +-x>1 +-x>1+8 +-x>1-4 +-x>10 +-x>10-3 +-x>11 +-x>110 +-x>12 +-x>12+15 +-x>12+8 +-x>13 +-x>14 +-x>14+11 +-x>14+19 +-x>15 +-x>15+14 +-x>16 +-x>16+2 +-x>16-4 +-x>17 +-x>17+11 +-x>17+15 +-x>18 +-x>18+8 +-x>18-4 +-x>182 +-x>19 +-x>2 +-x>20 +-x>20+12 +-x>20+20 +-x>20+3 +-x>20+8 +-x>21 +-x>22 +-x>23 +-x>24 +-x>24-16 +-x>25 +-x>26 +-x>266 +-x>27 +-x>28 +-x>285 +-x>29 +-x>2\div\frac{1}{3} +-x>2\times7 +-x>3 +-x>3+4 +-x>3+9 +-x>30 +-x>30-25 +-x>31 +-x>32 +-x>33 +-x>34 +-x>340 +-x>342 +-x>35 +-x>36 +-x>37 +-x>38 +-x>39 +-x>4 +-x>4+14 +-x>4+6 +-x>40 +-x>44 +-x>5 +-x>6 +-x>6+4 +-x>60 +-x>7 +-x>7+8 +-x>7-2 +-x>8 +-x>8+2 +-x>9 +-x>\frac{-48}{12} +-x>\frac{0}{5} +-x>\frac{21}{2} +-x>\frac{31}{56} +-x>\frac{32}{2} +-x>\frac{35}{2} +-x>\frac{44}{60} +-x>\frac{58}{29} +-x>\frac{72}{12} +-x>l +-x\div 1 > 10\div 1 +-x\div-1\le25\div-1 +-x\div-1\le6\div-1 +-x\div1<25\div1 +-x\div1>10\div1 +-x\div1>30\div1 +-x\div1\ge25\div1 +-x\div1\ge33\div1 +-x\frac{4}{3}\ge20 +-x\ge +19 +-x\ge -4 +-x\ge -5 +-x\ge -7 +-x\ge -8 +-x\ge -9 +-x\ge 1 +-x\ge 1+14 +-x\ge 1+20 +-x\ge 10 +-x\ge 10+16 +-x\ge 11 +-x\ge 12 +-x\ge 13 +-x\ge 14 +-x\ge 15 +-x\ge 16 +-x\ge 16+1 +-x\ge 17 +-x\ge 17+13 +-x\ge 18 +-x\ge 19 +-x\ge 2 +-x\ge 20 +-x\ge 20+11 +-x\ge 20+9 +-x\ge 21 +-x\ge 22 +-x\ge 23 +-x\ge 24 +-x\ge 25 +-x\ge 26 +-x\ge 27 +-x\ge 28 +-x\ge 29 +-x\ge 3 +-x\ge 30 +-x\ge 31 +-x\ge 32 +-x\ge 33 +-x\ge 34 +-x\ge 35 +-x\ge 36 +-x\ge 38 +-x\ge 4 +-x\ge 4+20 +-x\ge 45 +-x\ge 5 +-x\ge 6 +-x\ge 7 +-x\ge 7+13 +-x\ge 70 +-x\ge 8 +-x\ge 8+4 +-x\ge 9 +-x\ge \frac{-24}{3} +-x\ge \frac{-40}{5} +-x\ge+5 +-x\ge-1 +-x\ge-10 +-x\ge-10+12 +-x\ge-12 +-x\ge-12+9 +-x\ge-15 +-x\ge-15+9+4 +-x\ge-1721.50 +-x\ge-18 +-x\ge-18+6+10 +-x\ge-1\times2 +-x\ge-1\times6 +-x\ge-2 +-x\ge-2+8 +-x\ge-20 +-x\ge-20+5+12 +-x\ge-21 +-x\ge-24 +-x\ge-2\times3 +-x\ge-3 +-x\ge-30 +-x\ge-4 +-x\ge-4-1+8 +-x\ge-42+18+21 +-x\ge-5 +-x\ge-5\times3 +-x\ge-6 +-x\ge-7 +-x\ge-7\times3 +-x\ge-8 +-x\ge-9 +-x\ge0 +-x\ge0-4 +-x\ge0-5 +-x\ge01 +-x\ge1 +-x\ge1+20 +-x\ge1.5 +-x\ge10 +-x\ge10+18 +-x\ge11 +-x\ge11+9 +-x\ge12 +-x\ge12+5 +-x\ge13 +-x\ge13+6 +-x\ge13+7 +-x\ge14 +-x\ge14+15 +-x\ge14+17 +-x\ge14+8 +-x\ge15 +-x\ge15-10 +-x\ge16 +-x\ge16+13 +-x\ge17 +-x\ge18 +-x\ge18+11 +-x\ge19 +-x\ge19+3 +-x\ge2 +-x\ge2+10 +-x\ge2+13 +-x\ge2+2 +-x\ge2+9 +-x\ge2,x\ge2 +-x\ge20 +-x\ge20+12 +-x\ge20+8 +-x\ge20-18 +-x\ge21 +-x\ge22 +-x\ge23 +-x\ge24 +-x\ge24-9 +-x\ge25 +-x\ge26 +-x\ge27 +-x\ge28 +-x\ge29 +-x\ge3 +-x\ge3,x\ge11 +-x\ge3,x\ge3 +-x\ge3.5 +-x\ge30 +-x\ge31 +-x\ge32 +-x\ge33 +-x\ge34 +-x\ge35 +-x\ge36 +-x\ge37 +-x\ge38 +-x\ge39 +-x\ge4 +-x\ge40 +-x\ge45 +-x\ge5 +-x\ge54 +-x\ge5\times9 +-x\ge6 +-x\ge6,-x\ge6 +-x\ge6,x\ge6 +-x\ge6-4 +-x\ge64 +-x\ge7 +-x\ge7+1 +-x\ge7+8 +-x\ge7-4 +-x\ge8 +-x\ge8+5 +-x\ge8,x\le-8 +-x\ge8-2 +-x\ge8-6 +-x\ge81 +-x\ge9 +-x\ge9-4 +-x\ge\frac{12}{4} +-x\ge\frac{21}{6} +-x\ge\frac{27}{9} +-x\ge\frac{4}{4} +-x\ge\frac{8}{2} +-x\le -1 +-x\le -2 +-x\le -3 +-x\le -6 +-x\le -7 +-x\le 1 +-x\le 10 +-x\le 10+11 +-x\le 11 +-x\le 11\times 13 +-x\le 11\times 2 +-x\le 12 +-x\le 12+20 +-x\le 120 +-x\le 128 +-x\le 13 +-x\le 130 +-x\le 14 +-x\le 143 +-x\le 15 +-x\le 154 +-x\le 156 +-x\le 16 +-x\le 160 +-x\le 162 +-x\le 17 +-x\le 176 +-x\le 18 +-x\le 18+8 +-x\le 180 +-x\le 19 +-x\le 19\left( 17\right) +-x\le 2+14 +-x\le 20+10 +-x\le 204 +-x\le 207 +-x\le 21 +-x\le 22 +-x\le 23 +-x\le 234 +-x\le 24 +-x\le 25 +-x\le 252 +-x\le 26 +-x\le 27 +-x\le 270 +-x\le 273 +-x\le 276 +-x\le 28 +-x\le 29 +-x\le 297 +-x\le 3 +-x\le 30 +-x\le 31 +-x\le 315 +-x\le 32 +-x\le 323 +-x\le 34 +-x\le 340 +-x\le 36 +-x\le 37 +-x\le 38 +-x\le 380 +-x\le 390 +-x\le 39\times 4 +-x\le 4 +-x\le 4+10 +-x\le 42 +-x\le 432 +-x\le 448 +-x\le 450 +-x\le 528 +-x\le 54 +-x\le 551 +-x\le 6+18 +-x\le 6+9 +-x\le 60+216 +-x\le 612 +-x\le 65 +-x\le 66 +-x\le 68 +-x\le 7 +-x\le 7+8 +-x\le 72 +-x\le 8 +-x\le 84 +-x\le 85 +-x\le 88 +-x\le 9 +-x\le 9+5 +-x\le 95 +-x\le 99 +-x\le \frac{-3}{3} +-x\le \frac{10}{5} +-x\le+10 +-x\le+7 +-x\le-1 +-x\le-1-6 +-x\le-10 +-x\le-11 +-x\le-12 +-x\le-13 +-x\le-14 +-x\le-14\times1 +-x\le-15 +-x\le-16 +-x\le-17 +-x\le-17\times-1 +-x\le-18 +-x\le-2 +-x\le-2-1 +-x\le-2-3 +-x\le-2-4 +-x\le-22 +-x\le-27 +-x\le-3 +-x\le-3-1 +-x\le-3-5 +-x\le-3-7 +-x\le-4 +-x\le-4-3 +-x\le-4-9 +-x\le-5 +-x\le-5-3 +-x\le-5-4 +-x\le-5-8 +-x\le-5-9 +-x\le-50000 +-x\le-6 +-x\le-6-3 +-x\le-6-4 +-x\le-6-5 +-x\le-7 +-x\le-7-3 +-x\le-7-4 +-x\le-7-6 +-x\le-7-8 +-x\le-72 +-x\le-8 +-x\le-8-1 +-x\le-8-4 +-x\le-8-5 +-x\le-8-6 +-x\le-9 +-x\le-9-1 +-x\le-9-18 +-x\le-9-4 +-x\le-9\times-1 +-x\le-\frac{15}{5} +-x\le-\frac{56}{8} +-x\le0 +-x\le05 +-x\le1 +-x\le1+2 +-x\le10 +-x\le10+9 +-x\le100 +-x\le102 +-x\le104 +-x\le108 +-x\le11 +-x\le110 +-x\le111 +-x\le112 +-x\le115 +-x\le12 +-x\le12+3 +-x\le12+6 +-x\le120 +-x\le126 +-x\le128 +-x\le13 +-x\le13+6 +-x\le130 +-x\le132 +-x\le135 +-x\le136 +-x\le138 +-x\le13\times5 +-x\le14 +-x\le14+12 +-x\le140 +-x\le144 +-x\le14\left(8\right) +-x\le15 +-x\le15+10 +-x\le15+3 +-x\le15+9 +-x\le150 +-x\le153 +-x\le154 +-x\le15\times2 +-x\le16 +-x\le16+20 +-x\le16+5 +-x\le160 +-x\le162 +-x\le17 +-x\le170 +-x\le17\left(19\right) +-x\le18 +-x\le18+24 +-x\le180 +-x\le182 +-x\le18\times3 +-x\le19 +-x\le190 +-x\le19\left(17\right) +-x\le2 +-x\le20 +-x\le20+13 +-x\le204 +-x\le21 +-x\le216 +-x\le22 +-x\le220 +-x\le228 +-x\le228+144 +-x\le23 +-x\le24 +-x\le240 +-x\le25 +-x\le25\times16 +-x\le26 +-x\le260 +-x\le264 +-x\le27 +-x\le270 +-x\le275 +-x\le276 +-x\le28 +-x\le280 +-x\le288 +-x\le29 +-x\le290 +-x\le29\times15 +-x\le3 +-x\le3+6 +-x\le30 +-x\le300 +-x\le304 +-x\le31 +-x\le319 +-x\le31\left(16\right) +-x\le32 +-x\le323 +-x\le33 +-x\le34 +-x\le342 +-x\le35 +-x\le36 +-x\le363 +-x\le37 +-x\le372 +-x\le374 +-x\le38 +-x\le39 +-x\le391 +-x\le399 +-x\le3\text{ and } x\le3 +-x\le4 +-x\le4+20 +-x\le4+4 +-x\le4+5 +-x\le40 +-x\le400 +-x\le42 +-x\le420 +-x\le435 +-x\le44 +-x\le442 +-x\le45 +-x\le48 +-x\le480 +-x\le496 +-x\le4\text{ and } x\le4 +-x\le5 +-x\le50 +-x\le500 +-x\le512 +-x\le528 +-x\le54 +-x\le55 +-x\le56 +-x\le57 +-x\le6 +-x\le6+18 +-x\le6+3 +-x\le60 +-x\le63 +-x\le64 +-x\le646 +-x\le65 +-x\le66 +-x\le7 +-x\le70 +-x\le72 +-x\le722 +-x\le75 +-x\le77 +-x\le78 +-x\le7\left(8\right) +-x\le8 +-x\le8+4 +-x\le80 +-x\le81 +-x\le84 +-x\le88 +-x\le9 +-x\le90 +-x\le96 +-x\le\frac{12}{3} +-x\le\frac{144}{1} +-x\le\frac{14}{8} +-x\le\frac{21}{7} +-x\le\frac{37}{10} +-x\le\frac{44}{8} +-x\le\frac{56}{8} +-x\le\frac{8}{1} +-x\left( -1\right) < 25\left( -1\right) +-x\left(-1\right)>-18\left(-1\right) +-x\left(-1\right)\ge-10\left(-1\right) +-x\left(-1\right)\ge-15\left(-1\right) +-x\left(-1\right)\ge-3\left(-1\right) +-x\left(1\right)\le-9\left(1\right) +-x\left(24x-15\right) +-x\left(6x-15\right) +-x\left(8x-9\right) +-x\left(x+1\right)+6\left(x-1\right)\le0 +-x\left(x+3\right)\left(x-3\right)\ge0 +-x\left(x-2\right)\le0 +-x\left(x-3\right)\le0 +-x\left(y-5\right)+y\left(y-5\right) +-x\times-1>-30\times-1 +-x\times-1\ge-4\times-1 +-x\times-1\le14\times-1 +-x\times-1\le45\times-1 +-x\times1<-2\times1 +-x\times1\le-14\times1 +-x\times1\le-9 +-x\times1\le-9\times1 +-x^2 +-x^2+19x-48 +-x^2+1x-2 +-x^2+2x+15\ge0 +-x^2+2x+24\ge9 +-x^2+2x+8\ge5 +-x^2+2x-20x+40+2x +-x^2+2x\ge-15 +-x^2+3x+4\ge6 +-x^2+3x-2\ge0 +-x^2+49 +-x^2+5x-6\ge0 +-x^2+6x-1x-6\le0 +-x^2+6x-5\ge3 +-x^2+7x\le0 +-x^2+8x-12-3\ge0 +-x^2+8x-12\ge3 +-x^2+8x-15\ge0 +-x^2+9x+6 +-x^2+x-2 +-x^2-1+7x +-x^2-1-x +-x^2-16x+40 +-x^2-18x+40+2x +-x^2-1x+6x-6\le0 +-x^2-21x-48 +-x^2-26x-48+5x +-x^2-2x+15 +-x^2-2x+3\ge0 +-x^2-2x+8\ge0 +-x^2-2x+8\ge5 +-x^2-4x+5\ge8 +-x^2-4x-3\ge0 +-x^2-6-6x +-x^2-8x-12 +-x^2-x+12\ge6 +-x^2-x+2\ge0 +-x^2-x+2\le0 +-x^2-x+6\ge0 +-x^2-x+6x-6\le0 +-x^2-x-3x-3\ge0 +-x^2-xy-12y^2 +-x^2\le-5x +-x^2\left(2+5y\right) +-x^2\left(2-7y\right) +-x^2\left(3+8y\right) +-x^2\left(4+3y\right) +-x^2\left(5+11y\right) +-x^2\left(5+9y\right) +-x^2\left(5-8y\right) +-x^2\left(6+5y\right) +-x^2\left(7+10y\right) +-x^2\left(7+11y\right) +-x^2\left(7+3y\right) +-x^2\left(8+11y\right) +-x^2\left(8+5y\right) +-x^2\left(8+9y\right) +-x^2\left(9+4y\right) +-x^2\left(9+5y\right) +-x^2\left(9+8y\right) +-x^2\left(9-5y\right) +-x^2y+5xy^2-2 +-x^2y+7xy^2-12 +-x^2y-12xy^2-15 +-x^3+11x^2+5x-5 +-x^3+6x^2+5x+3 +-x^3+8x^2+14x +-x^3-7x^2-5x-4 +-x^{2}+49x^{2}-25 +-x^{2}+4x-3\ge 0 +-x^{2}-5x-6 +-x^{2}\left( 7+6y\right) +-x^{2}y^{2}\left( 7x+15-17xy\right) +-x^{3}+16x^{2}-9x+1 +-xy +-xyz+2xy +-y+16 +-y+19 +-y+23 +-y+27 +-y+29 +-y+33 +-y+4 +-y+42 +-y+x-35\ge30 +-y+x\ge35 +-y+x\ge65 +-y<4-\frac{4}{3}x +-y<\frac{12-3x}{4} +-y>\left(x+1\right)\left(x-1\right) +-y\ge -x+40 +-y\ge-2 +-y\ge-3 +-y\ge-4 +-y\ge-5 +-y\ge-6 +-y\ge-7 +-y\ge-8 +-y\ge-9 +-y\ge-x+41 +-y\ge-x+45 +-y\ge-x+47 +-y\ge-x+55 +-y\ge-x+56 +-y\ge-x+58 +-y\ge-x+60 +-y\ge15-x+23 +-y\ge15-x+33 +-y\ge20-x+20 +-y\ge30-x+23 +-y\ge35-x +-y\ge42-x +-y\ge45-x +-y\ge47-x +-y\ge50-x +-y\ge55-x +-y\ge65-x +-y\ge\left(x+1\right)\left(x-1\right) +-y\left(2+y\right) +-y\left(2-Y\right) +-y\left(y+10\right) +-y\left(y+2\right) +-y\left(y+3\right) +-y\left(y+4\right) +-y\left(y+5\right) +-y\left(y+6\right) +-y\left(y+7\right) +-y\left(y+8\right) +-y\left(y+9\right) +-y^2 +-y^3 +-y^3+26y +-y^4 +-y^4+17y^3 +-y^5 +-z<2 +-z<5 +-z<7\text{ and } z<7 +-z>-3 +-z>-5 +0 +0 < 1 +0 < 11 +0 < 15x-3000 +0 < 18x-720 +0 < 2 +0 < 2.9x-1160 +0 < 2x-8 +0 < 3 +0 < 4 +0 < 5 +0 < 6 +0 < 7 +0 < 8 +0 < 81-4a\times 9 +0 < \theta < \pi +0 < a +0 < n +0 < x + 1 +0 < x + 3 +0 < x + 4 +0 < x - 1 +0 < x < 2 \sqrt{13} +0 < x < 3,x < -3 +0 < y +0 > - 11 +0 > - 13 +0 > - 15 +0 > - 2 +0 > - 3 +0 > - 4 +0 > - 5 +0 > - 7 +0 > -1 +0 > -10 +0 > -11 +0 > -12 +0 > -15 +0 > -16 +0 > -17 +0 > -2 +0 > -22 +0 > -3 +0 > -4 +0 > -5 +0 > -6 +0 > -7 +0 > -9 +0 > 33+x +0 > x +0 > x + 1 +0 > x - 1 +0 > x > -3 +0 \geq x + 5 +0 \leq 3 \theta < 6 \pi +0 \leq 5 \left(F - 32\right) \leq 315 +0 \leq \frac{5}{9} \left(F - 32\right) \leq 35 +0 \leq F - 32 \leq 63 +0 \leq x - 1 +0 \leq x - 2 +0 \leq x - 3 +0 \leq x - 4 +0 \leq x \leq 10 +0 \leq x \leq 6 +0 \leq x \leq 8 +0 \leq x \leq \frac{8}{3} +0 \leq y \leq 3 +0 \leq y \leq 4 +0 \leq y \leq 5 +0 \leq y \leq 6 +0 \leq y \leq 7 +0 \leq y \leq 8 +0 \leq y \leq 9 +0+0-x<-1+0 +0+10<5x-10+10 +0+10x>0 +0+160\le F5-160+160\le315+160 +0+160\le5F-160+160\le315+160 +0+1\le x-1+1 +0+2\le x-2+2 +0+2\le-2+2+\frac{1}{7}x +0+2\le-2+2+x +0+2\le1x-2+2 +0+2x-3<-3 +0+3\le x-3+3 +0+4\le x-4+4 +0+4\le1x-4+4 +0+8<2x-8+8 +0+\left|x\right|<5 +0+x\ge66 +0+x\le0 +0+x\le20-10x+x +0,1 +0,8 +0-0<2x+12-0 +0-10<2x+10-10 +0-24x<-24 +0-2\le2x+2-2 +0-3<-3x+3-3 +0-34 +0-x > 24 +0-x<-1 +0-x\ge 22 +0-x\ge1+20 +0-x\ge21 +0-x\ge8 +0-x\le-11 +0.00001197303 +0.0000120 +0.00001525878 +0.0000153 +0.00001975308642 +0.0000198 +0.0000482 +0.0000683 +0.00006830134 +0.000327520\times 10^{9} +0.00327520\times 10^{8} +0.01 \geq X - 4.85 \geq - 0.01 +0.01 \geq X - 6.95 \geq - 0.01 +0.01 \geq X - 7.3 \geq - 0.01 +0.01 \geq X - 8.25 \geq - 0.01 +0.01 \geq X - 9.55 \geq - 0.01 +0.02 \geq X - 6.25 \geq - 0.02 +0.02 \geq X - 7.25 \geq - 0.02 +0.02 \geq X - 8.35 \geq - 0.02 +0.02 \geq X - 9.55 \geq - 0.02 +0.02\ge n-19.6\ge-0.02 +0.02p +0.03 \geq X - 4.05 \geq - 0.03 +0.03 \geq X - 4.1 \geq - 0.03 +0.03 \geq X - 4.7 \geq - 0.03 +0.03 \geq X - 5.55 \geq - 0.03 +0.03 \geq X - 5.95 \geq - 0.03 +0.03 \geq X - 6.15 \geq - 0.03 +0.03 \geq X - 6.35 \geq - 0.03 +0.03 \geq X - 7.55 \geq - 0.03 +0.03 \geq X - 9.1 \geq - 0.03 +0.03125\le x\le1024 +0.0327520\times 10^{7} +0.03<6 +0.03y\le-0.04x+0.24 +0.04 \geq X - 5.2 \geq - 0.04 +0.04 \geq X - 8.35 \geq - 0.04 +0.04 \geq X - 8.45 \geq - 0.04 +0.04 \geq X - 8.9 \geq - 0.04 +0.04 \geq X - 9.2 \geq - 0.04 +0.046875p^{39} +0.04x^2-121 +0.04x^2-25 +0.04x^2-9 +0.05 \geq X - 4.6 \geq - 0.05 +0.05 \geq X - 6.9 \geq - 0.05 +0.05 \geq X - 7.5 \geq - 0.05 +0.05 \geq X - 8.75 \geq - 0.05 +0.05 \geq X - 8.9 \geq - 0.05 +0.05>x +0.05\ge-5.45+X\ge-0.05 +0.05p +0.06 \geq X - 5.6 \geq - 0.06 +0.07 +0.07 \geq X - 8.6 \geq - 0.07 +0.07 \geq X - 8.8 \geq - 0.07 +0.07\ge\left|6.95-X\right| +0.07\ge\left|Z-X\right| +0.08 \geq X - 8.6 \geq - 0.08 +0.08 \geq X - 9.8 \geq - 0.08 +0.09 \geq X - 5.75 \geq - 0.09 +0.09 \geq X - 6.2 \geq - 0.09 +0.09 \geq X - 6.9 \geq - 0.09 +0.09 \geq X - 9.45 \geq - 0.09 +0.09 \geq X - 9.7 \geq - 0.09 +0.09\ge-4.6+X\ge-0.09 +0.09\ge\left|X-4.6\right| +0.09\times p +0.09p +0.09x^2-16 +0.10\times p +0.125<0.5 +0.125x +0.125x^{-9} +0.13 +0.15 > x +0.15x+4 < 0.25x+3 +0.15x+4\le 0.25x+3 +0.16x^2-49 +0.16x^2-9 +0.176 +0.1875>x +0.1<0.15 +0.1<1 +0.1<3 +0.1<300 +0.1<6 +0.1\times p +0.1p +0.1v+9w +0.20 +0.204 +0.20\ge x,y\ge0.45 +0.22 +0.23 +0.25 +0.25<0.5 +0.25x +0.25\ge x,y\ge0.3 +0.25\ge x,y\ge0.40 +0.25\ge x,y\ge0.40,x+y\le1 +0.25\le\frac{4}{16} +0.25m +0.25x^2-16 +0.28571428571<1 +0.28571428571\le1 +0.285<1 +0.2<6 +0.2>x +0.2\times p +0.2n+7.8 +0.2p +0.2x^2+10x-8.8 +0.2xp +0.3 +0.3 > x +0.30 +0.32 +0.327520\times 10^{6} +0.34 +0.35 +0.35a +0.3<-1 +0.3<2 +0.3<2.33 +0.3>x +0.3\ge\left|4x+3\right| +0.3\times p +0.3p +0.3x^{2}+5.3x-4.6 +0.4 > x +0.40 +0.40635\times10^8 +0.4064\times10^8 +0.44a +0.4>x +0.4\ge\left|2x+3\right| +0.4\times p +0.4p +0.5 +0.5 < 1 +0.5 < t < 1.5 +0.5 < t < 2.5 +0.5 \geq x + 3 +0.5 \geq x + 4 +0.5 \geq x + 5 +0.5-3\ge x+0 +0.5-3\ge x+3-3 +0.50\ge0.50 +0.55<1.5 +0.5<-1 +0.5<-1.16666666667 +0.5<0.6 +0.5<0.75 +0.5<1 +0.50.16 +0.5>0.1\overline{6} +0.5>0.2 +0.5>0.25 +0.5>\frac{1}{6} +0.5>x +0.5>x>1.5 +0.5\ge x+4 +0.5\ge\frac{2}{4} +0.5\le f\le1.5 +0.5\le x\le8 +0.5\le\frac{2}{4} +0.5\overline{3} x +0.60\ge x>-0.20 +0.625 x +0.66>0.16 +0.66>x +0.6<6 +0.60.1 +0.6>0.2 +0.6>x +0.6\ge x>-0.2 +0.6\ge x\text{ and } x>-0.2 +0.6\le x\le6 +0.70 +0.736 +0.750.25 +0.75>x +0.75\ge x > -0.25 +0.75\ge x>-0.25 +0.75\ge x>\frac{1}{-4} +0.75\ge\frac{-4x}{-4}>-0.25 +0.75n +0.75p^{67} +0.75x+y\le9 +0.75y<1 +0.7x +0.7a^2+34.97a-1.5 +0.8 > x +0.80 +0.8125>x +0.81x^2-100 +0.81x^2-121 +0.81x^2-25 +0.83 +0.833>0.166 +0.8750.2 +0.8>0.3 +0.8>0.4 +0.8>0.5 +0.8>x +0.8\ge x>-0.4 +0.8\ge x\text{ and } x>-0.4 +0.8\overline{3}x +0.8b +0.8x^5y^4 +0.9375a +0.9>x +0.\overline {2} < x +0.\overline {3} > x +0.\overline{2}0.1\overline{6} +0.\overline{6}>0.\overline{3} +0.\overline{77}+6x+6 +0>-1 +0>-10 +0>-11 +0>-12 +0>-13 +0>-14 +0>-15 +0>-15+3x +0>-16 +0>-17 +0>-2 +0>-3 +0>-36 +0>-4 +0>-40 +0>-4x+12 +0>-4x+32 +0>-5 +0>-6 +0>-6x+12 +0>-7 +0>-8 +0>-9 +0>-\frac{3}{70}x +0>-\frac{x}{90} +0>-b+a +0>10\left(x-2\right)^2-3\left(x-2\right) +0>2 +0>2+\frac{1}{4}x +0>256-8k +0>2\left(x-5\right) +0>2x +0>2x+8 +0>2x-10 +0>2x-6 +0>2x-8 +0>2x\left(x+3\right) +0>30x-40 +0>3x-6 +0>4x+12 +0>4x^2+21x+27 +0>576-32k +0>5x +0>5x+5 +0>6x +0>6x-24 +0>7x+49 +0>8+m +0>9x^2+32x+28 +0>X +0>\frac{217}{44}-\frac{217x}{88} +0>\left(4x+9\right)\left(x+3\right) +0>\left(9x+14\right)\left(x+2\right) +0>\left(x+4\right)\left(x-3\right) +0>\left(x+5\right)\left(9\left(x+5\right)-2\right) +0>\left(x+5\right)\left(9x+43\right) +0>\left(x-2\right)\left(10\left(x-2\right)-3\right) +0>\left(x-2\right)\left(10x-23\right) +0>\left(x-2\right)\left(x-1\right) +0>\left(x-4\right)\left(x-5\right) +0>n +0>t +0>x +0>x+12-7x +0>x>-2,x>2 +0>x>-3 +0>x>-3,3x>-3,x>3 +0>x>\infty +0>x\ge-4 +0>y +0>y+-5 +0>y+\left(-4\right) +0>y-4 +0\div2<2\left(x+3\right)\div2 +0\ge 15+x +0\ge 1x +0\ge 2x+12 +0\ge 2x+8 +0\ge 3x+6 +0\ge infinite +0\ge k +0\ge n +0\ge x +0\ge x' +0\ge x,6\le x +0\ge x,x\ge16 +0\ge x,x\ge5 +0\ge x>-3 +0\ge x>-\infty +0\ge x>\infty +0\ge x\ge-10 +0\ge x\ge-6 +0\ge x\ge-8 +0\ge x\ge35 +0\ge x\ge5 +0\ge x\ge6 +0\ge x\ge7 +0\ge x\ge8 +0\ge x^2-6x+8 +0\ge x^2-\frac{17}{5}x-\frac{12}{5} +0\ge y +0\ge y\ge-4 +0\ge y\ge-5 +0\ge y\ge-6 +0\ge y\ge-7 +0\ge y\ge-8 +0\ge y\ge-9 +0\ge-2 +0\ge-36 +0\ge-3x +0\ge-7x +0\ge-x +0\ge10\left(60000-x\right) +0\ge2\left(x+4\right) +0\ge2x+12 +0\ge2x+6 +0\ge2x+8 +0\ge2x-12 +0\ge2x-8 +0\ge3+x^2-6x+5 +0\ge3x+3 +0\ge3x+6 +0\ge3x-6 +0\ge3x^2-19x+20 +0\ge4x +0\ge4x-4 +0\ge600000-10x +0\ge9k +0\ge\frac{10\left(60000-x\right)}{x} +0\ge\frac{300\left(2000+x\right)-310x}{x} +0\ge\frac{300\left(2000+x\right)}{x}-310 +0\ge\frac{300\left(2000+x\right)}{x}-\frac{310x}{x} +0\ge\frac{400\left(1500+x\right)-410x}{x} +0\ge\frac{400\left(1500+x\right)}{x}-410 +0\ge\frac{400\left(1500+x\right)}{x}-\frac{410x}{x} +0\ge\frac{500000+300x}{x}-310 +0\ge\frac{500000-10x}{x} +0\ge\frac{600000+400x}{x}-410 +0\ge\frac{600000+500x}{x}-510 +0\ge\frac{600000+500x}{x}-\frac{510x}{x} +0\ge\frac{600000-10x}{x} +0\ge\left(-x+5\right)\left(-3x+4\right) +0\ge\left(2x-3\right)\left(x-4\right) +0\ge\left(x-4\right)\left(x-2\right) +0\ge\left(x-5\right)\left(3x-4\right) +0\le -3x +0\le 5F-160\le 315 +0\le C\le35 +0\le F-32\le 63 +0\le F-32\le63 +0\le F5-160\le315 +0\le F\text{ and } f\le35 +0\le F\text{ and } x\le35 +0\le X\le0 +0\le X\le10 +0\le X\le2700 +0\le X\le8 +0\le \frac{5F-160}{9}\le 35 +0\le \frac{5}{9}F-\frac{160}{9}\le 35 +0\le \frac{5}{9}\left( F-32\right) \le 35 +0\le a +0\le a+\left(n-1\right)d +0\le f\le140 +0\le f\le32 +0\le f\le35 +0\le f\left(x\right)<\infty +0\le n +0\le t\le4 +0\le t\le\frac{1}{120} +0\le x +0\le x+8 +0\le x,0\le y +0\le x-1 +0\le x-2 +0\le x-3 +0\le x-4 +0\le x<0 +0\le x\le y +0\le x\le-3 +0\le x\le-4 +0\le x\le-5 +0\le x\le-7 +0\le x\le-9 +0\le x\le0 +0\le x\le0.06 +0\le x\le1 +0\le x\le10 +0\le x\le10,200 +0\le x\le12 +0\le x\le2 +0\le x\le2,-2\ge x +0\le x\le2,x\le-2 +0\le x\le25 +0\le x\le3 +0\le x\le3,x\le-3 +0\le x\le32 +0\le x\le35 +0\le x\le4 +0\le x\le4,-4\ge x +0\le x\le5 +0\le x\le5,x\le-5 +0\le x\le6 +0\le x\le6,x\le-6 +0\le x\le7 +0\le x\le8 +0\le x\le9 +0\le x\le\frac{8}{3} +0\le x\le\infty +0\le x\left(x-6\right) +0\le x^2-6x +0\le y +0\le y<8 +0\le y\le o +0\le y\le10 +0\le y\le10,200 +0\le y\le3 +0\le y\le4 +0\le y\le5 +0\le y\le6 +0\le y\le7 +0\le y\le8 +0\le y\le9 +0\le y\le\theta +0\le-10+\frac{3}{x-4} +0\le-11x +0\le-13+x +0\le-14+x +0\le-1x +0\le-2 +0\le-2+\frac{1}{7}x +0\le-2+x +0\le-2x +0\le-2x+6 +0\le-3x +0\le-3x^2+17x-20 +0\le-4X +0\le-4x +0\le-4x+12<16 +0\le-5x^2+17x+12 +0\le-5x^2+33x-18 +0\le-6+x +0\le-\frac{10x-43}{x-4} +0\le-\frac{\left(10x-43\right)}{x-4} +0\le-\left(x-4\right)\left(3x-5\right) +0\le-x +0\le0.2-x,0\ge0.4-y +0\le1 +0\le10+\frac{p}{9} +0\le10x-500000 +0\le11+\frac{p}{6} +0\le1190-14x-17y +0\le12-4x<16 +0\le120\pi t\le\pi +0\le120t\le1 +0\le1x-1 +0\le1x-2 +0\le1x-3 +0\le1x-4 +0\le2 +0\le20-10x +0\le256-8k +0\le2x+12 +0\le2x-6 +0\le2x-8 +0\le3 +0\le3\theta<6\pi +0\le3x+3 +0\le3x-7x +0\le4 +0\le4+\frac{p}{3} +0\le5-2x<8 +0\le576-32k +0\le5F-160\le315 +0\le5\left(F-32\right)\le315 +0\le5\left(F-32\right)\le35\times9 +0\le5\left(f-32\right)\le315 +0\le6+\frac{x}{6} +0\le6x-5x-3 +0\le\frac{2}{x}-1 +0\le\frac{3x}{7}-\frac{4x}{5}+11 +0\le\frac{3}{x-4}-10 +0\le\frac{5F-160}{9}\le35 +0\le\frac{5}{9}F-17\frac{7}{9}\le35 +0\le\frac{5}{9}F-\frac{160}{9}\le35 +0\le\frac{5}{9}\left(F-32\right)\le35 +0\le\frac{5}{9}\left(f-32\right) +0\le\frac{5}{9}\left(f-32\right)\le35 +0\le\frac{5}{9}\left(f-32\right)\le50 +0\le\frac{5}{9}f-\frac{175}{9}\le35 +0\le\frac{F5}{9}-17\frac{7}{9}\le35 +0\le\frac{e^{4x}\left(20x-1\right)}{\left(5x+1\right)^2} +0\le\gamma\le3 +0\le\gamma\le8 +0\le\left(-x+3\right)\left(5x+4\right) +0\le\left(F-32\right)\le63 +0\le\theta\le x +0\times c\times c^{2}\times a^{6}\times b +0\times z^{5}y^{6}x +0\times4<8\times4 +0\times9\le9\times\frac{5}{9}\left(F-32\right)\le35\times9 +0\times9\le\frac{5}{9}\times9\left(F-32\right)\le35\times9 +0a^6b^66c +0ab^4c^4 +0b^3a^5c +0b^6a^6c +0bac +0c^4b^4a +0c^{3}a^{6}b +0w^2+0w+0 +0x +0x\le x-3 +0x\le1x-4 +0x\le7x-4-6x +0x^2z^4y +0x^5-0x^{10} +0x^7z^4y +0x^{-5} +0xyz^{10} +0y-2.2z +0y^2+0y +0y^2+0y+0 +0yx^6y^4z +0yxz^{10} +0z^{5}y^{6}x +1 +1 + 16 m > 0 +1 + 24 m > 0 +1 + 32 m > 0 +1 + 36 m > 0 +1 + 4 \times \frac{4}{y} + 6 \times \frac{16}{y^{2}} + 4 \times \frac{64}{y^{3}} + 1 \times \frac{256}{y^{4}} +1 + 4 m > 0 +1 + 40 m > 0 +1 + 1 - 10 +1 + 1 - 11 +1 + 1 - 12 +1 + 1 - 13 +1 + 1 - 9 +1 + 1 < 5 + 1 +1 + 1 < 8 + 1 +1 + 1 > - 6 + 1 +1 + 2 < 4 + 2 +1 + 2 < 5 + 2 +1 + 2 > - 1 + 2 +1 + 2 > - 2 + 2 +1 + 2 > - 3 + 2 +1 + 3 < 4 x +1 + 3 < 3 + 3 +1 + 3 < 5 + 3 +1 + 3 > - 1 + 3 +1 + 3 > - 2 + 3 +1 + 3 > - 3 + 3 +1 + 3 > - 9 + 3 +1 + 3 \leq 4 x +1 + 3 \leq x - 3 + 3 +1 + 4 + 9 +1 + 4 < 3 + 4 +1 + 4 < 4 + 4 +1 + 4 < 5 + 4 +1 + 4 > - 2 + 4 +1 + 4 > - 3 + 4 +1 + 5 < 3 + 5 +1 + 5 < 4 + 5 +1 + 5 < 5 + 5 +1 + 5 < 9 + 5 +1 + 5 > - 1 + 5 +1 + 5 > - 2 + 5 +1 + 5 > - 3 + 5 +1 + 5 > 2 x +1 + 5 \leq 2 x +1 + 6 < 5 + 6 +1 + 6 > - 1 + 6 +1 + 6 > - 2 + 6 +1 + 6 > - 3 + 6 +1 + 6 > - 6 + 6 +1 + 7 < 9 + 7 +1 + 8 < 6 + 8 +1 + 8 < 8 + 8 +1 + 9 < 5 x +1 + 9 < 8 + 9 +1 + \frac{\sin \theta}{\cos \theta} - \frac{\cos \theta}{\sin \theta} - 1 +1 + \tan ^{2}\left(x\right) - \tan ^{2}\left(x\right) +1 - 12 a > 0 +1 - 2 i + i^{2} +1 - 2 i - 1 +1 - 24 a > 0 +1 - 28 a > 0 +1 - 3 x \leq 10 +1 - 32 a > 0 +1 - 4 a > 0 +1 - 4 x \leq - 15 +1 - 5 x \leq 6 +1 - 8 a > 0 +1 - 1 +1 - 1 < 4 - 1 +1 - 1 < 6 - 1 +1 - 1 < 8 - 1 +1 - 1 < 9 - 1 +1 - 2 < 3 - 2 +1 - 2 < 9 - 2 +1 - 3 < 3 - 3 +1 - 3 < 5 - 3 +1 - 4 < 3 - 4 +1 - 4 < 4 - 4 +1 - 4 < 8 - 4 +1 - 4 > - 9 - 4 +1 - 5 < 3 - 5 +1 - 5 < 4 - 5 +1 - 5 < 5 - 5 +1 - 5 < 9 - 5 +1 - 5 \leq 2 x +1 - 6 < 3 - 6 +1 - 6 < 4 - 6 +1 - 6 < 9 - 6 +1 - 7 < 7 - 7 +1 - 7 < 8 - 7 +1 - 7 < 9 - 7 +1 - 7 > - 6 - 7 +1 - 7 > 3 x +1 - 8 < 7 - 8 +1 - 8 > - 6 - 8 +1 - 81 < 81 - 32 t - 81 < 33 - 81 +1 - 81 < 81 - 32 t - 81 < 65 - 81 +1 - 9 < 6 - 9 +1 - 9 < 9 - 9 +1 - \cos ^{2}\left(\theta\right) +1 - \frac{x}{2} + \frac{x}{2} \geq 0 + \frac{x}{2} +1 - \frac{x}{2} \geq 2 +1 - \frac{x}{2} \geq 6 +1 - \frac{x}{3} + \frac{x}{3} \geq 0 + \frac{x}{3} +1 - \frac{x}{3} \geq 2 +1 - \frac{x}{3} \geq 3 +1 - \frac{x}{3} \geq 4 +1 - \frac{x}{3} \geq 5 +1 - \frac{x}{3} \geq 6 +1 - \frac{x}{3} \geq 7 +1 - \frac{x}{3} \geq 8 +1 - \frac{x}{3} \geq 9 +1 - \frac{x}{4} + \frac{x}{4} \geq 0 + \frac{x}{4} +1 - \frac{x}{4} \geq 4 +1 - \frac{x}{4} \geq 5 +1 - \frac{x}{4} \geq 6 +1 - \frac{x}{4} \geq 8 +1 - \frac{x}{5} + \frac{x}{5} \geq 0 + \frac{x}{5} +1 - \frac{x}{5} \geq 2 +1 - \frac{x}{5} \geq 6 +1 - \frac{x}{5} \geq 9 +1 - \frac{x}{6} + \frac{x}{6} \geq 0 + \frac{x}{6} +1 - x - 1 \leq - 2 - 1 +1 - x - 1 \leq - 3 - 1 +1 - x - 1 \leq - 4 - 1 +1 - x - 1 \leq - 5 - 1 +1 - x - 1 \leq - 6 - 1 +1 - x - 1 \leq - 7 - 1 +1 - x - 1 \leq - 8 - 1 +1 - x - 1 \leq - 9 - 1 +1 - x \geq - 4 +1 < 0.10 x +1 < 0.25 x +1 < 0.1x +1 < 0.20x +1 < 0.25x +1 < 0.2x +1 < 11-4t < 5 +1 < 17 +1 < 2 +1 < 3 +1 < 4 +1 < 5 +1 < 6 +1 < 7 +1 < 8 +1 < 81 - 32 t < 33 +1 < 81 - 32 t < 65 +1 < 81-32t < 65 +1 < 9 +1 < \frac{45}{40} +1 < \frac{9}{8} +1 < \frac{x - 2}{3} +1 < \frac{x - 3}{2} +1 < \frac{x - 3}{5} +1 < \frac{x - 4}{3} +1 < \frac{x - 4}{5} +1 < \frac{x - 6}{5} +1 < \frac{x - 6}{7} +1 < \frac{x - 7}{3} +1 < \frac{x - 8}{3} +1 < \frac{x - 8}{7} +1 < n +1 < x +1 < x + 2 +1 < x + 4 +1 < x + 5 +1 < x + 6 +1 < x + 7 +1 < x < 2 +1 < x < 3 +1 < x < 4 +1 < x < 5 +1 < x \leq \frac{7}{3} +1 > - 2 +1 > - 3 +1 > - 6 +1 > - 8 +1 > 2 x + 3 +1 > 2 x + 5 +1 > 3 x + 4 +1 > 4 x + 5 +1 > 5 x + 6 +1 > -1 +1 > -11 +1 > -12 +1 > -14 +1 > -15 +1 > -2 +1 > -3 +1 > -4 +1 > -5 +1 > -6 +1 > -7 +1 > -8 +1 > -9 +1 > -\frac{1}{2}x +1 > 0 +1 > 24a +1 > \frac{1}{5} +1 > \frac{1}{6} +1 > \frac{1}{9} +1 > \frac{2}{7} +1 > \frac{3}{5} +1 > \frac{3}{7} +1 > \frac{3}{8} +1 > n +1 > x +1 > x - 3 +1 > x > -1,x > 3 +1 > y +1 \geq \frac{x}{2} +1 \geq \frac{x}{3} +1 \geq \frac{x}{4} +1 \geq \frac{x}{5} +1 \geq \frac{x}{6} +1 \geq x +1 \left( - 3 \right) > 9 \left( - 3 \right) +1 \left( - 5 \right) > 7 \left( - 5 \right) +1 \leq - x +1 \leq x +1 \leq x - 1 +1 \leq x - 2 +1 \leq x \leq 11 +1 \leq x \leq 13 +1 \leq x \leq 15 +1 \leq x \leq 17 +1 \leq x \leq 2 +1 \leq x \leq 3 +1 \leq x \leq 5 +1 \leq x \leq 6 +1 \leq x \leq 7 +1 \leq x \leq 8 +1 \leq x \leq 9 +1 \leq y \leq 6 +1 \leq y \leq 7 +1 \leq y \leq 8 +1 \leq y \leq 9 +1 \times 2 < 7 \times 2 +1 \times 2 < 9 \times 2 +1 \times 4 < 5 \times 4 +1 \times 6 \leq x - 8 +1 \times \frac{a^{n}}{1} +1 u^{5} v^{0} + 5 u^{4} v^{1} + 10 u^{3} v^{2} + 10 u^{2} v^{3} + 5 u^{1} v^{4} + 1 u^{0} v^{5} +1 v^{0} \times \frac{1}{27} + 3 v^{1} \times \frac{1}{9} + 3 v^{2} \times \frac{1}{3} + 1 v^{3} \times 1 +1 v^{3} \times \left(\frac{1}{3}\right)^{0} + 3 v^{2} \times \left(\frac{1}{3}\right)^{1} + 3 v^{1} \times \left(\frac{1}{3}\right)^{2} + 1 v^{0} \times \left(\frac{1}{3}\right)^{3} +1 x < 125 +1 x < 1359 +1 y^{0} \times \frac{1}{16} + 4 y^{1} \times \frac{1}{8} + 6 y^{2} \times \frac{1}{4} + 4 y^{3} \times \frac{1}{2} + 1 y^{4} \times 1 +1 y^{4} \times \left(\frac{1}{2}\right)^{0} + 4 y^{3} \times \left(\frac{1}{2}\right)^{1} + 6 y^{2} \times \left(\frac{1}{2}\right)^{2} + 4 y^{1} \times \left(\frac{1}{2}\right)^{3} + 1 y^{0} \times \left(\frac{1}{2}\right)^{4} +1 y^{7} \times 1 + 7 y^{6} \times \left( - 2 \right) + 21 y^{5} \times 4 + 35 y^{4} \times \left( - 8 \right) + 35 y^{3} \times 16 + {7 \choose 5} y^{2} \times \left( - 32 \right) + 7 y^{1} \times 64 + 1 y^{0} \times \left( - 128 \right) +1 y^{7} \times 1 + 7 y^{6} \times \left( - 3 \right) + 21 y^{5} \times 9 + 35 y^{4} \times \left( - 27 \right) + 35 y^{3} \times 81 + {7 \choose 5} y^{2} \times \left( - 243 \right) + 7 y^{1} \times 729 + 1 y^{0} \times \left( - 2187 \right) +1+0.25x < 0.45x +1+0.25x<0.50x +1+0\le x-1+1 +1+1-10 +1+1-11 +1+1-13 +1+1-9 +1+1-x\le-3+1 +1+10m>0 +1+12m > 0 +1+1<2+1 +1+1<5x-9+1 +1+1<6+1 +1+1\le x +1+2 < 9+1 +1+20m>0 +1+24m>0 +1+2<3+2 +1+2<3x +1+2<3x-2+2 +1+2<4+2 +1+2<5+2 +1+2<9+2 +1+2>-1+2 +1+2>-2+2 +1+2>-3-2 +1+2m>0 +1+2x+x^2 +1+36m>0 +1+3<3+3 +1+3<4x +1+3<4x-3+3 +1+3<5+3 +1+3>-1+3 +1+3\ge4x +1+3\le1-x+1 +1+3\times p-1<31-1 +1+3\times p<31 +1+3p<22 +1+3p<31 +1+3x\ge25 +1+3x\ge31 +1+4 < 2+4 +1+4 > -5+1 +1+40m>0 +1+41>-2 +1+4<3+4 +1+4<4+4 +1+4<9+4 +1+4>-1+4 +1+4>-2+4 +1+4>-3+4 +1+4>-8 +1+4\ge x-4+4 +1+4m>0 +1+4p<13 +1+4p<17 +1+4p<25 +1+5<-5+x+5 +1+5<4+5 +1+5<5+5 +1+5>-1+5 +1+5>-2+5 +1+5\le x +1+5p<31 +1+6<4+6 +1+6<5+6 +1+6<9 +1+6<9+6 +1+6>-1+6 +1+6>-2+6 +1+6>-3+6 +1+6>-5+6 +1+6\le9+6 +1+6x-3\le18-x+1 +1+7 < 3+7 +1+7<2x-1+1 +1+8<16 +1+8<4+8 +1+8<6+8 +1+8<8+8 +1+8<9+8 +1+8m>0 +1+9\le5x-9+9 +1+\frac{12}{y}+\frac{48}{y^2}+\frac{64}{y^3} +1+\frac{x}{3}-1\le1+1 +1+i +1+m>0 +1+x-1\le1-1 +1+x<2 +1+x>-4 +1+x\ge0 +1+x\le1 +1+x\le2 +1+y<6 +1+y<9 +1, 3, 5, 15 +1, 5, 3, 15 +1, 5, 7, 35 +1,073,741,824 +1,099>464 +1,2,3,5,6,10,15,30 +1,2,3,5,6,10,30 +1,2,3,6 +1,2,3,6,7,14,21,42 +1,2,5,10 +1,2,5,10,35,70 +1,2,5,10,35,70,7 +1,2,5,7,10,14,35,70 +1,2,5,7,10,35,70 +1,2,6 +1,2,6,21,42 +1,2,6,21,42hjd +1,2,6,7 +1,2,6,7,21 +1,2,6,7,21,42 +1,2,7,14 +1,23 +1,296a^{16}b^{4}c^{16} +1,3,5,8 +1,3,7,21 +1,30,15,2,3,10 +1,30,15,2,3,10,6,5 +1,30,2,15,5,6,10,3 +1,30,6,5,3,10,2,15 +1,42,2,21 +1,42,2,21,3,14 +1,42,2,21,3,14,6,7 +1,42,2,21,7,6,3,14 +1,5,35 +1,5,35,7 +1,5,7 +1,5,7,35 +1,6,11,6 +1,600 +1,600y^{14} +1,70,10,7 +1,70,10,7,14,5 +1,70,10,7,5,14 +1,70,2,35,5,14,7,10 +1,77,7,11 +1,78,2,39,26,3,13,6 +1,78,2,39,3,26 +1,78,2,39,3,26,6,13 +1,78,39,2,3,26,13,6 +1,798.30-571.20>x +1-1 +1-1+X\le1-1 +1-1+x\ge6-1 +1-1+x\le1-1 +1-1-\frac{x}{5}\ge0-1 +1-1-x\le-6-1 +1-1-x\le-9-1 +1-20a > 0 +1-20a>0 +1-20x<-7 +1-24a > 0 +1-24a>0 +1-28a>0 +1-28x < -16 +1-2<5-2 +1-2<8-1 +1-2<8-2 +1-2\cos\theta\sin\theta +1-2x+2<9+1 +1-2x+p\ge13 +1-2x<-5 +1-2x3x+4-4 +1-4\left(m\right)\left(-10\right)>0 +1-4\times a\times5>0 +1-4m\left(-1\right)>0 +1-4m\times -3 > 0 +1-4m\times\left(-10\right)>0 +1-4m\times\left(-2\right)>0 +1-4m\times\left(-6\right)>0 +1-4m\times\left(-9\right)>0 +1-4x +1-4x<6x-16 +1-4x\le-15 +1-5<2-5 +1-5<2x +1-5<4-5 +1-5<6-5 +1-5>2x +1-5x +1-5x\le6 +1-6 < 14-1 +1-6<2-6 +1-6<5-6 +1-7 < 5-7 +1-7<3x +1-7>-9+1 +1-7>3x+7-7 +1-7\le3x +1-8 < 2-8 +1-81<-32t<33-81 +1-81<81-32t-81<65-81 +1-81<81-81-32t<65-81 +1-8<2-1 +1-8<9-8 +1-8\ge2x+8-8 +1-8a>0 +1-9>-3-9 +1-\frac{3x}{2}\le-5 +1-\frac{x}{2}\ge0 +1-\frac{x}{2}\ge2 +1-\frac{x}{2}\ge6 +1-\frac{x}{3}\ge3 +1-\frac{x}{3}\ge4 +1-\frac{x}{3}\ge5 +1-\frac{x}{3}\ge9 +1-\frac{x}{4}\ge6 +1-\frac{x}{4}\ge9 +1-\frac{x}{5}+\frac{x}{5}\ge0+\frac{x}{5} +1-\frac{x}{6}+\frac{x}{6}\ge0+\frac{x}{6} +1-\frac{x}{6}\ge 0 +1-\frac{x}{6}\ge0 +1-\frac{x}{6}\ge6 +1-\sqrt{13}\ge x,1+\sqrt{13}\le x +1-i +1-x-1\le-4-1 +1-x-1\le-5-1 +1-x-1\le-6-1 +1-x-1\le-7-1 +1-x-1\le-8-1 +1-x-8\ge-4 +1-x\ge4 +1-x\ge6 +1-x\le-2 +1-x\le-3 +1-x\le-4 +1-x\le-7 +1-x\le-8 +1-x\le-9 +1.00 +1.03976\times10^5 +1.05 x + 1.40 y \leq 8.40 +1.05 y \leq 14.70 - 2.45 x +1.05x+1.40y<8.40 +1.05x+1.40y\le12.60 +1.05x+1.40y\le8.40 +1.05x+1.4y\le12.6 +1.05x+1.75y\le10.5 +1.05x+1.75y\le10.50 +1.05x+2.45y\le14.70 +1.05x\le14.70-2.45y +1.05y+1.40x\le12.60 +1.05y+1.40x\le12.6o +1.05y+1.40x\le8.40 +1.05y+1.75x\le10.5 +1.05y+1.75x\le10.50 +1.05y+2.45x\le14.70 +1.05y\le-1.40x+12.60 +1.05y\le-1.40x+8.40 +1.05y\le-1.4x+12.6 +1.05y\le-1.4x+12.60 +1.05y\le-1.75x+10.5 +1.05y\le-1.75x+10.50 +1.05y\le-2.45x+14.70 +1.05y\le10.5-1.75x +1.05y\le10.50-1.75x +1.05y\le12.6-1.4x +1.05y\le12.60-1.40x +1.05y\le14.7-2.45x +1.05y\le14.70-2.45x +1.05y\le8.4-1.4x +1.05y\le8.40-1.40x +1.05y\le8.40-1.4x +1.06678\times10^5 +1.07000\times10^5 +1.08\overline{3}>x +1.090\times10^7 +1.096\times 10^{7} +1.10 +1.10 y \leq 13.20 - 1.65 x +1.10 y \leq 6.60 - 1.65 x +1.1022\times10^7 +1.102\times10^7 +1.10x+1.65y<13.20 +1.10x+1.65y\le13.20 +1.10x+1.65y\le9.90 +1.10x+2.75y\le11.00 +1.10y+1.65x\le13.20 +1.10y+1.65x\le9.90 +1.10y+2.75x<11.00 +1.10y+2.75x\le11.00 +1.10y<-1.65x+9.90 +1.10y<13.20-1.65x +1.10y\le 13.20-1.65x +1.10y\le-1.65x+13.20 +1.10y\le-1.65x+9.90 +1.10y\le-2.75x+11.00 +1.10y\le11-2.75x +1.10y\le11.00-2.75x +1.10y\le13.20-1.65x +1.10y\le6.60-1.65x +1.10y\le9.90-1.65x +1.11 +1.125899907\times 10^{15} +1.125y +1.12\le B<1.26 +1.13 +1.13\le B<1.3 +1.13\le b<1.3 +1.15 +1.166666666666667>0.5 +1.16<1.2 +1.16>0.6 +1.16>0.83 +1.1973\times10^{-5} +1.197\times10^{-5} +1.10.6 +1.1>x +1.1\overline{66}0.83 +1.1\overline{6}>0.8\overline{3} +1.1n^4+2.2n^2 +1.1x+1.65y\le13.2 +1.1x+1.65y\le9.9 +1.1x+5.3a +1.1x+y1.65\le13.2 +1.1y\le-1.65x+13.2 +1.1y\le-1.65x+9.9 +1.1y\le13.2-1.65x +1.1y\le9.9-1.65x +1.2 > x +1.2000\times10^8 +1.200\times10^{-5} +1.2057\times10^{11} +1.20>0.80 +1.20\times 10^{-5} +1.20\times10^{-5} +1.22\times10^9 +1.25 +1.25 > x +1.250\times10^7 +1.25<-2 +1.25<2 +1.25<4 +1.25>-2 +1.25>0.25 +1.25>0.5 +1.25>0.75 +1.25>1 +1.25>1.75 +1.25\ge x +1.25\ge x>-0.25 +1.25\ge x>-0.75 +1.25\ge x>\frac{3}{-4} +1.25\le x\le3 +1.25\le-2 +1.25\times 10^{5} +1.25\times10^7 +1.25x\le x +1.25xy^{4} +1.2<3 +1.2<8 +1.20.1 +1.2>0.4 +1.2>0.6 +1.2>0.8 +1.2>0.83 +1.2\ge x > -0.8 +1.2\ge x>-0.4 +1.2\ge x>-0.8 +1.2\ge x>\frac{4}{-5} +1.2\overline {2} > x +1.2\times10^{-5} +1.2^{-4}\times10^{-4} +1.2x^2-13.6-5.8x +1.3 < 9.3 +1.3 < 93 +1.30 +1.30 y \leq 11.70 - 1.95 x +1.306\times10^7 +1.30\times 10^{9} +1.30x+1.95y\le11.70 +1.30y+1.95x\le11.70 +1.30y\le-1.95x+11.70 +1.30y\le11.70-1.95x +1.33 +1.33333333<-2 +1.333<-2 +1.333>1 +1.330.83 +1.33>0.\overline{6} +1.33>1 +1.33\overline{3}>0.33\overline{3} +1.35 +1.35 y \leq 13.50 - 2.25 x +1.35x+1.80y\le10.80 +1.35x+2.25y<13.50 +1.35x+2.25y\le13.50 +1.35x\le13.50-2.25y +1.35y+2.25x\le13.5 +1.35y<10.80-1.80x +1.35y\le-1.80x+10.80 +1.35y\le-2.25x+13.5 +1.35y\le-2.25x+13.50 +1.35y\le10.8-1.8x +1.35y\le10.80-1.80x +1.35y\le13.5-2.25x +1.35y\le13.50-2.25x +1.361\times10^7 +1.3751 +1.375a-22b+2.75 +1.39\times10^2\times7.76\times10^2 +1.3<-2 +1.3>0.83 +1.3>1 +1.3\times 10^{9} +1.3\times r^{n-1} +1.3q^2-70.2q+750 +1.3x+1.95y\le11.7 +1.3x+1.95y\le11.70 +1.3y\le-1.95x+11.7 +1.4 +1.4 < x +1.40 x + 1.75 y \leq 14.00 +1.40x+1.05y<8.40 +1.40x+1.05y\le12.60 +1.40x+1.05y\le8.40 +1.40x+1.75y\le14 +1.40x+1.75y\le14.00 +1.40x\le8.40-1.05y +1.40y+1.05x\le12.6 +1.40y+1.05x\le12.60 +1.40y+1.75x\le14 +1.40y+1.75x\le14.00 +1.40y\le-1.05x+12.60 +1.40y\le-1.75x+14 +1.40y\le-1.75x+14.00 +1.40y\le12.6-1.05x +1.40y\le12.60-1.05x +1.40y\le14-1.75x +1.40y\le14.00-1.75x +1.40y\le8.40-1.05x +1.42\times10^9 +1.45 < x < 1.55 +1.45\times 10^{3} +1.460\times10^7 +1.49602\times10^5 +1.490.8 +1.4>1 +1.4>x +1.4\ge x > -0.6 +1.4\ge x>-0.2 +1.4\ge x>-0.6 +1.4\ge x>-1 +1.4\ge x>\frac{1}{-5} +1.4\ge x>\frac{3}{-5} +1.4\ge x\text{ and } x>-0.6 +1.4\ge x\text{ and } x>-1 +1.4\ge1x>-0.6 +1.4\ge\frac{-5x}{-5}>\frac{1}{-5} +1.4v^2-5.2v+1630 +1.4w+1.2w +1.4x+1.05y\le12.6 +1.4x+1.05y\le12.60 +1.4x+1.05y\le8.4 +1.4x+1.05y\le8.40 +1.4x+1.75y\le14 +1.4x-8.40\le-1.05y +1.4x\le8.40-1.05y +1.4y\le-1.05x+12.6 +1.4y\le-1.75x+14 +1.4y\le14-1.75x +1.5 < t < 2.5 +1.5 > t > 0.5 +1.5 > x +1.5 \geq x + 3 +1.5 \geq x + 4 +1.5 \geq x + 5 +1.5 \geq x + 6 +1.5-5\ge x+5-5 +1.50 +1.50 y \leq 13.50 - 2.25 x +1.50\le y\le6 +1.50\times10^5 +1.50x+2.25y\le13.50 +1.50y+2.25x\le13.50 +1.50y\le-2.25x+13.5 +1.50y\le-2.25x+13.50 +1.50y\le-2.25x+9 +1.50y\le13.50-2.25x +1.50y\le9.00-2.25x +1.530 +1.5>0.5 +1.5>0.75 +1.5>1 +1.5>1.1 +1.5>1.16 +1.5>1.1666666667 +1.5>1.16666666676 +1.5>1.167 +1.5>1.2 +1.5>1\frac{1}{6} +1.5>1t>0.5 +1.5>T>2.5 +1.5>\frac{-32t}{-32}>0.5 +1.5>\frac{-32t}{-32}>\frac{-16}{-32} +1.5>\frac{1}{2}x +1.5>\frac{1}{6} +1.5>t>0.5 +1.5>t>\frac{1}{2} +1.5>x +1.5>x>0.5 +1.5>y +1.5\ge x > -0.5 +1.5\ge x+5 +1.5\ge x>-0.5 +1.5\ge x>-1 +1.5\ge x>\frac{1}{-2} +1.5\ge x\text{ and } x>-1 +1.5\ge\left(x+5\right) +1.5\le T\le2.5 +1.5\le X\le5 +1.5\le x +1.5\le x\le2.5 +1.5\le x\le4 +1.5\le x\le6 +1.5\le x\le7 +1.5\le x\le8 +1.5\le x\le9 +1.5b +1.5x+2.25y\le13.5 +1.5x+3y<12 +1.5x+3y\le12 +1.5x+4.5y\le18 +1.5x+4y\le12 +1.5x+4y\le18 +1.5x+6y\le18 +1.5x,4y<6x,6y +1.5x-1+1+\frac{x}{3}-\frac{25}{3}\le\frac{4x}{5}+1+1 +1.5x-1+\frac{x}{3}-\frac{25}{3}\le\frac{4x}{5}+1 +1.5x-3 320 +1.60\times10^9 +1.60x-320>0 +1.60x-640>0 +1.60x-800>0 +1.60x>320 +1.60x>480 +1.60x>640 +1.60x>800 +1.615 +1.62 +1.625 > x +1.625\ge T\ge2.5 +1.645\times10^7 +1.646\times10^{11} +1.648\times 10^{7} +1.648\times10^7 +1.65 +1.65x+1.10y < 13.20 +1.65x+1.10y<13.20 +1.65x+1.10y<9.90 +1.65x+1.10y\le 13.20 +1.65x+1.10y\le13.2 +1.65x+1.10y\le13.20 +1.65x+1.10y\le6.60 +1.65x+1.10y\le9.90 +1.65x+1.1y\le13.2 +1.65x+1.1y\le13.20 +1.65x+1.1y\le9.9 +1.65x+1.1y\le9.90 +1.65x+2.20y\le13.20 +1.65y<13.20-1.10x +1.65y\le-1.10x+13.20 +1.65y\le-2.20x+13.20 +1.65y\le13.2-1.1x +1.65y\le13.2-2.2x +1.65y\le13.20-1.10x +1.65y\le13.20-2.20x +1.65y\le9.90-1.10x +1.66 +1.66\times10^9 +1.67>1.3 +1.67\ge x\ge-20.5 +1.6<2.4 +1.60.3 +1.6>0.6 +1.6>0.8 +1.6>1 +1.6>1.1 +1.6>1.2 +1.6>1.5 +1.6>k +1.6\ge k +1.6\ge x>-0.4 +1.6\ge x>-0.8 +1.6\ge x>-1.2 +1.6\ge x\text{ and } x>-0.4 +1.6x +1.6x > 480 +1.6x > 800 +1.6x-320>0 +1.6x-480 > 0 +1.6x-480>0 +1.6x-800 > 0 +1.6x>320 +1.6x>800 +1.6x\le x +1.6x^2 +1.6x^3 +1.6x^{3} +1.70 +1.70 x - 510 > 0 +1.70x-340>0 +1.70x-510>0 +1.70x-680>0 +1.70x-850>0 +1.70x>340 +1.70x>510 +1.70x>680 +1.70x>850 +1.70y+2.55x\le10.20 +1.70y\le10.20-2.55x +1.710.75 +1.75>1 +1.75>1.25 +1.75\ge x > -0.25 +1.75\ge x > -0.75 +1.75\ge x>-0.25 +1.75\ge x>-0.75 +1.75\ge x>-1.25 +1.75\ge x>\frac{5}{-4} +1.75\le x\le8 +1.75\times 10^{5} +1.75x+1.05y\le10.5 +1.75x+1.05y\le10.50 +1.75x+1.40y<14 +1.75x+1.40y<14.00 +1.75x+1.40y\le14 +1.75x+1.40y\le14.00 +1.75x+1.4y\le14 +1.75x-0.25 +1.75x>\frac{7}{2} +1.75x\le10.50-1.05y +1.75x\le14.00-1.40y +1.75y-14.00\le-1.40x +1.75y\le-1.05x+10.50 +1.75y\le-1.40x+14 +1.75y\le-1.40x+14.00 +1.75y\le10.5-1.05x +1.75y\le10.50-1.05x +1.75y\le14-1.40x +1.75y\le14.00-1.40x +1.766100625\times10^9 +1.77\times10^9 +1.7907500\times 10^{7} +1.70.5 +1.7>x +1.7b +1.7x > 340 +1.7x-340 > 0 +1.7x-510>0 +1.7x>510 +1.7x>680 +1.7x>850 +1.7x\ge680 +1.80 +1.80 x + 1.35 y \leq 10.80 +1.80x+1.35y\le10.80 +1.80x-540>0 +1.80x-900>0 +1.80x>360 +1.80x>540 +1.80x>720 +1.80x>900 +1.80y\le-1.35x+10.80 +1.80y\le10.80-1.35x +1.81440\times10^5 +1.81\times10^5 +1.825\times10^7 +1.83279\times10^5 +1.831.16 +1.83>1.3 +1.83>1.5 +1.83>1.67 +1.83>1\frac{1}{2} +1.849\times10^7 +1.85 +1.85\times10^5 +1.86\times10^5 +1.875 +1.875>x +1.875m+1.125n +1.8808 +1.888888>1.33333 +1.889>1.333 +1.897\times 10^{7} +1.89932\times100000 +1.89932\times10^5 +1.89>1.33 +1.8<-2.6 +1.81 +1.8>1.2 +1.8>1.3 +1.8>1.4 +1.8>x +1.8\ge x>-0.2 +1.8\ge x>-0.6 +1.8\ge x>-1 +1.8\ge x>-1.4 +1.8\ge x>-\frac{1}{5} +1.8\ge x>-\frac{3}{5} +1.8\ge x>\frac{1}{-5} +1.8\ge x>\frac{3}{-5} +1.8\overline{3}1.5 +1.8x > 360 +1.8x+1.35y\le10.8 +1.8x-10.80\le-1.35y +1.8x-360 > 0 +1.8x-360>0 +1.8x-360\ge0 +1.8x-540>0 +1.8x-900>0 +1.8x>540 +1.8x>900 +1.8x\le-1.35y+10.80 +1.8y\le10.8-1.35x +1.90 +1.90 x - 380 > 0 +1.90x-570>0 +1.90x-950>0 +1.90x>0+950 +1.90x>380 +1.90x>570 +1.90x>760 +1.90x>950 +1.90x\ge380 +1.90y\le11.40-2.85x +1.92676\times10^5 +1.94^4\times10^8 +1.95 x + 1.30 y \leq 11.70 +1.95\times10^5 +1.95x+1.30y<11.70 +1.95x+1.30y\le11.70 +1.95x+1.30y\le7.80 +1.95x+1.3y\le11.7 +1.95y\le11.7-1.3x +1.95y\le11.70-1.30x +1.98\ge0.33x+0.22y +1.98\times 10^{-5} +1.98\times10^{-5} +1.99791\times10^5 +1.9<2 +1.9<4 +1.9>1.3 +1.9x-380>0 +1.9x-950 > 0 +1.9x>760 +1.9x>950 +1.\overline {36} > x +1.\overline {4} > x +1.\overline{09}>x +1.\overline{1}0.666666666666667 +1.\overline{3}>0.8\overline{3} +1.\overline{3}>0.\overline{3} +1.\overline{3}>1 +1.\overline{3}>1.2 +1.\overline{3}>\frac{1}{3} +1.\overline{3}>x +1.\overline{45}>x +1.\overline{6}>1.\overline{3} +10 +10 + 2 x - 10 > 10 - 10 +10 + 2 x - 10 \geq 10 - 10 +10 + 5 x - 10 > 10 - 10 +10 + 8 a +10 + 0 < 11 x - 9 x +10 + 10 < 7 x - 2 x +10 + 10 < 8 x - 3 x +10 + 14 < 10 x - 2 x +10 + 18 < 11 x - 4 x +10 + 2 < 10 x - 6 x +10 + 2 < 12 + 2 +10 + 2 < 13 + 2 +10 + 2 < 14 + 2 +10 + 2 > 8 + 2 +10 + 3 < 12 + 3 +10 + 3 < 13 + 3 +10 + 3 < 14 + 3 +10 + 3 > 8 + 3 +10 + 3 > x - 3 + 3 +10 + 4 < 12 + 4 +10 + 4 < 14 + 4 +10 + 5 < 11 x - 8 x +10 + 5 < 8 x - 3 x +10 + 5 > 6 + 5 +10 + 5 > 7 + 5 +10 + 5 > x - 5 + 5 +10 + 6 < 12 + 6 +10 + 6 < 14 + 6 +10 + 6 > 8 + 6 +10 + 8 < 11 x - 5 x +10 + \left( - 2 \right) < 10 x - 8 x +10 + \left( - 4 \right) < 5 x - 2 x +10 + \left( - 4 \right) < 7 x - 4 x +10 + \left( - 4 \right) < 9 x - 7 x +10 - 5 x - 3 x + 12 \leq 30 +10 - 5 x - 3 x + 12 \leq 45 +10 - 5 x - 3 x + 6 \leq 30 +10 - 5 x - 3 x + 6 \leq 45 +10 - 5 x - 3 x + 6 \leq 60 +10 - 5 x - 3 x + 6 \leq 75 +10 - 5 x - 3 x + 9 \leq 45 +10 - 5 x - 3 x + 9 \leq 60 +10 - 5 x - 3 x + 9 \leq 75 +10 - 1 \leq 1 - x - 1 +10 - 15 > 5 x + 15 - 15 +10 - 2 < 13 - 2 +10 - 2 < 14 - 2 +10 - 2 \leq 2 - x - 2 +10 - 25 > 5 x + 25 - 25 +10 - 3 < 13 - 3 +10 - 3 < 14 - 3 +10 - 3 \leq 3 - x - 3 +10 - 35 > 5 x + 35 - 35 +10 - 4 > 8 - 4 +10 - 4 \leq 4 - x - 4 +10 - 45 > 5 x + 45 - 45 +10 - 5 < 13 - 5 +10 - 5 > 8 - 5 +10 - 5 \leq 5 - x - 5 +10 - 6 < 13 - 6 +10 - 6 > 7 - 6 +10 - 6 \leq 6 - x - 6 +10 - 7 \leq 7 - x - 7 +10 - 8 \leq 8 - x - 8 +10 - 9 \leq 9 - x - 9 +10 - 90 < 90 - 32 t - 90 < 42 - 90 +10 - 90 < 90 - 32 t - 90 < 74 - 90 +10 - x \geq 15 +10 < 2 x +10 < 3 x - 5 +10 < 4 x - 2 +10 < 4 x - 6 +10 < 5 x +10 < 5 x - 2 +10 < 6 x - 14 +10 < 6 x - 2 +10 < 7 x +10 < 9 x +10 < -41x+25 +10 < -x +10 < 11 +10 < 12 +10 < 13 +10 < 14 +10 < 15 +10 < 16 +10 < 17 +10 < 18 +10 < 18x +10 < 19 +10 < 20 +10 < 25 +10 < 2x +10 < 30 +10 < 35 +10 < 45 +10 < 57 +10 < 5x +10 < 5x-5 +10 < 7x-11 +10 < 90 - 32 t < 42 +10 < 90 - 32 t < 74 +10 < 90-32t < 42 +10 < 90-32t < 74 +10 < n +10 < x +10 < x + 5 +10 < x - 4 +10 < x - 8 +10 > - 15 +10 > 2 x +10 > 3 x + 7 +10 > 5 x +10 > -1 +10 > -15 +10 > -2 +10 > -21x+12 +10 > -3 +10 > -4 +10 > -5 +10 > 0 +10 > 1 +10 > 2 +10 > 3 +10 > 4 +10 > 5 +10 > 5x +10 > 6 +10 > 7 +10 > 8 +10 > n +10 > x +10 > x - 2 +10 > x - 3 +10 > x - 4 +10 > x - 5 +10 \geq N +10 \geq x +10 \leq 5 k +10 \leq 5 x +10 \leq k +10 \leq x +10 \times \frac{b - 1}{6} +10 \times r + 10 \times 7 +10 x + 15 x + 2 - 2 \geq - 15 x + 15 x + 20 - 2 +10 x + 19 x < 12 - 10 +10 x + 8 x + 5 - 5 \geq - 8 x + 8 x + 16 - 5 +10 x + 10 - 10 \geq 10 - 10 +10 x + 10 < - 15 x + 12 - 4 x +10 x + 10 < - 19 x + 12 +10 x + 2 \geq - 15 x + 20 +10 x + 20 - 20 > 90 - 20 +10 x + 30 - 30 \geq 20 - 30 +10 x + 5 < - 4 x + 6 +10 x + 5 \geq - 8 x + 16 +10 x + 50 - 50 > 20 - 50 +10 x + 60 - 60 < 30 - 60 +10 x + 70 - 70 > 70 - 70 +10 x + 90 - 90 > 30 - 90 +10 x + 90 - 90 \leq 60 - 90 +10 x + x < 6 - 4 +10 x - 6 x \leq 22 - 2 +10 x - 7 x \leq 12 - 3 +10 x - 100 + 100 \geq 100 + 100 +10 x - 12 > 12 x - 20 +10 x - 14 > 12 x - 20 +10 x - 14 > 4 \left( 3 x - 5\right) +10 x - 14 > 4 \times 3 x - 4 \times 5 +10 x - 20 + 20 < 80 + 20 +10 x - 40 + 40 > 80 + 40 +10 x - 6 > 4 \times 3 x - 4 \times 3 +10 x - 8 > 12 x - 20 +10 x - 80 + 80 \geq 70 + 80 +10 x - x > 38 - 2 +10 x - x > 51 - 6 +10 x > - 20 +10 x > 0 +10 x > 70 +10 x \geq - 10 +10 x \geq 150 +10 x \leq 170 +10 x \leq 30 +10 x e^{ 5 x} - 7 e^{ 5 x} > 0 +10 y \leq 400 - 16 x +10 y \leq 850 - 17 x +10% \times 183.70 +10% \times 750.24 +10%\times p +10%\times599.90 +10%\times88.30 +10+10<7x-2x +10+12x +10+14x+9 +10+15<5x+17x +10+15\div3 +10+18\div3 +10+1<13 +10+24x+12 +10+2<12+2 +10+2<14+2 +10+2>2x-2+2 +10+2>8+2 +10+2W\le30 +10+2p<16 +10+2p<22 +10+2p<28 +10+2p<30 +10+2w\le 26 +10+2w\le 30 +10+2x-10\ge10-10 +10+2x\ge20 +10+2x\ge26 +10+2y +10+30x +10+3<13+3 +10+3>6+3 +10+3>8+3 +10+3p<22 +10+3p<34 +10+3x+30 +10+40\div 5 +10+4<12+4 +10+4<13+4 +10+4>x-4+4 +10+4p<38 +10+5 < 8x-3x +10+5>6+5 +10+5>7+5 +10+5>8+5 +10+5p<25 +10+5p<30 +10+5p<50 +10+5x\ge10 +10+5x\ge30 +10+6<14+6 +10+6<4x-6+6 +10+6>8+6 +10+6x\ge10 +10+7n>30 +10+7x\ge30 +10+7x\times2+9 +10+8 +10+8<20 +10+90<90+90-32t<74+90 +10+9x +10+\left(-3\right)>6+\left(-3\right) +10+c +10+m +10+x +10+x-10<7-10 +10+x<3x +10+x\ge10 +10+x\le3 +10+x\le9 +10+x\times12 +10,7 +10-1 > 1-1 +10-1.25x\ge y +10-10+2y\ge-10 +10-10+5x>10-10 +10-10+x<8-10 +10-10-35x<45-10 +10-10-x\le11+10 +10-10<5x-10 +10-10x+10x<16x-1+10x +10-12\ge -21x+12-12 +10-12x<6x +10-15x<11x-15 +10-19x < -2 +10-1\le1-x-1 +10-2.5x\ge y +10-25>5x+25-25 +10-25\ge -28x+25-25 +10-26x < -10 +10-2>2x +10-2P\le-6 +10-2k\le3k +10-2p>0 +10-2p\ge0 +10-3<13-3 +10-3>8-3 +10-3>x+3-3 +10-3i +10-3x+3x<6x+3x +10-3x<6x +10-45>5x +10-4<12-4 +10-4>8-4 +10-4\le4-4-x +10-4x\ge+24 +10-5\ge4x+5-5 +10-5x+-3x+9\le60 +10-5x-3x+12\le30 +10-5x-3x+12\le45 +10-5x-3x+12\le60 +10-5x-3x+12\le75 +10-5x-3x+6\le30 +10-5x-3x+6\le45 +10-5x-3x+9\le30 +10-5x-3x+9\le45 +10-5x-3x+9\le60 +10-5x-3x\le24 +10-5x-3x\le36 +10-5x-\left(3x-12\right)\le60 +10-5x-\left(3x-6\right)\le45 +10-5x-\left(3x-9\right)\le45 +10-60>10x+60-60 +10-6>7-6 +10-6\le6-6-x +10-6x\le22 +10-7\le7-x-7 +10-8x+12\le60 +10-8x+6\le30 +10-8x\le24 +10-8x\le39 +10-90<-32t<74-90 +10-90<90-32t-90<42-90 +10-90<90-32t-90<74-90 +10-9\le-x +10-9\le9-x-9 +10-\frac{1.75x}{1.05}\ge y +10-\frac{2.25}{1.35}x\ge y +10-\frac{2x}{3}\ge12 +10-\frac{2x}{3}\ge18 +10-\frac{2x}{3}\ge2 +10-\frac{2x}{3}\ge6 +10-\frac{2x}{3}\ge8 +10-\frac{5x}{6}\ge40 +10-\frac{5}{3}x\ge y +10-\left(-5\right)>6-\left(-5\right) +10-p +10-x<8 +10-x\ge y +10-x\ge12 +10-x\ge15 +10-x\ge3\times5 +10.00 + 22.85 +10.01+p\le37 +10.01B+4.66\le79.00 +10.01B\le74.34 +10.01\le m\le10.35 +10.01b-4.66\le79.00 +10.02\le w +10.03 + p \leq 36 +10.05 + p \leq 37 +10.06 + p \leq 50 +10.08 + p \leq 39 +10.1 < w +10.1 \leq w +10.11+p\le45 +10.16B+4.82\le68 +10.16B\le63.18 +10.16\ge p +10.17B+3.15\le66.00 +10.17B\le62.85 +10.18 + p \leq 49 +10.18+p\le 33 +10.164 +10.31 + p \leq 34 +10.32\ge p +10.33 + p \leq 42 +10.34+p\le32 +10.35B+2.98\le 65 +10.36 + p \leq 33 +10.38 + p \leq 46 +10.39+p\le 37 +10.3n +10.6\ge W +10.6\le w +10.7 < w +10.70B+2.70\le80 +10.70B+4.13<67.00 +10.70B+4.13\le67.00 +10.70B+4.69\le74.00 +10.70B\le69.31 +10.70B\le74-4.69 +10.70b+4.13<67.00 +10.72 + p \leq 46 +10.74\ge p +10.75+p\le40 +10.76+p\le49 +10.77B+4.83\le75.00 +10.77B\le70.17 +10.78 + p \leq 33 +10.78 + p \leq 37 +10.78 + p \leq 39 +10.78+p\le37 +10.79 + p \leq 30 +10.79\ge p +10.7 0 +100 + 16 m > 0 +100 + 24 m > 0 +100 - 12 a > 0 +100 - 20 a > 0 +100 - 24 a > 0 +100 - 28 a > 0 +100 - 32 a > 0 +100 - 36 a > 0 +100 - 4 \left(k + 10\right) < 0 +100 - 4 \left(k + 2\right) < 0 +100 - 4 \left(k + 3\right) < 0 +100 - 4 \left(k + 7\right) < 0 +100 - 4 \left(k + 9\right) < 0 +100 - 4 k - 12 < 0 +100 - 4 k - 28 < 0 +100 - 4 k - 36 < 0 +100 - 4 m^{2} < 0 +100 - 4 m^{2} \geq 0 +100 - 50 > 10 x + 50 - 50 +100 - 60 > 10 x + 60 - 60 +100 < 4 m^{2} +100 < x +100 > 24a +100 > 32 +100 > 33 +100 > 34 +100 > 36 +100 > 37 +100 > 45 +100 > 46 +100 > 92 +100 > 94 +100 \geq 4 m^{2} +100 \leq 10 k +100 \leq x \leq 129 +100+10p-10p-p^2 +100+10x+10x+x^2 +100+10x-100>100-100 +100+12m>0 +100+130x +100+200+200+50+100+206 +100+20m>0 +100+20x+x^2 +100+24m>0 +100+28m>0 +100+32\left(m\right)>0 +100+32m>0 +100+40m>0 +100+4m>0 +100+70p-70p-49p^2 +100+8m>0 +100-100+10x\ge100-100 +100-12a>0 +100-24a>0 +100-28\times a>0 +100-32-4k<0 +100-32a>0 +100-40>10x +100-49p^2 +100-4\left(k+4\right)<0 +100-4\left(k+5\right)<0 +100-4\left(k+6\right)<0 +100-4\left(k+7\right)<0 +100-4\left(k+8\right)<0 +100-4\left(m\right)\left(-6\right)>0 +100-4\left(m\right)\left(-8\right)>0 +100-4\times a\times5>0 +100-4\times1\left(k+7\right)<0 +100-4\times1\left(k+9\right)<0 +100-4\times1\times\left(k+8\right)<0 +100-4a6>0 +100-4k-12<0 +100-4k-16<0 +100-4k-28<0 +100-4k-32<0 +100-4k-36<0 +100-4k-40<0 +100-4m\left(-1\right)>0 +100-4m\times\left(-10\right)>0 +100-4m\times\left(-7\right)>0 +100-4m^2<0 +100-4m^2\ge0 +100-81p^2 +100-8a>0 +100-p^2 +100-p^{2} +100-x^2 +1000 +1000 + 7000 + 5000 +1000 - 325 \leq 325 + 225 t - 325 \leq 1450 - 325 +1000 - 325 \leq 325 + 225 t - 325 \leq 1675 - 325 +1000 - 325 \leq 325 + 225 t - 325 \leq 1900 - 325 +1000 - 325 \leq 325 + 225 t - 325 \leq 2125 - 325 +1000 - 375 \leq 375 + 125 t - 375 \leq 1250 - 375 +1000 - 375 \leq 375 + 125 t - 375 \leq 1375 - 375 +1000 \leq 325 + 225 t \leq 1450 +1000 \leq 325 + 225 t \leq 1675 +1000 \leq 325 + 225 t \leq 1900 +1000 \leq 325 + 225 t \leq 2125 +1000 \leq 375 + 125 t \leq 1250 +1000 \leq 375 + 125 t \leq 1375 +1000+100x>2400+30x +1000-325\le225t\le1125 +10000 +100000 +10000000000000<10000000000001 +1000000000^{x} +100000003\gamma^4 +10000000\gamma^4 +100000^{x} +10000\ge5x +10000\le 4n +10000\le4n +10000\le5n +10000\times1.01^{4n} +10000\times1.02^{2n} +10000^3\gamma^4 +10000y^2 +10000y^{3} +1000 552 +1001>414 +1003>504 +1003>546 +1004>421 +1005 > 542 +1005>545 +1006>419 +1006>442 +1006>510 +1008 +1009>416 +100<+4m^2 +100<101 +100<107 +100<114 +100<118 +100<122 +100<129 +100<132 +100<136 +100<3m +100<434 +100<4m^2 +100<4x +100<6a +100<6a-2 +100<6n +100<6v-2 +100<7p +100<8m +100<8p +100<9b +100<9p +100x +100190 +100>-16m +100>-463 +100>10x+70 +100>12a +100>24a +100>31 +100>32 +100>32a +100>33 +100>36 +100>37 +100>40 +100>47 +100>68 +100>71 +100>72 +100>97 +100>F\ge84 +100>t>129 +100>x +100>x,129 +100\ge c +100\ge x +100\ge20x+5y +100\ge48+4N +100\ge4m^2 +100\ge8y+3x +100\le 10k +100\le a\times6 +100\le hc\le190 +100\le x +100\le x\le 129 +100\le x\le129 +100\le10k +100\le6a-2 +100\le7p +100\le9b +100\le9p +100\times y^{10} +100\times20 +100cm +100m^8 +100p^2mq +100s^2t^2 +100u^2-100uv-4 +100u^2-50uv-uv +100u^2-51uv +100u^{12}v^{14} +100w^{15} +100x+54 +100x+94 +100x-19x>-2280 +100x-19x>-6\times380 +100x189 +100x>200 +100x>\frac{1400}{7} +100x^2+180x+81 +100x^2+180xy+81y^2 +100x^2+90xy-90xy-81y^2 +100x^2+910x+880 +100x^2-81y^2 +100x^2-9 +100x^{2}+180x+81 +100x^{2}-81 +100y^2 +100y^2+20y^2 +100y^2+60y-16 +100y^2+90y-90y-81 +100y^2-81 +100y^2-9 +100y^5 +100y^8 +100y^{13} +100y^{15} +100y^{16} +100y^{17} +100y^{2} +100y^{2}-64 +100y^{5} +100ywz^2 +101 - 10 \leq 6 k + 7 k +101 - 17 \leq 9 k + 5 k +101 > 38 +101 > 42 +101 > 49 +101.10\ge6N+41.10 +101.10\ge6n+41.10 +101.50\ge-36.50-5n +101.50\ge36.50+5N +1010 +10125p^{62} +1012>509 +1014 > 509 +1014>433 +1015 +1015.0 +1015.3-427.7\ge x +1015>429 +1015>469 +1018 > 531 +1018>454 +1018>476 +101<119 +101>30 +101>31 +101>33 +101>37 +101>38 +101>39 +101>40 +101>41 +101>42 +101>45 +101>47 +101>48 +101>57 +101>61 +101>78 +101>91 +101\le11K+2 +101\le11k+2 +101\le12k+5 +101\le9k+20 +101x > 448 +101x > 54 +101x>-396 +101x>105 +101x>294 +102 < 127 +102 < 2x+3y +102 > 32 +102 > 38 +102 > 44 +102 > 45 +102 > 63 +102 > 83 +102-12\le8k+7k +102-13k\le11 +102-2x < 3y +102-2x<3y +102-2x\le3y +102-9k\le8k +102.10\ge48.10+6N +102.14 +102.50 +10200-150x\ge 170y +10200-150x\ge170y +10200-170y\ge150x +10200\ge 150x+170y +10200\ge150x+170y +10206v^5 +1020\ge17x+10y +1021>436 +1021>547 +1022>258 +1022>458 +1022>512 +1023>535 +1024\times y^{15} +1024a^{10}b^{20}c^5 +1024a^{20}b^5c^5 +1024b^{10}\div4b^2 +1024b^{15}\div 4b^{4} +1024p^{28} +1024y^5 +1024y^8 +1024y^{11} +1024y^{12} +1024y^{13} +1024y^{15} +1024y^{18} +1024y^{5} +1025 - 325 \leq 325 + 175 t - 325 \leq 1375 - 325 +1025 - 325 \leq 325 + 175 t - 325 \leq 1550 - 325 +1025 - 325 \leq 325 + 175 t - 325 \leq 1725 - 325 +1025 \leq 325 + 175 t \leq 1375 +1025 \leq 325 + 175 t \leq 1550 +1025 \leq 325 + 175 t \leq 1725 +1025588512 +1025\le 325+175t\le 1375 +1025\le 325+175t\le 1550 +1025\le 325+175t\le 1725 +1025\le175t+325\le1375 +1025\le175t+325\le1550 +1025\le175t+325\le1725 +1025\le175x+325\le1375 +1025\le325+175t\le1375 +1025\le325+175t\le1550 +1025\le325+175t\le1725 +1025\le325+175x\le1550 +1026\ge19x+9y +1027>528 +1027>541 +1027>547 +102<110 +102<112 +102<124 +102<2x+3y +102>31 +102>32 +102>34 +102>35 +102>40 +102>41 +102>42 +102>44 +102>45 +102>49 +102>66 +102>68 +102>71 +102>76 +102>78 +102>90 +102\ge22 +102\ge22\times3 +102\ge66 +102\le 17k +102\le 2x+3y +102\le11k+14 +102\le14k+18 +102\le17k +102\le207 +102\le2x+3y +102x+100 +102x+33 +102x+73 +102x-108-95x+266<342 +102x-221\le8 +102x-30\le19 +102x>-612 +102x>612 +102x>65x+765 +102x\le19+30 +102x\le229 +102x\le49 +103 - 18 \leq 8 k + 9 k +103 > 37 +103 > 38 +103 > 41 +103 > 72 +103 \leq 10 k + 3 +103-103-17k\le18-103 +103-10k\le3 +103-15k-103\le13-103 +103-15k\le13 +103-17k\le18 +103-6k-9k\le9k-9k+13 +103-9k-8k\le8k-8k+18 +1031>471 +1033 +1033.0 +1036>517 +1038.70\ge x +1038>494 +1038>532 +1038>576 +1039>403 +103<137 +103<267 +103>30 +103>31 +103>34 +103>35 +103>39 +103>42 +103>46 +103>48 +103>49 +103>50 +103>65 +103>72 +103\ge72 +103\le27x-32 +103\le9k+13 +103x > 385 +103x > 616 +103x+87 +103x>1056 +103x>150 +103x>176 +103x>200 +103x>528 +103x>60 +104 - 2 \leq 10 k + 7 k +104 - 4 \leq 6 k + 4 k +104 - 9 \leq 9 k + 10 k +104 > 32 +104 > 33 +104 > 39 +104 > 43 +104 > 45 +104 > 50 +104+49x +104-14\le7k+2k +104.83 +1040.60-566.10\ge x +10400-130x\ge160y +10400\ge130x+160y +1040>400 +1040>413 +1040>490 +1041 > 504 +1041.4\ge x +1041>416 +1041>467 +1042 > 489 +1044>461 +1044>496 +1045>541 +1046>467 +1046>565 +1048.4 +1049760000 +1049>586 +104<118 +104>10 +104>32 +104>34 +104>36 +104>41 +104>42 +104>43 +104>45 +104>46 +104>49 +104>50 +104>59 +104>62 +104>65 +104\ge F\ge23 +104\ge F\ge41 +104\le 13k +104\le13k +104\left(\frac{13x-6}{13}-\frac{7x-18}{8}\right)<1040 +104\times\frac{13x-6}{13}-104\times\frac{7x-18}{8}<10\times104 +104x > 315 +104x-36y +104x-48-91x+234<1040 +104x-54x>-1404 +104x-91x+234<1088 +104x-91x<1040+48-234 +104x-91x<1088-234 +104x-91x<854 +104x-\left(91x-234\right)<1088 +104x>-1496 +105 - 15 \leq 5 k + 4 k +105 - 6 \leq 5 k + 6 k +105 > 31 +105 > 32 +105 > 38 +105 > 40 +105 > 44 +105 \leq 11 k + 6 +105 \leq 15 k +105 \leq d \leq 180 +105 \leq d \leq 195 +105 \leq d \leq 210 +105+98+116.2+14\times15 +105+98+116.2+210 +105+98+7\times16.6+14\times15 +105-10k\le5k +105-6\le 5k+6k +1050 - 375 \leq 375 + 225 t - 375 \leq 1500 - 375 +1050 - 375 \leq 375 + 225 t - 375 \leq 1725 - 375 +1050 \leq 375 + 225 t \leq 1500 +1050 \leq 375 + 225 t \leq 1725 +1050-375\le225t\le1125 +1050-375\le225t\le1500-375 +1050>566 +1050\ge175t\ge700 +1050\le225t+375\le2175 +1050\le375+225t\le1500 +1051>436 +1055.30-522\ge x +1057 +1058>449 +10531 +105>32 +105>33 +105>34 +105>35 +105>39 +105>41 +105>43 +105>44 +105>45 +105>47 +105>49 +105>50 +105>69 +105>85 +105\le 11k+6 +105\le 17k+3 +105\le d\le 180 +105\le d\le 195 +105\le d\le 210 +105\le d\le180 +105\le d\le195 +105\le d\le210 +105\le x\le180 +105\le x\le195 +105\le x\le210 +105\le15k +105\le5x+3y +105\le7x+3y +105x+54 +105x-126\le3 +105x<3190 +105x>-315 +105x>1870 +105x>210 +105x>352 +105x\le129 +105zwy +106 > 32 +106 > 34 +106 > 36 +106 > 41 +106 > 42 +106 > 47 +106 > 59 +106 > 78 +106 \leq 10 k + 6 +106.5\ge41.50+5N +1062>450 +1063.50\ge x +1063>456 +1064.6\ge x +1065>545 +1066.00\ge x +1066>467 +1068.90\ge x +1069141364 +1069>491 +106<130 +106>31 +106>32 +106>33 +106>34 +106>35 +106>36 +106>37 +106>39 +106>40 +106>42 +106>43 +106>45 +106>48 +106>90 +106\ge36 +106\le11k+7 +106x+106 +106x+95 +106x>212 +106x>70 +107 +107 - 19 \leq 6 k + 5 k +107 < 433 +107 > 101 +107 > 31 +107 > 35 +107 > 46 +107 > 49 +107 > 66 +107 > 74 +107 > 78 +107 > 79 +107 \leq 10 k + 7 +107 x > 504 +107+8x +107-14k\le9 +107-15k<2 +107-15k\le2 +1070>444 +1071>503 +1071>517 +1074.10-453.50\ge x +1074>433 +1074>534 +1075 - 375 \leq 375 + 175 t - 375 \leq 1425 - 375 +1075 \leq 375 + 175 t \leq 1425 +1075-375\le175t\le1600-375 +10752w^3u^5v^5 +1075>515 +1075\le175t+375\le1600 +1075\le375+175t\le1425 +1075\le375+175t\le1600 +1075\le375+175t\le1775 +1076>492 +1076>548 +1076>581 +1076>593 +107864 +1078>459 +1078\ge459 +1079.80\ge x +1079>428 +107<138 +107<246 +107<407 +107>31 +107>34 +107>35 +107>36 +107>39 +107>41 +107>42 +107>43 +107>45 +107>48 +107>49 +107>50 +107>64 +107>68 +107>75 +107\le13k+16 +107f>49f +107x > 294 +107x>108 +107x>198 +107x>440 +107x>72 +108 - 12 k > 0 +108 - 12 k \geq 0 +108 - 3 \leq 7 k + 8 k +108 > 102 +108 > 31 +108 > 32 +108 > 45 +108 > 49 +108 > 50 +108 > 67 +108 > 75 +108 > 97 +108 \leq 12 k +108 \leq 27 x +108 \times c \times c +108-10\le14k+10-10 +108-10k\le18 +108-12k>0 +108-12k\ge0 +108-15k\le3 +108-17k\le6 +108-2x-3y<0 +108-2x<+3y +108-2x<3y +108-9k+9k\le5k+10+9k +108-9k\le5k+10 +108-\frac{18}{7}x\ge y +1080>512 +1080>517 +1080>525 +1081>490 +10829 +10829.99 +1082>468 +1084 > 416 +1085.90-x\ge538 +10860 +1088>554 +1089>449 +1089>590 +108<2x +108<2x+3y +108<374 +108<4x +108>33 +108>35 +108>36 +108>37 +108>42 +108>44 +108>45 +108>47 +108>49 +108>56 +108>69 +108>72 +108>82 +108\ge48 +108\le 11k+20 +108\le 12k +108\le 27x +108\le14k+10 +108\le18k +108\le2x+3y +108\times y^{14} +108m^2 +108m^7 +108mp^2q +108n^8 +108nmp +108u^3w^3v^3\times54u^2v^2 +108w^3u^5v^5 +108w^4z^5+45yw^4 +108x > 85x-315 +108x+57y +108x+66 +108x+77x>378 +108x-23y +108x>16.2\times40 +108x>245 +108x>648 +108x>756 +108y^2 +108y^5 +108y^{10} +108y^{12} +108y^{14} +108y^{15} +108y^{16} +108y^{18} +108y^{22} +109 - 11 \leq 10 k + 4 k +109 > 36 +109 > 39 +109 > 77 +109 \leq 10 k + 9 +1090 > 540 +1091>471 +1093 > 553 +1093 > 580 +1093>-580 +1093>580 +1095 +1095 > 505 +1096 +1096>508 +1097>482 +1097>516 +1098>444 +1098>477 +1098>589 +1099>464 +109<301 +109<460 +109<461 +109>31 +109>32 +109>33 +109>35 +109>39 +109>40 +109>42 +109>43 +109>46 +109>48 +109>49 +109>50 +109>54 +109>62 +109>66 +109x > 144 +109x-8y +109x>-1729 +109x>126 +109x>132 +109x>220 +109x>4256 +10<+2x +10<-17x+16 +10<10x-7 +10<11 +10<112 +10<12 +10<13 +10<14 +10<15 +10<16 +10<17 +10<18 +10<19 +10<20 +10<20x-6 +10<23x-19 +10<25 +10<26 +10<269 +10<28 +10<2x +10<2x+12 +10<2x+14 +10<2x+2 +10<2x+6 +10<2x+8 +10<2x-0 +10<2x-2 +10<30 +10<300 +10<35 +10<3x-2 +10<40 +10<44 +10<45 +10<4x+2 +10<4x-2 +10<4x-2x +10<4x-6 +10<50 +10<5P<35 +10<5\frac{x}{6}-10 +10<5\left(\frac{x}{8}-6\right) +10<5k +10<5x +10<5x-5 +10<6+6 +10<6+x +10<60 +10<63 +10<6x-14 +10<74 +10<77 +10<7x +10<7x-4 +10<84 +10<87 +10<89 +10<8x-14 +10<90-32t<42 +10<90-32t<74 +10<9x +10<\frac{2x}{3} +10<\frac{2x}{9}-2 +10<\frac{2x}{9}-4 +10<\left(x+4\right) +10-1 +10>-11 +10>-12 +10>-14 +10>-15 +10>-18 +10>-2 +10>-3 +10>-35 +10>-4 +10>-40 +10>-5 +10>-6x+22 +10>-7 +10>-8 +10>-9 +10>-\left(-6\right) +10>-x +10>0 +10>1 +10>1.4 +10>10x +10>10x+60 +10>14-x +10>2 +10>2x +10>2x+2 +10>2x,15-2x<-5 +10>2x-2 +10>3 +10>3x+7 +10>4 +10>4x+6 +10>5 +10>5+1 +10>5+2 +10>5+3 +10>50-10r +10>5x +10>6 +10>6-3 +10>7 +10>7+2 +10>7-2 +10>8 +10>8+y +10>9 +10>W +10>k +10>n +10>p +10>t +10>x +10>x+3 +10>x-3 +10>x-4 +10>x-8 +10>x-9 +10>x>7 +10B+4.33\le67 +10\div-4<12\div-4 +10\div-5<\frac{14}{-5} +10\div2>8\div2 +10\div2\ge x +10\div5<5x\div5 +10\div5\le x +10\frac{u}{v}+7 +10\frac{x}{-10}\ge4\times10 +10\gamma^4 +10\ge -19x+25 +10\ge -21x+12 +10\ge -28x+25 +10\ge 2x +10\ge N +10\ge W +10\ge X +10\ge k +10\ge n +10\ge p +10\ge w +10\ge x +10\ge x+y +10\ge x+y,24>2.4x+1.5y +10\ge x,x\le2 +10\ge x\ge -2 +10\ge x\ge 2 +10\ge x\ge-10 +10\ge x\ge-4 +10\ge x\ge-6 +10\ge x\ge0 +10\ge x\ge2 +10\ge x\ge4 +10\ge x\ge6 +10\ge-12 +10\ge1x +10\ge2x +10\ge2x+14 +10\ge2x+6 +10\ge2x+8 +10\ge2x-2 +10\ge3 +10\ge4\left(x+5\right) +10\ge4x+16 +10\ge4x+20 +10\ge4x+24 +10\ge4x+28 +10\ge4x+5 +10\ge4x>-2 +10\ge4x>-6 +10\ge5x +10\ge5x>-2 +10\ge5x>-4 +10\ge6 +10\ge8 +10\ge\frac{2x}{2} +10\ge\frac{400000}{x} +10\le 4w +10\le 5k +10\le B<60 +10\le X +10\le k +10\le w +10\le x +10\le x+3 +10\le x+8 +10\le x,2\ge x +10\le z +10\le-6x +10\le-x+6 +10\le1-x +10\le11 +10\le12 +10\le2x +10\le5k +10\le5x +10\le6-x +10\le7-x +10\left( -4t+9\right) +10\left( 1xyz-5\right) +10\left( a^{2}+14\right) +10\left( xyz+3\right) +10\left(-3\right)<13\left(-3\right) +10\left(-4u\right) +10\left(-\frac{x}{10}-4\right)\le8\left(10\right) +10\left(-n-6\right) +10\left(-r-8\right) +10\left(-u-6\right) +10\left(-x\right)\le-10\left(+10\right) +10\left(2x-3\right)+15\left(x-13\right)\le6\left(3x+5\right) +10\left(2x-3\right)+15\left(x-19\right)\le6\left(2x+5\right) +10\left(4x-3\right)+15\left(x+41\right)\le6\left(3x+5\right) +10\left(4x-3\right)+15\left(x+47\right)\le6\left(2x+5\right) +10\left(4x-3\right)+15\left(x-39\right)\le6\left(2x+5\right) +10\left(50000-x\right)\le0 +10\left(5x-3\right)+15\left(x-49\right)\le6\left(2x+5\right) +10\left(9p^2q-8pq^2\right) +10\left(9x^2+34x-8\right) +10\left(9x^2-2x+36x-8\right) +10\left(\frac{10x}{5}\right)+10\left(\frac{12x}{2}\right)>16\times10 +10\left(ab-11bc+9ac\right) +10\left(ab-9bc+7ac\right) +10\left(c-2\right) +10\left(m-4\right) +10\left(n-20\right) +10\left(q-8\right) +10\left(t-3\right) +10\left(u-14\right) +10\left(u-v\right) +10\left(u\right)+17 +10\left(x+1\right)>x+37 +10\left(x+2\right) +10\left(x+3\right) +10\left(x+5\right) +10\left(x+6\right)\left(x+3\right) +10\left(x-7\right) +10\left(xyz-4\right) +10\sin\left(5x\right)\cos5x +10\sin\left(5x\right)\times\cos5x +10\sqrt{2} +10\sqrt{3a} +10\sqrt{45mp} +10\sqrt{x-5}+C +10\times 1 +10\times \left( a^{2}+14\right) +10\times m^2+90 +10\times u+5\times v +10\times u+6\times v +10\times u+9\times v +10\times u+u\times10+v +10\times x^7 +10\times y\times y +10\times y\times y\times y\times y +10\times y\times y\times y\times y\times2\times2 +10\times y^2 +10\times y^3 +10\times y^4 +10\times-5<13\times-5 +10\times1+24\div3\times1 +10\times10u +10\times198.61\div100 +10\times2<13\times2 +10\times3\sqrt{5mp} +10\times3u +10\times5<13\times5 +10\times\left(-2\right)<14\times\left(-2\right) +10\times\left(-5\right)<13\times\left(-5\right) +10\times\left(-5\right)<14\times\left(-5\right) +10^1 +10^1\times y^2 +10^2 +10^2-4\left(6\right)a>0 +10^2-4\left(m\right)\left(-8\right)>0 +10^2-4\times a\times2>0 +10^2-4\times a\times3>0 +10^2-4\times a\times7>0 +10^2-4\times a\times9>0 +10^2-4\times1\left(k+9\right)<0 +10^2-4\times1\times\left(k+6\right)<0 +10^2-4m\times\left(-10\right)>0 +10^3\gamma4 +10^3\gamma^4 +10^3\times y^3 +10^3xy^3 +10^3y^2 +10^3y^3 +10^4\times y^2 +10^4\times y^4 +10^4y^4 +10^5\times Y^2 +10^5y^2 +10^5y^3 +10^5y^4 +10^Y +10^{ 5 x} +10^{2x} +10^{2} - 4 \times 1 \left(k + 10\right) < 0 +10^{2} - 4 \times 1 \left(k + 2\right) < 0 +10^{2} - 4 \times 1 \left(k + 3\right) < 0 +10^{2} - 4 \times 1 \left(k + 9\right) < 0 +10^{2} - 4 \times a \times 3 > 0 +10^{2} - 4 \times a \times 7 > 0 +10^{2} - 4 \times a \times 9 > 0 +10^{2} - 4 m \times \left( - 10 \right) > 0 +10^{2} - 4 m \times \left( - 3 \right) > 0 +10^{2} - 4 m \times \left( - 4 \right) > 0 +10^{2} - 4 m \times \left( - 7 \right) > 0 +10^{2} - 4 m \times \left( - 8 \right) > 0 +10^{3x} +10^{3} +10^{3}y^{3} +10^{4}y^{3} +10^{5}\times y^{3} +10^{6x} +10^{9\times x} +10^{9x} +10a +10a+10b+va+vb +10a+12 +10a+13b +10a+4 +10a+80 +10a\left(-\frac{1}{2^9}\right) +10a\left(-\frac{1}{512}\right) +10a^2+10ab +10a^2+20ab-45a +10a^2+7ab +10a^3-15a^2+25a +10a^5 +10a^{2}+140 +10a^{2}-20ab+30a +10a^{2}-40ab+30a +10b +10b^2 +10b^2+22ba +10b^2-8ab +10b^7a^5c +10c\div5c +10c^3-25c^2-15c +10c^3-4c^2+18c +10c^{3}+15c^{2}-25c +10d +10j^2 +10k +10k+45k +10k\ge50 +10m +10m+120 +10m+15 +10m+15n-10p +10m+5 +10m+50n +10m+80 +10m+\frac{15m}{3m} +10m-20 +10m-30 +10m-m^2 +10m>-1 +10m^2 +10m^2+90 +10m^2-100m+8m-80 +10m^2-50m-60 +10m^2-60m+10m-60 +10m^2-65m-35 +10m^2-78m-16 +10m^2-80m+2m-16 +10m^2-92m-80 +10m^2-98m-20 +10m^{10} +10mn +10mn^2 +10n+14 +10n+63-n^2 +10n+80 +10n-10+10>10+10 +10n-100+100>100+100 +10n-50+50>50+50 +10n-60+60>60+60 +10n-70+70>70+70 +10n-80+80>80+80 +10n>100 +10n>120 +10n>140 +10n>160 +10n>180 +10n>20 +10n>20+20 +10n>200 +10n>30+30 +10n>40 +10n>60 +10n>60+60 +10n>70+70 +10n>80 +10n>80+80 +10n\ge200 +10n^2 +10n^2+10nm +10n^2+13mn +10n^5 +10n^{-2} +10nm +10p +10p+10-5p-45 +10p+18 +10p+55 +10p+75 +10p-4q+6-4p+4q-4 +10p-8\ge20 +10p\left(3pq-q^2\right) +10p^2 +10p^3q^3 +10p^{3}q^{3} +10p^{4}q^{4} +10pq +10pq+15pq +10pq+4p+25q+10 +10pq-14pq +10pq-20pq +10pq\left(3p-q\right) +10pq\left(5p-4q\right) +10pq\left(6p-5q\right) +10pq\left(7p-6q\right) +10pq\left(8p-3q\right) +10pq\left(9p-8q\right) +10q +10q+90 +10q\times5q +10r +10r > 60 +10r > 66-r +10r > 70 +10r+10-10>65-r-10 +10r+20 +10r+2>22 +10r+2>42 +10r+3 > 63 +10r+3>83 +10r+40 +10r+5>45 +10r+5>75 +10r+6>46 +10r+6>66 +10r+70 +10r+7>87 +10r+8 > 85-r +10r+9-9>39-9 +10r+9>39 +10r+r > 66 +10r+r > 74-8 +10r+r > 85-8 +10r+r>32-10 +10r+r>74-8 +10r-8t-18 +10r-r>55-10 +10r-r^2 +10r>100 +10r>20 +10r>30 +10r>40 +10r>44-r +10r>50 +10r>55-r +10r>60 +10r>66-r +10r>70 +10r>74-r-8 +10r>80 +10r>90 +10r\div rw +10r\times2s +10r^2 +10rs +10s +10s+80 +10s-40 +10sr+4r+25s+10 +10st +10st\times \left( s+t\right) +10sv+4v+25s+10 +10t +10t+-60 +10t+14yx+9 +10t-60 +10t^2+23t+8 +10t^2+8t+15t+12-4 +10t^4 +10t^{10} +10t^{4} +10u +10u > 30 +10u+70 +10u-12u +10u-3\times 4u +10u\div v+5 +10u\div v+7 +10u\div\left(2u+3u\right)+4u +10u\times u+10v\times v\times v +10u\times2 +10u\times9 +10u^2+12uv +10u^2+13vu +10u^2-10uv +10u^2-160u +10u^2-7v^2+8 +10u^2v^3 +10u^2v^4 +10u^3-4v^4 +10u^3-6v^2 +10u^38v^2 +10u^3v^2 +10u^4+10v^4 +10u^4v^2 +10u^5v^2 +10u^6v^{12} +10u^{4}v^{5} +10uv +10v +10v+30 +10v+50+42v^2-30v +10v-16 +10v^2-13uv +10v^2-14vu +10v^2-18vu +10v^2-21vu +10v^2-7uv +10w+15z-10y +10w-20-3w+18 +10w\ge24 +10w^2+15w+12w+18 +10w^2+23w+12 +10w^2+25w+4w+10 +10w^2+27w+18 +10w^2+29w+10 +10w^2+35m+4w +10w^2+35w+4w+14 +10w^2+39w+14 +10w^2+41w+21 +10w^{2} +10w^{2}+35w+4w+14 +10w^{2}+39w+14 +10wy +10wy+4w+35y+14 +10wyz^2 +10x +10x < -10-50 +10x < -20 +10x < -40-50 +10x < -50 +10x < -60 +10x < -70 +10x < -7x+5 +10x < -80 +10x < -90 +10x < 0 +10x < 120 +10x < 20 +10x < 2023+238 +10x < 2261 +10x < 352 +10x < 40 +10x < 50 +10x < 60 +10x < 70+50 +10x < 90 +10x > -10 +10x > -10-50 +10x > -100 +10x > -20 +10x > -30 +10x > -40 +10x > -60 +10x > -70 +10x > -80 +10x > 0 +10x > 10+40 +10x > 100 +10x > 17 +10x > 20 +10x > 200 +10x > 30 +10x > 30-60 +10x > 40 +10x > 50 +10x > 60 +10x > 70 +10x > x+18 +10x > x+27 +10x > x+36 +10x+-20>-35 +10x+-30 > 0 +10x+-35 > -5 +10x+-40>-10 +10x+-40>-20 +10x+10 +10x+10 < -12x+15+5x +10x+10 < -25x+20-4x +10x+10 < -29x+20 +10x+10 < -7x+15 +10x+10 < 25 +10x+10 > 10 +10x+10+7x<-7x+15+7x +10x+10-10 < -7x+15-10 +10x+10-10 > 50-10 +10x+10-10 > 60-10 +10x+10-10 > x+46-10 +10x+10-10>30-10 +10x+10-10>80 +10x+10-10\le4x+28-10 +10x+10-5x < -12x+15 +10x+100-100 > 90-100 +10x+100-100>60-100 +10x+100-100>80-100 +10x+100>80 +10x+101 +10x+105 +10x+10<-10 +10x+10<-11x+15 +10x+10<-12x+15+5x +10x+10<-15x+15+4x +10x+10<-1x+15 +10x+10<-20 +10x+10<-20x+15-2x +10x+10<-20x+16+5x +10x+10<-25x+20-4x +10x+10<-25x+20-4z +10x+10<-25x+25-2x +10x+10<-29x+20 +10x+10<-3\left(4x-5\right)+5x +10x+10<-7x+15 +10x+10<-9x+15-4x +10x+10<0 +10x+10<20 +10x+10<25 +10x+10<35 +10x+10<45 +10x+10>-10 +10x+10>-20 +10x+10>-30 +10x+10>-40 +10x+10>10 +10x+10>15x +10x+10>30 +10x+10>40 +10x+10>50 +10x+10>x+46 +10x+10\ge -15x+12 +10x+10\ge -40 +10x+10\ge -50 +10x+10\ge-20 +10x+10\ge-50 +10x+10\ge-6x+15 +10x+10\ge20 +10x+10\le-10 +10x+10\le-50 +10x+10\le-6 +10x+10\le6x-8 +10x+10x-2x < 20-15 +10x+110<40x +10x+118 +10x+11>4x-31 +10x+11y\ge220 +10x+11y\ge220,x+y\le25 +10x+11y\ge220,x+y\le26 +10x+11y\ge220,x+y\le28 +10x+12-2<0 +10x+12<22 +10x+12>-18 +10x+12>-8 +10x+12>2 +10x+12>22 +10x+12\le-2 +10x+12\le6x-2 +10x+12\le7x-7 +10x+12x\ge 15-2 +10x+13>60 +10x+13y\ge260 +10x+13y\ge260,x+y\le22 +10x+13y\ge260,x+y\le23 +10x+13y\ge260,x+y\le25 +10x+13y\ge260,x+y\le27 +10x+140>120 +10x+14\le2x-6 +10x+14\le6x +10x+15 < -10x+20+2x +10x+15<-10x+25+3x +10x+15<10 +10x+15<20 +10x+15<35 +10x+15\ge -12x+16 +10x+15\ge-12x+16 +10x+15\ge-12x+20 +10x+15\ge-16x+16 +10x+15\ge-8x+16 +10x+15\ge-8x+20 +10x+15\le4x-8 +10x+15x+5x < 15-2 +10x+15x<12-8 +10x+15x>-150 +10x+15x\ge -4+6 +10x+15x\ge+19 +10x+16 +10x+16+80x+24 +10x+160>140 +10x+16\le-5 +10x+16\le2x-3 +10x+16\le3x-6 +10x+16x+5x<8-5 +10x+17 > 34 +10x+17>176 +10x+180>160 +10x+18\le-8 +10x+18\le2x-2 +10x+1\ge 1 +10x+2 +10x+2 < -10x+15 +10x+2 < -10x+5+4x +10x+2 < -15x+15+5x +10x+2 < -15x+15-5x +10x+2 < -8x+20+5x +10x+2-2 < -6x+5-2 +10x+2-2>x+47-2 +10x+2-2\ge-25x+20-2 +10x+2-6x\le6x+22-6x +10x+20 < -40 +10x+20 > 60 +10x+20-20 > 50-20 +10x+20-20 > 80-20 +10x+20-20>-40-20 +10x+20-20>10-20 +10x+20-20>40-20 +10x+20-20\le 90-20 +10x+200<40x +10x+20<-50 +10x+20<20 +10x+20<30 +10x+20<40 +10x+20>-10 +10x+20>-20 +10x+20>-30 +10x+20>-40 +10x+20>-50 +10x+20>10 +10x+20>20 +10x+20>40 +10x+20\ge 10 +10x+20\ge-30 +10x+20\ge10 +10x+20\ge40 +10x+20\le 10 +10x+20\le-20 +10x+20\le2x +10x+20\le2x-6 +10x+20\le30 +10x+20\le50 +10x+20x+5x < -8+20 +10x+21 +10x+21y\ge210 +10x+21y\ge210,x+y\le22 +10x+21y\ge210,x+y\le24 +10x+22x>330 +10x+23y\ge230 +10x+23y\ge230,x+y\le26 +10x+23y\ge230,x+y\le27 +10x+23y\ge230,x+y\le28 +10x+24 +10x+25 < 35 +10x+25 < 45 +10x+25<10 +10x+25<20 +10x+25<30 +10x+25x+2x<25-10 +10x+25x\ge+18 +10x+2<-12x+12-5x +10x+2<-17x+12 +10x+2<-3x+12 +10x+2<-4x+4-5x +10x+2<-4x+6+3x +10x+2<-8x+12+5x +10x+2\ge -12x+15 +10x+2\ge -25x+25 +10x+2\ge -6x+9 +10x+2\ge-12x+15 +10x+2\ge-12x+3 +10x+2\ge-15x+10 +10x+2\ge-15x+5 +10x+2\ge-25x+10 +10x+2\ge-25x+20 +10x+2\ge27 +10x+2\le6x+22 +10x+2y+9x+3y +10x+3-3\le4x+21-3 +10x+30 < 40 +10x+30 < 45 +10x+30 < 5 +10x+30 > -10 +10x+30-30 > 100-30 +10x+30-30\le 100-30 +10x+30<-40 +10x+30<30 +10x+30<35 +10x+30<40 +10x+30<50 +10x+30>-10 +10x+30>-20 +10x+30>-30 +10x+30>-40 +10x+30>-50 +10x+30>10 +10x+30>20 +10x+30>30 +10x+30>40 +10x+30>50 +10x+30\ge -50 +10x+30\ge 50 +10x+30\le -40 +10x+30\le-10 +10x+30\le-30 +10x+30\le20 +10x+30\le30 +10x+30\le40 +10x+30\le50 +10x+30\le8x-5 +10x+35 < 30 +10x+35<25 +10x+35<30 +10x+35<5 +10x+35x > 84 +10x+37 +10x+3\ge42 +10x+3\ge45 +10x+3x < 20-2 +10x+4 < -4x+6+3x +10x+4-4>x+31-4 +10x+4-4\le2x+20-4 +10x+40 > -20 +10x+40 > 30 +10x+40 > 40 +10x+40+4 +10x+40+70x+14 +10x+40-40 > +40+10 +10x+40-40 > 10+40 +10x+40-40>50-40 +10x+40-40\le40-40 +10x+40<-30 +10x+40<-50 +10x+40<15 +10x+40<20 +10x+40<30 +10x+40<40 +10x+40<70 +10x+40>-10 +10x+40>-30 +10x+40>-40 +10x+40>10 +10x+40>30 +10x+40>40 +10x+40>50 +10x+40>70 +10x+40\ge -50 +10x+40\ge 10 +10x+40\ge 30 +10x+40\ge 40 +10x+40\ge-10 +10x+40\ge10 +10x+40\ge20 +10x+40\le-10 +10x+40\le-30 +10x+40\le10 +10x+40\le20 +10x+40\le40 +10x+40\le50 +10x+42 +10x+44 +10x+440<40x+240 +10x+45 < 20 +10x+45\le3x-8 +10x+48x>406 +10x+4<-15x+20+2x +10x+4<-15x+25+3x +10x+4<-1x+6 +10x+4<-25x+25-3x +10x+4<-28x+25 +10x+4<-8x+6-3x +10x+4\ge -15x+6 +10x+4\ge -25x+10 +10x+4\ge-10x+15 +10x+4\ge-10x+25 +10x+4\ge-15x+12 +10x+4\ge-20x+5 +10x+4\ge-25x+15 +10x+4\ge-25x+5 +10x+4\ge-5\left(5x-3\right) +10x+4\ge45 +10x+4\ge\frac{5}{9}\times81 +10x+4x-3x < 6-4 +10x+5 < -17x+9 +10x+5 < -20x+20+2x +10x+5 < -8x+20-5x +10x+5 < -9x+6+5x +10x+5 < 40 +10x+5-5\ge45-5 +10x+50 < -10 +10x+50 < -20 +10x+50 < -40 +10x+50 < 50 +10x+50 > -10 +10x+50 > -20 +10x+50 > -30 +10x+50 > -50 +10x+50 > 20 +10x+50-50<60-50 +10x+50-50>10-50 +10x+50-50>30-50 +10x+50-50>60-50 +10x+50-50>90-50 +10x+50-50\ge 50-50 +10x+50-50\le 40-50 +10x+50<-10 +10x+50<-50 +10x+50<10 +10x+50<30 +10x+50>-40 +10x+50>-50 +10x+50>10 +10x+50>20 +10x+50>30 +10x+50>50 +10x+50\ge 50 +10x+50\ge-10 +10x+50\ge-20 +10x+50\ge-30 +10x+50\ge-40 +10x+50\ge60 +10x+520<30x+370 +10x+54 +10x+54\le-4 +10x+54\le-6 +10x+56 +10x+59 +10x+5<-13x+12 +10x+5<-16x+12+3x +10x+5<-16x+8-5x +10x+5<-x+15 +10x+5<30 +10x+5\ge -12x+6 +10x+5\ge -16x+16 +10x+5\ge -6x+10 +10x+5\ge-10x+6 +10x+5\ge-16x+12 +10x+5\ge-16x+16 +10x+5\ge-16x+20 +10x+5\ge45 +10x+5y-3y-6x +10x+6 < -10x+10-3x +10x+6 < -10x+25+4x +10x+6 < -6x+25 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+10x+8\ge-6x+9 +10x+8\ge27 +10x+8\ge45 +10x+8\le2x-7 +10x+8x-6x +10x+8y\le40 +10x+9-9 > x+45-9 +10x+90-90 > 10-90 +10x+90-90>80-90 +10x+90-90>90-90 +10x+90-90\ge40-90 +10x+90>60 +10x+90\ge40 +10x+9>12 +10x+9>22 +10x+9\ge42 +10x+9\ge5\times11 +10x+9\le8x+15 +10x-10 +10x-10+20>15x +10x-10-60\ge10-10 +10x-100+100>60+100 +10x-100+100\le30+100 +10x-100\ge20 +10x-10<40 +10x-10>15x-20 +10x-10>40-10 +10x-10>50 +10x-10>5\left(3x-4\right) +10x-10\ge-40 +10x-10\ge-50 +10x-10\ge30 +10x-10\ge40 +10x-10\ge50 +10x-10\le-10 +10x-10\le-30 +10x-10\le-50 +10x-10x+10 < -29x-10x+20 +10x-10x+2>x-10x+20 +10x-12\ge-2 +10x-12\ge8 +10x-12\le-12 +10x-12\le-32 +10x-12\le11 +10x-12\le8 +10x-12x > 14-20 +10x-14 +10x-14 > 12x-20 +10x-15 > \frac{3x}{13}-\frac{78}{13} +10x-15>-45 +10x-15x+\frac{150x}{6}\ge600 +10x-1\le9 +10x-2+2\le18+2 +10x-20 < -40 +10x-20+20<40+20 +10x-20+20>30+20 +10x-20+20\ge100+20 +10x-20+20\ge80+20 +10x-20-3x < 150 +10x-20<50 +10x-20>-15 +10x-20>-20 +10x-20>-35 +10x-20>-40 +10x-20>-45 +10x-20>20 +10x-20>30 +10x-20>40 +10x-20>70 +10x-20\ge-10 +10x-20\le 6x +10x-25>-10 +10x-25>-20 +10x-2\le18 +10x-2\times 20 < -20 +10x-2x\le 32 +10x-2x\le2x-2x+16 +10x-3 +10x-3+3\le27+3 +10x-30 > -5 +10x-30 > 0 +10x-30+30>10+30 +10x-30+30>30-30 +10x-30+30\ge40+30 +10x-30+30\ge80+30 +10x-30+30\le10+30 +10x-30<-10 +10x-30<30 +10x-30<40 +10x-30>-20 +10x-30>-30 +10x-30>-40 +10x-30>10 +10x-30>20 +10x-30>30 +10x-30>50 +10x-30\ge 10 +10x-30\ge-10 +10x-30\ge-20 +10x-30\ge50 +10x-30\le 20 +10x-30\le30 +10x-30x<430-560 +10x-32\ge28 +10x-34<-1 +10x-35>-10 +10x-35>-20 +10x-35>-45 +10x-3>0 +10x-3\le27 +10x-3x\le-6-16 +10x-3x\le3x+35-3x +10x-4 +10x-4-5x-30 +10x-40 < -20 +10x-40 < -50 +10x-40 > 10 +10x-40+40 > 10+40 +10x-40+40>10+40 +10x-40+40>80+40 +10x-40+40\ge10+40 +10x-40<-20 +10x-40>-10 +10x-40>-20 +10x-40>-30 +10x-40>-5 +10x-40>20 +10x-40\ge-30 +10x-40\le-10 +10x-40\le-20 +10x-40x+530<40x-40x+420 +10x-43\ge0 +10x-45>-10 +10x-45>-25 +10x-45>-30 +10x-47\ge0 +10x-4<36 +10x-4>12x-12 +10x-4\le36 +10x-4x>-25-11 +10x-4x>-30 +10x-4x\le 33-9 +10x-4x\le4x+18-4x +10x-4x\le4x-4x+18 +10x-5 < 5 +10x-5 > -45 +10x-5 > 15x-15 +10x-50 < -50 +10x-50 < 40 +10x-50 > -30 +10x-50+50 < 40+50 +10x-50<-10 +10x-50<30 +10x-50>-20 +10x-50>-40 +10x-50>30 +10x-50\ge-50 +10x-50\ge50 +10x-50\le40 +10x-5<-1x +10x-5>-30 +10x-5>-40 +10x-5>12x-9 +10x-5>15x-15 +10x-5x<-12x+5+5x-5x +10x-6+16>12x +10x-6+3x-111\le\frac{24x+30}{5} +10x-6+3x-147\le\frac{12x+30}{5} +10x-60+60\ge10+60 +10x-60+60\ge70 +10x-60+60\le 10+60 +10x-60>-10 +10x-60>-40 +10x-60>-50 +10x-61 +10x-6>4\left(3x-3\right) +10x-6\le \frac{20}{17} +10x-6x+2\le 6x-6x+22 +10x-6x\le 22-2 +10x-6x\le20-8 +10x-6x\le22-2 +10x-7-2x-28 +10x-70+70\ge60+70 +10x-70+70\le100+70 +10x-70\ge60 +10x-7>12x-15 +10x-7x+9\le7x-7x+21 +10x-8+12>12x +10x-80+80\ge30+80 +10x-80+80\ge70+80 +10x-80+80\le20+80 +10x-81x+10x +10x-8<42 +10x-8x+9\le8x-8x+15 +10x-8y +10x-90+90\le20+90 +10x-90+90\le50+90 +10x-90<10 +10x-9\le \frac{11}{15} +10x-9x\left(9\right)+10x +10x-x > 21-3 +10x-x > 27 +10x-x > x-x+36 +10x-x+10>x-x+37 +10x-x+3 > x-x+39 +10x-x+5 > x-x+23 +10x-x+9 > 36 +10x-x+9>x-x+54 +10x-x>36 +10x-x>40-4 +10x-x>45 +10x-x>53-8 +10x-x>x-x+27 +10x-x>x-x+45 +10x<-10 +10x<-100 +10x<-10x+3 +10x<-10x+7-4x +10x<-12x+5 +10x<-12x+5+5x +10x<-12x+5x+5 +10x<-19x+4 +10x<-20 +10x<-30 +10x<-40 +10x<-50 +10x<-60 +10x<-70 +10x<-7x+10 +10x<-7x+5 +10x<-80 +10x<-9x+1-5x +10x<-x+10 +10x<0 +10x<10 +10x<100 +10x<110 +10x<120 +10x<130 +10x<150 +10x<160 +10x<170 +10x<19 +10x<20 +10x<23 +10x<3 +10x<30 +10x<30x-150 +10x<30x-310 +10x<33 +10x<40 +10x<50 +10x<60 +10x<7-14x +10x<70 +10x<80 +10x<9 +10x<90 +10x>-10 +10x>-100 +10x>-18-12 +10x>-20 +10x>-20+30 +10x>-30 +10x>-30+40 +10x>-40 +10x>-40-40 +10x>-50 +10x>-50-50 +10x>-60 +10x>-70 +10x>-80 +10x>-90 +10x>-9x--16 +10x>0 +10x>1 +10x>10 +10x>10+40 +10x>10-100 +10x>10-40 +10x>10-50 +10x>100 +10x>100-20 +10x>100-60 +10x>11 +10x>110 +10x>120 +10x>12x-12-6 +10x>12x-8 +10x>13 +10x>130 +10x>150 +10x>159 +10x>160 +10x>160-180 +10x>180 +10x>190 +10x>20 +10x>3 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+10x\le-70 +10x\le-8x +10x\le-9 +10x\le0 +10x\le10 +10x\le10+40 +10x\le10+80 +10x\le100 +10x\le100+50 +10x\le110 +10x\le120 +10x\le130 +10x\le140 +10x\le150 +10x\le160 +10x\le170 +10x\le18+2 +10x\le18-x+x+2 +10x\le180 +10x\le20 +10x\le20+90 +10x\le23 +10x\le27+3 +10x\le2x+16 +10x\le2x+24 +10x\le2x+32 +10x\le2x+40 +10x\le30 +10x\le3x+35 +10x\le40 +10x\le4x+12 +10x\le4x+18 +10x\le4x+24 +10x\le50 +10x\le5x+10 +10x\le60 +10x\le6x+16 +10x\le6x+20 +10x\le6x+8 +10x\le70 +10x\le70+30 +10x\le7x+12 +10x\le7x+15 +10x\le7x+6 +10x\le80 +10x\le8x+4 +10x\le8x-35 +10x\le90 +10x\left( x+11\right) +10x\left(x+6\right)+30\left(x+6\right) +10x\left(x-5\right) +10x\left(x-9+4\right) +10x^2+110x+240 +10x^2+12x+x^2 +10x^2+15x+8x+12 +10x^2+23x+12 +10x^2+25x+x^2+5x +10x^2+30x+x^2 +10x^2+60x+30x+180 +10x^2+6x+x^2+3x +10x^2+8x+x^2+4x +10x^2+90x+180 +10x^2-170x+660 +10x^2-20x-480 +10x^2-25x+24 +10x^2-31xy +10x^2-32x+24+7x +10x^3-22x^2 +10x^3-25x^2 +10x^3-34x^2 +10x^3-40x^2+6x^2 +10x^3-6x^2-3x-5 +10x^5 +10x^6 +10x^7 +10x^{-5}y^{-11} +10x^{-9}y^{-9} +10x^{10} +10x^{11} +10x^{2}-25x-100 +10x^{2}-6x^{2}-3 +10x^{2}-8-6x^{2}+5 +10x^{2}-8-\left( 6x^{2}-5\right) +10x^{2}-8-\left( 6x^{2}-9+4\right) +10x^{4+3} +10x^{7} +10xe^{2x}-3e^{2x}>0 +10xy+1+z+10xyz +10xyz-30 +10xyz\left(xy-4\right) +10xyz\left(xy-8\right) +10y +10y+1.3z +10y+14 +10y+17x\le1020 +10y+18x\le 540 +10y+19x\le 950 +10y+20x\le 120 +10y+20y +10y+25 +10y+30 +10y+31 +10y+32 +10y+36 +10y+40 +10y+7 +10y+8 +10y+y^2+24 +10y-21 +10y-26 +10y-28 +10y-3 +10y-41 +10y-60 +10y-8 +10y-9 +10y\le 120-20x +10y\le 540-18x +10y\le 950-19x +10y\le-15x+120 +10y\le-17x+1020 +10y\le-17x+850 +10y\le-18x+360 +10y\le1 +10y\le1020-17x +10y\le1140-19x +10y\le180-15x +10y\le360-18x +10y\le400-16x +10y\le480-16x +10y\le540-18x +10y\le760-19x +10y\times y +10y\times10y +10y^2 +10y^2+12y^2 +10y^2+20y +10y^2+25y^2 +10y^2+32y +10y^2+8y-21y +10y^2-13y +10y^2-14y +10y^2-3y+7 +10y^2-64y+8 +10y^2-6y+7 +10y^3 +10y^3-36y^2 +10y^4 +10y^5 +10y^7 +10y^8 +10y^{-3} +10y^{-6} +10y^{2} +10y^{2}\times 12w^{2} +10y^{3} +10y^{3}+25y^{2}-15y +10y^{5} +10y^{7} +10y^{I15} +10z^2+3z^9 +10z^7+10z^{10} +10z^7+6+10xy +10z^{4}+15+14xy +10zxy+12xy +10zyx+14xzy+5xy+5yx +11 +11 + 2 > 8 + 2 +11 + 3 > 8 + 3 +11 + 3 > 9 + 3 +11 + 4 > 7 + 4 +11 + 4 > 8 + 4 +11 + 4 > 9 + 4 +11 + 5 > 7 + 5 +11 + 5 > 8 + 5 +11 + 6 > 7 + 6 +11 + 6 > 8 + 6 +11 + 6 > 9 + 6 +11 - 2 x < - 3 +11 - 2 x < - 5 +11 - 2 x > 3, 11 - 2 x < - 3 +11 - 2 x > 5 +11 - 2 x > 5, 11 - 2 x < - 5 +11 - 2 x \leq 15 +11 - 3 x \leq 20 +11 - 2 > 8 - 2 +11 - 2 > 9 - 2 +11 - 3 > 8 - 3 +11 - 3 > 9 - 3 +11 - 4 > 7 - 4 +11 - 6 > 7 - 6 +11 - 6 > 8 - 6 +11 - 6 > 9 - 6 +11 - 91 < 91 - 32 t - 91 < 43 - 91 +11 - 91 < 91 - 32 t - 91 < 75 - 91 +11 < 10 x +11 < 5 x +11 < 6 x +11 < 7 x +11 < 8 x +11 < 9 x +11 < 12 +11 < 13 +11 < 14 +11 < 15 +11 < 16 +11 < 17 +11 < 44 +11 < 64 +11 < 66 +11 < 91 - 32 t < 43 +11 < 91 - 32 t < 75 +11 < 91-32t < 43 +11 < x +11 < x + 5 +11 < x + 6 +11 < x + 7 +11 > - 2 +11 > 4 x + 7 +11 > 5 x + 6 +11 > -1 +11 > -2 +11 > -3 +11 > -4 +11 > -5 +11 > -6 +11 > 0 +11 > 1 +11 > 2 +11 > 3 +11 > 3 + 1 +11 > 4 +11 > 5 +11 > 5 - 2 +11 > 7 +11 > 8 +11 > 9 +11 > 9-8 +11 > p +11 > x +11 > x+2 +11 \geq N +11 \leq w +11 \leq x +11 \times 14 x - 11 \times 14 \leq 7 +11 \times 5 x - 11 \times 20 \leq 15 +11 \times 6 x - 11 \times 2 \leq 12 +11 x + 1 > 60 +11 x + 14 - 14 > 80 - 14 +11 x + 15 > 72 +11 x + 16 > 112 +11 x + 4 - 4 > 54 - 4 +11 x + 4 > 54 +11 x - \frac{9 x}{8} > - 11 + 5 +11 x > 19 +11 x > 50 +11 x > 630 +11 x > 66 +11+-3>7+-3 +11+-6>7+-6 +11+13<33x-13+13 +11+18x +11+2W\le25 +11+2p<15 +11+2p<19 +11+2p<23 +11+2w\le31 +11+3>8+3 +11+3p<38 +11+4+6 +11+4-20x < 3x-4+4 +11+4>8+4 +11+4>9+4 +11+4p<47 +11+5p<26 +11+5p<51 +11+6>7+6 +11+6>8+6 +11+6>9+6 +11+8x+80 +11+a +11+n +11+p<49 +11+p\le 41 +11+w\ge29 +11+w\le17 +11+x +11+x-11<6-11 +11+x<8 +11+x\ge13 +11, x +11, y +11,11 +11,3 +11,3,1,33 +11,900\ge140x+170y +11,b +11,c +11,m +11,p +11,v +11,y +11-1 > 2-1 +11-1.1x\ge+2.75y +11-11+x<7-11 +11-11-2x<-14 +11-11-2x<-3-11 +11-11-2x>-8 +11-11-2x>3-11 +11-16x+15x<15x-15+15x +11-16x-x < x-x-3 +11-16x<15x-15 +11-17x+17x<16x+17x-13 +11-1<12-1 +11-24x<-7 +11-2i +11-2x < -3 +11-2x-11>3-11 +11-2x<-3 +11-2x<-5 +11-2x<-5,11-2x>5 +11-2x>3 +11-2x>3,-11+2x>3 +11-2x>3,11-2x<-3 +11-2x>5 +11-2x>5,-2x<-16 +11-2x>5,11-2x<-5 +11-2x\le15 +11-30x<-18 +11-3x+3<2x+3 +11-3x<2x +11-3x\le20 +11-4x<17x +11-4x\le15 +11-58-5 +11-5x\le-1 +11-7<14-7 +11-8x<2x +11-9 < 13-9 +11-91<91-32t-91<43-91 +11-91<91-32t-91<75-91 +11-9x<0 +11-p +11-x\ge y +11.01+p\le36 +11.02 + p \leq 41 +11.02+p\le45 +11.06\le m\le11.32 +11.0767 \geq N +11.08 + p \leq 44 +11.10 + p \leq 40 +11.10 \leq m \leq 11.32 +11.10B+3.21\le71 +11.10B+4.83\le69.00 +11.10B\le64.17 +11.10\ge p +11.11 + p \leq 49 +11.11 30 +110 > 33 +110 > 35 +110 > 43 +110 > 44 +110 > 45 +110 > 47 +110 > 50 +110 > 73 +110 \leq 11 k +110,2,10,22 +110,2,22,10 +110-12k\le2 +110-5k\le6k +110-6k\le5k +1100 +1100 \leq 275 t \leq 1650 +1100 \leq 275 t \leq 1925 +1100 \leq 275 t \leq 2200 +11000 +11000\left(1.05\right)^{4n} +11000\left(1.1\right)^{2n} +1100>420 +1100>432 +1100\le275t\le1650 +1100\le275t\le1925 +1100\le275t\le1975-325 +1100\le275t\le2200 +1100\le325+275t-325\le1975-325 +1101.60\ge489+x +1105.20-414.40\ge x +11058+5643 +110<20x +110<30x +110<460 +110>100 +110>32 +110>36 +110>37 +110>38 +110>40 +110>44 +110>46 +110>47 +110>48 +110>49 +110>50 +110>54 +110>67 +110>84 +110>97 +110\ge47 +110\le 11k +110\le11k +110\le11k+11 +110\times b^6c\times ba^5 +110\times b^{6+1}c^1a^5 +110b^7ca^5 +110x+35x>-1160 +110x+54x>495 +110x+6x>231 +110x+75 +110x+82 +110x-154\le10 +110x\le164 +110x^{7}yz^{4} +110xy^3z^4 +110y^2 +110z^{5}xy^{6} +111 - 12 \leq 5 k + 6 k +111 > 50 +111 > 66 +111 > 80 +111 > 82 +111 > 94 +111.59 +1110 +1110x\le-11100 +1112.90\ge x +1114.20\ge518.90+x +11157860 +1116 +111<271 +111<322 +111>-451 +111>58 +111>77 +111>90 +111\le16k+15 +111x>-666 +112 - 16 k > 0 +112 - 16 k \geq 0 +112 - 4 k < 0 +112 - 13 \leq 3 k + 8 k +112 \leq 11 k + 2 +112-11k\le2 +112-16k<0 +112-6k\le10k +112-8k<0 +112-8k>0 +112-8k\ge0 +1120\ge x +1120stuv +112230 +112256 +1125 \leq 225 t \leq 1575 +1125 \leq 225 t \leq 1800 +11257.45 +11258.26 +1125899906842624 +1125899907000000 +1125\le225t\le1575 +1125\le225t\le1800 +1125\le225x\le1800 +1125y^5 +1125y^{5} +11261.39 +11269.51 +1127.10\ge493.20+x +1127.2\ge x +11281.60 +1129.80-544.50\ge x +112<346 +112>106 +112>16k +112>67 +112>72 +112>79 +112\le 16k +112\le14k +112\le15k+7 +112\le16k +112\times u\times u +112nqp +112rs +112w\div 40 +112x+112 +112x+40y +112x-252\le3 +112x-28\le 10 +112x-32\le 5 +112x-91\le11 +112x>66 +112x>99 +112x\div112\le102\div112 +112x\le 37 +112x\le 38 +112x\le 81 +112x\le102 +112x\le144 +112x\le255 +112xy-98y^2 +113 - 9 \leq 9 k + 4 k +113 > 47 +113 > 59 +113 > 69 +113+95+x\ge300 +113.40-38.40\ge5N +113.60\ge49.60+4N +11305.46 +1132.90\ge x +1135.00-430.60\ge x +113568 +1137.7\ge x +113>52 +113>64 +113\le 14k+15 +113\le15k+8 +113\le15x+8 +113x > -1792 +113x > 147 +113x > 308 +113x > 336 +113x > 528 +113x-224>-2016 +113x>-1792 +113x>-452 +113x>198 +113x>226 +113x>252 +113x>275 +113x>308 +113x>360 +113x>\frac{-113}{1}\left(4\right) +114 > 68 +114 > 99 +114 \leq 19 k +114 \leq 19 x +114-\frac{19}{7}x\ge y +114-\frac{19}{9}x\ge y +114.4\ge30.4+6N +114.70\ge44.70+5N +1140\ge10y+19x +1140\ge19x+10y +1142.7\ge x +1149.17 +114<2x+3y +114<361 +114>53 +114>56 +114>84 +114>x\ge84 +114\ge1.9x+y +114\le19k +114\le19x +114\le2x+3y +114\le57x +114x+114 +114x+160 +114x-120\le17 +114x-54-33x+154 < 924 +114x>245 +114x\le137 +115 +115 - 7 \leq 8 k + 4 k +115 > 106 +115 > 55 +115 \leq 5 F \leq 475 +115 \leq 5 F \leq 520 +115 x > 462 +115 x > 84 +115-17\le 5k+9k +115.73\le6n+43.70 +115.73\le6x+43.70 +115.90\ge49.90+6N +1150 - 325 \leq 325 + 275 t - 325 \leq 1700 - 325 +1150 - 325 \leq 325 + 275 t - 325 \leq 1975 - 325 +1150 - 325 \leq 325 + 275 t - 325 \leq 2250 - 325 +1150 - 325 \leq 325 + 275 t - 325 \leq 2525 - 325 +1150 \leq 325 + 275 t \leq 1700 +1150 \leq 325 + 275 t \leq 1975 +1150 \leq 325 + 275 t \leq 2250 +1150 \leq 325 + 275 t \leq 2525 +1150-325\le325+275t-325\le1700-325 +1150-325\le325+275t-325\le2525-325 +1150\le 325+275t\le 2250 +1150\le x\le1700 +1150\le275t+325\le1700 +1150\le275t+325\le2250 +1150\le275t+325\le2525 +1150\le275x+325\le1700 +1150\le325+275t\le1700 +1150\le325+275t\le2525 +1150\le325+275x\le1700 +1151.70\ge x +1153.60\ge493.70+x +1156 +115668 +115>106 +115>69 +115>85 +115>93 +115>99 +115\le16k+19 +115\le19k+20 +115\le5F\le475 +115\le5F\le520 +115x > 462 +115x > 616 +115x+23-23<1456-23 +115x+23<1456 +115x<1433 +115x>-690 +115x>132 +115x>144 +115x>180 +115x>460 +115x>462 +116 - 4 k < 0 +116 > 110 +116 > 50 +116 > 56 +116 > 58 +116 > 61 +116 > 64 +116 > 74 +116 > 75 +116 > 77 +116 > 80 +116-18k\le8 +116-4k<0 +116-6k\le5k+6 +1160 < 2.9x +1160.10\ge x +1160.1\ge x +1160.1\ge+x +1165.2\ge x +116<4k +116>-410 +116>57 +116>79 +116>80 +116>88 +116x > 225 +116x > 252 +116x>110 +116x>231 +116x>696 +116x>\frac{3480}{5} +117 +117 > 86 +117 \leq 11 k + 7 +117 \leq 13 k +117 x > 539 +117-10k\le3k +117-11k\le18 +117-15k\le 12 +117-18\le 7k+4k +117-4k\le 7k+18 +117-4k\le9k +117.30\ge45.30+6N +117000000 +1171.20-580.50\ge x +1174 +117440512 +11753.89 +11755.83 +11763.37 +11782.86 +1179.80\ge x +117<358 +117<474 +117>106 +117>64 +117>83 +117>91 +117>96 +117>qpy +117\le 13k +117\le13k +117x-1274>112x-2366 +117x-144\le 20 +117x-195\le14 +117x-81-39x+169<1170 +117x>112 +117x>168 +117x>490 +117x\le 164 +117x\le209 +117x\le61 +118 +118 - 19 \leq 6 k + 5 k +118 > 69 +118 > 71 +118 > 73 +118 > 97 +118 \leq 11 k + 8 +118+91+x\ge300 +11811.82 +11868.74 +11889 +118<313 +118>79 +118>82 +118>92 +118\le14k+20 +118x>135 +118x>472 +119 - 5 \leq 9 k + 10 k +119 > 69 +119 \leq 11 k + 9 +119-9\le11k +119-9\le11k+9-9 +11900-140x\ge 170y +11900-140x\ge170y +11900>140x+170y +11900\ge 140x+170y +11900\ge140w+170y +11900\ge140x+170y +11900\ge14ow+170y +11900\ge170y+140x +119\le10k+19 +119\le17k +119x > 220 +119x-102\le3 +119x-170\le19 +119x-60x>224 +119x-60x>\left(8\right)28 +119x>80 +119x\le105 +119x\le171 +119x\le189 +11:10 +11:16 +11:18 +11<-11x +11<105 +11<10x +11<12 +11<13 +11<14 +11<15 +11<16 +11<17 +11<18 +11<19 +11<19x +11<20 +11<21x +11<22 +11<228 +11<25x +11<270 +11<29 +11<30x-17 +11<33x-13 +11<52 +11<53 +11<55 +11<5x +11<6-5x +11<65 +11<6x +11<71 +11<74 +11<77 +11<7x +11<80 +11<82 +11<87 +11<8x +11<91-32t<43 +11<91-32t<75 +11<9x +11<\left(91-32t\right)<43 +11<\left(x\right) +11-1 +11>-12 +11>-14 +11>-2 +11>-4 +11>-5 +11>-6 +11>-87 +11>0 +11>1 +11>1.75 +11>10 +11>2 +11>2+1 +11>3 +11>3+4 +11>3-2 +11>3p-10 +11>4 +11>4-2 +11>5 +11>5+2x +11>5-2 +11>5-3 +11>5p+1 +11>6 +11>6+2 +11>6-1 +11>6-2 +11>7 +11>7-3 +11>8 +11>8+2 +11>8-2 +11>9 +11>\frac{-39x}{220} +11>\frac{3x}{11}-\frac{9x}{20} +11>\frac{60x}{220}-\frac{99x}{220} +11>\frac{a}{4} +11>\frac{a}{5} +11>\frac{a}{6} +11>p +11>x +11>x' +11>x>6 +11B+3.35\le72.00 +11B+4.56\le75 +11B+4.64\le62 +11B\le57.36 +11K\le-95 +11X +11\div5>7\div5 +11\ge N +11\ge n +11\ge p +11\ge x +11\ge x+y +11\ge x\ge-1 +11\ge x\ge-3 +11\ge x\ge-5 +11\ge x\ge1 +11\ge x\ge3 +11\ge x\ge5 +11\ge y1.10+x2.75 +11\ge-x +11\ge1.1x+2.75y +11\ge10 +11\ge2.75x+1.10y +11\ge2.75x+1.1y +11\ge2p-5 +11\ge2x+16 +11\ge2x>-3 +11\ge2x>-5 +11\ge3p-1 +11\ge3p-10 +11\ge4x>-1 +11\ge5x>-3 +11\ge5x>-5 +11\ge9 +11\le P +11\le allreal +11\le n,-7\ge n +11\le w +11\le x +11\le x,-1\ge x +11\le x,-7\ge x +11\le x,5\ge x +11\le x,x\le-1 +11\le x-0 +11\le15 +11\le16 +11\le8x +11\left( \frac{11x+19}{11}\right) > 11\left( 16\right) +11\left( xyz-7\right) +11\left(14x\right)-66<7 +11\left(14x\right)-66\le7 +11\left(16x+14\right)>16x +11\left(19x-13\right)\le18 +11\left(4x+3\right) +11\left(4x+9\right) +11\left(9x+5\right) +11\left(\frac{4x+7}{11}-5\right)\ge\left(2\right)11 +11\left(\frac{4x+7}{11}\right)+11\left(-5\right)\ge22 +11\left(\frac{4x+7}{11}\right)-55\ge22 +11\left(ab-7bc+10ac\right) +11\left(b+5\right) +11\left(m-18\right) +11\left(x\left(x+6\right)+8\left(x+6\right)\right) +11\left(x^2+14x+48\right) +11\left(x^2+6x+8x+48\right) +11\left(xyz+5\right) +11\sqrt{11a} +11\sqrt{2a} +11\sqrt{3a} +11\sqrt{7a} +11\times v\times v\times v\times v\times u\times u +11\times v\times v\times v\times v\times u\times u\times u +11\times y +11\times2+w\times2\le25 +11\times5>\frac{a}{5}\times5 +11\times6>\frac{a}{6}\times6 +11^2 +11^x>50 +11^{2} +11^{3} +11a +11a+12b +11a+14b +11a+15b +11a+17b +11a+18b +11a+8 +11a+8b +11b+4.64\le62 +11b\left( 11a-9c\right) +11b^2+11ab +11k\ge 99 +11k\ge99 +11m +11m+14 +11m-37 +11n+64+n^2 +11n-6n +11n^2 +11p-14-p^2 +11p^2 +11q+7 +11r +11r > 22 +11r > 66 +11r > 77 +11r+10>32 +11r+2 > 24 +11r+2>68 +11r+3>58 +11r+8>74 +11r>22 +11r>44 +11r>55 +11r>66 +11r>77 +11r^{10} +11st^2+4s^2t+21st +11u+v +11u^2 +11u^{2}-12v^{2}+7 +11uv +11uv^2+4u^2v+49uv +11v +11v+16 +11v\times v\times u\times u\times u\times u\times u +11v^2+21uv +11x +11x < -22 +11x < 1743 +11x < 2 +11x < 3 +11x < 6 +11x > -15 +11x > 121 +11x > 143 +11x > 157 +11x > 176-19 +11x > 265 +11x > 50 +11x > 81 +11x+100>x+80 +11x+101 +11x+108 +11x+10<-12x+12 +11x+10>10 +11x+10y>220 +11x+10y\ge220 +11x+10y\ge220,x+y\le21 +11x+10y\ge220,x+y\le22 +11x+10y\ge220,x+y\le25 +11x+10y\ge220,x+y\le27 +11x+10y\ge220,x+y\le29 +11x+117\le\frac{18x+30}{5} +11x+120 > x+100 +11x+120>x+100 +11x+12>51 +11x+12\le-4 +11x+12\le-5 +11x+14-14>80-14 +11x+140>x+120 +11x+14>16\times5 +11x+14>60 +11x+14>80 +11x+14\le-9 +11x+15>7 +11x+16<49 +11x+17 > 2 +11x+17>140 +11x+180 > x+160 +11x+180>x+160 +11x+18>270 +11x+19 > 16\left( 11\right) +11x+19 > 16\times 11 +11x+19 > 176 +11x+19>176 +11x+2+12x-8y+4-10y +11x+20 > 285 +11x+20>120 +11x+20>x +11x+20y\ge220 +11x+20y\ge220,x+y\le21 +11x+20y\ge220,x+y\le23 +11x+20y\ge220,x+y\le27 +11x+20y\ge220,x+y\le29 +11x+22 +11x+26 +11x+29\le0 +11x+2<12 +11x+2>126 +11x+2>2 +11x+32 +11x+35<24 +11x+36-36\le-3-36 +11x+36\le-3 +11x+3<35 +11x+3>36 +11x+3x>-84 +11x+4 > 54 +11x+4-4>54-4 +11x+40-40<18-40 +11x+40<18 +11x+42 +11x+42 < 20 +11x+42-42<20-42 +11x+42<20 +11x+47 +11x+49<16 +11x+4>54 +11x+4\ge21 +11x+54-54<10-54 +11x+54<10 +11x+56\le-9 +11x+57 < 1800 +11x+5>100 +11x+5>55 +11x+5>84 +11x+5y\le35 +11x+6 +11x+6<+9 +11x+6<10 +11x+6>285 +11x+6>9x+10 +11x+70 +11x+72<6 +11x+74 +11x+77 +11x+7<14 +11x+7\ge84 +11x+7y\le35 +11x+80\le\frac{18x+30}{5} +11x+80\le\frac{3x+5}{5}\times6 +11x+8\le-4 +11x+8y\le40 +11x+9 +11x+9-9\ge24-9 +11x+9<45 +11x+9>288 +11x+9>56 +11x+9\ge24 +11x+9y\le40 +11x+\frac{6x}{5}>6 +11x+x^2+30 +11x-105\le\frac{18x+30}{5} +11x-105\le\left(\frac{3x+5}{5}\right)6 +11x-12\le12x-12-1 +11x-135\le30 +11x-13\le 4 +11x-143-5x<220 +11x-144<1360 +11x-1\le \frac{15}{19} +11x-209<1064 +11x-224<1600 +11x-420>-1540 +11x-55-5x < 220 +11x-5x>17+13 +11x-5x>42 +11x-6 +11x-6x+13>6x-6x-17 +11x-\frac{x}{16}>8 +11x-x < 352 +11x-x > -20 +11x-x>100-120 +11x<-11 +11x<-22 +11x<-33 +11x<-44 +11x<-66 +11x<10 +11x<1064+209 +11x<12 +11x<1273 +11x<1504 +11x<1824 +11x<18x+-77 +11x<2 +11x<21 +11x<27 +11x<3 +11x<32 +11x<33 +11x<36 +11x<4 +11x<6 +11x<6-72 +11x<7 +11x>-1120 +11x>-22 +11x>-36 +11x>-8 +11x>0 +11x>100 +11x>123 +11x>124 +11x>154 +11x>157 +11x>177 +11x>252 +11x>279 +11x>28 +11x>33 +11x>39 +11x>46 +11x>47 +11x>50 +11x>55 +11x>5x+42 +11x>66 +11x>6x-35 +11x>77 +11x>79 +11x>80-14 +11x>88 +11x>95 +11x>96 +11x>99 +11x>9x+4 +11x\ge 44 +11x\ge-330 +11x\ge15 +11x\ge17 +11x\ge19 +11x\ge279 +11x\ge330 +11x\ge44 +11x\le 17 +11x\le \frac{15}{19}+1 +11x\le x +11x\le-12 +11x\le-14 +11x\le-16 +11x\le-17 +11x\le-23 +11x\le-39 +11x\le-46 +11x\le-65 +11x\le0 +11x\le0x +11x\le12x-1 +11x\le245 +11x\le385 +11x\le455 +11x\le490 +11x\le55 +11x\left(x^2+1\right)+16\left(x^2+1\right) +11x^2+110x+264 +11x^2+12x +11x^2+13x-4 +11x^2+154x+528 +11x^2+15x +11x^2+30x +11x^2+6x +11x^2+88x+165 +11x^2+8x+2 +11x^2+9x +11x^2+x-3 +11x^2-49xy +11x^2y-6xy^2+1 +11x^2y-9xy^2-10 +11xy+11m+6 +11xy+18m+5 +11xy+6p+8 +11y+20 +11y+31 +11y+33 +11y+48 +11y+5 +11y+52 +11y+77 +11y+79 +11y+88 +11y+y^2 +11y+y^2+28 +11y-13 +11y-2 +11y-20 +11y-3 +11y-36 +11y-4 +11y-57 +11y-6 +11y\ge-20x+220 +11y\ge220-10x +11y^2+-58y +11y^2+6y-28y +11y^2-13y +11y^2-18y +11y^2-22y +11y^2-24y+2 +11y^2-41y +11y^2-45y+9 +11y^2-58y +11y^2-79y +11y^2-8y-21y +11y^2-9y+1 +11y^3-30y^2-28y +11y^{2} +11z^2+13z^7 +11z^7+16z^5 +11z^7+6z^2+5z^2+2z^7 +11z^8+10xy+12 +11z^8+4xy+8 +11z^{12}+9z^8 +11z^{4}-45z^{3} +11z^{8}+8+4xy +12 +12 + 2 x - 12 > 12 - 12 +12 + 2 x - 12 \geq 12 - 12 +12 + 3 x - 12 > 12 - 12 +12 + 4 x - 12 \geq 12 - 12 +12 + 6 x - 12 > 12 - 12 +12 + 2 > 10 + 2 +12 + 2 > 8 + 2 +12 + 2 > 9 + 2 +12 + 2 > x - 2 + 2 +12 + 3 > 10 + 3 +12 + 3 > 9 + 3 +12 + 3 > x - 3 + 3 +12 + 4 > 10 + 4 +12 + 4 > 9 + 4 +12 + 5 > 10 + 5 +12 + 6 > 10 + 6 +12 + 6 > 8 + 6 +12 + 9 > x - 9 + 9 +12 - 3 x - 5 x + 10 \leq 30 +12 - 3 x - 5 x + 10 \leq 45 +12 - 3 x - 5 x + 10 \leq 75 +12 - 3 x \geq 0 +12 - 16 > 4 x + 16 - 16 +12 - 18 > 3 x + 18 - 18 +12 - 18 > 6 x + 18 - 18 +12 - 2 > 9 - 2 +12 - 20 > 4 x + 20 - 20 +12 - 27 > 3 x + 27 - 27 +12 - 28 > 4 x + 28 - 28 +12 - 3 > 8 - 3 +12 - 3 > 9 - 3 +12 - 30 > 3 x + 30 - 30 +12 - 32 > 4 x + 32 - 32 +12 - 36 > 6 x + 36 - 36 +12 - 4 > 9 - 4 +12 - 40 > 4 x + 40 - 40 +12 - 42 > 6 x + 42 - 42 +12 - 48 > 6 x + 48 - 48 +12 - 5 > 8 - 5 +12 - 5 > 9 - 5 +12 - 6 > 10 - 6 +12 - 60 > 6 x + 60 - 60 +12 - 9 > 3 x + 9 - 9 +12 - 92 < 92 - 32 t - 92 < 44 - 92 +12 - 92 < 92 - 32 t - 92 < 76 - 92 +12 - x \geq 15 +12 < 2 x +12 < 3 x +12 < 4 x +12 < 5 x +12 < 6 x +12 < 7 x +12 < -29x+15 +12 < 13 +12 < 14 +12 < 15 +12 < 16 +12 < 16x +12 < 17 +12 < 18 +12 < 20 +12 < 21 +12 < 24 +12 < 25x +12 < 27 +12 < 28 +12 < 30x-17 +12 < 36 +12 < 68 +12 < 6x +12 < 81 +12 < 92 - 32 t < 44 +12 < 92 - 32 t < 76 +12 < 92-32t < 76 +12 < x +12 < x - 2 +12 < x - 3 +12 < x - 4 +12 < x - 8 +12 > - 9 +12 > 12 x +12 > 2 x +12 > 3 x +12 > 4 x +12 > -10 +12 > -15 +12 > -16 +12 > -20 +12 > -3 +12 > -4 +12 > -5 +12 > -6 +12 > -9 +12 > 1 +12 > 10 +12 > 10 - 1 +12 > 2 +12 > 3 +12 > 3x +12 > 4 +12 > 4x +12 > 6 +12 > 6x +12 > 8 +12 > 9 +12 > p +12 > x +12 > x - 2 +12 > x - 3 +12 > x - 9 +12 \geq N +12 \geq x +12 \leq 2 x +12 \leq 4 x +12 \leq 6 k +12 \leq 6 x +12 \leq x +12 \leq x - 3 +12 \leq x - 4 +12 \times 19 x - 12 \times 20 \leq 17 +12 \times 4 x - 12 \times 20 \leq 7 +12 t \times t +12 v^{3} - 12 v^{4} + 15 v^{2} - 12 v + 12 v^{2} - 15 +12 x + 10 x + 12 - 12 \geq - 10 x + 10 x + 15 - 12 +12 x + 10 x + 3 - 3 \geq - 10 x + 10 x + 8 - 3 +12 x + 10 x + 6 - 6 \geq - 10 x + 10 x + 25 - 6 +12 x + 20 x + 9 - 9 \geq - 20 x + 20 x + 16 - 9 +12 x + 25 x + 8 - 8 \geq - 25 x + 25 x + 10 - 8 +12 x + 5 x < 4 - 3 +12 x + 5 x < 8 - 6 +12 x + 12 < - 18 x + 25 +12 x + 12 < - 20 x + 25 + 2 x +12 x + 19 > 10 \times 1 +12 x + 3 < - 5 x + 4 +12 x + 3 < - 8 x + 4 + 3 x +12 x + 3 \geq - 10 x + 8 +12 x + 6 < - 5 x + 8 +12 x + 6 < - 8 x + 8 + 3 x +12 x + 8 < - 17 x + 12 +12 x + 8 \geq - 25 x + 10 +12 x + 9 \geq - 20 x + 16 +12 x - 5 x \geq 45 + 32 +12 x \leq 247 +12+-3>9+-3 +12+-5>10+-5 +12+10-15x<2x-10+10 +12+13\le12+12-x +12+15-11x<20x +12+15<20x+11x +12+16<13x-16+16 +12+18<17x+2x +12+18a +12+20x +12+2>10+2 +12+2>8+2 +12+2>9+2 +12+2W\le26 +12+2p<22 +12+2p<26 +12+2x-12\ge12-12 +12+3>3x-3+3 +12+3>8+3 +12+3>x-3+3 +12+3p<27 +12+4p<28 +12+4p<36 +12+4p<52 +12+4x-12<-1.5+12 +12+4x-12>1.5+12 +12+4x-12\ge12-12 +12+50x +12+510+6 +12+6>9+6 +12+70x +12+8\le4x-6x +12+9>x-9+9 +12+\frac{p}{19} +12+\frac{p}{2} +12+\left(-5\right)>10+\left(-5\right) +12+\left(-6\right)>8+\left(-6\right) +12+x +12+x-12<7-12 +12-1.5x\ge y +12-10\ge 2x+10-10 +12-10x+10x<6x-17+10x +12-12+x<7-12 +12-12+x\ge8-12 +12-12-9x\le-6-12 +12-15x+15x < 15x+15x-17 +12-15x<2x-10 +12-17x<-10 +12-17x<-4 +12-27>3x +12-27>3x+27-27 +12-2\frac{x}{3}\ge10 +12-2x<5x +12-36>6x+36-36 +12-3>8-3 +12-3>9-3 +12-3p>0 +12-3p\ge0 +12-3s +12-3x-5x+10\le45 +12-3x-5x+10\le60 +12-3x<2x +12-3x<4x +12-3x>-4y +12-3x\ge0 +12-42<-5x +12-4\frac{x}{3}\ge16 +12-4\frac{x}{3}\ge24 +12-4\frac{x}{3}\ge28 +12-4k<0 +12-54>6x +12-6<2x+6-6 +12-6\ge 2x +12-8x+8\le4+8 +12-8x\le-4 +12-8x\le20 +12-8x\le28 +12-8x\le4 +12-92<-32t<44-92 +12-9>3x+9-9 +12-9x<8x-4 +12-9x\le-6 +12-9x\le21 +12-9x\le3 +12-9x\le30 +12-\frac{1.40}{1.05}x\ge y +12-\frac{2x}{3}\ge14 +12-\frac{2x}{3}\ge4 +12-\frac{2x}{3}\ge6 +12-\frac{3x}{2}\ge18 +12-\frac{3x}{4}\ge6 +12-\frac{3x}{4}\ge9 +12-\frac{4x}{3}\ge16 +12-\frac{4x}{3}\ge4 +12-\frac{4}{3}x\ge y +12-\frac{4}{3}x\ge36 +12-p +12-x<11 +12-x\ge y +12-x\ge15 +12-x^2-1x\ge0 +12-x^2-x\ge0 +12.00B+3.87\le71.00 +12.00b+3.87\le71.00 +12.02+3.54b>76 +12.02+b>76 +12.02+p\le33 +12.02b+3.54>76 +12.03\le w +12.10B+3.74\le72 +12.10B+4.44\le62 +12.10B\le57.56 +12.10b+4.44\le62 +12.11+p\le35 +12.13 + p \leq 48 +12.13\le m\le12.37 +12.13\le x\le12.37 +12.15 + p \leq 36 +12.15 \leq w +12.16 +12.16+p\le40 +12.16+p\le40.00 +12.17+p\le47 +12.18 + p \leq 37 +12.19 + p \leq 37 +12.19 \leq m \leq 12.55 +12.1\ge p +12.20<19.17 +12.20B+3.49\le72 +12.20B+4.85\le73.00 +12.20B\le58.34 +12.20B\le68.15 +12.20B\le68.51 +12.22 + p \leq 35 +12.22B+4.58<77 +12.22B+4.58\le77 +12.22B+4.58\le77.00 +12.22B\le72.42 +12.22\ge p +12.22b+4.58\le77 +12.22x+4.58<77 +12.22x+4.58\le77 +12.23 + p \leq 38 +12.23B+4.51\le63.00 +12.23B\le58.49 +12.23x+4.51\le63.00 +12.27 + p \leq 36 +12.28 + p \leq 46 +12.28 \leq m \leq 12.58 +12.28+p\le46 +12.30B+2.64\le61 +12.30B+2.82\le69.00 +12.30B\le63.24 +12.30B\le75.37 +12.31+p\le 42 +12.36B+4.37\le60.00 +12.38+p\le30 +12.39+p\le40 +12.39+x\le40 +12.3B\le72.74 +12.40 + p \leq 33 +12.40B+2.54\le80 +12.40B+3.24\le61 +12.40B+3.94\le76.00 +12.40x+3.94\le76.00 +12.41+p\le40 +12.42+p<34 +12.42B+4.31<79 +12.42B+4.31\le79 +12.43+p\le40 +12.44 + p \leq 32 +12.45+p\le41 +12.47\le m\le12.69 +12.47\le m\le12.77 +12.4B+3.05\le79 +12.50 +12.50 + p \leq 49 +12.50B+3.25\le70.00 +12.50\ge p +12.51 + p \leq 30 +12.59 + p \leq 33 +12.59+p\le 33 +12.51.40x+1.05y +12.60B+2.55\le67 +12.60B+4.39\le60 +12.60\ge1.05x+1.40y +12.60\ge1.05y+1.4x +12.60\ge1.40x+1.05\left(y\right) +12.60\ge1.40x+1.05y +12.60b+4.85\le63.00 +12.64+p\le39 +12.65+p\le 35 +12.67\ge p +12.68+8.96 +12.69+p\le41 +12.6 0 +120 - 12 k \geq 0 +120 < 3y+2x +120 < 9m +120 \leq 15 k +120 \leq d \leq 180 +120 \leq d \leq 195 +120 \leq d \leq 210 +120 x - 64 \leq 5 +120 x - 88 \leq 9 +120+73x +120-12k>0 +120-12k\le12 +120-20x\ge 5y +120-2k\le8k+20 +120-2x<3y +120-5x\le3y +120-\frac{20}{9}x\ge y +1200 +1200 - 325 \leq 325 + 175 t - 325 \leq 1725 - 325 +1200 - 375 \leq 375 + 275 t - 375 \leq 2575 - 375 +1200 \leq 325 + 175 t \leq 1550 +1200 \leq 325 + 175 t \leq 1725 +1200 \leq 375 + 275 t \leq 1750 +1200 \leq 375 + 275 t \leq 2575 +1200-325\le325-325+175t\le1550-325 +1200-375\le375-375+275t\le2575-375 +12000 +120000 +120000.000000 +1200\ge x\ge2575 +1200\le 325+175t\le 1550 +1200\le x\le1725 +1200\le175t+325\le1725 +1200\le175x+325\le1725 +1200\le2\left(77+82+71+72+88\right)+5x<1350 +1200\le325+175t\le1550 +1200\le325+175t\le1725 +1200\le325+175x\le1725 +1200\le375+275t\le2575 +1200\le375+275x\le2575 +1200\le5x+780<1350 +1204.10\ge547.60+x +1204.3\ge x +1208.1-420.8\ge x +1208.10-420.80\ge x +1208.10-420.80\ge420.80-420.80+x +1208.10\ge420.80+x +12096w^3u^5v^5 +120<213 +120<2x+3y +120<3y+5x +120<4x-60 +120<7m +120<9m +120<9x +12071 +120>75 +120>88 +120>99 +120\ge 20x+5y +120\le D\le195 +120\le d\le 180 +120\le d\le 195 +120\le d\le 210 +120\le d\le180 +120\le d\le195 +120\le d\le210 +120\le d\le3\times60 +120\le x\le180 +120\le x\le210 +120\le10k+20 +120\le12k +120\le13k+16 +120\le2x+3y +120\le3y+5x +120\le5x+3y +120\le7m +120\le9m +120\left(27a^3\right)\left(-128b^7\right) +120\left(27a^3\right)\left(-2b\right)^7 +120\times c +120\times y^{16} +120a +120a^3b^7 +120aut +120c +120k^2 +120m^2n^2 +120mn +120pqn +120qpn +120s^2t^2 +120s^{2}t^{2} +120st +120wz^2y +120wzy\div 9zy +120x+50 +120x-136-117x+169<416 +120x-240\ge-450 +120x\ge-210 +120x\ge3600 +120x\ge4500 +120y^2 +120y^{12} +120y^{13} +120y^{16} +120y^{20} +120y^{2}w^{2} +120y^{2}x +120zwy +121 +121 - 7 \leq 9 k + 10 k +121-4 +121-p^2 +121-p^{2} +1211.1\ge x +12118 +1214.30-503.30\ge x +121>102 +121>91 +121m^2-64 +121x+15x>-1088 +121x+70x>385 +121x+70x>5\times77 +121x+9x > 231 +121x-11\le19 +121x>192 +121x>280 +121x>588 +121x>84 +121x>85x+440 +121x\le30 +122 > 65 +122 > 91 +122 > 93 +122+94+x\ge300 +122.20\ge38.20+6N +1225 \leq 325 + 225 t \leq 1675 +1225 \leq 325 + 225 t \leq 1900 +1225\le225t+325\le2125 +1225\le325+225t\le1675 +1225\le325+225t\le1900 +1225\le325+225t\le2125 +1225\le325+225x\le1675 +1225\le325+225x\le1900 +1225w^3u^5v^5 +122<320 +122<381 +122>75 +122>77 +122>80 +122>88 +122\le320 +122x+100 +122x+78 < 616 +122x>488 +123 - 11 \leq 9 k + 7 k +123 > 92 +123 > 95 +123 > 98 +123-13\le 11k +123-15\le 12k +1232 +123233.824359 +12348p^{31} +123>103 +123>76 +123>82 +123>83 +123>87 +123\le 11k+13 +123\le11k+13 +123\le16k+11 +123x > 49 +123x>1820 +123x>210 +123x>330 +123x>490 +124 - 7 \leq 4 k + 9 k +124 > 118 +124+93+x\ge300 +124-124-14k\le12-124 +124-14k\le12 +124-8k-6k\le6k-6k+12 +124.90\ge46.90+6N +124.90\ge46.90+6n +12432 +124>81 +124>91 +124>92 +124>96 +124>98 +124x > 90 +124x>-\frac{93\times40}{5} +125 > 70 +125 > 79 +1250 - 375 \leq 375 + 175 t - 375 \leq 1600 - 375 +1250 - 375 \leq 375 + 175 t - 375 \leq 1775 - 375 +1250 \leq 375 + 175 t \leq 1600 +1250 \leq 375 + 175 t \leq 1775 +12500\le 5n +1250\le 375+175t\le 1775 +1250\le175t+375\le1775 +1250\le175x+375\le1775 +1250\le375+175t\le1600 +1254.70-541.3\ge x +12540 +1255.90-446.10\ge x +125>66 +125>74 +125>82 +125\left(u^{16}\right)^{\frac{3}{4}}\left(v^{12}\right)^{\frac{3}{4}} +125\times y^{15} +125\times y^{5\times 3} +125a^9b^3c^6 +125a^9b^9c^{12} +125a^{9}b^{3}c^{6} +125b^{2} +125c^2 +125u^6v^6 +125u^9v^3 +125u^{12}v^9 +125u^{12}v^{9} +125u^{16\times\frac{3}{4}}v^{12\times\frac{3}{4}} +125x>-875 +125x>0 +125x>264 +125x>336 +125x>375 +125x>56 +125x^2+100xy +125x^3+175x^2-5x-7 +125y^6 +125y^{12} +125y^{12}\times 25y^{6} +125y^{15} +125y^{17} +126 > 62 +126+94+x\ge300 +126-10k\le 4k +126-10k\le8k +126-15k\le6 +12600w^3u^5v^5 +1261 +1266.50\ge x +126<12k+6 +126<2x +126>63 +126>71 +126>91 +126\le 14k +126\le12k+6 +126\le14k +126\le18k +126\le19k+12 +126\times v^5\times81 +126aut +126c^5d^4 +126nmp +126qpn +126srt +126st +126u^2 +126x-171\le5 +126x-306\le11 +126x-42\le16 +126x-54\le 19 +126x\le 73 +126x\le176 +126x\le317 +126x^2 +127.50\ge43.50+6N +1275 - 375 \leq 375 + 225 t - 375 \leq 1725 - 375 +1275 - 375 \leq 375 + 225 t - 375 \leq 1950 - 375 +1275 - 375 \leq 375 + 225 t - 375 \leq 2175 - 375 +1275 \leq 375 + 225 t \leq 1725 +1275 \leq 375 + 225 t \leq 1950 +1275 \leq 375 + 225 t \leq 2175 +1275-375\le375+225t-375\le2175-375 +12750-150x\ge 170y +12750-150x\ge170y +12750>150x+170y +12750\ge 150x+170y +12750\ge150x+170y +12750\ge170y+150x +1275\le375+225t\le1725 +1275\le375+225t\le2175 +1275\le375+228x\le1725 +1279.20-457.70\ge x +127<293 +127<302 +127<344 +127>74 +127>84 +127>91 +127x>165 +127x>330 +128 - 8 k < 0 +128 - 8 k > 0 +128 - 8 k \geq 0 +128 \leq 16 k +128-10k\le6k +128-14k\le2 +128.30\le48.30+5n +12810 +128<454 +128>81 +128>8k +128\le11k+18 +128\le16k +128\le64p +128b^7 +128p^{20} +128x-40\le5 +128x\le45 +128x^{35} +128y^5 +129 - 19 \leq 7 k + 4 k +129 \geq x \geq 100 +1290.50-561.90\ge x +12934 +1294.6\ge x +1296\le324x +1296\left(a^4b^4c^4\right)^4 +1296a^8b^{16}c^4 +1296a^{12}b^4c^{20} +1296a^{12}b^{4}c^{20} +1296a^{16}b^{4}c^{16} +1296a^{20}b^{16}c^{12} +1296a^{8}b^{20}c^{16} +1296b^8\div27b^3 +1296y^3 +12998808 +129>61 +129>68 +129>76 +129>79 +129>81 +129>91 +129\ge x\ge100 +129x>440 +129x>539 +129x>728 +12:13 +12:3 +12:5 +12<-12x +12<-20 +12<-20x+15 +12<-3.5 +12<-m +12<108 +12<10x-6x +12<11+5 +12<12x+x-16 +12<13 +12<13x-16 +12<14 +12<15 +12<16 +12<16x-17 +12<17 +12<17x-10 +12<18 +12<19 +12<19x-7 +12<20 +12<20x +12<20x-19 +12<20x^3 +12<21 +12<21x +12<22 +12<22x +12<24 +12<24x +12<25 +12<256 +12<26 +12<27 +12<27x-11 +12<28 +12<2\left(x+3\right) +12<2m +12<2x +12<2x+10 +12<2x+2 +12<2x+6 +12<2x-18 +12<2y +12<30 +12<32 +12<33 +12<36 +12<36x-13 +12<3x +12<3x+3 +12<3x+6 +12<3x-6 +12<42 +12<4\frac{x}{9}-4 +12<4k +12<4x +12<4y +12<54 +12<5x +12<61 +12<64 +12<65 +12<6x +12<6x+48 +12<72 +12<7x +12<81 +12<88 +12<92-32t<44 +12<92-32t<76 +12<\frac{2x}{3}-4 +12<\frac{2x}{3}-6 +12<\frac{2x}{5} +12<\frac{2x}{9} +12<\frac{4x}{3}-12 +12<\frac{4x}{3}-4 +12<\frac{4x}{5} +12<\frac{4x}{9}-16 +12<\frac{4x}{9}-20 +12<\frac{4x}{9}-24 +12<\frac{6}{5}x-6 +12<\left(-32t+92\right)<44 +12<\left(2x\right) +12<\left(x-2\right) +12x +12>-1 +12>-12 +12>-14 +12>-15 +12>-16 +12>-18 +12>-2 +12>-20 +12>-21 +12>-24 +12>-27 +12>-28 +12>-36 +12>-4 +12>-5 +12>-6 +12>-6x +12>-9 +12>-x +12>0 +12>1 +12>10 +12>10+1 +12>10-1 +12>11 +12>12s +12>12x +12>2 +12>2x +12>3 +12>3+2 +12>3+4 +12>30 +12>36 +12>3p-6 +12>3x +12>3x-3 +12>3x-6 +12>4 +12>4p-16 +12>4x +12>4x+24 +12>5 +12>5+1 +12>5-4 +12>6 +12>6+5 +12>6-1 +12>6-4 +12>6x +12>7 +12>7-2 +12>8 +12>8-1 +12>8-3 +12>8t>4 +12>8x+20 +12>8x+28 +12>9 +12>9-2 +12>9x+21 +12>\frac{x-3}{4}\times4 +12>\frac{x-9}{2}\times2 +12>m +12>n +12>p +12>w>10.1 +12>x +12>x-2 +12>x-3 +12>x-5 +12>x-7 +12>x-9 +12>x>5 +12>x>6 +12B+3.15\le72.00 +12B+3.19\le67 +12B\le63.81 +12X +12X-21\ge3 +12X-60\le12 +12\div x-4 +12\div2>10\div2 +12\div2\le x +12\div5>10\div5 +12\frac{7}{9}\le\frac{5}{9}F\le52\frac{7}{9} +12\frac{7}{9}\le\frac{5}{9}F\le57\frac{7}{9} +12\frac{7}{9}\times\frac{9}{5}\le F\le57\frac{7}{9}\times\frac{9}{5} +12\ge 2x +12\ge 2x+10 +12\ge 2x+6 +12\ge 3x +12\ge N +12\ge m +12\ge p +12\ge x +12\ge x+y +12\ge x\ge 4 +12\ge x\ge 6 +12\ge x\ge-2 +12\ge x\ge-4 +12\ge x\ge-6 +12\ge x\ge2 +12\ge x\ge4 +12\ge+2N +12\ge-4x +12\ge-x +12\ge1 +12\ge1.5x+3y +12\ge1.5x+4y +12\ge2m +12\ge2x +12\ge2x+10 +12\ge2x+3y +12\ge2x+4y +12\ge2x+8 +12\ge3x +12\ge3x+1.5y +12\ge3x+2y +12\ge3x-3 +12\ge4x+1.5y +12\ge4x+2y +12\ge4y+2x +12\ge5x>-4 +12\ge9-2 +12\le 4x +12\le m +12\le u +12\le w +12\le x +12\le x,-8\ge x +12\le x-3 +12\le x-4 +12\le x-5+5 +12\le-16x-5 +12\le14 +12\le15 +12\le16 +12\le20 +12\le2x +12\le2x+14 +12\le3x +12\le3x-3 +12\le3x-6 +12\le42 +12\le4x +12\le6p +12\le6x +12\left( 3y-2\right) +12\left( 3y-4\right) +12\left( xyz+8\right) +12\left( xyz-6\right) +12\left(12-x\right) +12\left(19x-7\right)-13\left(7x-11\right)<3120 +12\left(1ab-11bc+7ac\right) +12\left(3+m\right)>0 +12\left(3y-4\right) +12\left(4y-3\right) +12\left(7x+60\right)>12\left(x+48\right) +12\left(\frac{x+2}{3}\right)-12\left(\frac{x-18}{6}\right)>12\left(\frac{5}{2}\right) +12\left(\frac{x}{3}+\frac{x}{4}\right)\ge84 +12\left(\frac{x}{4}+\frac{x}{3}\right)\ge7\left(12\right) +12\left(\frac{x}{4}+\frac{x}{3}\right)\ge7\times12 +12\left(m\right)<-81 +12\left(x+76\right)\le12\left(28x-32\right) +12\left(x+8\right)\left(x+4\right) +12\left(x-4\right)>0 +12\left(xyz+4\right) +12\left(y+3\right) +12\log gm +12\sqrt{13a} +12\sqrt{2a} +12\sqrt{3a} +12\sqrt{5a} +12\sqrt{a} +12\times m<-81 +12\times s\times t +12\times v^4\times u^2 +12\times x +12\times x+4 +12\times x^{4}\times x^{2} +12\times y^{-5} +12\times3y^{14} +12\times7+7\times3+14\times7+7\times16.6+14\left(12+3\right) +12\times7+7\times3+14\times7+7\times16.6+14\times15 +12^2 +12^2-4\left(k+1\right)<0 +12^3p^{24}\times\frac{1}{1296}p^{28} +12^{2} - 4 \times 1 \left(k + 7\right) < 0 +12^{2} - p^{2} +12^{2} < \left( 5 x\right)^{2} + \left( \sqrt{7} x\right)^{2} +12a +12a^2+-27ab+18a +12a^2+11ab +12a^2+12ab+2a^2+3ab +12a^2+43a+33 +12a^2+8ab-10a +12a^2-16ab +12a^2-27ab+18a +12a^3-16a^2+20a +12a^4\times5a^5 +12a^{2}+54a +12a^{2}-3ab+27a +12a^{4}b^{3}c +12ab +12acs +12acswq +12au+15tu-12u +12b +12b+30+b^2 +12b+7b +12b^2-14ab +12b^3+27b^2+15b +12c +12c-63-c^2 +12c^{17} +12c^{2} +12d-72-d^2 +12h +12h^2 +12k<108 +12k<64 +12k>64 +12k\ge84 +12k^{2} +12m +12m > -1 +12m+1>0 +12m-10m +12m-6m +12m-8m +12m<-81 +12m<-9 +12m>-1 +12m>-100 +12m>-25 +12m>-4 +12m>-64 +12m^2+48m +12m^2-18m +12m^{3} +12mn +12mn^3+28mp^2 +12n +12n^2+3mn+3n^2+4mn +12n^2+48n +12n^2-7n^2 +12p +12p+9q +12p-9q+15n +12p\left(3pq-1q^2\right) +12p\left(3pq-q^2\right) +12p^2 +12p^2+21p+16p+28-3 +12p^2+37p+25 +12p^2-12pq+9pq-9q^2-3p^2-4pq-3pq-4q^2 +12p^{-4}q^2 +12p^{2}mq +12p^{4}q^{4} +12p^{5}q^{5} +12pq +12pq+16p+21q+28 +12pq\left(4p-q\right) +12q+72 +12q^2+16q+21q+28-10 +12q^2+37q+18 +12q^2+37q+28-10 +12r +12r+72 +12r^2 +12r^{2}s^{3}t +12rs+9rt-12r +12rs\div3 +12s+32 +12s^{2}t+12st^{2} +12st +12t+60 +12t-27 +12t\left(n-3r\right) +12t\left(n-4r\right) +12t^{2} +12u +12u+v +12u^2+12vu-2u^2+uv +12u^2+16uv+5 +12u^2+27uv+9 +12u^2-16uv-5 +12u^2v+12uv^2 +12u^4v^3 +12u^5+14u^6 +12u^6+40u^7 +12u^7v^{10} +12u^7v^{14} +12u^8v^{10} +12u^9 +12u^9v^{17} +12u^{10}+24u^7 +12u^{2}+12uv+3 +12u^{4+4}v^{4+6} +12u^{4}\times v^{16} +12u^{4}v^{16} +12u^{4}v^{5} +12u^{8}v^{18} +12uv +12uv^2+56uv+4u^2v +12uv^2+9vu^2+9uv +12uwv^2 +12v +12v^2+16vu-4v^2+4vu +12v^2+20uv-v^2+vu +12v^2-12vu-2v^2-2uv +12v^2-16vu-2v^2-2vu +12v^2-9uv-2v^2+2vu +12v^4u^2 +12w +12w^2+16w+21w+28 +12w^2+17w+6 +12w^2+28w+15w+35 +12w^2+37w+28 +12w^2+43w+35 +12w^2y+12wy^2 +12w^{4}\div 3w^{4} +12wy +12wy+9y+8w+6 +12x +12x < -108 +12x < -21x+8 +12x < -24 +12x < -48 +12x < -72 +12x < -84 +12x < 0 +12x < 2698 +12x < 36 +12x < 5\frac{1}{5} +12x < 96 +12x > -12 +12x > -12+60 +12x > -12-60 +12x > -24 +12x > -36 +12x > -48+12 +12x > -60 +12x > -72 +12x > 0 +12x > 12 +12x > 48 +12x > 7 +12x+-12>-8 +12x+-16>-20 +12x+-28>-4 +12x+-36>-28 +12x+-4>-12 +12x+10 +12x+102 +12x+108 +12x+10<21 +12x+10\ge+15 +12x+10\ge15 +12x+114 +12x+11>65 +12x+11x<6 +12x+12 < -16x+15 +12x+12 < -20x+15+4x +12x+12 < -20x+16-3x +12x+12 < -21x+20 +12x+12 < -25x+20+4x +12x+12 < -36 +12x+12 > -60 +12x+12 > 24 +12x+12<-12 +12x+12<-13x+15 +12x+12<-15x+15+2x +12x+12<-20x+20-5x +12x+12<-21x+20 +12x+12<-24 +12x+12<-25x+20 +12x+12<-25x+20+4x +12x+12<-36 +12x+12<-48 +12x+12<-60 +12x+12<12 +12x+12<16 +12x+12<24 +12x+12<28 +12x+12<36 +12x+12<48 +12x+12<60 +12x+12>-12 +12x+12>-24 +12x+12>-36 +12x+12>-60 +12x+12>12 +12x+12>24 +12x+12>36 +12x+12>48 +12x+12\ge -25x+20 +12x+12\ge 12 +12x+12\ge 24 +12x+12\ge 48 +12x+12\ge-10x+25 +12x+12\ge-15x+25 +12x+12\ge-36 +12x+12\le-60 +12x+12\le8x-4 +12x+12x+3\ge-12x+12x+4 +12x+12x\ge 20-15 +12x+14+8\le-8+8 +12x+14-14\le-8-14 +12x+14<15 +12x+14>-10 +12x+14\le-8 +12x+14\le6x-4 +12x+15-15>-21-15 +12x+15<-12x+16-3x +12x+15<-20x+25+3x +12x+15<21 +12x+15<\frac{3}{5}\times\frac{35}{1} +12x+15>-21 +12x+15>-9 +12x+15>27 +12x+15>3 +12x+15\ge -12x+20 +12x+15\ge-12x+20 +12x+15\ge-16x+16 +12x+15\ge-16x+20 +12x+15\ge-25x+25 +12x+15y +12x+16-16>-8-16 +12x+16<28 +12x+16<4 +12x+16>-20 +12x+16>-8 +12x+16>28 +12x+16>4 +12x+16\ge -10x+25 +12x+16\le5x-6 +12x+16\le8x +12x+16\le9x-2 +12x+16x\ge-16x+16x+13 +12x+17-17>132-17 +12x+17>132 +12x+17>3 +12x+17\le8x +12x+17x<-4+16 +12x+17x<12 +12x+18\le6x-9 +12x+18\le9x +12x+18y +12x+19 +12x+19>10 +12x+1>72 +12x+20 +12x+20 < 24 +12x+20<12 +12x+20<28 +12x+20>-16 +12x+20\ge-16 +12x+20x\ge 20-9 +12x+21<15 +12x+21<35\left(\frac{3}{7}\right) +12x+21<\frac{105}{7} +12x+21>-3 +12x+21>33 +12x+21>9 +12x+21\le-8 +12x+24 < -60 +12x+24 < 28 +12x+24 < 60 +12x+24 > 24 +12x+24-24<-60-24 +12x+24-24\le24-24 +12x+24<-12 +12x+24<-24 +12x+24<-36 +12x+24<-48 +12x+24<-60 +12x+24<12 +12x+24<20 +12x+24<24 +12x+24<36 +12x+24<4 +12x+24<48 +12x+24<60 +12x+24>-12 +12x+24>-48 +12x+24>-60 +12x+24>24 +12x+24>36 +12x+24>48 +12x+24>60 +12x+24\ge-48 +12x+24\ge-60 +12x+24\le-12 +12x+24\le-24 +12x+24\le-36 +12x+24\le12 +12x+24\le24 +12x+24\le48 +12x+24\le4x-3 +12x+24\le60 +12x+25x\ge-15+25 +12x+25y>300 +12x+25y\ge300 +12x+25y\ge300,x+y\le22 +12x+25y\ge300,x+y\le24 +12x+25y\ge300,x+y\le27 +12x+25y\ge300,x+y\le28 +12x+28<15 +12x+28<32 +12x+28<8 +12x+28<\frac{105}{7} +12x+28>-8 +12x+29 +12x+3 < -11x+10 +12x+3 < -11x+6 +12x+3 < -15x+6+4x +12x+3 < -6x+10-5x +12x+3 > -15x+5 +12x+3+10x\ge-10x+6+10x +12x+3-3\ge-16x+16-3 +12x+3.15\le72.00 +12x+3.19\le67 +12x+30+36x+90 +12x+30\le4x-4 +12x+30\le4x-6 +12x+32 +12x+32+15x+40 +12x+32<12 +12x+32\le5s-4 +12x+32\le5x-3 +12x+34 +12x+34\le4x +12x+35\le-8 +12x+36 > -24 +12x+36 > 24 +12x+36-36<-60-36 +12x+36-36>60-36 +12x+36-36\ge-24-36 +12x+36-36\le12-36 +12x+36<-12 +12x+36<-24 +12x+36<-36 +12x+36<-48 +12x+36<-60 +12x+36<12 +12x+36<24 +12x+36<36 +12x+36<4 +12x+36<48 +12x+36<60 +12x+36>-24 +12x+36>-36 +12x+36>-48 +12x+36>12 +12x+36>60 +12x+36\ge-24 +12x+36\ge-48 +12x+36\le-12 +12x+36\le-24 +12x+36\le-36 +12x+36\le12 +12x+36\le24 +12x+36\le48 +12x+36\le4x-3 +12x+36\le60 +12x+3<-10x+4-5x +12x+3<-12x+4+5x +12x+3<-12x+6+4x +12x+3<-13x+16 +12x+3<-15x+6-5x +12x+3<-16x+16+3x +12x+3<-1x+15 +12x+3<-20x+6 +12x+3<-25x+5-2x +12x+3<-6x+15+5x +12x+3<-8x+4-3x +12x+3<-8x+6 +12x+3<4-7x +12x+3\ge -10x+10 +12x+3\ge -15x+5 +12x+3\ge -25x+15 +12x+3\ge-10x+10 +12x+3\ge-10x+6 +12x+3\ge-12x+4 +12x+3\ge-15x+5 +12x+3\ge-16x+16 +12x+3\ge-6x+8 +12x+4 +12x+4 < -10x+8-5x +12x+4 < -16x+12-5x +12x+4 < -25x+5-4x +12x+4 < -29x+5 +12x+4+21x < -16x+12-5x+21x +12x+40 +12x+42-42<30-42 +12x+42<30 +12x+44 +12x+48-48<24-48 +12x+48-48>-48-48 +12x+48-48>36-48 +12x+48<-12 +12x+48<-48 +12x+48<-60 +12x+48<12 +12x+48<24 +12x+48<36 +12x+48<60 +12x+48>-24 +12x+48>-36 +12x+48>-48 +12x+48>-60 +12x+48>12 +12x+48>36 +12x+48>48 +12x+48>60 +12x+48\ge -12 +12x+48\ge 24 +12x+48\ge-36 +12x+48\ge24 +12x+48\ge48 +12x+48\le 36 +12x+48\le-12 +12x+48\le-24 +12x+48\le12 +12x+48\le24 +12x+48\le36 +12x+48\le3x-6 +12x+48\le48 +12x+49<25 +12x+4<-16x+8-5x +12x+4<-17x+16 +12x+4<-6x+10-5x +12x+4<12 +12x+4\ge -6x+9 +12x+4\ge-15x+12 +12x+4\ge-15x+15 +12x+4\ge-15x+5 +12x+4\ge-25x+15 +12x+4\ge-25x+25 +12x+4\ge-9x+15 +12x+4\ge-9x+6 +12x+4\le9x-7 +12x+51 +12x+54\le2x-6 +12x+54\le9x-6 +12x+56>12 +12x+57 +12x+5>140 +12x+5\ge49 +12x+5y\le35 +12x+5y\le40 +12x+60 < -12 +12x+60 < -24 +12x+60 < -48 +12x+60 < 60 +12x+60 > -12 +12x+60 > 36 +12x+60+5x+x^2 +12x+60-60<-36-60 +12x+60-60<12-60 +12x+60-60<60-60 +12x+60-60\ge-48-60 +12x+60<-24 +12x+60<-36 +12x+60<-60 +12x+60<12 +12x+60<24 +12x+60<36 +12x+60<48 +12x+60<60 +12x+60>-12 +12x+60>-24 +12x+60>-36 +12x+60>-48 +12x+60>-60 +12x+60>24 +12x+60>48 +12x+60>60 +12x+60\ge 60 +12x+60\ge-48 +12x+60\ge12 +12x+60\ge24 +12x+60\ge48 +12x+60\le 24 +12x+60\le-12 +12x+60\le-24 +12x+60\le12 +12x+60\le24 +12x+60\le36 +12x+60\le48 +12x+60\le60 +12x+63\le-5 +12x+64\le-4 +12x+6\ge-10x+25 +12x+6\ge-25x+10 +12x+6\ge-25x+15 +12x+6\ge-25x+20 +12x+6\ge-25x+25 +12x+6\le2x-4 +12x+6\le9x-8 +12x+6y\le40 +12x+70-14>12 +12x+72 +12x+7y\le35 +12x+8 < -17x+10 +12x+8 < -20x+10+3x +12x+84-\left(x^2+12x+35\right) +12x+85 +12x+8<-12x+12-5x +12x+8<-15x+20-2x +12x+8<-17x+20 +12x+8<-20x+12-5x +12x+8<-25x+20 +12x+8<16 +12x+8<20 +12x+8<32 +12x+8<9 +12x+8\ge -25x+20 +12x+8\ge -9x+9 +12x+8\ge-15x+10 +12x+8\ge-15x+12 +12x+8\ge-15x+15 +12x+8\ge-25x+20 +12x+8\ge-9x+9 +12x+8\le4x-8 +12x+8\le9x-3 +12x+9 < -15x+25-2x +12x+9 < -17x+25 +12x+90 +12x+912\le336x-384 +12x+9<-12x+20-3x +12x+9<-15x+20 +12x+9<-6x+12+4x +12x+9\ge -15x+10 +12x+9\ge -20x+20 +12x+9\ge-15x+10 +12x+9\ge-20x+20 +12x+9\ge-25x+15 +12x+9x>168 +12x+\frac{70}{5}<15 +12x+nx+x^2+12n +12x+nx+x^2+12nd +12x+nx+xx+12n +12x+nx+xx+n12 +12x+x^2+15 +12x-12 > -20 +12x-12 > -36 +12x-12 > -48 +12x-12+12 > -36+12 +12x-12+12\le48+12 +12x-1248\le240x-336 +12x-12<-24 +12x-12<-36 +12x-12<12 +12x-12<36 +12x-12>-12 +12x-12>-16 +12x-12>-20 +12x-12>-60 +12x-12>24 +12x-12>36 +12x-12>60 +12x-12\ge 36 +12x-12\ge36 +12x-12\ge48 +12x-12\le 12 +12x-12\le 24 +12x-12\le 36 +12x-12\le 48 +12x-12\le-12 +12x-12\le-60 +12x-12\le12 +12x-12\le36 +12x-12\le48 +12x-13<-13x +12x-13<-16x+3x +12x-14<22 +12x-14\ge22 +12x-14\le10 +12x-14\le22 +12x-15\ge21 +12x-15\ge9 +12x-15\le-39 +12x-15\le21 +12x-15\le33 +12x-15\le9 +12x-16+16\ge8+16 +12x-16+16\le20+16 +12x-16+16\le8+16 +12x-16<32 +12x-16>-20 +12x-16>-32 +12x-16\ge-4 +12x-16\ge20 +12x-16\ge8 +12x-16\le-40 +12x-16\le20 +12x-16\le32 +12x-16\le8 +12x-1>0 +12x-20>-16 +12x-20>-24 +12x-20\le16 +12x-20\le28 +12x-21\ge-9 +12x-21\ge3 +12x-21\le27 +12x-21\le3 +12x-24+25>-36+25 +12x-24>-16 +12x-24>-20 +12x-24>-24 +12x-24>-36 +12x-24>-36+24-24 +12x-24>-48 +12x-24>12 +12x-24>24 +12x-24>36 +12x-24>60 +12x-24\ge-48 +12x-24\le 60 +12x-28>-16 +12x-28>-20 +12x-28>-24 +12x-2x+6\le2x-2x-4 +12x-32>-12 +12x-32>-20 +12x-36 < 60 +12x-36-11x < 792 +12x-360\ge0 +12x-36>-36 +12x-36>-48 +12x-36>48 +12x-36\ge-24 +12x-36\ge-36 +12x-36\le13 +12x-39<143 +12x-3\le \frac{11}{5} +12x-3x\le-6-48 +12x-42y +12x-48<-36 +12x-48<-60 +12x-48>-60 +12x-48>24 +12x-48>60 +12x-48\ge60 +12x-4>-12 +12x-4>-20 +12x-4>-24 +12x-4>-28 +12x-4\le19 +12x-4x\le-5-12 +12x-52 +12x-57\le16 +12x-5x>12+2 +12x-5x\le-16-6 +12x-60 < -60 +12x-60 > -12 +12x-60 > -60 +12x-60+60>-12+60 +12x-60+60>-36+60 +12x-60+60\ge -24+60 +12x-60<-60 +12x-60<12 +12x-60<24 +12x-60<36 +12x-60<48 +12x-60>-12 +12x-60>-24 +12x-60>-36 +12x-60>-48 +12x-60>-60 +12x-60>24 +12x-60>36 +12x-60>48 +12x-60\ge -24 +12x-60\ge-48 +12x-60\ge-60 +12x-60\le 48 +12x-60\le-12 +12x-60\le36 +12x-60\le60 +12x-60\le7 +12x-6<-11x +12x-7 > 0 +12x-72>-12 +12x-72>-24 +12x-72>-60 +12x-72>48 +12x-72>60 +12x-7x\ge14+21 +12x-8>-12 +12x-8>-24 +12x-8>-4 +12x-9x\le-8-6 +12x<-108 +12x<-10x+1-5x +12x<-12 +12x<-120 +12x<-13 +12x<-13x+13 +12x<-16x+4-5x +12x<-17x+10 +12x<-17x+12 +12x<-17x+20-8 +12x<-20x+10+3x +12x<-24 +12x<-24-12 +12x<-25x+2-2x +12x<-27x+2 +12x<-36 +12x<-4 +12x<-48 +12x<-48-48 +12x<-6 +12x<-60 +12x<-60-12 +12x<-72 +12x<-84 +12x<-8x+3 +12x<-9 +12x<-96 +12x<0 +12x<1 +12x<108 +12x<11 +12x<12 +12x<15-21 +12x<182 +12x<20 +12x<21-15 +12x<24 +12x<36 +12x<36-24 +12x<4-16x-5x +12x<4-21x +12x<48 +12x<6 +12x<60-24 +12x<60-36 +12x<72 +12x<84 +12x<96 +12x<\frac{-91}{7} +12x<\frac{105}{7}-\frac{196}{7} +12x+120 +12x>-108 +12x>-12 +12x>-14 +12x>-20-16 +12x>-24 +12x>-24-60 +12x>-36 +12x>-36-12 +12x>-44 +12x>-48 +12x>-60 +12x>-72 +12x>-84 +12x>-9 +12x>-96 +12x>0 +12x>1 +12x>108 +12x>115 +12x>12 +12x>120 +12x>135 +12x>156 +12x>24 +12x>240 +12x>27-15 +12x>28-16 +12x>3-15 +12x>36 +12x>4 +12x>4-16 +12x>48 +12x>54 +12x>60 +12x>71 +12x>72 +12x>84 +12x>96 +12x>97 +12x>\frac{8x}{17} +12x\div 12 > -24\div 12 +12x\div12>-24\div12 +12x\div12>24\div12 +12x\ge -10x+7 +12x\ge -12x+5 +12x\ge -20x+11 +12x\ge -24 +12x\ge -60 +12x\ge 0 +12x\ge 12 +12x\ge 24-48 +12x\ge 36 +12x\ge 48 +12x\ge-108 +12x\ge-10x+19 +12x\ge-12 +12x\ge-12x+5 +12x\ge-15x+13 +12x\ge-15x+2 +12x\ge-15x+4 +12x\ge-15x+8 +12x\ge-16x+13 +12x\ge-24 +12x\ge-25x+12 +12x\ge-25x+6 +12x\ge-36 +12x\ge-48 +12x\ge-60 +12x\ge-6x+5 +12x\ge-72 +12x\ge-84 +12x\ge-9x+2 +12x\ge0 +12x\ge108 +12x\ge12 +12x\ge120 +12x\ge24 +12x\ge240 +12x\ge36 +12x\ge36+24 +12x\ge360 +12x\ge44 +12x\ge48 +12x\ge5 +12x\ge60 +12x\ge7 +12x\ge8+16 +12x\le -12 +12x\le -36 +12x\le 108 +12x\le 24 +12x\le 36 +12x\le 3\frac{11}{5} +12x\le 48 +12x\le 60 +12x\le 84 +12x\le x +12x\le-12 +12x\le-12-24 +12x\le-22 +12x\le-24 +12x\le-25 +12x\le-26 +12x\le-29 +12x\le-36 +12x\le-37 +12x\le-40+16 +12x\le-43 +12x\le-44 +12x\le-47 +12x\le-48 +12x\le-54 +12x\le-59 +12x\le-60 +12x\le-68 +12x\le-72 +12x\le-80 +12x\le-84 +12x\le-w26 +12x\le0 +12x\le12 +12x\le120 +12x\le23 +12x\le24 +12x\le36 +12x\le48 +12x\le49 +12x\le4x-27 +12x\le5\frac{1}{5} +12x\le5x +12x\le60 +12x\le60-60 +12x\le67 +12x\le73 +12x\left(x-2\right)>0 +12x\left(x-4\right)>0 +12x\left(x-6\right)>0 +12x^2 +12x^2+108x+84x+756 +12x^2+10x+26 +12x^2+12xy-24x +12x^2+12xy-4x +12x^2+144x+384 +12x^2+180x+672 +12x^2+18xy-14x +12x^2+192x+756 +12x^2+30x+x^2+5x +12x^2+8x+9x+6 +12x^2+9x+16x+12 +12x^2+9xy-27x +12x^2-128x-192 +12x^2-13x-35 +12x^2-24x>0 +12x^2-35x-100 +12x^2-48x>0 +12x^2-72x>0 +12x^2y+6xy +12x^3+3x^2-11x+11 +12x^3-16x^2-10x^2+13 +12x^3-18x^2+5 +12x^3-26x^2+13 +12x^3-52x^2 +12x^3-8x^2-1\left(10x^2-5\right) +12x^3-8x^2-\left(10x^2-5\right) +12x^3-8x^2-\left(\left(10x^2-8\right)+3\right) +12x^3-9x^2 +12x^4-5x^3+7x^2+5 +12x^4y^6z +12x^5yz^2 +12x^6 +12x^8 +12x^{10} +12x^{13} +12x^{14} +12x^{6} +12xe^{3x}-e^{3x}>0 +12xe^{4x}-7e^{4x} > 0 +12xy+13t+2 +12xy+19m+3 +12xyz+14xy +12y +12y+12 +12y+27 +12y+29 +12y+35 +12y+35-6 +12y+96 +12y+y^2+27 +12y-41 +12y-6y^2 +12y-74 +12y-8y^3 +12y\ge300-25x +12y^2+30y +12y^2+30y^2 +12y^2+3y-27y +12y^2+42y+2y^2+12y +12y^2+51y +12y^2+54y^2 +12y^2-24y +12y^2-27y+6 +12y^2-36y+9 +12y^2-45y+7 +12y^3-28y^2+8y+8 +12y^4 +12y^4xz^2 +12y^5 +12y^6 +12y^7 +12y^7\div2 +12y^8 +12y^9 +12y^{12} +12y^{13} +12y^{15} +12y^{16} +12y^{17} +12y^{18} +12y^{2}+54y +12y^{2}-64y +12y^{3}-16y^{2}+28y +12y^{4} +12y^{6} +12yw+28y+15w+35 +12yw+9xy+4wz+3xz +12z^{12}+19z^8 +12z^{9}+14z^{5} +13 +13 + 3 > 10 + 3 +13 + 4 > 10 + 4 +13 + 4 > 9 + 4 +13 + 5 > 9 + 5 +13 + 6 > 10 + 6 +13 - 2 x < - 3 +13 - 2 x < - 5 +13 - 2 x > 3 +13 - 2 x > 3, 13 - 2 x < - 3 +13 - 2 x > 5 +13 - 2 x > 5, 13 - 2 x < - 5 +13 - 2 x \leq 15 +13 - 5 x \leq - 12 +13 - 2 > 10 - 2 +13 - 4 > 9 - 4 +13 - 6 > 9 - 6 +13 - 93 < 93 - 32 t - 93 < 45 - 93 +13 - 93 < 93 - 32 t - 93 < 77 - 93 +13 - x \geq 20 +13 < 14 +13 < 15 +13 < 16 +13 < 17 +13 < 37x-20 +13 < 82 +13 < 93 +13 < 93 - 32 t < 45 +13 < 93 - 32 t < 77 +13 < 93-32t < 77 +13 < x +13 < x + 7 +13 > -1 +13 > -2 +13 > -4 +13 > -9 +13 > 0 +13 > 1 +13 > 10 +13 > 11 +13 > 2 +13 > 3 +13 > 4 +13 > 4 - 2 +13 > 6 +13 > 7 +13 > 8 + 3 +13 > 9 +13 > 9 + 2 +13 > p +13 > x +13 \leq w +13 \leq x +13 x + 16 > 9 +13 x + 17 > 114 +13 x + 2 > 30 +13 x + 8 > 99 +13 x - 171 + 171 < 1026 + 171 +13 x - \frac{19 x}{4} > - 9 + 2 +13 x < 9 +13 x \geq 6 +13+-3>9+-3 +13+10 +13+10x +13+2>6x-9x +13+2>9+2 +13+2W\le 31 +13+2\sqrt{35}-2\sqrt{5}-2\sqrt{7} +13+3>10+3 +13+4>10+4 +13+4>9+4 +13+4\sqrt{13}+4\sqrt{13}+16+13+m\sqrt{13}+m\sqrt{13}+m^2 +13+5>9+5 +13+6>10+6 +13+93<93-32t+93<77+93 +13+k +13+x +13+x\ge7 +13-13+2x>3+13 +13-13-2x<-3-13 +13-13-2x>3-13 +13-2>10-2 +13-2x > 3,13-2x < -3 +13-2x > 5,13-2x < -5 +13-2x<-3 +13-2x<-3,13-2x>3 +13-2x<-5 +13-2x<-5,13-2x>5 +13-2x>3 +13-2x>3,-13+2x>3 +13-2x>3,13-2x<-3 +13-2x>5 +13-2x>5,13-2x<-5 +13-2x>5,13-2x>5 +13-2x\le15 +13-2x\le3\times5 +13-4<18-4 +13-4>9-4 +13-5x\le-12 +13-71.65x+1.10y +13.20>2.20y+1.65x +13.20B+2.71\le77 +13.20B+2.75\le78 +13.20B+2.99\le80 +13.20B+3.01\le71.00 +13.20B+4.04\le64.00 +13.20B\le59.96 +13.20B\le67.99 +13.20B\le74.29 +13.20\ge1.10x+1.65y +13.20\ge1.10y+1.65x +13.20\ge1.65x+1.10y +13.20\ge2.20x+1.65y +13.22\ge p +13.25 + p \leq 46 +13.25\le m\le13.53 +13.26 +13.27 + p \leq 50 +13.28 + p \leq 35 +13.28+p\le35 +13.29\le m\le13.55 +13.2\le m\le13.56 +13.30 + p \leq 36 +13.30+p\le34 +13.30B+3.73-3.73\le62-3.73 +13.30B+3.73\le62 +13.30B+4.92\le69.00 +13.30B\le58.27 +13.31+p\le 46 +13.33 + p \leq 31 +13.37\ge p +13.38+p<31 +13.38+p\le31 +13.38\le m\le13.68 +13.39\ge p +13.39\le m\le13.75 +13.39\le x\le13.75 +13.40+p\le30 +13.40+x\le30 +13.42 +13.43\le m\le13.69 +13.48+p\le 48 +13.49 + p \leq 33 +13.49\le48-p +13.5 +13.50+p\le30 +13.50-1.35x\ge2.25y +13.50-1.50x\ge2.25y +13.50-2.25x\ge1.35y +13.50-2.25x\ge1.50y +13.50>=1.50x+2.25y +13.50B+2.57\le74.00 +13.50B+3.39\le68 +13.50B+4.11<78.00 +13.50B+4.11\le78.00 +13.50B\le64.61 +13.50B\le71.43 +13.50B\le73.89 +13.50\ge1.35x+2.25y +13.50\ge1.35y+2.25x +13.50\ge1.50x+2.25y +13.50\ge2.25x+1.35y +13.50\ge2.25x+1.50y +13.50\ge2.25y+1.35x +13.50b+4.11<78.00 +13.50b+4.11b<78.00 +13.52\ge p +13.53 + p \leq 30 +13.57 + p \leq 50 +13.58+p\le49 +13.58\ge p +13.5\ge2.25x+1.5y +13.60B+3.98\le64 +13.60B\le56.28 +13.60B\le59.48 +13.62 + p \leq 30 +13.64\ge p +13.66 + p \leq 45 +13.66+p\le35 +13.66\le m\le14.02 +13.67 + p \leq 34 +13.67+p\le31 +13.68+p\le35 +13.70+p\le48 +13.70b+4.12<66.00 +13.75 +13.76 + p \leq 50 +13.76\le m\le14.02 +13.77+p\le40 +13.79+p\le34 +13.80+p\le 47 +13.80B+3.33\le65 +13.80B+4.79\le74.00 +13.80b+3.33\le65 +13.80b+4.79\le74 +13.80b+4.79\le74.00 +13.80x+3.33\le65 +13.81 +13.81 + p \leq 30 +13.82 + p \leq 32 +13.83 + p \leq 36 +13.83+p\le34 +13.84 + p \leq 31 +13.84+p\le39 +13.86 + p \leq 41 +13.90B+3.35\le74 +13.90B+3.35\le74.00 +13.90B+4.43\le60 +13.90B\le55.57 +13.91 + p \leq 44 +13.92P\ge31 +13.93 \leq m \leq 14.29 +13.95 \leq m \leq 14.17 +13.95 72 +130 > 90 +130 \leq 13 k +130 \leq x \leq 159 +130 x + 150 y \leq 3900 +130 x + 150 y \leq 9750 +130 x + 160 y \leq 6240 +130 x + 160 y \leq 8320 +1300 +13000 +1304.8\ge x +1306.80-527.80\ge x +1306\ge x +1308 +130<20x +130<30x +13094 +130>95 +130\ge72 +130\le X\le159 +130\le x\text{ and } x\le159 +130\le x\le 159 +130\le x\le159 +130\le13k +130\le14k+18 +130x > 231 +130x+111 +130x+150y<5850 +130x+150y<9750 +130x+150y\le 3900 +130x+150y\le 3900,x+y\le 32 +130x+150y\le 3900,x+y\le 33 +130x+150y\le3900 +130x+150y\le3900,x+y\le32 +130x+150y\le5850 +130x+150y\le7800 +130x+150y\le9,750 +130x+150y\le9750 +130x+160y<10400 +130x+160y<8320 +130x+160y\le 10400 +130x+160y\le 4160,x+y\le 33 +130x+160y\le 6240 +130x+160y\le 8320 +130x+160y\le10400 +130x+160y\le4160,x+y\le33 +130x+160y\le6240 +130x+160y\le8320 +130x-195 > 3x-78 +130x-40y +130x>780 +130x\le-160y+8320 +130x\le10400-160y +130x\le7800-150y +130x^2 +131 > 66 +131-11\le 10k+2k +131.46 +1310.30\ge x +1310.60\ge x +131>-291 +131>74 +131>87 +131>90 +131\le14k+19 +131x>140 +131x>180 +132 - 12 \leq 4 k + 8 k +132 - 12 \leq 7 k + 5 k +132 - 15 \leq 6 k + 7 k +132 > 74 +132.2 + 40.7617 \pi +132.2 + \frac{37}{120} \times 132.2 \pi +13200 +1321.20\ge x +13225 +1324.20-444.90\ge x +1325.60\ge X +1325.60\ge x +13280493 +1329.60\ge x +132>-416 +132\le13k+2 +132\left( \frac{3x}{11}+\frac{7x}{12}\right) > 4\times 132 +132\left(\frac{5x}{12}-6\right)>\left(\frac{4x}{11}-2\right)132 +132b^5ac^2 +132r +132x>-396 +133 > 89 +133 \leq 19 x +133+94+x\ge300 +1331 +1332 - 672 +1333.4\ge x +1336-545.30\ge x +1337.30-550.70\ge x +133<244 +133<256 +133>70 +133\le13k+3 +133\le16k+5 +133\le19k +133\le19x +133x-342\le4 +133x-42-63x+135<378 +133x-49 < 12 +133x-49+49\le 12+49 +133x-49\le 12 +133x-77\le5 +133x-85x > -1140 +133x-85x > -1235+95 +133x-95 > 85x-1235 +133x>-532 +133x>\frac{-9576}{18} +133x\le346 +133x\le82 +134 - 4 \leq 3 k + 10 k +134+90+x\ge300 +134,010 +1340.00-537.60\ge x +1340.83 +134010 +1343.30\ge x +1344.40\ge x +13478112 +134<260 +134x > 140 +134x>165 +134x>252 +134x>792 +134x>938 +135 +135 - 15 \leq 7 k + 8 k +135 < 4k+9k+18 +135 \leq 27 x +135 \leq d \leq 180 +135 \leq d \leq 195 +135 \leq d \leq 210 +135 x \leq 61 +135-135-15k\le15-135 +135-15k\le+15 +135-18\le 13k +135-8k-7k\le7k-7k+15 +1350.70\ge x +1350u^5v^5w^3 +1355.20-407.20\ge x +135<362 +135<9x-135 +135\div15\le k +135\le 13k+18 +135\le 15k +135\le 9k+4k+18 +135\le b\le195 +135\le d\le 180 +135\le d\le 195 +135\le d\le 210 +135\le d\le180 +135\le d\le195 +135\le d\le210 +135\le d\le60\times3 +135\le x\le210 +135\le x\le240 +135\le15k +135\le27x +135\le3d\text{ or }3x\le195 +135\le5\left(f-32\right)\le315 +135m^4 +135m^7 +135u^2v^4 +135uv +135w^2 +135x-30\le 16 +135x-99\le8 +135x>-\frac{10395}{11} +135x>224 +135x\le 46 +135x\le107 +135x^2+372x+245 +135y^2 +136 \leq 17 k +136-4k<0 +1360<17x +1360\le17x +1362\ge499.70+x +1363.30-480.80\ge x +136>100 +136\le17k +136\le17x +136x > 504 +136x>-1088 +136x>-637 +136x>154 +136x>189 +137 - 9 \leq 7 k + 9 k +1375 \leq 275 t \leq 1925 +1375 \leq 275 t \leq 2200 +1375\ge175t+325\ge1025 +1375\le+275t\le2200 +1375\le275t\le1925 +1375\le275t\le2200 +1375\le275x\le1925 +1376.60\ge x +1376.6\ge x +137<405 +137>103 +137x > 693 +137x+59<3120 +137x<3061 +137x>126 +137x>231 +137x>792 +138 - 18 \leq 9 k + 6 k +13864 +138x > 385 +139 +139 - 3 \leq 8 k + 9 k +139 > 81 +139 > 90 +1394 - 991 +1394-991 +1394.10\ge x +139\le14k+13 +139\le19k+6 +139x > 528 +139x+22 < 700 +139x+22<700 +139x<678 +13: 34 x +13:52 +13<-3+2x +13<14 +13<15 +13<16 +13<17 +13<17x-13 +13<18 +13<18x-17 +13<19 +13<21 +13<22 +13<23 +13<23x +13<24x +13<27x +13<38 +13<39 +13<3x +13<423 +13<51 +13<57 +13<58 +13<69 +13<80 +13<88 +13<93-32t<45 +13<93-32t<77 +13-12 +13>-14 +13>-2 +13>-27 +13>-3 +13>-32 +13>-4 +13>-6 +13>0 +13>1 +13>1+4p +13>10 +13>10+2 +13>10-2 +13>11 +13>11+1 +13>12 +13>2 +13>2+1 +13>2p+5 +13>2p+7 +13>3 +13>3+1 +13>3+2x +13>3+5p +13>4 +13>4+2 +13>5-4 +13>6 +13>6+2 +13>6+4 +13>6+5 +13>6-5 +13>7+5 +13>9 +13>9-1 +13>9-3 +13>b +13>p +13>x +13>x-6+6 +13>x-7+7 +13B+2.64\le66 +13B+4\le71 +13B\le63.36 +13\div1 +13\div3>10\div3 +13\frac{1}{3} < m +13\ge N +13\ge p +13\ge p\times2-7 +13\ge w +13\ge x +13\ge x+y +13\ge x\ge -1 +13\ge x\ge-1 +13\ge x\ge-3 +13\ge x\ge1 +13\ge x\ge3 +13\ge x\ge5 +13\ge-14 +13\ge5x>-1 +13\ge5x>-3 +13\ge9 +13\le f\le86 +13\le w +13\le x +13\le x,x\le3 +13\le x\le-2 +13\le x\le104 +13\le12-x +13\le15 +13\le16 +13\left( 15x-4\right) -9\left( 11x-18\right) < 468 +13\left( 17x-2\right) -11\left( 3x-14\right) < 1859 +13\left( 17x-6\right) > 2\left( 14x-104\right) +13\left(15x-14\right)-17\left(7x-16\right)<3094 +13\left(15x-4\right)-9\left(11x-18\right)<468 +13\left(2m^5+3\right) +13\left(2n+3\right) +13\left(4x+3\right) +13\left(\frac{4x+17}{13}\right)>26 +13\left(\frac{4x+17}{13}\right)>2\left(13\right) +13\left(x+6\right)\left(x+9\right) +13\left(x-9\right) +13\sqrt{13a} +13\sqrt{3a} +13\times15x-78\le15 +13\times15x\le93 +13\times17x-5\times13\le4 +13\times\left(x+4\right)\times\left(x+5\right) +13^2 +13^3 +13a+12b +13a-3a +13a^2 +13a^2+15ab +13a^2-11ab-16b^2 +13ab+9b^2 +13b+2.64\le66 +13c+56-c^2 +13c>-14c +13d+18+d^2 +13k>117 +13k\ge117 +13k\ge26 +13k\ge65 +13k\ge91 +13m +13mn^2 +13n\le80.80 +13n^2 +13n^2+6n^2 +13n^2+8n^2 +13r^2-11tr-16t^2 +13t+5yx+4xy+4 +13t+9xy+4 +13t\left(n-4r\right) +13u+u^2+21 +13u+v +13u^2+13uv +13u^2-15v^2+1 +13u^2-17v^2+2 +13uv +13uv^2+7u^2v+54vu +13v +13w\le27 +13x +13x < 18 +13x > 14\times 11-1 +13x > 234 +13x > 319 +13x > 58 +13x > 91 +13x > 96 +13x+1 > 14\times 11 +13x+105 +13x+108 +13x+10y\ge260 +13x+10y\ge260,x+y\le24 +13x+10y\ge260,x+y\le25 +13x+10y\ge260,x+y\le28 +13x+117 +13x+11>126 +13x+11>323 +13x+12 > 108 +13x+12<+15 +13x+12<15 +13x+12>112 +13x+12\le-6 +13x+12y +13x+141-141<1056-141 +13x+141<1056 +13x+14\le-2 +13x+15y<975 +13x+15y\le 390 +13x+15y\le 390,x+y\le 33 +13x+15y\le975 +13x+16y\le 416,x+y\le 33 +13x+16y\le416,x+y\le33 +13x+17>19 +13x+186<1040 +13x+18\le-7 +13x+1>187 +13x+1>54 +13x+1>75 +13x+20\le0 +13x+20y\ge260 +13x+20y\ge260,x+y\le20 +13x+20y\ge260,x+y\le21 +13x+20y\ge260,x+y\le26 +13x+2<-4x+10 +13x+2>6 +13x+2\ge12 +13x+38 +13x+3<+15 +13x+44 +13x+4<-8x+6 +13x+4<15+5x +13x+4<6 +13x+4>100 +13x+5 > 324 +13x+52 +13x+54 +13x+6 > 64 +13x+65 < 484 +13x+66 +13x+6<12 +13x+6<9 +13x+6\le-6 +13x+74 +13x+7>195 +13x+7>28 +13x+7>400 +13x+7>9 +13x+85 +13x+88 +13x+8<18 +13x+9-9>260-9 +13x+96 +13x+9>119 +13x+9>20\times13 +13x+9>260 +13x-117\le6\left(\frac{4x+5}{5}\right) +13x-13\times12-6x<60\times13 +13x-13\times9-10x<520 +13x-143\le1 +13x-153\le\frac{12x+30}{5} +13x-169-6x<624 +13x-169-6x<8\times78 +13x-17<1360 +13x-195\le11 +13x-221<748 +13x-247-11x<715 +13x-247\le16 +13x-28>11 +13x-2<-8x +13x-45<450 +13x-70<112 +13x-9x+5x +13x-\frac{19x}{16} > -14+18 +13x<+12 +13x<-2 +13x<-6x+2 +13x<10 +13x<11 +13x<12 +13x<1360+17 +13x<1377 +13x<15 +13x<15-12 +13x<182 +13x<2 +13x<25 +13x<3 +13x<34 +13x<39 +13x<406 +13x<495 +13x<6 +13x<854 +13x<915 +13x<969 +13x>-616 +13x>-63 +13x>100 +13x>110 +13x>115 +13x>134 +13x>156 +13x>183 +13x>186 +13x>188 +13x>2 +13x>21 +13x>24 +13x>248 +13x>251 +13x>260-9 +13x>312 +13x>318 +13x>39 +13x>393 +13x>4 +13x>74 +13x>78 +13x>96 +13x>97 +13x\div13>96\div13 +13x\ge 2 +13x\ge 26 +13x\ge 52 +13x\ge 7 +13x\ge 78 +13x\ge1 +13x\ge10 +13x\ge26 +13x\ge3 +13x\ge4 +13x\ge52 +13x\ge6 +13x\ge7 +13x\ge78 +13x\ge91 +13x\le 48 +13x\le-12 +13x\le-16 +13x\le-18 +13x\le-20 +13x\le-23 +13x\le-25 +13x\le-27 +13x\le-32 +13x\le-42 +13x\le144 +13x\le206 +13x\le252 +13x\le263 +13x\le270 +13x\le330 +13x\le360 +13x\le6x+21 +13x\times10x +13x^2+10x +13x^2+117x+78x+702 +13x^2+117x+91x+819 +13x^2+195x+702 +13x^2+208x+819 +13x^2+28xy+40y^2 +13x^2+35x +13x^2-6x+8 +13x^2y-14xy^2+6 +13xy+13m+2 +13xyz+13xy +13xyz+13yx +13y +13y+12 +13y+21 +13y+22 +13y+24 +13y+26 +13y+30 +13y+30-6 +13y+39 +13y+58 +13y-10 +13y-28 +13y-29 +13y-33 +13y-41 +13y-47 +13y-9 +13y\ge260-10x +13y^{2}+-10y +13y^{2}+8y-18y +13y^{2}-10y +13y^{2}-46y +13y^{2}-74y +13yx+13p+6 +13z^4+15z^8 +13z^7+9z^2 +13z^{4}+15z^{8} +13z^{8}+13+9xy +13zxy+13xy +14 +14 + 2 x - 14 \geq 14 - 14 +14 + 7 x - 14 > 14 - 14 +14 + 7 x - 14 \geq 14 - 14 +14 + 3 > 10 + 3 +14 + 5 > 10 + 5 +14 + 6 > 10 + 6 +14 + b +14 + m +14 - 3 x \leq 20 +14 - 7 x - 5 x + 10 \leq 70 +14 - 2 > 10 - 2 +14 - 28 > 7 x + 28 - 28 +14 - 35 > 7 x + 35 - 35 +14 - 49 > 7 x + 49 - 49 +14 - 5 > 10 - 5 +14 - 6 > 10 - 6 +14 - 70 > 7 x + 70 - 70 +14 - 94 < 94 - 32 t - 94 < 46 - 94 +14 - 94 < 94 - 32 t - 94 < 78 - 94 +14 - p +14 < 2 x +14 < 7 x +14 < 15 +14 < 16 +14 < 17 +14 < 18 +14 < 22 +14 < 2x +14 < 53 +14 < 57 +14 < 7k +14 < 94 - 32 t < 46 +14 < 94 - 32 t < 78 +14 < 94-32t < 46 +14 < m +14 < v < 78 +14 < x +14 > - 8 +14 > 2 x +14 > 7 x +14 > -1 +14 > -10 +14 > -18 +14 > -2 +14 > -3 +14 > 0 +14 > 1 +14 > 10 +14 > 10 - 3 +14 > 11 +14 > 12 +14 > 7 +14 > 7 - 6 +14 > 8 + 1 +14 > \left( -10\right) +14 > p +14 > x +14 \geq N +14 \geq x +14 \leq 14 x +14 \leq 2 x +14 \leq 7 k +14 \leq F \leq 68 +14 \leq x +14 \times 14 x - 14 \times 6 \leq 1 +14 x + 13 > 12 +14 x + 13 > 60 +14 x + 5 > 6 +14 x - 4 x +14 x > 69 +14+-3>10+-3 +14+-8<2x +14+11 < 4x+2x +14+14<17x+16x +14+17x<19x-14 +14+2<11x-7x +14+2W\le28 +14+2w\le28 +14+2x +14+2x+7x+x^2 +14+2x-14\ge14-14 +14+2x\ge14 +14+33x+12 +14+3<39x +14+3>10+3 +14+5>10+5 +14+5>x-5+5 +14+7x-14\ge14-14 +14+7x>14 +14+8<17x+16x +14+9x+x^2 +14+x +14+x\left(9+x\right) +14-1.40x\ge1.75y +14-1.4x\ge1.75y +14-1.75x\ge1.40y +14-13x-11x < 11x-15-11x +14-14+x\ge8-14 +14-14-14x<5x-1-14 +14-14-3x\le20-14 +14-14-\frac{2x}{3}\ge16-14 +14-14x-x7x+70-70 +14-7x+7x<7x+7x +14-7x-3x+15\le84 +14-7x-3x+9\le105 +14-7x-5x+30\le175 +14-7x<-15 +14-7x<7x +14-8<2x+8-8 +14-94<94-32t-94<46-94 +14-94<94-94-32t<46-94 +14-94<94-94-32t<78-94 +14-\frac{2x}{3}\ge16 +14-\frac{2x}{3}\ge4 +14-x\ge16 +14-x\ge4 +14-x\le6 +14-x\le\frac{2}{5}y +14.00B+2.74\le61.00 +14.00B+3.53\le76.00 +14.00B\le58.26 +14.00\ge1.40x+1.75y +14.00\ge1.75x+1.40y +14.01 \leq m \leq 14.29 +14.01\le m\le14.31 +14.01\le x\le14.31 +14.03+p\le33 +14.03+p\le38 +14.04 + p \leq 47 +14.05\ge N +14.07 +14.1 +14.10 + p \leq 42 +14.10B+3.15\le75 +14.10B+4.45\le69 +14.10B\le71.85 +14.12 + p \leq 40 +14.14 + p \leq 30 +14.14\times2 +14.15 + p \leq 41 +14.15B\le70.15 +14.17\ge m\ge13.95 +14.18B+4.59\le65 +14.18x+4.59\le65 +14.22\ge p +14.23 + p \leq 38 +14.24 + p \leq 37 +14.25 +14.27 +14.27 + p \leq 37 +14.29\le m\le14.57 +14.2B+3.65\le62 +14.2B\le58.35 +14.2\times10^8 +14.30+p\le35 +14.31\ge p +14.32+22.92 +14.33B+2.91\le76.00 +14.33B\le73.09 +14.35\le w +14.38+p\le34 +14.39+p\le 42 +14.39+p\le36 +14.40B+4.46-4.46\le69-4.46 +14.40B+4.46\le69 +14.40B\le64.54 +14.40B\le69-4.46 +14.47 + p \leq 30 +14.47+p\le49 +14.475\ge x +14.49 + p \leq 38 +14.49+p\le38 +14.5 \leq 2 w +14.50B+3.37\le75 +14.50B+4.28\le66 +14.52+p\le 43 +14.54 + p \leq 42 +14.54+p\le41 +14.55 +14.56+p-14.56\le47-14.56 +14.56+p<47 +14.56+p\le47 +14.58+p\le43 +14.58\le m\le14.9 +14.5B+3.24\le62.00 +14.61 + p \leq 50 +14.62+p\le33 +14.64\ge p +14.64\ge x +14.65+p\le 46 +14.66 + p \leq 36 +14.66 + p \leq 48 +14.66\le m\le14.96 +14.67 + p \leq 31 +14.68 + p \leq 37 +14.68+p\le43 +14.69+p\le47 +14.6\le w +14.70-1.05x\ge2.45y +14.70-2.45x\ge1.05y +14.70>2.45x+1.05y +14.70B+4.43\le71.00 +14.70\ge1.05x+2.45y +14.70\ge1.05y+2.45x +14.70\ge2.45x+1.05y +14.70\ge2.45y+1.05x +14.71+p\le33 +14.71-14.71+p\le33-14.71 +14.72\ge p +14.73 +14.74+p\le32 +14.74+p\le41 +14.75 + p \leq 32 +14.75 \leq w +14.77 + p \leq 33 +14.77 + p \leq 47 +14.78+p\le 42 +14.79+p\le46 +14.79\ge p +14.7\ge2.45x+1.05y +14.82 + p \leq 48 +14.82+p\le46 +14.84+p\le43 +14.85B+3.57\le61.00 +14.85B\le57.43 +14.89 + p \leq 48 +14.89+p\le46 +14.9 \leq 2 w +14.90+3.03b\ge76.00 +14.90B+2.71\le80 +14.90B+3.03-3.03\le76.00-3.03 +14.90B+3.03<76.00 +14.90B+3.03\le76.00 +14.90B+3.48\le76 +14.90B+3.48\le80 +14.90B\le72.97 +14.91 +14.92+p\le 47 +14.94 +14.96\ge p +14.98 +14.98+p\le38 +14.99 + p \leq 45 +14.99\ge p +140 +140 - 10 \leq 3 k + 10 k +140 \leq 14 k +140 \leq d \leq 240 +140 \leq d \leq 260 +140 \leq d \leq 280 +140 x + 160 y \leq 4480 +140 x + 170 y \leq 4760, x + y \leq 33 +140 x + 170 y \leq 9520 +140+70P\le8 +140+8+70\ge P +140+8P\ge70 +140+8\ge70P +140+P\ge70 +140-120>x-11x +140-13k\le10 +140-5k+5k\le9k+5k +140-5k\le9k +140.8\overline{3}x>400 +1400 +1400.6\ge x +14000 +1400000 +14000000 +1404\ge x +140<500 +140<8\times m +140-500 +140\ge10x +140\ge4x+9y +140\le d<280 +140\le d<70 +140\le d\le 240 +140\le d\le 280 +140\le d\le240 +140\le d\le260 +140\le d\le280 +140\le m\times8 +140\le t\le260 +140\le x\le240 +140\le x\le260 +140\le x\le280 +140\le x\le300 +140\le14k +140\le28x +140\le7x+4y +140\le9x+70 +140\sqrt{6mp} +140f+170m\le9520 +140mn +140qpn +140x+160y<3360 +140x+160y<4480 +140x+160y<5600 +140x+160y\le 2240,x+y\le 22 +140x+160y\le 2240,x+y\le 23 +140x+160y\le 3360,x+y\le 32 +140x+160y\le 5600 +140x+160y\le3360 +140x+160y\le4480 +140x+160y\le5,600 +140x+160y\le5600 +140x+16y\le3,360 +140x+170y < 9520 +140x+170y<11900 +140x+170y<7140 +140x+170y<9520 +140x+170y\le 4760 +140x+170y\le 4760,x+y\le 32 +140x+170y\le 4760,x+y\le 33 +140x+170y\le 7140 +140x+170y\le11900 +140x+170y\le7140 +140x+170y\le9520 +140x-11900\le-170y +140x-28\le16 +140x-3360\le-160y +140x-52x > 0 +140x-7\le19 +140x-91\le16 +140x-9520\le-170y +140x\le11900-170y +140x\le196\left(28\right) +140x\le26 +140x\le3360-160y +140x\le44 +140x\le5488 +140x\le5600-160y +140x\le7140-170y +140x\le9520-170y +141 +141 > 64 +141.4 + 2.7494 \pi +141.4 + \frac{7}{360} \times 141.4 \pi +1411.40-427.40\ge x +1412.7\ge x +1415.2\ge x +1415.50-552.00\ge x +1415.50\ge x+552.000 +14166201.54 +141<490 +141x>616 +142 - 7 \leq 6 k + 9 k +142 x > 198 +142-14\le6k+10k +142-19k\le9 +1424-686 +1425 - 325 \leq 325 + 275 t - 325 \leq 1975 - 325 +1425 - 325 \leq 325 + 275 t - 325 \leq 2250 - 325 +1425 - 325 \leq 325 + 275 t - 325 \leq 2525 - 325 +1425 \leq 325 + 275 t \leq 1975 +1425 \leq 325 + 275 t \leq 2250 +1425 \leq 325 + 275 t \leq 2525 +1425-325\le325+275t-325\le1975-325 +1425\le 275t+325\le 2525 +1425\le325+275t\le2250 +1425\le325+275x\le2250 +1429.00-576.40\ge x +1429.00\ge x+576.40 +142<493 +142x>-426 +142x>264 +142x>568 +142x>99 +143.50\ge47.50+6N +1430.17 +1433.7\ge x +1435.2-490\ge x +143<11x +143x > 216 +143x-119x < 2618-102+44 +143x-44-119x+102 < 2618 +143x-91\le11 +143x>180 +143x>588 +143x\le 94 +143x\le102 +144 +144 - 16 k < 0 +144 - 16 k \geq 0 +144 - 24 k > 0 +144 - 24 k \geq 0 +144 - 4 \left(k + 7\right) < 0 +144 - 4 \left(k + 8\right) < 0 +144 - 4 k - 28 < 0 +144 - 4 k - 32 < 0 +144 - 4 m^{2} < 0 +144 - 4 m^{2} \geq 0 +144 - 8 k \geq 0 +144 - p^{2} +144 < 12 m +144 < 25 x^{2} + 7 x^{2} +144 < 32 x^{2} +144 < 4 m^{2} +144 < 8 m +144 \geq 12 m +144 \geq 4 m^{2} +144 \geq 8 m +144 \leq 16 k +144 \leq 18 k +144-12m<0 +144-19k\le11 +144-24k\ge0 +144-25p^{2} +144-49p^2 +144-4\left(k+2\right)<0 +144-4\times\left(k+7\right)<0 +144-4k-4<0 +144-4k-8<0 +144-4m^2<0 +144-4m^2\ge0 +144-8k<0 +144-8k>0 +144-8k\ge0 +144-8k\le0 +144-8m<0 +144-9 +144-p^2 +144.2+35+126+105+360 +1440<3.6x +144<12m +144<2x +144<3x +144<463 +144<4m^2 +144<4x +144<4x-144 +144<8m +144>24k +144>8m +144\ge12m +144\ge16k +144\ge4m^2 +144\ge8m +144\le 16k +144\le14k+4 +144\le16k +144\le57x-84 +144\left( \frac{3x}{11}+\frac{7x}{12}\right) > 4\times 144 +144st +144uv +144w^2y^2 +144x+162<315 +144x-32\le15 +144x-55x > -120+80 +144x-80 > 55x-120 +144x<153 +144x>1152 +144x>432 +144x\le47 +144y^2+8y+\frac{1}{9} +144y^{11} +144y^{12} +144y^{16} +144y^{20} +144zwy +145 +145 x > 2106 +145.56 +1450 - 325 \leq 325 + 225 t - 325 \leq 1900 - 325 +1450 - 325 \leq 325 + 225 t - 325 \leq 2125 - 325 +1450 \leq 325 + 225 t \leq 1900 +1450 \leq 325 + 225 t \leq 2125 +1450\le325+225t\le1900 +1450\le325+225t\le2125 +1456.1-461.3\ge x +1456.10-592.60\ge x +1458-461\ge x +145<166 +145<311 +145x > 168 +145x>-1160 +145x>264 +145x>725 +146 - 2 \leq 7 k + 9 k +146 - 6 \leq 9 k + 5 k +146-14k-146\le6-146 +146-14k<6 +146-14k\le6 +146-5k-146\le9k+6-146 +146-5k<9k+6 +146-5k\le9k+6 +146-6-5k\le9k+6-6 +1460.5\ge x +1462 +1462.1\ge x +14637 +14674 +146<14k+6 +146\le14k+6 +146x > 315 +146x>-495 +146x>126 +147-13k\le17 +147-19\le16k +147-3\le 10k+6k +147-7x\le3y +1472.40-408.90\ge x +1475 - 375 \leq 375 + 275 t - 375 \leq 2025 - 375 +1475 - 375 \leq 375 + 275 t - 375 \leq 2300 - 375 +1475 \leq 375 + 275 t \leq 2025 +1475 \leq 375 + 275 t \leq 2300 +1475-375\le375+275t-375\le2575-375 +1475\le x\le2575 +1475\le275t+375\le2300 +1475\le275t+375\le2575 +1475\le275x+375\le2575 +1475\le375+275t\le2025 +1475\le375+275t\le2575 +1476.30\ge x +147<476 +147\le 15k+12 +147\le17k+11 +147\le7x+3y +147x>-\frac{6468}{11} +147x>1029 +148 x > 0 +148 x > 110 +148+98+x\ge300 +148-12\le9k+8k +148-13\le15k +148-15\le10k+9k +148-4k\le10k+8 +148-4k\le10k+8x +1480 +1480<3.70x +148<295 +148\le13k+18 +148\le14k+8 +148\le15k+13 +148\le7k+13+8k +148x>0 +148x>132 +1493.40\ge x +149602 +149994000 +149<206 +149x+74<3780 +149x<3706 +149x>210 +149x>336 +149x>596 +14<-7x +14<100 +14<142 +14<14x +14<15 +14<16 +14<17 +14<18 +14<19x-8 +14<20 +14<20x-3+19x +14<22 +14<22x +14<23 +14<2\frac{x}{3} +14<2\left(x+3\right) +14<2x +14<2x+10 +14<2x+12 +14<2x+2 +14<2x+6 +14<2x+8 +14<2x-14 +14<300 +14<32 +14<36 +14<38 +14<39x-3 +14<53 +14<56 +14<57 +14<63 +14<67 +14<69 +14<72 +14<74 +14<7x +14<80 +14<9-5x +14<90 +14<94-32t<46 +14<94-32t<78 +14<\frac{2x}{7}-4 +14<\frac{2x}{9} +14-1 +14>-10 +14>-12 +14>-13 +14>-16 +14>-18 +14>-2 +14>-21 +14>-3 +14>-6 +14>-8 +14>0 +14>1 +14>10 +14>10+3 +14>11 +14>12 +14>13 +14>17-6 +14>2 +14>2p+8 +14>2x +14>3 +14>3-2 +14>4 +14>4-3 +14>4\left(x+7\right) +14>4x+28 +14>5-2 +14>6 +14>6+2 +14>6+4 +14>6x+8 +14>7 +14>7+2 +14>7+4 +14>7+6 +14>7-3 +14>7-6 +14>7x +14>8 +14>8+5 +14>P +14>\frac{7}{6} +14>k +14>n +14>p +14>x +14>x-4 +14>x-5 +14>x-6 +14B+4.26\le78.00 +14B\le73.74 +14X19x-2-9X11x-14<1134 +14X>40 +14\div7<7x\div7 +14\frac{71x}{14}>98 +14\ge 2x+6 +14\ge N +14\ge k +14\ge p +14\ge x +14\ge x\ge-2 +14\ge x\ge-4 +14\ge x\ge2 +14\ge x\ge4 +14\ge1.40x+1.75y +14\ge1.4x+1.75y +14\ge1.75x+1.40y +14\ge1.75x+1.4y +14\ge10 +14\ge12 +14\ge2 +14\ge2N +14\ge2W +14\ge2\left(x+2\right) +14\ge2w +14\ge2x +14\ge2x+12 +14\ge2x+6 +14\ge4x+28 +14\ge\frac{2.45x}{1.05}+y +14\ge\frac{2.45}{1.05}x+y +14\ge\frac{7}{3}x+y +14\le 2x +14\le 7k +14\le F\le 68 +14\le F\le68 +14\le f<68 +14\le f\le52 +14\le f\le68 +14\le m +14\le n +14\le w +14\le x +14\le x\le68 +14\le x\text{ or } x\le-4 +14\le y +14\le z +14\le-26x +14\le-4x +14\le14x +14\le15 +14\le18 +14\le2x +14\le2x+8 +14\le7k +14\le85 +14\le\left(F\right)\le68 +14\left( 11x-2\right) -5\left( 3x-10\right) < 700 +14\left( 17x-12\right) -17\left( 9x-13\right) < 19\left( 17\right) \left( 14\right) +14\left( 17x-12\right) -17\left( 9x-13\right) < 238\left( 19\right) +14\left(11x-2\right)-5\left(3x-10\right)<700 +14\left(\frac{3x+5}{7}\right)>14\left(2\right) +14\left(m-20\right) +14\left(x+y\right)+3y\le952 +14\left(x^2+11x+30\right) +14\sqrt{5}+6i +14\sqrt{a} +14\times \left( 17x-12\right) -17\left( 9x-13\right) < 4522 +14\times u^3\times v^3 +14\times v+20 +14\times y +14\times10+10\times6+20\times10+10\times21.5+\frac{2\times20\left(14+6\right)}{2} +14\times\left(4v+5\right) +14^2-4\left(k+5\right)<0 +14^2-81p^2 +14^{2} - 4 \times 1 \left(k + 1\right) < 0 +14^{2} - 4 \times 1 \left(k + 3\right) < 0 +14^{2} - 4 \times 1 \left(k + 4\right) < 0 +14^{2} - 4 \times 1 \left(k + 5\right) < 0 +14^{2} - 4 \times 1 \left(k + 7\right) < 0 +14^{2} - \left( 9 p\right)^{2} +14a+11b +14a+12-a^2 +14a+18 +14a+21+a^2 +14a+9b +14a^2 +14a^2+15ab +14a^2+19ab +14ab +14ab+49a+6b+21 +14b +14b+12b +14b+24b +14c +14k+11\ge109 +14k\ge109-11 +14k\ge140 +14k\ge42 +14k\ge98 +14m-8 +14m^2-16n^2+1 +14m^{10} +14mn +14mn+21m+10n+15 +14mx5 +14n +14n-12 +14n^2 +14n^8\div2n^4 +14n^{10} +14n^{2}+18nm +14p +14p+5 +14p+7p +14p+91 +14p^9q^3 +14pq+49p+6q+21 +14pq+6p+35q+15 +14pq\left(2p-q\right) +14r +14r^2+47r+25 +14rs\times8 +14s^2+53s+9 +14st+21s+10t+15 +14st+49s+4t+14 +14t\left(n-2r\right) +14t\left(n-4r\right) +14u+15 +14u+7 +14u+v +14u-18-u^2 +14u\times v +14u^2+10uv +14u^2+19uv +14u^2-12uv +14u^2-14uv +14u^3v^3 +14u^6v^{11} +14u^7v^{19} +14u^9v^9 +14u^{2}+10uv +14u^{3}v^{4}\times u^{6}v^{10} +14u^{9}v^{14} +14u^{9}v^{6} +14uv +14v +14v+20 +14v+63+20v^2-28v +14v^2+12vu+-4vu +14v^2+8vu +14w2+55w+21 +14w\div 5 +14w^2+21w+10w+15 +14w^2+31w+15 +14w^2+35w+12w+30 +14w^2+35w+6w+15 +14w^2+41w+15 +14w^2+47w+30 +14w^2+49w+4w+14-9 +14w^2+53w+14 +14w^2+53w+5 +14w^2+55w+21 +14w^2+6w+35w+15 +14w^2y+14wy^2 +14w^{2}+31w+15 +14w^{2}+55w+21 +14w^{2}+6w+49w+21 +14x +14x < -25 +14x < 1 +14x < 11 +14x < 5 +14x < 646 +14x < 9 +14x > 11\times 20-19 +14x > 201 +14x > 220-19 +14x > 280 +14x > 9-11 +14x > 95 +14x+102 < 77 +14x+102<77 +14x+10\ge 15 +14x+10\le9x-2 +14x+11 > 3\times 3 +14x+112 +14x+11>72 +14x+11>8 +14x+11>84 +14x+12\le3x-5 +14x+12x +14x+13 > 108 +14x+14\le2x-8 +14x+14\le7x-6 +14x+15>30 +14x+15y\ge210 +14x+15y\ge210,x+y\le21 +14x+15y\ge210,x+y\le25 +14x+16+40x+56 +14x+16y\le336 +14x+16y\le560 +14x+17>48 +14x+17y\le 476,x+y\le 32 +14x+17y\le 476,x+y\le 33 +14x+17y\le1190 +14x+17y\le952 +14x+17y\le\frac{11900}{10} +14x+18\le-3 +14x+19 > 11\times 20 +14x+19-19>36-19 +14x+19>36 +14x+1>72 +14x+2-2<3-2 +14x+21\le8x-9 +14x+23 +14x+24+x^2 +14x+24\le-6 +14x+25y +14x+28 +14x+288<612 +14x+28\le4x-7 +14x+2<3 +14x+2\ge 3 +14x+3 +14x+33x > 308 +14x+33x>308 +14x+35\le2x-8 +14x+36x>252 +14x+3>11 +14x+3>1\times11 +14x+3>238 +14x+3\ge4 +14x+40\le-3 +14x+42\le2x-5 +14x+46 +14x+47\le2x +14x+49\le4x-2 +14x+4\ge 15 +14x+56\le-4 +14x+6 < 15 +14x+63\le4x-3 +14x+63\le7x-5 +14x+67 +14x+6x>100 +14x+70-2x-14>12 +14x+76 +14x+7y +14x+8+40x+72 +14x+81x>5\times63 +14x+86 +14x+8\ge+9 +14x+8\le4x-5 +14x+8\le4x-6 +14x+9 +14x+9<12 +14x+9>18 +14x-12\le16 +14x-136 < 510 +14x-14-9x<2016 +14x-14-9x<\left(16\right)126 +14x-14\times12-x<238 +14x-14\times12-x<\left(17\right)14 +14x-168-x<238 +14x-275>5 +14x-28-13x < 3640 +14x-2x+14\le2x-2x-8 +14x-2x\le-47 +14x-4x\le-35 +14x-63x +14x-9\le\frac{8}{17} +14x-x<406 +14x<-25 +14x<1 +14x<15 +14x<18 +14x<21 +14x<27 +14x<3 +14x<324 +14x<3\times3 +14x<6 +14x>+140 +14x>-17x+140+17x +14x>-28 +14x>-3 +14x>-84 +14x>12\times12 +14x>14 +14x>144 +14x>15 +14x>17 +14x>235 +14x>280 +14x>31 +14x>331 +14x>40 +14x>528 +14x>71 +14x>73 +14x>8 +14x>84 +14x>9 +14x>x-63 +14x\ge 1 +14x\ge 11 +14x\ge 17 +14x\ge 5 +14x\ge1 +14x\ge17 +14x\le-17y+1190 +14x\le-18 +14x\le-22 +14x\le-26 +14x\le-30 +14x\le-43 +14x\le-60 +14x\le1190-17y +14x\le28 +14x\le4x-35 +14x\le8x-30 +14x^2 +14x^2+11x+4 +14x^2+133x+245 +14x^2+140x+336 +14x^2+14x+x^2+2x +14x^2+154x+420 +14x^2+21x+x^2+3x +14x^2+56x+14x\times6+336 +14x^2+56x+6x+24-6 +14x^2+56x+84x+336 +14x^2+62x+18 +14x^2-5x-8 +14x^3+45\times14m^3 +14x^3-7x^2+5x-8 +14x^5 +14x^9 +14y +14y+14 +14y+18-4 +14y+24y +14y+4 +14y+49 +14y+78 +14y-23 +14y-35 +14y-8 +14y^2+14y-21y-21 +14y^2+16y-24 +14y^2+28y-12y-24 +14y^2+42y+12y +14y^2+54y +14y^2+8y-54y +14y^2-18y +14y^2-24y +14y^2-28y +14y^2-46y +14y^2-60y +14y^2-7y-21 +14y^2-8y-20y +14y^3 +14y^3-13y^2-10y +14y^3-5y^2+5y +14y^6 +14y^9 +14y^{2}+14y-10y-10 +14y^{2}+4y-10 +14y^{2}-30y +14y^{4} +14yw+49y+6w+21 +14zyx+9xy +15 +15 + 3 x - 15 > 15 - 15 +15 + 3 x - 15 \geq 15 - 15 +15 + 5 x - 15 \geq 15 - 15 +15 + 4 > x - 4 + 4 +15 - 2 x < - 5 +15 - 2 x > 5 +15 - 2 x > 5, 15 - 2 x < - 5 +15 - x \left(x + 2\right) +15 - 18 > 3 x + 18 - 18 +15 - 25 > 5 x + 25 - 25 +15 - 30 > 5 x + 30 - 30 +15 - 45 > 5 x + 45 - 45 +15 - 50 > 5 x + 50 - 50 +15 - x \geq 20 +15 < 3 x +15 < 5 x +15 < -x +15 < 16 +15 < 17 +15 < 18 +15 < 19 +15 < 20 +15 < 23x +15 < 24 +15 < 25 +15 < 27 +15 < 27x-4 +15 < 30 +15 < 35 +15 < 35x +15 < 3x +15 < 40 +15 < 45 +15 < 54 +15 < 5x +15 < 60 +15 < 76 +15 < 78 +15 < \frac{3 x}{4} +15 < x +15 < x - 2 +15 < x - 3 +15 < x - 4 +15 < x - 8 +15 > - 25 +15 > 3 x +15 > -1 +15 > -10 +15 > -13 +15 > -15 +15 > -21 +15 > -24 +15 > -25 +15 > -9 +15 > 1 +15 > 11 +15 > 12 +15 > 13 +15 > 3x +15 > 5 +15 > p +15 > x +15 > x - 4 +15 W \times 10 L \times H +15 \frac{46 x}{15} > 6 \times 15 +15 \geq N +15 \geq x +15 \left( 3 x - 2\right) + 10 \left(x - 37\right) \leq 6 \left( 2 x + 5\right) +15 \leq 3 x +15 \leq 5 k +15 \leq 5 x +15 \leq w +15 \leq x +15 \leq x - 7 +15 \leq x - 8 +15 \leq x - 9 +15 \times 1 x - 15 \times 17 \leq 16 +15 \times 10 x - 15 \times 2 \leq 14 +15 \times 14 x - 15 \times 4 \leq 1 +15 x + 17 x < 15 - 10 +15 x + 20 x + 3 - 3 \geq - 20 x + 20 x + 4 - 3 +15 x + 25 x + 9 - 9 \geq - 25 x + 25 x + 20 - 9 +15 x + 6 y \leq 150 +15 x + 7 y \leq 630 +15 x + 9 y \leq 180 +15 x + 14 - 14 > 168 - 14 +15 x + 14 - 14 > 19 - 14 +15 x + 3 < - 7 x + 4 +15 x + 45 - 45 > 60 - 45 +15 x - 1200 > 0 +15 x - 1500 > 0 +15 x - 3000 > 0 +15 x - 600 > 0 +15 x < 1 +15 x > 136 +15 x > 15 +15 x > 21 +15 x > 3000 +15 x \leq 53 +15 x e^{ 3 x} - 8 e^{ 3 x} > 0 +15+-15-x>19+15 +15+17<9x-17+17 +15+18x-8y +15+215-15 +15+3x>15 +15+3x\ge15 +15+7\le x +15+8x-9+9 +15+9\le x-9+9 +15+\frac{-150x}{180}\ge y +15+\frac{-150}{180}x\ge y +15+\left(\frac{p}{11}\right) +15+m +15,5 +15,5,1 +15-10x+6x-4x^2 +15-10x<45 +15-10x\le-5 +15-10x\le25 +15-10x\le35 +15-10x\le5 +15-12x\le27 +15-15-10x<25-15 +15-15-10x\le35-15 +15-15-2x<-5-15 +15-15-2x>5-15 +15-15-2x>5-15,15-15-2x<-5-15 +15-15-6x<33-15 +15-15>5x+30-15 +15-20x+20x < 3x+20x +15-21>3x +15-2k\le3k +15-2x<-5 +15-2x<-5,15-2x>5 +15-2x<10 +15-2x>5 +15-2x>5,-15+2x>5 +15-2x>5,15-2x<-5 +15-30>5x+30-30 +15-3\ge-4x +15-3x>-3 +15-5\frac{x}{4}\ge35 +15-5x+5x<4x+5x-17 +15-6<3x+6-6 +15-6>3x +15-6x<39 +15-8<-4x-3x +15-9 > 10x-9x +15-9>6x+9-9 +15-\frac{150}{180}x\ge y +15-\frac{15}{18}x\ge y +15-\frac{5}{6}x\ge y +15-x-12\ge6 +15-x-15\ge5 +15-x\ge20 +15-x\ge24 +15-x\ge9 +15.01 +15.0124 +15.03 + p \leq 34 +15.05\ge p +15.075\le n +15.08 + p \leq 31 +15.08 + p \leq 38 +15.08B+3.75\le75 +15.08B\le71.25 +15.08b+3.75\le75 +15.09+p\le 39 +15.10+3w\ge40 +15.10+3x\ge40 +15.10+5w\ge40.00 +15.10B+2.82\le70.00 +15.10B+2.83\le76 +15.10B+3.49\le67.0 +15.10B\le63.51 +15.12 +15.15 + p \leq 47 +15.16\ge p +15.17 + p \leq 41 +15.17+p\le 34 +15.18\ge p +15.20+5w\ge70 +15.22+p\le32 +15.22\ge p +15.24 + p \leq 37 +15.25 + p \leq 42 +15.27 + p \leq 44 +15.27+p\le44 +15.28 + p \leq 47 +15.28 + p \leq 50 +15.30+4w\ge70 +15.30+p\le32 +15.30+p\le40 +15.30B+4.66\le77.00 +15.30B+4.70\le69 +15.30B\le64.3 +15.30B\le75.63 +15.30b+4.66\le77.00 +15.31 + p \leq 41 +15.31B+3.32\le73 +15.31B\le69.68 +15.31b+3.32\le73 +15.33+p\le36 +15.34 + p \leq 37 +15.36 + p \leq 36 +15.36+p<36 +15.38 +15.38\ge p +15.3B+3.59\le69 +15.3\ge a +15.3b+3.37\le71 +15.3b+3.59\le69 +15.40+4w\ge40 +15.40B+2.92\le80 +15.40B+2.92\le80.00 +15.40B+3.82\le64 +15.40B\le77.08 +15.40B\le80-2.92 +15.40b+2.92\ge80 +15.40b+2.92\le80 +15.40b\le77.08 +15.42+p\le46 +15.43B+2.59\le 61 +15.43B\le 58.41 +15.44 +15.45+p\le31 +15.47B+3.37\le74.00 +15.48+p\le 30 +15.4B+2.92\le80 +15.4B+4.03\le79 +15.4B+4.71\le71 +15.4b+4.71\le71 +15.4b-2.92\ge80 +15.4x+4.71\le71 +15.5+2w\ge50 +15.50+2w\ge50 +15.50+2w\ge50.00 +15.50B+4.06\le80 +15.50B+4.13\le75.00 +15.50B\le70.87 +15.50B\le75.94 +15.50\ge p +15.50x+4.06\le80 +15.53+p\le37 +15.56 + p \leq 42 +15.57 + p \leq 48 +15.59+5.62 +15.59+p\le50 +15.5B+2.63\le72 +15.60B+3.19\le71.00 +15.60B+3.59\le76.00 +15.60B\le67.81 +15.60b+3.19\le71.00 +15.60x+3.19\le71.00 +15.62+p\le42 +15.62\le m\le15.96 +15.63 + p \leq 40 +15.64+p\le33 +15.65 +15.67 + p \leq 43 +15.67+p\le34 +15.70 +15.705 +15.70B+3.24\le65 +15.70B+3.94\le74.00 +15.70b+3.94\le74.00 +15.71 + p \leq 43 +15.74\ge p +15.75+p\le37 +15.76 + p \leq 38 +15.76 + p \leq 42 +15.76+p\le40 +15.76\ge p +15.77 + p \leq 32 +15.77+p\le33 +15.78\ge p +15.7953 + 9.4777 +15.80+5w\ge50 +15.85 + p \leq 37 +15.89\le m\le16.25 +15.90+x\ge24.40 +15.90B+3.72\le80 +15.91\le m\le16.17 +15.925\ge N +15.94+p\le32 +15.95 +15.95 \leq w +15.96 + p \leq 32 +15.96+p\le40 +15.96\le m\le16.2 +15.97 + p \leq 30 +15.97 + p \leq 45 +15.97+p\le 30 +15.99 +15.999 +150 +150 < 20 x +150 < h +150 \leq 15 k +150 x + 170 y \leq 10200 +150 x + 170 y \leq 12750 +150 x + 170 y \leq 7650 +150 x + 180 y \leq 4500 +150 y \leq 5850 - 130 x +150 y \leq 9750 - 130 x +150+8x\le50 +150+91+x\ge300 +150-15x\ge6y +150.04 +1500 +1500 - 375 \leq 375 + 225 t - 375 \leq 1950 - 375 +1500 - 375 \leq 375 + 225 t - 375 \leq 2175 - 375 +1500 \leq 375 + 225 t \leq 1950 +1500 \leq 375 + 225 t \leq 2175 +15000 +15000\le5\times n +15000\le5n +15000\left(1+0.04\right)^m +15000\left(1+\frac{0.04}{4}\right)^{4\times n} +15000\left(1.01\right)^{4\times n} +1500\le 375+225t\le 1950 +1500\le375+225t\le2175 +1500\le3\times n +1500\le3n +1507.92 +150<20x +150<7a +150<9p +150-612 +151x>539 +151x>630 +152 < h +152 \leq 19 k +1524.2-584.4\ge x +1525.80\ge x+449.60 +1525751238 +1526.1\ge x +1527.80-516.30\ge x +152<235 +152<329 +152<423 +152 - 10 \times 153 +153 \leq 17 k +153-10k\le9k+20 +153-19k\le20 +153-20\le9k+10k +153-499 +153\le h +153\le16k+9 +153x-238\le13 +153x-34\le18 +153x-72\le7 +153x>-30 +153x>330 +153x\le251 +153x\le52 +153x\le79 +153y^{2} +154 < h +154 x - 154 \leq 7 +154-10k-4k\le4k-4k+14 +154-14k\le14 +154-154-14k\le14-154 +154.57 +1540000 +1541.8\ge x +154804 +154x +1553\ge x +1554.10-512.70\ge x +1554.4\ge x +1555.50\ge422.60+x +1557.90\ge x +155<334 +155x +156\le h +156\le93+x +156x-119x<3606 +156x-36-119x+102<3672 +156x>936 +157 - 17 \leq 9 k + 5 k +157 - 7 \leq 5 k + 10 k +157 < h +1573.00\ge429.00+x +157 165 +157x > 352 +157x>-1099 +158 - 6 \leq 9 k + 10 k +158 < h +1583.40-431.70\ge x +1584.3\ge x +1586 +15864 +158308 +159 < h +159 \geq x \geq 130 +159 x > 165 +1591.7\ge x +1596 +159<394 +159-10 +15>-12 +15>-15 +15>-2 +15>-21 +15>-24 +15>-25 +15>-27 +15>-3 +15>-30 +15>-39 +15>-3x +15>-45 +15>-5 +15>-9 +15>0 +15>1 +15>10 +15>10x-7x +15>11 +15>11+1 +15>11+2 +15>11-3 +15>12 +15>13 +15>15x +15>2 +15>3 +15>3+2 +15>3+3p +15>3\left(x-1\right) +15>3p+3 +15>3p+6 +15>3x +15>3x-3 +15>4 +15>4-2 +15>5 +15>5+1 +15>5-3 +15>5-x +15>5x +15>6 +15>6+1 +15>6x+9 +15>7+1 +15>7+5 +15>8 +15>8+4 +15>8-2 +15>8-3 +15>8-5 +15>9 +15>9+1 +15>9+3 +15>9+5 +15>9-3 +15>9-5 +15>X +15>\left(8-6\right) +15>p +15>x +15>x-3 +15>x-4 +15>x-5 +15>x-8 +15B+3.87\le80.00 +15B\le76.13 +15\div3<3x\div3 +15\div5<5x\div5 +15\ge -21x+16 +15\ge 3x +15\ge 5x +15\ge N +15\ge p +15\ge x +15\ge x\ge 1 +15\ge x\ge-3 +15\ge x\ge1 +15\ge1x +15\ge2x>-1 +15\ge3N +15\ge3x +15\ge3x+3 +15\ge5k+15 +15\ge5x +15\le -x +15\le x +15\le x,35\le x+y +15\le x-7 +15\le x-8 +15\le x-9 +15\le x-\left(y+25\right) +15\le x-y-25 +15\le x\le20 +15\le x\le22 +15\le-2x^2+11x +15\le17 +15\le29 +15\le30 +15\le3x +15\le3x-3 +15\le5k +15\le5x +15\left( 3x-2\right) +10\left( x+49\right) \le 6\left( 2x+5\right) +15\left( \frac{2x+5}{15}\right) > 2\times 15 +15\left( x-40\right) > 0 +15\left(19x-3\right)-17\left(11x-17\right)<255 +15\left(2+y\right) +15\left(2p^2q-pq^2\right) +15\left(3x-2\right)+10\left(x+43\right)\le6\left(3x+5\right) +15\left(3x-2\right)+10\left(x+49\right)\le6\left(2x+5\right) +15\left(3x-2\right)+10\left(x-25\right)\le6\left(4x+5\right) +15\left(3x-2\right)+10\left(x-31\right)\le6\left(3x+5\right) +15\left(3x-2\right)+10\left(x-37\right)\le6\left(2x+5\right) +15\left(3x-2\right)+10x-250\le24x+30 +15\left(5x-2\right)+10\left(x+73\right)\le6\left(3x+5\right) +15\left(5x-2\right)+10\left(x-55\right)\le6\left(4x+5\right) +15\left(\frac{4x+7}{3}\right)>15\left(5\right) +15\left(p\right)^4\left(q\right)^2 +15\left(v-6\right) +15\sqrt{7a} +15\sqrt{a} +15\times 6\times y^{12} +15\times 6\times y^{15} +15\times y^{\frac{3}{3}} +15\times9u^2v^4 +15\times\left(\frac{2x+7}{5}\right)>3\times15 +15\times\left(b-14\right) +15^p +15a^2-20a +15a^{2} +15a^{2}+35ab-45a +15a^{2}-60a +15ab+12a+35b+28 +15b +15b+75 +15b^2+15ab-4b^2-4ab +15b^2+53b+28 +15b^{2}+30b +15c^{5}ab^{2} +15g^4h^2-6g^2h^2-21gh^2 +15k\ge150 +15m +15m+6m\div2m +15m+75 +15m\div5 +15m^2+3m\times12 +15m^2n^2 +15m^2q +15mn^2-2mn^2 +15n^2 +15n^2+2n^2 +15n^2+7mn +15n^{2}+90n +15p+105 +15p^2+48p+24 +15p^2q^2 +15p^3q^5-20rp^3 +15p^4q^4 +15pq+18p+20q+24 +15pq\left(2p-q\right) +15q+2 +15r+50 +15r+90 +15r^2s^3+25r^2 +15rs +15rs+12r+25s+20 +15rs^3-40rt^4 +15rtv\left(r^2t^2-rtv^2+v\right) +15s^2+25s+12s+20+6s +15s^2+37s+20+6s +15s^2+43s+20 +15s^2\times8t^2 +15st +15t+20 +15t+75 +15t\left(n-2r\right) +15t\left(n-3r\right) +15t\left(n-4r\right) +15t\left(n-5r\right) +15t^2+38t+20 +15u+v +15u^2+35uv-4 +15u^2-15uv+3 +15u^2-20uv-1 +15u^3v^4 +15u^4v^2 +15u^5\div5v^2 +15u^{7}v^{15} +15uv +15w +15w\le35 +15w^2+12w+25w+20 +15w^2+37w+20 +15w^2+47w+28 +15x +15x < -15-60 +15x < -25x+12+3x +15x < -60 +15x < -75 +15x < -90 +15x < 0 +15x < 4 +15x < 6-14x +15x < 893 +15x > -120 +15x > -135 +15x > -15-60 +15x > -15-75 +15x > -150 +15x > -60 +15x > -75 +15x > -90 +15x > 0 +15x > 1200 +15x > 15 +15x > 1800 +15x > 240 +15x > 2400 +15x > 3000 +15x > 45 +15x > 60-45 +15x > 600 +15x > 90 +15x > 900 +15x+-20>-40 +15x+-20>-5 +15x+-20>\left(-5\right)\times8 +15x+-25>-40 +15x+-30>-75 +15x+1 +15x+10 < 25 +15x+105\le0 +15x+10<-12x+12+4x +15x+10<30 +15x+10\ge -20x+16 +15x+10\ge -8x+12 +15x+10\ge-12x+20 +15x+10\ge-20x+12 +15x+10\le8x-8 +15x+10x-4x < 25-6 +15x+10x\ge+10-9 +15x+10y\le120 +15x+10y\le180 +15x+110 +15x+11>84 +15x+11x+3<-11x+11x+4 +15x+12<-10x+25-4x +15x+12<-14x+25 +15x+12\ge -10x+20 +15x+12\ge-25x+25 +15x+12x+9\ge -12x+12x+16 +15x+13>128 +15x+14>1 +15x+14>19 +15x+14>20 +15x+14>342 +15x+14y\ge210,x+y\le27 +15x+15 < -12x+16-5x +15x+15 < -17x+16 +15x+15 < -45 +15x+15 > -75 +15x+15-15>-15-15 +15x+155<352 +15x+15<-12x+16 +15x+15<-12x+20+3x +15x+15<-12x+20-5x +15x+15<-13x+16 +15x+15<-17x+20 +15x+15<-20x+20-2x +15x+15<-22x+20 +15x+15<15 +15x+15<20 +15x+15<45 +15x+15<60 +15x+15<75 +15x+15>-15 +15x+15>-45 +15x+15>-60 +15x+15>-75 +15x+15>15 +15x+15>30 +15x+15>45 +15x+15\ge -30 +15x+15\ge -8x+16 +15x+15\ge 30 +15x+15\ge-12x+16 +15x+15\ge-45 +15x+15\ge-60 +15x+15\ge-8x+16 +15x+15\ge-8x+20 +15x+15\le6x-8 +15x+16>190 +15x+16x>-248 +15x+16y\ge240 +15x+16y\ge240,x+y\le21 +15x+16y\ge240,x+y\le24 +15x+17y\le 1020 +15x+17y\le1020 +15x+17y\le1275 +15x+18>-12 +15x+18>-27 +15x+18>3 +15x+18>33 +15x+18\ge-27 +15x+18\le-6 +15x+18\le9x+-5 +15x+18y\ge 270 +15x+18y\ge 270,x+y\le 29 +15x+18y\ge270 +15x+18y\ge270,x+y\le29 +15x+18y\le270 +15x+18y\le450 +15x+1>216 +15x+2 +15x+20 < 15 +15x+20<-10x+25-4x +15x+20<-14x+25 +15x+20\le9x-2 +15x+20y\ge 240 +15x+20y\ge240 +15x+21\le3x-8 +15x+22x<-15+20 +15x+24\le-5 +15x+25<10 +15x+25<5 +15x+25\le6x-8 +15x+27+54x+27 +15x+27\le6x-2 +15x+3 < -12x+9+4x +15x+3 < -25x+15+3x +15x+3 < -6x+9-2x +15x+3-4<-4x-3x +15x+30 < 30 +15x+30 > -45 +15x+30 > 75 +15x+30-30 < 30-30 +15x+30-30>-60-30 +15x+30-30\le-45-30 +15x+30<-45 +15x+30<15 +15x+30<35 +15x+30<40 +15x+30<5 +15x+30<60 +15x+30>-15 +15x+30>-30 +15x+30>-45 +15x+30>-60 +15x+30>-75 +15x+30>15 +15x+30>30 +15x+30>45 +15x+30>75 +15x+30\ge -30 +15x+30\ge 15 +15x+30\ge-45 +15x+30\le-15 +15x+30\le-30 +15x+30\le-45 +15x+30\le15 +15x+30\le30 +15x+30\le60 +15x+30\le75 +15x+30\le8x-2 +15x+35<15 +15x+35<40 +15x+35\le8x-6 +15x+3<-10x+15 +15x+3<-10x+4-3x +15x+3<-11x+4 +15x+3<-12x+12+5x +15x+3<-12x+15+2x +15x+3<-15x+10-4x +15x+3<-15x+6-2x +15x+3<-17x+6 +15x+3<-8x+4-3x +15x+3<-9x+9-5x +15x+3\ge -20x+12 +15x+3\ge -20x+25 +15x+3\ge -4x+4 +15x+3\ge-10x+25 +15x+3\ge-10x+4 +15x+3\ge-20x+20 +15x+3\ge-8x+12 +15x+3\ge-8x+8 +15x+4 +15x+40<10 +15x+40<20 +15x+40<35 +15x+40\le6x-9 +15x+45 > -45 +15x+45 > 60 +15x+45-45>-75-45 +15x+45-45>60-45 +15x+45<10 +15x+45<40 +15x+45<75 +15x+45>-15 +15x+45>-30 +15x+45>-45 +15x+45>-75 +15x+45>15 +15x+45>60 +15x+45>75 +15x+45\ge -60 +15x+45\ge-75 +15x+45\ge15 +15x+45\le-30 +15x+45\le-45 +15x+45\le30 +15x+45\le60 +15x+45\le75 +15x+4>17 +15x+4x\ge8-6 +15x+5 +15x+5 < -16x+20+3x +15x+5 < 10 +15x+5-6<-7x +15x+5<-20x+15-4x +15x+5<-22x+10 +15x+5<-23x+10 +15x+5<-25x+10+3x +15x+5<-4x+6-3x +15x+5<-7x+6 +15x+5<20 +15x+5<40 +15x+5\ge -15x+6 +15x+5\ge-12x+15 +15x+5\ge-12x+16 +15x+5\ge-4x+6 +15x+5\ge-4x+8 +15x+5\ge-8x+10 +15x+5\ge-8x+6 +15x+5\left(15\right)>-15 +15x+5x+10\ge45 +15x+6 < -10x+25+4x +15x+6 < -19x+25 +15x+6 < -9x+12-5x +15x+6 < 10 +15x+6 < 12-14x +15x+60 < -15 +15x+60 > -30 +15x+60 > -75 +15x+60-60>-30-60 +15x+60-60\le45-60 +15x+60<-15 +15x+60<-45 +15x+60<15 +15x+60>-15 +15x+60>-30 +15x+60>-45 +15x+60>-60 +15x+60>-75 +15x+60>15 +15x+60>30 +15x+60>60 +15x+60>75 +15x+60\ge -60 +15x+60\ge 45 +15x+60\ge15 +15x+60\ge60 +15x+60\le-30 +15x+60\le-45 +15x+60\le45 +15x+60\le60 +15x+6<-x+15 +15x+6\ge -10x+10 +15x+6\ge-10x+15 +15x+6\ge-10x+25 +15x+6\ge-15x+25 +15x+6\ge-20x+15 +15x+6\ge-4x+8 +15x+6\le-9 +15x+6\le2x-6 +15x+6\le4x-8 +15x+6\le5x-6 +15x+6\le9x-4 +15x+6y<120 +15x+6y\le120 +15x+6y\le150 +15x+75 > -15 +15x+75 > -45 +15x+75 > -60 +15x+75 > -75 +15x+75 > 15 +15x+75 > 75 +15x+75-75 > 15-75 +15x+75-75\ge 60-75 +15x+75<-15 +15x+75<15 +15x+75<30 +15x+75<60 +15x+75>-15 +15x+75>-30 +15x+75>-45 +15x+75>-60 +15x+75>-75 +15x+75>15 +15x+75>30 +15x+75>75 +15x+75\ge -45 +15x+75\ge -75 +15x+75\ge 60 +15x+75\ge-30 +15x+75\ge-60 +15x+75\ge75 +15x+75\le45 +15x+7<8 +15x+7y<630 +15x+7y\le420 +15x+7y\le525 +15x+7y\le630 +15x+8>110 +15x+8>18 +15x+8>56 +15x+8x +15x+8y<600 +15x+8y\le480 +15x+8y\le600 +15x+8y\le720 +15x+9<-11x+20 +15x+9<-15x+20+4x +15x+9<-4x+12 +15x+9<-6x+12+2x +15x+9\ge -12x+16 +15x+9\ge-10x+10 +15x+9\ge-10x+15 +15x+9\ge-20x+12 +15x+9\ge-20x+25 +15x+9\ge-6x+10 +15x+9\ge-8x+10 +15x+9\le4x-8 +15x+9y<270 +15x+9y\le225 +15x+9y\le270 +15x-10 > -45 +15x-10>-20 +15x-10>-30 +15x-12 +15x-120-8x<1920 +15x-15 < -15 +15x-15 > -25 +15x-15 > 30 +15x-15 > 45 +15x-1500>0 +15x-15<60 +15x-15>-45 +15x-15>-5 +15x-15>15 +15x-15\ge-30 +15x-15\ge-75 +15x-15\ge75 +15x-15\le 45 +15x-15\le \frac{15}{17} +15x-15\le-75 +15x-15\times9-11x<495 +15x-1800>0 +15x-18\ge-3 +15x-18\ge27 +15x-18\le-48 +15x-18\le27 +15x-18\le42 +15x-1<-7x +15x-209 < 684 +15x-209<684 +15x-20>-25 +15x-20>-30 +15x-20>-40 +15x-2100>0 +15x-225<0 +15x-25 > -10 +15x-25>-15 +15x-25>-40 +15x-2700>0 +15x-30-7x<1680 +15x-3000 > 0 +15x-30<-45 +15x-30<-75 +15x-30<15 +15x-30<60 +15x-30>-15 +15x-30>-20 +15x-30>-30 +15x-30>-75 +15x-30>30 +15x-30\ge-60 +15x-30\le 60 +15x-30\le45 +15x-35>-45 +15x-45+45>-75+45 +15x-45<-30 +15x-45<15 +15x-45<45 +15x-45>-75 +15x-45\ge-30 +15x-45\le 8 +15x-45\le8 +15x-5 > -20 +15x-57\le13 +15x-5>-10 +15x-60+60>-60+60 +15x-60<-15 +15x-60<-30 +15x-60<-75 +15x-60<45 +15x-60>-15 +15x-60>-30 +15x-60>-45 +15x-60>-60 +15x-60>75 +15x-60\ge -30 +15x-60\le-30 +15x-60\le-45 +15x-60\le-75 +15x-60\le15 +15x-6\le\frac{15}{13} +15x-75<-15 +15x-75<-75 +15x-75>-15 +15x-75>-75 +15x-75\ge30 +15x-75\ge45 +15x-75\ge75 +15x-7\le 18 +15x-7x<1710 +15x-7x\ge28+20 +15x-80\le12x+120 +15x-90-13x < 1950 +15x-900 > 0 +15x-900>0 +15x-90>-60 +15x-90>45 +15x-90>60 +15x-96>4x-132 +15x<-105 +15x<-10x+12 +15x<-12x+1 +15x<-12x+9+5x +15x<-15 +15x<-15-60 +15x<-45 +15x<-60 +15x<-75 +15x<-90 +15x<0 +15x<1 +15x<105 +15x<11 +15x<12 +15x<15 +15x<19 +15x<197 +15x<225 +15x<28 +15x<30 +15x<4 +15x<44 +15x<45 +15x<60 +15x<7 +15x<75 +15x<893 +15x<90 +15x>-105 +15x>-120 +15x>-13 +15x>-135 +15x>-15 +15x>-150 +15x>-27-18 +15x>-30 +15x>-45 +15x>-60 +15x>-60-30 +15x>-684 +15x>-75 +15x>-90 +15x>0 +15x>0+1200 +15x>10 +15x>102 +15x>115 +15x>1200 +15x>13 +15x>135 +15x>15 +15x>150 +15x>1500 +15x>174 +15x>1800 +15x>195 +15x>21 +15x>2100 +15x>215 +15x>30 +15x>328 +15x>45 +15x>48 +15x>6 +15x>60 +15x>60-45 +15x>73 +15x>9 +15x>900 +15x\ge -105 +15x\ge -120 +15x\ge -15 +15x\ge -150 +15x\ge -60 +15x\ge 15 +15x\ge 30 +15x\ge-105 +15x\ge-10x+22 +15x\ge-120 +15x\ge-12x+11 +15x\ge-135 +15x\ge-15 +15x\ge-20x+16 +15x\ge-30 +15x\ge-45 +15x\ge-45-15 +15x\ge-4x+8-6 +15x\ge-60 +15x\ge-75 +15x\ge-8x+5 +15x\ge0 +15x\ge1 +15x\ge105 +15x\ge120 +15x\ge135 +15x\ge15 +15x\ge150 +15x\ge4 +15x\ge45 +15x\ge90 +15x\le 15\frac{15}{17} +15x\le 45+15 +15x\le 53 +15x\le 60 +15x\le 8+45 +15x\le 90 +15x\le-105 +15x\le-15 +15x\le-17 +15x\le-19 +15x\le-24 +15x\le-29 +15x\le-30 +15x\le-45 +15x\le-60 +15x\le-75 +15x\le-9-8 +15x\le-90 +15x\le0 +15x\le15 +15x\le15-30 +15x\le29 +15x\le30 +15x\le39 +15x\le42+18 +15x\le45 +15x\le45-75 +15x\le53 +15x\le60 +15x\le6x-49 +15x\le70 +15x\le75 +15x\le8+45 +15x\le8x-29 +15x^2+10x+x^2+2x +15x^2+10x+x^2+x\times2 +15x^2+11x-14 +15x^2+12x+x^2 +15x^2+14x-3 +15x^2+16x +15x^2+35x-12x-28 +15x^2+5x\times2+x\times x+x\times2 +15x^2+5x\times2+x^2+x\times2 +15x^2-49 +15x^2y-8xy^2-6 +15x^3+12x^2+9x +15x^3-10x^2 +15x^3-18x^2 +15x^3-30x^2+20x^2 +15x^3-50x^2 +15x^3-54x^2 +15x^3-60x^2+10x^2 +15x^3-60x^2+6x^2 +15x^{10} +15x^{2}+10x+x^{2}+2x +15x^{2}+5yx-20x +15x^{2}+6x+7 +15x^{3}-12x^{2}-9x +15x^{4}y^{2}-15x^{3}y^{2}+30xy^{2} +15xyz+10xy +15xyz+19xy +15xyz+19yx +15xyz+8xy +15y +15y+135 +15y+14x\ge210,x+y\le24 +15y+18 +15y+26 +15y+47 +15y+52 +15y+56-4 +15y+79 +15y-2y^{2} +15y-41 +15y-58 +15y-8 +15y\le -13x+390 +15y\le780-13x +15y\left(y\right)^2 +15y\times9y +15y^2+18y^2 +15y^2+47y+19 +15y^2-55y +15y^2-9y-24 +15y^3 +15y^3-20y^2+5y-y^3+15y^2 +15y^3-30y^2-10y-y^3+17y^2 +15y^5 +15y^6 +15y^7 +15y^{10} +15y^{2}-46y +15y^{2}\times 6y^{2} +15y^{4} +15yw +15z-8x +16 +16 + 16 m > 0 +16 + 2 x - 16 \geq 16 - 16 +16 + 20 m < 0 +16 + 28 m > 0 +16 + 4 x - 16 > 16 - 16 +16 + 8 m > 0 +16 + 8 x - 16 > 16 - 16 +16 + 8 x - 16 \geq 16 - 16 +16 + 3 > x - 3 + 3 +16 + 9 > x - 9 + 9 +16 + b +16 - 12 a > 0 +16 - 12 k < 0 +16 - 12 k > 0 +16 - 12 k \geq 0 +16 - 16 a > 0 +16 - 16 k < 0 +16 - 16 k > 0 +16 - 16 k \geq 0 +16 - 32 a > 0 +16 - 36 a > 0 +16 - 4 \left(k + 7\right) < 0 +16 - 4 k - 12 < 0 +16 - 4 m^{2} < 0 +16 - 4 m^{2} \geq 0 +16 - 20 > 4 x + 20 - 20 +16 - 32 > 4 x + 32 - 32 +16 - 36 > 4 x + 36 - 36 +16 - 40 > 4 x + 40 - 40 +16 - 40 > 8 x + 40 - 40 +16 - 56 > 8 x + 56 - 56 +16 < 4 m^{2} +16 < 4 x +16 < 8 m +16 < -38x+25 +16 < 17 +16 < 18 +16 < 20 +16 < 21x +16 < 24 +16 < 24x-11 +16 < 28 +16 < 32 +16 < 32x-2 +16 < 36 +16 < 4x +16 < 51 +16 < 54 +16 < 77 +16 < 84 +16 < 89 +16 < x +16 < x - 3 +16 > - 10 +16 > 16 x +16 > 4 x +16 > -1 +16 > -12 +16 > -13 +16 > -14 +16 > -18 +16 > -24 +16 > -28 +16 > -36 +16 > -x +16 > 1 +16 > 10 +16 > 11 + 4 +16 > 12 +16 > 13 +16 > 14 +16 > 2 +16 > 2x +16 > 3 +16 > 4 +16 > 4x +16 > 5 +16 > 6 +16 > 8 +16 > 8 - 7 +16 > 9 - 2 +16 > 9 - 5 +16 > 9+5 +16 > 9+6 +16 > p +16 > x +16 > x - 3 +16 > x - 5 +16 > x - 9 +16 \deg 16 ' +16 \geq 4 m^{2} +16 \geq 8 m +16 \geq N +16 \geq x +16 \leq 4 x +16 \leq 8 k +16 \leq w +16 \leq x +16 \times 9 + 9 \times 6 + 19 \times 9 + 9 \times 21.5 + \frac{2 \times 19 \left(16 + 6\right)}{2} +16 \times 9 x - 16 \times 1 \leq 15 +16 \times y^{5} \times y +16 a < 25 +16 x + 5 y \leq 320 +16 x + 6 x + 8 - 8 \geq - 6 x + 6 x + 9 - 8 +16 x + 6 y \leq 192 +16 x + 7 x < 12 - 4 +16 x + 9 y \leq 864 +16 x + 12 < - 17 x + 16 +16 x + 4 < - 12 x + 12 + 5 x +16 x + 4 < - 3 x + 8 +16 x + 4 < - 7 x + 12 +16 x + 4 \geq - 10 x + 5 +16 x - 1280 > 0 +16 x > 14 +16+-16-x>5+16 +16+15<18x+6x +16+16m > 0 +16+16m>0 +16+20\left(m\right)>0 +16+20m<0 +16+20m>0 +16+24\times m>0 +16+24m>0 +16+28m>0 +16+2W\le30 +16+2\left(-\frac{x}{3}\right)\ge6 +16+2w\le30 +16+2w\le34 +16+2x\le30 +16+30x+12 +16+32m>0 +16+36m>0 +16+49x+35 +16+4m>0 +16+4x-16\ge16-16 +16+5>x +16+6<8\left(\frac{x}{3}-6\right)+6 +16+8m>0 +16+8x-16>16-16 +16+8x-16\ge16-16 +16+k +16-10<2x+10-10 +16-12\ge2x +16-12\le2x +16-12a>0 +16-12k>0 +16-12x-16\le28-16 +16-12x\le-8 +16-12x\le28 +16-12x\le4 +16-12x\le40 +16-14x < -11 +16-15x-15x < 19x-7-15x +16-16+4x\ge16-16 +16-16-2x<13x-12-16 +16-16a > 0 +16-17x-9x<9x-15-9x +16-17x<9x-15 +16-19x<15x +16-19x<2x-18 +16-20>4x+20-20 +16-20a>0 +16-20x<36 +16-21x<-18 +16-28>4x +16-2\frac{x}{3}\ge8 +16-3k4x+40-40 +16-40\times a>0 +16-40a>0 +16-40m+25m^2 +16-4\frac{x}{3}\ge20 +16-4\left(-m\right)>0 +16-4\left(k+5\right)<0 +16-4\left(m\right)\left(-5\right)>0 +16-4\times a\times 4 > 0 +16-4\times1\left(k+3\right)<0 +16-4\times\frac{x}{3}\ge8 +16-4\times\left(k+3\right)<0 +16-4k-12<0 +16-4k-20<0 +16-4k-28<0 +16-4k-8<0 +16-4m\times \left( -4\right) > 0 +16-4m\times\left(-5\right)>0 +16-4m^2<0 +16-4m^2\ge0 +16-4m^2\le0 +16-4x^2<0 +16-6<2x+6-6 +16-8a>0 +16-8k<0 +16-8k>0 +16-8k\ge0 +16-8x\le30 +16-8x\le45 +16-8x\le60 +16-8x\le75 +16-\frac{2x}{3}\ge10 +16-\frac{2x}{3}\ge14 +16-\frac{2x}{3}\ge18 +16-\frac{2x}{3}\ge4 +16-\frac{2x}{3}\ge6 +16-\frac{2x}{3}\ge8 +16-\frac{2x}{5}\ge2 +16-\frac{4x}{3}\ge32 +16-\frac{4x}{3}\ge36 +16-\frac{4x}{3}\ge8 +16-\left(-24\times m\right)>0 +16-\left(4\times-6\times m\right)>0 +16-m^2<0 +16-p^2 +16-x>20 +16-x>28 +16-x>32 +16.00 +16.01 + p \leq 47 +16.01 + p \leq 48 +16.01\ge p +16.05 \geq N +16.06+p\le41 +16.07 + p \leq 47 +16.07+p\le43 +16.07\ge p +16.08 + p \leq 37 +16.1+4w\ge70 +16.1+\left(n-1\right)\times-0.5 +16.10 +16.10 + p \leq 35 +16.10B+4.53\le72.00 +16.10B\le58.43 +16.10B\le67.47 +16.10x+4.53\le72.00 +16.11+p\le 36 +16.14+p\le36 +16.16B+3.17\le74 +16.16B\le70.83 +16.19 + p \leq 34 +16.1\le4w +16.20B+3.65\le65.00 +16.20B+3.83\le62.00 +16.20B+3.85\le73 +16.20B\le61.35 +16.20B\le69.15 +16.20b+3.65\le65.00 +16.20x+3.65\le65.00 +16.21\ge p +16.22 + p \leq 49 +16.22+p\le48 +16.23 + p \leq 48 +16.23\ge p +16.24+p\le45 +16.25 + p \leq 31 +16.30 + p \leq 41 +16.30B+4.04\le75.00 +16.30B\le70.96 +16.35B+2.85<61.00 +16.35B+2.85\le61.00 +16.35B\le58.15 +16.36B+3.64\le74 +16.36B\le70.36 +16.37 + p \leq 34 +16.38+p\le 37 +16.38\ge p +16.3\le w +16.40+p\le40 +16.40b-4.99\le75 +16.41 + p \leq 33 +16.43+p\le45 +16.46 +16.49+p\le40 +16.49\le m\le16.77 +16.50 +16.50+4w\ge70.00 +16.50+4x\ge70.00 +16.50B+2.51\le76.00 +16.50B+3.60\le76.00 +16.50B+4.38\le66 +16.50B\le72.40 +16.50\le+2w +16.50\le31-p +16.51 + p \leq 38 +16.52 +16.53 +16.53+x\le p +16.55 +16.55 + p \leq 44 +16.55+p\le 32 +16.57 +16.57+p\le37 +16.5>4 +16.5y^2-15y +16.60 + p \leq 39 +16.60+5w\ge50 +16.60+5w\ge50.00 +16.60+5w\ge70 +16.60+p\le49 +16.60B+3.32\le75.00 +16.60B+3.50\le71 +16.60B+3.63\le69.00 +16.60B+4.29\le80.00 +16.60B\le65.37 +16.60B\le67.50 +16.60b+3.50\le71 +16.60x+3.50\le71 +16.60x\le39 +16.61+p\le32 +16.62 + p \leq 33 +16.63 +16.65+p\le45 +16.65B+3.52\le78 +16.65B\le74.48 +16.65\le m\le16.99 +16.68+p\le33 +16.68+p\le45 +16.69 + p \leq 44 +16.69 + p \leq 45 +16.7 \leq 4 w +16.70 + p \leq 35 +16.70 \leq m \leq 16.98 +16.70B+2.84\le71.0 +16.70B+3.62\le78.00 +16.71+p<43 +16.72 +16.72 + p \leq 36 +16.73B+3.18<60 +16.73B+3.18\le60 +16.73B\le56.82 +16.74 + p \leq 44 +16.74+p\le 44 +16.74+p\le44 +16.75 + p \leq 50 +16.75+p\le45 +16.76\le m\le17.12 +16.77 + p \leq 48 +16.79\ge p +16.7B+2.84\le79.00 +16.7b+2.84\le79.00 +16.81B+4.94\le66.00 +16.81B\le61.06 +16.81\le m\le17.09 +16.83 + p \leq 35 +16.83+p<36 +16.83+p\le36 +16.84 + p \leq 30 +16.85\le m\le17.19 +16.86+p\le47 +16.90+p\le 47 +16.90B+2.56-2.56\le67.00-2.56 +16.90B\le64.44 +16.90\le a +16.92 + p \leq 44 +16.92B+3.17\le77.00 +16.92x+3.17\le77.00 +16.93\ge p +16.94 + p \leq 33 +16.95 + p \leq 33 +16.95 + p \leq 38 +16.96+p\le48 +16.97 +16.97+p\le48 +16.97\ge p +16.98+p\le32 +16.9b+2.56b\le67 +160 < 30 x +160 < 210 +160 < 9b +160 < h +160 \leq 5 F \leq 475 +160 \leq d \leq 240 +160 \leq d \leq 260 +160 \leq d \leq 280 +160 \leq x \leq 189 +160 y \leq 4480 - 140 x +160+240+40+160+200+233 +160-4k < 0 +160-4k<0 +160-6k\le10k +1600 +16000 +16000p^{28} +1600\times p +1600\times u +1600\times y^{2}\times y^{3} +1600p +1600u +1600v +1600y^5 +1600y^{5} +160<6p +160<9n +160<9p +160<9v +16040 +160\div16\le k +160\le 5F\le 475 +160\le 9b +160\le F5\le475 +160\le d\le 260 +160\le d\le 280 +160\le d\le240 +160\le d\le260 +160\le d\le280 +160\le h +160\le x\text{ and } x\le189 +160\le x\text{ and }189\ge x +160\le x\le 189 +160\le x\le189 +160\le x\le240 +160\le x\le260 +160\le x\le280 +160\le x\le95 +160\le y\le189 +160\le16k +160\le5F\le315+160 +160\le5F\le475 +160\le6p +160\le9p +160ab +160aut +160m^{11} +160mn +160mnp\times3q +160qpn +160qpr\div252qp +160wyz +160x-30\le13 +160x>-154 +160x\le43 +160y+130x\le 10400 +160y+130x\le 6240 +160y+130x\le10400 +160y+140x\le 4480 +160y+140x\le 5600 +160y+140x\le3360 +160y+140x\le4480 +160y<5600-140x +160y\le -130x+10400 +160y\le -140x+2240,x+y\le 23 +160y\le 10400-130x +160y\le 4480-140x +160y\le 5600-140x +160y\le 6240-130x +160y\le-130x+10400 +160y\le-130x+4160 +160y\le-130x+4160,y\le-x+32 +160y\le-130x+6240 +160y\le-130x+8320 +160y\le-140x+3360 +160y\le-140x+4480 +160y\le-140x+5600 +160y\le10400-130x +160y\le3360-140x +160y\le4160-130x,y\le33-x +160y\le4480-140x +160y\le5600-140x +160y\le6240-130x +160y\le8320-130x +160yw +160zwy +1610.10\ge x +1610.1\ge x +1612.6\ge x +1613.00-408.70\ge x +1613.4\ge x +1619 +16192263 +161<458 +161x<897 +161x>805 +162 - 18 \leq 10 k + 8 k +162 - 18 \leq 8 k + 10 k +1622.00-569.70\ge x +1625.30-414.20\ge x +1628.8\ge x +162<2x +162nmp +162st +162x-198\le5 +162x\le203 +163 - 10 \leq 8 k + 9 k +1630 +1630.30-487.60\ge x +1633.30-594.60\ge x +1636.25 +163840.411849 +16384^x +16384p^{44} +16384x^{35} +163<253 +163<283 +163x>140 +163x>396 +163x>588 +164 - 4 k < 0 +164 - 14 \leq 7 k + 8 k +1643688753 +1645.40-579.40\ge x +16480000 +164>-410 +164x>495 +165 +1650 +1650x+12000\le540x+900 +1652.9\ge x +165x-45\le 7 +165x-64x>-396 +165x\le 52 +166000 +1661.9\ge x +16632 +1668.70-531\ge x +166<256 +166<257 +166<311 +16701 +1676.9\ge x +167<435 +167\le 15k+17 +167x>180 +167x>560 +168 - 8 \leq 7 k + 9 k +168-4k < 0 +168-8\le16k +168.6 + 43.0867 \pi +168.6 + \frac{23}{90} \times 168.6 \pi +168<322 +168<4x +168<8x +168\ge7x+8y +168aut +168nmp +168srt +168uv +168x+17-17<78-17 +168x+17<78 +168x<61 +168x^2 +169 +169 > -474 +169 x > 480 +169-10k-9k\le9k-9k+17 +169-169-19k\le17-169 +169-19k\le17 +169-p^2 +1693-532.9\ge x +1693\ge532.9+x +1693\ge532.90+x +16963 +1699.10-432.60\ge x +169<251 +169<275 +169<351 +169<434 +169<458 +169>-251 +169\times10^3 +169x > 2565 +169x-156-119x+187<2431 +169x-260\le17 +169x-260\le6 +169x<277 +169x>264 +169x>480 +169x>540 +169x\le266 +169x\le277 +16:4 +16<-20m +16<-24 +16<13 +16<13x-17 +16<14x +16<17 +16<18 +16<18x-3 +16<19 +16<1m +16<20 +16<20x +16<21x +16<22 +16<23x +16<24 +16<25 +16<28 +16<2\frac{x}{3} +16<2x +16<2x+10 +16<2x+6 +16<2x+8 +16<32 +16<32t<48 +16<34x +16<36 +16<4\frac{x}{9} +16<4\left(\frac{x}{9}-4\right) +16<4m^2 +16<4x +16<54 +16<64 +16<66 +16<73 +16<75 +16<78 +16<7x-3x +16<81 +16<8\left(\frac{x}{9}-4\right) +16<\frac{2x}{3} +16<\frac{2x}{9} +16<\frac{2x}{9}-2 +16<\frac{2}{9}x +16<\frac{4x}{3} +16<\frac{4x}{3}-20 +16<\frac{4x}{9}-16 +16<\frac{8x}{3}-40 +16<\frac{8x}{3}-48 +16<\frac{8}{9}x-40 +16<\left(\frac{2x}{9}\right) +16+40a +16>-1 +16>-10 +16>-12 +16>-13 +16>-14 +16>-17 +16>-18 +16>-2 +16>-20 +16>-20m +16>-24 +16>-32 +16>-32m +16>-4 +16>-4x +16>-6 +16>-8 +16>-8x +16>1 +16>10 +16>10+2 +16>10+4 +16>10+5 +16>10-4 +16>10-5 +16>11 +16>11+1 +16>11-3 +16>12 +16>12k +16>13 +16>14 +16>15 +16>16x +16>18-3 +16>1w2 +16>2 +16>20+x +16>20a +16>22 +16>2x +16>3 +16>32 +16>3p+4 +16>4 +16>4+1 +16>4+3 +16>4+3p +16>4-1 +16>4-3 +16>40a +16>4x +16>5 +16>5+1 +16>5-3 +16>5-4 +16>6 +16>6-5 +16>6x+10 +16>7 +16>7+5 +16>7+6 +16>8 +16>8+4 +16>8+6 +16>8+7 +16>8-3 +16>8-6 +16>8x +16>9 +16>9+4 +16>9+5 +16>9+6 +16>9-2 +16>9-3 +16>9-4 +16>X +16>\left(8-6\right) +16>\left(9-2\right) +16>a +16>k +16>p +16>x +16>x-3 +16>x-5 +16>x-9 +16>x^2+y^2 +16B+4.28\le62 +16B\le57.72 +16P +16X<36 +16\div x-7 +16\div4\le p +16\frac{1}{3}w +16\ge 4x +16\ge N +16\ge k +16\ge m +16\ge m^2 +16\ge p +16\ge x +16\ge x\ge-2 +16\ge x\ge2 +16\ge10 +16\ge14 +16\ge2x+10 +16\ge2x+12 +16\ge2x+6 +16\ge3k +16\ge4N +16\ge4m^2 +16\ge4x +16\le k +16\le m +16\le w\le60 +16\le x +16\le x,0\ge x +16\le x-0 +16\le-2x-2 +16\le-4x +16\le24 +16\le2x+12 +16\le34 +16\le4k +16\le4x +16\le8k +16\le8p +16\left( 11x-14\right) > 7\left( 9x-288\right) +16\left( 4y-3\right) +16\left( n+3\right) \left( n-3\right) +16\left(-\frac{x}{16}-13\right)\le5\left(16\right) +16\left(4y-3\right) +16\left(4y-5\right) +16\left(\frac{20x+7}{16}\right)>16\left(6\right) +16\left(n+1\right)\left(n-1\right) +16\left(n+2\right)\left(n-2\right) +16\left(n+3\right)\left(n-3\right) +16\left(n-8\right) +16\left(nt-5tr\right) +16\left(st-1.25tu\right) +16\left(x-14\right)-5x<1600 +16\sqrt{a} +16\times 1 +16\times P +16\times u^3\times v^2 +16\times y +16\times y^4 +16\times y^{4}\times y^{2} +16\times-\frac{x}{16}\le18\times16 +16\times1\div1 +16\times\left(\frac{20x}{16}+\frac{7}{16}\right)>6\times16 +16\times\left(x^2\right)^4 +16\times\left(y^2\right)^2 +16^{2} - 4 \times 1 \left(k + 10\right) < 0 +16^{2} - 4 \times 1 \left(k + 3\right) < 0 +16^{2}x^{20} +16^{\frac{1}{2}}\left(a^8\right)^{\frac{1}{2}} +16^{\frac{1}{2}}a^4 +16a +16a-12b+8c +16a<64 +16a^2+20ab-2a^2-ab +16a^2+4a3b+3b4a+9b^2 +16a^2-20ab-4a^2+4ab +16a^2-32a +16a^2b^2 +16a^3+10a^2-18a +16a^6b^8c^4 +16a^{10}b^2c^8 +16a^{10}b^6c^6 +16a^{20}b^{12}c^{12} +16a^{20}b^{20}c^{12} +16a^{2}-24a+9 +16b+40+b^2 +16b^2+24b+9 +16b^2+40b+25 +16b^2-14ab +16b^3+12b^2-20b +16b^3+6b^2-10b +16b^4-12b^3+36b^2-12b+20 +16b^5ac^5 +16b^{10} +16b^{3}-18b^{2}+10b +16c +16k<400 +16k>16 +16k>400 +16k\le16 +16k\le400 +16m +16m > -16 +16m+12 +16m+16\div2 +16m+16m\div2m +16m+8 +16m-33 +16m<-36 +16m<-4 +16m>-100 +16m>-16 +16m>-25 +16m>-81 +16m^2+4mn+m^2+4nm +16m^2n^2 +16m^2q +16m^4\times m1 +16m^5 +16m^5\times1 +16m^9 +16m^{-12} +16m^{10} +16m^{11}n^{10} +16mn-12pm +16n^2 +16n^2-16 +16n^2-256 +16n^2-32n +16n^5\div16 +16n^{18} +16p +16p^2-11pq +16p^2-12pq+10p^2+9pq +16p^2q^2 +16p^3q^3 +16p^4\times\frac{1}{36}p^{16} +16p^{-2}q^2 +16p^{5}q^{5} +16pq +16pq+6pr +16pq\left( 3p-q\right) +16pq\left(-4q-3p\right) +16pqr-13p +16r +16r+12s-16t +16rs +16rs-12rt +16s-18 +16t +16t\left(n-2r\right) +16t\left(n-5r\right) +16t^2+64+64t-9r^2 +16t^2+64t-9r^2+64 +16t^4\times s^6 +16t^4s^6 +16u +16u\div 2\times 5 +16u\times v +16u^2 +16u^2+20uv-2u^2-uv +16u^2-12uv-2u^2-2uv +16u^2-18uv-5 +16u^2-25uv +16u^2-32uv+7uv +16u^2\div4v^5 +16u^2v+16uv^2 +16u^2v^2 +16u^3\times v^2 +16u^3v^2 +16u^3v^3 +16u^4v^2 +16u^{11}+24u^{10} +16u^{12}v^{16} +16u^{12}v^{28} +16u^{28}v^{28} +16u^{32}v^{20} +16uv +16uv^2w +16v +16v+4 +16v-20 +16v^2 +16v^2+12vu+-2v^2+-4vu +16v^4+12v^3+24v^2+9v+9 +16v^4-128uv^3+384u^2v^2-512u^3v+256u^4 +16w +16w^{13} +16x +16x < -23x+4 +16x < 0 +16x < 19 +16x < 442 +16x < 96 +16x > -144 +16x > -16 +16x > -160 +16x > 1280 +16x > 20 +16x > 48 +16x > 640 +16x > 80 +16x > 80-32 +16x+10\le6x-6 +16x+10x>13\left(12\right) +16x+10x>144+12 +16x+10x>156 +16x+10y<480 +16x+10y\le 400 +16x+10y\le320 +16x+10y\le400 +16x+10y\le480 +16x+12+80x+40 +16x+12-12<-24x+25-12 +16x+12<-12x--16-5x +16x+12<-20x+15-4x +16x+12<-20x+25-4x +16x+12<-24x+15 +16x+12<-24x+25 +16x+12\ge -25x+20 +16x+12\ge -6x+15 +16x+12\ge-25x+25 +16x+12\le-2 +16x+14<45 +16x+14>\frac{16x}{11} +16x+14\le2x-8 +16x+14\le5x-9 +16x+15 +16x+15x>120 +16x+15x>50 +16x+15y\ge240 +16x+15y\ge240,x+y\le21 +16x+15y\ge240,x+y\le22 +16x+15y\ge240,x+y\le24 +16x+15y\ge240,x+y\le25 +16x+15y\ge240,x+y\le26 +16x+15y\ge240,x+y\le29 +16x+16 +16x+16 < -25x+20+2x +16x+16<-15x+25+3x +16x+16<3x-7 +16x+16>-16 +16x+16>-32 +16x+16>32 +16x+16>48 +16x+16>80 +16x+16\ge -25x+20 +16x+16\ge 80 +16x+16\le -32 +16x+16\le-5 +16x+16\le3x-7 +16x+16\le6x-5 +16x+16\le9x-7 +16x+18\le2x-3 +16x+18\le4x-8 +16x+1<0 +16x+1>108 +16x+1>16 +16x+20-20>-12-20 +16x+20<-18x+25 +16x+20<-20x+25+2x +16x+20<-28 +16x+20<4 +16x+20>-12 +16x+20>-28 +16x+20>36 +16x+20>4 +16x+20y\ge 240,x+y\le 26 +16x+20y\ge240 +16x+21<63\left(\frac{5}{7}\right) +16x+24\le2x-6 +16x+24x<-24x+24x+13 +16x+24y\ge 240,x+y\le 25 +16x+24y\ge 240,x+y\le 29 +16x+27<35 +16x+28+12x+21 +16x+28<45 +16x+28>12 +16x+28>44 +16x+32 > 32 +16x+32 > 80 +16x+32-32>-32-32 +16x+32-32>-80-32 +16x+32-32>64-32 +16x+32-32\le-32-32 +16x+32>-32 +16x+32>-64 +16x+32>-80 +16x+32>64 +16x+32\ge48 +16x+32\ge64 +16x+32\le-16 +16x+32\le-32 +16x+32\le-48 +16x+32\le64 +16x+35<45 +16x+36<35 +16x+3>252 +16x+3x>57 +16x+4+20x+50 +16x+4-4<-13x+20-4 +16x+4.28\le62 +16x+40\le2x-3 +16x+40\le4x-4 +16x+42<45 +16x+45x>80 +16x+48>-48 +16x+48>-64 +16x+48>-80 +16x+48>32 +16x+48>48 +16x+48>80 +16x+48\ge-32 +16x+48\le-2 +16x+48\le-32 +16x+48\le-48 +16x+48\le-5 +16x+48\le32 +16x+48\le48 +16x+48\le64 +16x+48\le7x-8 +16x+49<45 +16x+4<-10x+25+3x +16x+4<-12x+15-2x +16x+4<-13x+20 +16x+4<-14x+15 +16x+4<-16x+20+3x +16x+4\ge-20x+15 +16x+4\ge-20x+5 +16x+4\ge-25x+20 +16x+4\ge25 +16x+4\le6x-5 +16x+4y +16x+54<35 +16x+54<\frac{5}{9}\left(63\right) +16x+55x>160 +16x+56<45 +16x+56\le2x-4 +16x+56\le5x-9 +16x+56\le9x-2 +16x+5>18 +16x+5>234 +16x+5\ge 10 +16x+5y\le320 +16x+5y\le400 +16x+5y\le480 +16x+6 +16x+6 < 25 +16x+63x>224 +16x+64 > -80 +16x+64>-16 +16x+64>-48 +16x+64>-80 +16x+64>16 +16x+64>64 +16x+64>80 +16x+64\ge-16 +16x+64\ge-80 +16x+64\le4x-4 +16x+64\le8x-6 +16x+6<15 +16x+6\le9x-7 +16x+6y<240 +16x+6y\le192 +16x+6y\le240 +16x+6y\le288 +16x+72\le4x-8 +16x+72\le8x-3 +16x+77x>168 +16x+7>342 +16x+7y\le448 +16x+7y\le560 +16x+7y\le672 +16x+80 > -80 +16x+80 > 64 +16x+80>-16 +16x+80>-32 +16x+80>-48 +16x+80>-80 +16x+80>32 +16x+80>48 +16x+80>64 +16x+80>80 +16x+80\le -64 +16x+8<-10x+15 +16x+8<-12x+20+5x +16x+8<-15x+15+2x +16x+8<-6x+10-3x +16x+8<-7x+20 +16x+8<-8x+10-5x +16x+8\ge -20x+25 +16x+8\ge-10x+15 +16x+8\ge-12x+9 +16x+8\ge-25x+10 +16x+8\ge-6x+9 +16x+8\ge-9x+15 +16x+8\le7x-2 +16x+8x>96 +16x+8y\le96 +16x+9<12 +16x+9>108 +16x+9>\frac{12x}{13} +16x+9y<864 +16x+9y\le576 +16x+9y\le720 +16x+9y\le864 +16x-119 < 323 +16x-119<323 +16x-1280 > 0 +16x-1280+1280>0+1280 +16x-13\le \frac{9}{14} +16x-16 < -48 +16x-1600>0 +16x-16\ge32 +16x-16\ge64 +16x-16\ge80 +16x-1920>0 +16x-20+20\ge12+20 +16x-20\ge-4 +16x-20\ge12 +16x-20\ge28 +16x-20\le12 +16x-20\le28 +16x-20\le44 +16x-224-5x<1600 +16x-240\ge-20y +16x-28\ge4 +16x-2x+18\le-3 +16x-2x\le-8-14 +16x-32>-64 +16x-32>48 +16x-34\le1 +16x-3<-24x +16x-3x\le-16-7 +16x-40\le7 +16x-48 < -48 +16x-48 < 48 +16x-48 > 32 +16x-48+48 < 48+48 +16x-48<16 +16x-48\ge 16 +16x-48\ge-16 +16x-48\ge48 +16x-48\ge64 +16x-48\le -48 +16x-48\le-64 +16x-48\le-80 +16x-48\le64 +16x-640 > 0 +16x-7x\le-10 +16x-7x\le-2-8 +16x-80<-80 +16x-80>32 +16x-80>80 +16x-80\le -16 +16x-80\le -48 +16x-80\le-16 +16x-80\le-64 +16x-960>0 +16x<-1 +16x<-10x+21+3x +16x<-10x+7 +16x<-11 +16x<-13x+16 +16x<-16 +16x<-19 +16x<-2 +16x<-24x+13 +16x<-33 +16x<-4 +16x<-48 +16x<-7x+21 +16x<0 +16x<10 +16x<16 +16x<17 +16x<2 +16x<22 +16x<3 +16x<31 +16x<35-36 +16x<350 +16x<4 +16x<442 +16x<45-21 +16x<45-56 +16x<595 +16x<64 +16x<7-2x +16x<8 +16x<9 +16x<\frac{0}{16} +16x<\frac{7514}{17} +16x>-112 +16x>-128 +16x>-144 +16x>-16 +16x>-160 +16x>-32 +16x>-45 +16x>-48 +16x>-64 +16x>-80 +16x>-96 +16x>0 +16x>107 +16x>112 +16x>1280 +16x>13 +16x>15 +16x>16 +16x>1600 +16x>1920 +16x>2240 +16x>229 +16x>249 +16x>2560 +16x>2880 +16x>32 +16x>32+80 +16x>33 +16x>335 +16x>48 +16x>5 +16x>64 +16x>79 +16x>80 +16x>\frac{12x}{13}-9 +16x\div16>-64\div16 +16x\ge -25x+8 +16x\ge 1 +16x\ge 19 +16x\ge 5 +16x\ge 64 +16x\ge 7 +16x\ge+5 +16x\ge-144 +16x\ge-20x+11 +16x\ge-80 +16x\ge-9x+7 +16x\ge1 +16x\ge112 +16x\ge16 +16x\ge1680 +16x\ge19 +16x\ge21 +16x\ge25-4 +16x\ge3 +16x\ge32 +16x\ge48 +16x\ge48-32 +16x\ge7 +16x\ge80 +16x\ge96 +16x\le -144 +16x\le -48 +16x\le 0 +16x\le 64 +16x\le \frac{9}{14}+13 +16x\le-14 +16x\le-16 +16x\le-26 +16x\le-32 +16x\le-32-48 +16x\le-48 +16x\le-50 +16x\le-53 +16x\le-57 +16x\le-64 +16x\le-80 +16x\le-96 +16x\le0 +16x\le112 +16x\le16 +16x\le2\frac{6}{19} +16x\le32 +16x\le35 +16x\le350 +16x\le44+20 +16x\le47 +16x\le48 +16x\le48-48 +16x\le4x-44 +16x\le560 +16x\le5x-23 +16x\le64 +16x^2+12x +16x^2+12x+12x+9 +16x^2+20x+16 +16x^2+24x+9 +16x^2+72yx+81y^2 +16x^2-0.09 +16x^2-0.81 +16x^2-25y^2 +16x^2-81 +16x^2-9 +16x^2-\frac{1}{25} +16x^2-\frac{1}{64} +16x^2-\frac{64}{9} +16x^2-\frac{81}{100} +16x^3-3x^2-14x-6 +16x^4+96x^3y+216x^2y^2+216xy^3+81y^4 +16x^8 +16x^{12} +16x^{16} +16x^{20} +16x^{2}+12x +16x^{2}+12x+12x+9 +16x^{2}+12x-12x-9 +16x^{2}+24x+9 +16x^{2}-0.09 +16x^{2}-25y^{2} +16x^{2}-9 +16x^{2}-9y^{2} +16x^{3}-12x^{2}-20x +16x^{6} +16xy+8r+2 +16xyz+15xy +16xyz+7xy +16xyz+9xy +16xzy+8yx +16y +16y+41 +16y-10 +16y-11y^2 +16y-7y^2 +16y\ge240-15x +16y\le560-14x +16y\le624-13x +16y^2+12y+12y+9 +16y^2+24y+9 +16y^2+3\times4y+12y+9 +16y^2+8y-40y-20 +16y^2-12y+12y-9 +16y^2-32y-20 +16y^2-35y+2 +16y^2-54y +16y^2-64y+8 +16y^2-81 +16y^2-9 +16y^2\times8y^3 +16y^2w^2 +16y^3 +16y^3-20y^2-18y-y^3+13y^2 +16y^4 +16y^6 +16y^6\times64y^{12} +16y^7 +16y^8 +16y^9 +16y^{-5} +16y^{-7} +16y^{10} +16y^{10}\times125y^6 +16y^{11} +16y^{12} +16y^{13} +16y^{14} +16y^{16} +16y^{18} +16y^{21} +16y^{24} +16y^{28} +16y^{2}-20y+20y-25 +16y^{2}-25 +16y^{2}-67y +16y^{4-9} +16y^{6} +16y^{7}\times 6y^{6} +16y^{8} +16z^3+12z^2-28z +16z^3-6z^2+10z +16z^4+3+4xy +16z^6+6+19yx +16zxy+12xy +16zxy+16xy +16zxy+16yx +17 +17 - 3 x \leq 20 +17 - x \geq 20 +17 < 11x+8x-10 +17 < 19x-10 +17 < 20x-13 +17 < 25x +17 < 55 +17 < 69 +17 < b +17 < x +17 > 0 +17 > 11 +17 > 11x +17 > 13 +17 > 14 +17 > 15 +17 > 2 +17 > 4 +17 > 6 + 5 +17 > 7 +17 > 7 + 2 +17 > 7 - 4 +17 > 8 - 2 +17 > 9 +17 > p +17 > x +17 \leq w +17 \leq x +17 \times 12 x - 17 \times 7 \leq 8 +17 \times 7 x - 17 \times 10 \leq 19 +17 \times 8 x - 17 \times 14 \leq 14 +17 x + 10 y \leq 850 +17 x + 6 y \leq 612 +17 x + 9 y \leq 918 +17 x + 16 - 16 > 18 - 16 +17 x + 16 > 18 +17 x - 1020 > 0 +17 x - 1360 > 0 +17 x - 3400 > 0 +17 x - \frac{17 x}{10} > - 13 + 10 +17 x < 6 +17 x > 1020 +17 x > 2 +17 x > 3400 +17 x \leq - 255 +17+-17-3x\le-20+17 +17+-17-x\ge19+17 +17+10 < 19x-10+10 +17+12 < 30x-17+17 +17+1<4x+18x +17+20<14x+16x +17+2w\le31 +17+\frac{-17-3x}{4}\le-5+17 +17+\frac{m}{18} +17+\frac{n}{8} +17-11x<6x +17-17-3x\le20-17 +17-20x < -13 +17-20x<-13 +17-20x<13x-16 +17-3x<5\left(4\right) +17-3x\le20 +17-7n +17-p +17-x\ge20 +17.00B+3.57-3.57\le60.00-3.57 +17.00B+4.17-4.17\le67-4.17 +17.00B+4.17\le67 +17.00B\le56.43 +17.00B\le62.83 +17.01+p\le47 +17.09 + p \leq 38 +17.10+2w\ge70.00 +17.12 + p \leq 32 +17.12+p\le35 +17.12<50.62 +17.12\le m\le17.38 +17.18B+4.70-4.70\le61-4.70 +17.18B+4.70\le61 +17.18B+4.70\le61.00 +17.18B+4.7\le61.00 +17.18B\div17.18\le56.3\div17.18 +17.18B\le56.3 +17.18b+4.70\le61 +17.18b+4.70\le61.00 +17.18b\div17.18\le56.3\div17.18 +17.18x+4.70\le61 +17.20 + p \leq 38 +17.21 + p \leq 32 +17.21\le m\le17.55 +17.22 + p \leq 43 +17.23+p<43 +17.23+p\le43 +17.24B+4.69\le62 +17.24B\le57.31 +17.24b+4.69\le62 +17.25-2448+918 +170x-1683>66x-3179 +170x-190\le13 +170x-918 > 126x-2448 +170x-918>126x-2448 +170x>66x-1496 +170x\le203 +170y+140x\le 11900 +170y+140x\le 7140 +170y+140x\le11900 +170y+150x<7650 +170y+150x\le 10200 +170y+150x\le12750 +170y+150x\le7650 +170y<11900-140x +170y<7140-140x +170y\le 10200-150x +170y\le 11900-140x +170y\le 4760-140x,y\le -x+33 +170y\le 4760-140x,y\le 33-x +170y\le 7140-140x +170y\le 7650-150x +170y\le-140x+11900 +170y\le-140x+7140 +170y\le-140x+9520 +170y\le-150x+10200 +170y\le-150x+12750 +170y\le-150x+7650 +170y\le10200-150x +170y\le11900-140x +170y\le12750-150x +170y\le7140-140x +170y\le7650-150x +170y\le9520-140x +171 \leq 19 k +17122.80 +1718.01 +171<460 +171\le 19k +171\le19k +171x-18\le 13 +171x>528 +171x\le 31 +1724 - 614 +1724-614 +172470 +1728 +1729 - 633 +173000 +1731.8-425.80\ge x +17326-13083 +17391 +173<295 +173x>-692 +173x>154 +173x>616 +1746.60\ge403.30+x +17472 +1748 +174<303 +175 \leq d \leq 300 +175 \leq d \leq 325 +175 \leq d \leq 350 +175.69 +1750 - 375 \leq 375 + 275 t - 375 \leq 2300 - 375 +1750 \leq 375 + 275 t \leq 2300 +1750 \leq 375 + 275 t \leq 2575 +1750-375\le375-375+275t\le2300-375 +1750.9\ge x +1750-295 +175\le d\le 325 +175\le d\le 350 +175\le d\le300 +175\le d\le325 +175\le d\le350 +175\le x\le300 +175\le x\le350 +175x>128 +176 - 4 k < 0 +176-4k<0 +1760<22x +1766100625 +17689.03 + 1608.74 +176<460 +176x < 1903 +176x+154>16x +176x+1792 > 63x +176x+26<105 +176x-112\le11 +176x-11\le19 +176x-154\le 2 +176x-192+192\le13+192 +176x-192\le13 +176x-224 > 63x-2016 +176x-224>63x-2016 +176x-63x > -1792 +176x-x>128 +176x<79 +176x>16x-154 +176x\le 156 +176x\le123 +176x\le205 +176x\le30 +177.6+0.95\pi\times88.8 +177.6+84.36\pi +1770.70-580.50\ge x +17706 +1774.50-441.10\ge x +1774.9\ge x +177<459 +177x > 510 +178-10k-9k\le7 +178-19k\le7 +1784.70-455.10>x +1784.70-455.10\ge x +17857458 +178x < 154 +178x+33 < 187 +179-b +1791\ge x +1792 > -113x +17937.78 +17:18 +17<10x +17<17x +17<18 +17<23x +17<29x-20 +17<300 +17<319 +17<33x-3 +17<39x +17<3x+8 +17<57 +17<9x-3 +170 +17>10 +17>10+1 +17>10+4 +17>10+5 +17>10+6 +17>10-3 +17>10-5 +17>10-6 +17>11 +17>11+2 +17>11+3 +17>11+4 +17>11+5 +17>11-2 +17>11-5 +17>12 +17>13 +17>14 +17>15 +17>2 +17>3 +17>3-2 +17>4 +17>5 +17>5+4 +17>6 +17>6+3 +17>6+4 +17>7 +17>7+2 +17>7+5 +17>7+6 +17>7-1 +17>7-2 +17>7-4 +17>7-5 +17>8 +17>8+2 +17>8+6 +17>8+7 +17>8-5 +17>8-6 +17>8-7 +17>9 +17>9+2 +17>9+3 +17>9+6 +17>9+7 +17>9-2 +17>9-4 +17>9-5 +17>9-6 +17>9-7 +17>\left(6ix9ine\right) +17>\left(7+2\right) +17>\left(9+7\right) +17>p +17>x +17\div x-2 +17\ge N +17\ge p +17\ge x +17\ge x\ge-1 +17\ge x\ge1 +17\ge-x +17\le a +17\le w +17\le x +17\le x,-3\ge x +17\le x,x\le-1 +17\le x\le33 +17\le-16x +17\le-19x +17\le-4x +17\le33 +17\left( \frac{17x-12}{17}\right) -17\left( \frac{9x-13}{14}\right) < 17\left( 19\right) +17\left( x-6\right) -13x < 1768 +17\left(-4x+9\right) +17\left(4x+9\right) +17\left(n-15\right) +17\left(v-19\right) +17\sqrt{a} +17\times x+7 +17a +17a+16 +17c^3+2c^2+2c +17km +17m +17m^2+8nm +17n +17n+9 +17n^2 +17p +17s +17st^2+9s^2t+16st +17t\left( 1n-5r\right) +17t\left(1n-3r\right) +17t\left(n-3r\right) +17t\left(n-4r\right) +17u +17u+v +17uv +17v +17v+4 +17v+70+v^2 +17w\le35 +17x +17x < 11 +17x < 2 +17x < 4 +17x < 5 +17x > -3 +17x > 1020 +17x > 106 +17x > 1360 +17x > 18 +17x > 2040 +17x > 270 +17x+1 +17x+10 < 15 +17x+10 > 7 +17x+10-10<15-10 +17x+10<15 +17x+10y<1020 +17x+10y<680 +17x+10y\le1020 +17x+10y\le680 +17x+10y\le850 +17x+12<15 +17x+12>72 +17x+12\le-7 +17x+13>10 +17x+13>85 +17x+14 > 120 +17x+15 +17x+15-15>60-15 +17x+15>60 +17x+16-16>18-16 +17x+16>18 +17x+18>84 +17x+19>120 +17x+1>340 +17x+23\le0 +17x+25\le-6 +17x+2<10 +17x+2<12 +17x+2>182 +17x+2>40 +17x+3 +17x+3-3>75-3 +17x+35\le-6 +17x+3<12 +17x+3>66 +17x+4 < 8 +17x+4 > 22 +17x+4<9 +17x+4>77 +17x+5y\le340 +17x+5y\le425 +17x+60+x^2 +17x+63\le-2 +17x+6>49 +17x+6y<612 +17x+6y\le408 +17x+6y\le510 +17x+6y\le612 +17x+7y<595 +17x+7y<714 +17x+7y\le476 +17x+7y\le595 +17x+7y\le714 +17x+8-24<0 +17x+8<24 +17x+8y<544 +17x+8y<680 +17x+8y\le544 +17x+8y\le680 +17x+8y\le816 +17x+9y\le 612 +17x+9y\le612 +17x+9y\le765 +17x+9y\le918 +17x+\left(x\right) +17x-1020\ge 0 +17x-119-x<323 +17x-1360 > 0 +17x-1360>0 +17x-144<54 +17x-16 +17x-17-4x<1360 +17x-17-4x<20\times68 +17x-170\le19 +17x-17\times13-4x<748 +17x-17\times7-x<323 +17x-2040 > 0 +17x-2040>0 +17x-2380>0 +17x-2720>0 +17x-2x<11 +17x-323-x<272 +17x-3400>0 +17x-34\le 15 +17x-544\le-8y +17x-680>0 +17x-6\ge45 +17x-85-11x < 1683 +17x-8\le\frac{7}{9} +17x-9<0 +17x:18x +17x<+5 +17x<+8 +17x<-5 +17x<10 +17x<12 +17x<16 +17x<198 +17x<2 +17x<25 +17x<27 +17x<3 +17x<33 +17x<4 +17x<5 +17x<50 +17x<55 +17x<6 +17x<8 +17x<9 +17x>-51 +17x>101 +17x>1020 +17x>1360 +17x>153 +17x>198 +17x>2 +17x>20 +17x>2040 +17x>2720 +17x>304 +17x>339 +17x>3400 +17x>374 +17x>38 +17x>43 +17x>45 +17x>49-6 +17x>60 +17x>63 +17x>66 +17x>68 +17x>680 +17x>72 +17x>73 +17x>98 +17x\ge 51 +17x\ge1360 +17x\ge51 +17x\le-19 +17x\le-23 +17x\le-255 +17x\le-31 +17x\le-41 +17x\le-65 +17x\le-75 +17x\le16 +17x\le189 +17x\le255 +17x\le33 +17x\le340-5y +17x\le544-8y +17x\le672 +17x\le\frac{79}{9} +17x^2-5x+1 +17x^2y+3xy^2-15 +17x^2y+3xy^2-a-6 +17xy+6z-1 +17xy+7z-4 +17xyz+11xy +17xyz+13xy +17xyz+14xy +17xyz+18yx +17y +17y+47 +17y+48-1 +17y-15y^2 +17y-3y^{2} +17y-4y +17y-6 +17y-9 +17y\le -15x+1020 +17y\le 476-14x,y\le 32-x +17y\le-14x+1190 +17y\le-14x+952 +17y\le-15x+1020 +17y\le1020-15x +17y\le1190-14x +17y\le1275-15x +17y\le952-14x +17y^2-68y +17y^2\left(y\left(2+17y\right)\right) +18 +18 + 2 x - 18 \geq 18 - 18 +18 + 3 x - 18 > 18 - 18 +18 + 3 x - 18 \geq 18 - 18 +18 + 6 x - 18 \geq 18 - 18 +18 + 9 x - 18 \geq 18 - 18 +18 + 2 +18 + 4 > x - 4 + 4 +18 - 3 x - 7 x + 14 \leq 63 +18 - 3 x \geq 0 +18 - 5 x \leq - 12 +18 - 15 > 3 x + 15 - 15 +18 - 21 > 3 x + 21 - 21 +18 - 24 > 3 x + 24 - 24 +18 - 24 > 6 x + 24 - 24 +18 - 30 > 6 x + 30 - 30 +18 - 36 > 6 x + 36 - 36 +18 - 42 > 6 x + 42 - 42 +18 - 54 > 6 x + 54 - 54 +18 - 72 > 9 x + 72 - 72 +18 - 81 > 9 x + 81 - 81 +18 - 90 > 9 x + 90 - 90 +18 < 6 x +18 < 15x +18 < 20 +18 < 21 +18 < 24 +18 < 24x +18 < 27 +18 < 29 +18 < 2x+12 +18 < 30 +18 < 32x +18 < 33x-10 +18 < 36 +18 < 37x-6 +18 < 6x +18 < 71 +18 < 80 +18 < 87 +18 < x +18 < x - 2 +18 < x - 8 +18 > 2 x +18 > 3 x +18 > -10 +18 > -12 +18 > -14 +18 > -16 +18 > -2 +18 > -21 +18 > -3 +18 > -4 +18 > -6 +18 > -8 +18 > 1 +18 > 10 +18 > 10 + 5 +18 > 10 + 6 +18 > 10 + 7 +18 > 10 - 3 +18 > 10 - 7 +18 > 12 +18 > 14 +18 > 16 +18 > 2 +18 > 3 +18 > 4 +18 > 5 +18 > 5-4 +18 > 6 +18 > 7 +18 > 8 +18 > 9 - 4 +18 > 9 - 8 +18 > 9-7 +18 > 9-8 +18 > p +18 > x - 4 +18 \geq N +18 \geq x +18 \leq 6 k +18 \leq 6 k + 6 +18 \leq 7 k + 4 +18 \leq 9 k +18 \leq w +18 \leq x - 9 +18 \times 2 +18 x + 7 y \leq 630 +18 x + 8 y \leq 288 +18 x + 1 > 90 +18 x + 11 > 132 +18 x - 1800 > 0 +18 x - 2160 > 0 +18 x - 3240 > 0 +18 x < 72 +18 x > 121 +18 x \geq 11 +18+12n +18+18-5x<18x-18+18 +18+18-9x<11x-18+18 +18+18<23x-18+18 +18+2W\le34 +18+2W\le36 +18+2h+\frac{9w}{2} +18+2u +18+2u^{2} +18+2w\ge60 +18+2w\le34 +18+2w\le38 +18+2x-18\ge18-18 +18+2x-2>18-2 +18+3x-18\ge18-18 +18+4>x-4+4 +18+59x+81-81 +18-8\ge2x +18-\frac{2X}{3}\ge8 +18-\frac{2x}{3}\ge10 +18-\frac{2x}{3}\ge12 +18-\frac{2x}{3}\ge2 +18-\frac{2x}{3}\ge4 +18-\frac{2x}{3}\ge8 +18-\frac{3x}{4}\ge12 +18-\frac{3x}{4}\ge21 +18-\frac{3}{2}x\ge y +18-\frac{6x}{5}\ge24 +18-a^{2}-3a +18-x\ge15 +18-x\ge20 +18-x\ge5\times4 +18-x\ge9 +18-x\le1 +18-x\le5 +18.01 + p \leq 36 +18.01\le m\le18.35 +18.02 + p \leq 38 +18.04 + p \leq 36 +18.04 + p \leq 41 +18.04 + p \leq 50 +18.05 +18.05 \leq n \leq 18.15 +18.05+p\le36 +18.05\le m\le18.39 +18.05\le n\le18.15 +18.06\le n\le18.14 +18.06\le x\le18.14 +18.07 \leq n \leq 18.13 +18.07\ge p +18.07\le n\le18.13 +18.08\le n\le18.12 +18.1+4w\ge 40 +18.12 + p \leq 39 +18.12+p\le34 +18.15 +18.15 \leq n \leq 18.25 +18.15\le n\le18.25 +18.15\le x\le18.25 +18.16 + p \leq 47 +18.16\le n\le18.24 +18.17\le m\le18.53 +18.17\le n\le18.23 +18.18 \leq n \leq 18.22 +18.18\le n\le18.22 +18.19+p<46 +18.19+p\le 33 +18.19+p\le46 +18.19\le m\le18.53 +18.20 +18.20B+3.46\le74.00 +18.20B+4.73\le62.00 +18.20B\le57.27 +18.22 + p \leq 36 +18.22+p\le 36 +18.25\ge p +18.25\le n\text{ and } n\le18.35 +18.25\le n\le18.35 +18.26\ge p +18.26\le n\le18.34 +18.26\le x\le18.34 +18.27 \leq n \leq 18.33 +18.27\le n\le18.33 +18.28 \leq n \leq 18.32 +18.28\le n\le18.32 +18.3-0.05\le n\text{ and } n\le0.05+18.3 +18.30B\le70.41 +18.30b\le70.41 +18.31 +18.31+p\le30 +18.31+p\le40 +18.31\le m\le18.53 +18.32+p\le49 +18.35 +18.35 + p \leq 31 +18.35 \leq n \leq 18.45 +18.35\ge n\ge 18.25 +18.35\le n\le18.45 +18.35\le x\le18.45 +18.36 \leq n \leq 18.44 +18.36\le n\le18.44 +18.36\le x\le18.44 +18.37+p\le47 +18.370 +18.37\le n\le18.43 +18.37\le x\le18.43 +18.38 \leq n \leq 18.42 +18.38\ge p +18.38\le n\le18.42 +18.38\le x +18.40+4w\ge50 +18.40+p\le 31 +18.40B+3.37\le60.00 +18.40B+3.93-3.93\le68.00-3.93 +18.40B+3.93\le68.00 +18.40B+4.09\le79.00 +18.40B+4.46\le65 +18.40B\le56.63 +18.40B\le64.07 +18.40Bx3.37\ge60.00 +18.40x+3.93\le68.00 +18.41 + p \leq 32 +18.42B+3.76\le70.00 +18.42\ge p +18.42\le x\le18.58 +18.45 + p \leq 34 +18.45 \leq n \leq 18.55 +18.45\le n\le18.55 +18.45\le x\le18.55 +18.46 \leq n \leq 18.54 +18.46\le n\le18.54 +18.47 + p \leq 44 +18.47 \leq n \leq 18.53 +18.47\ge p +18.47\le n\le18.53 +18.48 +18.48 \leq n \leq 18.52 +18.48\le n\le18.52 +18.49 +18.49\ge p +18.4\le m\le18.68 +18.50B+3.12\le70 +18.50B\le61.38 +18.51+p-18.51\le46-18.51 +18.51+p\le46 +18.54 + p \leq 40 +18.54+p\le46 +18.54+x\le46 +18.55\ge n\ge18.45 +18.55\ge p +18.55\le n\le 18.65 +18.55\le n\le18.65 +18.56 \leq n \leq 18.64 +18.56\le n\le18.64 +18.57 \leq n \leq 18.63 +18.57\le n\le18.63 +18.57\le x\le18.63 +18.58 +18.58 \leq n \leq 18.62 +18.58\le n\le18.62 +18.59\ge p +18.60 \leq m \leq 18.96 +18.60B+2.94\le73 +18.60B+2.94\le73.00 +18.60B\le70.06 +18.60b+2.94\le73.00 +18.61+p\le50 +18.62+p\le33 +18.63\ge n\ge18.57 +18.65 + p \leq 48 +18.65+p<41 +18.65+p\le41 +18.65+p\le47 +18.65\le n\le18.75 +18.65\le x\le18.75 +18.66 \leq n \leq 18.74 +18.66+p\le30 +18.66\le n\le18.74 +18.67\le n\le18.73 +18.68\le n\le18.72 +18.69 + p \leq 34 +18.69 + p \leq 39 +18.69+p\le35 +18.70+5w\ge60 +18.70B+4.76\le72 +18.72\ge n\ge18.68 +18.73+p\le38 +18.73\ge n\ge18.67 +18.74 +18.74B+3.95\le65.00 +18.74x+3.95\le65.00 +18.75 +18.75 \leq n \leq 18.85 +18.75\le n\le18.85 +18.75\le x\le18.85 +18.75\le x\le19.3 +18.76\le n\le18.84 +18.76\le x\le18.84 +18.77\le n\le18.83 +18.78 \leq n \leq 18.82 +18.78\le n\le18.82 +18.78\le x\le18.82 +18.80B+3.30\le71.00 +18.80B\le65.87 +18.80\ge p +18.82 + p \leq 31 +18.82\ge n\ge 18.78 +18.83\ge n\ge18.77 +18.83\ge x\ge18.77 +18.84 + p \leq 47 +18.84B+2.84\le64 +18.84B\le61.16 +18.84\ge n\ge18.76 +18.84\ge x\ge18.76 +18.85 +18.85 \leq n \leq 18.95 +18.85\ge p +18.85\le n\le18.95 +18.86 +18.86 \leq m \leq 19.18 +18.860 +18.863 +18.86\le n\le18.94 +18.86\le x\le18.94 +18.87\le h\le18.93 +18.87\le m\le19.15 +18.87\le n\le18.93 +18.88\le n\le18.92 +18.89+p\le34 +18.89+p\le38 +18.89+x\le34 +18.89B+4.31\le65 +18.89B+4.71\le74 +18.89B\le60.69 +18.89B\le69.29 +18.89b+4.31\le65 +18.89b+4.71\le74 +18.89p+4.31\le65 +18.8\le m\le19.06 +18.90 +18.92+p\le47 +18.92\le m\le19.16 +18.94\ge n\ge18.86 +18.95\ge n\ge18.85 +18.95\ge p +18.97+p\le45 +18.97B+3.25\le66 +18.97B\le62.75 +18.99 \geq N +18.9933 \geq N +180 - 90 - x +180 - u +180 - v + 180 - w + 180 - x + 180 - y + 180 - z +180 < x +180 \leq d \leq 240 +180 \leq d \leq 260 +180 \leq d \leq 280 +180 y \leq 3600 - 150 x +180+40+104+80+96 +180-10k\le8k +180-15x\ge10y +180-15x\ge9y +180-4k<0 +180-v +180-v+180-w+180-x+180-y+180-z +180-x-90 +180-y +1800 +1800.20\ge x +1800.3\ge x +18000 +18000<7x +1800<3.6x +1800w^3u^5v^5 +1801.90-457.50\ge x +1806.80-504.20\ge x +1808.30\ge x +180<4x +180<4x-144 +180<7m +180<7n +180<8n +18032 +180>49 +180>v\ge120 +180X-1\le7 +180\ge d\ge120 +180\ge15x+10y +180\ge15x+9y +180\le d\le 240 +180\le d\le 260 +180\le d\le 280 +180\le d\le240 +180\le d\le260 +180\le d\le280 +180\le x\le240 +180\le x\le260 +180\le x\le280 +180\le18k +180\le7n +180\le8n +180\times m\times p^{2}\times q +180\times180\times180\times180 +180\times3 +180\times\left(5-2\right) +180\times\left(n-2\right) +180mn +180p^2q^2 +180qpn +180wz^2y +180x+100-100>5200-100 +180x+100>5200 +180x+700<160 +180x-10\le7 +180x-135\le19 +180x-18\le11 +180x-50\le11 +180x<-540 +180x>5100 +180x\le154 +180x\le17 +180y+150x<3600 +180y+150x\le 2700 +180y+150x\le2700 +180y+150x\le3600 +180y<-150x+2700 +180y\le -150x+3600 +180y\le 2700-150x +180y\le-150x+2700 +180y\le-150x+3600 +180y\le-150x+4500 +180y\le2700-150x +180y\le3600-150x +180y\le4500-150x +180y^7 +180y^{10} +180y^{19} +1810.8-516.20\ge x +1814.1\ge x +181440 +181<465 +181x>396 +181x>660 +182 - 11 \leq 9 k + 10 k +1820.90\ge470.20+x +182\left(\frac{11x-16}{13}\right)-182\left(\frac{3x-19}{14}\right)<8\times182 +182x>385 +183 - 13 \leq 10 k + 7 k +183-13\le 10k+7k +183-7k+183\le 10k+13+183 +183.279\times10^3 +1830x\le18300 +183279 +184 - 4 k < 0 +1840<23x +1841.40-557>x +1841.40-557\ge x +1841.70\ge x +1841.80-408.10\ge x +1844.60\ge x +184x>-380 +184x>-4\times95 +185 x > 2090 +1852.8\ge x +1855.20-461.1\ge x +1859.80-555>x +1859.80-555\ge x +185<435 +185x > 2090 +185x-3344>-1254 +185x>198 +185x>2090 +185x>378 +186200 +1867 +186<491 +187 x - 110 \leq 8 +187 x \leq 118 +187-10k\le9k+16 +187-16\le19k +187-16\le9k+10k +1875.2\ge x +1875.80-549.10\ge x +1875.80\ge549.10+x +18753 +1877-400.70\ge x +187<238 +187<382 +187>-425 +187\frac{274x}{187}>-4\times187 +187x-2261 > 98x-833 +187x-98x > -833+2261 +188 x < 1731 +188.17 +1881.50-554.20\ge x +1888.30-578\ge x +188>69 +188\le17k+18 +188\le17x+18 +188x+128 < 1859 +188x+128<1859 +188x<1731 +188x>154 +189 - 18 \leq 9 k + 10 k +189 \geq x \geq 160 +189 \leq 27 x +189.6 + 56.3533 \pi +189.6 + \frac{107}{360} \times 189.6 \pi +189.6+\frac{107}{360}\times189.6\pi +1899 +1899.90\ge x +1899.9\ge x +189932 +189\ge x\ge160 +189\le17k+19 +189x > 64 +189x>1632 +189x>220 +18:54 +18<-9x +18<12x +18<13x +18<19 +18<20x +18<21 +18<22 +18<22x +18<231 +18<23x-18 +18<24 +18<24x +18<24x-7 +18<25 +18<26 +18<27 +18<28 +18<2x +18<2x+10 +18<2x+12 +18<2x+14 +18<2x+6 +18<2x+8 +18<30 +18<30x-16 +18<30x-5 +18<32x +18<34 +18<36 +18<3x +18<3x+3-3 +18<3x+6 +18<40 +18<42 +18<48 +18<63 +18<64 +18<65 +18<68 +18<6x +18<78 +18<87 +18<9\frac{x}{4}-54 +18<9\left(\frac{x}{2}\right)-27 +18<9x +18<\frac{2x}{3} +18<\frac{2x}{7} +18<\frac{2x}{9} +18<\frac{3x}{4} +18<\frac{3}{4}x +18<\frac{6}{5}x +18<\frac{9x}{5}-36 +18<\frac{9x}{8}-27 +18+6x +18>-10 +18>-12 +18>-14 +18>-15 +18>-18 +18>-21 +18>-24 +18>-27 +18>-3 +18>-3x +18>-6 +18>-8 +18>-9 +18>10 +18>10+5 +18>10+6 +18>10+7 +18>10-3 +18>10-6 +18>10-7 +18>11+6 +18>11-4 +18>11-5 +18>11-6 +18>12 +18>13 +18>14 +18>15 +18>16 +18>17 +18>2 +18>25 +18>2x+14 +18>2x+8 +18>3 +18>3+1 +18>3x +18>4 +18>5+3 +18>5-1 +18>6 +18>6x +18>7 +18>7+3 +18>7-3 +18>7-5 +18>7-6 +18>8 +18>8+1 +18>8+6 +18>8-4 +18>8-6 +18>8-7 +18>8x+10 +18>9 +18>9+4 +18>9+7 +18>9+8 +18>9-4 +18>9-5 +18>9-6 +18>9-7 +18>9-8 +18>9x +18>9x+90 +18>\left(7+3\right) +18>k +18>m +18>p +18>x +18>x-4 +18>x-5 +18>x-8 +18B+3.33\le68.00 +18B\le58.07 +18B\le64.67 +18\div x-1 +18\div1 +18\div2\le-2x\div2 +18\div3\ge x +18\ge 2x+14 +18\ge 2x+6 +18\ge 3x+3 +18\ge 3x+6 +18\ge N +18\ge k +18\ge m +18\ge p +18\ge x +18\ge1.5x+4.5y +18\ge10 +18\ge11-5 +18\ge2\left(x+3\right) +18\ge2p-2 +18\ge2x+10 +18\ge2x+14 +18\ge2x+3y +18\ge2x+6 +18\ge2x+8 +18\ge3x +18\ge3x+2y +18\ge3x+3 +18\ge4.5x+1.5y +18\ge4.5x+2y +18\ge4x+24 +18\ge4x+28 +18\ge6x+1.5y +18\le n +18\le p +18\le w +18\le x +18\le x,29\le x+y +18\le x-9 +18\le-2x +18\le-30x +18\le-3x +18\le-x +18\le3p +18\le3x +18\le3x+3 +18\le4+7k +18\le9k +18\left(\frac{106x}{72}\right)>53 +18\left(\frac{x+5}{2}-\frac{x+3}{18}\right)>\left(\frac{5}{9}\right)18 +18\left(nt-3tr\right) +18\left(q-9\right) +18\left(x-1\right)<72 +18\sec^2\left(6x\right)-20\sin\left(4x\right) +18\times y +18\times\left(-3\right)y^{16} +18^{2} - 4 \times 1 \left(k + 10\right) < 0 +18^{2} - 4 \times 1 \left(k + 3\right) < 0 +18^{2} - 4 \times 1 \left(k + 7\right) < 0 +18^{2} - 4 \times 1 \left(k + 8\right) < 0 +18a^2-18ab +18a^2-21ba+15a +18a^4b^4c +18a^5 +18a^{13} +18a^{5}b^{6}c +18a^{5}bc^{2} +18ab +18ab+30a+21b+35 +18b +18b+15 +18b+36+b^2 +18b+4.93\le63 +18b^7ac^5 +18c +18c^3+6c^2+2c-c^3-4c^2 +18c^3-16c^2 +18cm\le n\le18.44cm +18k\ge108 +18k^{2} +18m +18m^2+12m +18m^4 +18m^7n^7 +18m^{-2} +18mn +18mn+20mp +18mn+30m+21n+35 +18n^2-5n^2 +18n^4 +18p+-16+4p+12 +18pq +18q+11 +18r +18r^2 +18rs +18rs-45r +18s +18s+12 +18s^2t+18st^2 +18s^{10}t^{-2} +18s^{11}t^{-1} +18s^{11}t^{-2} +18s^{11}t^{3-4} +18st +18st\left(s+t\right) +18t\left(n-3r\right) +18u +18u^2+15uv+2 +18u^2+16uv +18u^2+24 +18u^4v^5 +18u^{10}+54u^7 +18u^{12}v^{17} +18u^{2}+6uv+5 +18u^{8} +18u^{9}v^{10} +18uv +18v +18v\times\frac{v}{3}+18v\times3 +18v^2 +18v^2+13vu +18w +18w^2+15w+12w+10 +18w^2+27w+10 +18w^2+51w+35 +18wy +18wz-20yw +18wz^2y +18x +18x < 18 +18x < 5 +18x > 1 +18x > 255 +18x > 270 +18x > 720 +18x+10 +18x+10x>84 +18x+10y\le360 +18x+10y\le450 +18x+10y\le540 +18x+11>100 +18x+12+72x+80 +18x+12<0 +18x+12\le-1 +18x+12\le2x-5 +18x+12\le7x-9 +18x+12\le8x-2 +18x+13>40 +18x+14+54x+72 +18x+14\le5x-2 +18x+14\le7x-9 +18x+15x>264 +18x+15y\ge 270,x+y\le 28 +18x+15y\ge270 +18x+16\le-8 +18x+17 > 18 +18x+17>18 +18x+18\le 90 +18x+18\le-54 +18x+18\le3x-6 +18x+18\le5x-2 +18x+18\le5x-7 +18x+18\le5x-9 +18x+18\le8x-8 +18x+18\le9x-4 +18x+18x>108 +18x+19>50 +18x+20\le5x +18x+21+32x+80 +18x+21-21>39-21 +18x+21>39 +18x+21\le6x-4 +18x+21\le7x +18x+24+56x+32 +18x+27\le5x-5 +18x+27\le9x-5 +18x+36-36\le-18-36 +18x+36\le-18 +18x+36\le-54 +18x+36\le-90 +18x+36\le18 +18x+36\le36 +18x+36\le54 +18x+36\le72 +18x+36\le90 +18x+42\le7x-4 +18x+45\le2x-8 +18x+46\le7x +18x+48\le9x-9 +18x+4\ge 9 +18x+5 > 260 +18x+51 +18x+54-54\le-18-54 +18x+54-54\le-36-54 +18x+54\le-18 +18x+54\le-36 +18x+54\le18 +18x+54\le2x-3 +18x+54\le36 +18x+54\le54 +18x+54\le6x-5 +18x+54\le8x-3 +18x+54\le8x-4 +18x+54\le90 +18x+55x>264 +18x+5y\le360 +18x+5y\le450 +18x+5y\le540 +18x+60+24x+40 +18x+60x>234 +18x+63\le6x-5 +18x+6\le3x-9 +18x+6\le5x-8 +18x+6\le7x-8 +18x+6\le8x-5 +18x+6\le8x-7 +18x+6\le8x-9 +18x+6y\le108 +18x+72+x^2 +18x+72\le -90 +18x+72\le 36 +18x+72\le-36 +18x+72\le18 +18x+72\le36 +18x+72\le54 +18x+72\le72 +18x+72\le7x-4 +18x+7>80 +18x+7y<756 +18x+7y\le504 +18x+7y\le630 +18x+7y\le756 +18x+8 +18x+81\le7x-2 +18x+8<25-2x +18x+8y<432 +18x+8y\le288 +18x+8y\le360 +18x+8y\le432 +18x+90\le-18 +18x+90\le-36 +18x+90\le-54 +18x+90\le18 +18x+90\le72 +18x+90\le90 +18x+9\le9x-2 +18x-108+108>72+108 +18x-1080>0 +18x-108>-90 +18x-108>36 +18x-108>54 +18x-108>72 +18x-12<0 +18x-133<19 +18x-14 +18x-1440>0 +18x-1440\ge0 +18x-1800>0 +18x-18<-18 +18x-18<-54 +18x-18\ge90 +18x-18\le72 +18x-21\le51 +18x-24<0 +18x-2x\le-3-54 +18x-2x\le-53 +18x-2x\le-9-36 +18x-3240>0 +18x-3600>0 +18x-36>-18 +18x-36>36 +18x-36>54 +18x-36>90 +18x-36\ge-90 +18x-450\le-10y +18x-54>-72 +18x-54>54 +18x-5\le \frac{7}{9} +18x-5x\le-9-18 +18x-7 +18x-720 > 0 +18x-72<-36 +18x-72<-72 +18x-72>-18 +18x-72>-36 +18x-72>-90 +18x-72\ge18 +18x-72\le72 +18x-7x\le-6-8 +18x-7y+16 +18x-8 +18x-80x +18x-81+81\le 4+81 +18x-81\le 4 +18x-9+1 +18x-90 < -72 +18x-90<-18 +18x-90<54 +18x-90>-18 +18x-90>-72 +18x-90>-90 +18x-90>18 +18x-90>72 +18x-90>90 +18x-90\ge 72 +18x-90\ge54 +18x-90\le 36 +18x-90\le-54 +18x-90\le18 +18x-\frac{3x}{7} > 7 +18x<-12 +18x<-36 +18x<-36+72 +18x<0 +18x<12 +18x<144 +18x<152 +18x<36 +18x<5 +18x<7 +18x>-18 +18x>-936 +18x>0 +18x>1 +18x>108 +18x>126 +18x>144 +18x>1440 +18x>162 +18x>17 +18x>18 +18x>180 +18x>1800 +18x>27 +18x>2880 +18x>31 +18x>3240 +18x>342 +18x>36 +18x>3600 +18x>54 +18x>72 +18x>73 +18x>89 +18x>90 +18x\div18\le-72\div18 +18x\ge 1 +18x\ge 162 +18x\ge 5 +18x\ge+5 +18x\ge-54 +18x\ge-90+36 +18x\ge1 +18x\ge108 +18x\ge144 +18x\ge17 +18x\ge18 +18x\ge5 +18x\ge7 +18x\ge90 +18x\le -162 +18x\le -36 +18x\le 126 +18x\le 72 +18x\le 85 +18x\le 90-18 +18x\le \frac{52}{9} +18x\le-108 +18x\le-126 +18x\le-13 +18x\le-144 +18x\le-18 +18x\le-24 +18x\le-29 +18x\le-36 +18x\le-36-90 +18x\le-54 +18x\le-68 +18x\le-72 +18x\le-90 +18x\le0 +18x\le108 +18x\le15 +18x\le18 +18x\le2x-53 +18x\le2x-8-45 +18x\le36 +18x\le36-36 +18x\le432-8y +18x\le450-10y +18x\le54 +18x\le6x-59 +18x\le72 +18x\le90 +18x^2+18x+x^2+2x +18x^2+20x+x^2 +18x^2+27xy-18x +18x^2+30x+x^2 +18x^2+30x+x^2+5x +18x^2-32y^2 +18x^5 +18x^{10} +18x^{11} +18x^{16} +18x^{2}+12xy-27x +18x^{2}-3xy+12x +18xy^{2} +18xyz+10yx +18xyz+13xy +18xyz+14xy +18xyz+16xy +18y+4y^3 +18y+8 +18y-10 +18y^2+90y^2 +18y^2+96y +18y^3 +18y^5 +18y^6 +18y^{13} +18y^{15} +18y^{16} +18y^{17} +18y^{3}+8y^{2}-10y +18y^{5} +18yw\div9y +18z^4y^4x +18z^{13}+15z^{2} +18z^{3}+8z^{2}+10z +18z^{4}+12xy+9 +18z^{4}-28z^{3} +19 +19 - 9 \leq 3 k + 2 k +19 - x \geq 24 +19 < 27x +19 < 65 +19 < 77 +19 < 7x +19 < x +19 > 10 + 7 +19 > 11-4 +19 > 15 +19 > 16 +19 > 6 +19 > 8 +19 > 8 + 4 +19 > 9 + 5 +19 > x +19 \leq 5 k + 4 +19 \times 10 x - 19 \times 3 \leq 6 +19 \times 19 x - 19 \times 15 \leq 3 +19 \times 7 x - 19 \times 7 \leq 14 +19 \times 8 x - 19 \times 13 \leq 12 +19 x + 9 y \leq 684 +19 x + 9 y \leq 855 +19 x + 5 - 5 > 65 - 5 +19 x + 5 > 65 +19 x - 1520 > 0 +19 x - 1900 > 0 +19 x - 2660 > 0 +19 x - 3420 > 0 +19 x \geq 4 +19 x \geq 6 +19+14x +19+3 +19+4x+40 +19+5x+35 +19-11x+12<11x +19-11x<6x +19-13x<4x +19-14x-18x<-7 +19-18x<10x +19-5x+-3x\le60 +19-8x\le30 +19-8x\le45 +19-8x\le60 +19-8x\le75 +19-x\ge24 +19.00 + p \leq 39 +19.00B+2.65\le64.00 +19.00B+3.18-3.18\le63.00-3.18 +19.00B\le59.82 +19.00B\le61.35 +19.03\le m\le19.33 +19.04 + p \leq 30 +19.04\ge p +19.05 \leq n \leq 19.15 +19.05\le n\le19.15 +19.05\le x\le19.15 +19.06 + p \leq 45 +19.06 \leq n \leq 19.14 +19.06\le n\le19.14 +19.06\le x\le19.14 +19.07 \leq n \leq 19.13 +19.07\le n\le19.13 +19.08 \leq n \leq 19.12 +19.08\le n\le19.12 +19.08\le x\le19.12 +19.1-0.03\le n\le19.1+0.03 +19.1-0.03\le x\le19.1+0.03 +19.10B+2.99\le70.00 +19.10B\le56.11 +19.11+p\le35 +19.12 + p \leq 40 +19.12\ge n\ge19.08 +19.13+p\le42 +19.14\le x\le19.06 +19.15 \leq n \leq 19.25 +19.15\le n\le 19.25 +19.15\le n\le19.25 +19.16 \leq n \leq 19.24 +19.16\le n\le19.24 +19.17\le n\le19.23 +19.18\le n\le19.22 +19.2+2w\ge60 +19.2+2x\ge16 +19.2+2x\ge60 +19.20+2w\ge60 +19.20+2x\ge60 +19.20B\le64.43 +19.21+p\le41 +19.21\ge p +19.22+p\le30 +19.22\ge n\ge19.18 +19.23 + p \leq 42 +19.25 \leq n \leq 19.35 +19.25\le n\le19.35 +19.26 \leq n \leq 19.34 +19.26\ge p +19.26\le m\le19.52 +19.26\le n\le19.34 +19.26\le x\le19.7 +19.27 + p \leq 35 +19.27 \leq n \leq 19.33 +19.27\le n\le19.33 +19.27\le x\le19.33 +19.28 \leq n \leq 19.32 +19.28\le n\le19.32 +19.28\le x\le19.32 +19.29 + p \leq 42 +19.29+p\le37 +19.2\le x\le20.2 +19.30b\le61.29 +19.31+p\le36 +19.33\ge p +19.35 \leq n \leq 19.45 +19.35+p\le35 +19.35+x\le35 +19.35\le n\le19.45 +19.36 + p \leq 39 +19.36 \leq n \leq 19.44 +19.36\le m\le19.58 +19.36\le n\le19.44 +19.36\le x\le19.44 +19.37 \leq n \leq 19.43 +19.37+p\le44 +19.37\le n\le19.43 +19.38 \leq n \leq 19.42 +19.38+p\le 32 +19.38B+3.07\le 67 +19.38B\le 63.93 +19.38\le n\le+19.42 +19.38\le n\le19.42 +19.3B+4.43\le70 +19.3B\le65.57 +19.3\le m\le19.62 +19.40+2w\ge60 +19.40B+4.88\le71.00 +19.43B+3.45\le61 +19.43B\le57.55 +19.44\ge n\ge19.36 +19.45 + p \leq 44 +19.45 \leq n \leq 19.55 +19.45\ge n\ge19.35 +19.45\le n\le19.55 +19.46 \leq n \leq 19.54 +19.46\le n\le19.54 +19.47 \leq n \leq 19.53 +19.47\le m\le19.69 +19.47\le m\le19.83 +19.47\le n\le19.53 +19.47\le x\le19.53 +19.47\le x\le19.69 +19.48+p\le39 +19.48\le n\le19.52 +19.48\le x\le19.52 +19.4\ge p +19.50B+2.76\le77.00 +19.50B\le74.24 +19.52 + p \leq 33 +19.52\ge n\ge19.48 +19.52\ge p +19.52\le m\le19.8 +19.55\le n\le19.65 +19.55\le x\le19.65 +19.56+p<45 +19.56+p\le45 +19.56+p\le49 +19.56\le m\le19.80 +19.56\le n\le19.64 +19.56\le x\le19.64 +19.57 +19.57+p\le40 +19.57\le n\le19.63 +19.58\le n\le19.62 +19.60+2w\ge70 +19.60B+3.68-3.68\le77.00-3.68 +19.60B+3.68\le77.00 +19.60B+4.55<67.00 +19.60B+4.55\le67.00 +19.60B+4.55\le70.00 +19.60B\le73.32 +19.60b+4.55<67.00 +19.60x+4.55<67.00 +19.62+p\le37 +19.62\ge n\ge19.58 +19.63\ge n\ge19.57 +19.64 + p \leq 37 +19.65 + p \leq 42 +19.65 \leq n \leq 19.75 +19.65\ge n\ge19.55 +19.65\ge x-19.7\ge19.75 +19.65\ge x\ge19.75 +19.65\le n\le19.75 +19.65\le x\le19.75 +19.66 + p \leq 30 +19.66 \leq m \leq 19.92 +19.66 \leq n \leq 19.74 +19.66\le m\le19.92 +19.66\le n\le19.74 +19.67 + p \leq 37 +19.67 \leq n \leq 19.73 +19.67\le n\le 19.73 +19.67\le n\le19.73 +19.67\le x\le19.73 +19.68 \leq n \leq 19.72 +19.68\le n\le 19.72 +19.68\le n\le19.72 +19.670 +19.90+5w\ge60.00 +19.90+5w\ge70 +19.90+5w\ge70.00 +19.90B+2.85\le71 +19.90B\le56.24 +19.90B\le72.81 +19.90b+2.85\le71 +19.90b+4.76\le61.00 +19.91B+4.60\le62.00 +19.91B\le57.4 +19.91x+4.60\le62.00 +19.93 +19.93+p\le48 +19.96+4.90b\le77 +19.96B+4.90\le77 +19.96B+4.90\le77.00 +19.96B+4.9\le77 +19.96B\le72.1 +19.96B\le72.10 +19.96x+4.90\le77 +19.99B+4.86\le65.00 +19.9B+2.79-2.79\le60-2.79 +19.9B+2.79\le60 +190 < 20 x +1900 +19000 +19000\left(1+0.16\right)^m +19000\times1.04^{4n} +1902 + 77 +190<20x +190<498 +190X +190\le x +190\le xX +1914.90-467.70>x +1914.90-467.70\ge x +1916 + 67 +1919.20\ge598+x +191x>385 +191x>702 +192 +1922+75 +1922.90\ge518.90+x +1924 + 62 +192676 +1928 + 75 +19297.77 +192<329 +192<8x +192\le329 +192aut +192m^5 +192m^{3} +192nmp +192pq +192str +192w^8 +192x-208\le17 +192x-320\le19 +192x-80\le 1 +192x\le225 +192x\le339 +192x^3+27xy^2-144x^2y +1932.50\ge x +193200 +1933-984 +193520 +19359 +193<322 +193x > -130 +193x>198 +193x>297 +195 \frac{67 x}{195} > 1 \times 195 +1950 +1953125000 +1956.7\ge x +195x-182-119x+272<3094 +195x-45\le14 +195x-52-99x+162 < 468 +195x-90\le7 +195x\le59 +195x\le93 +195x\le97 +196 - 4 \left(k + 10\right) < 0 +196 - 4 \left(k + 3\right) < 0 +196 - 4 \left(k + 5\right) < 0 +196 - 4 \left(k + 8\right) < 0 +196 - 4 \left(k + 9\right) < 0 +196 - 4 k - 12 < 0 +196 - 4 k - 20 < 0 +196 - 4 k - 32 < 0 +196 - 4 k - 36 < 0 +196 - 4 k - 40 < 0 +196-19k\le6 +196-36-4k<0 +196-4\left(k+10\right)<0 +196-4\left(k+1\right)<0 +196-4k-28 < 0 +196-4k-36 < 0 +196-4k-40<0 +196-81p^2 +196-p^2 +196000 +1961.10\ge467.70+x +1963.90-569.90\ge x +19683x^{18} +196980 +196\le28x +196x>1176 +1973 - 916 +1979 +197<291 +197<302 +1980.10\ge x +1983 +1983.50\ge x +1984 +1986 +1986.1\div100 +1986.80-423.10\ge x +198<395 +198x-198\le 19 +198x\le 217 +198x\le161 +1990 +1991 +1993 +199500 +1997 +1997.30\ge518.10+x +1998 +1998.30\ge537.80+x +199<337 +199<468 +19<13x +19<13x-12 +19<14x-4 +19<15x +19<15x-2 +19<17x +19<18x +19<19x +19<20 +19<21 +19<21x-9 +19<22x-10 +19<52 +19<63 +19<65 +19<71 +19<74 +19-11 +19>-392 +19>1 +19>10 +19>10+5 +19>10+6 +19>10+7 +19>10+8 +19>10-5 +19>10-7 +19>10-8 +19>11 +19>11+3 +19>11+5 +19>11+6 +19>11+6-1+1 +19>11+7 +19>11-3 +19>11-4 +19>11-5 +19>11-6 +19>11-7 +19>12 +19>12+5 +19>13 +19>14 +19>15 +19>16 +19>17 +19>17-6 +19>18 +19>2 +19>2-1 +19>4 +19>4+2 +19>4-2 +19>5 +19>5+3 +19>5-4 +19>6 +19>6+2 +19>6-2 +19>6-4 +19>6-5 +19>7 +19>7+1 +19>7+2 +19>7+4 +19>7-6 +19>8 +19>8+1 +19>8+3 +19>8+5 +19>8-5 +19>8-6 +19>8-7 +19>9 +19>9+3 +19>9+5 +19>9+7 +19>9+8 +19>9-1 +19>9-5 +19>9-7 +19>9-8 +19>\left(11-7\right) +19>\left(9+6\right) +19>r +19>x +19B+4.75\le68 +19B+4.75b\le68 +19B\le63.25 +19\div x-1 +19\div1 +19\ge x +19\le -x +19\le w +19\le-x +19\le19x +19\left( 7x-5\right) > 5\left( 17x-247\right) +19\left( \frac{7x}{5}-1\right) > 19\left( \frac{17x}{19}-13\right) +19\left(16x-2\right)\le6 +19\left(x-11\right)-4x<684 +19\left(x-11\right)-8x<1064 +19\left(x-11\right)-8x<7\times152 +19\sqrt{a} +19\times p +19a^2+19ab +19a^3+4a^2-4a +19b +19b+14 +19b+4.75\le68 +19b+4.75b\le68 +19b^2+11ab +19c +19k\ge114 +19k\ge95 +19m +19n^2 +19p +19pq +19pqr-21p +19qrp-22p +19t +19u +19uv +19v +19x +19x < 1 +19x < 8 +19x > 0 +19x > 107 +19x > 119 +19x > 33 +19x > 3800 +19x > 51-18 +19x > 62 +19x > 735 +19x+1 +19x+1 > 120 +19x+10 +19x+10\ge12 +19x+10y<1140 +19x+10y<950 +19x+10y\le1140 +19x+10y\le760 +19x+10y\le950 +19x+11>1 +19x+12<16 +19x+12>13 +19x+15 > 15 +19x+15+15 > 15+15 +19x+15-15 > 15-15 +19x+15>361 +19x+17>36 +19x+18 > 3\times 17 +19x+18 > 80 +19x+1>12 +19x+2 +19x+2-5x<3+5x-5x +19x+22-13+11-10 +19x+2<3+5x +19x+2>200 +19x+2>36 +19x+2>\frac{5x}{13} +19x+3 +19x+30 > 30 +19x+3<4 +19x+4>180 +19x+5 +19x+5<54 +19x+5<6-2x +19x+5\ge6 +19x+5\ge8 +19x+5y<380 +19x+5y\le380 +19x+5y\le475 +19x+5y\le570 +19x+6 +19x+6>180 +19x+6x +19x+6y<570 +19x+6y\le456 +19x+6y\le570 +19x+6y\le684 +19x+7y<798 +19x+7y\le665 +19x+7y\le798 +19x+8<16 +19x+8>342 +19x+8>48 +19x+8>98 +19x+8y<760 +19x+8y\le608 +19x+8y\le760 +19x+8y\le912 +19x+9 +19x+9+1 +19x+9>45 +19x+9y<1026 +19x+9y<855 +19x+9y\le 855 +19x+9y\le1026 +19x+9y\le684 +19x+9y\le855 +19x-1140>0 +19x-12<0 +19x-12x>59+4 +19x-13+13\le\frac{18}{11}+13 +19x-14\le9 +19x-14x < 1596+304 +19x-14x<1862 +19x-1520>0 +19x-1520 +19x-19x+10y\le760-19x +19x-209-4x < 684 +19x-209-4x<684 +19x-209-8x<1064 +19x-20\le5 +19x-266-14x<1596 +19x-304-14x < 1596 +19x-304-7x < 2394 +19x-3040>0 +19x-30>\frac{34x}{13}-18 +19x-3420>0 +19x-3800>0 +19x-48<0 +19x-7x+6x +19x-\frac{5x}{13}>-2 +19x<+2 +19x<-23 +19x<1 +19x<1-5x +19x<12 +19x<19 +19x<2 +19x<22 +19x<25 +19x<3 +19x<32 +19x<34 +19x<36 +19x<4 +19x<40 +19x<47 +19x<48 +19x<49 +19x<59 +19x<68 +19x<72 +19x<8 +19x<9 +19x>-10 +19x>-133 +19x>-152 +19x>0+1520 +19x>1 +19x>11 +19x>1140 +19x>140 +19x>1520 +19x>16 +19x>174 +19x>176 +19x>19 +19x>1900 +19x>198 +19x>249 +19x>2660 +19x>3040 +19x>334 +19x>34 +19x>3420 +19x>346 +19x>36 +19x>3800 +19x>388 +19x>40 +19x>57 +19x>60 +19x>90 +19x\ge 1 +19x\ge 4 +19x\ge 57 +19x\ge+7 +19x\ge-57 +19x\ge1 +19x\ge2 +19x\ge3 +19x\ge57 +19x\ge8 +19x\le-17 +19x\le-19 +19x\le-29 +19x\le-40 +19x\le-68 +19x\le25 +19x\le340 +19x^2+20x +19x^2+21x +19x^2+30x +19x^2+35x +19x^2-15xy +19x^3+19x^2-24x +19x^3+4x^2+16x +19x^3-28x^2+12x-23x^2 +19x^3-51x^2+12x +19x^3\left(19x+2\right) +19x^6 +19xy+4r+4 +19y +19y-10 +19y-9 +19y-9y^3 +19z^2+14z^4 +19zxy+13xy +19zxy+9xy +1: m \left(m + 1\right) +1:13 +1:14 +1:15 +1:2:3 +1:2:4 +1:3 +1:3x +1:4 +1:4:8 +1:4:9 +1:5 +1:5:8 +1:5:9 +1:6 +1:6:7 +1:6:8 +1:7 +1:8 +1:8x +1:9 +1:\left(m+1\right) +1:a^3 +1:a^4 +1:a^6 +1:a^7 +1:a^{3} +1:a^{4} +1:a^{5} +1:a^{6 - 3} +1:a^{6} +1:a^{8 - 2} +1:a^{9 - 3} +1:a^{9 - 5} +1:m^3+m +1:m^{3} + 1 +1:m^{4} + m +1<+0.1x +1<+0.25x +1<-1.4 +1<-2 +1<-2.625 +1<-3x +1<-4 +1<-8-m +1<-\frac{8}{6} +1<-x +1<0.20x +1<0.25x +1<1.5 +1<1.75 +1<10 +1<11-4t<9 +1<12 +1<13x-18 +1<16 +1<19x+-20 +1<1\frac{1}{4} +1<1x +1<2 +1<2.5 +1<20 +1<23543534523452 +1<235435345234525485667567567576576576576567576567675675675678567586756756756785765675765675865876576567576576576858765675768576856756757656757685675786576576576856785786587656756785765 +1<24x-17 +1<27 +1<2\frac{1}{2} +1<3 +1<34x-3 +1<36 +1<3x+4 +1<3x+7 +1<4 +1<4+4+4 +1<4.42 +1<4.5x +1<4x-3 +1<5 +1<6 +1<7 +1<8 +1<81-32t<33 +1<81-32t<65 +1<9 +1<9-x^2 +1-0 +1>-0.5+t>0 +1>-1 +1>-10 +1>-11 +1>-12 +1>-13 +1>-14 +1>-16 +1>-17 +1>-2 +1>-2m +1>-3 +1>-32m +1>-4 +1>-4x\ge-3 +1>-5 +1>-6 +1>-7 +1>-8 +1>-9 +1>-\frac{1}{3} +1>-\frac{6x}{12} +1>-x +1>0 +1>0.2 +1>0.20 +1>0.25 +1>0.3 +1>0.33 +1>0.4 +1>0.5 +1>0.6 +1>0.8 +1>0.8125 +1>0.\overline{3} +1>0.\overline{6} +1>18x +1>1x +1>2 +1>20a +1>28a +1>2p-3 +1>2x+3 +1>2x+5 +1>2x-5 +1>3x+4 +1>3x+7 +1>3y-3 +1>4p-23 +1>4x+5 +1>5 +1>8a +1>\frac{-2x}{4} +1>\frac{-4x}{8} +1>\frac{1}{10} +1>\frac{1}{2} +1>\frac{1}{3} +1>\frac{1}{44} +1>\frac{1}{4} +1>\frac{1}{5} +1>\frac{1}{6} +1>\frac{1}{7} +1>\frac{1}{8} +1>\frac{1}{9} +1>\frac{2}{10} +1>\frac{2}{3} +1>\frac{2}{5} +1>\frac{2}{6} +1>\frac{2}{7} +1>\frac{2}{9} +1>\frac{33}{100} +1>\frac{3}{10} +1>\frac{3}{5} +1>\frac{3}{6} +1>\frac{3}{7} +1>\frac{3}{8} +1>\frac{4}{6} +1>\frac{x}{5} +1>\left(-1\right) +1>\left(3x+4\right) +1>\left(x-2\right) +1>\left(x\right) +1>a +1>n +1>x +1>x+y +1>x,x>9 +1>x-5 +1>x>-1 +1>x>-1,x>3 +1>x>-2 +1>x>-2,x>4 +1>x>-4 +1>x>-5 +1>y +1>y+0 +1H +1H,1T,2H,2T,3H,3T,4H,4T,5H,5T,6H,6T +1H,1T,2h,2t,3h,3t,4h,4t,5h,5t,6h,6t +1N\le11 +1N\le9 +1T,1H,2T,2H,3T,3H,4T,4H,5T,5H,6T,6H +1T,2H,1H,2T,3T,3H,4H,4T,5H,5T,6H,6T +1\div \frac{27}{m^{15}} +1\div a>1\div b +1\div-6<4\div-6 +1\div7<1 +1\div8<2 +1\frac{17}{10}>\frac{17}{10} +1\frac{1}{10}>x +1\frac{1}{2}<-2 +1\frac{1}{2}<6 +1\frac{1}{2}>1 +1\frac{1}{2}>\frac{1}{2} +1\frac{1}{2}>\frac{3}{4} +1\frac{1}{2}>\frac{5}{6} +1\frac{1}{2}>t>\frac{1}{2} +1\frac{1}{2}>t\text{ and } t>\frac{1}{2} +1\frac{1}{2}\ge x > -\frac{1}{2} +1\frac{1}{2}\ge x>-1 +1\frac{1}{2}\ge x>-\frac{1}{2} +1\frac{1}{2}\le x +1\frac{1}{2}\le x\le8 +1\frac{1}{3} +1\frac{1}{3}<3 +1\frac{1}{3}>1 +1\frac{1}{3}>\frac{1}{3} +1\frac{1}{3}>\frac{5}{6} +1\frac{1}{3}>x>-2 +1\frac{1}{3}x\le x +1\frac{1}{45}x>6 +1\frac{1}{4}<-2\frac{1}{7} +1\frac{1}{4}<\frac{71}{100} +1\frac{1}{4}>\frac{1}{10} +1\frac{1}{4}>\frac{1}{2} +1\frac{1}{4}>\frac{1}{4} +1\frac{1}{4}>\frac{5}{6} +1\frac{1}{4}x\le x +1\frac{1}{5}>\frac{3}{5} +1\frac{1}{5}\ge x>\frac{4}{-5} +1\frac{1}{5}\le x +1\frac{1}{6}<\frac{6x}{6} +1\frac{1}{6}\frac{2}{3} +1\frac{1}{6}>\frac{5}{6} +1\frac{1}{7} 1 +1\frac{1}{8}0 +1\frac{2}{3}>1 +1\frac{2}{3}>1\frac{1}{3} +1\frac{2}{3}>\frac{1}{3} +1\frac{2}{3}>\frac{2}{3} +1\frac{2}{3}\le x +1\frac{2}{4}>1\frac{1}{3} +1\frac{2}{4}\ge x>-1 +1\frac{2}{4}\le x +1\frac{2}{5}1 +1\frac{2}{5}>\frac{1}{3} +1\frac{2}{5}>\frac{3}{5} +1\frac{2}{5}\le x +1\frac{2}{5}y+1\frac{1}{20}x\le12.60 +1\frac{2}{5}y+1\frac{1}{20}x\le12\frac{3}{5} +1\frac{2}{7}1 +1\frac{2}{8}>\frac{1}{10} +1\frac{2}{9}-\frac{1}{4} +1\frac{3}{4}\ge x>-\frac{3}{4} +1\frac{3}{4}\le x +1\frac{3}{5}1 +1\frac{3}{5}>1\frac{1}{5} +1\frac{3}{5}>1\frac{2}{5} +1\frac{3}{5}\ge x > -\frac{2}{5} +1\frac{3}{5}\ge x>-1\frac{1}{5} +1\frac{3}{5}\ge x>-\frac{2}{5} +1\frac{3}{5}\le x +1\frac{3}{6}x+\frac{2x}{6}-\frac{50}{6}\le\frac{4x}{5}+2 +1\frac{4}{10}>\frac{6}{10} +1\frac{4}{5}>1 +1\frac{4}{5}\le x +1\frac{4}{6}>1\frac{2}{6} +1\frac{5}{6}1\frac{1}{3} +1\frac{5}{6}>1\frac{3}{6} +1\frac{5}{6}>\frac{7}{6} +1\frac{5}{7} > x +1\frac{67}{100}>\frac{83}{100} +1\frac{6}{10}>1 +1\frac{6}{10}>1\frac{5}{10} +1\frac{7}{22} < x +1\frac{7}{8} +1\frac{83}{100}>1\frac{16}{100} +1\frac{83}{100}>1\frac{4}{25} +1\frac{8}{10}>1 +1\frac{8}{10}>1\frac{3}{10} +1\frac{8}{13} -0.2 +1\ge x > -2 +1\ge x > -\frac{1}{5} +1\ge x+y +1\ge x,x\ge-4 +1\ge x,x\ge15 +1\ge x,x\ge3 +1\ge x,x\ge6 +1\ge x,x\ge7 +1\ge x,x\ge9 +1\ge x>-0.2 +1\ge x>-0.5 +1\ge x>-0.6 +1\ge x>-2 +1\ge x>-\frac{1}{2} +1\ge x>-\frac{1}{5} +1\ge x>-\frac{2}{4} +1\ge x>-\frac{3}{5} +1\ge x>-\frac{6}{10} +1\ge x>\frac{-1}{5} +1\ge x>\frac{-3}{5} +1\ge x>\frac{1}{-2} +1\ge x>\frac{1}{-5} +1\ge x>\frac{2}{-4} +1\ge x>\frac{3}{-5} +1\ge x\text{ and } x>-0.5 +1\ge x\text{ and } x>-\frac{1}{5} +1\ge x\text{ and } x>-\frac{3}{5} +1\ge x\ge -6 +1\ge x\ge-4 +1\ge x\ge-6 +1\ge x\ge-8 +1\ge x\ge3 +1\ge x\ge7 +1\ge x\ge8 +1\ge x\ge9 +1\ge x\text{ or }2\le x +1\ge y +1\ge y\ge allrea\ln umbers +1\ge-x +1\ge0 +1\ge0+\frac{x}{4} +1\ge0+\frac{x}{6} +1\ge2\left(x+3\right) +1\ge2x+10 +1\ge2x+6 +1\ge2x+8 +1\ge4\left(\frac{7}{4}-x\right) +1\ge7-4x +1\ge\frac{\frac{x}{7}}{5} +1\ge\frac{x}{2} +1\ge\frac{x}{3} +1\ge\frac{x}{4} +1\ge\frac{x}{4}+0 +1\ge\frac{x}{5} +1\ge\frac{x}{6} +1\le 3 +1\le R\le7 +1\le X +1\le X\le6 +1\le X\le8 +1\le X\le9 +1\le Y\le6 +1\le Y\le7 +1\le Y\le8 +1\le a\le7 +1\le n +1\le x +1\le x-1 +1\le x8 +1\le x<6 +1\le x<\infty +1\le x\le 11 +1\le x\le 13 +1\le x\le 15 +1\le x\le 17 +1\le x\le 3 +1\le x\le 5 +1\le x\le 7 +1\le x\le 9 +1\le x\le11 +1\le x\le13 +1\le x\le15 +1\le x\le17 +1\le x\le2 +1\le x\le3 +1\le x\le4 +1\le x\le5 +1\le x\le6 +1\le x\le7 +1\le x\le8 +1\le x\le9 +1\le x\le9.5 +1\le y +1\le y8 +1\le y<-8 +1\le y\le3 +1\le y\le6 +1\le y\le7 +1\le y\le8 +1\le y\le9 +1\le-3+x +1\le-x +1\le1x +1\le2.5 +1\le2\le x\le7 +1\le36 +1\le4 +1\le6x-5x +1\le7 +1\le8x-7x +1\le\alpha\le8 +1\le\frac{10}{6} +1\le\frac{2p}{8} +1\le\frac{2}{x} +1\le\frac{p}{4} +1\le\frac{x-5}{6} +1\le\frac{x}{6}-1 +1\le\frac{x}{6}-\frac{6}{6} +1\le\gamma\le7 +1\left( -3\right)>9\left( -3\right) +1\left( -5\right) > 5\left( -5\right) +1\left( n^{2}-16\right) +1\left(-5\right)>8\left(-5\right) +1\left(1+2xy\right)+z\left(1+2xy\right) +1\left(18pqr-5pst\right) +1\left(1\right)\left(3^5y^5\right)+5\left(2r\right)\left(3^4y^4\right)+10\left(2^2r^2\right)\left(3^3y^3\right)+10\left(2^3r^3\right)\left(3^2y^2\right)+5\left(2^4r^4\right)\left(3y\right)+1\left(2^5r^5\right)\left(1\right) +1\left(2x+10>-2\right) +1\left(2x+8\right)>4 +1\left(3\right)<\frac{x-2}{3}\left(3\right) +1\left(3x+3\right)<9 +1\left(4x+3\right)>13\left(20\right) +1\left(4x+8\right)\le-4 +1\left(4x+9\right)>16\times9 +1\left(5x-20\right)>-15 +1\left(5y-2\right)y\left(-4y\right) +1\left(60+6y+10x+xy\right) +1\left(6\right)\le\frac{x-5}{6}\left(6\right) +1\left(7x+2\right)>5\left(9+8x\right) +1\left(k+3\right)\le3 +1\left(k+4\right)\le4 +1\left(k^2-49\right) +1\left(m^2-25\right) +1\left(m^2-36\right) +1\left(m^2-6^2\right) +1\left(u^2\right)^4\left(2v^2\right)^0+4\left(u^2\right)^3\left(2v^2\right)^1+6\left(u^2\right)^2\left(2v^2\right)^2+4\left(u^2\right)^1\left(2v^2\right)^3+1\left(u^2\right)^0\left(2v^2\right)^4 +1\left(u^2n^2-9\right) +1\left(x+3\right)>-2 +1\left(x+5\right)\le7 +1\left(x+7\right)\le8 +1\left(x-1\right)<5 +1\left(x-9\right)\le0 +1\left(x^2+6x+5\right) +1\left(x^2-81\right) +1\left(y^2-49\right) +1\times 1^{4}+4\times 1^{3}\times \left( \frac{3}{y}\right) +6\times 1^{2}\times \left( \frac{3}{y}\right) ^{2}+4\times 1\times \left( \frac{3}{y}\right) ^{3}+1\times \left( \frac{3}{y}\right) ^{4} +1\times 2<9\times 2 +1\times 3 < 3\times 5 +1\times 5>-7\times 5 +1\times a^6-6a^4+15\times a^2-20+\frac{15}{a^2}-\frac{6}{a^4}+\frac{1}{a^6} +1\times p<10 +1\times-1\le-x\times-1 +1\times-2<4\times-2 +1\times-2>6\times-2 +1\times-4<4\times-4 +1\times-4<5\times-4 +1\times-5<3\times-5 +1\times-6<4\times-6 +1\times2>-3\times2 +1\times2x>3\times-8 +1\times30 +1^2-4m\times\left(-6\right)>0 +1^2-4m\times\left(-8\right)>0 +1^2<9-x^2 +1^3+3\left(1\right)^2\left(\frac{4}{y}\right)+3\left(1\right)\left(\frac{4}{y}\right)^2+\left(\frac{4}{y}\right)^3 +1^{13} +1^{15} +1^{27} +1^{2} - 4 \times a \times 2 > 0 +1^{2} - 4 \times a \times 3 > 0 +1^{2} - 4 \times a \times 5 > 0 +1^{2} - 4 \times a \times 6 > 0 +1^{2} - 4 m \times \left( - 2 \right) > 0 +1^{2} - 4 m \times \left( - 3 \right) > 0 +1^{2} - 4 m \times \left( - 4 \right) > 0 +1^{2} - 4 m \times \left( - 6 \right) > 0 +1^{2} - 4 m \times \left( - 8 \right) > 0 +1^{2} - 4 m \times \left( - 9 \right) > 0 +1^{36} +1^{41} +1^{62} +1^{78} +1^{79} +1^{81} +1^{84} +1^{96} +1a +1a>-1a +1h,1t,2h,2t,3h,3t,4h,4t,5h,5t,6h,6t +1h,1t,2h,2t,3h,3t,4h,4t,5h,5t,6t,6h +1k+7\le7 +1k\ge 9 +1k\le0 +1m+-m^2 +1m<-10 +1m<-16 +1m>12 +1m>3.75 +1metre<2metres +1mn +1n+n^{2} +1n>12 +1n>16 +1n>24 +1n>4 +1n>48 +1n>6\times8 +1n\ge10 +1n\ge500 +1n^5+\frac{12n^2}{5} +1n^6 +1n^7 +1n^{3}+-2n^{2} +1n^{5} +1n^{7} +1p+1 +1p+19.48\le39 +1p+2 +1p+3 +1p-0+3 +1p<10 +1p<5 +1p<6 +1p\ge5 +1p\le10.16 +1p\le23.97 +1p\left(18qr-5st\right) +1p\left(8qr-3st\right) +1p^2 +1p^4+-1p^{10} +1p^5 +1p^6+6p^5q+15p^4q^2+20p^3q^3+15p^2q^4+6pq^5+1q^6 +1p^{42} +1p^{45} +1r+r^2 +1rs +1sr +1v^2-7v-2v+16 +1v^3+3v^2\times\left(\frac{1}{3}\right)+3v^1\times\frac{1}{9}+\frac{1}{27} +1v^3+3v^2\times\left(\frac{1}{3}\right)+3v^1\times\left(\frac{1}{3}\right)^2+\left(\frac{1}{3}\right)^3 +1w+w^{2} +1x +1x < -1 +1x < -9 +1x < 3 +1x < 686 +1x < 7 +1x < 9 +1x > -1 +1x > -2 +1x > -3 +1x > 1 +1x > 14 +1x > 20 +1x > 30 +1x > 36 +1x > 4 +1x+1y +1x+1y+7 +1x+2\ge6 +1x+2y +1x+3>10 +1x+3y +1x+4y +1x+6+11>15 +1x+6+y +1x+6>12 +1x+6>4 +1x+8>9 +1x+9\ge18 +1x-12x<0 +1x-15+15\le -15+15 +1x-15\le -15 +1x-280<2184 +1x-4\le -4 +1x-4x +1x-5+5\le -5+5 +1x-5\le -5 +1x-99<2090 +1x2<4x2 +1x<-1 +1x<-12 +1x<-14 +1x<-2 +1x<-20 +1x<-4 +1x<-6 +1x<-7 +1x<-8 +1x<-9 +1x<0 +1x<1 +1x<16 +1x<2 +1x<2189 +1x<2464 +1x<3 +1x<4 +1x<6 +1x<7 +1x<8 +1x<9 +1x>-0.\overline{2} +1x>-1 +1x>-2 +1x>-25 +1x>-3 +1x>-42 +1x>-5 +1x>-6 +1x>-7 +1x>-9 +1x>-\frac{12}{2} +1x>-\frac{2}{9} +1x>0 +1x>0.8 +1x>1 +1x>10 +1x>14 +1x>15 +1x>180 +1x>2 +1x>21 +1x>3 +1x>4 +1x>400 +1x>45 +1x>5 +1x>6 +1x>7 +1x>72 +1x>9 +1x>\frac{2}{-9} +1x>y +1x\div 1 > 4\div 1 +1x\ge -7 +1x\ge -7\div 7 +1x\ge 36 +1x\ge 4 +1x\ge 8-4 +1x\ge-1 +1x\ge-11 +1x\ge-15 +1x\ge-2 +1x\ge-3 +1x\ge-5 +1x\ge-6 +1x\ge-7 +1x\ge-9 +1x\ge0 +1x\ge1 +1x\ge1.5 +1x\ge10 +1x\ge11 +1x\ge12 +1x\ge15 +1x\ge2 +1x\ge2\times6 +1x\ge3 +1x\ge3,-1x\ge3 +1x\ge4 +1x\ge5 +1x\ge6 +1x\ge7 +1x\ge8 +1x\ge9 +1x\ge9,1x\le-9 +1x\ge\frac{1}{2} +1x\le -38 +1x\le -5 +1x\le 0 +1x\le 1 +1x\le 3 +1x\le 5 +1x\le-18 +1x\le-2 +1x\le-3 +1x\le-4.5 +1x\le-6 +1x\le-7 +1x\le-9 +1x\le0 +1x\le1 +1x\le10 +1x\le11 +1x\le12 +1x\le13 +1x\le18 +1x\le2 +1x\le3 +1x\le4 +1x\le42 +1x\le4x-4x +1x\le5 +1x\le6 +1x\le7 +1x\le8 +1x\le\frac{3}{8} +1x\left(27-x\right) +1x^2+13x-5 +1x^5 +1xy +1y+1x +1y+1x+7 +1y+32 +1y+41 +1y+4x +1y+77 +1y+y^{2} +1y-1 +1y>2 +1y>3 +1y>5 +1y>6 +1y>7 +1y>9 +1y\ge7 +1y\le-\frac{1.80}{1.35}x+\frac{10.80}{1.35} +1y\le-\frac{4}{3}x+8 +1y\le4 +1y\le5 +1y\le6 +1y\le9 +1y^4+14y^3 +1y^4+18y^3 +1y^4-54y^3+72y^3 +1y^7+7y^6\times\left(-3\right)+21y^5\times9+35y^4\times\left(-27\right)+35y^3\times81+{7 \choose 5}y^2\times\left(-243\right)+7y^1\times729+1y^0\times\left(-2187\right) +2 +2 + 16 x < 35 +2 + 19 x < 36 +2 + 19 x < 6 +2 + 20 x + 9 +2 + 21 x < 10 +2 + 21 x < 45 +2 + 25 x < 64 +2 + 29 x < 20 +2 + 33 x < 24 +2 + 55 x < 45 +2 + 64 x < 72 +2 + 1 > - 4 + 1 +2 + 10 < 10 x - 6 x +2 + 10 < 11 x - 8 x +2 + 10 < 9 x - 6 x +2 + 13 < 7 x - 4 x +2 + 13 < 9 x - 6 x +2 + 18 < 8 x - 4 x +2 + 2 < 4 + 2 +2 + 2 < 5 + 2 +2 + 2 > - 1 + 2 +2 + 2 > - 2 + 2 +2 + 2 > - 3 + 2 +2 + 28 < 9 x - 3 x +2 + 3 +2 + 3 < 4 + 3 +2 + 3 < 5 + 3 +2 + 3 < 6 + 3 +2 + 3 < 8 + 3 +2 + 3 > - 1 + 3 +2 + 3 > - 2 + 3 +2 + 3 > - 3 + 3 +2 + 3 \leq x - 3 + 3 +2 + 4 < 11 x - 8 x +2 + 4 < 11 x - 9 x +2 + 4 < 6 x - 4 x +2 + 4 < 9 x - 7 x +2 + 4 < 4 + 4 +2 + 4 < 6 + 4 +2 + 4 < 8 + 4 +2 + 4 > - 1 + 4 +2 + 4 > - 2 + 4 +2 + 4 > - 3 + 4 +2 + 4 \leq x - 4 + 4 +2 + 5 < 4 + 5 +2 + 5 < 5 + 5 +2 + 5 < 6 + 5 +2 + 5 < 7 + 5 +2 + 5 > - 1 + 5 +2 + 5 > - 2 + 5 +2 + 5 > - 3 + 5 +2 + 5 \leq x - 5 + 5 +2 + 6 < 10 x - 8 x +2 + 6 < 11 x - 9 x +2 + 6 < 8 x - 6 x +2 + 6 < 4 + 6 +2 + 6 < 5 + 6 +2 + 6 < 6 + 6 +2 + 6 > - 1 + 6 +2 + 6 > - 2 + 6 +2 + 6 > - 3 + 6 +2 + 6 \leq x - 6 + 6 +2 + 7 < 11 x - 8 x +2 + 7 < 7 x - 4 x +2 + 7 \leq x - 7 + 7 +2 + 8 < 10 x - 8 x +2 + 8 < 11 x - 6 x +2 + 8 < 7 x - 5 x +2 + 8 \leq x - 8 + 8 +2 + 9 < 6 + 9 +2 + 9 \leq x - 9 + 9 +2 + \frac{8^{2}}{2} - \frac{2^{2}}{2} +2 + \int_{2}^{8} x dx +2 + \left[\frac{x^{2}}{2}\right]_{2}^{8} +2 + x \geq 4 +2 + x \geq 5 +2 + x \geq 8 +2 + x \geq 9 +2 - 3 x < 20 +2 - 3 x \leq - 10 +2 - 3 x \leq 20 +2 - 5 x \leq 12 +2 - 9 x < 20 +2 - \frac{1}{2} x - 2 > 3 - 2 +2 - \frac{1}{2} x - 2 > 4 - 2 +2 - \frac{1}{2} x - 2 > 5 - 2 +2 - \frac{1}{2} x - 2 > 6 - 2 +2 - \frac{1}{2} x - 2 > 7 - 2 +2 - \frac{1}{2} x - 2 > 8 - 2 +2 - \frac{1}{2} x - 2 > 9 - 2 +2 - 1 < 4 - 1 +2 - 1 < 5 - 1 +2 - 1 < 8 - 1 +2 - 1 > y + 1 - 1 +2 - 1 \leq 1 - x - 1 +2 - 18 > 30 x - 5 x +2 - 2 < 6 - 2 +2 - 21 > 21 x - 3 x +2 - 25 > 20 x - 7 x +2 - 28 > 56 x - 7 x +2 - 3 - 7 +2 - 3 < 5 - 3 +2 - 32 > 40 x - 7 x +2 - 35 > 15 x - 2 x +2 - 36 > 18 x - 7 x +2 - 36 > 32 x - 5 x +2 - 4 < 4 - 4 +2 - 4 < 6 - 4 +2 - 4 > - 4 - 4 +2 - 45 > 35 x - 3 x +2 - 48 > 24 x - 7 x +2 - 49 > 56 x - 2 x +2 - 5 < 5 - 5 +2 - 5 < 9 - 5 +2 - 6 < 4 - 6 +2 - 6 < 5 - 6 +2 - 6 < 6 - 6 +2 - 6 < 8 - 6 +2 - 6 > - 4 - 6 +2 - 63 > 21 x - 3 x +2 - 8 < 5 - 8 +2 - 82 < 82 - 32 t - 82 < 34 - 82 +2 - 82 < 82 - 32 t - 82 < 66 - 82 +2 - 9 < 4 - 9 +2 - 9 < 9 - 9 +2 - \frac{x}{2} + \frac{x}{2} \geq 0 + \frac{x}{2} +2 - \frac{x}{2} \geq 1 +2 - \frac{x}{2} \geq 3 +2 - \frac{x}{3} + \frac{x}{3} \geq 0 + \frac{x}{3} +2 - \frac{x}{3} \geq 1 +2 - \frac{x}{3} \geq 3 +2 - \frac{x}{3} \geq 4 +2 - \frac{x}{3} \geq 5 +2 - \frac{x}{3} \geq 6 +2 - \frac{x}{3} \geq 7 +2 - \frac{x}{3} \geq 8 +2 - \frac{x}{3} \geq 9 +2 - \frac{x}{4} + \frac{x}{4} \geq 0 + \frac{x}{4} +2 - \frac{x}{4} \geq 9 +2 - \frac{x}{5} \geq 5 +2 - \frac{x}{5} \geq 7 +2 - \frac{x}{5} \geq 9 +2 - x - 2 \leq - 1 - 2 +2 - x - 2 \leq - 3 - 2 +2 - x - 2 \leq - 4 - 2 +2 - x - 2 \leq - 5 - 2 +2 - x - 2 \leq - 6 - 2 +2 - x - 2 \leq - 7 - 2 +2 - x - 2 \leq - 8 - 2 +2 - x - 2 \leq - 9 - 2 +2 - x > 0 +2 - x \geq 10 +2 - x \geq 4 +2 - x \geq 5 +2 - x \geq 6 +2 - x \geq 7 +2 - x \geq 8 +2 - x \geq 9 +2 < 10 x - 5 +2 < 10 x - 7 +2 < 2 x +2 < 2 x - 2 +2 < 2 x - 4 +2 < 2 x - 6 +2 < 2 x - 8 +2 < 3 x - 13 +2 < 3 x - 4 +2 < 4 x - 10 +2 < 4 x - 14 +2 < 4 x - 18 +2 < 5 x - 18 +2 < 5 x - 4 +2 < 5 x - 5 +2 < 5 x - 6 +2 < 5 x - 8 +2 < 5 x - 9 +2 < 6 x - 3 +2 < 6 x - 9 +2 < 7 x - 3 +2 < 7 x - 33 +2 < 7 x - 4 +2 < 7 x - 6 +2 < 7 x - 7 +2 < 8 x - 3 +2 < 9 x - 3 +2 < 9 x - 5 +2 < 9 x - 9 +2 < -20x+15 +2 < -31x+20 +2 < 10 +2 < 12 +2 < 14 +2 < 16 +2 < 18 +2 < 18x-2 +2 < 22-8t < 10 +2 < 2x +2 < 2x+10 +2 < 2x-8 +2 < 3 +2 < 3x +2 < 4 +2 < 5 +2 < 6 +2 < 6x-16 +2 < 7 +2 < 8 +2 < 82 - 32 t < 34 +2 < 82 - 32 t < 66 +2 < 82-32t < 66 +2 < 9 +2 < \frac{x - 2}{3} +2 < \frac{x - 2}{5} +2 < \frac{x - 3}{2} +2 < \frac{x - 3}{4} +2 < \frac{x - 3}{8} +2 < \frac{x - 4}{3} +2 < \frac{x - 4}{5} +2 < \frac{x - 6}{7} +2 < \frac{x - 7}{2} +2 < \frac{x - 8}{3} +2 < \frac{x - 8}{5} +2 < \frac{x - 8}{7} +2 < \frac{x}{2} - 5 +2 < \frac{x}{3} - 3 +2 < \frac{x}{3} - 4 +2 < \frac{x}{3} - 5 +2 < \frac{x}{3} - 6 +2 < \frac{x}{4} - 3 +2 < \frac{x}{4} - 4 +2 < \frac{x}{4} - 6 +2 < \frac{x}{5} - 2 +2 < \frac{x}{5} - 5 +2 < \frac{x}{9} - 3 +2 < \frac{x}{9} - 4 +2 < \frac{x}{9} - 5 +2 < \frac{x}{9} - 6 +2 < k +2 < x +2 < x + 1 +2 < x + 4 +2 < x + 7 +2 < x - 3 +2 < x < 10 +2 < x < 11 +2 < x < 12 +2 < x < 3 +2 < x < 4 +2 < x < 5 +2 < x < 6 +2 < x < 7 +2 < x < 8 +2 < x < 9 +2 < x \leq \frac{10}{3} +2 < x \leq \frac{8}{3} +2 > - 12 +2 > - 2 +2 > - 5 +2 > 2 x +2 > 3 x + 5 +2 > -1 +2 > -10 +2 > -11 +2 > -12 +2 > -14 +2 > -15 +2 > -16 +2 > -2 +2 > -3 +2 > -4 +2 > -5 +2 > -6 +2 > -7 +2 > -8 +2 > -9 +2 > 0 +2 > 1 +2 > 2x +2 > 4p-18 +2 > \frac{1}{10} +2 > \frac{1}{5} +2 > \frac{1}{8} +2 > \frac{1}{9} +2 > \frac{2}{5} +2 > \frac{2}{9} +2 > \frac{3}{10} +2 > \frac{3}{5} +2 > \frac{4}{9} +2 > \frac{5}{8} +2 > \frac{5}{9} +2 > \frac{7}{10} +2 > \frac{7}{8} +2 > \frac{7}{9} +2 > x +2 > x - 2 +2 > x - 4 +2 > y +2 N + 41.04 \leq 82.62 +2 N + 43.30 \leq 72.34 +2 VW +2 \geq 2 x +2 \geq B +2 \geq N +2 \geq \frac{x}{2} +2 \geq \frac{x}{3} +2 \geq \frac{x}{4} +2 \geq x +2 \geq x + 5 +2 \left( - 2 \right) > 4 \left( - 2 \right) +2 \left( - 4 \right) > 3 \left( - 4 \right) +2 \left( - 5 \right) > 7 \left( - 5 \right) +2 \left( 125 m^{3} - 64 n^{3}\right) +2 \left( 2 x^{3} + 4 x^{2} - 7 x - 3\right) +2 \left( 5 m - 4 n\right) \left(\left( 5 m\right)^{2} + 5 m \times 4 n + \left( 4 n\right)^{2}\right) +2 \left(n + 1\right) \times 2 \left(n - 1\right) +2 \left(n + 2\right) \times 2 \left(n - 2\right) +2 \left(t^{2} - 9\right) +2 \left(x + y\right) \leq 20 +2 \left(x + y\right) \leq 22 +2 \left(x + y\right) \leq 24 +2 \left(x + y\right) \leq 26 +2 \leq - x +2 \leq k +2 \leq p +2 \leq x +2 \leq x + 4 +2 \leq x - 1 +2 \leq x \leq 10 +2 \leq x \leq 12 +2 \leq x \leq 14 +2 \leq x \leq 16 +2 \leq x \leq 3 +2 \leq x \leq 4 +2 \leq x \leq 5 +2 \leq x \leq 6 +2 \leq x \leq 7 +2 \leq x \leq 8 +2 \leq x \leq 9 +2 \leq y \leq 4 +2 \leq y \leq 5 +2 \leq y \leq 6 +2 \leq y \leq 7 +2 \leq y \leq 8 +2 \leq y \leq 9 +2 \pi L \left(R + r\right) + 2 \pi \left(R^{2} - r^{2}\right) +2 \pi R L + 2 \pi r L + 2 \left( \pi R^{2} - \pi r^{2}\right) +2 \pi \left(R + r\right) L + 2 \pi \left(R + r\right) \left(R - r\right) +2 \times 13.56 +2 \times 15.3 + \frac{134}{360} \times 2 \pi \times 15.3 +2 \times 2 > - 5 \times 2 +2 \times 2 \geq x +2 \times 2 x + 2 \times 1 < 2 \times 3 +2 \times 2 x + 2 \times 1 \geq - 3 \times 3 x + 3 \times 4 +2 \times 2 x + 2 \times 1 \geq - 3 \times 4 x + 3 \times 3 +2 \times 2 x + 2 \times 2 \geq - 3 \times 5 x + 3 \times 3 +2 \times 2 x + 2 \times 2 \geq - 5 \times 3 x + 5 \times 2 +2 \times 2 x + 2 \times 2 \geq - 5 \times 5 x + 5 \times 2 +2 \times 2 x + 2 \times 3 \geq - 5 \times 3 x + 5 \times 3 +2 \times 2 x + 2 \times 4 \geq - 3 \times 5 x + 3 \times 4 +2 \times 3 < 8 \times 3 +2 \times 3 x + 2 \times 1 < - 3 \times 2 x + 3 \times 2 + 5 x +2 \times 3 x + 2 \times 1 < 2 \times 7 +2 \times 3 x + 2 \times 2 < - 3 \times 2 x + 3 \times 2 + 5 x +2 \times 3 x + 2 \times 2 < - 5 \times 2 x + 5 + 4 x +2 \times 3 x + 2 \times 2 \geq - 3 \times 4 x + 3 \times 5 +2 \times 3 x + 2 \times 4 \geq - 3 \times 3 x + 3 \times 4 +2 \times 3 x + 2 \times 5 < - 3 \times 5 x + 3 \times 4 - 2 x +2 \times 4 x + 2 \times 2 < - 5 \times 2 x + 5 \times 5 + 2 x +2 \times 4 x + 2 \times 4 < - 4 \times 4 x + 4 \times 4 + 5 x +2 \times 4 x + 2 \times 4 < - 5 \times 4 x + 5 \times 2 - 3 x +2 \times 5 < 4 \times 5 +2 \times 5 > - 3 \times 5 +2 \times 5 x + 2 \times 5 < - 3 \times 5 x + 3 \times 4 - 4 x +2 \times 7 x +2 \times 7 x - 2 \times 10 \leq 13 +2 \times \left( - 2 x + 4\right) < 2 \times 3 +2 \times \left( - 2 x + 7\right) < 2 \times 4 +2 \times \left( - 2 \right) < - 3 \times \left( - 2 \right) +2 \times \left( - 2 \right) x + 2 \times 6 < 2 \times 9 +2 \times \left( - 5 \right) < - 7 \times \left( - 5 \right) +2 \times \left( 2 x + 4\right) < 2 \times 1 +2 \times \left( 3 x + 3\right) < 2 \times 9 +2 \times \left( 3 x + 4\right) < 2 \times 7 +2 \times \left( 3 x + 5\right) < 2 \times 4 +2 \times \left( 3 x + 8\right) < 2 \times 4 +2 m \left(m + 5\right) - 9 \left(m + 5\right) - \left( m \left(m - 1\right) - 4 \left(m - 1\right)\right) +2 m \left(m + 9\right) - 6 \left(m + 9\right) - \left( m \left(m - 4\right) - 1 \left(m - 4\right)\right) +2 m^{2} + 8 m - 3 m - 12 - \left(m^{2} - 4 m - 3 m + 12\right) +2 n \geq 1000 +2 n \geq 2000 +2 n \geq 4000 +2 n \geq 5000 +2 n \geq 6000 +2 p + 11 < 15 +2 p + 11 < 27 +2 p + 12 < 26 +2 p + 2 < 12 +2 p + 3 < 15 +2 p + 3 < 19 +2 p - 10 < 0 +2 p - 12 < 4 +2 p - 12 < 6 +2 p - 2 < 10 +2 p - 2 < 12 +2 p - 2 < 8 +2 p - 3 < 15 +2 p - 3 < 5 +2 p - 5 < 1 +2 p - 5 < 11 +2 p - 5 < 7 +2 p - 6 < - 2 +2 p - 6 < 14 +2 p - 8 < 4 +2 p - 8 < 8 +2 p < 10 +2 p < 16 +2 p < 18 +2 p < 2 + 8 +2 p < 27 - 11 +2 p < 6 + 12 +2 w + 15.50 \geq 50.00 +2 w + 25.10 \geq 40.00 +2 w + 25.50 \geq 40.00 +2 w \geq 50.00 - 15.50 +2 x + 3 \left(x + 7\right) < - 4 +2 x + 3 y > 102 +2 x + 3 y > 108 +2 x + 3 y > 114 +2 x + 3 y > 120 +2 x + 3 y > 84 +2 x + 3 y > 90 +2 x + 3 y > 96 +2 x + 1 + 4 < 7 + 4 +2 x + 1 + 8 < 5 + 8 +2 x + 1 - 2 < 5 - 2 +2 x + 1 \geq 7 +2 x + 10 - 10 > 2 - 10 +2 x + 10 - 10 \leq 4 - 10 +2 x + 10 > - 8 +2 x + 10 \leq 4 +2 x + 12 - 12 \geq 14 - 12 +2 x + 18 - 18 < 2 - 18 +2 x + 18 - 18 > 18 - 18 +2 x + 19 + 7 x - 20 + 7 x + 29 + 8 x - 16 +2 x + 2 + 3 < 9 + 3 +2 x + 2 - 2 > 12 - 2 +2 x + 2 - 2 > 20 - 2 +2 x + 2 > - 10 +2 x + 2 > 4 +2 x + 2 \geq 10 +2 x + 2 \geq 20 +2 x + 20 - 20 > 12 - 20 +2 x + 20 - 20 > 4 - 20 +2 x + 3 + 9 < 2 + 9 +2 x + 3 \geq - 9 \text{ and } 2 x + 3 \leq 9 +2 x + 3 \geq 11 +2 x + 3 \geq 9 +2 x + 4 > 0 +2 x + 4 \geq 10 +2 x + 4 \geq 12 +2 x + 5 + 7 < 9 + 7 +2 x + 5 - 1 < 4 - 1 +2 x + 5 \geq 13 +2 x + 5 \geq 17 +2 x + 5 \geq 19 +2 x + 6 + 8 < 1 + 8 +2 x + 6 + 9 < 9 + 9 +2 x + 6 - 4 < 4 - 4 +2 x + 6 - 6 > 4 - 6 +2 x + 6 \geq 22 +2 x + 8 - 6 < 4 - 6 +2 x + 8 - 8 \geq 2 - 8 +2 x + 8 \geq 24 +2 x + 9 \geq - 7 \text{ and } 2 x + 9 \leq 7 +2 x + 9 \geq 19 +2 x + 9 \geq 21 +2 x - 2 x \leq 3 x - 1 - 2 x +2 x - 4 \left( 14 x\right) +2 x - 56 x +2 x - 10 + 10 < - 0.2 + 10 +2 x - 10 + 10 < - 0.5 + 10 +2 x - 10 + 10 \leq - 2 + 10 +2 x - 11 + 11 > 0.3 + 11 +2 x - 14 + 14 < - 0.4 + 14 +2 x - 14 + 14 > 1.8 + 14 +2 x - 16 + 16 < - 1.4 + 16 +2 x - 16 + 16 > 1.4 + 16 +2 x - 17 + 17 < - 1.5 + 17 +2 x - 17 + 17 < - 1.7 + 17 +2 x - 17 + 17 > 1.3 + 17 +2 x - 18 + 18 < - 1.6 + 18 +2 x - 18 + 18 < - 1.7 + 18 +2 x - 18 + 18 > 1.6 + 18 +2 x - 18 + 18 \leq 2 + 18 +2 x - 19 + 19 > 0.2 + 19 +2 x - 2 + 2 \geq - 4 + 2 +2 x - 3 + 3 < - 1.4 + 3 +2 x - 3 < - 3 +2 x - 4 + 4 < - 1.6 + 4 +2 x - 5 + 5 < - 1.5 + 5 +2 x - 6 + 6 < - 1.8 + 6 +2 x - 6 + 6 \geq 20 + 6 +2 x - 6 > 6 +2 x - 8 + 8 < 4 + 8 +2 x - 9 + 9 > 1.2 + 9 +2 x < 0 +2 x < 10 - 10 +2 x < 11.4 +2 x < 12.8 +2 x < 13.4 +2 x < 14.2 +2 x < 16.3 +2 x < 2.4 +2 x < 3.1 +2 x < 6.5 +2 x < 6.7 +2 x < 9.8 +2 x > - 18 +2 x > - 2 +2 x > - 20 +2 x > - 24 +2 x > - 4 +2 x > - 48 +2 x > - 50 +2 x > - 6 +2 x > - 8 +2 x > 0 +2 x > 108 +2 x > 18 +2 x > 19.6 +2 x > 24 +2 x > 6.5 +2 x > 7.2 +2 x > 8 +2 x > 9.2 +2 x \geq - 12 \text{ and } 2 x \leq 6 +2 x \geq - 16 \text{ and } 2 x \leq - 2 +2 x \geq - 2 +2 x \geq - 4 +2 x \geq 0 \times 3 +2 x \geq 12 +2 x \geq 14 +2 x \geq 19 - 5 +2 x \geq 2 - 4 +2 x \geq 26 +2 x \geq 8 + 6 +2 x \leq - 50 +2 x \leq - 6 +2 x \leq 0 +2 x \leq 1 - 5 +2 x \leq 10 +2 x \leq 20 +2 x \leq 26 +2 x \leq 4 +2 x \leq 6 +2 x \leq 8 +2 y \leq 24 - 2 x +2 y^{8 + 7 + 6} \times 4 \times 6 +2% +2+-1x\ge7 +2+-8<-5+2 +2+-8<2+-6 +2+10<2x-10+10 +2+10<7+12 +2+10>2x-10+10 +2+10y^2+6y +2+13x<36 +2+15y^2-36y +2+15y^2-56y +2+1<3x +2+1<4+1 +2+1\le3x +2+2 < 18x-2+2 +2+2-\frac{x}{3}\ge9+2 +2+2-x\le-1+2 +2+2-x\le-3+2 +2+28<6x-28+28 +2+28<9x-3x +2+2<11x+7x +2+2<18x-2+2 +2+2<2x-2+2 +2+2<4+2 +2+2<5+2 +2+2<6+2 +2+2>-1+2 +2+2>2x-2+2 +2+2>3 +2+2\ge3 +2+2p<8 +2+2x>16 +2+2x\ge16 +2+2y^2+7y^2+49y +2+36y+10y^2 +2+3<2+6 +2+3<5+3 +2+3<6+5 +2+3>-1 +2+3>-1+2 +2+3>-2+3 +2+3>-3+3 +2+3\le x-3+3 +2+3k+1 +2+3k+3 +2+3p<14 +2+3p<20 +2+3x-4x\le4x-4x +2+3x\ge26 +2+3x\le4x +2+3x\le8 +2+4 < 3+4 +2+4 < 5+4 +2+4 > -3+4 +2+4 > -5+4 +2+48x+10 +2+4<2x-4+4 +2+4<6+4 +2+4<8+2 +2+4>-1+4 +2+4>-2+4 +2+4>-8+4 +2+4>-8-4 +2+4>2+2 +2+4>\frac{x-4}{5}+4 +2+4p<22 +2+4p<26 +2+4p<34 +2+4p<38 +2+4y^2+36y+6y^2 +2+5 < 3+5 +2+5<4+5 +2+5<6+5 +2+5<8+2 +2+5>x +2+5\le x-5+5 +2+5b +2+5p<22 +2+5p<32 +2+5y^2+25y+3y^2 +2+6 < 5+6 +2+6<4x-6+6 +2+6<\frac{x}{3}-6+6 +2+6<\left(\frac{x}{8}-6\right)+6 +2+6>-1+6 +2+6y^2-36y+9y^2 +2+7 > -4+7 +2+7<5+7 +2+7\le x-7+7 +2+7x +2+8<9+10 +2+8<9+8 +2+8>4+2 +2+8>6+2 +2+8\le x +2+8\le x-8+8 +2+8x\le9x +2+8y^2+25y +2+8y^2-56y+7y^2 +2+9<11+9 +2+9<5+9 +2+9<5x-9+9 +2+9<9+9 +2+95+2 +2+9y^2+49y +2+X +2+\int_2^8xdx +2+\left(-10\right)<-7+2 +2+\left(-3x+6\right)<2+2 +2+\left(-3x+6\right)<4 +2+\left|x\right|\ge10 +2+\left|x\right|\ge8 +2+\sqrt{k}-\sqrt{k} +2+m +2+p +2+p+3<7 +2+x < 10 +2+x+9\ge13 +2+x-2\ge 3-2 +2+x-2\le2-2 +2+x<0 +2+x>11 +2+x>2 +2+x>3 +2+x>4 +2+x>5 +2+x\ge2 +2+x\ge3 +2+x\ge4 +2+x\ge5 +2+x\ge6 +2+x\ge7 +2+x\ge8 +2+x\ge9 +2+x\le -9 +2+x\le 10 +2+x\le2 +2+x\le3 +2+x\le4 +2,10 +2,10,110 +2,10,110,22 +2,10,22,110 +2,12 +2,20 +2,27 +2,3,6,9,54,18,27 +2,3,6,9,54,18,27,1 +2,4,6,7 +2,4,6,8,10 +2,42 +2,6 +2,6,10,30 +2,6,14,42 +2,6,7,21 +2,8,9,X\le9,X\ge2 +2-0.5x>7 +2-1 < 3-1 +2-10>8x+10-10 +2-11 +2-11x < -20 +2-12 +2-12<2x +2-12<2x+12-12 +2-13 +2-14<2x +2-14\ge 2x+14-14 +2-18x<-2 +2-1<8-1 +2-1y+1-1 +2-1\le8-1 +2-2+\left|x\right|\ge4-2 +2-2+\left|x\right|\ge9-2 +2-2+x<5-2 +2-2+x\ge2-2 +2-2+x\ge7-2 +2-2+x\le2-2 +2-2-18x<-2-2 +2-2-30x < -1-2 +2-2-3x<20-2 +2-2-3x\le20-2 +2-2-\frac{1}{2}x>3-2 +2-2-\frac{1}{2}x>7-2 +2-2-\frac{x}{3}\ge9-2 +2-2-x\le-1-2 +2-2-x\le-3-2 +2-2-x\le-9-2 +2-20 < -31x+20-20 +2-2<2x-2-2 +2-2<6-2 +2-2x+2x<3x-9+2x +2-2x<4x-3 +2-2x<8 +2-30x < -1 +2-3<6-3 +2-3x<20 +2-3x<2x-4 +2-3x\le-10 +2-3x\le20 +2-4 < 5-4 +2-45>45-45+33x +2-48>17x +2-48>24x-7x +2-49>56x-2x +2-4<2x +2-4<7-4 +2-42x+4-4 +2-4x<17x-2 +2-4x<3x-3 +2-50<-32t<-16 +2-5<5-5 +2-5x-5x<5x-7-5x +2-5x<-4 +2-5x<-5 +2-5x<-6 +2-5x<-7 +2-5x<5x-7 +2-5x\le12 +2-6<2x +2-6<2x+6-6 +2-6<4-6 +2-6<5-6 +2-6>4x +2-6>\left(4x\right) +2-6x<-3 +2-6x<-9 +2-7 < 9-7 +2-7<-4+2 +2-7x < 11x-2 +2-7x+7x < 11x+7x-2 +2-7x+7x<11x-2+7x +2-7x-11x<11x-11x-2 +2-7x<-3 +2-7x<11x-2 +2-7x<6x-19 +2-8 < 5-8 +2-82<82-32t-82<34-82 +2-82<82-32t-82<66-82 +2-8<2x+8-8 +2-8<6x+8-8 +2-8>6x +2-8>\frac{1}{2}x +2-8x<6x-15 +2-9 < 3-9 +2-9x<-5 +2-9x<-6 +2-9x<20 +2-\frac{1}{2}x-2>3-2 +2-\frac{1}{2}x-2>5-2 +2-\frac{1}{2}x-2>8-2 +2-\frac{1}{2}x-2>9-2 +2-\frac{1}{2}x>4 +2-\frac{1}{2}x>5 +2-\frac{1}{2}x>6 +2-\frac{1}{2}x>7 +2-\frac{2x}{3}\ge6 +2-\frac{x}{2}\ge1 +2-\frac{x}{3}>9 +2-\frac{x}{3}\ge0 +2-\frac{x}{3}\ge1 +2-\frac{x}{3}\ge4 +2-\frac{x}{3}\ge5 +2-\frac{x}{3}\ge6 +2-\frac{x}{3}\ge8 +2-\frac{x}{3}\ge9 +2-\frac{x}{4}\ge7 +2-\sqrt{10}\ge x\text{ or }2+\sqrt{10}\le x +2-k<0 +2-n<5 +2-n\le5 +2-n\le9 +2-x+2\le-1+2 +2-x+2\le1 +2-x-2\le-1-2 +2-x-2\le-3-2 +2-x-2\le-6-2 +2-x-2\le-7-2 +2-x-\frac{3\left(x-2\right)}{5}\le9 +2-x-\frac{3x-6}{5}\le9 +2-x-\frac{3x-9}{5}\le12 +2-x>0 +2-x\ge0 +2-x\ge4 +2-x\ge6 +2-x\ge7 +2-x\ge8 +2-x\ge8,x\ge6 +2-x\ge9 +2-x\le-6 +2-x\le-7 +2-x\le-8 +2-x^2-x\ge0 +2.005\times10^7 +2.016 +2.02 +2.0409 \geq B +2.050\times10^3 +2.05224\times10^5 +2.05\times10^3 +2.0701 \geq B +2.085 +2.09 +2.10 +2.14\times10^9 +2.16>1.5 +2.176782336\times 10^{9} +2.1836>1.5 +2.18751.5 +2.1>1.6 +2.1>b +2.1>x,x>2.7 +2.1\overline {66} > x +2.1\overline{6}>1.5 +2.1x +2.20 +2.20\ge x>-1 +2.20x+1.65y\le13.2 +2.20x+1.65y\le13.20 +2.20y\le-1.65x+13.20 +2.20y\le13.20-1.65x +2.21\times10^5 +2.22\times10^x +2.23525\times10^7 +2.23\times10^5 +2.24472\times10^5 +2.24\times10^5 +2.25 > x +2.251.25 +2.25>1.5 +2.25>1.75 +2.25>c +2.25>k +2.25>x +2.25>y +2.25\ge k +2.25\ge x' +2.25\ge x>-0.25 +2.25\ge x>-0.75 +2.25\ge x>-1.25 +2.25\ge x>-1.75 +2.25\ge x>-\frac{1}{4} +2.25\ge x\text{ and } x>-0.75 +2.25\ge x\text{ and } x>-1.75 +2.25\ge x\text{ and }2-4x<7 +2.25\le k +2.25x+1.35y<13.50 +2.25x+1.35y\le13.5 +2.25x+1.35y\le13.50 +2.25x+1.50y\le13.5 +2.25x+1.50y\le13.50 +2.25x+1.50y\le9 +2.25x+1.50y\le9.00 +2.25x+1.5y\le13.5 +2.25x+1.5y\le9 +2.25y\le-1.50x+13.50 +2.25y\le-1.5x+13.5 +2.25y\le13.50-1.35x +2.25y\le13.50-1.50x +2.267\times 10^{7} +2.291\times10^7 +2.2<3 +2.21.4 +2.2>1.6 +2.2>1.8 +2.2>2 +2.2\ge B +2.2\ge x > -0.6 +2.2\ge x>-0.2 +2.2\ge x>-0.6 +2.2\ge x>-1 +2.2\ge x>-\frac{1}{5} +2.2\ge x\text{ and } x>-0.2 +2.2\ge x\text{ and } x>-0.6 +2.2\ge\frac{-5x}{-5}>-0.6 +2.2\ge\frac{-5x}{-5}>\frac{3}{-5} +2.2\le x\le6.2 +2.2x +2.2x+1.65y\le13.2 +2.3-10.2i +2.3-5x+2x^2 +2.33 +2.33>1.6667 +2.34\ge B +2.35 +2.3696 \geq B +2.385443281\times 10^{9} +2.39 +2.3>1 +2.3>1.3 +2.3>1.6 +2.3>2.2 +2.3>3 +2.3>x,x>2.5 +2.3\ge B +2.3\times10^3 +2.3a +2.4 +2.4-17.3x+6.3x^2 +2.400\times10^8 +2.40>1.6 +2.4407 \geq B +2.44755\times10^5 +2.45 < x < 2.55 +2.450.625 +2.4>1.6 +2.4>1.8 +2.4>2 +2.4>x +2.4\ge k>0.8 +2.4\ge x > -0.4 +2.4\ge x>-0.4 +2.4\ge x>-0.8 +2.4\ge x>-\frac{2}{5} +2.4\times10^8 +2.4v^2+23v+1250 +2.4w +2.4y +2.5 < x +2.5 > t > 0.5 +2.5 > t > 1.5 +2.5 > t > \frac{1}{2} +2.5 \geq x + 5 +2.5 \geq x + 6 +2.5 \geq x + 7 +2.51+28.30B\le78.00 +2.52\times10^5 +2.54+20.5B\le77 +2.54+24.85B\le63 +2.55 +2.555\times10^7 +2.56+15.75B\le64.00 +2.56+15.75x\le64.00 +2.570\times10^{tf}hv +2.5846 \geq B +2.590.6 +2.5>0.66 +2.5>0.666666666666666666666 +2.5>0.\overline{6} +2.5>1 +2.5>1.5 +2.5>1.6 +2.5>1.75 +2.5>1t>1.5 +2.5>2 +2.5>5x +2.5>r>0.06 +2.5>t>0.5 +2.5>t>1.5 +2.5>t>\frac{1}{2} +2.5>t\text{ and } t>\frac{1}{2} +2.5>x>0.8 +2.5>x>1.5 +2.5\ge x > -0.5 +2.5\ge x > -1.5 +2.5\ge x > \frac{2}{-4} +2.5\ge x+6 +2.5\ge x>-0.5 +2.5\ge x>-1 +2.5\ge x>-1.5 +2.5\ge x>-\frac{1}{2} +2.5\ge x>\frac{1}{-2} +2.5\ge x>\frac{3}{-2} +2.5\ge2 +2.5\ge\frac{4x}{4}>-0.5 +2.5\le X\le8.5 +2.5\le a\le8 +2.5\le x\le5 +2.5\le x\le6 +2.5\le x\le6.5 +2.5\le x\le7 +2.5\le x\le8 +2.5x+1.5y<24 +2.5x+1.5y\le24 +2.5x+1.6y<20,x+y\le12 +2.5x+1.6y<20,x+y\le13 +2.5x+1.6y<28 +2.5x+2.4y<24 +2.5x+2.4y\le24 +2.5x-1>3x-2 +2.5x>3x-2+1 +2.5x\le15 +2.5x^1y^2 +2.5xy^2 +2.5y +2.60 x - 520 > 0 +2.60 x > 520 +2.60\ge x>-0.60 +2.60x-1040>0 +2.60x-1300>0 +2.60x-520+520>0+520 +2.60x-520>0 +2.60x-780>0 +2.60x>1040 +2.60x>1300 +2.60x>520 +2.61 +2.6189 \geq B +2.61\ge B +2.62 +2.62+18.50B<64.00 +2.62+18.50B\le64.00 +2.62+18.50b\ge64.00 +2.6423 \geq B +2.666666667>1.666666667 +2.6667>1.66667 +2.666>2 +2.66>1.66 +2.66b+12.20\le61.00 +2.66b\le48.8 +2.66x\le48.8 +2.67>1.67 +2.69 +2.6>1.3 +2.6>1.6 +2.6>1.8 +2.6>2 +2.6\ge B +2.6\ge x > -0.6 +2.6\ge x>-0.2 +2.6\ge x>-0.6 +2.6\ge x>-\frac{3}{5} +2.6\ge x>\frac{-1}{5} +2.6\ge x>\frac{1}{-5} +2.6x +2.6x+2.5y<26 +2.6x+2.5y\le26 +2.6x-1040>0 +2.6x-1040\ge0 +2.6x-1300>0 +2.6x-520>0 +2.6x>1300 +2.6x>520 +2.6x>780 +2.7 x > 810 +2.70 +2.70 x - 810 > 0 +2.70x-1080>0 +2.70x-1080\ge0 +2.70x-540>0 +2.70x-810>0 +2.70x>1080 +2.72 +2.73\ge B +2.75>1.375 +2.75>1.75 +2.75>2 +2.75>2.25 +2.75>x +2.75\ge x > -0.75 +2.75\ge x>-0.25 +2.75\ge x>-0.75 +2.75\ge x>-1.25 +2.75\ge x>-\frac{1}{4} +2.75\ge x>-\frac{3}{4} +2.75\ge x>\frac{3}{-4} +2.75\ge x\text{ and } x>-0.25 +2.75\times10^9 +2.75x+1.10y\le11 +2.75x+1.10y\le11.00 +2.75x>22 +2.75y\le-1.10x+11.00 +2.7755\times 10^{7} +2.775>x +2.78850\times10^5 +2.7951 \geq B +2.79841\times10^9 +2.79\times10^5 +2.7\frac{180^2}{2000\left(14+H-2\times10\right)} +2.7>\frac{32400}{2000H-12000} +2.7>\frac{32400}{28000+2000H-40000} +2.7>\frac{324}{20H-120} +2.7\ge B +2.7\left(20H-120\right)>324 +2.7a +2.7p +2.7v+1.5w+4.5v +2.7x > 1080 +2.7x > 540 +2.7x-1350>0 +2.7x-540>0 +2.7x-810>0 +2.7x>1350 +2.7x>540 +2.7x>810 +2.7x\ge540 +2.7y +2.8 +2.80\times10^3 +2.80x-1120+1120>0+1120 +2.80x-1120>0 +2.80x-1400>0 +2.80x-840>0 +2.80x>0+840 +2.80x>1120 +2.80x>1400 +2.80x>840 +2.81\ge B +2.82 +2.82+23.50B\le62 +2.823786408\ge B +2.825 +2.82b+17.50\le78.00 +2.83+17.26B\le77.00 +2.8360\times10^{26} +2.836\times10^{26} +2.847396321\times10^9 +2.85 +2.85\times10^9 +2.85x+1.90y\le11.40 +2.88297338\ge B +2.8873 \geq B +2.89629\times10^5 +2.8>2 +2.8>x +2.8\ge B +2.8\ge k>-0.4 +2.8\ge x > -0.4 +2.8\ge x>-0.4 +2.8b +2.8x+1.1x^{2}+5.9 +2.8x+2.5y<28 +2.8x+2.5y<28,x+y\le10 +2.8x+2.5y<28,x+y\le12 +2.8x+2.5y<28,x+y\le13 +2.8x+2.5y\le28 +2.8x-1120>0 +2.8x-1400 > 0 +2.8x-1400>0 +2.8x-560>0 +2.8x-840>0 +2.8x>1120 +2.8x>1400 +2.8x>560 +2.8x>840 +2.8y +2.90+13.20B\le65 +2.90\times10^9 +2.90x > 1450 +2.90x-1160>0 +2.90x-1450 > 0 +2.90x-1450>0 +2.90x>1160 +2.90x>1450 +2.90x>580 +2.90x>870 +2.92+15.40B\le80.00 +2.93 +2.93+28.80B\le67 +2.94+19.90B\le77 +2.96 +2.9691 \geq B +2.96h+27.87\le67 +2.9798 \geq B +2.985 \geq N +2.989 +2.99 +2.9x,x>3.1 +2.9b +2.9x +2.9x-1450 > 0 +2.9x-1450>0 +2.9x-580>0 +2.9x>580 +2.9x\ge580 +2.9y +2.9y\times 1.1y+3\times 2.9y +2.9y\times1.9y+2.9y\times4 +2.\overline{09}1.\overline{6} +2.\overline{6}>1.\overline{3} +2.\overline{6}>2 +2.\overline{6}>k +2.\overline{7}\le\frac{5}{9}F\le52.\overline{7} +20 +20 + 10 x - 20 \geq 20 - 20 +20 + 2 x - 20 > 20 - 20 +20 + 2 x - 20 \geq 20 - 20 +20 + 5 x - 20 \geq 20 - 20 +20 + \left(14 - 1\right) \times 5 +20 + 3 > x - 3 + 3 +20 + 9 > x - 9 + 9 +20 - 3 m > 0 +20 - 100 > 10 x + 100 - 100 +20 - 12 > 4 x + 12 - 12 +20 - 15 +20 - 24 > 4 x + 24 - 24 +20 - 28 > 4 x + 28 - 28 +20 - 30 > 10 x + 30 - 30 +20 - 36 > 4 x + 36 - 36 +20 - 45 > 5 x + 45 - 45 +20 - 50 > 5 x + 50 - 50 +20 - 60 > 10 x + 60 - 60 +20 - 90 > 10 x + 90 - 90 +20 < 4 x +20 < 5 x +20 < 21x-19 +20 < 22x +20 < 24 +20 < 25 +20 < 25x-15 +20 < 28 +20 < 30 +20 < 32 +20 < 35 +20 < 36 +20 < 40 +20 < 45 +20 < 4x +20 < 55 +20 < 58 +20 < 89 +20 < x +20 < x - 6 +20 > - 25 +20 > - 4 +20 > - 5 +20 > 10 x +20 > -17 +20 > -28 +20 > -30 +20 > -36 +20 > -4 +20 > 10 +20 > 11 + 7 +20 > 11 + 8 +20 > 11 - 7 +20 > 11 - 8 +20 > 11+8 +20 > 11-6 +20 > 14 +20 > 16 +20 > 18 +20 > 2 +20 > 4 +20 > 4p +20 > 7 +20 > 7-6 +20 > 8 - 6 +20 > 8 - 7 +20 > 9 +20 > 9 + 6 +20 > 9 - 8 +20 > x - 3 +20 > x - 9 +20 \geq x +20 \leq 10 k +20 \leq 7 k + 6 +20 \times 1 x - 20 \times 2 \leq 13 +20 \times y^{5} \times y^{ - 10 } +20 m < - 36 +20 p^{5} q^{ - 8 } \times p^{ - 5 } q^{ - 9 } +20 x + 15 x + 4 - 4 \geq - 15 x + 15 x + 15 - 4 +20 x + 7 y \leq 840 +20 x + 9 y \leq 720 +20 x + 16 < - 18 x + 25 +20 x + 16 \geq - 20 x + 25 +20 x + 4 \geq - 15 x + 15 +20 x + 5 < - 15 x + 15 + 4 x +20 x + 60 - 60 > - 100 - 60 +20 x + 7 - 7 > 96 - 7 +20 x + 7 > 96 +20 x - 1600 > 0 +20 x - 2000 > 0 +20 x - 2800 > 0 +20 x - 3200 > 0 +20 x \leq 20 +20 y^{ - 3 } +20 y^{ - 5 } +20+10x\ge20 +20+15 < 25x-15+15 +20+19<26x +20+2w\le26 +20+2x-20\ge20-20 +20+2x>20 +20+2x\ge20 +20+3<11x+3x +20+3x +20+49x+84 +20+4>x +20+4x\ge20 +20+5 +20+5x+30 +20+9-19x<17x-9+9 +20+\frac{n}{12} +20+\left(14\times v\right) +20+w\le28 +20+y\le-25+x +20,0 +20-10>10x+70-10 +20-10>15x-10x +20-10\ge 2x+10-10 +20-12>4x +20-12>8x+12-12 +20-12\le 2x +20-12\le2x +20-12x\le32 +20-15x-20\le-10-20 +20-15x<5 +20-15x\le-10 +20-15x\le35 +20-15x\le5 +20-15x\le50 +20-16x<15x +20-16x\le-12 +20-19x+19x < 6x-15+19x +20-20+2x\ge20-20 +20-20-12x<32-20 +20-20-15x\le5-20 +20-20-\frac{4x}{3}\ge12-20 +20-20x<40 +20-3m>0 +20-40>5x +20-4\frac{x}{3}\ge32 +20-4k<0 +20-4k\le6k +20-4x\ge0 +20-5 > 10x-7x +20-6k\le4k +20-6x<16x +20-7k\le 3k +20-8<2x+8-8 +20-8>2x +20-8>2x+8-8 +20-8k\le4 +20-8x<13x +20-\frac{4x}{3}\ge12 +20-\frac{4x}{3}\ge16 +20-\frac{4x}{3}\ge24 +20-\frac{4x}{3}\ge32 +20-\frac{5x}{3}\ge y +20-\frac{5}{6}x\ge y +20-x^2-x\ge8 +20.00B+3.69-3.69\le79.00-3.69 +20.00B+3.69\le79.00 +20.00B\le75.31 +20.00x+3.69\le79.00 +20.02 +20.03 +20.03\ge p +20.05\ge p +20.06+p\le34 +20.06+p\le37 +20.07+p\le39 +20.08+p\le35 +20.08+p\le45 +20.08B+4.18\le71.00 +20.10 + p \leq 33 +20.10B+4.27-4.27\le77-4.27 +20.10B+4.27\le77 +20.10B+4.53\le80.00 +20.10B\le72.73 +20.10p<31.90 +20.12+p\le38 +20.13 +20.13 + p \leq 39 +20.13 + p \leq 40 +20.13 + p \leq 41 +20.13B+3.75\le60 +20.13B\le56.25 +20.13b+3.75\le60 +20.14+p\le32 +20.14+x\le32 +20.15B+3.10\le73.00 +20.15B\le69.90 +20.15\le L-45.86 +20.17 + p \leq 35 +20.17+p\le39 +20.17+p\le42 +20.18 +20.2 \leq 2 w +20.2% +20.20+5w\ge60 +20.20+p\le 45 +20.20B+3.85\le70.00 +20.21 + p \leq 30 +20.23+p\le41 +20.25b +20.57+3.53\ge b +20.57+3.53\ge67b +20.57+3.53\ge67p +20.57+3.53b\le67 +20.57+67.00b +20.57+67.00\le b +20.57+b+3.53\le67.00 +20.57+b\ge67.00 +20.57B+3.53\le 67 +20.57B+3.53\le 67.00 +20.57B+3.53\le67 +20.57B+3.53\le67.00 +20.57B\le 63.47 +20.57B\le63.47 +20.57B\le67-3.53 +20.57b+3.53\ge67 +20.57b+3.53\le67 +20.57b+3.53\le67.00 +20.57b\le67.00 +20.57p+3.53\le67 +20.57x+3.53\le67.00 +20.58B\le72.80 +20.5B+3.78\le68 +20.60+4.52x\le74.00 +20.60+p\le45 +20.60B+3.76\le75 +20.60B+4.52-4.52\le74.00-4.52 +20.60B+4.52\le74.00 +20.60B\le56.84 +20.60B\le69.48 +20.60B\le71.24 +20.60\ge a-45.70 +20.60\le A-45.70 +20.60b+3.76\le75 +20.60b+3.77\le75 +20.60x+4.52\le74.00 +20.63 + p \leq 47 +20.64+p\le38 +20.65 + p \leq 42 +20.67 + p \leq 47 +20.67\ge p +20.68+p\le36 +20.68+p\le47 +20.68+x\le36 +20.7+4w\ge40 +20.70+p\le33 +20.72 + p \leq 32 +20.72 + p \leq 41 +20.73 +20.73400 +20.8b^4-16b^3 +20.90 + p \leq 32 +20.90+4w>50 +20.90+4w\ge50 +20.91 +20.91 + p \leq 33 +20.94 + p \leq 30 +20.95+p\le44 +20.96 +20.97+p\le44 +20.98+44.53 +20.98B+3.24\le64.00 +20.98B\le60.76 +20.98\ge p +20.98b+3.24\le64.00 +20.99+p<50 +20.99+p\le50 +200 +200 + 50 \sin 3 \pi t +200 < 30 x +200 < x +200 \leq d \leq 300 +200 \leq d \leq 325 +200 \leq d \leq 350 +200 \times y^{3 + 2} +200-7x\ge40 +200-x +2000 +2000 - 1000 +2000+20x<40x +20000 +200000 +20000\left(1.02\right)^{4n} +2000<20x +2000\le n +2000\le x +2000\le4n +2000y^5 +2000y^{16} +2003 +2004\le2000-x +2007.9-592.7\ge x +2007.9\ge x+592.7 +200<30x +200<6m +200<7p +2003040 +201x>704 +2021 +2025p^{58} +2028.20-464.00\ge x +202x>-2\times255 +202x>-510 +203 + x \geq 300 +203+x\ge300 +2033.90\ge x+571.80 +2033.90\ge571.80+x +204 x - 119 \leq 8 +204 x \leq 127 +204798 +2048.60-435.20\ge x +204x-102\le3 +204x-221\le 8 +204x-99x>-1870+3740 +204x>8x +204x\le 8+221 +204x\le105 +205 \leq 5 F \leq 520 +205+x\ge300 +2050 +205224 +205360 +205865 +205>154 +205\le5F\le520 +205\le\left(5F\right)\le520 +206 + x \geq 300 +206+x\ge300 +206283 +207 + x \geq 300 +207+x\ge300 +2071.20\ge545.10+x +2072.80\ge x +2074957700 +2077.9-493.6>x +2077.9-493.6\ge x +208 + x \geq 300 +208 x + 61 - 61 < 3876 - 61 +208 x + 61 < 3876 +208 x < 3815 +208+x\ge300 +2080000 +208\le19k+18 +209 + x \geq 300 +209 \frac{185 x}{209} > 10 \times 209 +209 \frac{8 x - 380}{209} < 209 \times 16 +209+x\ge300 +209-209+x\ge300-209 +2097273616 +209x-143\le18 +209x\le18+143 +20:5 +20<-28 +20<-x +20<17x-19+9x +20<19x-14 +20<20x +20<21 +20<21x +20<21x-11 +20<22x +20<24 +20<25 +20<26 +20<26x-19 +20<28 +20<2x+12 +20<2x+14 +20<2x+8 +20<30 +20<31x +20<32 +20<33x +20<34x +20<35 +20<36 +20<3x +20<40 +20<42 +20<45 +20<4\frac{x}{9} +20<4k +20<4x +20<54 +20<55 +20<56 +20<58 +20<5\frac{x}{6} +20<5x +20<63 +20<76 +20<7x +20<86 +20<8m +20<8n +20<8x+12 +20<9x +20<\frac{4x}{9} +20<\frac{4x}{9}-16 +20<\frac{5x}{4} +20-1 +20>-10 +20>-10x +20>-11 +20>-12 +20>-16 +20>-24 +20>-28 +20>-2x +20>-30 +20>-32 +20>-35 +20>-36 +20>-4 +20>-5 +20>-71x +20>-8 +20>1 +20>10 +20>10+3 +20>10+4 +20>10+7 +20>10+8 +20>10-4 +20>10-6 +20>10-7 +20>10-8 +20>10x +20>11 +20>11+3 +20>11+5 +20>11+6 +20>11+7 +20>11+8 +20>11-4 +20>11-5 +20>11-6 +20>11-7 +20>11-8 +20>12 +20>13 +20>14 +20>15 +20>16 +20>18 +20>2 +20>20x +20>2x+8 +20>3 +20>3+2 +20>3m +20>4 +20>4-3 +20>4\left(2x+3\right) +20>4\left(5x\right) +20>4x +20>5 +20>5+1 +20>5+2 +20>5+3 +20>5+4 +20>5+7 +20>5-2 +20>5-6 +20>5p+10 +20>5x +20>6 +20>6+2 +20>6+4 +20>6+7 +20>6-1 +20>6-3 +20>7 +20>7+4 +20>7+6 +20>7+8 +20>7-4 +20>8 +20>8+6 +20>8-2 +20>8-3 +20>8-4 +20>8-6 +20>8-7 +20>8t>4 +20>8x+12 +20>9+1 +20>9+2 +20>9+6 +20>9+7 +20>9+8 +20>9-4 +20>9-5 +20>9-6 +20>9-7 +20>9-8 +20>9-9 +20>=x +20>\left(5+3\right) +20>\left(7-4\right) +20>w +20>x +20>x-3 +20>x-4 +20>x-5 +20>x-9 +20B+3.52\le78 +20B\le74.48 +20\frac{5}{9}\le x\le40 +20\ge 2x+10 +20\ge N +20\ge p +20\ge x +20\ge-2x+20 +20\ge-4c +20\ge2N +20\ge2x+14 +20\ge2x+8 +20\ge4x +20\ge8x+10 +20\ge\frac{x}{4}\times4 +20\le 10k +20\le 2x+12 +20\le 5k+10 +20\le 78 +20\le f\le-10 +20\le w +20\le x +20\le-25x +20\le-2x +20\le10k +20\le2x+10 +20\le2x+12 +20\le2x+14 +20\le4+2x +20\le4x +20\le5k +20\le7k+6 +20\le8m +20\le8n +20\left(2-x\right)-12\left(x-4\right)\le60\left(4\right) +20\left(5+2m\right)>0 +20\left(\frac{x+7}{4}\right)-20\left(\frac{x+2}{20}\right)>20\left(\frac{3}{5}\right) +20\left(b-4\right) +20\left(m\right)>-16 +20\left(v-15\right) +20\left(x+1\right)>40 +20\sec^24x-18\sin3x +20\sqrt{294mp} +20\sqrt{49mp}\times\sqrt{6} +20\sqrt{5pm} +20\sqrt{a} +20\sqrt{p}\times\sqrt{10m} +20\times y +20\times y^1 +20\times y^{0.6}\times y^{0.4} +20\times7\times\sqrt{6mp} +20\times9<4\frac{x}{9}\times9 +20\times9<4x +20\times\frac{x}{5}+x+3\ge\frac{3}{5}\times20 +20^{2} - 4 \times 1 \left(k + 6\right) < 0 +20^{2} - 4 \times 1 \left(k + 8\right) < 0 +20a +20a < 9 +20a-15 +20a<1 +20a^2+15ab-20a +20a^2+20ab-a^2-ab +20a^2+40a +20a^2-20a +20a^3+6a^2-4a-a^3-2a^2 +20a^3-15a^2+25a +20a^3-8a^2+12a +20a^5b^2-35a^4b^2-10ab^2 +20a^5bc^5 +20a^{2}+60a +20ab +20b +20b-16 +20b^2+12ab-b^2-ab +20b^2+40b +20b^3-25b^2+15b +20b^{2} +20c^3-28c^2-24c +20e^{4x}x-9e^{4x}>0 +20g^7h+-35g^4h-20g^2h +20g^7h-35g^3h+20g^2h +20g^7h-35g^4h-20g^2h +20j^2 +20k +20m +20m+10 +20m+18m +20m+25>0 +20m+45 +20m+8 +20m+\frac{24m}{3m} +20m+\frac{27m-3m}{3m} +20m+\frac{35-3}{4} +20m+\frac{50m}{5m} +20m+\frac{\left(54m-4m\right)}{5m} +20m-15n+15p +20m-32 +20m<-16 +20m<-25 +20m<-36 +20m<-4 +20m<-64 +20m>-1 +20m>-100 +20m>-16 +20m>-25 +20m>-4 +20m>-49 +20m>-81 +20m>-9 +20m^2+15m+28m+11 +20m^2+15m+28m+21-10 +20m^2+43m+11 +20m^8 +20m^{-2} +20m^{12} +20m^{14} +20m^{3}n^{4}+24p^{2}m^{3}-12m^{3} +20m^{5}n^{3}+15m^{5}p^{2}-15m^{5} +20mn+35m+16n+28 +20mn\times8p\times3q +20n+7 +20n^2+90n +20n^2-5n^2 +20p +20p+16q^{3}-8n^{4} +20p^0q^{-17} +20p^2 +20p^2+12pq+p^2-3pq +20p^2+15p+24p+18+3p +20p^2+42p+18 +20p^3q^3 +20p^{2}q-16pq^{2} +20p^{2}q^{2} +20p^{3}q^{3} +20p^{4}q^{7}r^{2} +20pq +20pq+35p+16q+28 +20pq\left(2p-q\right) +20pq^2n +20q^{-17} +20r +20r+25 +20r^2s^3t +20r^4s^7t^3 +20r^{2}+35r+16r+28+9r +20r^{2}+60r+28 +20rs +20rs+15r+24s+18 +20rs+35r+16s+28 +20rtv\left(2tv^2-r^2t^2v+r\right) +20s +20s-2s +20s-6s\div3 +20t+25 +20t\div9 +20t\left(n-3r\right) +20t^2 +20t^2-5 +20u +20u^2+40uv-2 +20u^2-20uv +20u^2-50uv +20u^2v^5 +20u^4y^2 +20u^5+16u^7 +20u^6v^{14} +20u^8+50u^{12} +20u^9+60u^8 +20u^{10}v^{10} +20u^{11}+18u^{9} +20u^{4y}y^2 +20u^{7}+60u^{9} +20u^{9}+80u^{5} +20ua^{2}t +20uv +20uv^3w +20v +20v^2+12vu+-2v^2+vu +20v^2+13vu-2v^2 +20v^{3}u^{2} +20w +20w^2 +20w^2+15w+24w+18 +20w^2+15w+28w+21 +20w^2+15w+28w+21+6w +20w^2+23w+6 +20w^2+35w+16w+28 +20w^2+39w+18 +20w^2+43w+21 +20w^2+43x+21 +20w^2+49w+21 +20w^2+51w+28 +20w^2+8w+15w+6 +20w^2y+20y^2w +20w^8 +20wy +20wy\times2z^2 +20wyz^{2} +20x +20x < -100 +20x < -120 +20x < -140 +20x < -180 +20x < -40 +20x < -60 +20x < 0 +20x < 100 +20x < 20 +20x < 23 +20x < 3 +20x > -15x+3 +20x > -20 +20x > -40 +20x > -80 +20x > 1600 +20x > 20 +20x > 2000 +20x > 2400 +20x > 3200 +20x > 40 +20x > 4000 +20x > 60 +20x+-60>-80 +20x+10 < -21x+25 +20x+10 < -25x+25+4x +20x+100 < -20 +20x+100 < -40 +20x+100 < 20 +20x+100-100<20-100 +20x+100-100>60-100 +20x+100<100 +20x+100<20 +20x+100>-100 +20x+100>-20 +20x+100>-40 +20x+100>-60 +20x+100>-80 +20x+100>40 +20x+100>60 +20x+100\ge80 +20x+100\le -80 +20x+100\le 20 +20x+100\le100 +20x+10<-12x+12+5x +20x+10<-x+15 +20x+10\ge -9x+12 +20x+10\ge45 +20x+10x +20x+10x+8\ge-10x+10x+25 +20x+11>3 +20x+11y\ge220 +20x+11y\ge220,x+y\le25 +20x+11y\ge220,x+y\le29 +20x+12 < -10x+15-2x +20x+12 < -10x+25-2x +20x+12 < -12x+15 +20x+12 < -12x+15+4x +20x+12 < -12x+25 +20x+12-12\le6x-6-12 +20x+12<-10x+20+3x +20x+12<-13x+20 +20x+12<-16x+20+3x +20x+12<-7x+20 +20x+12\ge -12x+15 +20x+12\ge -15x+15 +20x+12\ge-15x+15 +20x+12\ge-15x+20 +20x+12\ge-25x+20 +20x+12\le -10x+15-2x +20x+12\le -12x+15 +20x+12\le6x-6 +20x+12\le7x-6 +20x+12\le9x-4 +20x+12x+12 < -12x+12x+25 +20x+12x\ge 15-12 +20x+13 +20x+13y\ge260 +20x+13y\ge260,x+y\le25 +20x+13y\ge260,x+y\le26 +20x+13y\ge260,x+y\le28 +20x+15+32x+24 +20x+15<-12x+16+5x +20x+15<-13x+20 +20x+15<-7x+16 +20x+15<-8x+20-5x +20x+15>15 +20x+15\ge-8x+16 +20x+15x+4\ge -15x+15x+15 +20x+15x+4\ge-15x+15x+15 +20x+15x\ge 15-4 +20x+15x\ge15-4 +20x+15y\ge 240,x+y\le 26 +20x+16 < -18x+25 +20x+16 < -20x+25+2x +20x+16 < -3x+20 +20x+16 < -8x+20+5x +20x+16+18 +20x+16<-18x+25 +20x+16<-20x+25+2x +20x+16\ge-20x+25 +20x+16\ge-25x+20 +20x+18-14y +20x+18x>120 +20x+19>110 +20x+1>200 +20x+2 < 25 +20x+20 < -100 +20x+20 > -60 +20x+20 > 60 +20x+20 > 80 +20x+20-20>-100-20 +20x+20-20>-60-20 +20x+20-20\le-60-20 +20x+20<-20x+25+4x +20x+20<-80 +20x+20<20 +20x+20>-100 +20x+20>-20 +20x+20>-60 +20x+20>-80 +20x+20>100 +20x+20>20 +20x+20>40 +20x+20>80 +20x+20\ge20 +20x+20\ge40 +20x+20\le 20 +20x+20\le-60 +20x+20\le6x-6 +20x+20x\ge-4+5 +20x+24<-36 +20x+24>-16 +20x+24>-36 +20x+24>4 +20x+24>44 +20x+24y\ge240,x+y\le27 +20x+25\le3x-6 +20x+25x-2x < -5+20 +20x+25x\ge5-4 +20x+25y\ge 200 +20x+27 +20x+28+90x+20 +20x+28>8 +20x+32\le-7 +20x+34 +20x+35>75 +20x+36+63x+14 +20x+36+63x+81 +20x+36\le9x-3 +20x+3<10 +20x+4 +20x+4 < -11x+9 +20x+4 < -13x+8 +20x+4 < -15x+9+4x +20x+4 < -2\left( 4x-4\right) -5x +20x+4 > -15x+15 +20x+4+15x\ge-15x+15+15x +20x+40 > 100 +20x+40-40<100-40 +20x+40-40<40-40 +20x+40-40\ge-80-40 +20x+40-40\le-20-40 +20x+40<-80 +20x+40<100 +20x+40<40 +20x+40>-100 +20x+40>-20 +20x+40>-40 +20x+40>-60 +20x+40>-80 +20x+40>40 +20x+40>60 +20x+40>80 +20x+40\ge -40 +20x+40\ge -60 +20x+40\ge-100 +20x+40\ge-80 +20x+40\ge60 +20x+40\le 60 +20x+40\le-20 +20x+40\le-40 +20x+40\le100 +20x+40\le20 +20x+40\le40 +20x+40\le60 +20x+40\le80 +20x+470<40x+360 +20x+4<-15x+8 +20x+4<-17x+8 +20x+4<-20x+10-3x +20x+4<-20x+8+5x +20x+4<-20x--15-3x +20x+4<16+3x +20x+4\ge -15x+15 +20x+4\ge -9x+15 +20x+4\ge-15x+12 +20x+4\ge-15x+15 +20x+4\ge-20x+5 +20x+4\ge-25x+5 +20x+4\ge-3\left(5x\right)--3\left(5\right) +20x+4\ge15 +20x+4\ge25 +20x+5 +20x+5 < -4x+10-5x +20x+5 < -9x+10 +20x+58 +20x+5<-15x+12-2x +20x+5<-15x+6-5x +20x+5<-17x+12 +20x+5<-20x+6 +20x+5<-25x+20+2x +20x+5\ge -16x+12 +20x+5\ge-16x+16 +20x+5\ge-6x+10 +20x+5\ge-8x+16 +20x+5\ge-8x+8 +20x+5\ge-9x+9 +20x+5x+10\ge60 +20x+5y\le100 +20x+5y\le120 +20x+60 < -40 +20x+60 < -60 +20x+60 < 80 +20x+60 > -20 +20x+60 > 100 +20x+60-60\le-40-60 +20x+60<20 +20x+60<60 +20x+60>-100 +20x+60>-20 +20x+60>-60 +20x+60>100 +20x+60>20 +20x+60>40 +20x+60>60 +20x+60>80 +20x+60\ge 40 +20x+60\ge-100 +20x+60\le-20 +20x+60\le-40 +20x+60\le-60 +20x+60\le100 +20x+60\le20 +20x+60\le40 +20x+60\le60 +20x+60\le80 +20x+60x>160 +20x+6<9 +20x+6y\le240 +20x+6y\le300 +20x+6y\le360 +20x+7-7>96-7 +20x+77x > 175 +20x+77x>350 +20x+7>171 +20x+7>96 +20x+7y<560 +20x+7y<700 +20x+7y\le560 +20x+7y\le700 +20x+7y\le840 +20x+80 +20x+80 > 100 +20x+80 > 60 +20x+80-80>-80-80 +20x+80-80\le-60-80 +20x+80<-20 +20x+80<-40 +20x+80<100 +20x+80<60 +20x+80<80 +20x+80>-100 +20x+80>-20 +20x+80>-40 +20x+80>-60 +20x+80>-80 +20x+80>100 +20x+80>20 +20x+80>60 +20x+80>80 +20x+80\ge-20 +20x+80\le-20 +20x+80\le-40 +20x+80\le-60 +20x+80\le100 +20x+8<-21x+15 +20x+8<-25x+15+4x +20x+8<-6x+12+5x +20x+8<-8x+10-5x +20x+8<-x+12 +20x+8<25 +20x+8\ge -9x+12 +20x+8\ge-10x+25 +20x+8\ge-15x+12 +20x+8\ge-20x+15 +20x+8\ge-25x+25 +20x+8\ge-9x+12 +20x+8\ge15 +20x+8\le-8 +20x+8\le9x-4 +20x+8y<160 +20x+8y\le160 +20x+8y\le200 +20x+8y\le240 +20x+9y<1080 +20x+9y<720 +20x+9y\le 1080 +20x+9y\le1080 +20x+9y\le720 +20x+9y\le900 +20x-100+100>-20+100 +20x-100<60 +20x-100>-20 +20x-100\le-80 +20x-105\le14x+280 +20x-10\le\frac{4}{3} +20x-11\ge-15x +20x-1200>0 +20x-120>-40 +20x-120>-80 +20x-120>80 +20x-120\ge-40 +20x-14x\le70+175 +20x-15x+4\ge-15x-15x+15 +20x-15x+8\ge-15x-15x+12 +20x-1600 > 0 +20x-175\le14x+70 +20x-20+20>40+20 +20x-20+20\le20+20 +20x-20+20\le40 +20x-2000 > 0 +20x-20<-100 +20x-20<-60 +20x-20>-100 +20x-20>100 +20x-20>40 +20x-20>80 +20x-20\le-100 +20x-20\le20 +20x-24\ge-4 +20x-24\ge16 +20x-24\ge36 +20x-24\le-64 +20x-24\le16 +20x-24\le36 +20x-2800>0 +20x-280\le14x+315 +20x-2x +20x-30+15x+315\le18x+30 +20x-30+15x+405\le12x+30 +20x-30+15x-105\le24x+30 +20x-30+15x-195\le18x+30 +20x-30+15x-285\le12x+30 +20x-3200>0 +20x-3x\ge6+45 +20x-40 < -100 +20x-40 < -40 +20x-40 > -80 +20x-40+40 < -100+40 +20x-40+40\ge-100+40 +20x-4000>0 +20x-40>-20 +20x-40>40 +20x-40>80 +20x-40\ge-100 +20x-40\ge-20 +20x-40\ge-60 +20x-40\ge20 +20x-40\le -100 +20x-42\ge18 +20x-5\ge-6x +20x-60 < -100 +20x-60 < -40 +20x-60 < 40 +20x-60+60>-80+60 +20x-60<-100 +20x-60<20 +20x-60<60 +20x-60<80 +20x-60>-20 +20x-60>-80 +20x-60>100 +20x-60>20 +20x-60\ge -60 +20x-60\ge-100 +20x-60\ge40 +20x-60\le-60 +20x-6x\le6x-6x-18 +20x-76\le 11 +20x-7x > 16+218 +20x-80>100 +20x-80>80 +20x-80\ge20 +20x-80\ge80 +20x-80\le-180 +20x-80\le60 +20x-8>\frac{9x}{4}-13 +20x-9 +20x-9>0 +20x-\left(8x\right) +20x<-100 +20x<-120 +20x<-13x+5 +20x<-20 +20x<-20x+5+4x +20x<-40 +20x<-60 +20x<-60+20 +20x<-80 +20x<-8x+2-5x +20x<0 +20x<120 +20x<140 +20x<15 +20x<160 +20x<17 +20x<20 +20x<27 +20x<3 +20x<40-40 +20x<40b +20x<60 +20x<60+60 +20x<7 +20x<72 +20x<80 +20x<9 +20x>-100 +20x>-120 +20x>-140 +20x>-160 +20x>-180 +20x>-20 +20x>-20+40 +20x>-200 +20x>-36-24 +20x>-40 +20x>-60 +20x>-8 +20x>-80 +20x>0 +20x>100 +20x>120 +20x>1200 +20x>160 +20x>1600 +20x>164 +20x>180 +20x>199 +20x>20 +20x>200 +20x>2000 +20x>210 +20x>2400 +20x>28 +20x>2800 +20x>3200 +20x>40 +20x>4000 +20x>60 +20x>60-100 +20x>8-28 +20x>80 +20x>80+80 +20x>80-40 +20x>89 +20x>9 +20x\ge -100 +20x\ge -15x+11 +20x\ge -15x+3 +20x\ge -160 +20x\ge -20 +20x\ge -60+60 +20x\ge -60-40 +20x\ge -80 +20x\ge 0 +20x\ge 20 +20x\ge-100 +20x\ge-100+60 +20x\ge-120 +20x\ge-140 +20x\ge-15x+11 +20x\ge-15x+8 +20x\ge-16x+11 +20x\ge-20 +20x\ge-20x+3 +20x\ge-20x+9 +20x\ge-25x+17 +20x\ge-25x+4 +20x\ge-25x+8 +20x\ge-40 +20x\ge-60 +20x\ge1 +20x\ge100 +20x\ge11 +20x\ge1200 +20x\ge16+24 +20x\ge160 +20x\ge20 +20x\ge21 +20x\ge35 +20x\ge40 +20x\ge40+60 +20x\ge60 +20x\ge7 +20x\le -180 +20x\le -80 +20x\le 0 +20x\le 20 +20x\le 87 +20x\le-100 +20x\le-120 +20x\le-140 +20x\le-16 +20x\le-20 +20x\le-39 +20x\le-40 +20x\le-60 +20x\le-80 +20x\le0 +20x\le140 +20x\le20 +20x\le38 +20x\le40 +20x\le53 +20x\le60 +20x\le60-60 +20x\le6x-18 +20x\le80-40 +20x\le\frac{34}{3} +20x^2+10x+x^2+2x +20x^2+20x+x^2+5x +20x^2+39x+18 +20x^2+70x-48 +20x^2-10x+4 +20x^3+10x^2+12x+10 +20x^3+28x^2+6 +20x^3+28x^2-45x-63 +20x^3+32x^2-28x +20x^3-14>0 +20x^3-18<0 +20x^3-18>0 +20x^3-25x^2 +20x^3-52x^2 +20x^3-6<0 +20x^3-6>0 +20x^3-8<0 +20x^3-8>0 +20x^3<18 +20x^3<6 +20x^3>12 +20x^3>18 +20x^3>6 +20x^3>8 +20x^4 +20x^{10} +20x^{14} +20x^{2}+35yx-30x +20x^{2}-19 +20x^{2}-5xy+45x +20x^{3}+16x^{2}-12x-18 +20x^{4}yz^{6} +20xe^{4x}-e^{4x}>0 +20xy^{2} +20xyy +20xyz+11xy +20xyz+13xy +20y +20y+3y^2 +20y-4 +20y\ge220-11x +20y\ge240-15x +20y\left(7x-10y\right) +20y\times \left( 20y+3\right) +20y\times0.25w +20y^1 +20y^2+18y-18 +20y^2+46y +20y^2+7 +20y^2+8y^2 +20y^3+15y^2+25y +20y^4 +20y^5 +20y^6 +20y^7 +20y^7zx^3 +20y^{13} +20y^{14} +20y^{16} +20y^{21} +20y^{23} +20y^{2}x +20yw +20yw+15y+24w+18 +20yw+8y+15w+6 +20yx+7n+7 +21 +21 + 3 x - 21 > 21 - 21 +21 + 3 x - 21 \geq 21 - 21 +21 + 7 x - 21 > 21 - 21 +21 + 7 x - 21 \geq 21 - 21 +21 - 14 > 7 x + 14 - 14 +21 - 24 > 3 x + 24 - 24 +21 - 28 > 7 x + 28 - 28 +21 - 30 > 3 x + 30 - 30 +21 - 49 > 7 x + 49 - 49 +21 - 56 > 7 x + 56 - 56 +21 - 7 \leq 5 k + 2 k +21 - 70 > 7 x + 70 - 70 +21 < 7 x +21 < 21x +21 < 24 +21 < 27 +21 < 30 +21 < 7x +21 < 86 +21 < x +21 < x - 2 +21 > -100 +21 > -18 +21 > -24 +21 > -27 +21 > -6 +21 > 10x-7x +21 > 12 +21 > 15 +21 > 2 +21 > 3x +21 > 3x+6 +21 > 4 +21 > 7 +21 > 9 +21 > x +21 \geq x +21 \leq 7 k +21 \leq w +21 x - 8 x \geq 56 + 35 +21 x - 2520 > 0 +21 x - 2940 > 0 +21 x - 3780 > 0 +21 x - 4200 > 0 +21 x < 5 +21 x > 2100 +21 x > 2940 +21 x \geq 10 +21 x \geq 2 +21 y^{3 + 1} +21+18x +21+2W\le37 +21+2w\le 33 +21+2w\le35 +21+3x\ge21 +21+89x +21-12>9x+12-12 +21-14x<49 +21-20x<14x +21-21+3x\ge21-21 +21-21-6x<15-21 +21-3<3x+3-3 +21-3x7x +21-8x<13x +21-\frac{14x}{16}\ge y +21-\frac{14}{16}x\ge y +21-x-18\ge6 +21-x\ge24 +21.00 +21.00 + p \leq 31 +21.00+p\le40 +21.0062 + 11.5159 +21.01 +21.010 +21.01\ge p +21.03 + p \leq 30 +21.04 +21.06+p\le40 +21.09 +21.10B\le59.48 +21.12+p\le38 +21.12\ge p +21.13 + p \leq 47 +21.135 +21.14B+2.78\le70 +21.14b+2.78\le70 +21.15 +21.15 \leq w +21.18B+3.27\le75 +21.2% +21.20B\le60.53 +21.21 +21.22 +21.22\ge p +21.23 +21.26 + p \leq 41 +21.26 + p \leq 42 +21.28+p\le44 +21.29 + p \leq 33 +21.3 +21.30+2w\ge60.00 +21.31B+4.65\le 74 +21.31B\le 69.35 +21.31\ge p +21.32+4.14x\le66.00 +21.32B+4.14\le66.00 +21.34 +21.37\ge p +21.39 + p \leq 49 +21.39+p\le34 +21.395 +21.40 +21.40+5w\ge60 +21.40+p\le45 +21.40B+3.28\le64.00 +21.40\le A-38.30 +21.44+p\le33 +21.44+p\le47 +21.46 + p \leq 42 +21.46+p\le37 +21.46-21.46+p\le37-21.46 +21.47+p\le 33 +21.47\ge p +21.48 + p \leq 46 +21.48+p\le48 +21.49 +21.50 +21.50B+2.86\le70 +21.50B\le62.14 +21.50b\le62.14 +21.51 + p \leq 37 +21.51+p\le40 +21.54+p\le43 +21.54\ge p +21.55+p\le41 +21.55\ge p +21.56 + p \leq 35 +21.57+p\le35 +21.5a^4-15a^3 +21.60 + p \leq 48 +21.60B+3.72\le72 +21.61+p\le31 +21.62 + p \leq 44 +21.62+p\le48 +21.62b\le70 +21.62x\le70 +21.63 + p \leq 43 +21.63\ge p +21.64 +21.65 +21.66 + p \leq 36 +21.67B+4.72\le80 +21.69 + p \leq 30 +21.69\ge p +21.6p^7 +21.70B\le71.46 +21.70\ge p +21.74 + p \leq 50 +21.74+p\le46 +21.75 + p \leq 30 +21.75 + p \leq 32 +21.75+p\le30 +21.75+p\le32 +21.77b\ge67 +21.79 +21.80B+3.75\le64.00 +21.80B+3.95\le65 +21.81+p\le43 +21.81\ge p +21.82 + p \leq 46 +21.83+p\le34 +21.83+p\le45 +21.90+4w\ge50.00 +21.90B+2.74\le72.00 +21.90B+4.51-4.51\le73.00-4.51 +21.90B+4.51\le73.00 +21.90B\le68.49 +21.90B\le68.73 +21.90b+2.74\le72.00 +21.92 + p \leq 41 +21.92\ge p +21.93 + p \leq 50 +21.95+p\le36 +21.95+p\le40 +21.98+p\le 45 +21.98B+3.98\le70.00 +21.98B+3.98b<70.00 +21.98\ge p +21.9\le5w +210 + x \geq 300 +210 < 20 x +210 < 8b +210 > 160 +210+x\ge300 +2100 +21000 +2102.50-492.40\ge x +2105.5>495.4+x +2105.5\ge495.4+x +2109.2-480.4\ge x +210<20x +210>-185 +210>98 +210\ge d\ge105 +210\le 8b +210\le7x+5y +210\times s^2 +210a^6b^4 +210ab +210abcf +210hkrs +210mn +210r^2 +210stuv +210x-10-153x+170 < 2210 +210x-153x < 2210-170+10 +210x\le12348 +210y^{14}\div6y^7 +211 + x \geq 300 +211+x\ge300 +211.5892 +2110.70\ge547.10+x +2111.7-520\ge x +212 + x \geq 300 +212+x\ge300 +2129.30-568.30\ge x +212954 +213+x\ge 300 +213+x\ge300 +2135.00-522.40\ge x +2135.20-491.00\ge x +2136750625 +213800 +213x>156 +214 + x \geq 300 +214+x\ge300 +2140000000 +215 + x \geq 300 +215+x\ge300 +215.86 +216 +216 + x \geq 300 +216 - 4 k < 0 +216+x > 300 +216+x\ge 300 +216+x\ge300 +216<8x +216\times y^{21} +216\times\left(\frac{1}{6}\right)^3p^{42} +216a^3b^6c^{12} +216a^3b^{15}c^{15} +216p^6\times\left(\frac{1}{6}\right)^3p^{36} +216x-156\le13 +216x-18\le 17 +216x>154 +216x\le 35 +216y^{15} +216y^{18} +216y^{21} +217 + x \geq 300 +217+x\ge300 +2176782336 +2179.50\ge502.60+x +217>14 +217x>434 +217x>924 +218 + x \geq 300 +218+x-218\ge300-218 +218+x\ge 300 +218+x\ge300 +218-218+x\ge300-218 +2187x^{35} +218>141 +218x > 0 +218x>594 +219 + x \geq 300 +219+x-219\ge300-219 +219+x\ge300 +219,050 +219050 +2196 +2197 +21:84 +21<13x +21<15x +21<19x +21<21x +21<23 +21<24 +21<27 +21<30 +21<33 +21<34x +21<39 +21<395 +21<3x+3 +21<44 +21<4x +21<58 +21<65 +21<67 +21<7x +21<\frac{7x}{4}-42 +21<\frac{7x}{8}-28 +21<\frac{x-2}{3}\times3 +21-11 +21>-15 +21>-18 +21>-22 +21>-27 +21>-9 +21>1 +21>11 +21>11+5p +21>13 +21>15 +21>18 +21>1x +21>2 +21>21x +21>27 +21>3 +21>3x +21>3x+3 +21>4 +21>5 +21>6 +21>7 +21>7x +21>8 +21>9 +21>9x+12 +21>x +21>x-2 +21>x-8 +21B+4.25\le74 +21B\le69.75 +21\ge N +21\ge x +21\ge x+y,260\le13x+10y +21\ge x+y,300\le25x+12y +21\le w +21\le x +21\le-11x +21\le-18x +21\le39 +21\le7k +21\left( \frac{11x}{3}+\frac{12x}{7}\right) > 7\left( 21\right) +21\left(4x+2\right)\ge21\left(9\right) +21\times y^{2}+8 +21a^2+53a+20 +21ab +21ab+18a+35b+30 +21b+4.25\le74 +21b^4ca^6 +21c^3-27c^2-24c-c^3-c^2 +21m^4x2m^6 +21m^{-8+2} +21mn+18m+35n+30 +21mn+18m+49n+42 +21n +21n\div7 +21n^2 +21p +21p^2+9pq +21p^4q^7r^2 +21pq +21pqr-19p +21r +21rs+56rt +21st +21t +21t^2+53t+24 +21u+v +21u^4v^3 +21u^8v^{17} +21u^{11}+63u^{12} +21u^{11}v^5 +21u^{2}-15uv +21u^{8}+63u^{10} +21v +21w\le37 +21w^2+18w+35w+30 +21w^2+53w+30 +21w^{2}+18w+49w+42 +21w^{2}+67w+42 +21wy +21wz+14yw +21wz^{2}y +21x +21x < -49 +21x < 16 +21x < 19 +21x > 2100 +21x > 3780 +21x+10<15 +21x+10\ge15 +21x+10y\ge210 +21x+10y\ge210,x+y\le22 +21x+10y\ge210,x+y\le23 +21x+10y\ge210,x+y\le27 +21x+10y\ge210,x+y\le28 +21x+11 +21x+110x>140 +21x+121x>264 +21x+121x>99 +21x+126 +21x+12<20 +21x+12\ge 20 +21x+12\le6x-7 +21x+14y\ge 210 +21x+14y\ge 210,x+y\le 25 +21x+14y\ge 210,x+y\le 26 +21x+14y\ge 210,x+y\le 27 +21x+14y\ge 210,x+y\le 29 +21x+14y\ge210,x+y\le26 +21x+14y\ge210,x+y\le27 +21x+15\le-6 +21x+16<20 +21x+18+64x+72 +21x+18\le4x-5 +21x+20x>72 +21x+21\le2x-8 +21x+23\le4x +21x+25x>90 +21x+27>20x +21x+27\le9x-2 +21x+28\le-4 +21x+2<10 +21x+2<15 +21x+3 +21x+30x>175 +21x+35\le4x-6 +21x+35\le8x-7 +21x+3\ge20 +21x+3\ge4 +21x+4.25\le74 +21x+42\le8x +21x+43 +21x+45 +21x+49\le9x-5 +21x+4\ge15 +21x+4x>42 +21x+4x>84 +21x+5 +21x+50x > 75 +21x+50x>560 +21x+55x > 132 +21x+63<4x-2 +21x+63\le2x-5 +21x+63\le4x-2 +21x+6\ge+8 +21x+7 +21x+8 +21x+8\ge9 +21x+9<35 +21x+9\ge10 +21x-105\le15x+175 +21x-112\le16x+140 +21x-1260>0 +21x-1260\ge0 +21x-12x>-504+392 +21x-13y+15 +21x-1680>0 +21x-175\le10x+280 +21x-2100 > 0 +21x-2100>0 +21x-2100\ge0 +21x-224\le16x+56 +21x-245\le10x+140 +21x-2520 > 0 +21x-2520>0 +21x-2520\ge 0 +21x-2x\le-8-21 +21x-392>12x-504 +21x-63\le5 +21x-7\times9\le5 +21x-840>0 +21x-840\ge0 +21x-8x\ge56+35 +21x-8x\ge91 +21x-9 +21x-9x\le-5-49 +21x<1 +21x<13 +21x<17 +21x<23 +21x<26 +21x<4 +21x<5 +21x<56 +21x<8 +21x<9 +21x>1260 +21x>168 +21x>21 +21x>2100 +21x>2520 +21x>34 +21x>3780 +21x>4 +21x>4200 +21x\ge 1 +21x\ge 11 +21x\ge 13 +21x\ge 2 +21x\ge 8 +21x\ge+11 +21x\ge+2 +21x\ge1 +21x\ge10 +21x\ge11 +21x\ge17 +21x\ge2 +21x\ge33 +21x\ge5 +21x\ge8 +21x\le-14 +21x\le-16 +21x\le-20 +21x\le-23 +21x\le-28 +21x\le-29 +21x\le-32 +21x\le-54 +21x\le-59 +21x\le16x+252 +21x\le21 +21x\le37 +21x\le68 +21x\le8x+252 +21x\le9x-29 +21x^2+12x +21x^2+25x +21x^2-72x-140 +21x^3+35x^2-28x-x^3-3x^2 +21x^4-9x^3+23x^2+28 +21x^{13} +21x^{14} +21xy^2 +21xyz+10xy +21xzy+16yx +21y +21y-7y^3 +21y^1y^3 +21y^2 +21y^2+108y +21y^2+36y +21y^2+70y^2 +21y^3 +21y^4 +21y^5 +21y^6 +21y^7 +21y^{10} +21y^{4} +21yw+18y+28w+24 +21yy^3 +21z^3+28z^2-7z-z^3+20z^2 +21zxy+12xy +21zxy+8xy +22 +22 - 3 m > 0 +22 - 15 +22 - 6 \leq 6 k + 2 k +22 < 65 +22 < 69 +22 < 82 +22 < 8x +22 > 11 +22 > 15 +22 > 7 +22 > x +22 \leq 11 k +22 \leq 8 k + 6 +22 \leq w +22 x - 1760 > 0 +22 x - 2640 > 0 +22 x \geq 19 +22 x \geq 5 +22 x \geq 9 +22+24x +22+2W-22\le38-22 +22+2W\le34 +22+2W\le38 +22+2W\le40 +22+2W\le42 +22+2w\le34 +22+2w\le36 +22+2x +22+2x\le36 +22+3 +22+y +22-12\ge 2x+12-12 +22-12\ge2x +22-15x+15x<2x+15x +22-15x<2x +22-20x0 +22-3m>\left(0\right)\sqrt{11-m} +22-70<-32t<-16 +22-70<-32t<60-76 +22-8x\le45 +22-8x\le60 +22-8x\le75 +22-x\ge25 +22.02+p\le40 +22.02+p\le47 +22.03+17.43 +22.03+p\le35 +22.04+l\le36.95 +22.05 + p \leq 47 +22.05\ge p +22.08+p\le 44 +22.09\ge p +22.10B+3.43-3.43\le69.00-3.43 +22.10B+4.46\le80.00 +22.10B\le65.57 +22.12 +22.12+p\le50 +22.14 + p \leq 36 +22.17 + p \leq 31 +22.17 + p \leq 49 +22.17B+3.82\le72.00 +22.17\ge p +22.17b\le68.18 +22.18 +22.18+p\le49 +22.19+p\le48 +22.20 +22.20 + p \leq 44 +22.20B+3.19\le60 +22.20B\le56.81 +22.21+p\le36 +22.23+p\le 37 +22.24+p\le42 +22.24B+4.12-4.12\le64-4.12 +22.24B+4.12\le64 +22.24B+4.24\le65 +22.24B\div22.24\le59.88\div22.24 +22.24B\le59.88 +22.27 + p \leq 35 +22.28B+2.62\le68 +22.28B\le65.38 +22.28\ge p +22.30+4w\ge 50 +22.30+p\le39 +22.30+p\le42 +22.30B+4.36-4.36\le61-4.36 +22.30B+4.36\le61 +22.30B<56.64 +22.30B\le56.64 +22.31 +22.32\times10^4 +22.35+p\le31 +22.37\ge p +22.45+p\le41 +22.46 + p \leq 30 +22.46 + p \leq 36 +22.47+p\le35 +22.50+40.60\le A +22.50B+3.90\le63 +22.50\le4w +22.52 + p \leq 30 +22.54 + p \leq 43 +22.54\ge p +22.55 + p \leq 47 +22.56\ge p +22.5 - 224 +221+x\ge 300 +221+x\ge300 +2217373921 +22182.10 +221x-255+255\le 2+255 +221x-255\le 2 +221x-26-33x+154 < 1859 +221x-26-33x+154<1859 +221x-65+65\le4+65 +221x-65\le4 +221x-78 > 28x-208 +221x\div69\le69\div69 +221x\le 257 +221x\le69 +222 + x \geq 300 +222+x\ge 300 +222+x\ge300 +2222.50-540.20\ge x +222<433 +222<655 +222>199 +222\le433 +222x-148y +223 + x \geq 300 +223+x\ge300 +223000 +2231.6\ge431.3+x +224 + x \geq 300 +224 - 4 k < 0 +224+x\ge300 +224-7x\le4y +224472 +2249>x+587.10 +2249\ge x+587.10 +224\le7x+4y +224u^2 +224x-182\le 9 +224x-56\le17 +224x\le 191 +224x\le73 +225 + x \geq 300 +225 \leq d \leq 300 +225 \leq d \leq 325 +225 \leq d \leq 350 +225+60p-60p-16p^2 +225+x\ge300 +225-16p^2 +225-196p^2 +225-4p^2 +225-64p^{2} +225-p^2 +2256.00\ge447.70+x +2258530576 +225300 +227+x\ge300 +2271.90-420.30\ge x +228 + x \geq 300 +228+x\ge300 +2280.20-529.30\ge x +228\le57x +228x-10x > -380+380 +228x-285\le17 +228x-36\le1 +228x-380 > 10x-380 +228x-84-91x+143<3120 +228x>19\times84 +228x\le302 +228x\le37 +229 + x \geq 300 +229 x + 50 < 990 +229+x-229\ge300-229 +229+x\ge300 +2297.40-497.20\ge x +22<-11x +22<17x +22<19x +22<21x +22<23 +22<2\left(x+5\right) +22<2x+14 +22<33x +22<54 +22<58 +22<66 +22<72 +22<79 +22<81 +22<83 +221 +22>10 +22>11 +22>11x +22>12 +22>15 +22>16 +22>18 +22>3 +22>3+2 +22>3m +22>6+2 +22>7 +22>8 +22>9 +22>x +22B+4.87-4.87\le67.13 +22B+4.87-4.87\le72-4.87 +22B+4.87\le72 +22B\le67.13 +22\ge 2x+10 +22\ge 2x+12 +22\ge2N +22\ge2x+12 +22\ge4\left(x+7\right) +22\ge4x+32 +22\le 11k +22\le b +22\le x +22\le x\le50 +22\le x\le95 +22\le11k +22\le18-x +22\le\frac{5}{9}f\le52 +22b +22c +22d+13 +22m +22n +22p+-4 +22p-4 +22p^{2}+pq +22s +22u +22w<42 +22x +22x < 1 +22x < 5 +22x > 1760 +22x > 3520 +22x > 4400 +22x+10<15+5x +22x+11-12y +22x+132 +22x+15\ge 16 +22x+15\ge16 +22x+2 +22x+26 +22x+27\le-6 +22x+2<+25 +22x+2\ge15 +22x+3-3\ge6-3 +22x+30 +22x+34 +22x+3\ge 12 +22x+3\ge12 +22x+3\ge6 +22x+4 < 9 +22x+42\le-9 +22x+55x>-616 +22x+6>25 +22x+6\ge25 +22x+6x>264 +22x+7 +22x+8 < 15-5x +22x+80 +22x+8<10-3x +22x+8<9 +22x-1760 > 0 +22x-1760>0 +22x-2200>0 +22x-3080>0 +22x-3080\ge0 +22x-3960>0 +22x-4400 > 0 +22x-77\le18 +22x<+1 +22x<+1-5x +22x<1 +22x<14 +22x<2-3x +22x<21 +22x<23 +22x<5 +22x<5+5x +22x<7 +22x<72 +22x<9 +22x>-110 +22x>110 +22x>1760 +22x>2200 +22x>25 +22x>3080 +22x>3520 +22x>3960 +22x\ge 1 +22x\ge 13 +22x\ge 3 +22x\ge 7 +22x\ge 9 +22x\ge1 +22x\ge13 +22x\ge19 +22x\ge3 +22x\ge5 +22x\ge7 +22x\ge9 +22x\le-24 +22x\le-30 +22x\le-33 +22x\le-38 +22x\le-4-54 +22x\le-51 +22x\le-58 +22x\le-62 +22x\le95 +22x^2+16x +22xy^2 +22xyz+14yx +22xyz+16xy +22xyz+4xy +22y +22y+4y^3 +22y-14y^2 +23 +23 - 20 +23 - x \geq 25 +23 < -x +23 < 52 +23 < 64 +23 < 70 +23 < 88 +23 < x +23 > 10 +23 > 13 +23 > 14 +23 > 4 +23 > 8 +23 > x +23 \leq 6 k + 5 +23 \leq 7 k + 9 +23 \leq 8 k + 7 +23 \leq F \leq 104 +23 \leq F \leq 95 +23 \leq x +23 x - 1840 > 0 +23 x < 8 +23 x \geq 17 +23+2W<43 +23+2W\le 41 +23+2W\le39 +23+2W\le43 +23+p\le37 +23-10x\le105 +23-11\ge w +23-2y +23-6x +23-8\le2k+3k +23-\left(6k+2k\right)\le7 +23-x+x < 4x+x +23-x\ge25 +23-x\ge30 +23.00 + p \leq 37 +23.00+p\le37 +23.00B+4.14\le76.00 +23.07 + p \leq 30 +23.07\ge p +23.10B+2.67\le78.00 +23.10B+3.84\le66.00 +23.10B+4.30\le63.00 +23.10B\le58.70 +23.10B\le62.16 +23.10x+4.53\ge64.00 +23.15B\le59.04 +23.16+p\le46 +23.16\ge p +23.17\ge p +23.18 + p \leq 30 +23.20B+3.86-3.86\le60.00-3.86 +23.20B+3.86\le60.00 +23.20B+4.08\le71.00 +23.20B+4.27\le66 +23.20B+4.86\le68 +23.20B\le56.14 +23.20B\le63.14 +23.20\ge23.20-a +23.20\le A-36.80 +23.20x+3.86\le60.00 +23.21+p\le36 +23.22 +23.22\le L-30.63 +23.23+p\le 35 +23.25 +23.27\ge p +23.28 + p \leq 39 +23.29 +23.30B+2.73\le74.00 +23.30B+4.95<80 +23.30B+4.95\le80 +23.30B\le71.27 +23.30b+2.73\le74.00 +23.30b+4.95<80 +23.30n+4n>86.76 +23.30x+2.73\le74.00 +23.30x+40y>86.76 +23.32 +23.32+p\le43 +23.34 + p \leq 48 +23.34+p\le42 +23.34>p +23.34\ge p +23.35 + p \leq 37 +23.36B+4.77\le61.00 +23.36B\le56.23 +23.37\ge p +23.38+p\le44 +23.38+p\le47 +23.38+x\le47 +23.38\ge p +23.38x\le44 +23.39+p\le44 +23.40+5w\ge70 +23.40B+3.07\le69.00 +23.42 + p \leq 31 +23.43 + p \leq 36 +23.44+p\le31 +23.44+p\le48 +23.45+p\le43 +23.49+p\le36 +23.49+p\le43 +23.4\le2w +23.50 +23.50B+2.70\le64.00 +23.50B+4.04\le77 +23.50B\le61.30 +23.50b+4.04\le77 +23.515 +23.53+p\le33 +23.54+p\le39 +23.54\ge p +23.55 + p \leq 32 +23.55\ge p +23.57+p\le49 +23.59 + p \leq 33 +23.59B+4.73\le72.00 +23.59B\le67.27 +23.6+2w\ge 70 +23.60+4w\ge40 +23.60+p\le49 +23.60B+2.71\le64.00 +23.60B+3.53\le62 +23.60B+4.12\le64 +23.60B+4.36\le76.00 +23.60B\le59.88 +23.60B\le61.29 +23.60B\le71.64 +23.60B\le76.00-4.36 +23.60b+2.71\le64.00 +23.61B+3.06\le62.00 +23.64 +23.64 + p \leq 45 +23.66 +23.68+p\le33 +23.6\le5w +23.70B+3.44\le79.00 +23.70B+4.11\le80 +23.72\ge p +23.74+p\le47 +23.76+p\le45 +23.77 + p \leq 45 +23.79+p\le 33 +23.79+p\le 34 +23.79+p\le33 +23.80 + p \leq 39 +23.80+5w\ge50.00 +23.85\ge p +23.86 + p \leq 39 +23.87\ge p +23.88 + p \leq 35 +23.8>2 +23.8B+4.84\le68 +23.8B\le63.16 +23.90300 +230+x\ge300 +230.73 +2300 +23000 +23000\left(1.06\right)^{2n} +23000\left(1.06\right)^{2rn} +23000\left(1.06\right)^{2r} +23000\times1.01^{4n} +23000\times1.02^{2n} +23000\times1.03^{4n} +23000\times1.52^{2m} +23000\times1.52^{2nm} +230\left(1.05\right)^7 +231 + x \geq 300 +231+x\ge300 +2318 +231x > -850 +232 + x \geq 300 +232+x\ge300 +232\le76+93+x +233 + x \geq 300 +233+C\ge300 +233+x\ge 300 +233+x\ge300 +234 + x \geq 300 +234 \frac{145 x}{234} > 9 \times 234 +234+x\ge 300 +234+x\ge300 +2340 +23400 +2341.20-566.30\ge x +234x-182\le14 +234x\le196 +235 + x \geq 300 +235+x\ge300 +23500+222x +2355.60-540>x +2355.60-540\ge x +235530 +2356.70-515\ge x +236 + x \geq 300 +236+x\ge300 +236-236+x\ge300-236 +23625 +2363.5-549.4\ge x +237 + x \geq 300 +237+x\ge300 +2376.20-419.50\ge x +237x>1120 +238 + x \geq 300 +238+x\ge300 +2380 +2385443281 +2386.2-511\ge x +2386.6\ge595.6+x +238\times \left( \frac{17x-12}{17}-\frac{9x-13}{14}\right) < 19\times 238 +238x-102y +238x-153\le8 +238x-168-153x+221 < 323\left( 14\right) +238x-168-153x+221 < 4522 +238x\le161 +239 + x \geq 300 +239+x\ge300 +23900+x285 +2391.90-492.00\ge x +2391.90-492.00\ge x+492.00-492.00 +2391.90-492\ge x +2391.90\ge x+492 +2391.90\ge x+492.00 +2397.70-553.00>x +23<10x +23<14x +23<27x +23<30x +23<31 +23<334 +23<56 +23<5x+8 +23<60 +23<61 +23<65 +23<68 +23<74 +23<77 +23<79 +23<80 +23<81 +23<84 +231 +23>10 +23>11 +23>12 +23>13 +23>15 +23>2 +23>20 +23>3 +23>5 +23>7 +23>8 +23>9 +23>x +23B+4.75\le72 +23B\le67.25 +23\ge x +23\ge x+y +23\ge x+y,230\le23x+10y +23\le 7k+9 +23\le F-32+32\le72+32 +23\le F\le 104 +23\le F\le 95 +23\le F\le104 +23\le F\le72+32 +23\le F\le95 +23\le F\le\frac{520}{5} +23\le f\le104 +23\le f\le31 +23\le f\le95 +23\le n +23\le x +23\le x\le104 +23\le x\le31 +23\le x\le40104 +23\le x\le95 +23\le5k+3 +23\le5k+8 +23\le5x+8 +23\le\left(F\right)\le104 +23\le\left(F\right)\le95 +23a^3-23a^2-20a +23b+4.75\le72 +23cm +23d-10 +23m-25 +23p +23pq +23x +23x < 15 +23x < 2 +23x < 3 +23x < 4 +23x < 6 +23x < 7 +23x > -315 +23x > 1 +23x > 1840 +23x > 2760 +23x+10-10\ge 25-10 +23x+10<12 +23x+10\ge 25 +23x+10y\ge230,x+y\le24 +23x+10y\ge230,x+y\le27 +23x+10y\ge230,x+y\le28 +23x+10y\ge230,x+y\le29 +23x+11-10+18-12 +23x+115 +23x+12 < 15 +23x+13 +23x+13-6y +23x+15\ge 16 +23x+15\ge20 +23x+16\ge25 +23x+2 +23x+22-14+16-21 +23x+24-24\le-2-24 +23x+27\le-8 +23x+2\ge9 +23x+3 +23x+3 < 10 +23x+3 < 6 +23x+34 < 36 +23x+35\le-9 +23x+36 +23x+39 +23x+3\ge12 +23x+4 +23x+47 +23x+4<-20x+10 +23x+4\ge12 +23x+4\ge15 +23x+4\ge25 +23x+5<12 +23x+5\ge6 +23x+6\ge15 +23x+7 +23x+8<+10 +23x+8<+20 +23x+8\ge15 +23x+9 +23x-12<0 +23x-16 +23x-1840 > 0 +23x-18y+6 +23x-2300>0 +23x-315\le+30 +23x-315\le30 +23x-3220>0 +23x-3680>0 +23x-4600>0 +23x-920>0 +23x-9<0 +23x<+2 +23x<-69 +23x<1 +23x<12 +23x<18 +23x<2 +23x<21 +23x<28 +23x<36 +23x<6 +23x<72 +23x<9 +23x>126 +23x>1840 +23x>2300 +23x>2760 +23x>28 +23x>3220 +23x>36 +23x>3680 +23x>4600 +23x>48 +23x\ge 1 +23x\ge 11 +23x\ge 15 +23x\ge 17 +23x\ge 2 +23x\ge 3 +23x\ge 8 +23x\ge+11 +23x\ge1 +23x\ge11 +23x\ge13 +23x\ge16 +23x\ge2 +23x\ge21 +23x\ge3 +23x\ge4 +23x\ge5 +23x\ge6 +23x\ge7 +23x\ge8 +23x\ge9 +23x\le-26 +23x\le-345 +23x\le-35 +23x\le-38 +23x\le-44 +23x\le-50 +23x\le-62 +23x\le-69 +23x\le-8-54 +23x\le345 +23x\le378 +23x\le630 +23x^3-65x^2+30x +23x^{2}-49y^{2} +23xzy+14yx +23y-10y^2 +23y^2+54y +23y^3+15y^2-18y +23y^3-3y^2-6y +23yxz+11yx +23z^3-9z^2-6z +23zxy+17xy +24 +24 + 3 x - 24 > 24 - 24 +24 + 3 x - 24 \geq 24 - 24 +24 + 4 x - 24 \geq 24 - 24 +24 + 6 x - 24 > 24 - 24 +24 + 6 x - 24 \geq 24 - 24 +24 + 8 x - 24 > 24 - 24 +24 + 8 x - 24 \geq 24 - 24 +24 + 3 > x - 3 + 3 +24 + 5 > x - 5 + 5 +24 + 7 > x - 7 + 7 +24 + 9 > x - 9 + 9 +24 - 4 x \geq 0 +24 - 6 x \geq 0 +24 - 12 > 3 x + 12 - 12 +24 - 15 > 3 x + 15 - 15 +24 - 18 > 3 x + 18 - 18 +24 - 20 +24 - 20 > 4 x + 20 - 20 +24 - 27 > 3 x + 27 - 27 +24 - 30 > 6 x + 30 - 30 +24 - 36 > 6 x + 36 - 36 +24 - 40 > 4 x + 40 - 40 +24 - 40 > 8 x + 40 - 40 +24 - 42 > 6 x + 42 - 42 +24 - 48 > 6 x + 48 - 48 +24 - 48 > 8 x + 48 - 48 +24 - 80 > 8 x + 80 - 80 +24 - 9 > 3 x + 9 - 9 +24 < 6 x +24 < 8 x +24 < 14x +24 < 26x +24 < 27 +24 < 28 +24 < 32 +24 < 36 +24 < 37x +24 < 40 +24 < 42 +24 < 8x +24 < x +24 < x - 3 +24 < x - 8 +24 > - 27 +24 > 12 x +24 > 3 x +24 > -16 +24 > -18 +24 > -32 +24 > 14 +24 > 2 +24 > 2x+12 +24 > 3 +24 > 5 +24 > 7 +24 > x - 3 +24 > x - 5 +24 > x - 7 +24 > x - 9 +24 \geq x +24 \leq 12 k +24 \leq 8 k +24 \leq 9 k + 6 +24 \leq w +24 \leq x +24 \times w z \times z \times y +24 p q \div 2 +24 x + 70 < 195 +24 x - 1920 > 0 +24 x - 24 + 24 > 120 + 24 +24 x - 4320 > 0 +24 x - 4800 > 0 +24+2W\le 40 +24+2W\le44 +24+324-24 +24+3x-24\ge24-24 +24+3x>24 +24+4<9x-2x +24+4\left(-\frac{x}{3}\right)\ge32 +24+4b +24+4w\ge50 +24+4w\ge60 +24+4x-24\ge24-24 +24+4x<10x +24+5w\ge50 +24+7\le5x-24x +24+8x-24\ge24-24 +24+9>x +24+9>x-9+9 +24-12\ge 2x+12-12 +24-14\le3k+2k +24-16>4x+16-16 +24-18x\le42 +24-18x\le6 +24-18x\le60 +24-20x<44 +24-24\ge-3x +24-28>4x+28-28 +24-2k<6k +24-2k\le6k +24-2x\ge54 +24-3\frac{x}{2}\ge21 +24-3v +24-48>6x +24-4\frac{x}{3}\ge12 +24-4\left(\frac{x}{3}\right)\ge20 +24-4k<0 +24-4x\div3\ge20 +24-4y +24-5x\le-6 +24-6<3x +24-6\ge 3x+6-6 +24-6\ge3x +24-6k\le2k +24-7k\le5k +24-8x < 0 +24-9>x-9-9 +24-\frac{20}{5}x\ge y +24-\frac{3x}{2}\ge18 +24-\frac{3x}{4}\ge3 +24-\frac{4x}{3}\ge12 +24-\frac{4x}{3}\ge16 +24-\frac{4x}{3}\ge20 +24-\frac{4x}{3}\ge32 +24-\frac{4x}{3}\ge8 +24-x\ge3 +24.05 +24.06\ge p +24.07 + p \leq 35 +24.07\ge p +24.08 + p \leq 32 +24.1+b\le67 +24.10 + p \leq 41 +24.10+2w\ge40 +24.10+3.12b\ge64 +24.10+3.12x\ge64 +24.10B+2.83\le79 +24.10B+4.84\le62 +24.10B\le57.16 +24.10b+2.83\le79 +24.12 +24.12 + p \leq 47 +24.12+p\le35 +24.12\ge p +24.13+p<32 +24.13+p\le32 +24.13\ge p +24.15+p\le44 +24.19 + p \leq 38 +24.1B+3.47\le73 +24.20 + p \leq 31 +24.20+4w\ge40.00 +24.20B+4.40\le69.00 +24.20B+4.44\le60 +24.20B\le55.56 +24.20b+4.44\le60 +24.20x+4.44\le60 +24.24 + p \leq 38 +24.26 +24.27 + p \leq 37 +24.3 \leq 3 w +24.30+2w\ge40 +24.30+2x\ge40 +24.30B+3.27\le79.00 +24.34+p\le 44 +24.35 +24.37\ge p +24.38 +24.40+p\le43 +24.40B+4.59\le67 +24.40B+4.88\le71.00 +24.42 +24.43 + p \leq 45 +24.45+p\le34 +24.46+p\le 36 +24.47 +24.47 + p \leq 49 +24.48B+4.09\le67 +24.48B\le62.91 +24.48b+4.09\le67 +24.49+p\le37 +24.49+p\le45 +24.50 +24.50+4x\ge40.00 +24.50B+3.76\le77 +24.50B+4.20\le70.00 +24.50B\le65.80 +24.50B\le73.24 +24.50x+3.76\le77 +24.50x+4.20\le70.00 +24.51+p\le47 +24.54+p\le50 +24.55 + p \leq 47 +24.57 + p \leq 35 +24.57+p\le 31 +24.5x>0 +24.60+2w\ge40 +24.60B+4.24\le80.00 +24.63 + p \leq 44 +24.63\ge p +24.64B+2.59\le61 +24.64B\le58.41 +24.64b+2.59\le61 +24.65 + p \leq 35 +24.65 + p \leq 41 +24.65 + p \leq 46 +24.66 + p \leq 49 +24.67+x\ge44 +24.68 - 19.20 +24.68+p\le33 +24.7+4w\ge70 +24.7+4x\ge70 +24.70+a\ge39.50 +24.70+p\le47 +24.70B+3.65\le67.00 +24.74+p\le36 +24.75+p\le43 +24.80 +24.80+5w\ge70 +24.80+p\le30 +24.80B+3.67\le75.00 +24.80B+4.02-4.02\le62.00-4.02 +24.80B+4.02\le62.00 +24.80B+4.42\le75 +24.80B\le57.98 +24.80B\le71.33 +24.81 + 45.28 \leq L +24.82 + p \leq 33 +24.82\ge p +24.83 + p \leq 39 +24.84+p\le36 +24.84B+2.57\le72.00 +24.86\ge p +24.87\ge p +24.88B+3.47\le76 +24.89 + p \leq 37 +24.90 + p \leq 43 +24.90B+3.40\le78 +24.90B\le72.68 +24.90B\le74.60 +24.90B\le78-3.40 +24.92 + p \leq 40 +24.92\le x\le34 +24.93 + p \leq 44 +24.93 + p \leq 47 +24.93+p\le41 +24.96 + p \leq 46 +24.98 + p \leq 43 +240 +240 + x \geq 300 +240+x-240\ge300-240 +240+x\ge300 +24000 +2400b +2400q +240<7n +240<8x +240\ge9x +240\le156+1x<270 +240\le156+x<270 +240\le2\times78+1x<270 +240\le7n +240\le9v +240\le9x+80 +240\times c +240a^2b^2 +240abcf +240aut +240c +240hkrs +240rs +240s\times t\times u\times v +240st +240stuv +240wyz +240x-15\le14 +240x\ge18000 +240x\le29 +240zwy +241 + x \geq 300 +241+x\ge300 +2419.70\ge575.10+x +242 + x \geq 300 +242+x\ge300 +2420>-39x +242>26 +242x>-26 +243 + x \geq 300 +243+135u+30u^2+\frac{10u^3}{3}+\frac{5u^4}{27}+\frac{u^5}{243} +243+x\ge300 +2433.90-596.00\ge x +243\times y^{10} +243a^{15}b^{25}c^{10} +243a^{25}b^{20}c^{20} +243y+16y+390,625y +243y^3 +243y^5 +243y^5+810ry^4+1080r^2y^3+720r^3y^2+240r^4y+32r^5 +243y^5+810y^4r+1080y^3r^2+720y^2r^3+240yr^4+32r^5 +243y^{10} +243y^{12} +243y^{13} +243y^{14} +243y^{15} +243y^{16} +243y^{17} +243y^{18} +243y^{20} +243y^{25} +243y^{9} +244 + x \geq 300 +244 - 4 k < 0 +244+x\ge300 +2440.5-455.7\ge x +244755 +244>47 +245 + x \geq 300 +245+x\ge300 +2452.90\ge x+472.80 +246 + x \geq 300 +246+x\ge300 +2460000 +24660 +2467.00-x\ge431.50 +24674 +2469.40\ge536.90+x +246>107 +247 + x \geq 300 +247+x > 300 +247+x\ge300 +247<13x +247x-390>34x-234 +247x-5x>-26 +247x>34x+156 +248 + x \geq 300 +248 - 4 k < 0 +248+x\ge300 +2483.70-410.90\ge x +2487.40-586.30\ge x +249 + x \geq 300 +2496\ge531.60+x +24:6 +24:72 +24<-12x +24<-18 +24<-36 +24<13x +24<16 +24<19x +24<223 +24<25 +24<27 +24<28 +24<295 +24<2x+12 +24<2x+14 +24<30 +24<32 +24<33 +24<33x +24<36 +24<3x+6 +24<40 +24<42 +24<44 +24<48 +24<4x +24<60 +24<64 +24<6x +24<71 +24<74 +24<75 +24<77 +24<84 +24<85 +24<86 +24<87 +24<8\frac{x}{9}-8 +24<8x +24<\frac{3x}{2}-3 +24<\frac{4x}{3} +24<\frac{4x}{3}-12 +24<\frac{4x}{3}-8 +24<\frac{4x}{5}-12 +24<\frac{8x}{3}-48 +24<\frac{8x}{3}-8 +24<\frac{8x}{5}-24 +24<\frac{8x}{9}-48 +24-12 +24>-15 +24>-18 +24>-20 +24>-21 +24>-223 +24>-27 +24>-28 +24>-3 +24>-36 +24>-4 +24>-6 +24>-8 +24>-9 +24>10 +24>11 +24>12 +24>13 +24>14 +24>15 +24>2 +24>2y+2x +24>3 +24>3x +24>4 +24>4x +24>4x+28 +24>5 +24>5\times p+4 +24>5p+4 +24>6 +24>6x +24>7 +24>8 +24>8x +24>9 +24>k +24>x +24>x-3 +24>x-5 +24>x-7 +24>x-9 +24B+2.72\le73 +24B+4.91\le61 +24B\le70.28 +24\ge 2x+12 +24\ge 3x+6 +24\ge 5 +24\ge x +24\ge-3x+24 +24\ge2y+2x +24\ge3N +24\ge3x+6 +24\ge4x +24\ge6 +24\le x +24\le12k +24\le24+6x +24\le4x +24\le5k+9 +24\le6k +24\le77 +24\le8k +24\le8k+8 +24\left( \frac{x-15}{3}\right) -24\left( \frac{x}{8}\right) < 5\left( 24\right) +24\left( y^{15}\right) +24\sqrt{35}-6\sqrt{21}-4\sqrt{55}+\sqrt{33} +24\times u\times u\times u\times u\times u\times u\times u\times u\times u\times u\times u\times v^{16} +24\times u^{11}\times v^{16} +24\times y^{2}\times y^{4}\times y^{3} +24\times\frac{x}{8}-\frac{x}{3}\times24<0\times24 +24a +24a < 81 +24a+12 +24a+20b-8c +24a+27 +24a^2+24ab-4a +24a^2+48ab-30a +24a^4 +24ab +24ab+42a +24ab\div6 +24b +24b+2.72\le73 +24b^2+72b+35 +24b^{10} +24c +24c+27 +24c^3a^4b\times0 +24d-4 +24k+32k +24k<256 +24k\le256 +24k^2 +24m +24m>-1 +24m>-100 +24m>-16 +24m>-4 +24m>-9 +24m^2 +24m^2+42m+20m+35-3 +24m^2+62m+32 +24m^6 +24mn +24mn+64mp +24mp^{2}q +24n^2 +24n^2+24n +24n^{10}m^6 +24n^{11} +24p^2q-20pq^2 +24p^{2}mq +24p^{2}q-12pq^{2} +24pq +24pq\div3p +24pq\left(2p-q\right) +24pqr-24p-3pqr+5p +24q +24r +24rs +24s^2t+24st^2 +24s^{2}t+24st^{2} +24st +24st\left(s+t\right) +24st\times \left( s+t\right) +24t+15 +24u +24u-20 +24u^2-12uv +24u^2-16uv +24u^2-24uv+8uv +24u^9v^{13} +24u^{10}+42u^9 +24u^{11}\times v^{16} +24u^{2}-60uv+9 +24u^{3}v^{4} +24uwv^{2} +24v +24w+9 +24w--9 +24w^2+42w+20w+35 +24w^2+42w+20w+35-9 +24w^2+62w+26 +24w^2+62w+35 +24w^2y+24wy^2 +24w^4+15 +24w^{2}+42w+20w+35 +24w^{2}+62w+35 +24w^{2}y+24wy^{2} +24w^{2}y+24y^{2}w +24wy+20w+42y+35 +24x +24x < -24 +24x < 125 +24x < 168 +24x < 240 +24x < 2560 +24x < 72 +24x > 144 +24x > 1920 +24x > 3840 +24x > 96 +24x > 96+72 +24x+108-36>240 +24x+10x>-170 +24x+120\le 48 +24x+120\le-24 +24x+120\le24 +24x+120\le96 +24x+121x>264 +24x+12\ge25 +24x+12\le6x-7 +24x+12\le7x-7 +24x+12\le8x-2 +24x+12y+16y+28x +24x+15\ge 20 +24x+15\le3x-6 +24x+15\le5x-4 +24x+16-16\le-2-16 +24x+16\le3x-4 +24x+16\le6x-8 +24x+16y\ge 240 +24x+16y\ge 240,x+y\le 25 +24x+16y\ge 240,x+y\le 27 +24x+17\le5x +24x+18+40x+100 +24x+18+81x+36 +24x+20y\ge 240 +24x+20y\ge 240,x+y\le 23 +24x+20y\ge240 +24x+20y\ge240,x+y\le24 +24x+20y\ge240,x+y\le27 +24x+21x>168 +24x+24-9x\le-5 +24x+24\le-7 +24x+24\le5x-7 +24x+24\le9x-5 +24x+25 +24x+25x>3\times40 +24x+27\le2x-6 +24x+27\le6x-7 +24x+28>-20 +24x+28>-44 +24x+28\le3x-4 +24x+28y-64y+80x +24x+3 +24x+30\le-2 +24x+32\le4x-7 +24x+32\le5x-8 +24x+33x>110 +24x+36\le-4 +24x+3\ge4 +24x+42\le-2 +24x+48-48\le96-48 +24x+48<96 +24x+48\le-24 +24x+48\le-48 +24x+48\le-72 +24x+48\le48 +24x+48\le72 +24x+48\le8x-2 +24x+48\le8x-5 +24x+48\le96 +24x+49x>140 +24x+4\ge15 +24x+52 +24x+54+81x +24x+54\le2x-4 +24x+56\le6x-6 +24x+56y+24y+40x +24x+62 +24x+62\le6x +24x+64\le6x-4 +24x+6<25 +24x+6\ge25 +24x+6\le-8 +24x+6\le3x-8 +24x+70 < 195 +24x+70<195 +24x+72>240 +24x+72\le -72 +24x+72\le-24 +24x+72\le-48 +24x+72\le-72 +24x+72\le24 +24x+72\le48 +24x+72\le72 +24x+72\le96 +24x+72x>-576 +24x+81\le-6 +24x+84x>756 +24x+8<10-5x +24x+8<15 +24x+8\le9x-9 +24x+96 +24x+96-96\le-72-96 +24x+96\le-24 +24x+96\le-72 +24x+96\le120 +24x+96\le48 +24x+96\le96 +24x+9\le5x-8 +24x-120 < 120 +24x-120 < 48 +24x-120+120<72+120 +24x-120+120\ge 120+120 +24x-120<-120 +24x-120<-24 +24x-120<24 +24x-120<48 +24x-120<72 +24x-120>-24 +24x-120>-48 +24x-120>120 +24x-120>72 +24x-120>96 +24x-120\ge 120 +24x-144>-72 +24x-16<0 +24x-1920>0 +24x-24 < -48 +24x-24 > 120 +24x-24 > 72 +24x-24+-24\ge72+-24 +24x-24<-48 +24x-24<120 +24x-24<48 +24x-24>72 +24x-24\ge -24 +24x-24\ge72 +24x-24\le -48 +24x-24\le 120 +24x-24\le-96 +24x-24\le24 +24x-252\le21x+84 +24x-2880>0 +24x-28\le20 +24x-32<0 +24x-32\le5 +24x-3840 > 0 +24x-39\le7 +24x-3x\le-6-8 +24x-40<0 +24x-40>-48 +24x-4320>0 +24x-48>-48 +24x-5x\le-15-4 +24x-60+130<195 +24x-72 > 96 +24x-72+72>-120+72 +24x-72+72>120+72 +24x-72+72>24+72 +24x-72>-120 +24x-72>-48 +24x-72>24 +24x-72\le-120 +24x-8x\le-5-48 +24x-96>-72 +24x-9x\le-9-8 +24x<-24 +24x<-48+24 +24x<0 +24x<1 +24x<11 +24x<125 +24x<144 +24x<16 +24x<168 +24x<17 +24x<19 +24x<192 +24x<2-5x +24x<32 +24x<7 +24x<72 +24x<96 +24x>-10\times12 +24x>-120 +24x>-48 +24x>-72 +24x>-8 +24x>0 +24x>120 +24x>120+120 +24x>168 +24x>192 +24x>24 +24x>240 +24x>2880 +24x>3360 +24x>4320 +24x>72 +24x>96 +24x\div24>-48\div24 +24x\div24>96\div24 +24x\ge 0 +24x\ge 240 +24x\ge 5 +24x\ge1 +24x\ge11 +24x\ge13 +24x\ge17 +24x\ge19 +24x\ge23 +24x\ge5 +24x\ge7 +24x\le -144 +24x\le -72 +24x\le -72-72 +24x\le 144 +24x\le 48-120 +24x\le-120 +24x\le-14 +24x\le-144 +24x\le-168 +24x\le-18 +24x\le-22 +24x\le-23 +24x\le-24-120 +24x\le-29 +24x\le-31 +24x\le-32 +24x\le-36 +24x\le-40 +24x\le-44 +24x\le-47 +24x\le-48 +24x\le-7-40 +24x\le-72 +24x\le-87 +24x\le-96 +24x\le0 +24x\le24 +24x\le37 +24x\le3x-20 +24x\le44 +24x\le46 +24x\le48 +24x\le96 +24x^2+108x-216+2x +24x^2+110x-216 +24x^2+42xy-9xy+12x^2 +24x^3-36x^2+30x-x^3-29x^2 +24x^8 +24x^{13} +24x^{2}+16x+x^{2}+4x +24x^{8} +24xyz+12xy +24xyz+16xy +24xyz+9xy +24xzy+10yx +24y +24y\times 0.125w +24y^3+9y^2-18y-y^3+6y^2 +24y^3y +24y^4 +24y^5 +24y^6 +24y^7 +24y^{10} +24y^{11} +24y^{11}\times\left(-3y^3\right) +24y^{13} +24y^{14} +24y^{15} +24y^{17} +24y^{20} +24y^{2}+30y^{2} +24y^{2}+69y +24y^{4} +24y^{9} +24yw +24z +24z^3-12z^2-6z-z^3+3z^2 +25 +25 + 12 m > 0 +25 + 16 m > 0 +25 + 20 m < 0 +25 + 20 m > 0 +25 + 24 m > 0 +25 + 4 m > 0 +25 + 5 x - 25 \geq 25 - 25 +25 + 8 m > 0 +25 - 12 a > 0 +25 - 16 a > 0 +25 - 28 a > 0 +25 - 32 a > 0 +25 - 36 a > 0 +25 - 40 a > 0 +25 - 8 a > 0 +25 - 10 \leq 3 k + 2 k +25 - 30 > 5 x + 30 - 30 +25 - 35 > 5 x + 35 - 35 +25 - x \geq 30 +25 < 5 x +25 < 24x +25 < 30 +25 < 35 +25 < 40 +25 < 45 +25 < 54 +25 < 56 +25 < 6x +25 < 90 +25 < x +25 < x + 2 +25 < x - 2 +25 < x - 6 +25 > - 1 +25 > - 13 +25 > - 15 +25 > - 3 +25 > - 7 +25 > -20 +25 > -25 +25 > -3 +25 > -5 +25 > -6 +25 > -7 +25 > 12 +25 > 14 +25 > 15 +25 > 3 +25 > 5 +25 > 5p+5 +25 > x +25 \leq 5 F \leq 475 +25 \leq w +25 \times y^{ 4 \times 2} +25 x - 2000 > 0 +25 x - 3000 > 0 +25 x - 5000 > 0 +25 x > 2000 +25 x > 5000 +25 x \geq 17 +25 x^{2} - 49 - x^{2} +25+16m>0 +25+20\times m<0 +25+20m<0 +25+20m>0 +25+28m > 0 +25+28m>0 +25+2W\le37 +25+2m>0 +25+32m>0 +25+36m>0 +25+36x +25+40m>0 +25+4m>0 +25+5w\ge70 +25+8m>0 +25-10x<13x +25-12a > 0 +25-15>5x+15-15 +25-16a>0 +25-20x+25\le65+25 +25-20x\le65 +25-24a>0 +25-25>5x+30-25 +25-28a>0 +25-30>5x +25-32a>0 +25-40>5x +25-4\left(m\right)\left(-2\right)>0 +25-4\times a\times7>0 +25-4a>0 +25-4m\left(-1\right)>0 +25-4m\times\left(-3\right)>0 +25-4m\times\left(-5\right)>0 +25-4m\times\left(-7\right)>0 +25-4p^2 +25-4x<15x +25-5k\le+5 +25-80m+64m^2 +25-8a>0 +25-8k\le9 +25-\frac{150}{180}x > y +25-\frac{150}{180}x\ge y +25-\frac{15}{18}x\ge y +25-p^2 +25-p^{2} +25-x-24\ge6 +25-x>30 +25-x>35 +25-x>45 +25-x\ge30 +25.00B+4.73\le78.00 +25.00B\le58.51 +25.00B\le73.27 +25.05 +25.08\ge p +25.09\ge p +25.10+2w\ge50 +25.10B+4.22\le65 +25.10B\le60.78 +25.10x+4.22\le65 +25.1\ge p +25.2+2w > 50 +25.2+2w\ge 50 +25.2+4w\ge50 +25.20B+2.99\le76 +25.22 +25.23+2.82b\le78 +25.23+2.82x\le78 +25.26B+4.25\le 63.00 +25.27 +25.27\ge p +25.2\le-35.1+A +25.30+4w\ge70 +25.31 +25.32>p +25.32B+2.53\le78 +25.32B\le75.47 +25.32\ge p +25.36\ge p +25.4+3w\ge70 +25.40+3w>70 +25.40+3w\ge 70 +25.40+3w\ge70 +25.40+3w\ge70.00 +25.40+3x\ge70 +25.40+3x\ge70.00 +25.40B+2.89\le69.00 +25.40B+3.06\le68.00 +25.40B\le62.3 +25.40B\le66.11 +25.41 +25.43 +25.43B+4.06\le70.00 +25.43b+4.06\le70.00 +25.4\le4w +25.50+2w\ge60 +25.50+2x\ge60 +25.50B+3.41\le73 +25.50B\le69.59 +25.50B\le69.91 +25.50\ge p +25.59B+4.22\le66 +25.59B\le61.78 +25.5x>x +25.6+4w\ge50 +25.60+4x\ge60 +25.60B<64.00-4.37 +25.60B\le59.63 +25.60B\le64.00-4.37 +25.62\ge p +25.64+2.97>77.00b +25.64B\le74.03 +25.64\ge p +25.64b+2.97>77.00 +25.65 +25.66\ge p +25.70 +25.70B+3.75\le66 +25.70B\le71.79 +25.71 + 43.96 \leq L +25.73B+2.84\le70.00 +25.73B\le67.16 +25.74\ge p +25.75 +25.76B+3.87\le77.00 +25.76B\le73.13 +25.76B\le77.00-3.87 +25.76x+3.87\le77.00 +25.79\ge p +25.80B+4.19\le63 +25.80B\le58.81 +25.85 +25.90+4.48b\le76.00 +25.90B+2.54-2.54\le75.00-2.54 +25.90B+2.54\le75.00 +25.90B\le72.46 +25.90b+4.48\le76.00 +25.96B+2.52\le69.00 +25.99 +250 + 50 \sin 2 \pi t +250 + x \geq 300 +250 - 100 \sin 6 \pi t +250+x\ge300 +250-100\sin\left(4\pi t\right) +2500 \leq n +25000 +25000\left(1+0.02\right)^{2n} +25000\left(1+0.04\right)^m +25000\left(1+\frac{0.04}{4}\right)^{4n} +25000\left(1.01\right)^{4n} +25000\left(1.02\right)^{2n} +25000p^{42} +2500\ge p +2500\ge x +2500\le n +2500\le5\times n +2500\le5n +250<6p +250<7n +251 + x \geq 300 +251 > -169 +251 > 169 +251+x\ge300 +251>-169 +251>-37.7 +251>-377 +251>-96 +251>169 +251>37.7 +251>96 +251F>169F +251\ge37.7 +251\ge96 +251f>169f +251x\ge37.7 +2520 +252080 +2520<21x +252<4x +252<7x +252abcf +252hkrs +252mnpq +253>163 +255+x\ge300 +2550x-17400\le720x+900 +255\le-17x +255x < 2618 +255x-102\le18 +255x-306<13 +255x-306\le13 +255x-340\le 7 +255x-99x > 1870 +255x\le 347 +255x\le120 +255x\le122 +255x\le319 +256 - 16 k < 0 +256 - 16 k > 0 +256 - 16 k \geq 0 +256 - 24 k < 0 +256 - 24 k > 0 +256 - 24 k \geq 0 +256 - 32 k < 0 +256 - 32 k > 0 +256 - 32 k \geq 0 +256 - 4 \left(k + 10\right) < 0 +256 - 4 \left(k + 2\right) < 0 +256 - 4 \left(k + 3\right) < 0 +256 - 4 \left(k + 5\right) < 0 +256 - 4 \left(k + 8\right) < 0 +256 - 4 \left(k + 9\right) < 0 +256 - 4 k - 32 < 0 +256 - 4 k - 40 < 0 +256 - 4 k - 8 < 0 +256 - 40 k < 0 +256 - 40 k \geq 0 +256 - 8 k > 0 +256 - 8 k \geq 0 +256 < 16 m +256 \geq 16 m +256 \times y^{ 5 \times 4} +256 q^{4} - 2 p^{2} q^{2} + \frac{p^{4}}{256} + 2 p^{2} q^{2} +256 v^{4} - 4 u \times 64 v^{3} + 6 u^{2} \times 16 v^{2} - 4 u^{3} \times 4 v + u^{4} +256-24k<0 +256-24k>0 +256-24k\ge0 +256-32k\ge0 +256-40k>0 +256-40k\ge0 +256-4k-12 < 0 +256-4k-20<0 +256-8k<0 +256-8k\ge0 +256-8k\le0 +256<16m +256<24k +256<40k +256<8k +256>166 +256>24k +256\ge16m +256\ge24k +256\ge40k +256\ge8k +256^{x} +256a^4b^4c^8 +256a^4b^8c^{16} +256a^{20}b^8c^{12} +256a^{4}b^{12}c^{12} +256b^{11} +256b^{20}\div 4b^{4} +256m^4 +256p^{20}\times4p^8 +256p^{20}\times64p^{24} +256u^8v^{32} +256u^{-12} +256u^{16}v^{24} +256x-48\le15 +256x\le63 +256x^4-768x^3y+864x^2y^2-432xy^3+81y^4 +256x^{16} +256x^{20} +256y^2 +256y^5 +256y^{11} +256y^{12} +256y^{14} +256y^{15} +256y^{16} +256y^{20} +256y^{24} +257>138 +258x<2871 +25<+m^2 +25<137.7 +25<19x +25<22x +25<23x +25<24x +25<30 +25<31x +25<35 +25<352 +25<36x +25<40 +25<45 +25<54 +25<56 +25<5x +25<60 +25<68 +25<69 +25<71 +25<85 +25-1 +25>-10 +25>-11 +25>-12 +25>-14 +25>-15 +25>-16 +25>-17 +25>-18 +25>-20 +25>-28m +25>-3 +25>-30 +25>-35 +25>-4 +25>-40m +25>-5 +25>-6 +25>-7 +25>-8 +25>-8m +25>-9 +25>1 +25>10 +25>11 +25>12a +25>13 +25>14 +25>15 +25>16 +25>2 +25>22 +25>2p+9 +25>3 +25>4 +25>4a +25>4p+5 +25>5 +25>5x +25>6 +25>7 +25>8 +25>8a +25>9 +25>k +25>x +25>x-4 +25B+2.82\le67 +25B+4.4\le74 +25B\le65.2 +25B\le69-3.8 +25B\le69.6 +25U^9V^9 +25\ge X +25\ge k +25\ge x +25\ge-10 +25\le137.7 +25\le5F\le475 +25\le5k +25\le5k+10 +25\le5k+15 +25\le\left(5F\right)\le475 +25\left(\pi x\left(x+2\right)^2+5\left(x+2\right)^3\right) +25\left(x+\frac{5x+15}{25}\right)\ge\left(3\right)25 +25\pi x\left(x+2\right)^2+125\left(x+2\right)^3 +25\times 4\times y^{10} +25\times q^2-324-\left(5q-6\right)^2 +25\times u^4\times v^4 +25\times y^5\times y^1 +25\times y^8 +25\times\frac{1}{q^{14}} +25^x\le25^{-\frac{1}{2}} +25^x\le\frac{1}{25^{\frac{1}{2}}} +25a^3-20a^2+15a +25a^6b^6c^4 +25a^{4} +25ab +25b+10 +25b^2 +25bm^2 +25m +25m+15 +25m+5 +25m^{-2} +25m^{2}-196 +25n^2 +25n^{2} +25p^0\times q^{-14} +25p^2-35pq +25p^{2}q-15pq^{2} +25pq +25q^2 +25q^2-324-25q^2+60q-36 +25q^2-324-\left(25q^2-60q+36\right) +25r^2+40r+4^2 +25r^{2}s^{2} +25s +25st +25u +25u^2-50uv +25u^2v^2 +25u^2v^4 +25u^2v^6 +25u^4v^3 +25u^4v^4 +25u^8v^{12} +25u^9v^9 +25u^{11}v^5 +25u^{4}v^{10} +25u^{8}v^{10} +25v^2 +25w-5w +25x +25x < -17x+5 +25x < -75 +25x < 12 +25x > -175 +25x > -200 +25x > -225 +25x > -25 +25x > -50 +25x > 0 +25x > 100 +25x > 4500 +25x > 50 +25x+100 > -100 +25x+100 > -125 +25x+100 > -75 +25x+100-100>-50-100 +25x+100>-100 +25x+100>-125 +25x+100>-50 +25x+100>100 +25x+100>125 +25x+100>25 +25x+100>50 +25x+100\ge 125 +25x+100\ge-100 +25x+100\ge-75 +25x+100\le-50 +25x+100\le-75 +25x+100\le50 +25x+10<-14x+15 +25x+10\ge-16x+20 +25x+10\ge-20x+12 +25x+10\ge-8x+20 +25x+125 > -50 +25x+125-125>-75-125 +25x+125>-100 +25x+125>-25 +25x+125>-75 +25x+125>125 +25x+125>50 +25x+125>75 +25x+12<15 +25x+12\ge 20 +25x+12y\ge300 +25x+12y\ge300,x+y\le21 +25x+12y\ge300,x+y\le23 +25x+12y\ge300,x+y\le26 +25x+12y\ge300,x+y\le27 +25x+144x > 480 +25x+144x>480 +25x+15 < -16x+16-5x +25x+15 < -20x+20+3x +25x+15 < -21x+16 +25x+15<-10x+20+3x +25x+15<-7x+20 +25x+15\ge-12x+16 +25x+16x>140 +25x+16x>60 +25x+17x < 5 +25x+18x>30 +25x+20y\ge 200 +25x+20y\ge 200,x+y\le 20 +25x+20y\ge 200,x+y\le 23 +25x+21x>120 +25x+25 > 125 +25x+25 > 75 +25x+25-25 > 75-25 +25x+25>-100 +25x+25>-125 +25x+25>-50 +25x+25>125 +25x+25>25 +25x+25>75 +25x+29 +25x+2<54 +25x+35+56x+80 +25x+35y\le900 +25x+36\le-2 +25x+3<4-3x +25x+40x +25x+45y\le800 +25x+4x\ge -5+6 +25x+5 < -10x+15-4x +25x+5 < -11x+12 +25x+5 < -14x+15 +25x+5 < -8x+12-3x +25x+5-5\ge-6x+9-5 +25x+50 > 50 +25x+50-50\ge25-50 +25x+50-50\le-75-50 +25x+50>100 +25x+50>125 +25x+50>75 +25x+50\ge 75 +25x+50\ge-25 +25x+50\ge25 +25x+50\le 50 +25x+50\le-25 +25x+50\le-75 +25x+50\le100 +25x+50\le25 +25x+55y\le700 +25x+55y\le900 +25x+5<-10x+15-2x +25x+5<-10x+15-4x +25x+5<-10x+8+3x +25x+5<-12x+15 +25x+5<-12x+6+5x +25x+5<-14x+15 +25x+5<-1x+10 +25x+5<-20x+25+4x +25x+5<-4x+10+3x +25x+5<-5x+12 +25x+5<-7x+6 +25x+5<-7x+8 +25x+5<-8x+12+3x +25x+5\ge -20x+12 +25x+5\ge -4x+6 +25x+5\ge -6x+6 +25x+5\ge -6x+8 +25x+5\ge -9x+12 +25x+5\ge-12x+16 +25x+5\ge-15x+12 +25x+5\ge-16x+8 +25x+5\ge-20x+16 +25x+5\ge-4x+6 +25x+5\ge-6x+12 +25x+5\ge-6x+6 +25x+5\ge-6x+9 +25x+5\ge-8x+6 +25x+5x+15\ge75 +25x+6-6<9-6 +25x+65y\le600 +25x+65y\le800 +25x+6<+9 +25x+6\ge 10 +25x+6\ge15 +25x+6\ge25 +25x+6x+5\ge 8 +25x+6x\ge-6x+6x+4 +25x+73 +25x+75 > 125 +25x+75 > 25 +25x+75>-25 +25x+75>-50 +25x+75>125 +25x+75\le-25 +25x+75\le-50 +25x+75\le-75 +25x+75\le125 +25x+75\le25 +25x+75\le50 +25x+75y\le700 +25x+75y\le900 +25x+7t\le50 +25x+8 < 20 +25x+8-8 < 20-8 +25x+8<12 +25x+8<42 +25x+8\ge15 +25x+9\ge+15 +25x-100<-100 +25x-100<-25 +25x-100>-25 +25x-100>100 +25x-100>125 +25x-100>25 +25x-100>50 +25x-100\ge-125 +25x-12x\le120+210 +25x-150>-25 +25x-150>-50 +25x-210\le12x+120 +25x-21x\le595 +25x-25 > -50 +25x-2500>0 +25x-25<-100 +25x-25>-75 +25x-25>25 +25x-25\ge25 +25x-315\le21x+245 +25x-50<-100 +25x-50>100 +25x-50>75 +25x-50\ge100 +25x-70\le14x+315 +25x-75<-75 +25x-75>-25 +25x-75>-75 +25x-75>50 +25x-75\ge125 +25x-75\le -75 +25x-75\le-125 +25x-90\le12x+270 +25x<-20x+20+4x +25x<-75 +25x<-7x+1 +25x<-7x+3 +25x<-7x+5 +25x<0 +25x<10 +25x<11 +25x<12 +25x<13 +25x<14 +25x<2 +25x<3 +25x<33 +25x<34 +25x<4 +25x<52 +25x<75 +25x>-100 +25x>-125 +25x>-150 +25x>-175 +25x>-200 +25x>-225 +25x>-25+150 +25x>-50 +25x>-50-25 +25x>-75 +25x>0 +25x>100 +25x>125 +25x>150 +25x>200 +25x>2000 +25x>225 +25x>25 +25x>2500 +25x>3000 +25x>3000+0 +25x>3500 +25x>3724 +25x>4000 +25x>42 +25x>4500 +25x>50 +25x>5000 +25x>520 +25x>75 +25x\div25>-150\div25 +25x\ge -125 +25x\ge 11 +25x\ge 2 +25x\ge 25 +25x\ge 4 +25x\ge 8 +25x\ge+19 +25x\ge+7 +25x\ge-12x+1 +25x\ge-16x+10 +25x\ge-175 +25x\ge-200 +25x\ge-20x+2 +25x\ge-25 +25x\ge-4x+1 +25x\ge-6x+4 +25x\ge-75 +25x\ge-8x+1 +25x\ge1 +25x\ge11 +25x\ge150 +25x\ge17 +25x\ge19 +25x\ge2 +25x\ge22 +25x\ge3 +25x\ge4 +25x\ge50 +25x\ge6 +25x\ge7 +25x\ge8 +25x\ge9 +25x\le 0 +25x\le 50-50 +25x\le-100 +25x\le-125 +25x\le-150 +25x\le-175 +25x\le-21 +25x\le-25 +25x\le-32 +25x\le-34 +25x\le-38 +25x\le-50 +25x\le-67 +25x\le-75 +25x\le12x+360 +25x\le14x+385 +25x\le45 +25x\le50 +25x\le50-75 +25x^2+10xy+90xy+100x^2 +25x^2+20x+4 +25x^2+20xy-20xy-16y^2 +25x^2+21x +25x^2+25x+x^2+5x +25x^2+28x +25x^2+32x-40 +25x^2+32xy+7y^2 +25x^2+40x+16 +25x^2+50x-20x-40+2x +25x^2-0.64 +25x^2-16 +25x^2-16y^2 +25x^2-2xy +25x^2-36y^2 +25x^2-64y^2 +25x^2-80x+64 +25x^2-81 +25x^2-9 +25x^4+15x^2 +25x^6 +25x^6y+30x^4y-25x^2y +25x^8 +25x^{2}+20x +25x^{2}-36y^{2} +25x^{2}-4y^{2} +25x^{2}-\left( \frac{1}{3}\right) ^{2} +25x^{3}-20x^{2}+15x +25xyz+14xy +25xyz+15xy +25y +25y-6y^2 +25y^2+10y+10y+4 +25y^2+20y+4 +25y^2-15y+15y-9 +25y^2-70y +25y^2-9 +25y^2w^2 +25y^6 +25y^6\times25y^{10} +25y^7 +25y^8 +25y^{-10} +25y^{1}\times 6y^{6} +25y^{2} +25y^{2}-16 +25y^{2}\times 64y^{3} +25y^{5+1} +25y^{6}\times 27y^{9} +25zxy+6yx +26 +26 - 3 m > 0 +26 - 16 \leq 3 k + 2 k +26 - 2 \leq 9 k + 3 k +26 - 20 +26 - 74 < 74 - 32 t - 74 < 58 - 74 +26 - 8 \leq 7 k + 2 k +26 < 19x +26 < 22x +26 < 70 +26 < 74 - 32 t < 58 +26 < 86 +26 > - 10 +26 > - 12 +26 > - 14 +26 > - 9 +26 > -1 +26 > -14 +26 > -16 +26 > -18 +26 > -2 +26 > -8 +26 > 1 +26 > 11 +26 > 2 +26 > 3 +26 > 5 +26 > 7 +26 > 9 +26 \geq N +26 \leq 10 k + 6 +26 \leq 13 k +26 \leq 8 k + 2 +26 \leq 9 k + 8 +26 \leq w +26 x < 5 +26+2W\le 42 +26+2W\le42 +26+2W\le46 +26+2w\le 42 +26+2w\le42 +26+6x +26+7x\le5 +26+w\le46 +26-10x\le63 +26-14<2x+14-14 +26-17x<17x +26-3m>0 +26-74<74-32t-74<58-74 +26-74<74-74-32t<58-74 +26-9k\le8 +26-\frac{13}{15}x\ge y +26.00B\le57.05 +26.01B+3.40\le70 +26.02 +26.07\ge p +26.07b+4.76\ge79.00 +26.08\ge p +26.09b+3.82\le63 +26.10B+2.70\le67.00 +26.11\ge p +26.19\le L-39.14 +26.19\le l-39.14 +26.1\ge p +26.20+2w\ge40 +26.20B+4.50\le61 +26.20B\le56.5 +26.20B\le63.48 +26.20b+4.50\ge61 +26.24\ge p +26.25 < b +26.25x+36x>105 +26.27\ge p +26.28+x\le34.57 +26.28\ge p +26.29p +26.85\ge p +26.87\ge p +26.90B+3.11\le71 +26.90B+4.31\le79.00 +26.90B+4.48\le79.00 +26.90B\le74.69 +26.90\le A-33.70 +26.92\ge p +26.95 +26.96B+3.13\le75 +26.96B\le71.87 +26.96b+3.13\le75 +26.97\ge p +260.26 +260\ge d\ge180 +260\le x\le160 +260\le13x+10y +260\le13x+20y,x+y\le23 +260x-380\le9 +260x-400\le9 +260x\le389 +260x\le409 +260x\le53 +261.70\le a +261>-90 +262160 +2628x>-13140 +263>112 +263\ge112 +265 \leq 5.5 h +265.15 +26515962 +266838 +266x-304\le17 +266x-95\le 11 +266x\le 106 +266x\le321 +267>103 +268\le7.50h +269 +269989200 +269\le5h +269x > 1694 +26<12x +26<17x +26<18x +26<19x +26<242 +26<27 +26<2\left(x+7\right) +26<2\left(z+7\right) +26<2x+14 +26<34 +26<34x +26<36x +26<41 +26<440 +26<62 +26<68 +26<73 +26<74-32t<58 +26<82 +26<86 +26<\left(2x+14\right) +26-1 +26>-10 +26>-11 +26>-12 +26>-13 +26>-14 +26>-15 +26>-16 +26>-17 +26>-18 +26>-2 +26>-3 +26>-4 +26>-440 +26>-5 +26>-6 +26>-7 +26>-8 +26>-9 +26>1 +26>11 +26>11+7 +26>12 +26>13 +26>14 +26>15 +26>17 +26>18 +26>2 +26>20 +26>3m +26>4 +26>6 +26>7 +26>8 +26>9 +26>x +26B+3.03\le67 +26B+3.05\le62 +26B+3.82\le77 +26B+4.94-4.94\le75.06 +26B+4.94-4.94\le80-4.94 +26B+4.94\le80 +26B\le73.18 +26B\le75.06 +26\frac{1}{2}9c +26k +26m^5+39 +26mn^2 +26n +26n+39 +26n^2 +26p +26p+10 +26pq-20p +26r +26v +26w +26x +26x < 9 +26x > 2080 +26x > 4160 +26x+10<+15 +26x+10<16-5x +26x+12\ge15 +26x+15-15\ge 20-15 +26x+15<20 +26x+15\ge 20 +26x+28\le-6 +26x+2\ge25 +26x+3-3\ge 10-3 +26x+3<4 +26x+3\ge 10 +26x+4\ge+5 +26x+5<+10 +26x+5\ge 16 +26x+6 < 15 +26x+6-6<10-6 +26x+8<15 +26x+8\ge15 +26x+9<+20 +26x-1+1>10+1 +26x-15>10 +26x-195\le16 +26x-1>10 +26x-2080>0 +26x-221\le 16 +26x-2600>0 +26x-5200>0 +26x-5\ge0 +26x-63y +26x<+11 +26x<+7 +26x<0+12 +26x<1 +26x<12 +26x<1283 +26x<36 +26x<4 +26x<5 +26x<7 +26x<72 +26x>-208 +26x>11 +26x>156 +26x>2080 +26x>25 +26x>2600 +26x>3120 +26x>3640 +26x>4680 +26x>5200 +26x\ge 11 +26x\ge 5 +26x\ge 7 +26x\ge 78 +26x\ge1 +26x\ge15 +26x\ge23 +26x\ge2600 +26x\ge3 +26x\ge5 +26x\ge7 +26x\ge78 +26x\le 237 +26x\le-18 +26x\le-31 +26x\le-34 +26x\le-37 +26x\le-39 +26x\le-58 +26x\le211 +26x^2+30x +26y-10y^{2} +26y-8y^3 +26z^{3}-z^{2}-9z +27 +27 + 3 x - 27 \geq 27 - 27 +27 + 9 x - 27 \geq 27 - 27 +27 + 4 > x - 4 + 4 +27 + 8 > x - 8 + 8 +27 - 18 > 3 x + 18 - 18 +27 - 24 > 3 x + 24 - 24 +27 - 30 > 3 x + 30 - 30 +27 - 36 > 9 x + 36 - 36 +27 - 45 > 9 x + 45 - 45 +27 - 6 > 3 x + 6 - 6 +27 - 75 < 75 - 32 t - 75 < 59 - 75 +27 - 81 > 9 x + 81 - 81 +27 - 9 \leq 7 k + 2 k +27 - 90 > 9 x + 90 - 90 +27 < 19x +27 < 24x +27 < 33 +27 < 56 +27 < 59 +27 < 75 - 32 t < 59 +27 < 77 +27 < 83 +27 < 84 +27 < v < 59 +27 < x +27 < x + 7 +27 > - 1 +27 > - 12 +27 > - 14 +27 > - 9 +27 > -1 +27 > -10 +27 > -15 +27 > -18 +27 > -5 +27 > 11 +27 > 12 +27 > 15 +27 > 2 +27 > 3 +27 > 7 +27 > 9 +27 > x +27 > x - 4 +27 > x - 8 +27 \geq x +27 \leq 27 x +27 \leq 6 k + 3 +27 \leq 7 k + 6 +27 \leq 9 k +27 \leq x +27 \times y^{ 5 \times 3} +27 x - 1080 > 0 +27 x - 2160 > 0 +27 x - 2700 > 0 +27 x - 5400 > 0 +27 x > 1620 +27 x > 2700 +27 x \geq 5 +27 y^{6} \times 4 y^{4} +27+10x +27+2x +27+x\ge41 +27-11k\le5 +27-27-\frac{3x}{2}\ge18-27 +27-5k\le4k +27-75<75-32t-75<59-75 +27-81>9x+81-81 +27-9x-12x+4x^2 +27-\frac{3x}{2}\ge12 +27-\frac{3x}{2}\ge18 +27-\frac{3x}{5}\ge3 +27-\frac{3}{2}x\ge6 +27-x\ge21 +27.03 +27.04B+3.28\le72.00 +27.04B\le68.72 +27.04b+3.28\le72.00 +27.09\ge p +27.10 +27.10B+3.69\le68.00 +27.10B+4.04\le68 +27.10B+4.21-4.21\le65-4.21 +27.10B+4.21\le65 +27.10B\le60.79 +27.10B\le64.31 +27.11 + 34.76 \leq L +27.12 +27.15+42.63\le L +27.20+2w\ge60 +27.20B\le64.43 +27.20B\le74.3 +27.20b\le64.43 +27.20b\le74.3 +27.22\ge p +27.24\ge p +27.27B+4.37\le64 +27.27B\le59.63 +27.29\ge p +27.2B+3.45-3.45\le64-3.45 +27.2B+3.45\le64 +27.30 +27.31\ge p +27.36\ge p +27.38\ge p +27.40+5w\ge50 +27.40B+3.06\le60 +27.48 +27.49 +27.50+2w\ge60 +27.50B+2.70\le65.00 +27.50B\le61.48 +27.50\ge4N +27.50x+2.70\le65.00 +27.50x\le62.20 +27.56 +27.59B+4.95-4.95\le74-4.95 +27.59B+4.95\le74 +27.59B\le69.05 +27.5\le w +27.60+4w\ge70 +27.60+4x\ge70 +27.60B+3.64\le67.00 +27.60B+4.48-4.48\le63.00-4.48 +27.60B\le58.52 +27.64 +27.6\ge p +27.70B+2.88\le67 +27.70B+3.62\le68 +27.70B\le64.12 +27.73 +27.75>2 +27.80B+2.82\le69.00 +27.80B+4.22\le73 +27.80B+4.22\le73.00 +27.80B+4.90\le64.00 +27.80B\le59.10 +27.80B\le68.78 +27.80b+4.90\le64.00 +27.81\ge p +27.84\ge p +27.87B+2.96\le67 +27.87B\le64.04 +27.90B+3.41\le80 +27.90B+4.53\le79 +27.90B\le76.59 +27.91\ge p +27.93 +27.96\ge p +27.97B\le74.65 +27.97b\le74.65 +2700 +2700-150x\ge 180y +2700-150x\ge180y +27000 +2700>150x+180y +2700\ge 150x+180y +2700\ge150x+180y +270<4v +270<4x +270<9x +270\ge15x+9y +270\ge4x +270\le7.50h +270\le9x+5y +270npq +2718 +271>133 +271\ge133 +272x-136\le 8 +272x-192-231x+336<1008 +272x-221\le16 +272x-68\le9 +272x\le 144 +272x\le237 +272x\le77 +273\le6h +274x>-748 +275 +2750058481 +278350 +278850 +279 \leq 7.5 h +2798410000 +279x>-510 +27<19x +27<31x +27<33 +27<36 +27<39 +27<48 +27<53 +27<62 +27<68 +27<75-32t<59 +27<78 +27<83 +27<86 +27<88 +27<\frac{3x}{2} +27<\frac{9x}{4}-45 +27<\frac{9x}{5}-27 +27<\left(x-8\right)+12 +27-10 +27>-11 +27>-12 +27>-12w +27>-13 +27>-15 +27>-17 +27>-18 +27>-2 +27>-24 +27>-3 +27>-4 +27>-5 +27>-6 +27>-7 +27>-8 +27>-9 +27>-x +27>1 +27>10 +27>11 +27>12 +27>12x+15 +27>13 +27>14 +27>15 +27>3 +27>4 +27>5 +27>5p+7 +27>6 +27>7 +27>8 +27>9 +27>9x +27>x +27>x-2 +27>x-8 +27\ge m +27\ge x +27\ge38.70+a +27\ge3N +27\ge\frac{x}{9}\times9 +27\le x +27\le x\le104 +27\le-39x +27\le-9x-2 +27\le5k+12 +27\le9k +27\le9k+9 +27\le9t\le63 +27\le9x +27\le9x-48x +27\le9x3 +27\le\left(f-32\right)\le63 +27\le\left(x-32\right)\le63 +27\times ua^2\times t +27\times y^9\times9\times y^4 +27\times y^{15} +27\times\left(y^2\right)^3 +27a^3-7a^2+35a +27a^6b^3c^9 +27a^6b^6c^6 +27a^9b^3c^{15} +27a^{12}b^9c^{15} +27a^{12}b^{9}c^{3} +27a^{5}b^{7}c +27a^{6}b^{3}c^{9} +27c^3-9c^2-8c +27g^9h^{11} +27k +27m^{13} +27m^{15}\times m +27m^{16} +27mn +27n^2 +27n^3 +27n^7\div3n^5 +27n^{10} +27p^{3}q^{4}+12p^{3} +27pq +27pq+15pr +27pq-90pr +27r +27rs +27t +27u^2-45uv +27u^2-81uv +27u^3v^2 +27u^4v^3 +27u^7v^{15} +27u^9+81u^8 +27u^9v^{24} +27u^{8}+54u^{4} +27u^{9}v^{14} +27ua^2\times t +27ua^2t +27uv +27v^3-54v^2u+36vu^2-8u^3 +27w +27x +27x < 22 +27x < 4 +27x < 7 +27x > 3240 +27x+10\ge20 +27x+11 +27x+110x>792 +27x+15 +27x+15-15\le5x-9-15 +27x+15\ge16 +27x+15\le5x-9 +27x+16x>258 +27x+18\le3x-5 +27x+20\le-2 +27x+27\le3x-5 +27x+27y+40y+90x +27x+28\le-9 +27x+2<12 +27x+36\le8x-2 +27x+38\le8x +27x+3\ge +5 +27x+4 < 8 +27x+41 +27x+48\le-9 +27x+4<12 +27x+4\ge15 +27x+4\ge5 +27x+54\le-2 +27x+54\le4x-5 +27x+54\le8x-8 +27x+55x>45 +27x+5\ge+16 +27x+5\ge15 +27x+63\le2x-4 +27x+63\le4x-6 +27x+63\le6x-4 +27x+6\le3x-8 +27x+72 +27x+8 < 15 +27x+81\le3x-6 +27x+81y+32y+28x +27x+9 +27x+9-9\ge 16-9 +27x+9\ge 16 +27x+9\ge10 +27x-1080>0 +27x-18\le16 +27x-2160>0 +27x-21\le7 +27x-2700 > 0 +27x-2700\ge 0 +27x-3240>0 +27x-40<0 +27x-4860>0 +27x-5x\le5x-24-5x +27x<+2 +27x<-38 +27x<1 +27x<10 +27x<11 +27x<12 +27x<14 +27x<2 +27x<28 +27x<40 +27x<8 +27x<9+5x +27x>-189 +27x>1080 +27x>2160 +27x>4522 +27x>4860 +27x\ge 1 +27x\ge 2 +27x\ge 7 +27x\ge+11 +27x\ge+2 +27x\ge1 +27x\ge10 +27x\ge11 +27x\ge13 +27x\ge27 +27x\ge4 +27x\ge7 +27x\ge8 +27x\ge81 +27x\le-22 +27x\le-26 +27x\le-28 +27x\le-31 +27x\le-37 +27x\le-47 +27x\le-56 +27x\le-57 +27x\le-64 +27x\le28 +27x\le34 +27x\le3x-23 +27x^2+18x+x^2+2x +27x^2+90xy+75y^2 +27x^3+108x^2+144x+64 +27x^3-48xy^2 +27x^{2}+18x+x^{2}+2x +27xy^{2}z-15xy+3yz +27y+50 +27y-10y^3 +27y^2 +27y^2+6y-16 +27y^2-39y-30 +27y^3 +27y^3-4y^2+20y +27y^3\times9y^2 +27y^4 +27y^5 +27y^6 +27y^6\times4y^4 +27y^6\times4y^6 +27y^7 +27y^8 +27y^9 +27y^9\times8y^{12} +27y^9\times9y^4 +27y^9\times9y^8 +27y^{10} +27y^{12} +27y^{12}\times 4y^{10} +27y^{12}\times4y^6 +27y^{12}\times9y^4 +27y^{15} +27y^{17} +27y^{18} +27y^{3}\times 25y^{2} +27y^{4}+10 +27y^{8} +28 +28 + 4 x - 28 \geq 28 - 28 +28 + 7 x - 28 > 28 - 28 +28 + 7 x - 28 \geq 28 - 28 +28 - 3 m > 0 +28 - 12 \leq 5 k + 3 k +28 - 14 > 7 x + 14 - 14 +28 - 21 > 7 x + 21 - 21 +28 - 32 > 4 x + 32 - 32 +28 - 36 > 4 x + 36 - 36 +28 - 49 > 7 x + 49 - 49 +28 - 63 > 7 x + 63 - 63 +28 - 70 > 7 x + 70 - 70 +28 - 76 < 76 - 32 t - 76 < 60 - 76 +28 < 7 x +28 < 21x +28 < 24x +28 < 32 +28 < 33x +28 < 36 +28 < 58 +28 < 76 - 32 t < 60 +28 < x - 8 +28 > - 13 +28 > - 3 +28 > - 4 +28 > -12 +28 > -16 +28 > -3 +28 > -4 +28 > -7 +28 > 10 +28 > 12 +28 > 14 +28 > 2 +28 > 22 +28 > 5 +28 \frac{43 x}{28} > 2 \times 28 +28 \geq N +28 \geq x +28 \leq 14 x +28 \leq 5 k + 8 +28 \leq 6 k + 10 +28 \leq 7 k +28 \leq 8 k + 4 +28 \leq 9 k + 10 +28 \leq \frac{1}{3} x < 38 +28 a < 25 +28 p^{2} + 24 p q + 6 p^{2} + 8 p q +28 x - 1680 > 0 +28 x - 5600 > 0 +28 x > 5040 +28 x \geq 13 +28+11x+x^2 +28+2W\le 44 +28+2W\le40 +28+2w\le32 +28+30x +28+42x +28+4x+7x+x^2 +28+4x-28>28-28 +28+7x-7x\ge28-7x +28-0.71\ge p +28-20x<48 +28-28-4\frac{x}{3}\ge12-28 +28-28\ge28-7x-28 +28-2k\le5k +28-36>4x +28-3m>0 +28-4\frac{x}{3}\ge12 +28-4k\le3k +28-6k\le2k+4 +28-76<-32t<60-76 +28-76<76-32t-76<60-76 +28-8>4x+8-8 +28-\frac{4x}{3}\ge12 +28-\frac{4x}{3}\ge16 +28-\frac{4x}{3}\ge32 +28-x\ge30 +28.00+2w\ge60.00 +28.01 +28.02 + 34.89 \leq L +28.02+34.89-34.89\le L-34.89 +28.02+34.89\le L +28.02\le L-34.89 +28.02l\le34.89 +28.03\ge+p +28.10+2w\ge60 +28.10B+4.02\le68.00 +28.10B+4.37\le77.00 +28.10B+4.79<75 +28.10B+4.79\le75 +28.10B\le70.21 +28.10B\le75-4.79 +28.11B+4.63\le62.00 +28.11B\le57.37 +28.13\ge p +28.20+5w\ge70.00 +28.20B+3.39\le75.00 +28.20B+3.40-3.40\le66.00-3.40 +28.20B+3.40\le66.00 +28.20B\div28.20\le62.60\div28.20 +28.20B\le57.99 +28.20B\le62.60 +28.20\le A-39.40 +28.20b+3.39\ge75.00 +28.20x+3.39\ge75.00 +28.22B+3.07\le 80 +28.28 +28.2\ge p +28.30+2w\ge60 +28.30+5w\ge70 +28.30B+4.30\le76 +28.30B\le71.70 +28.30\ge p +28.31 +28.38B\le72.09 +28.40B\le74.77 +28.41+3.69b<79 +28.41B+3.69<79 +28.41B+3.69\le79 +28.41B\le75.31 +28.5+4w\ge50.00 +28.50+4w\ge50 +28.50+4x\ge50 +28.50B+3.29\le70.00 +28.57 +28.57\ge p +28.60+2w\ge70 +28.60B+3.04\le74 +28.60B\le70.96 +28.60B\le74-3.04 +28.64 +28.67\ge p +28.68 + 48.26 \leq L +28.68\ge p +28.6B+3.74<65 +28.6B+3.74\le65 +28.6B\le61.26 +28.6\ge p +28.6b+3.74<65 +28.70B+3.13-3.13\le79.00-3.13 +28.70B+3.53\le78.00 +28.70B+4.84\le68 +28.70B\le63.16 +28.70B\le64.68 +28.70B\le75.87 +28.70\le2w +28.70\times B+2.60\le77 +28.70b+2.60\ge77 +28.70xB+2.60\ge77 +28.72B+4.13\le70.00 +28.72B\le65.87 +28.76\ge p +28.80B+3.41\le67.00 +28.80B\le63.59 +28.86+3.80x\le68 +28.86B\le64.20 +28.86\ge p +28.8B+2.87\le64 +28.8B\le61.13 +28.90>a-42.00 +28.90B+4.49\le80.00 +28.90B+4.96\le77.00 +28.90B\le75.51 +28.90\ge p +28.94\ge p +28.97\ge p +28.98B+3.66\le73 +28.98B\le69.34 +28.9\ge p +28.\overline{571428}

62 +280>71 +280\div91960 +280x\le 39 +2838 +283>147 +283\le5.50h +284 +284 - 4 k < 0 +2840 +2847396321 +28496.98 +284\le5h +285 +285x-38\le2 +285x-45-187x+289<255 +285x\le40 +286\le6.50h +286\le6h +287\le+7h +287\le6h +287\le7h +288 \leq 6 h +2880u^5v^5w^3 +2886 +288<4x +288<8x +288<9x +288>86 +288rs +288stuv +288x > -576 +289629 +2897022976 +289x-1020>10x-1530 +289x>10x-510 +28<-4x +28<13x +28<21x +28<29 +28<2x +28<30x +28<32 +28<33x +28<35 +28<36 +28<40 +28<44 +28<4\frac{x}{3}-8 +28<51 +28<53 +28<60 +28<69 +28<74 +28<76-32t<60 +28<7x +28<\frac{4x}{9} +28<\frac{4}{9}x-8 +28-1 +28>-10 +28>-11 +28>-12 +28>-13 +28>-14 +28>-15 +28>-16 +28>-17 +28>-18 +28>-2 +28>-20 +28>-3 +28>-36 +28>-4 +28>-5 +28>-6 +28>-7 +28>-7x +28>-8 +28>-9 +28>1 +28>10 +28>11 +28>12 +28>12x+16 +28>13 +28>14 +28>15 +28>16 +28>17 +28>2 +28>2p+12 +28>3 +28>3m +28>4 +28>4+3P +28>4+3p +28>4\left(3x+4\right) +28>4x +28>6 +28>7x +28>8 +28>x +28B+3.54-3.54\le64-3.54 +28B+3.54\le64 +28B\le60.46 +28\div4\le4p\div4 +28\ge x +28\ge-2 +28\ge28-7x +28\ge2N +28\le P +28\le k +28\le w +28\le x\times\frac{1}{3}<38 +28\le+\frac{1}{3}x<38 +28\le-27x +28\le14k +28\le14x +28\le28x +28\le4p +28\le7k +28\le7x-14 +28\le\frac{1}{3}x<38 +28\le\frac{x}{3}<38 +28\left(\frac{5x}{4}+\frac{11x}{7}\right)>56 +28\left(\frac{5x}{4}+\frac{12x}{7}\right)>28\times5 +28\left(\frac{6x}{7}+\frac{12x}{4}\right)>27\times28 +28\left(\frac{7x}{4}+\frac{4x}{7}\right)>28\times5 +28\times a<100 +28\times u^4\times v^4 +28\times u^4v^4 +28\times3\le3\times\frac{1}{3}x<38\times3 +28\times3\le\frac{1}{3}x\times3<38\times3 +28ab +28b^{12} +28b^{2}+59b+22 +28c>3c +28d +28k^2 +28m +28m > 0-25 +28m>-100 +28m>-16 +28m>-36 +28m>-4 +28m>-49 +28m>-64 +28m>-81 +28m>0-49 +28mn +28n +28n+24 +28n^{2} +28p +28p^2+59p+23 +28p^2q-8pq^2 +28pq +28pq+49p+16q+28 +28pqr-27p +28q-40 +28q^{-9} +28q^{2}+16q+21q+12-6 +28q^{2}+43q+5 +28r^2+64r+14 +28r^2+8r+49r+14+7r +28st+35s+24t+30 +28st+8s+49t+14 +28u +28u^2-28vu-7 +28u^2-40uv +28u^2-7uv+4 +28u^5v^6 +28u^7v^{12} +28u^8v^9 +28u^{12}v^{14} +28u^{5}v^{6} +28uc +28v^2 +28w\div 10 +28w^2+35w+24w+30 +28w^2+37w+12 +28w^2+43w+10 +28w^2+49w+16w+28 +28w^2+59w+30 +28w^2+65w+28 +28w^2+8w+35w+10 +28w^2y+28wy^2 +28w^{2}+35w+24w+30 +28w^{2}+43w+10 +28w^{2}+59w+30 +28w^{2}+8w+35w+10 +28w^{2}y+28wy^{2} +28x < 15 +28x < 3 +28x > 1680 +28x+108x > 504 +28x+12 < 15 +28x+12\le4x-9 +28x+12\le7x-4 +28x+15<16 +28x+15\ge16 +28x+15\ge20 +28x+16\le4x-6 +28x+16\le7x-7 +28x+21>21 +28x+21\le2x-4 +28x+21\le4x-8 +28x+21x\ge588 +28x+24-24\le-9-24 +28x+25x^{2} +28x+25y<280 +28x+27x>84 +28x+28+5\le7x-5+5 +28x+28\le7x-5 +28x+29\le4x +28x+2\ge5 +28x+33\le7x +28x+35\le5x-9 +28x+35y-280\le0 +28x+35y\le280 +28x+36+49x+63 +28x+36\le4x-4 +28x+3<4 +28x+40+63x+18 +28x+49\le2x-9 +28x+4<15 +28x+4<9 +28x+5 < 20 +28x+50x>468 +28x+58\le2x +28x+5\ge+8 +28x+63\le9x-5 +28x+77x>210 +28x+8y +28x-126 > 13x-105 +28x-126+105>13x-105+105 +28x-126>13x-105 +28x-1680 > 0 +28x-17 +28x-2240>0 +28x-28x+33\le7x-28x +28x-40 +28x-4x+16\le4x-4x-2 +28x-4x\le-8-21 +28x-57 +28x-64<132 +28x-7x\le-4-12 +28x<-43 +28x<1 +28x<11 +28x<12 +28x<15 +28x<196 +28x<5 +28x<9 +28x>0 +28x>0+5040 +28x>168 +28x>2240 +28x>264 +28x>2800 +28x>4480 +28x>5040 +28x>5600 +28x>84 +28x\ge+3 +28x\ge1 +28x\ge13 +28x\ge3 +28x\ge5 +28x\le-33 +28x\le-35 +28x\le-42 +28x\le-43 +28x\le-60 +28x\le4x-22 +28x\le6x-62 +28x^2 +28x^2+208x+240 +28x^2+20x +28x^2+20x+25 +28x^2+37w+12 +28x^2+50x +28x^2+68x+-48 +28x^4 +28x^{12} +28x^{2}+20x +28x^{9} +28y+35+9y+81 +28y+6y^2 +28y^2 +28y^3+8 +28y^3-12y^2+20y-y^3+8y^2 +28y^7 +28y^{14} +28y^{4}\times \frac{1}{2} +29 +29 - 77 < 77 - 32 t - 77 < 61 - 77 +29 < 77 - 32 t < 61 +29 > - 10 +29 > - 16 +29 > - 18 +29 > - 9 +29 > -15 +29 > -16 +29 > -4 +29 > -7 +29 > 11 +29 > 14 +29 > 6 +29 > 8 +29 > x +29 \deg 56 ' +29 \leq 8 k + 5 +29 x - 5800 > 0 +29 x < 2 +29 x \geq 6 +29+12x +29+15x +29+27x +29+28\le20x-x +29+2W\le45 +29+2W\le47 +29+2w\ge40 +29+2w\le 49 +29+2w\le49 +29+32x +29+4x +29-10x\le63 +29-19x+19x<17x+19x +29-4y +29-77<-32t<61-77 +29-77<77-32t-77<61-77 +29-7\le5k+6k +29.00+4w\ge70.00 +29.00+4x\ge70.00 +29.00B+4.50\le67.00 +29.00B+4.90\le78.00 +29.00x+67.00\le67.00 +29.07 +29.08B+4\le67.00 +29.08B\le63.00 +29.08x+4\le67.00 +29.10B+4.53\le80.00 +29.10B\le66.02 +29.10B\le74.46 +29.10b+4.53\le80.00 +29.10x+4.53\le80.00 +29.11\ge p +29.18 +29.20B+4.08\le79.00 +29.20B+4.92\le72 +29.21\ge p +29.23\ge p +29.28\ge p +29.30+4.00w\ge40.00 +29.30B+3.15-3.15\le78-3.15 +29.30B+3.15\le78 +29.30B\le74.85 +29.30B\le78-3.15 +29.30\le A-39.10 +29.30\le A-41.00 +29.32\ge p +29.38\ge p +29.39B+3.34\le72 +29.39B\le68.66 +29.39B\le72-3.34 +29.40\le A-46.40 +29.4B+3.16\le69 +29.4B\le65.84 +29.5 \leq 3 w +29.5+2w\ge50 +29.5+2x\ge50 +29.5+2xw\ge50 +29.50+4w\ge50 +29.50B+2.70\le67.00 +29.50B+3.00\le69.00 +29.50\ge p +29.55\ge p +29.58\ge p +29.60B+2.72-2.72\le79-2.72 +29.60B+2.72\le79 +29.60B+3.43\le73.00 +29.60B\le69.57 +29.60B\le76.28 +29.63\ge p +29.70+2w\ge70 +29.70+4w\ge70.00 +29.70B+3.63\le79 +29.70B\le72.01 +29.70B\le74.44 +29.70B\le75.37 +29.80+2w\ge50 +29.80+2x\ge50 +29.80B+2.59-2.59\le77-2.59 +29.80B+2.59\le77 +29.80B\le74.41 +29.80b+2.59\le77 +29.80b+3.75\ge79.00 +29.85\le x +29.86+3.80x\ge68 +29.90B+2.74\le60 +29.90B+3.22\le68.00 +29.90B\le64.78 +29.90\le x-31.80 +29.90b+2.74\le60 +29.90p+2.74\le60 +29.92 +29.96\ge p +290 < 20 x +290,010 +290010 +290<20x +290\le h\times7.5 +290\le6.50h +291750 +2918 +291>131 +292\le5h +293 \leq 7 h +293.56 +294\le7.5h +294x-39x < 2730+70-182 +294x-70-39x+182 < 2730 +295750 +295x > -1596 +296 - 4 k < 0 +296 \leq 5.5 h +296-4k < 0 +296-4k<0 +29772 +298x>0 +299>71 +29<12x +29<22x +29<23x +29<36x +29<37 +29<51 +29<54 +29<61 +29<63 +29<68 +29<6x +29<74 +29<77-32t<61 +29<83 +29<88 +29-1 +29>-10 +29>-11 +29>-12 +29>-13 +29>-14 +29>-15 +29>-16 +29>-17 +29>-18 +29>-19 +29>-2 +29>-3 +29>-4 +29>-5 +29>-6 +29>-7 +29>-8 +29>-9 +29>1 +29>10 +29>11 +29>12 +29>13 +29>14 +29>15 +29>16 +29>18 +29>19 +29>3 +29>4 +29>5 +29>6 +29>7 +29>9 +29>9+5p +29>x +29B+2.96\le66 +29B\le63.04 +29\le f\le95 +29\le-17x +29\le-24x +29\le-9x +29\le7k+8 +29b+2.96\ge66 +29c +29c>9c +29m-59 +29n^2 +29p^2+-10pq +29p^2-10pq +29x +29x < 14 +29x < 15-6 +29x < 16 +29x < 2 +29x < 5 +29x < 6 +29x < 7 +29x < 9 +29x > 1 +29x > 1740 +29x > 5 +29x+10\le-5 +29x+12<25 +29x+12\ge16 +29x+20<+25 +29x+28\le-9 +29x+2\ge10 +29x+3<14 +29x+3<9 +29x+4\ge 15 +29x+4\ge+10 +29x+4\ge10 +29x+5 < 10 +29x+6 < 8 +29x+6\ge 20 +29x+6\ge10 +29x+6\ge20 +29x+8<12 +29x+8<15 +29x+8<24 +29x+8\ge 12 +29x+8\ge+12 +29x+8\ge10 +29x+8\ge12 +29x+9 < 25 +29x+x^2+20 +29x-2900>0 +29x-29\ge0 +29x-3480>0 +29x-4060>0 +29x<+16 +29x<10 +29x<11 +29x<12 +29x<13 +29x<15 +29x<16 +29x<18 +29x<19 +29x<2 +29x<21 +29x<22 +29x<4 +29x<48 +29x<5 +29x<6 +29x<7 +29x>175 +29x>4060 +29x\ge 1 +29x\ge 11 +29x\ge 14 +29x\ge 16 +29x\ge 1740 +29x\ge 2 +29x\ge 23 +29x\ge 4 +29x\ge 5 +29x\ge a2 +29x\ge+10 +29x\ge+15 +29x\ge+6 +29x\ge1 +29x\ge12 +29x\ge14 +29x\ge15 +29x\ge19 +29x\ge2 +29x\ge29 +29x\ge4 +29x\ge5 +29x\ge6 +29x\ge6-5 +29x\ge8 +29x\le-15 +29x\le-28 +29x\le-37 +29x\le-49 +29x\le-74 +29x^2+11y^2+24xy +29x^2+32x +2:14 +2:15 +2:17 +2:4:8 +2:4:9 +2:5:7 +2:6:9 +2:7 +2:8 +2:9 +2<+2x +2<-1.5 +2<-17x+16 +2<-2 +2<-2.5 +2<-3+x +2<-3x-4 +2<-\left(3x+4\right) +2<-x +2<0+x +2<10 +2<10x-5 +2<10x-7 +2<11x-6x-18 +2<11x-8-9x +2<12 +2<13 +2<13x-19 +2<14 +2<15 +2<15x-3 +2<16 +2<18 +2<18x-2 +2<19 +2<1x +2<2.5 +2<2.66666666666666666 +2<24 +2<24x-10 +2<24x-11 +2<26 +2<2\frac{1}{5} +2<2\left(x-5\right) +2<2x +2<2x+10 +2<2x+12 +2<2x+14 +2<2x+6 +2<2x+8 +2<2x-10 +2<2x-2 +2<2x-4 +2<2x-6 +2<2x-8 +2<3 +2<3.33333333333333333 +2<30 +2<35 +2<3x-1 +2<3x-10 +2<3x-13 +2<3x-4 +2<3x-7 +2<4 +2<40 +2<41 +2<43 +2<4x-10 +2<4x-14 +2<4x-6 +2<5 +2<5x-10 +2<5x-13 +2<5x-18 +2<5x-4 +2<5x-9 +2<6 +2<6x+8 +2<6x-10 +2<6x-28 +2<6x-3 +2<7 +2<7x-3 +2<7x-6 +2<7x-9 +2<8 +2<82-32r<66 +2<82-32t<34 +2<82-32t<66 +2<8x-3 +2<8x-5 +2<9 +2<95 +2<9x-3 +2<9x-43 +2<9x-8 +2<9x-9 +2-1 +2>-1.0 +2>-10 +2>-11 +2>-13 +2>-14 +2>-16 +2>-18 +2>-2 +2>-3 +2>-3x +2>-4 +2>-5 +2>-6 +2>-7 +2>-8 +2>-9 +2>-9x +2>-x +2>0 +2>0.10 +2>0.20 +2>0.25 +2>0.3 +2>0.30 +2>0.5 +2>0.6 +2>0.75 +2>0.8 +2>0.9 +2>0.90 +2>0.\overline{8} +2>1 +2>1.0 +2>1.2 +2>1.25 +2>1.3 +2>1.30 +2>1.33333333 +2>1.4 +2>1.5 +2>1.6 +2>1.625 +2>1.66 +2>1.67 +2>1.7 +2>10x+12 +2>1\div8 +2>1\frac{1}{2} +2>1\frac{1}{5} +2>1\frac{2}{3} +2>1\frac{2}{4} +2>1\frac{2}{6} +2>1\frac{3}{10} +2>1\frac{3}{5} +2>1\frac{3}{6} +2>1over9 +2>1x +2>21+18x +2>24+31x +2>28+14x +2>28+30x +2>2:3 +2>2\left(x-1\right) +2>2x +2>2x-10 +2>2x-2 +2>2x-8 +2>3 +2>32+15x +2>35+16x +2>35+60x +2>4 +2>45+33x +2>48+17x +2>48+24x-7x +2>4x+10 +2>4x+14 +2>4x+6 +2>5 +2>6+4x +2>6x+8 +2>7+\frac{1}{2}x +2>72+61x +2>81+52x +2>8x+10 +2>\frac{13}{10} +2>\frac{1}{10} +2>\frac{1}{2} +2>\frac{1}{3} +2>\frac{1}{4} +2>\frac{1}{5} +2>\frac{1}{6} +2>\frac{1}{7} +2>\frac{1}{8} +2>\frac{1}{9} +2>\frac{2}{3} +2>\frac{2}{5} +2>\frac{2}{7} +2>\frac{2}{8} +2>\frac{2}{9} +2>\frac{3}{10} +2>\frac{3}{2} +2>\frac{3}{3} +2>\frac{3}{4} +2>\frac{3}{5} +2>\frac{3}{7} +2>\frac{3}{8} +2>\frac{4}{3} +2>\frac{4}{5} +2>\frac{4}{7} +2>\frac{4}{9} +2>\frac{5}{3} +2>\frac{5}{4} +2>\frac{5}{6} +2>\frac{5}{8} +2>\frac{5}{9} +2>\frac{6}{4} +2>\frac{6}{5} +2>\frac{6}{7} +2>\frac{7}{10} +2>\frac{7}{5} +2>\frac{7}{8} +2>\frac{7}{9} +2>\frac{8}{5} +2>\frac{8}{6} +2>\frac{8}{9} +2>\frac{9}{10} +2>\frac{9}{20} +2>\frac{9}{6} +2>\frac{9}{9} +2>\frac{x-3}{2} +2>\left(-2\right) +2>\left(4x+6\right) +2>a +2>c +2>k +2>p +2>x +2>x,4x,5x,x>4 +2>x,x>7 +2>x>-1 +2>x>-2 +2>x>-3 +2>x>-5 +2>x>6 +2>x>8 +2>x\text{ or } x>4 +2>x\text{ or }4y +2>y+1 +2>z>-2 +2A\ge200 +2E+4 +2LR\pi+2\pi R^2+2Lr\pi-2\pi r^2 +2L\pi\left(R+r\right)+2\pi\left(R^2-r^2\right) +2N+30.50\le54.50 +2N+30.60\le50.60 +2N+30.80\le40.80 +2N+31\le39 +2N+33.10\le57.10 +2N+34.10-34.10\le50.10-34.10 +2N+34.10\le50.10 +2N+34.30\le54.30 +2N+35.40\le61.40 +2N+35.40\le65.40 +2N+35.60\le53.60 +2N+36.11\le88.07 +2N+37.10\le57.10 +2N+37.70\le51.70 +2N+38.10\le46.10 +2N+38.30\le58.30 +2N+38.38\le90.80 +2N+38.90\le70.90 +2N+39.75\le77.73 +2N+40.10\le72.10 +2N+40.30\le54.30 +2N+42.40\le50.40 +2N+44.20\le64.20 +2N+44.90\le72.90 +2N+45.50\le57.50 +2N+45.8\le69.8 +2N+46.80\le64.80 +2N+48.80\le72.80 +2N+49.20\le79.20 +2N+49.80\le73.80 +2N+49.90\le77.90 +2N<58.10-32.10 +2N<80.89-39.34 +2N\le10 +2N\le12 +2N\le14 +2N\le16 +2N\le16.00 +2N\le18 +2N\le20 +2N\le22 +2N\le24 +2N\le26 +2N\le28 +2N\le28.00 +2N\le28.08 +2N\le29.04 +2N\le30 +2N\le32 +2N\le33.94 +2N\le36.36 +2N\le41.55 +2N\le45.5-33.5 +2N\le58.06 +2N\le58.10-32.10 +2N\le72.34-43.3 +2N\le8 +2N\le80.89-39.34 +2P+1<11 +2P+1\le11 +2P+7>21 +2RL\pi+2R^2\pi-2r^2\pi+2\times r\times\pi\times L +2RL\pi+2R^2\pi-2r^2\pi+2rL\pi +2R\pi L+2\left(R^2\times\pi-r^2\times\pi\right)+2r\pi L +2R\pi L+\left(2\left(R^2\times\pi-r^2\times\pi\right)\right)+2r\pi L +2R\pi L+\left(\left(R^2\times\pi-r^2\times\pi\right)\times2\right)+2r\pi L +2R\times\pi\times L+2r\times\pi\times L+2R^2\pi-2r^2\pi +2W+10\le26 +2W+10\le28 +2W+10\le30 +2W+11\le29 +2W+12\le32 +2W+13-13\le33-13 +2W+13\le27 +2W+13\le29 +2W+13\le33 +2W+15\le33 +2W+16\le 34 +2W+16\le28 +2W+16\le30 +2W+16\le34 +2W+16\le36 +2W+17-17\le37-17 +2W+17\le29 +2W+17\le33 +2W+17\le35 +2W+17\le37-17+17 +2W+18\le36 +2W+18\le38 +2W+20\le 38 +2W+20\le32 +2W+20\le38 +2W+22\le38 +2W+22\le40 +2W+23\le 35 +2W+23\le35 +2W+23\le39 +2W+23\le41 +2W+23\le43 +2W+24\le36 +2W+25.10\ge70 +2W+25\le37 +2W+25\le41 +2W+26\le 42 +2W+26\le46 +2W+27.40\ge40.00 +2W+27\le47 +2W+28\le46 +2W+28\le48 +2W+30\le42 +2W+30\le44 +2W+30\le48 +2W+30\le50 +2W\div2\le20\div2 +2W\le 12 +2W\le 14 +2W\le 16 +2W\le 18 +2W\le 20 +2W\le 23-11 +2W\le 41-25 +2W\le 47-27 +2W\le12 +2W\le14 +2W\le16 +2W\le18 +2W\le20 +2W\le28-12 +2W\le31-11 +2W\le34-18 +2W\le35-21 +2W\le36-24 +2W\le39-27 +2W\le43-27 +2W\le44-28 +2W\le47-27 +2W\le50-30 +2X+3>19 +2X+3\ge19 +2X+3y>96 +2X+5\le7 +2X+8<10 +2X+8\ge22 +2X10\le18 +2X<9.5 +2X>10 +2X\ge12 +2X\ge2 +2X\ge600 +2\csc^2\theta +2\div-4<4\div-4 +2\div-4<6\div-4 +2\div-6<6\div-6 +2\div2>x +2\div\left(-7+4\right) +2\frac{11}{12}-\frac{850}{77} +2\frac{1}{2} > t > 1\frac{1}{2} +2\frac{1}{2}>1 +2\frac{1}{2}>1\frac{1}{2} +2\frac{1}{2}>1\frac{1}{3} +2\frac{1}{2}>1\frac{3}{5} +2\frac{1}{2}>\frac{1}{2} +2\frac{1}{2}>t>1\frac{1}{2} +2\frac{1}{2}>t>\frac{1}{2} +2\frac{1}{2}\ge x > -\frac{1}{2} +2\frac{1}{2}\ge x>-1 +2\frac{1}{2}\ge x>-1\frac{1}{2} +2\frac{1}{2}\le x +2\frac{1}{3}>1\frac{2}{3} +2\frac{1}{40}>1\frac{1}{6} +2\frac{1}{4}>1\frac{1}{4} +2\frac{1}{4}>1\frac{3}{4} +2\frac{1}{4}\ge x>-\frac{1}{4} +2\frac{1}{5}1\frac{3}{5} +2\frac{1}{5}>2 +2\frac{1}{5}\ge x>-1 +2\frac{1}{6}>1\frac{1}{3} +2\frac{1}{90}x>6 +2\frac{1}{a^2} +2\frac{2}{3} +2\frac{2}{3}>1\frac{2}{3} +2\frac{2}{5}>1\frac{3}{5} +2\frac{2}{5}>1\frac{4}{5} +2\frac{2}{5}\ge x>-\frac{4}{5} +2\frac{2}{9}

1\frac{3.5}{5} +2\frac{3}{11}>2\frac{1}{9} +2\frac{3}{11}>\frac{9}{4} +2\frac{3}{4}>1\frac{3}{4} +2\frac{3}{4}\ge x>-\frac{3}{4} +2\frac{3}{5}>2 +2\frac{3}{5}x>-\frac{91}{5} +2\frac{4}{10}>1\frac{6}{10} +2\frac{6}{10}>2 +2\frac{7}{10}>1\frac{7}{10} +2\frac{7}{9}\le\frac{5}{9}F\le52\frac{7}{9} +2\frac{7}{9}\le\frac{F5}{9}\le52\frac{7}{9} +2\frac{x}{5}\le 8 +2\ge 2x +2\ge 2x+14 +2\ge 2x-2 +2\ge 2x\ge -12 +2\ge B +2\ge X +2\ge b +2\ge d\ge6 +2\ge k +2\ge k>-\frac{3}{2} +2\ge m +2\ge m,-2\le m +2\ge n +2\ge p +2\ge v\ge6 +2\ge x +2\ge x > -0.8 +2\ge x > -1 +2\ge x > -\frac{2}{5} +2\ge x > -\frac{4}{5} +2\ge x > -\frac{6}{5} +2\ge x > \frac{-3}{2} +2\ge x > \frac{-4}{5} +2\ge x > \frac{6}{-4} +2\ge x > \frac{6}{-5} +2\ge x+7 +2\ge x,16\le x +2\ge x,x\ge4 +2\ge x,x\ge6 +2\ge x,x\ge8 +2\ge x-6\ge -2 +2\ge x7 +2\ge x>-0.4 +2\ge x>-0.5 +2\ge x>-0.8 +2\ge x>-1 +2\ge x>-1.2 +2\ge x>-1.5 +2\ge x>-1\frac{1}{2} +2\ge x>-1\frac{1}{5} +2\ge x>-\frac{1}{2} +2\ge x>-\frac{2}{4} +2\ge x>-\frac{2}{5} +2\ge x>-\frac{3}{2} +2\ge x>-\frac{4}{5} +2\ge x>-\frac{6}{4} +2\ge x>-\frac{6}{5} +2\ge x>\frac{-2}{5} +2\ge x>\frac{-3}{2} +2\ge x>\frac{-4}{5} +2\ge x>\frac{-6}{5} +2\ge x>\frac{1}{-2} +2\ge x>\frac{2}{-4} +2\ge x>\frac{2}{-5} +2\ge x>\frac{3}{-2} +2\ge x>\frac{4}{-5} +2\ge x>\frac{6}{-4} +2\ge x>\frac{6}{-5} +2\ge x\text{ and } x>-1 +2\ge x\text{ and } x>-1.2 +2\ge x\text{ and } x>-\frac{2}{4} +2\ge x\text{ and } x>-\frac{2}{5} +2\ge x\text{ and } x>-\frac{4}{5} +2\ge x\text{ and } x>-\frac{6}{5} +2\ge x\text{ and } x>\frac{6}{-5} +2\ge x\div9 +2\ge x\ge -2 +2\ge x\ge-2 +2\ge x\ge-4 +2\ge x\ge-5 +2\ge x\ge-7 +2\ge x\ge-\frac{3}{4} +2\ge x\ge0,x\le-2 +2\ge x\ge4 +2\ge x\ge5 +2\ge x\ge6 +2\ge x\ge7 +2\ge x\ge8 +2\ge x\ge9 +2\ge x\ge\frac{5}{4} +2\ge x^2+x +2\ge y +2\ge y\ge8 +2\ge y\ge9 +2\ge-29x+25 +2\ge-2x +2\ge-31x+5 +2\ge-x +2\ge0 +2\ge1 +2\ge1x +2\ge2x +2\ge2x+12 +2\ge2x+14 +2\ge2x+6 +2\ge4s +2\ge4x+12 +2\ge4x+16 +2\ge\frac{-4x}{-4}>\frac{6}{-4} +2\ge\frac{2}{9} +2\ge\frac{4}{5} +2\ge\frac{x}{2^3} +2\ge\frac{x}{2} +2\ge\frac{x}{2}+0 +2\ge\frac{x}{3} +2\ge\frac{x}{4} +2\ge\frac{x}{5} +2\ge\frac{x}{9} +2\ge\left|x\right| +2\le 2x +2\le 4x-3x +2\le K +2\le X +2\le X\le4 +2\le X\le6 +2\le X\le7 +2\le X\le8 +2\le X\le9 +2\le Y\le6 +2\le Y\le7 +2\le Y\le8 +2\le Y\le9 +2\le b +2\le c\le8 +2\le d\le6 +2\le f\left(x\right)\le6 +2\le k +2\le n +2\le n\le9 +2\le p +2\le x +2\le x,-2\ge x +2\le x,x\le -2 +2\le x,x\le-2 +2\le x-0 +2\le x-1 +2\le x-5 +2\le x6 +2\le x7 +2\le x<\infty +2\le x\text{ and }7\ge x +2\le x\le 10 +2\le x\le 12 +2\le x\le 14 +2\le x\le 16 +2\le x\le 6 +2\le x\le 7 +2\le x\le 8 +2\le x\le 9 +2\le x\le10 +2\le x\le12 +2\le x\le14 +2\le x\le16 +2\le x\le2 +2\le x\le3 +2\le x\le3\le x\le7 +2\le x\le3\le8 +2\le x\le4 +2\le x\le4\le x\le6 +2\le x\le4\le5 +2\le x\le4\le7 +2\le x\le5 +2\le x\le5\le x\le7 +2\le x\le5\le x\le8 +2\le x\le6 +2\le x\le6.5 +2\le x\le6\text{ and }8 +2\le x\le6\frac{1}{2} +2\le x\le6\le x\le8 +2\le x\le6\le8 +2\le x\le7 +2\le x\le7.5 +2\le x\le7\le x +2\le x\le7\le x\le8 +2\le x\le7\le8 +2\le x\le7p +2\le x\le8 +2\le x\le9 +2\le x\le9.5 +2\le xorx\le\frac{1}{3} +2\le xy\le9 +2\le y +2\le y\le 4 +2\le y\le 5 +2\le y\le 6 +2\le y\le 7 +2\le y\le 8 +2\le y\le w6 +2\le y\le4 +2\le y\le5 +2\le y\le6 +2\le y\le7 +2\le y\le7\le y\le9 +2\le y\le8 +2\le y\le9 +2\le y\le\infty +2\le yv8 +2\le+x +2\le-1.5 +2\le-2x+10 +2\le-3+x +2\le-4x+22 +2\le-7+x +2\le-x +2\le0-x +2\le1p +2\le1x +2\le2x +2\le2x-2 +2\le2x-6 +2\le3 +2\le3-x-3 +2\le30 +2\le3\le x\le5 +2\le3\le x\le8 +2\le4 +2\le4\le x\le8 +2\le4\le y\le7 +2\le4x-3x +2\le4x\le9 +2\le5 +2\le5x-4x +2\le6 +2\le8 +2\le95 +2\le9x-8x +2\le\frac{1}{7}x +2\le\frac{x-3}{6} +2\le\frac{x}{6} +2\le\frac{x}{9} +2\le\gamma\le7 +2\left( -20t+45\right) +2\left( -2\right)>7\left( -2\right) +2\left( -2x+1\right) < 2\left( 9\right) +2\left( -3x\right) < \left( -2\right) 2 +2\left( -x^{2}+17x-24\right) +2\left( 11b\right) +2\left( 12x^{2}-19x+5\right) +2\left( 13\right) -17+7\left( 13\right) +20+5\left( 13\right) -15+7\left( 13\right) +23 +2\left( 1\right) < 2\left( 2\right) +2\left( 3xy^{2}z-3xy+yz\right) +2\left( 4t^{2}-1\right) +2\left( 4x+16\right) > 8 +2\left( 4x+5\right) \ge -5\left( 3x-5\right) +2\left( 4x^{2}+81y^{2}+36xy\right) +2\left( 5xyz-25\right) +2\left( 7b+4b\right) +2\left( \frac{9x}{2}-27\right) < -18\times 2 +2\left( n+1\right) \times 2\left( n-1\right) +2\left( x+3\right) > 10 +2\left( x+3\right) > 8 +2\left( x+3\right) \left( x-3\right) +2\left( x+4\right) \div 2 > 16\div 2 +2\left( x+y\right) < 26 +2\left( x+y\right) \le 20 +2\left( x+y\right) \le 22 +2\left( x+y\right) \le 24 +2\left( x+y\right) \le 26 +2\left( x-9\right) \left(x+6\right) +2\left( x^{2}-9\right) +2\left( xyz-5\right) +2\left( xyz-6\right) +2\left(-1x^2-11x\right) +2\left(-1y-5\right) +2\left(-2-x\right) +2\left(-2x+9\right)<14 +2\left(-3x+4\right)<16 +2\left(-3x+5\right)<6 +2\left(-\frac{1}{2}x\right)>\left(5\right)2 +2\left(-\frac{x}{2}\right)\le13\left(2\right) +2\left(-\frac{x}{2}\right)\le26 +2\left(-\frac{x}{3}\right)\ge-10 +2\left(-n^5+3\right) +2\left(-u^2+10\right) +2\left(-y-5\right) +2\left(1-3uv-9u^2\right) +2\left(1-3x\right)\left(2-x\right) +2\left(1-6uv-5u^2\right) +2\left(1-8uv-8u^2\right) +2\left(1-9uv-7u^2\right) +2\left(10m+3n\right) +2\left(10p+9q\right) +2\left(10r+3t\right) +2\left(10x\right)+5\left(12x\right)>160 +2\left(12f-5f+12\right) +2\left(19x-19\right)\le3 +2\left(1a-3b\right) +2\left(1f-9g\right) +2\left(22+w\right)\le40 +2\left(2n^2-18\right) +2\left(2t-3t^2\right)2\left(2t+3t^2\right) +2\left(2x+1\right)<0 +2\left(2x+1\right)<2\times3 +2\left(2x+1\right)<8 +2\left(2x+2\right)<8 +2\left(2x+2\right)\ge-5\left(5x-2\right) +2\left(2x+3\right)-2>2-2 +2\left(2x+3\right)>0 +2\left(2x+3\right)>10 +2\left(2x+3\right)\ge\left(-9x--12\right) +2\left(2x+3\right)\left(x-4\right) +2\left(2x+4\right)>20 +2\left(2x-3\right)>6 +2\left(2x-3\right)\ge-2 +2\left(2x-3\right)\ge6 +2\left(2x-3\right)\le2 +2\left(2x^3+5x^2-1\right)+2\left(8x^3+9x^2+4\right) +2\left(3\right)<\left(3\right)\left(\frac{x-4}{3}\right) +2\left(3a+4b\right) +2\left(3p+8\right) +2\left(3u+10v\right) +2\left(3x+4\right)-4>2-4 +2\left(3x+4\right)<-10 +2\left(3x+4\right)<-4 +2\left(3x+4\right)<2 +2\left(3x+4\right)>-4 +2\left(3x+4\right)>2 +2\left(3x+4\right)\div4>2\div4 +2\left(3x+4\right)\left(x-1\right) +2\left(3x-12\right)>12 +2\left(3x-4\right)\ge10 +2\left(3x-4\right)\le10 +2\left(3x-4\right)\left(x-3\right) +2\left(3x-7\right) +2\left(3x^2+x-4\right) +2\left(4\right)<5\left(4\right) +2\left(4\right)<6\left(4\right) +2\left(4m+5n\right)\left(16m^2-20mn+25n^2\right) +2\left(4x+12\right)>-32 +2\left(4x+1\right)<-10x+6-3x +2\left(4x+3\right)<-3\left(5x-3\right)-2x +2\left(4x+8\right)>-16 +2\left(4x+8\right)\le-8 +2\left(4x-17\right) +2\left(4x-3\right)+3\left(x+41\right)\le6\left(\frac{3x+5}{5}\right) +2\left(4x-4\right)\le16 +2\left(4x^2+10x+11\right) +2\left(4x^2-11x-20\right) +2\left(4x^3+11x^2-6x-6\right) +2\left(5j+4k\right) +2\left(5m-8n-9\right) +2\left(5u-3v\right)\left(25u^2+15uv+9v^2\right) +2\left(5x+25\right)\ge-30 +2\left(5x+5\right)>-10 +2\left(5x+5\right)>30 +2\left(5x+6\right)-2<0 +2\left(5x+6\right)<2 +2\left(5x-3\right)+2\left(9x+5\right) +2\left(5x-3\right)+3\left(x-37\right)\le6\left(\frac{4x+5}{5}\right) +2\left(5x-5\right)>50 +2\left(5xy^2z-7xy+yz\right) +2\left(64m^3+125n^3\right) +2\left(6x+24\right)\le12 +2\left(6x+7\right)>-22 +2\left(6x^2+4x+8\right)+2\left(x+5\right) +2\left(7\times17\right)+99+27+153+169.2 +2\left(7f+12\right) +2\left(8f+3g\right) +2\left(8p+9q\right) +2\left(8r-7s-9t\right) +2\left(9+6n\right) +2\left(9-\frac{X}{3}\right)\ge8 +2\left(9g+8h\right) +2\left(9m-4n-5p\right) +2\left(9p-8\right)+2\left(2p+6\right) +2\left(9y-8u\right) +2\left(LR\pi+\pi R^2+Lr\pi-\pi r^2\right) +2\left(R^2\pi-r^2\pi\right)+2\pi L\left(R+r\right) +2\left(R^2\times\pi-r^2\times\pi\right)+2R\pi L+2r\pi L +2\left(R^2\times\pi-r^2\times\pi\right)+2\pi L\left(R+r\right) +2\left(W\right)\le12 +2\left(W\right)\le40-28 +2\left(\cos3x\right)\left(-3\sin3x\right) +2\left(\frac{1-3x}{2}\right)\le\left(5\right)2 +2\left(\frac{18-x}{3}\right)\ge14 +2\left(\frac{24-5x}{2}\right)\le-3\left(2\right) +2\left(\frac{3x}{2}+6\right)\ge3\times2 +2\left(\frac{3x}{2}\right)<-\left(12\right)2 +2\left(\frac{5x}{2}\right)-2\left(15\right)<2\left(-10\right) +2\left(\frac{8-3x}{2}\right)\le2\left(-5\right) +2\left(\frac{x+2}{2}-\frac{x-14}{6}\right)>\frac{5}{3}\times2 +2\left(\frac{x+3}{2}-2\right)\ge6 +2\left(\frac{x}{2}+\frac{x}{3}\right)\ge-5\times2 +2\left(\frac{x}{2}-4\right)\le2 +2\left(\frac{x}{2}\right)>2\left(\frac{9}{2}\right) +2\left(\frac{x}{3}-4\right)>10 +2\left(\frac{x}{3}-6\right)-2\le4-2 +2\left(\frac{x}{3}-6\right)\le4 +2\left(\frac{x}{9}-1\right)\le12 +2\left(\frac{x}{9}-1\right)\le14 +2\left(\left(4x-20\right)+3\right) +2\left(\left(x-5\right)\left(x+4\right)\right) +2\left(\pi RL+\pi rL\right)+2\left(\pi R^2-\pi r^2\right) +2\left(\pi R^2-\pi r^2+\pi RL+\pi rL\right) +2\left(\sin3x\right)\times3\cos3x +2\left(\sqrt{11}+\sqrt{5}\right) +2\left(a-10\right) +2\left(a-3b\right) +2\left(a-8\right) +2\left(a-9b\right) +2\left(c-4\right) +2\left(f-9g\right) +2\left(m-4\right) +2\left(n+5\right) +2\left(n+7\right) +2\left(p-3q+5r\right) +2\left(p-9q\right) +2\left(p\right)+12<28 +2\left(p\right)+4<10 +2\left(p\right)<16 +2\left(pq^{2}+rsq-3.5\left( ypq+yrs\right) \right) +2\left(r+s+t\right) +2\left(r-9t\right) +2\left(s+6\right) +2\left(t-1\right)\left(t+1\right) +2\left(t-2\right)\left(t+2\right) +2\left(t-3\right)\left(T+3\right) +2\left(t-3\right)\left(t+3\right) +2\left(t-4\right)\left(t+4\right) +2\left(t^2-16\right) +2\left(t^2-1\right) +2\left(u+7\right) +2\left(u-3v+7w\right) +2\left(u-5v\right) +2\left(u-9\right) +2\left(w+6\right) +2\left(x+1\right)-2\ge6-2 +2\left(x+1\right)>-10 +2\left(x+1\right)>0 +2\left(x+1\right)>10 +2\left(x+1\right)\ge6 +2\left(x+21\right)\le6\left(5x-7\right) +2\left(x+2\right) +2\left(x+2\right)-\left(x-18\right)>15 +2\left(x+2\right)\left(x+3\right) +2\left(x+3\right)+2\left(8x^2+9x+5\right) +2\left(x+3\right)\div2\ge1 +2\left(x+3\right)\ge-4 +2\left(x+3\right)\left(x-6\right) +2\left(x+3\right)^2 +2\left(x+3\right)^3+C +2\left(x+4\right) +2\left(x+4\right)\div2\ge2\div2 +2\left(x+4\right)\left(x+6\right) +2\left(x+5\right)>-2 +2\left(x+5\right)>8 +2\left(x+5\right)\ge28 +2\left(x+5\right)\left(x+1\right) +2\left(x+5\right)\left(x+7\right) +2\left(x+6\right)\ge16 +2\left(x+6\right)\ge20 +2\left(x+6\right)\ge24 +2\left(x+6\right)\le4 +2\left(x+7\right)\left(x+3\right) +2\left(x+\frac{3}{2}\right)\left(x-4\right)\le0 +2\left(x+y\right)\le20 +2\left(x+y\right)\le22 +2\left(x+y\right)\le24 +2\left(x+y\right)\le26 +2\left(x-1\right)<-10 +2\left(x-1\right)\ge-4 +2\left(x-1\right)\ge10 +2\left(x-1\right)\ge2 +2\left(x-1\right)\ge6 +2\left(x-1\right)\le0 +2\left(x-2\right)\left(x-3\right) +2\left(x-2\right)\left(x-5\right) +2\left(x-3\right)<0 +2\left(x-3\right)\ge8 +2\left(x-3\right)\left(2x+3\right) +2\left(x-3\right)\left(3x+1\right) +2\left(x-3\right)\left(3x-4\right) +2\left(x-3\right)^2 +2\left(x-3y\right)^2 +2\left(x-4\right)+9\le9 +2\left(x-4\right)>0 +2\left(x-4\right)\ge-14 +2\left(x-4\right)\left(5x+4\right) +2\left(x-5\right)\ge-22 +2\left(x-5\right)\ge15-7 +2\left(x-5\right)\ge8 +2\left(x-5\right)\le0 +2\left(x-5\right)\left(x+2\right) +2\left(x-6\right)+8-8\le8-8 +2\left(x-6\right)<-14 +2\left(x-6\right)<-22 +2\left(x-6\right)\le0 +2\left(x-7\right)<-6 +2\left(x-7\right)\le-8 +2\left(x-7\right)\le0 +2\left(x-7\right)\left(x+4\right) +2\left(x-7\right)\times2<-16\times2 +2\left(x-8\right)\le0 +2\left(x-9\right)<-12 +2\left(x-9\right)\div2<-14\div2 +2\left(x\right)+3\left(y\right)>102 +2\left(x\right)+3\left(y\right)\ge102 +2\left(x^2-5x+6\right) +2\left(x^2-6xy+9y^2\right) +2\left(xyz+6\right) +2\left(y+6\right) +2\left(y^2-5y+5y+30y^2\right) +2\left|x\right|\le4 +2\left|y\right| +2\log4 +2\pi L\left(R+r\right)+2\left(\pi R^2-\pi r^2\right) +2\pi L\left(R+r\right)+2\pi\left(R+r\right)\left(R-r\right) +2\pi L\left(R+r\right)+2\pi\left(R\times R-r\times r\right) +2\pi L\left(R+r\right)+2\pi\left(R^2-r^2\right) +2\pi L\left(r+R\right)+2\pi\left(R+r\right)\left(R-r\right) +2\pi L\left(r+R\right)+2\pi\left(R^2-r^2\right) +2\pi RL+2\pi rL+2\left(R^2\pi-r^2\pi\right) +2\pi RL+2\pi rL+2\pi\left(R^2-r^2\right) +2\pi \left( x+y+z\right) +2\pi r\left( r+h\right) +2\pi r\left(r+h\right) +2\pi x+2\pi y+2z\pi +2\pi x+2\pi z+2\pi y +2\pi z+2\pi x+2\pi y +2\pi z+2\pi y+2\pi x +2\pi\left(LR+Lr+R^2-r^2\right) +2\pi\left(LR+R^2+Lr-r^2\right) +2\pi\left(L\left(R+r\right)+R\times R-r\times r\right) +2\pi\left(L\left(R+r\right)+R^2-r^2\right) +2\pi\left(L\left(R+r\right)+\left(R^2-r^2\right)\right) +2\pi\left(L\left(r+R\right)+\left(R^2-r^2\right)\right) +2\pi\left(R+r\right)L+2\pi\left(R+r\right)\left(R-r\right) +2\pi\left(R+r\right)\left(L+R-r\right) +2\pi\left(RL+R^2-r^2+rL\right) +2\pi\left(RL+rL\right)+2\left(\pi R^2-\pi r^2\right) +2\pi\left(R\left(R+L\right)-r\left(r-L\right)\right) +2\pi\left(R\right)^2+2\pi R\times L-2\pi\left(r\right)^2+2\pi r\times L +2\pi\left(R^2-r^2+L\left(R+r\right)\right) +2\pi\left(R^2-r^2+RL+rL\right) +2\pi\left(R^2-r^2\right)+2\pi L\left(R+r\right) +2\pi\left(\left(R+r\right)\left(R-r\right)\right)+2\pi L\left(R+r\right) +2\pi\left(\left(R^2-r^2\right)+L\left(R+r\right)\right) +2\pi\left(r+R\right)\left(L+R-r\right) +2\pi\left(r\left(L-r\right)+R\left(R+L\right)\right) +2\pi\left(x+y+z\right) +2\pi\left(x+z+y\right) +2\pi\left(z+y+x\right) +2\sin\left(5x\right)\times5\cos\left(5x\right) +2\sqrt{13a}+5\sqrt{13a} +2\sqrt{21}-2\sqrt{7}+11-2\sqrt{3} +2\sqrt{2a}+10\sqrt{2a} +2\sqrt{2} +2\sqrt{3} +2\sqrt{6} +2\sqrt{ax^5} +2\sqrt{a}+6\sqrt{a} +2\sqrt{p}\times10\times\sqrt{10m} +2\sqrt{p}\times5\sqrt{4}\times\sqrt{10m} +2\sqrt{u} +2\sqrt{u}+6\sqrt{v} +2\sqrt{u}+7\sqrt{v} +2\times -3 < 5 +2\times 1 +2\times 10y\times \left( 20y+3\right) +2\times 11b +2\times 2 < 3\times 2 +2\times 2\times 2\times P +2\times 3 < 3\times 3 +2\times 3\times 3\times y^{16} +2\times 3x-15\times 2 > -18 +2\times 5 < 3\times 5 +2\times 5 < 5\times 5 +2\times 6\times 4\times y^{17} +2\times R\times\pi\times L+2\left(R^2\pi-r^2\pi\right)+2\times r\times\pi\times L +2\times W+10\le24 +2\times W+10\le26 +2\times W+10\le28 +2\times W+11\le23 +2\times W+12\le32 +2\times W+13\le25 +2\times W+19\le33 +2\times W+21\le37 +2\times W+22\le42 +2\times W+23\le39 +2\times W+26\le46 +2\times W+28\le40 +2\times W+28\le44 +2\times W+29\le47 +2\times W\le12 +2\times W\le14 +2\times W\le16 +2\times W\le18 +2\times W\le20 +2\times W\le33-13 +2\times W\le\frac{37-17}{2}\times2 +2\times \frac{3x}{2} < 9\times 2 +2\times \left( -3\right) > 5\times \left( -3\right) +2\times \left( 10x^{3}+8x^{2}-6x-9\right) +2\times c-1 +2\times m\times m\times 6\times n\times n\times n +2\times m\times m\times4\times n\times n +2\times n\ge 5000 +2\times p+10-10<16-10 +2\times p+10<16 +2\times p+11<19 +2\times p+3<19 +2\times p+3<7 +2\times p+3<9 +2\times p+7<25 +2\times p+9<25 +2\times p-3\le1 +2\times p-9\le-1 +2\times p-9\le9 +2\times p<16 +2\times p<18 +2\times p<6 +2\times t+1 +2\times t+7\times9\times t +2\times u+3\times v +2\times u+9\times v +2\times u\times u-3\times v\times v\times v +2\times u\times u-5\times v\times v\times v +2\times u\times u\times u+8\times v\times v\times v +2\times u\times u\times u-3\times v\times v +2\times u\times u\times u-4\times v\times v +2\times u\times u\times u-5\times v\times v +2\times u^2+7\times v^2 +2\times v\times v\times v\times u\times u\times u\times u +2\times v\times v\times v\times v\times u\times u\times u\times u\times u +2\times x +2\times x+2\times1\ge-2 +2\times x+2\times\left(-7\right)\ge-24 +2\times x+5\ge11 +2\times y +2\times y-3 +2\times y\times y\times y +2\times y\times y\times y\times y +2\times y^3 +2\times y^6 +2\times y^{5} +2\times-1\le-x\times-1 +2\times-2<4\times-2 +2\times-4-\left(-9\right) +2\times-5<6\times-5 +2\times-6<5\times-6 +2\times-\frac{1}{2}x>3\times2 +2\times-\frac{3x}{2}\ge-6\times2 +2\times10^8 +2\times16x+2\times-7\le9 +2\times17.6+2\pi\times17.6\times0.030\overline{5} +2\times17.6+2\pi\times17.6\times\frac{11}{360} +2\times20w\le47 +2\times27.5+\frac{20}{360}\times2\pi\times27.5 +2\times2<6\times2 +2\times2>\frac{x-3}{2}\times2 +2\times2\times2\times P +2\times2x+2\times1<-3\times5x-3\times-1+5x +2\times2x+2\times6>16 +2\times3-2\times2x\le-2 +2\times3<4\times2 +2\times3<\frac{x-4}{3}\times3 +2\times3\ge\frac{x}{3}\times3 +2\times3x+2\times12<-24 +2\times3x+2\times15\le-24 +2\times40.2+\frac{93}{360}\times2\pi\times40.2 +2\times44.6+\frac{34}{360}\times2\pi\times44.6 +2\times4<2\times6 +2\times4<4\times4 +2\times4<6\times4 +2\times4>x-9 +2\times4\ge x +2\times4\ge\frac{x}{4}\times4 +2\times4x+2\times16>-32 +2\times4x+2\times8>-8 +2\times5<5\times5 +2\times5<6\times5 +2\times5>\frac{x-4}{5}\times5 +2\times5qm +2\times70.7+\frac{7}{360}\times2\pi\times70.7 +2\times7<11\times2 +2\times88.8+0.475\times2\pi\times88.8 +2\times88.8+\frac{171}{360}\times2\pi\times88.8 +2\times8>\frac{x-9}{8}\times8 +2\times9x+2\times7+9\times6x+9\times8 +2\times\frac{1}{2}x\le3\times2 +2\times\frac{1}{2}x\le7\times2 +2\times\frac{3x}{2}<2\times9 +2\times\frac{3x}{2}<9\times2 +2\times\frac{5x}{2}\ge-10\times2 +2\times\frac{9x}{2}<27\times2 +2\times\frac{x+3}{-2}>6\times2 +2\times\frac{x+4}{2}+14x<8\times2 +2\times\frac{x+9}{2}\ge9\times2 +2\times\frac{x}{2}>-2\times2 +2\times\frac{x}{2}\ge-2\times\left(-7\right) +2\times\frac{x}{2}\ge2\times7 +2\times\frac{x}{2}\ge3\times2 +2\times\frac{x}{2}\ge4\times2 +2\times\frac{x}{2}\le4\times2 +2\times\frac{x}{2}\le7\times2 +2\times\left(-2\right)<4\times\left(-2\right) +2\times\left(-2\right)<6\times\left(-2\right) +2\times\left(-2\right)\times2\times y^{6+2+3} +2\times\left(-2\right)\times5\times y^{8+5+2} +2\times\left(-2\right)x+2\times3<12 +2\times\left(-2\right)x+6<12 +2\times\left(-2x+3\right)<2\times6 +2\times\left(-4\right)<6\times\left(-4\right) +2\times\left(-5\right)<4\times\left(-5\right) +2\times\left(17x^3+15x^2-12\right) +2\times\left(2x+1\right)<2\times3 +2\times\left(2x+4\right)>20 +2\times\left(3x+15\right)\le-24 +2\times\left(3x+3\right)<18 +2\times\left(3x^2+8x+14\right) +2\times\left(5y^2-56y+11\right) +2^1\times u^2+7^1\times v^2 +2^2-4\left(1\right)\left(k+8\right)<0 +2^2-4\times m\left(-1\right)>0 +2^2-4\times m\times-1>0 +2^2-4\times m\times\left(-1\right)>0 +2^2-4\times1\left(k+4\right)<0 +2^2-4m\times\left(-3\right)>0 +2^2\left(y^2\right)^2\left(3y^2\right)^3 +2^2\times p +2^2\times y^6\times\left(-2\right)^2\times y^4 +2^2\times3^3\left(y^2\right)^3\left(y^2\right)^2 +2^2\times3^3y^6y^4 +2^2\times\left(y^2\right)^2 +2^2a^8b^{10}c^{10} +2^2n^2 +2^2y^{10} +2^2y^{4\times2}\times2^3y^{2\times3} +2^3\times y^4 +2^3\times y^6 +2^3\times y^9\times3^3\times y^{12} +2^3\times y^{21}\times3^3 +2^3\times y^{3\times3}\times3^3\times y^{4\times3} +2^3\times2^3\times y^{12}\times y^9 +2^3\times3^3\times y^{21} +2^3m^{15}\times m\times1 +2^3n^3 +2^3p +2^3y^2 +2^3y^3 +2^3y^4 +2^3y^6 +2^3y^{10} +2^4\times y^2 +2^4\times y^{24} +2^4y^4 +2^4y^8 +2^5\times y^{16} +2^5y^3 +2^5y^4 +2^5y^{11} +2^5y^{25} +2^6\times y^{21} +2^6x^{12} +2^9>7 +2^t +2^x<2^{-5} +2^x\times2^3 +2^{ - 2 p } +2^{ 2 \times \left( - p \right)} +2^{ 2 m + m + 1} +2^{ 3 m + 1} +2^{ 3 m + m + 1} +2^{ 4 m + 1} +2^{ 4 m + m + 1} +2^{ 4 u \left( 7 p + 6 q\right)} +2^{ 8 x} +2^{ 9 \times \left( - p \right)} +2^{-4}y^{4\times-4} +2^{-9p} +2^{10p} +2^{12up+12qu} +2^{2m+m+1} +2^{2x-x-1} +2^{2x} +2^{2} - 2 \times 2 \times 8 m + \left( - 8 m \right)^{2} +2^{2} - 4 \times 1 \left(k + 4\right) < 0 +2^{2} - 4 \times 1 \left(k + 5\right) < 0 +2^{2} - 4 \times 1 \left(k + 8\right) < 0 +2^{2} - 4 \times \left( - 2 \right) \times m < 0 +2^{2} - 4 \times \left( - 4 \right) \times m < 0 +2^{2} - 4 \times \left( - 5 \right) \times m < 0 +2^{2} - 4 \times a \times 10 > 0 +2^{2} - 4 \times a \times 2 > 0 +2^{2} - 4 \times a \times 3 > 0 +2^{2} - 4 \times a \times 5 > 0 +2^{2} - 4 \times a \times 6 > 0 +2^{2} - 4 m \times \left( - 1 \right) > 0 +2^{2} - 4 m \times \left( - 10 \right) > 0 +2^{2} - 4 m \times \left( - 3 \right) > 0 +2^{2} - 4 m \times \left( - 4 \right) > 0 +2^{2} - 4 m \times \left( - 5 \right) > 0 +2^{2} - 4 m \times \left( - 6 \right) > 0 +2^{2} - 4 m \times \left( - 7 \right) > 0 +2^{2} - 4 m \times \left( - 9 \right) > 0 +2^{2} \times \left(y^{3}\right)^{2} +2^{2} \times \left(y^{4}\right)^{2} +2^{2} \times y^{ 2 \times 2} \times \left( - 3 \right)^{2} \times y^{ 4 \times 2} +2^{2}-4\left( -4\right) \left( m\right) < 0 +2^{2}-4\left( 2+k\right) < 0 +2^{2}a^{4}b^{4}c^{8} +2^{3m+1} +2^{3m+m+1} +2^{3p} +2^{3p}p +2^{3} \times 5^{2} \times y^{3} \times y^{2} +2^{3}\times P +2^{3}\times y^{5} +2^{3}p^{12}\times 2^{4}p^{8} +2^{3}p^{27}\times 9^{2}p^{6} +2^{3}y^{12} +2^{3}y^{8} +2^{4m+1} +2^{4m+m+1} +2^{4}\times y^{3} +2^{4}u^{12}v^{28} +2^{4}y^{16} +2^{4}y^{4} +2^{4}y^{8} +2^{50} +2^{5m+1} +2^{5m+\left(m+1\right)} +2^{5m+m+1} +2^{5x} +2^{5} \times \left( a^{3} b^{5} c^{4}\right)^{5} +2^{5}\times y^{3} +2^{5}\times y^{4} +2^{6m+1} +2^{6up+10uq} +2^{7x} +2^{8p} +2^{\left(28pu+24qu\right)} +2^{\log_2x}\ge2^2 +2^{\log_2x}\ge4 +2^{\log_{2} x} \geq 2^{2} +2^{n-1} +2^{x-1} +2a +2a+10b+3a+8b +2a+16 +2a+26\ge50.00 +2a+3 +2a+6+5a+6+4a-4 +2a+8 +2a>-1a +2a>-2a +2a\left(b+5\right) +2a\times 2a +2a^2 +2a^2+14ab+18ac +2a^2+8a +2a^2-14a +2a^2-28a +2a^2\left(2.4a-2\right) +2a^3b^7c^3\times\left(-20\right) +2a^3b^7c^3\times\left(-5\right)\times4 +2a^4 +2a^s +2a^{2} +2ab^5\times\left(-5b^2c^2\right)\times4a^2c +2ab^5c^3\times\left(-5b^2\right)\times4a^2 +2ab^7c^3\times\left(-5\right)\times4a^2 +2av44 +2b +2b+10 +2b+12 +2b+18-\left(b^2+4b\right) +2b-2a +2b-a +2b\ge-10 +2b^2m +2b^{2}+20 +2b^{\frac{1}{6}} +2ba +2bc+9c^2b +2c +2c+24-c^2 +2c+3 +2c+8 +2c-1 +2c-12+c^2 +2c-6 +2cups>\frac{3}{8}cups +2f+45.50\le57.50 +2f^{2}-18fg-8fh +2g,8h +2h +2h5k3r7s +2h^2 +2h^{2} +2i +2i\left(1+i\right)\left(1+i\right) +2k +2k-8r +2k^3t^5+\left(2k^3t^5\right)\left(10k^5t^3\right) +2kt\left(k^2t^4+10k^7t^7\right) +2l+2w\le20 +2l+2w\le24 +2m +2m+16-m^{2}-7m +2m+18 +2m+18-m^2-4m +2m+20 +2m+2n +2m+3 +2m+n-4n-2m+8 +2m,3n +2m-12 +2m-17 +2m-19 +2m-6 +2m-m^2 +2m<16 +2m>-1 +2m>-25 +2m>15 +2m>4 +2m\div 6 +2m\left(4m+1\right) +2m\left(n+3\right) +2m\times9n+2m\times10p +2m^2+12m-12-m^2-12 +2m^2+17m-28 +2m^2+19m-28 +2m^2+26m-50 +2m^2+2m-7m-7-m^2+3m+5m-15 +2m^2+3nm+4m^2+4mn +2m^2+5m-12-\left(m^2-4m-3m+12\right) +2m^2+5m-12-\left(m^2-7m+12\right) +2m^2+5m-12-m^2+7m-12 +2m^2+7m +2m^2+7m-24 +2m^2+8m +2m^2+8mn+3m^2+3mn +2m^2+9m +2m^2+m +2m^3+7m^3\le160m^3 +2m^3n^7\left(1+9m^7n^3\right) +2m^{2}+18m +2m^{2}-16m +2mn +2mn+16m +2mn+6m +2n +2n > 2000 +2n+15 +2n+38.30\le58.20 +2n+38.38\le90.80 +2n+38.90\le70.90 +2n+39.75\le77.73 +2n,4n +2n-11 +2n-12-n^2-3n +2n-14 +2n-20 +2n-2\times 2n +2n-5 +2n-9m +2n<13 +2n>1000 +2n>2000 +2n>4000 +2n>5000 +2n>6000 +2n>8 +2n\ge 1000 +2n\ge 2000 +2n\ge 4000 +2n\ge 5000 +2n\ge 6000 +2n\ge1,000 +2n\ge1000 +2n\ge2000 +2n\ge4000 +2n\ge5000 +2n\ge6000 +2n\ge64.34 +2n\le20 +2n\le45.5-33.5 +2n\le72.34-43.3 +2n\left(2n\right) +2n^2 +2n^2+12n +2n^2-24n +2n^3-18n^2-5n^3-35n +2n^3-49n^2-15n +2n^{2}+8n +2n^{3}m^{3}\left(m^{3}+10n^{6}m^{6}\right) +2n^{3}m^{6}\left(1+10n^{6}m^{3}\right) +2ou +2p +2p < 10 +2p < 12 +2p < 14 +2p < 16 +2p < 18 +2p < 20 +2p < 4 +2p < 6 +2p < 8 +2p+1-1<19-1 +2p+10 < 14 +2p+10 < 18 +2p+10 < 20 +2p+10 < 24 +2p+10 < 26 +2p+10<14 +2p+10<16 +2p+10<18 +2p+10<20 +2p+10<22 +2p+10<24 +2p+10<26 +2p+10<30 +2p+10\le14 +2p+10\le22 +2p+11 < 17 +2p+11 < 27 +2p+11-11<27-11 +2p+11<15 +2p+11<17 +2p+11<19 +2p+11<21 +2p+11<23 +2p+11<25 +2p+11<27 +2p+11<29 +2p+11<31 +2p+11\le15 +2p+11\le19 +2p+11\le23 +2p+11\le31 +2p+12 < 16 +2p+12 < 26 +2p+12<16 +2p+12<18 +2p+12<20 +2p+12<22 +2p+12<24 +2p+12<26 +2p+12<28 +2p+12<30 +2p+12<32 +2p+12\le20 +2p+12\le22 +2p+1<11 +2p+1<13 +2p+1<15 +2p+1<17 +2p+1<19 +2p+1<21 +2p+1<5 +2p+1<7 +2p+1<9 +2p+1\le11 +2p+1\le17 +2p+1\le5 +2p+2 +2p+2 < 6 +2p+2-2 < 8-2 +2p+2<10 +2p+2<12 +2p+2<14 +2p+2<16 +2p+2<18 +2p+2<20 +2p+2<22 +2p+2<6 +2p+2<8 +2p+3 +2p+3 < 15 +2p+3 < 7 +2p+3-3<23-3 +2p+3<11 +2p+3<13 +2p+3<15 +2p+3<17 +2p+3<19 +2p+3<21 +2p+3<23 +2p+3<7 +2p+3<9 +2p+3\le13 +2p+3\le17 +2p+4 < 10 +2p+4 < 12 +2p+4 < 22 +2p+4 < 8 +2p+4<10 +2p+4<12 +2p+4<14 +2p+4<16 +2p+4<18 +2p+4<22 +2p+4<24 +2p+4>11 +2p+4\le10 +2p+4\le22 +2p+5 < 19 +2p+5 < 9 +2p+5<11 +2p+5<13 +2p+5<15 +2p+5<17 +2p+5<21 +2p+5<23 +2p+5<25 +2p+5<9 +2p+5\le13 +2p+5\le17 +2p+6 +2p+6 < 22 +2p+6 < 24 +2p+6-6<18-6 +2p+6-6<20-6 +2p+6<10 +2p+6<12 +2p+6<14 +2p+6<16 +2p+6<18 +2p+6<20 +2p+6<24 +2p+6<26 +2p+6\le12 +2p+6\le14 +2p+7 +2p+7<11 +2p+7<13 +2p+7<15 +2p+7<17 +2p+7<19 +2p+7<21 +2p+7<23 +2p+7<25 +2p+7<27 +2p+7\le23 +2p+8-8<14-8 +2p+8<12 +2p+8<14 +2p+8<16 +2p+8<18 +2p+8<20 +2p+8<22 +2p+8<24 +2p+8<26 +2p+8<28 +2p+8\le14 +2p+8\le28 +2p+9 < 13 +2p+9 < 15 +2p+9 < 21 +2p+9<13 +2p+9<15 +2p+9<17 +2p+9<19 +2p+9<21 +2p+9<23 +2p+9<25 +2p+9<27 +2p+9<29 +2p+9\le15 +2p+9\le21 +2p+9\le27 +2p+9\le29 +2p-1 < 5 +2p-1 < 9 +2p-10 < -4 +2p-10 < 8 +2p-10<-2 +2p-10<0 +2p-10<10 +2p-10<6 +2p-10<8 +2p-10\le-2 +2p-10\le-6 +2p-10\le10 +2p-10\le2 +2p-10\le4 +2p-10\le8 +2p-11 < -5 +2p-11<-3 +2p-11<-5 +2p-11<1 +2p-11<5 +2p-11<7 +2p-11<9 +2p-11\le-3 +2p-11\le-5 +2p-11\le-7 +2p-11\le1 +2p-11\le3 +2p-11\le5 +2p-11\le7 +2p-11\le9 +2p-12<-2 +2p-12<-4 +2p-12<-6 +2p-12<-8 +2p-12<0 +2p-12<2 +2p-12<6 +2p-12\le-2 +2p-12\le-6 +2p-12\le0 +2p-12\le2 +2p-12\le4 +2p-12\le6 +2p-12\le8 +2p-14-p^2+9p +2p-1<13 +2p-1<15 +2p-1<19 +2p-1<5 +2p-1<7 +2p-1<9 +2p-1\le11 +2p-1\le13 +2p-1\le15 +2p-1\le17 +2p-1\le3 +2p-1\le5 +2p-1\le7 +2p-1\le9 +2p-2 < 12 +2p-2 < 6 +2p-2+2\le16+2 +2p-2<10 +2p-2<14 +2p-2<16 +2p-2<18 +2p-2<2 +2p-2<6 +2p-2<8 +2p-2\le10 +2p-2\le12 +2p-2\le14 +2p-2\le16 +2p-2\le18 +2p-2\le2 +2p-2\le4 +2p-2\le8 +2p-3 < 5 +2p-3+3 < 1+3 +2p-3<1 +2p-3<15 +2p-3<3 +2p-3<7 +2p-3<9 +2p-3\le1 +2p-3\le11 +2p-3\le13 +2p-3\le15 +2p-3\le17 +2p-3\le5 +2p-3\le7 +2p-4 < 12 +2p-4 < 8 +2p-4<12 +2p-4<14 +2p-4<16 +2p-4<4 +2p-4<8 +2p-4\le0 +2p-4\le10 +2p-4\le12 +2p-4\le14 +2p-4\le16 +2p-4\le2 +2p-4\le4 +2p-4\le6 +2p-4\le8 +2p-5 < 3 +2p-5 < 5 +2p-5+5<11+5 +2p-5+5\le5+5 +2p-5<-1 +2p-5<1 +2p-5<11 +2p-5<13 +2p-5<15 +2p-5<3 +2p-5<5 +2p-5<7 +2p-5<9 +2p-5\le-1 +2p-5\le1 +2p-5\le13 +2p-5\le15 +2p-5\le3 +2p-5\le5 +2p-5\le7 +2p-5\le9 +2p-6 < -2 +2p-6 < 14 +2p-6 < 2 +2p-6<-2 +2p-6<0 +2p-6<10 +2p-6<12 +2p-6<2 +2p-6<6 +2p-6<8 +2p-6\le-2 +2p-6\le0 +2p-6\le10 +2p-6\le12 +2p-6\le2 +2p-6\le4 +2p-6\le6 +2p-6\le8 +2p-7 < -1 +2p-7+7\le9+7 +2p-7<11 +2p-7<13 +2p-7<3 +2p-7<5 +2p-7\le-1 +2p-7\le-3 +2p-7\le1 +2p-7\le11 +2p-7\le13 +2p-7\le3 +2p-7\le5 +2p-7\le7 +2p-7\le9 +2p-8 < 12 +2p-8 < 4 +2p-8 < 6 +2p-8<-2 +2p-8<-4 +2p-8<10 +2p-8<12 +2p-8<2 +2p-8<4 +2p-8\le-2 +2p-8\le-4 +2p-8\le0 +2p-8\le10 +2p-8\le12 +2p-8\le2 +2p-8\le4 +2p-8\le8 +2p-9 < -3 +2p-9<-3 +2p-9<-5 +2p-9<11 +2p-9<5 +2p-9<9 +2p-9\le-1 +2p-9\le-3 +2p-9\le-5 +2p-9\le1 +2p-9\le11 +2p-9\le3 +2p-9\le5 +2p-9\le7 +2p-9\le9 +2p<-2+12 +2p<10 +2p<12 +2p<14 +2p<16 +2p<17-11 +2p<18 +2p<20 +2p<22-4 +2p<22-8 +2p<27-7 +2p<4 +2p<6 +2p<8 +2p<9+11 +2p<9+7 +2p>11-4 +2p>6 +2p>7 +2p\div2<6\div2 +2p\ge10 +2p\ge14 +2p\ge6 +2p\ge8 +2p\le10 +2p\le12 +2p\le14 +2p\le16 +2p\le18 +2p\le20 +2p\le2000 +2p\le4 +2p\le5+3 +2p\le6 +2p\le7+3 +2p\le7+9 +2p\le8 +2p\le9+9 +2p\left( q^{3}+6\right) +2p^2 +2p^2+25pq +2p^3 +2p^4 +2p^44q^4 +2p^5 +2p^7 +2p^8 +2p^q +2p^{10} +2p^{13} +2p^{14} +2p^{15} +2p^{18}\times\frac{1}{q^{13}} +2p^{18}q^{-13} +2p^{4} +2p^{q} +2pn\ge2500 +2pq +2pq+11p^2q +2pq+14p^2q +2pq\left( 7p-2q\right) +2pq\left(6p-5q\right) +2pq\left(8p-7q\right) +2pq\left(9p-6q\right) +2pq^{2}+2rsq-7\left( ypq+yrs\right) +2pq^{3}+12p +2pqr-3p +2pt +2q-18+q\left(q-3\right) +2q-18+q^2-3q +2q\times6p +2q^{4} +2r +2r > 9-r +2r+6-6>33-r-6 +2r+8>29-r +2r+r > 14-8 +2r+r+3>27-r+r +2r+r+4>10-r+r +2r+r>27-r+r +2r+r>6 +2r-12 +2r-14 +2r-r^2 +2r>15-r +2r>21-r +2r>24-r +2r>27-r +2r>6-r +2r\left(s+7\right) +2r^8+xy+4 +2rs+14r +2s+18 +2s-14 +2st^2+2s^2t+4st^2+20st +2t +2t+1 +2t+12 +2t+18 +2t+6 +2t+63t +2t\left( n-3r\right) +2t\left(-5u+4s\right) +2t\left(2-3t\right)2t\left(2+3t\right) +2t\left(3t-2\right)\left(3t+2\right) +2t\left(4n-20r\right) +2t\left(4s-5u\right) +2t\left(9n-18r\right) +2t\left(9t^2-4\right) +2t\left(n-3r\right) +2t\left(s-5u+3s\right) +2t^2 +2t^2+13T-20 +2t^2+13t-20 +2t^2+16t+41 +2t^2+4t-29 +2t^2+6t +2t^2-18 +2t^2-3t-9 +2t^2-6t+3t-9 +2t^7 +2t^8 +2t^{-2} +2t^{12} +2u +2u+2v +2u,3v +2u-12 +2u-13 +2u-16-u^2+6u +2u-19 +2u-5 +2u-5n+5u-25 +2u\left(2v-3u\right) +2u\left(2v-5u\right) +2u\left(3v-4u\right) +2u\left(5v-4u\right) +2u\left(u-2\right) +2u\left(u-3\right) +2u\left(u-4\right) +2u\times6 +2u^2 +2u^2+12 +2u^2+7v^2 +2u^2-6uv-9 +2u^2v^3 +2u^3-8u^2-6u +2u^3-\left(2v\right)^2 +2u^4-8v^4 +2u^4\times7v^2 +2u^v +2u^{3}-40u^{2}-18u +2u^{3}v^{4} +2u^{4}v^{3} +2uv +2uv^2+2u^2v+5uv^2+20uv +2v +2v' +2v+35-v^2 +2v+8 +2v+\left(42v\right)+4v +2v+b +2v-13 +2v-16 +2v-19 +2v-7 +2v>-3y +2v>114-3y +2v^3-10v^2-6v^3-30v +2v^3-12v^2-16v +2v^3-14v^2-6v^3-12v +2v^3-63v^2-15v +2vw+14v^2w +2w +2w+10\le 30 +2w+10\le24 +2w+11\le25 +2w+12 +2w+14<26 +2w+14\le26 +2w+15.1\ge50 +2w+15.30\ge70 +2w+15.50\ge 50 +2w+15.50\ge50 +2w+15.50\ge50.00 +2w+15.70\ge60 +2w+15\le27 +2w+15\le29 +2w+15\le31 +2w+16.2\ge 60 +2w+16.30\ge40 +2w+16.5\ge50 +2w+16.6\ge70 +2w+16.80\ge60 +2w+16.80\ge60.00 +2w+16\le30 +2w+17.90\ge60 +2w+17\le29 +2w+17\le31 +2w+17\le37 +2w+18.30\ge40.00 +2w+18.60\ge70 +2w+18.60\ge70.00 +2w+18>60 +2w+18\ge60 +2w+19.70\ge60.00 +2w+19\le31 +2w+19\le35 +2w+20.30\ge50 +2w+20.70\ge50.00 +2w+20.70\ge70.00 +2w+20\le 38 +2w+20\le40 +2w+21.20\ge60 +2w+21.5\ge 50 +2w+21.90\ge70 +2w+22.10\ge60.00 +2w+22.30\ge70.00 +2w+22.7\ge60 +2w+22.80\ge70 +2w+22\le36 +2w+22\le40 +2w+23\le39 +2w+24\le40 +2w+25.10\ge70 +2w+25.1\ge 70 +2w+26.30\ge50.00 +2w+26.7\ge60 +2w+26.90\ge 60 +2w+26\ge42 +2w+26\le 42 +2w+26\le38 +2w+26\le42 +2w+27.00\ge40.00 +2w+27.20\ge50 +2w+27.40\ge40.00 +2w+27\le47 +2w+28.2\ge40 +2w+28.40\ge60 +2w+28.5\ge40.00 +2w+28\le48 +2w+29.60\ge40.00 +2w+29\ge43 +2w+29\ge47 +2w+29\le43 +2w+29\le45 +2w+2x17\le37 +2w+3 +2w+30\le46 +2w+8 +2w-6 +2w<43-27 +2w\ge 28.5 +2w\ge 30.4 +2w\ge 32.1 +2w\ge 43.8 +2w\ge10.7 +2w\ge11 +2w\ge11.8 +2w\ge12.60 +2w\ge13.50 +2w\ge13.6 +2w\ge13.8 +2w\ge15.4 +2w\ge20.2 +2w\ge22.60 +2w\ge22.8 +2w\ge23.70 +2w\ge29.70 +2w\ge31.7 +2w\ge34.5 +2w\ge34.50 +2w\ge34.70 +2w\ge37.90 +2w\ge38.8 +2w\ge40.3 +2w\ge40.8 +2w\ge41.6 +2w\ge41.7 +2w\ge42 +2w\ge42.1 +2w\ge43.2 +2w\ge44.3 +2w\ge44.9 +2w\ge47.20 +2w\ge48.10 +2w\ge50.00-15.503 +2w\ge50.4 +2w\ge52.9 +2w\ge53.4 +2w\ge60-21.20 +2w\ge70-21.90 +2w\le 16 +2w\le 20 +2w\le 42-26 +2w\le12 +2w\le14 +2w\le16 +2w\le18 +2w\le20 +2w\le34-22 +2w\le38-18 +2w\left(5w+2\right)+5\left(5w+2\right) +2w\left(5x+2\right)+5\left(5w+2\right) +2w\left(7w+3\right)+5\left(7w+3\right) +2wy +2x +2x < -1 +2x < -1.2+19 +2x < -10 +2x < -12 +2x < -2 +2x < -30 +2x < -4 +2x < -6 +2x < -8 +2x < 0 +2x < 0.3 +2x < 0.5 +2x < 0.7 +2x < 1 +2x < 10 +2x < 12 +2x < 12.3 +2x < 13.3 +2x < 13.6 +2x < 14.6 +2x < 17.4 +2x < 17.8 +2x < 18 +2x < 2 +2x < 2-2 +2x < 2-4 +2x < 2.3 +2x < 2040 +2x < 22 +2x < 24 +2x < 26 +2x < 28 +2x < 3 +2x < 30 +2x < 32 +2x < 34 +2x < 36 +2x < 4 +2x < 4-14 +2x < 48 +2x < 5681 +2x < 594+99 +2x < 6 +2x < 7 +2x < 7.3 +2x < 8 +2x < 9-5 +2x < 9.4 +2x > -10 +2x > -100 +2x > -12 +2x > -14 +2x > -16 +2x > -2 +2x > -24 +2x > -30 +2x > -4 +2x > -42 +2x > -50 +2x > -6 +2x > -70 +2x > -8 +2x > 0 +2x > 10 +2x > 10+4 +2x > 107 +2x > 12 +2x > 12+2 +2x > 12.6 +2x > 13.5 +2x > 13.7 +2x > 14 +2x > 15.4 +2x > 16-2 +2x > 16.7 +2x > 18 +2x > 18.6 +2x > 2 +2x > 2-4 +2x > 20+6 +2x > 20.2 +2x > 24 +2x > 25 +2x > 26 +2x > 29 +2x > 2\times 3 +2x > 3+9 +2x > 3.5 +2x > 30 +2x > 30-5 +2x > 31 +2x > 36 +2x > 38 +2x > 4 +2x > 4+8 +2x > 4-6 +2x > 45 +2x > 5.7 +2x > 54 +2x > 6 +2x > 7-1 +2x > 70 +2x > 8 +2x > 80 +2x+-10<-2 +2x+-1<1 +2x+-27\ge15 +2x+-2<-1 +2x+-2<0 +2x+-2\le-1 +2x+-4<-2 +2x+-4<-3 +2x+-5 < 2 +2x+-5<1 +2x+-6<4 +2x+-8\le 4 +2x+0<-1 +2x+0<1 +2x+0>4 +2x+1 +2x+1 < -4 +2x+1 < 8 +2x+1 > 108 +2x+1 > 7 +2x+1+ 7<5+ 7 +2x+1+15\ge30 +2x+1+4<2+4 +2x+1+8 < 16 +2x+1+8 < 8+8 +2x+1+8<5+8 +2x+1-1>7-1 +2x+1-1\ge 7-1 +2x+1-1\ge7-1 +2x+1-1\le6-1 +2x+1-2<6 +2x+1-4<6-4 +2x+1-6 < 8-6 +2x+10 < 12 +2x+10 < 9 +2x+10 > -2 +2x+10 > 14 +2x+10 > 18 +2x+10 > 22 +2x+10-10 > 14-10 +2x+10-10<8x-20-10 +2x+10-10>-2-10 +2x+10-10>14-10 +2x+10-10>2-10 +2x+10-10>8-10 +2x+10-10\ge26-10 +2x+10-10\ge28-10 +2x+10-10\le16-10 +2x+10-10\le18-10 +2x+10-4<15-4 +2x+10-x+9>15 +2x+10<-2 +2x+10<-8 +2x+10<11 +2x+10<13 +2x+10<14 +2x+10<15 +2x+10<16 +2x+10<17 +2x+10<4 +2x+10<6 +2x+10<9 +2x+10<\frac{-12}{3} +2x+10>-10 +2x+10>-2 +2x+10>0 +2x+10>10 +2x+10>12 +2x+10>14 +2x+10>16 +2x+10>2 +2x+10>20 +2x+10>22 +2x+10>26 +2x+10>28 +2x+10>35 +2x+10>4 +2x+10>6 +2x+10>8 +2x+10>\frac{40}{4} +2x+10\ge 14 +2x+10\ge 16 +2x+10\ge 26 +2x+10\ge-2 +2x+10\ge-6 +2x+10\ge0 +2x+10\ge12 +2x+10\ge14 +2x+10\ge16 +2x+10\ge18 +2x+10\ge2 +2x+10\ge20 +2x+10\ge22 +2x+10\ge24 +2x+10\ge26 +2x+10\ge28 +2x+10\ge30 +2x+10\ge4 +2x+10\ge8 +2x+10\le 0 +2x+10\le 10 +2x+10\le 14 +2x+10\le 20 +2x+10\le 50 +2x+10\le12 +2x+10\le16 +2x+10\le18 +2x+11 < 10 +2x+11 < 13 +2x+11 < 4 +2x+11 < 6 +2x+11 < 9 +2x+11 > 91 +2x+11+3\ge24 +2x+11+6\ge27 +2x+11+8x+48 +2x+11-11>76-11 +2x+11<12 +2x+11<6-3x +2x+11<7 +2x+11<8 +2x+11>-3 +2x+11>130 +2x+11>20 +2x+11>24 +2x+11>260 +2x+11>30 +2x+11>36 +2x+11>54 +2x+11>70 +2x+11>76 +2x+11\ge21 +2x+11\le 13 +2x+12 < 13 +2x+12 < 14 +2x+12 < 16 +2x+12 > 0 +2x+12 > 18 +2x+12 > 20 +2x+12+10x+60 +2x+12+3x+15 +2x+12+7x+14 +2x+12+7x+35 +2x+12-1 < 14-1 +2x+12-12 < 6-12 +2x+12-12 > 0-12 +2x+12-12 > 6-12 +2x+12-12>10-12 +2x+12-12>4-12 +2x+12-12\ge24-12 +2x+12-12\le 18-12 +2x+12-12\le18-12 +2x+126\le30x-42 +2x+12<0 +2x+12<10 +2x+12<11 +2x+12<13 +2x+12<14 +2x+12<16 +2x+12<17 +2x+12<22 +2x+12<24 +2x+12<4 +2x+12<6 +2x+12<7 +2x+12>-30 +2x+12>0 +2x+12>10 +2x+12>14 +2x+12>18 +2x+12>20 +2x+12>22 +2x+12>4 +2x+12>6 +2x+12>8 +2x+12\ge-18 +2x+12\ge-30 +2x+12\ge0 +2x+12\ge10 +2x+12\ge14 +2x+12\ge2 +2x+12\ge20 +2x+12\ge24 +2x+12\ge4 +2x+12\ge6 +2x+12\ge8 +2x+12\le 2 +2x+12\le 4 +2x+12\le14 +2x+12\le16 +2x+12\le18 +2x+12\le22 +2x+12\le3 +2x+12\le6 +2x+12x<15 +2x+12x<18 +2x+12x<21 +2x+12x<27 +2x+13 < 6 +2x+13 > 42 +2x+13-13>-1-13 +2x+13-13>152-13 +2x+13<12 +2x+13<14 +2x+13<16 +2x+13<7 +2x+13<8 +2x+13>-1 +2x+13>152 +2x+13>176 +2x+13>22 +2x+13>24 +2x+13>26 +2x+13>2\times11 +2x+13>306 +2x+13\div19\times19>8\times19 +2x+14 > 10 +2x+14 > 12 +2x+14 > 18 +2x+14 > 24 +2x+14 > 4 +2x+14 > 6 +2x+14+9x+63 +2x+14-14 > 18-14 +2x+14-14 > 24-14 +2x+14-14 > 4-14 +2x+14-14>18-14 +2x+14-14>22-14 +2x+14-14>24-14 +2x+14-14>8-14 +2x+14-14\ge-28-14 +2x+14-14\ge16-14 +2x+14-14\ge22-14 +2x+14-14\ge24-14 +2x+14-14\ge4-14 +2x+14-14\le 18-14 +2x+14-14\le 6-14 +2x+14<11 +2x+14<12 +2x+14<13 +2x+14<15 +2x+14<18 +2x+14<2 +2x+14<6 +2x+14<7 +2x+14<9 +2x+14<9-3x +2x+14>10 +2x+14>12 +2x+14>16 +2x+14>18 +2x+14>2 +2x+14>20 +2x+14>22 +2x+14>24 +2x+14>26 +2x+14>4 +2x+14>6 +2x+14>8 +2x+14\ge-28 +2x+14\ge10 +2x+14\ge16 +2x+14\ge18 +2x+14\ge2 +2x+14\ge22 +2x+14\ge24 +2x+14\ge4 +2x+14\ge6 +2x+14\ge8 +2x+14\le 12 +2x+14\le 18 +2x+14\le 26 +2x+14\le 6 +2x+14\le16 +2x+14\le18 +2x+14\le2 +2x+14\le8 +2x+15 < 8 +2x+15 > 5 +2x+15+7x+35 +2x+15+9x+27 +2x+15.50\ge50.00 +2x+154\le30x-42 +2x+15<10 +2x+15<13 +2x+15<14 +2x+15<18 +2x+15<5x +2x+15>104 +2x+15>12 +2x+15>144 +2x+15>152 +2x+15>156 +2x+15>168 +2x+15>234 +2x+15>260 +2x+15>35 +2x+15>380 +2x+15>8\left(3\right) +2x+15x-9<0 +2x+15x<6 +2x+16+5x+20 +2x+16+6x+6 +2x+16-16>18-16 +2x+16.5\ge50 +2x+16.80\ge60 +2x+16<10 +2x+16<12 +2x+16<17 +2x+16>10 +2x+16>18 +2x+16>20 +2x+16\ge 2 +2x+16\ge30 +2x+16\le18 +2x+17 < 16 +2x+17 > 48 +2x+17+6x+18 +2x+17-17>210-17 +2x+17<10 +2x+17<16 +2x+17<9 +2x+17>150 +2x+17>15\times14 +2x+17>210 +2x+17>266 +2x+17>44 +2x+17>6\times13 +2x+17>78 +2x+17\ge27 +2x+18 > 6 +2x+18+2x+16 +2x+18+3x+27 +2x+18+5x+45 +2x+18+7x+21 +2x+18-18 < 2-18 +2x+18.30\le40.00 +2x+18.60\ge70 +2x+18.60\ge70.00 +2x+18<16 +2x+18>10 +2x+18>20 +2x+18>36 +2x+18>54 +2x+18>6 +2x+18\ge18 +2x+18\ge24 +2x+18x<9 +2x+19>102 +2x+19>126 +2x+19>136 +2x+19>14 +2x+19>180 +2x+19>228 +2x+19>234 +2x+19>260 +2x+19>30 +2x+19>340 +2x+19>66 +2x+19>6\times11 +2x+19>72 +2x+19\ge102 +2x+19\ge300 +2x+19\le31 +2x+1<-1 +2x+1<-2 +2x+1<-4 +2x+1<-5 +2x+1<2 +2x+1<3 +2x+1<4 +2x+1<5 +2x+1<7 +2x+1>13 +2x+1>15 +2x+1>17 +2x+1>30 +2x+1>38 +2x+1>7 +2x+1>9 +2x+1\ge 11 +2x+1\ge 17 +2x+1\ge 7 +2x+1\ge11 +2x+1\ge13 +2x+1\ge15 +2x+1\ge17 +2x+1\ge19 +2x+1\ge5 +2x+1\ge7 +2x+1\ge9 +2x+1\le3x +2x+1\le7 +2x+1\le9 +2x+2 +2x+2 < 0 +2x+2 < 1 +2x+2 < 5 +2x+2 < 6 +2x+2 > -10 +2x+2 > -2 +2x+2 > 0 +2x+2 > 10 +2x+2 > 14 +2x+2 > 4 +2x+2+26<9x-26+26 +2x+2+2x+4 +2x+2+7x+7 +2x+2-2 > -10-2 +2x+2-2 > 10-2 +2x+2-2 > 4-2 +2x+2-2<6-2 +2x+2-2>-10-2 +2x+2-2>0-2 +2x+2-2>10-2 +2x+2-2>6-2 +2x+2-2>8-2 +2x+2-2\ge 12-2 +2x+2-2\ge 22-2 +2x+2-2\ge14-2 +2x+2-2\ge6-2 +2x+2-2\le10-2 +2x+2-2\le5-2 +2x+2-2\le6-2 +2x+2-x^2-3x\ge0 +2x+20+4x+24 +2x+20+4x+8 +2x+20-20>10-20 +2x+20-20\le 14-20 +2x+20-20\le 6-20 +2x+20<7x +2x+20>10 +2x+20>6 +2x+20\ge-20 +2x+20\ge8 +2x+20\le38 +2x+21x-12<0 +2x+21x-9<0 +2x+22 +2x+22-x>15 +2x+22>10 +2x+22>20 +2x+23+9x-27+8x+24+5x-17 +2x+23.60\le50 +2x+24<10x +2x+24>-30 +2x+24>10 +2x+24>20 +2x+24>30 +2x+24\ge-18 +2x+24\ge-30 +2x+24\ge-6 +2x+24x > 182 +2x+24x-12<0 +2x+25 +2x+25<7x +2x+25>0 +2x+26>20 +2x+27.20\ge50 +2x+28+2x-18+6x+23+9x-27 +2x+28-2x<9x-2x +2x+28.40\ge60 +2x+28<9x +2x+28>20 +2x+29+6\ge21 +2x+29\ge15 +2x+29\ge35 +2x+29\ge5\times7 +2x+2<-2 +2x+2<1 +2x+2<14 +2x+2<4 +2x+2<6 +2x+2<7x-18 +2x+2>-10 +2x+2>-14+2 +2x+2>-2 +2x+2>-4 +2x+2>-6 +2x+2>-8 +2x+2>0 +2x+2>10 +2x+2>14 +2x+2>16 +2x+2>18 +2x+2>20 +2x+2>24+15x +2x+2>28+12x +2x+2>32+56x +2x+2>35+15x +2x+2>4 +2x+2>56+35x +2x+2>6 +2x+2>6+6x +2x+2>64+56x +2x+2>72+63x +2x+2>7\left(8+5x\right) +2x+2>81+54x +2x+2>8\left(8+7x\right) +2x+2>\frac{30}{3} +2x+2>\left(24+15x\right) +2x+2>\left(8+5x\right)3 +2x+2\ge y +2x+2\ge+6 +2x+2\ge-10 +2x+2\ge-2 +2x+2\ge-4 +2x+2\ge-6 +2x+2\ge-8 +2x+2\ge10 +2x+2\ge12 +2x+2\ge14 +2x+2\ge16 +2x+2\ge18 +2x+2\ge20 +2x+2\ge22 +2x+2\ge4 +2x+2\ge6 +2x+2\ge6,4x+2\le-6 +2x+2\ge8 +2x+2\le 12 +2x+2\le-6 +2x+2\le10 +2x+2\le14 +2x+2\le8 +2x+2\times10+9 +2x+2\times6+7x+7\times2 +2x+2x +2x+2y +2x+2y < 22 +2x+2y\le 20 +2x+2y\le 22 +2x+2y\le 24 +2x+2y\le 26 +2x+2y\le20 +2x+2y\le22 +2x+2y\le24 +2x+2y\le26 +2x+3 +2x+3 < 4 +2x+3 < 5 +2x+3 < 6 +2x+3 > 11 +2x+3+5<7+5 +2x+3-15\ge25 +2x+3-20\ge20 +2x+3-21\ge21 +2x+3-30\ge15 +2x+3-3<5-3 +2x+3-3>1-3 +2x+3-3>15-3 +2x+3-3>3-3 +2x+3-3>\left(\frac{-2}{2}\right)-3 +2x+3-3\ge-5-3 +2x+3-3\ge-9-3 +2x+3-3\ge13-3 +2x+3-3\ge15-3 +2x+3-3\ge25-3 +2x+3-3\ge35-3 +2x+3-3\ge7-3 +2x+3-3\le 9-3 +2x+3-3\le5-3 +2x+3-3\le6-3 +2x+3-3\le7-3,2x+3-3\ge-7-3 +2x+3-3\le9-3 +2x+30 > 24 +2x+30<-50 +2x+30>20 +2x+30>24 +2x+30>36 +2x+30>42 +2x+30\ge-12 +2x+30\ge-30 +2x+30\ge-6 +2x+30\ge0 +2x+30\ge12 +2x+30\ge30 +2x+30\ge50 +2x+31\ge21 +2x+32>20 +2x+34 +2x+34>20 +2x+36<11x +2x+36>-36 +2x+38.38\le90.80 +2x+3<-3 +2x+3<0 +2x+3<2 +2x+3<5 +2x+3<6x-17 +2x+3<7 +2x+3<8 +2x+3<9 +2x+3>+13 +2x+3>-1 +2x+3>-3 +2x+3>1 +2x+3>100 +2x+3>11 +2x+3>112 +2x+3>13 +2x+3>144 +2x+3>14\times13 +2x+3>15 +2x+3>16+32x +2x+3>16\times9 +2x+3>18 +2x+3>18+24x +2x+3>180 +2x+3>182 +2x+3>190 +2x+3>20 +2x+3>20+30x +2x+3>20+32x +2x+3>21 +2x+3>238 +2x+3>24+28x +2x+3>28+24x +2x+3>3 +2x+3>30+30x +2x+3>36+48x +2x+3>3\left(5\right) +2x+3>3\left(6+8x\right) +2x+3>3\times5 +2x+3>3x +2x+3>42 +2x+3>42+30x +2x+3>48+56x +2x+3>5 +2x+3>50 +2x+3>54+45x +2x+3>56+28x +2x+3>7 +2x+3>70 +2x+3>72+27x +2x+3>84 +2x+3>98 +2x+3>\frac{-9}{3} +2x+3\ge 21 +2x+3\ge 23 +2x+3\ge 9 +2x+3\ge-5 +2x+3\ge-5,2x+3\le5 +2x+3\ge-7 +2x+3\ge-9 +2x+3\ge11 +2x+3\ge13 +2x+3\ge15 +2x+3\ge17 +2x+3\ge19 +2x+3\ge20 +2x+3\ge21 +2x+3\ge23 +2x+3\ge25 +2x+3\ge35 +2x+3\ge40 +2x+3\ge42 +2x+3\ge45 +2x+3\ge7 +2x+3\ge9 +2x+3\ge9\times5 +2x+3\le 9 +2x+3\le11 +2x+3\le13 +2x+3\le5 +2x+3\le5,2x+3\ge-5 +2x+3\le5\text{ and }2x+3\ge-5 +2x+3\le7 +2x+3\le7,2x+3\ge-7 +2x+3\le7\text{ and }2x+3\ge-7 +2x+3\le9 +2x+3\le9,-2x-3\le9 +2x+3\le9,-\left(2x+3\right)\le9 +2x+3\le9,2x+3\ge-9 +2x+3\le9\text{ and }2x+3\ge-9 +2x+3x+21<-4 +2x+3x>30 +2x+3x\ge-30 +2x+3x\ge30 +2x+3y +2x+3y > 102 +2x+3y > 114 +2x+3y > 120 +2x+3y > 84 +2x+3y > 90 +2x+3y > 96 +2x+3y-3y>120-3y +2x+3y>102 +2x+3y>108 +2x+3y>114 +2x+3y>120 +2x+3y>84 +2x+3y>90 +2x+3y>96 +2x+3y\ge 102 +2x+3y\ge 108 +2x+3y\ge 114 +2x+3y\ge 120 +2x+3y\ge 84 +2x+3y\ge 90 +2x+3y\ge 96 +2x+3y\ge102 +2x+3y\ge102z +2x+3y\ge108 +2x+3y\ge114 +2x+3y\ge120 +2x+3y\ge84 +2x+3y\ge90 +2x+3y\ge96 +2x+3y\le12 +2x+3y\le18 +2x+3y\le230 +2x+3y\le430 +2x+4 +2x+4 < 3 +2x+4 < 6 +2x+4 > -10 +2x+4 > 10 +2x+4 > 2 +2x+4 > 4 +2x+4+10x+30 +2x+4+18 +2x+4+2<1+2 +2x+4+2x+20 +2x+4+4\le7+4 +2x+4-4 > 4-4 +2x+4-4<2-4 +2x+4-4>14-4 +2x+4-4>2-4 +2x+4-4>\frac{-32}{4}-4 +2x+4-4\ge12-4 +2x+4-4\ge2-4 +2x+4-4\le 2-4 +2x+4-4\le7-4 +2x+4-x+14>15 +2x+4-x+16>15 +2x+4-x+18>15 +2x+4.5y\le18 +2x+40<-50 +2x+41+7\ge42 +2x+41\ge35 +2x+42\le30x-42 +2x+45x-25<0 +2x+45x-81<0 +2x+4<0 +2x+4<1 +2x+4<10 +2x+4<12 +2x+4<2 +2x+4<3 +2x+4<4x +2x+4<5 +2x+4<6 +2x+4<7 +2x+4<9x-31 +2x+4>-10 +2x+4>0 +2x+4>10 +2x+4>14 +2x+4>18 +2x+4>2 +2x+4>20 +2x+4>22 +2x+4>24 +2x+4>56+63x +2x+4>8 +2x+4>\frac{-24}{4} +2x+4>\frac{-32}{4} +2x+4\ge 10 +2x+4\ge 18 +2x+4\ge 20 +2x+4\ge-8 +2x+4\ge10 +2x+4\ge12 +2x+4\ge14 +2x+4\ge16 +2x+4\ge18 +2x+4\ge20 +2x+4\ge22 +2x+4\ge24 +2x+4\ge8 +2x+4\ge8,4x+4\le-8 +2x+4\le 10 +2x+4\le+10 +2x+4\le10 +2x+4\le12 +2x+4\le14 +2x+4\le16 +2x+4\le18 +2x+4\le6 +2x+4\le8 +2x+4x-3x +2x+4y +2x+4y<12 +2x+4y\le12 +2x+4y\le18 +2x+4y\le190 +2x+4y\le220 +2x+4y\le250 +2x+4y\le270 +2x+4y\le310 +2x+5 < -1 +2x+5 < 0 +2x+5 < 8 +2x+5 > 23 +2x+5 > 30 +2x+5-2x>28+32x-2x +2x+5-5<1-5 +2x+5-5>1-5 +2x+5-5>9-5 +2x+5-5\ge63-5 +2x+5-5\ge9-5 +2x+5-5\le3-5 +2x+5-5\le7-5 +2x+5-5\le8-5 +2x+5-6 < 9-6 +2x+50>60 +2x+51\ge45 +2x+54x-36<0 +2x+54x<36 +2x+54x<45 +2x+54x<63 +2x+56>70 +2x+5<0 +2x+5<1 +2x+5<11 +2x+5<12 +2x+5<3 +2x+5<4 +2x+5<6 +2x+5<9 +2x+5-1 +2x+5>1 +2x+5>11 +2x+5>112 +2x+5>13 +2x+5>17 +2x+5>18 +2x+5>19 +2x+5>21+15x +2x+5>240 +2x+5>260 +2x+5>27 +2x+5>28+24x +2x+5>28+32x +2x+5>3 +2x+5>300 +2x+5>36 +2x+5>3\times9 +2x+5>42 +2x+5>42+24x +2x+5>42+30x +2x+5>49+42x +2x+5>5 +2x+5>63+63x +2x+5>7 +2x+5>9 +2x+5\ge 23 +2x+5\ge 25 +2x+5\ge-3,2x+5\le3 +2x+5\ge-7 +2x+5\ge-7,2x+5\le7 +2x+5\ge-9 +2x+5\ge11 +2x+5\ge12 +2x+5\ge13 +2x+5\ge15 +2x+5\ge17 +2x+5\ge18 +2x+5\ge19 +2x+5\ge21 +2x+5\ge23 +2x+5\ge45 +2x+5\ge54 +2x+5\ge63 +2x+5\ge7 +2x+5\ge9 +2x+5\le 7,and,2x+5\le -7 +2x+5\le11 +2x+5\le13 +2x+5\le15 +2x+5\le3 +2x+5\le3,-2x-5\le3 +2x+5\le3,2x+5\ge-3 +2x+5\le3\text{ and }2x+5\ge-3 +2x+5\le7 +2x+5\le7,-2x-5\le7 +2x+5\le7,2x+5\ge-7 +2x+5\le7\text{ and }2x+5\ge-7 +2x+5\le9 +2x+5\le9,2x+5\ge-9 +2x+5\le9\text{ and }2x+5\ge-9 +2x+5x-5<16 +2x+5x\ge70 +2x+5y +2x+5y\le410 +2x+5y\le460 +2x+6 +2x+6 < -1 +2x+6 < -6 +2x+6 < 10 +2x+6 < 12 +2x+6 < 14 +2x+6 > 10 +2x+6 > 12 +2x+6 > 18 +2x+6 > 2 +2x+6 > 4 +2x+6 > 8 +2x+6+ 2<4+ 2 +2x+6+19<7x +2x+6+2 < 9+2 +2x+6+26>20 +2x+6-1x+11>15 +2x+6-3 < 9-3 +2x+6-3x-x^2\ge4 +2x+6-5<1-5 +2x+6-5<3-5 +2x+6-6 > 10-6 +2x+6-6 > 12-6 +2x+6-6 > 18-6 +2x+6-6 > 2-6 +2x+6-6<10x-18-6 +2x+6-6<8-6 +2x+6-6>12-6 +2x+6-6>8-6 +2x+6-6\ge6-6 +2x+6-6\ge8-6 +2x+6-6\le 20-6 +2x+6-6\le10-6 +2x+6-6\le18-6 +2x+6-x+16>15 +2x+6-x+3>15 +2x+6-x^2-3x\ge4 +2x+63x<18 +2x+6<+9 +2x+6<-2 +2x+6<-4 +2x+6<0 +2x+6<1 +2x+6<1-1 +2x+6<10 +2x+6<11 +2x+6<12 +2x+6<13 +2x+6<3 +2x+6<4 +2x+6<5 +2x+6<6+6 +2x+6<7 +2x+6<8 +2x+6<9 +2x+6>-10 +2x+6>-6 +2x+6>-8 +2x+6>0 +2x+6>10 +2x+6>12 +2x+6>14 +2x+6>16 +2x+6>18 +2x+6>2 +2x+6>21+12x +2x+6>22 +2x+6>24 +2x+6>4 +2x+6>6 +2x+6>8 +2x+6>\frac{-18}{3} +2x+6>y +2x+6\ge 18 +2x+6\ge y +2x+6\ge-12 +2x+6\ge-2 +2x+6\ge-30 +2x+6\ge-4 +2x+6\ge-6 +2x+6\ge0 +2x+6\ge10 +2x+6\ge12 +2x+6\ge14 +2x+6\ge16 +2x+6\ge18 +2x+6\ge2 +2x+6\ge20 +2x+6\ge22 +2x+6\ge24 +2x+6\ge26 +2x+6\ge30 +2x+6\ge4 +2x+6\ge6 +2x+6\ge8 +2x+6\le 10 +2x+6\le 14 +2x+6\le+14 +2x+6\le-10 +2x+6\le-2 +2x+6\le-8 +2x+6\le10 +2x+6\le12 +2x+6\le14 +2x+6\le16 +2x+6\le18 +2x+6\le8 +2x+6x<21 +2x+6y +2x+7 < 10 +2x+7 < 6 +2x+7 > 11 +2x+7 > 17 +2x+7+2<2+2 +2x+7+4\left(x+3\right) +2x+7+4x+12 +2x+7-7 > 5-7 +2x+7-7>15-7 +2x+7-7>5-7 +2x+7-7\ge-5-7 +2x+7-7\ge-9-7,2x+7-7\le9-7 +2x+7-7\ge5-7 +2x+7-7\le15-7 +2x+7-7\le3-7,2x+7-7\ge-3-7 +2x+7-7\le5-7 +2x+7-7\le9-7 +2x+7-7\le9-7\text{ and }2x+7-7\ge-9-7 +2x+72>-18 +2x+72x-45<0 +2x+72x-63<0 +2x+72x<27 +2x+72x<45 +2x+7<-1 +2x+7<0 +2x+7<10 +2x+7<11 +2x+7<14 +2x+7<15 +2x+7<2 +2x+7<4 +2x+7<4+6 +2x+7<5 +2x+7<6 +2x+7<6x-5 +2x+7<9 +2x+7>-7 +2x+7>10 +2x+7>11 +2x+7>126 +2x+7>13 +2x+7>15 +2x+7>17 +2x+7>170 +2x+7>18 +2x+7>190 +2x+7>198 +2x+7>208 +2x+7>24 +2x+7>36 +2x+7>45+20x +2x+7>48+18x +2x+7>63+21x +2x+7>72+72x +2x+7>78 +2x+7>84 +2x+7\ge 21 +2x+7\ge 23 +2x+7\ge-3 +2x+7\ge-3,2x+7\le3 +2x+7\ge-5 +2x+7\ge-5,2x+7\le5 +2x+7\ge-9 +2x+7\ge-9,2x+7\le9 +2x+7\ge11 +2x+7\ge13 +2x+7\ge15 +2x+7\ge17 +2x+7\ge19 +2x+7\ge21 +2x+7\ge23 +2x+7\ge25 +2x+7\ge27 +2x+7\ge5 +2x+7\le 11 +2x+7\le 15 +2x+7\le0 +2x+7\le11 +2x+7\le13 +2x+7\le15 +2x+7\le17 +2x+7\le3 +2x+7\le3,2x+7\ge-3 +2x+7\le3\text{ and }2x+7\ge-3 +2x+7\le5 +2x+7\le5,-2x-7\le5 +2x+7\le5,2x+7\ge-5 +2x+7\le5\text{ and }2x+7\ge-5 +2x+7\le9 +2x+7\le9,2x+7\ge-9 +2x+7\le9\text{ and }2x+7\ge-9 +2x+7\le\frac{5}{4}x-2 +2x+7y +2x+7y\le160 +2x+7y\le290 +2x+7y\le400 +2x+8 < 11 +2x+8 < 7 +2x+8 < 9 +2x+8 > -40\div 5 +2x+8 > -8 +2x+8 > 4 +2x+8 > 6 +2x+8+-x^2-4x\ge5 +2x+8+4<3+4 +2x+8+5x+20 +2x+8+7x+21 +2x+8-2x<8x-22-2x +2x+8-8 > 0-8 +2x+8-8 > 6-8 +2x+8-8<11x-19-8 +2x+8-8<4-8 +2x+8-8\ge24-8 +2x+8-8\ge4-8 +2x+8-8\le10-8 +2x+8-8\le12-8 +2x+8-8\le18-8 +2x+8-x^2-4x\ge5 +2x+81x-45<0 +2x+81x<45 +2x+8<0 +2x+8<10 +2x+8<10x-32 +2x+8<11 +2x+8<12 +2x+8<13 +2x+8<2 +2x+8<3 +2x+8<4 +2x+8<6 +2x+8<7 +2x+8<7+5 +2x+8<7x-17 +2x+8<9 +2x+8>-2 +2x+8>-4 +2x+8>-6 +2x+8>0 +2x+8>1.2,f\text{ or } x +2x+8>10 +2x+8>12 +2x+8>14 +2x+8>16 +2x+8>18 +2x+8>2 +2x+8>20 +2x+8>22 +2x+8>4 +2x+8>54+54x +2x+8>6 +2x+8>72+24x +2x+8>8\left(9+3x\right) +2x+8\ge 12 +2x+8\ge 18 +2x+8\ge 26 +2x+8\ge+4 +2x+8\ge-2 +2x+8\ge-4 +2x+8\ge0 +2x+8\ge10 +2x+8\ge12 +2x+8\ge14 +2x+8\ge16 +2x+8\ge18 +2x+8\ge2 +2x+8\ge20 +2x+8\ge22 +2x+8\ge24 +2x+8\ge26 +2x+8\ge28 +2x+8\ge4 +2x+8\ge6 +2x+8\le+16 +2x+8\le10 +2x+8\le12 +2x+8\le14 +2x+8\le16 +2x+8\le18 +2x+8x+3+64 +2x+8y\le230 +2x+8y\le250 +2x+8y\le360 +2x+8y\le470 +2x+8y\le500 +2x+9 < 10 +2x+9 < 13 +2x+9 < 16 +2x+9 < 5x-6 +2x+9 > 17 +2x+9 > 54 +2x+9-10\ge10 +2x+9-15\ge10 +2x+9-20\ge10 +2x+9-2x<4x-1-2x +2x+9-9<3-9 +2x+9-9>1-9 +2x+9-9>22-9 +2x+9-9\ge+7-9 +2x+9-9\ge-5-9 +2x+9-9\ge-7-9 +2x+9-9\le15-9 +2x+9-9\le17-9 +2x+9-9\le3-9 +2x+9-9\le3-9\text{ and }2x+9\ge-3 +2x+9-9\le5-9 +2x+9-9\le5-9,2x+9-9\ge-5-9 +2x+9-9\le7-9 +2x+98\le30x-42 +2x+9<10 +2x+9<11 +2x+9<12 +2x+9<15 +2x+9<19 +2x+9<4 +2x+9<7 +2x+9<7x-11 +2x+9<8 +2x+9>1 +2x+9>102 +2x+9>10\times7 +2x+9>13 +2x+9>15 +2x+9>176 +2x+9>190 +2x+9>21 +2x+9>234 +2x+9>238 +2x+9>25 +2x+9>266 +2x+9>27 +2x+9>30 +2x+9>340 +2x+9>6 +2x+9>70 +2x+9>76 +2x+9>88 +2x+9>9 +2x+9>\frac{x}{7} +2x+9\ge 13 +2x+9\ge 21 +2x+9\ge 25 +2x+9\ge-3 +2x+9\ge-5 +2x+9\ge-5,2x+9\le5 +2x+9\ge-7 +2x+9\ge13 +2x+9\ge15 +2x+9\ge19 +2x+9\ge20 +2x+9\ge21 +2x+9\ge23 +2x+9\ge25 +2x+9\ge27 +2x+9\ge28 +2x+9\ge29 +2x+9\ge30 +2x+9\ge35 +2x+9\ge40 +2x+9\ge42 +2x+9\ge45 +2x+9\ge7 +2x+9\ge8\times5 +2x+9\le 5x-6 +2x+9\le13 +2x+9\le15 +2x+9\le17 +2x+9\le19 +2x+9\le3 +2x+9\le3,2x+9\ge-3 +2x+9\le3\text{ and }2x+9\ge-3 +2x+9\le5 +2x+9\le5,2x+9\ge-5 +2x+9\le5\text{ and }2x+9\ge-5 +2x+9\le7 +2x+9\le7,2x+9\ge-7 +2x+9\le7,2x\ge-16 +2x+9\le7\text{ and }2x+9\ge-7 +2x+9\le7and2x+9\le-7 +2x+9x<12 +2x+9y\le110 +2x+9y\le220 +2x+9y\le240 +2x+9y\le310 +2x+\frac{2x}{3}>\frac{16}{3} +2x+\left( -5\right) < 2 +2x+\left(-2\right)<-1 +2x+\left(-2\right)<\left(-1\right) +2x+\left(-2\right)\le\left(-1\right) +2x+n\ge4000 +2x+x\ge6 +2x+y +2x+y>-2 +2x+y>1 +2x+y\ge14 +2x+y\ge16 +2x-1 < -7 +2x-1 < -8 +2x-1 < 0 +2x-1 < 1 +2x-1 < 3 +2x-1+1<7+1 +2x-1+1\ge7+1 +2x-1+1\le7+1 +2x-1+4>3x +2x-1+5>4x +2x-1.3\le0.21 +2x-1.4\le0.09 +2x-1.6\le0.72 +2x-1.7\le0.27 +2x-1.8<0.18 +2x-1.8\le0.12 +2x-1.8\le0.45 +2x-1.9\le0.45 +2x-10 < -14 +2x-10 < -16 +2x-10 < -6 +2x-10 > -22 +2x-10+10<-0.6+10 +2x-10+10<-1.1+10 +2x-10+10<-4+10 +2x-10+10<-6+10 +2x-10+10<12 +2x-10+10<2+10 +2x-10+10>0.6+10 +2x-10+10>1.1+10 +2x-10+10\ge-16+10 +2x-10+10\ge18+10 +2x-10+3\ge11 +2x-10+3\ge7 +2x-10+3\le3 +2x-10+4\ge10 +2x-10+4\ge8 +2x-10+4\le4 +2x-10+6\ge14 +2x-10+6\le6 +2x-10+7\ge13 +2x-10+8\ge14 +2x-102>-3y +2x-108>-3y +2x-10<-1.1 +2x-10<-1.7 +2x-10<-14 +2x-10<-16 +2x-10<-18 +2x-10<-2 +2x-10<-20 +2x-10<-22 +2x-10<-4 +2x-10<-6 +2x-10<-8 +2x-10<0 +2x-10<2 +2x-10<210 +2x-10>-0 +2x-10>-12 +2x-10>-14 +2x-10>-18 +2x-10>-20 +2x-10>-4 +2x-10>0 +2x-10>1.1 +2x-10>16 +2x-10>2 +2x-10>40 +2x-10\ge 0 +2x-10\ge-16 +2x-10\ge-18 +2x-10\ge-2 +2x-10\ge-20 +2x-10\ge-22 +2x-10\ge-4 +2x-10\ge-6 +2x-10\ge-8 +2x-10\ge0 +2x-10\ge16 +2x-10\ge2 +2x-10\ge4 +2x-10\le -10 +2x-10\le -20 +2x-10\le-10 +2x-10\le-2 +2x-10\le-20 +2x-10\le-6 +2x-10\le18 +2x-10\le6 +2x-10\le8 +2x-11 +2x-114>-3y +2x-11>3 +2x-11\le3 +2x-11x<-27 +2x-12 < -2 +2x-12 < -6 +2x-12+12<-10+12 +2x-12+12<-14+12 +2x-12+12<4+12 +2x-12+12>\frac{-24}{3}+12 +2x-12+12\ge-14+12 +2x-12+12\ge-16+12 +2x-12+12\ge18+12 +2x-12+12\le 8+12 +2x-12+12\le8+12 +2x-12+13 +2x-12+3\le3 +2x-12+4\le4 +2x-12+5\ge11 +2x-12+5\ge9 +2x-12+7\ge13 +2x-12+7\le7 +2x-12+8\ge12 +2x-12+8\le8 +2x-12+9\le9 +2x-12<-1.6 +2x-12<-10 +2x-12<-12 +2x-12<-14 +2x-12<-16 +2x-12<-18 +2x-12<-2 +2x-12<-20 +2x-12<-22 +2x-12<-4 +2x-12<-6 +2x-12<-8 +2x-12<0 +2x-12<24 +2x-12>-14 +2x-12>-22 +2x-12>-4 +2x-12>-6 +2x-12>-8 +2x-12>30 +2x-12>\frac{-24}{3} +2x-12\ge-10 +2x-12\ge-14 +2x-12\ge-16 +2x-12\ge-2 +2x-12\ge-20 +2x-12\ge-24 +2x-12\ge-6 +2x-12\ge-8 +2x-12\ge0 +2x-12\ge6 +2x-12\le-12 +2x-12\le-2 +2x-12\le-22 +2x-12\le-6 +2x-12\le0 +2x-12\le12 +2x-12\le6 +2x-12\le8 +2x-12x+2>28+12x-12x +2x-13+13<-0.2+13 +2x-13+13<-0.6+13 +2x-13+13<-0.9+13 +2x-13+13>0.6+13 +2x-13<-1.6 +2x-13>1 +2x-13>1.6 +2x-13\le3 +2x-14 < -26 +2x-14 > -22 +2x-14 > -26 +2x-14+14 < 14+14 +2x-14+14<-6+14 +2x-14+14<2+14 +2x-14+14\ge-18+14 +2x-14+14\ge-20+14 +2x-14+14\ge-4+14 +2x-14+14\ge4+14 +2x-14+3\le3 +2x-14-14\ge4-14 +2x-14<-0.9 +2x-14<-10 +2x-14<-12 +2x-14<-16 +2x-14<-18 +2x-14<-2 +2x-14<-20 +2x-14<-22 +2x-14<-24 +2x-14<-4 +2x-14<-6 +2x-14<-8 +2x-14>-10 +2x-14>-12 +2x-14>-2 +2x-14>-22 +2x-14>-24 +2x-14>-26 +2x-14>-4 +2x-14>0.9 +2x-14\ge-12 +2x-14\ge-16 +2x-14\ge-18 +2x-14\ge-2 +2x-14\ge-20 +2x-14\ge-22 +2x-14\ge-24 +2x-14\ge-26 +2x-14\ge-4 +2x-14\ge-6 +2x-14\ge-8 +2x-14\le-10 +2x-14\le-20 +2x-14\le-26 +2x-14\le-4 +2x-14\le-6 +2x-14\le-8 +2x-14\le0 +2x-14\le30x-42 +2x-15+15<-15+15 +2x-154\le30x-42 +2x-15<-1.8 +2x-15<-15 +2x-15>1.8 +2x-15\le-15 +2x-15\le3 +2x-15\le\frac{17}{8} +2x-16+16 < 16+16 +2x-16+16<-4+16 +2x-16+16>1.5+16 +2x-16+16\ge4+16 +2x-16+3\le3 +2x-16+6\le6 +2x-16+7\le7 +2x-16+9\le9 +2x-162<819 +2x-16<-1.3 +2x-16<-10 +2x-16<-12 +2x-16<-4 +2x-16<-8 +2x-16\ge4 +2x-17+17<-0.9+17 +2x-17+17<-1.5+17 +2x-17+17>1.5+17 +2x-17+2<-0.9+2 +2x-17<-0.7 +2x-17<-1.5 +2x-17>1.5 +2x-17\ge20 +2x-18 < -0.6 +2x-18+18>1.4+18 +2x-18+18>6+18 +2x-18+18\ge21+18 +2x-18+18\le0+18 +2x-18+3\le3 +2x-18+6\le6 +2x-18+7 +2x-18+7-7\le7-7 +2x-18+7\le7 +2x-18+8\le8 +2x-182\le30x-42 +2x-18<-0.3 +2x-18<-12 +2x-18<-14 +2x-18<-16 +2x-18<-6 +2x-18<-8 +2x-18>0.3 +2x-18>0.9 +2x-18>24 +2x-18>6 +2x-18\ge21 +2x-18\le0 +2x-18\le126 +2x-18x>48-7 +2x-19+19<-0.2+19 +2x-19+19<-0.7+19 +2x-19+19<-1.8+19 +2x-19+19>0.7+19 +2x-19+19>1.8+19 +2x-19<-1.5 +2x-1<-3 +2x-1<-5 +2x-1<0 +2x-1<4 +2x-1<7 +2x-1>3x-5 +2x-1\ge10 +2x-1\ge11 +2x-1\le x-1 +2x-1\le7 +2x-2 < -3 +2x-2 > 0 +2x-2+2 < -1.5+2 +2x-2+2 > 1.5+2 +2x-2+2<-1.4+2 +2x-2+2<-10+2 +2x-2+2<18+2 +2x-2+2>10-2 +2x-2+2>6+2 +2x-2+2\ge2+2 +2x-2+2\le16+2 +2x-2+3>13 +2x-2+3\ge13 +2x-2+3\ge15 +2x-2+4\ge16 +2x-2+7\ge19 +2x-2+8\ge14 +2x-2+8\ge16 +2x-2+8\ge18 +2x-2.2\le0.14 +2x-2.3\le0.42 +2x-2.5\le0.27 +2x-2.6\le0.12 +2x-2.7\le0.42 +2x-2.7\le0.45 +2x-2.8\le0.04\times7 +2x-2.8\le0.14 +2x-20\le-20 +2x-238\le30x-42 +2x-247 < 143 +2x-247<143 +2x-247<715 +2x-24<-12 +2x-24<12 +2x-24>-30 +2x-24\le-2y +2x-24x>72-8 +2x-25>24x +2x-28x-28x +2x-2<-1 +2x-2<-1.7 +2x-2<-10 +2x-2<-12 +2x-2<-3 +2x-2<-6 +2x-2<-8 +2x-2<0 +2x-2<10 +2x-2<2 +2x-2<4 +2x-2<6 +2x-2>-10 +2x-2>10 +2x-2>2 +2x-2>4 +2x-2\ge -4 +2x-2\ge-10 +2x-2\ge-12 +2x-2\ge-4 +2x-2\ge-8 +2x-2\ge0 +2x-2\ge10 +2x-2\ge12 +2x-2\ge14 +2x-2\ge16 +2x-2\ge2 +2x-2\ge4 +2x-2\le 4 +2x-2\le-10 +2x-2\le-12 +2x-2\le-2 +2x-2\le0 +2x-2\le2 +2x-2\le4 +2x-2\le6 +2x-2x+2<4x-2x-2 +2x-2x+2y\le20-2x +2x-2x+3<4x-2x-1 +2x-2x+3<6x-2x-5 +2x-2x+3>42+30x-2x +2x-2x+3y>114-2x +2x-2x+3y>120-2x +2x-2x+4<9x-2x-31 +2x-2x<10x-2x-24 +2x-2x\le3x-1-2x +2x-3 +2x-3 < -1 +2x-3 < -4 +2x-3 < 0 +2x-3+3<-1.4+3 +2x-3+3<5+3 +2x-3+3\ge5+3 +2x-3+3\le-3+3 +2x-3+3\le13-3 +2x-3.2\le0.18 +2x-3.2\le0.21 +2x-3.2\le0.36 +2x-3.2\le0.56 +2x-3.3\le0.56 +2x-3.5\le0.56 +2x-3.8\le0.63 +2x-30<12 +2x-30>-40 +2x-30>20 +2x-30\le-6 +2x-30\le30 +2x-30\le40 +2x-30\le6 +2x-30x\le-126-42 +2x-32x+4>32+32x-32x +2x-342<5168 +2x-34<4335 +2x-36<-54 +2x-36>-72 +2x-36>18 +2x-36\le18 +2x-3<-0.9 +2x-3<-11 +2x-3<-2 +2x-3<-3 +2x-3<-5 +2x-3<0 +2x-3<2 +2x-3<3 +2x-35 +2x-3>9 +2x-3\ge-1 +2x-3\ge1 +2x-3\ge13 +2x-3\ge3 +2x-3\le y +2x-3\le-3 +2x-3\le-7 +2x-3\le1 +2x-3\le3 +2x-3\le5 +2x-3\le9 +2x-3x+5x-180\ge0 +2x-3x+5x\ge210 +2x-3x<0 +2x-3x\le-1 +2x-3y<6 +2x-4 < -3 +2x-4+36x+36X +2x-4+3\ge11 +2x-4+4<-1.6+4 +2x-4+4>1.6+4 +2x-4+4>14+4 +2x-4+4>18+4 +2x-4+4\ge18 +2x-4+4\ge8+4 +2x-4+4\le18+4 +2x-4+5\ge13 +2x-4+6\ge10 +2x-4+7\ge11 +2x-4+8\ge14 +2x-4.2\le0.06 +2x-4.2\le0.36 +2x-4.4\le0.27 +2x-4.7\le0.14 +2x-4.8\le0.27 +2x-40 > 30 +2x-40>30 +2x-40\le30 +2x-45x-25x +2x-48x>72-7 +2x-4<-1 +2x-4<-3 +2x-4<-5 +2x-4<-7 +2x-4<2 +2x-40 +2x-4\ge2 +2x-4\ge8 +2x-4\le y +2x-4\le-4 +2x-4\le6 +2x-4\le8 +2x-4x<-4-4 +2x-5+5<-1.8+5 +2x-5+5<1+5 +2x-5+5>1.8+5 +2x-5+5>15+5 +2x-5+5\ge9+5 +2x-5+5\le -5+5 +2x-5.4\le0.36 +2x-5.4\le0.72 +2x-5.6\le0.14 +2x-5.6\le0.21 +2x-5.8\le0.36 +2x-5.8\le0.45 +2x-50>-30 +2x-50\le40 +2x-50x+9x +2x-54<36 +2x-54\le36 +2x-56x>32-2 +2x-5<-1.8 +2x-5<-2 +2x-5<-3 +2x-5<-4 +2x-5<-7 +2x-5<0 +2x-5<1 +2x-5<12 +2x-5<2 +2x-5<5 +2x-5>1 +2x-5>1.8 +2x-5\ge 9 +2x-5\ge-3 +2x-5\ge1 +2x-5\ge9 +2x-5\le -5 +2x-5\le-5 +2x-5\le3 +2x-5\le7 +2x-5x<-15 +2x-5x<0 +2x-6 +2x-6 > 6 +2x-6+3\ge11 +2x-6+4\le4 +2x-6+6 > 6+6 +2x-6+6<-1.1+6 +2x-6+6<8+6 +2x-6+6>-14+6 +2x-6+6>1.1+6 +2x-6+6>20+6 +2x-6+6>6+6 +2x-6+6>8+6 +2x-6+6\ge10 +2x-6+6\ge14 +2x-6+6\ge14+6 +2x-6+6\ge18 +2x-6+6\ge20+6 +2x-6+6\ge4+6 +2x-6+6\ge6+6 +2x-6+6\ge8+6 +2x-6+6\le 8+6 +2x-6+6\le4+6 +2x-6+6\le6 +2x-6+6\le8+6 +2x-6+7\le7 +2x-6+8\ge20 +2x-6+8\le8 +2x-60x +2x-6<-0.4 +2x-6<-1 +2x-6<-10 +2x-6<-12 +2x-6<-14 +2x-6<-18 +2x-6<-2 +2x-6<-30 +2x-6<-4 +2x-6<-5 +2x-6<-7 +2x-6<-8 +2x-6<0 +2x-6<16 +2x-6<18 +2x-6<24 +2x-6<3y +2x-6<4 +2x-6>-12 +2x-6>-14 +2x-6>-18 +2x-6>-2 +2x-6>-8 +2x-6>0 +2x-6>0.4 +2x-6>4 +2x-6>6 +2x-6>8 +2x-6\ge-10 +2x-6\ge-12 +2x-6\ge-16 +2x-6\ge-4 +2x-6\ge0 +2x-6\ge10 +2x-6\ge2 +2x-6\ge4 +2x-6\ge6 +2x-6\ge8 +2x-6\le -10 +2x-6\le y +2x-6\le-10 +2x-6\le-12 +2x-6\le-6 +2x-6\le0 +2x-6\le4 +2x-6x<-20 +2x-7 < -4 +2x-7+7 > 5+7 +2x-7+7<-0.5+7 +2x-7+7<-1.8+7 +2x-7+7<5+7 +2x-7+7>1.8+7 +2x-70\le30x-42 +2x-72<36 +2x-72>-72 +2x-72>-90 +2x-72>18 +2x-7<-2 +2x-7<-4 +2x-7<5 +2x-7>7 +2x-7\ge11 +2x-7\ge7 +2x-7\le3 +2x-7x<0 +2x-8 > 4 +2x-8+4\ge8 +2x-8+5\le5 +2x-8+6\ge10 +2x-8+6\le6 +2x-8+7\le7 +2x-8+8<-0.4+8 +2x-8+8<-1.6+8 +2x-8+8<-12+8 +2x-8+8<-16+8 +2x-8+8<-8+8 +2x-8+8>0+8 +2x-8+8>0.4+8 +2x-8+8>1.6+8 +2x-8+8>4+8 +2x-8+8\ge-16+8 +2x-8+8\ge12 +2x-8+9\le9 +2x-8<-0.4 +2x-8<-10 +2x-8<-12 +2x-8<-14 +2x-8<-16 +2x-8<-2 +2x-8<-4 +2x-8<-6 +2x-8<-7 +2x-8<-8 +2x-8<0 +2x-8<2 +2x-8<4 +2x-8>-10 +2x-8>-12 +2x-8>-16 +2x-8>-4 +2x-8>-6 +2x-8>0 +2x-8>0.4 +2x-8>2 +2x-8>4 +2x-8\ge-10 +2x-8\ge-14 +2x-8\ge-16 +2x-8\ge-2 +2x-8\ge-20 +2x-8\ge-4 +2x-8\ge-6 +2x-8\ge0 +2x-8\ge2 +2x-8\ge4 +2x-8\ge6 +2x-8\le -10 +2x-8\le-10 +2x-8\le-14 +2x-8\le-20 +2x-8\le4 +2x-8x<-5-13 +2x-9+9 > 3+9 +2x-9+9>1.4+9 +2x-9+9>3+9 +2x-9+9\ge 3+9 +2x-9+9\ge3+9 +2x-90 < 1950 +2x-96>-3y +2x-9<-1.4 +2x-9>1.4 +2x-9>3 +2x-9\ge 3 +2x-9\ge3 +2x-9\le3 +2x-9x<-30-5 +2x-9x<-9-12 +2x-9x<0 +2x-9y +2x-\left(-1\right)\ge9 +2x10 +2x15<0 +2x4 +2x500012 +2x<6.1 +2x<6.2 +2x<6.3 +2x<6.4 +2x<6.5 +2x<6.6 +2x<6.7 +2x<6.8 +2x<6.9 +2x<6x-17-3 +2x<6x-20 +2x<7.1 +2x<7.2 +2x<7.3 +2x<7.5 +2x<7.6 +2x<7.7 +2x<7.8 +2x<7.9 +2x<70 +2x<72 +2x<7x-10 +2x<7x-15 +2x<8 +2x<8+6 +2x<8,14<2x +2x<8-1.4 +2x<8.1 +2x<8.3 +2x<8.4 +2x<8.8 +2x<8.9 +2x<8x-12 +2x<9-5 +2x<9.1 +2x<9.2 +2x<9.3 +2x<9.4 +2x<9.5 +2x<9.8 +2x<9.9 +2x<90 +2x<962 +2x<9x-21 +2x<9x-28 +2x<9x-35 +2x<\frac{2}{5} +2x<\frac{7x-13}{5}+5 +2x+10 +2x>+4 +2x>+6 +2x>-1-3 +2x>-10 +2x>-10+8 +2x>-108 +2x>-10\times9 +2x>-110 +2x>-12 +2x>-14 +2x>-144 +2x>-15 +2x>-16 +2x>-162 +2x>-16\left(9\right) +2x>-18 +2x>-180 +2x>-1\times5 +2x>-2 +2x>-2-8 +2x>-20 +2x>-24 +2x>-25 +2x>-3 +2x>-3-3 +2x>-30 +2x>-36 +2x>-3y+114 +2x>-4 +2x>-40 +2x>-42 +2x>-48 +2x>-5 +2x>-54 +2x>-6 +2x>-6+12 +2x>-6+8 +2x>-60 +2x>-70 +2x>-72 +2x>-8 +2x>-8+12 +2x>-8-4 +2x>-8-6 +2x>-80 +2x>-90 +2x>-\frac{49x}{2}+49 +2x>0 +2x>0.1+3 +2x>0.2+11 +2x>0.2+13 +2x>0.2+15 +2x>0.2+19 +2x>0.30x+850 +2x>0.4+7 +2x>0.6+12 +2x>0.8+13 +2x>0.8+16 +2x>0.9+12 +2x>0.9+3 +2x>1-3 +2x>1.1+16 +2x>1.4+5 +2x>1.4+8 +2x>1.5+17 +2x>1.7+11 +2x>1.8+4 +2x>1.9+4 +2x>10 +2x>10-10 +2x>10-18 +2x>10-2 +2x>10.1 +2x>10.4 +2x>10.5 +2x>10.6 +2x>10.7 +2x>10.9 +2x>100 +2x>107 +2x>108 +2x>108-3y +2x>109 +2x>11 +2x>11.1 +2x>11.2 +2x>11.3 +2x>11.4 +2x>11.7 +2x>11.8 +2x>11.9 +2x>114-3y +2x>119 +2x>12 +2x>12.1 +2x>12.2 +2x>12.4 +2x>12.6 +2x>12.7 +2x>12.9 +2x>120-3y +2x>126 +2x>129 +2x>13 +2x>13.2 +2x>13.6 +2x>13.7 +2x>13.8 +2x>13.9 +2x>133 +2x>137 +2x>139 +2x>14 +2x>14+12 +2x>14,2x<8 +2x>14-8 +2x>14.1 +2x>14.2 +2x>14.3 +2x>14.4 +2x>14.5 +2x>14.6 +2x>14.8 +2x>14.9 +2x>141 +2x>15 +2x>15+24x +2x>15-3 +2x>15-9 +2x>15.1 +2x>15.2 +2x>15.3 +2x>15.5 +2x>15.7 +2x>15.8 +2x>15.9 +2x>153 +2x>16 +2x>16+1.2 +2x>16+15x +2x>16,-2x>-10 +2x>16-10 +2x>16.8 +2x>16.9 +2x>161 +2x>162 +2x>163 +2x>167 +2x>16\times3 +2x>17 +2x>17.1 +2x>17.2 +2x>17.3 +2x>17.4 +2x>17.5 +2x>17.6 +2x>17.7 +2x>17.8 +2x>177 +2x>18 +2x>18,-2x>-8 +2x>18-16 +2x>18-20 +2x>18.2 +2x>18.3 +2x>18.4 +2x>18.5 +2x>18.6 +2x>18.7 +2x>18.9 +2x>181 +2x>183 +2x>187 +2x>189 +2x>19 +2x>19.2 +2x>19.3 +2x>19.4 +2x>19.7 +2x>19.8 +2x>191 +2x>193 +2x>2 +2x>2-14 +2x>2-20 +2x>2-4 +2x>2.1 +2x>2.2 +2x>2.8 +2x>20 +2x>20,2x<10 +2x>20-20 +2x>20-30 +2x>20-6 +2x>20.2 +2x>20.5 +2x>20.8 +2x>201 +2x>209 +2x>21 +2x>215 +2x>22 +2x>22+15x +2x>22-12 +2x>225 +2x>229 +2x>23+32x +2x>235 +2x>24 +2x>24-15 +2x>241 +2x>245 +2x>249 +2x>25 +2x>255 +2x>257 +2x>26 +2x>26-13 +2x>260-15 +2x>27 +2x>27-5 +2x>28 +2x>29 +2x>295 +2x>299 +2x>3 +2x>3-9 +2x>3.1 +2x>3.2 +2x>3.5 +2x>3.6 +2x>3.7 +2x>3.9 +2x>30 +2x>31 +2x>32 +2x>321 +2x>33+48x +2x>331 +2x>335 +2x>337 +2x>36 +2x>365 +2x>37 +2x>38 +2x>38+20x +2x>39 +2x>3\left(36-y\right) +2x>4 +2x>4+8 +2x>4-14 +2x>4-2 +2x>4.1 +2x>4.2 +2x>4.3 +2x>4.5 +2x>4.6 +2x>4.8 +2x>40 +2x>42 +2x>43 +2x>44+42x +2x>45+56x +2x>46+54x +2x>47 +2x>48 +2x>5 +2x>5+15 +2x>5-3 +2x>5-5 +2x>5.1 +2x>5.4 +2x>5.5 +2x>5.6 +2x>5.8 +2x>5.9 +2x>50 +2x>53 +2x>53+28x +2x>54 +2x>58+63x +2x>6 +2x>6-2 +2x>6-20 +2x>6.1 +2x>6.2 +2x>6.4 +2x>6.5 +2x>6.6 +2x>6.8 +2x>6.9 +2x>60 +2x>65 +2x>65+72x +2x>67 +2x>69 +2x>6\left(9\right) +2x>7 +2x>7-5 +2x>7.1 +2x>7.2 +2x>7.3 +2x>7.4 +2x>7.5 +2x>7.6 +2x>7.7 +2x>7.8 +2x>7.9 +2x>70 +2x>71 +2x>77 +2x>79 +2x>8 +2x>8.1 +2x>8.2 +2x>8.3 +2x>8.4 +2x>8.5 +2x>8.6 +2x>8.8 +2x>81 +2x>83 +2x>84-3y +2x>89 +2x>9 +2x>9+5 +2x>9.2 +2x>9.5 +2x>9.6 +2x>9.7 +2x>9.9 +2x>90 +2x>90-3y +2x>93 +2x>95 +2x>96-3y +2x>97 +2x>\frac{-32}{4}-4 +2x>\frac{9\left(28-3x\right)}{7} +2x>\frac{x}{7}-9 +2x>y+1 +2x\div 2 < 0.5\div 2 +2x\div 2 > -2\div 2 +2x\div 2 > 3.5\div 2 +2x\div 2\le -14\div 2 +2x\div 2\le 6\div 2 +2x\div2<-8\div2 +2x\div2<14\div2 +2x\div2<8\div2 +2x\div2>-24\div2 +2x\div2>-2\div2 +2x\div2>139\div2 +2x\div2>14\div2 +2x\div2>16\div2 +2x\div2>22\div2 +2x\div2>2\div2 +2x\div2>30\div2 +2x\div2>4\div2 +2x\div2>8\div2 +2x\div2\ge-12\div2 +2x\div2\ge-42\div2 +2x\div2\ge-8\div2 +2x\div2\ge12\div2 +2x\div2\ge14\div2 +2x\div2\ge2\div2 +2x\div2\ge8\div2 +2x\div2\le-18\div2 +2x\div2\le-2\div2 +2x\div2\le-4\div2 +2x\div2\le10\div2 +2x\div2\le14\div2 +2x\div2\le16\div2 +2x\div2\le2\div2 +2x\div2\le2\div2\text{ and }2x\div2\ge-16\div2 +2x\div2\le4\div2,2x\div2\ge-10\div2 +2x\div2\le6\div2 +2x\div3\ge-6 +2x\ge -12 +2x\ge -14 +2x\ge -2 +2x\ge -6 +2x\ge 0 +2x\ge 10 +2x\ge 12 +2x\ge 14 +2x\ge 16 +2x\ge 18 +2x\ge 2-14 +2x\ge 2-16 +2x\ge 20 +2x\ge 38 +2x\ge 4 +2x\ge 6 +2x\ge 7-1 +2x\ge 8 +2x\ge 9+5 +2x\ge x +2x\ge y +2x\ge+12 +2x\ge+2 +2x\ge+4 +2x\ge+8,4x\le+4 +2x\ge+8,4x\le-4 +2x\ge-10 +2x\ge-12 +2x\ge-12-6 +2x\ge-14 +2x\ge-14,2x\le-4 +2x\ge-16 +2x\ge-16+14 +2x\ge-16,2x\le2 +2x\ge-18 +2x\ge-18+14 +2x\ge-2 +2x\ge-2,4x\le-12 +2x\ge-2,4x\le-16 +2x\ge-20 +2x\ge-24 +2x\ge-3+5 +2x\ge-30 +2x\ge-36 +2x\ge-4 +2x\ge-40 +2x\ge-42 +2x\ge-48 +2x\ge-50 +2x\ge-54 +2x\ge-6 +2x\ge-6+14 +2x\ge-6-24 +2x\ge-6-6 +2x\ge-60 +2x\ge-6\left(3\right) +2x\ge-7-3 +2x\ge-70 +2x\ge-8 +2x\ge-8+10 +2x\ge-8,2x\le-2 +2x\ge-8,2x\le2 +2x\ge-80 +2x\ge0 +2x\ge0\times5 +2x\ge1 +2x\ge1-5 +2x\ge10 +2x\ge10+8 +2x\ge10-4 +2x\ge10-9+20 +2x\ge1000 +2x\ge11 +2x\ge11-1 +2x\ge12 +2x\ge12,4x\le-4 +2x\ge12-12 +2x\ge13 +2x\ge14 +2x\ge14-14 +2x\ge15 +2x\ge16 +2x\ge17 +2x\ge17-7+4 +2x\ge18 +2x\ge19 +2x\ge19-3 +2x\ge2 +2x\ge20 +2x\ge2000 +2x\ge21 +2x\ge21-29-6 +2x\ge22 +2x\ge23-9 +2x\ge24 +2x\ge24-12 +2x\ge26 +2x\ge28 +2x\ge28-9 +2x\ge29-9 +2x\ge3 +2x\ge3+9 +2x\ge30 +2x\ge30-16 +2x\ge30-30 +2x\ge31 +2x\ge32 +2x\ge33 +2x\ge34 +2x\ge35-29 +2x\ge36 +2x\ge37 +2x\ge39 +2x\ge4 +2x\ge4,4x\le-12 +2x\ge4,4x\le-8 +2x\ge40 +2x\ge40-9 +2x\ge4000 +2x\ge42 +2x\ge42-41-7 +2x\ge45 +2x\ge47 +2x\ge49 +2x\ge5+3 +2x\ge5+7 +2x\ge5000 +2x\ge54-7 +2x\ge58 +2x\ge6 +2x\ge6+2 +2x\ge6-2 +2x\ge600 +2x\ge6000 +2x\ge61 +2x\ge6\times3 +2x\ge7 +2x\ge76 +2x\ge8 +2x\ge80 +2x\ge9+5 +2x\ge9-5 +2x\ge90-3y +2x\ge\left(4-8\right)3 +2x\le +10 +2x\le -10 +2x\le -14 +2x\le -2 +2x\le -2y+20 +2x\le -4 +2x\le -6 +2x\le -8 +2x\le 0 +2x\le 10 +2x\le 12 +2x\le 12-18 +2x\le 14 +2x\le 18-12 +2x\le 2 +2x\le 20 +2x\le 22 +2x\le 24 +2x\le 3+9 +2x\le 30 +2x\le 32 +2x\le 34 +2x\le 4 +2x\le 4+6 +2x\le 40 +2x\le 6 +2x\le 6+4 +2x\le 8 +2x\le 8+12 +2x\le 80 +2x\le x +2x\le+10 +2x\le+4 +2x\le+6 +2x\le+8 +2x\le-0 +2x\le-0.8+16 +2x\le-1 +2x\le-10 +2x\le-12 +2x\le-14 +2x\le-16 +2x\le-18 +2x\le-19 +2x\le-2 +2x\le-2,-2x\le12 +2x\le-2,2x\ge-12 +2x\le-2,2x\ge-16 +2x\le-2,2x\ge-8 +2x\le-2,2x\le-2 +2x\le-20 +2x\le-20+14 +2x\le-24 +2x\le-2\text{ and }2x+9\ge-7 +2x\le-2\text{ and }2x\ge-12 +2x\le-2\text{ and }2x\ge-16 +2x\le-2\text{ and }2x\ge-8 +2x\le-3+3 +2x\le-30 +2x\le-35 +2x\le-4 +2x\le-4,2x\ge-10 +2x\le-4,2x\ge-14 +2x\le-40 +2x\le-42 +2x\le-4\text{ and }2x\ge-10 +2x\le-4\text{ and }2x\ge-14 +2x\le-5 +2x\le-6 +2x\le-6,2x\ge-12 +2x\le-6\text{ and }2x+9\ge-3 +2x\le-6\text{ and }2x\ge-12 +2x\le-7 +2x\le-7+3 +2x\le-70 +2x\le-8 +2x\le-9 +2x\le0 +2x\le0.14+5.6 +2x\le0.28+2.8 +2x\le0.9 +2x\le02.25 +2x\le1.49 +2x\le1.51 +2x\le1.92 +2x\le1.98 +2x\le10 +2x\le10-5 +2x\le108 +2x\le12 +2x\le12+14 +2x\le12.2 +2x\le126 +2x\le12\times3 +2x\le13-5 +2x\le13-7 +2x\le14 +2x\le14-8 +2x\le144 +2x\le16 +2x\le16-10 +2x\le162 +2x\le18 +2x\le1x +2x\le2 +2x\le2+6 +2x\le2,-2x\le12 +2x\le2,2x\ge-12 +2x\le2,2x\ge-16 +2x\le2,2x\ge-8 +2x\le2.02 +2x\le2.32 +2x\le2.34 +2x\le2.72 +2x\le2.77 +2x\le2.94 +2x\le20 +2x\le20p +2x\le22 +2x\le24 +2x\le245 +2x\le26 +2x\le28 +2x\le2\text{ and }2x\ge-16 +2x\le2\text{ and }2x\ge-8 +2x\le3 +2x\le3+9 +2x\le3-5 +2x\le3-5\text{ and }2x\ge-3-5 +2x\le3-7\text{ and }2x\ge-3-7 +2x\le3.08 +2x\le3.12 +2x\le3.38 +2x\le3.56 +2x\le3.86 +2x\le30 +2x\le32 +2x\le34 +2x\le36 +2x\le38 +2x\le4 +2x\le4+16 +2x\le4+2 +2x\le4,2x\ge-10 +2x\le4,2x\ge-14 +2x\le4-1 +2x\le4.06 +2x\le4.26 +2x\le4.43 +2x\le4.46 +2x\le4.56 +2x\le4.67 +2x\le4.74 +2x\le4.76 +2x\le40 +2x\le4\text{ and }2x\ge-10 +2x\le4\text{ and }2x\ge-14 +2x\le5 +2x\le5-2 +2x\le5-7 +2x\le5-7\text{ and }2x\ge-5-7 +2x\le5-9\text{ and }2x\ge-5-9 +2x\le5.07 +2x\le5.71 +2x\le5.74 +2x\le5.81 +2x\le5000 +2x\le54 +2x\le5<2x+8 +2x\le6 +2x\le6+2 +2x\le6,-2x\le12 +2x\le6,-\left(2x+3\right)\le9 +2x\le6,2x\ge-12 +2x\le6-3 +2x\le6.12 +2x\le6.25 +2x\le60 +2x\le6\text{ and }2x\ge-12 +2x\le7+1 +2x\le7+5 +2x\le7-3 +2x\le7-3,2x\ge-7-3 +2x\le7-4 +2x\le70 +2x\le8 +2x\le8+12 +2x\le8+14 +2x\le8+6 +2x\le8-5 +2x\le9-3\text{ and }2x\ge-9-3 +2x\le90 +2x\le\frac{0}{3} +2x\le\frac{17}{8}+15 +2x\le\frac{1}{2}x +2x\le\frac{5}{4}x-9 +2x\left( 4x^{2}-17x\right) +2x\left( x-10\right) +3\left( x-10\right) +2x\left(-3x+5\right) +2x\left(-3x^2+8x+7\right)-9\left(-3x^2+8x+7\right) +2x\left(-8-yz+8xy\right) +2x\left(-x-11\right) +2x\left(1+8y\right)+7z\left(8y+1\right) +2x\left(2x^2-19x+44\right) +2x\left(2x^2-19x+45\right) +2x\left(2x^2-21x+52\right) +2x\left(2x^2-25x+77\right) +2x\left(3x^2-11x\right) +2x\left(3x^2-7x\right) +2x\left(4x^2-17x\right) +2x\left(4x^2-20x+3x\right) +2x\left(5x^2-20x+3x\right) +2x\left(64x^2-144xy+81y^2\right) +2x\left(\left(4x^2-20x\right)+3x\right) +2x\left(x+3\right)<0 +2x\left(x+3\right)>0 +2x\left(x+3\right)\left(x+5\right) +2x\left(x+4\right)\left(x+3\right) +2x\left(x+5\right)+3\left(x+5\right)<0 +2x\left(x+5\right)\left(x+4\right) +2x\left(x+9\right)+10\left(x+9\right) +2x\pi+2y\pi+2z\pi +2x\sqrt{ax} +2x\times\frac{1}{7} +2x^2 +2x^2+12x+-2 +2x^2+13x+6 +2x^2+14x-1 +2x^2+16x+16 +2x^2+18x+10x+90 +2x^2+2x-x-36 +2x^2+4+-5x +2x^2+4x-8 +2x^2+5x-11 +2x^2+6x<0 +2x^2+6x>0 +2x^2+8x +2x^2+9x+C +2x^2+x+3 +2x^2-11x+12\le0 +2x^2-13x+15\le0 +2x^2-13x+20\le0 +2x^2-15x+18\le0 +2x^2-3x+8+5x^2+6x+3 +2x^2-3x+C +2x^2-3x-20\le0 +2x^2-4x+4+5x-1 +2x^2-5-x +2x^2-5x-12\le0 +2x^2-6x-1 +2x^2-7x\le15 +2x^2-7x\le30 +2x^2-9x-18\le0 +2x^2-9x\le18 +2x^2\le5x+12 +2x^2\sqrt{ax} +2x^2y+11xy^2-3 +2x^2y+6xy^2+8 +2x^2y+xy^2+5 +2x^2y^2\left(3y^5+4x^7+6x^5y^8\right) +2x^2y^2z-8xyz +2x^3+6x^2+x+12 +2x^3y^3\left(3y^2+4x^7+6x^4y^5\right) +2x^3y^3\left(3y^4+4x^7+6x^4y^7\right) +2x^3y^4\left(7y+4x^5+6x^4y^5\right) +2x^4 +2x^4+5x^3 +2x^4+5x^3+C +2x^4y^4\left(5y^2+4x^4+6x^2y^6\right) +2x^5 +2x^5y^4 +2x^6 +2x^6y^2 +2x^7 +2x^8 +2x^9 +2x^{-3} +2x^{-6} +2x^{-6}y^{-3} +2x^{-7} +2x^{0}y^{-2} +2x^{0}y^{-3} +2x^{10} +2x^{10}y^6 +2x^{2}+13x-13 +2x^{2}+6y+12x^{2}y +2x^{2}-18 +2x^{2}-20x+3x-30 +2x^{2}\sqrt{ax} +2x^{3-10} +2x^{3}+10x^{2}-4x+11 +2x^{4} +2x^{4}y^{4}\left( 7y^{3}+4x^{4}+6xy^{6}\right) +2x^{\frac{9}{2}}+2x^{\frac{5}{2}}+C +2xt3\ge15 +2xy+1+z+2xyz +2xy+1+z\left(1+2xy\right) +2xy+7x^2y +2xy\left(3xy^6+4x^8y+6x^6y^9\right) +2xy\left(xyz-5z\right) +2xyz-3xy +2xyz\left(4xy-16\right) +2xyz\left(4xy-8\right) +2y +2y'3\times 4 +2y+-5 +2y+1 +2y+1+5y+5\times9 +2y+14 +2y+14+7y+35 +2y+16-8y+64 +2y+18+7y+28 +2y+2-2\le-2 +2y+2-2\le0-2 +2y+2\le0 +2y+2x\le 26 +2y+2x\le24 +2y+2x\le26 +2y+32y+3y^2-4y^2 +2y+32y-y^2 +2y+3x\le24 +2y+47 +2y+4x^2+15x^2y +2y+50 +2y+53 +2y+5x\ge70 +2y+5x\ge80 +2y+65 +2y+9-5y+10 +2y-1 +2y-12 +2y-12-5y-7 +2y-15 +2y-16-8y-3 +2y-2+2<1+2 +2y-3 +2y-3+3<6+3 +2y-3+3<9 +2y-4 +2y-45 +2y-4y^2+32y+3y^2 +2y-5 +2y-5y^2+15y+7y^2 +2y-6+6<3+6 +2y-6x+12<0 +2y-6y^2+36y-4y^2 +2y-6y^{2}+24y-4y^{2} +2y-7 +2y-76 +2y-7y+35-6 +2y-7y^2+14y-4y^2 +2y-8 +2y-8+8<1+8 +2y-8<1 +2y-9 +2y-9y^2+72y+3y^2 +2y<1+2 +2y<2+1 +2y<3 +2y<5 +2y<7 +2y<9 +2y>12 +2y>14 +2y>4 +2y\div2<3\div2 +2y\div2>4\div2 +2y\ge-10 +2y\ge-3x+36 +2y\ge-4x+24 +2y\ge-5x+60 +2y\ge-5x+70 +2y\ge-6x+42 +2y\ge4 +2y\ge42-6x +2y\ge50-5x +2y\ge6 +2y\ge60-5x +2y\ge70-5x +2y\ge80-5x +2y\le -2x+24 +2y\le -2x+26 +2y\le 20-2x +2y\le 22-2x +2y\le 24-2x +2y\le 26-2x +2y\le-2 +2y\le16 +2y\le20-2x +2y\le22-2x +2y\le24-2x +2y\le24-3x +2y\le26-2x +2y\left( z-9x+2xyz\right) +2y\left(8y+4\right)-5\left(8y+4\right) +2y\left(z-4x+7xyz\right) +2y\left(z-5x+3xyz\right) +2y\left(z-5x+9xyz\right) +2y\left(z-7x+9xyz\right) +2y\left(z-8x+4xyz\right) +2y\left(z-9x+4xyz\right) +2y\sqrt{7}\times\sqrt{a^3} +2y\sqrt{7}\times\sqrt{a}\times a +2y\sqrt{7}\times\sqrt{a}\times\sqrt{a^2} +2y^2 +2y^2+15y +2y^2+17y +2y^2+6y+9y^2-72y +2y^2-10y+10y+60y^2 +2y^2-10y+4y^2+6 +2y^2-12y +2y^2-16y +2y^2-16y+9+5y^2 +2y^2-18y+5y^2+2 +2y^2-2y+5y^2-35y +2y^2-45y+9 +2y^2-8y+4y^2+3 +2y^2\times9y^3 +2y^3 +2y^3\times\frac{2}{y^8} +2y^4 +2y^4-14y^3-3y^3\left(y-7\right) +2y^4-19y^3 +2y^5 +2y^6 +2y^7 +2y^8\times-4y^8\times2y^2 +2y^9x-2y^2 +2y^u +2y^{-2} +2y^{-3} +2y^{-4} +2y^{-5}1 +2y^{12}\times 4\times 2 +2y^{13}\times12 +2y^{13}\times3\times4 +2y^{17}\times 2\times 4 +2y^{18}\times3\times6 +2y^{2-7}x^{9-9} +2y^{21}\times 4\times 6 +2y^{2}+11y +2y^{2}+12y +2y^{2}+15y +2y^{2}+9y +2y^{2}-20y+30-3y +2y^{3} +2y^{5} +2y^{7+2+4}\times3\times4 +2y^{7} +2yx^5 +2yx^9 +2z\pi+2y\pi+2x\pi +2zxy+9xzy+6xyz+10xy+3yx +2zyx+4yx +3 +3 + 0.05 x < 2 + 0.15 x +3 + 0.05 x < 2 + 0.30 x +3 + 0.10 x < 2 + 0.35 x +3 + 0.15 x < 2 + 0.25 x +3 + 0.25 x < 2 + 0.50 x +3 + 19 x < 45 +3 + 25 x < 42 +3 + 37 x < 12 +3 + 41 x < 25 +3 + 46 x < 25 +3 + 70 x + 9 +3 + 1 < 10 x - 8 x +3 + 1 < 4 x +3 + 1 < 7 + 1 +3 + 13 < 10 x - 6 x +3 + 15 < 10 x - 4 x +3 + 2 < 5 + 2 +3 + 2 < 6 + 2 +3 + 2 < 7 + 2 +3 + 2 < 8 + 2 +3 + 2 > - 1 + 2 +3 + 2 > - 2 + 2 +3 + 2 > - 3 + 2 +3 + 2 > 1 + 2 +3 + 2 \leq x - 2 + 2 +3 + 24 < 11 x - 2 x +3 + 3 < 10 x - 7 x +3 + 3 < 10 x - 8 x +3 + 3 < 11 x - 8 x +3 + 3 < 11 x - 9 x +3 + 3 < 5 + 3 +3 + 3 < 6 + 3 +3 + 3 > - 1 + 3 +3 + 3 > - 2 + 3 +3 + 3 > - 3 + 3 +3 + 3 > 1 + 3 +3 + 32 < 10 x - 3 x +3 + 37 < 10 x - 2 x +3 + 4 < 5 + 4 +3 + 4 < 6 + 4 +3 + 4 < 7 + 4 +3 + 4 < 9 + 4 +3 + 4 > - 1 + 4 +3 + 4 > - 2 + 4 +3 + 4 > - 3 + 4 +3 + 4 \leq x - 4 + 4 +3 + 5 + 8 +3 + 5 < 10 x - 8 x +3 + 5 < 11 x - 9 x +3 + 5 < 8 x - 6 x +3 + 5 < 6 + 5 +3 + 5 < 7 + 5 +3 + 5 > - 1 + 5 +3 + 5 > - 2 + 5 +3 + 5 > - 3 + 5 +3 + 5 > 1 + 5 +3 + 5 \leq x - 5 + 5 +3 + 6 < 10 x - 7 x +3 + 6 < 5 + 6 +3 + 6 < 6 + 6 +3 + 6 < 7 + 6 +3 + 6 > - 1 + 6 +3 + 6 > - 2 + 6 +3 + 6 > 1 + 6 +3 + 6 \leq x - 6 + 6 +3 + 7 < 5 x - 3 x +3 + 8 < 7 + 8 +3 + 8 \leq x - 8 + 8 +3 + 9 < 9 x - 3 x +3 + 9 \leq x - 9 + 9 +3 + x \geq 5 +3 + x \geq 6 +3 + x \geq 7 +3 - 2 x < 15 +3 - 2 x \leq -1 +3 - 2 x \leq 1 +3 - 2 x \leq 15 +3 - 2 x \leq 5 +3 - 2 x \leq 7 +3 - 4 x < 35 +3 - 4 x \leq 15 +3 - 5 x < 8 +3 - 5 x \leq - 12 +3 - 7 x < 10 +3 - \frac{1}{3} x - 3 > 4 - 3 +3 - \frac{1}{3} x - 3 > 5 - 3 +3 - \frac{1}{3} x - 3 > 6 - 3 +3 - \frac{1}{3} x - 3 > 7 - 3 +3 - \frac{1}{3} x - 3 > 8 - 3 +3 - \frac{1}{3} x - 3 > 9 - 3 +3 - 1 < 6 - 1 +3 - 1 > y + 1 - 1 +3 - 1 \leq 1 - x - 1 +3 - 15 > 18 x - 3 x +3 - 2 < 0.15 x - 0.05 x +3 - 2 < 0.25 x - 0.15 x +3 - 2 < 6 - 2 +3 - 2 < 7 - 2 +3 - 2 > y + 2 - 2 +3 - 2 \leq 2 - x - 2 +3 - 24 > 21 x - 5 x +3 - 24 > 28 x - 2 x +3 - 24 > 28 x - 5 x +3 - 24 > 30 x - 7 x +3 - 3 < 5 - 3 +3 - 3 < 6 - 3 +3 - 3 < 7 - 3 +3 - 3 > 1 - 3 +3 - 30 > 15 x - 7 x +3 - 32 > 24 x - 5 x +3 - 32 > 28 x - 3 x +3 - 35 > 42 x - 7 x +3 - 36 > 48 x - 2 x +3 - 4 < 6 - 4 +3 - 4 > - 5 - 4 +3 - 40 > 40 x - 5 x +3 - 48 > 24 x - 7 x +3 - 49 > 42 x - 2 x +3 - 5 < 6 - 5 +3 - 5 > 1 - 5 +3 - 56 > 56 x - 2 x +3 - 6 - 8 +3 - 6 < 6 - 6 +3 - 6 < 7 - 6 +3 - 6 > 1 - 6 +3 - 64 > 48 x - 3 x +3 - 7 < 4 - 7 +3 - 7 < 6 - 7 +3 - 7 < 8 - 7 +3 - 72 > 32 x - 7 x +3 - 8 < 9 - 8 +3 - 8 \leq 5 x +3 - 83 < 83 - 32 t - 83 < 35 - 83 +3 - 83 < 83 - 32 t - 83 < 67 - 83 +3 - 9 < 5 - 9 +3 - 9 < 7 - 9 +3 - 9 < 9 - 9 +3 - 9 > 2 x +3 - 9 \leq 2 x +3 - \frac{x}{2} + \frac{x}{2} \geq 0 + \frac{x}{2} +3 - \frac{x}{2} \geq 1 +3 - \frac{x}{2} \geq 2 +3 - \frac{x}{2} \geq 4 +3 - \frac{x}{2} \geq 8 +3 - \frac{x}{3} + \frac{x}{3} \geq 0 + \frac{x}{3} +3 - \frac{x}{3} \geq 1 +3 - \frac{x}{3} \geq 2 +3 - \frac{x}{3} \geq 4 +3 - \frac{x}{3} \geq 5 +3 - \frac{x}{3} \geq 6 +3 - \frac{x}{3} \geq 7 +3 - \frac{x}{3} \geq 8 +3 - \frac{x}{3} \geq 9 +3 - \frac{x}{4} \geq 5 +3 - \frac{x}{4} \geq 6 +3 - \frac{x}{4} \geq 8 +3 - \frac{x}{5} \geq 1 +3 - \frac{x}{5} \geq 7 +3 - \frac{x}{5} \geq 8 +3 - x - 3 < 2 - 3 +3 - x - 3 \leq - 1 - 3 +3 - x - 3 \leq - 2 - 3 +3 - x - 3 \leq - 4 - 3 +3 - x - 3 \leq - 5 - 3 +3 - x - 3 \leq - 6 - 3 +3 - x - 3 \leq - 7 - 3 +3 - x - 3 \leq - 8 - 3 +3 - x - 3 \leq - 9 - 3 +3 - x > 0 +3 - x \geq 0 +3 - x \geq 10 +3 - x \geq 5 +3 - x \geq 6 +3 - x \geq 7 +3 - x \geq 8 +3 < 10 x - 4 +3 < 2 x - 1 +3 < 2 x - 3 +3 < 2 x - 5 +3 < 3 x +3 < 3 x - 12 +3 < 3 x - 3 +3 < 3 x - 6 +3 < 4 x - 17 +3 < 4 x - 5 +3 < 5 x - 3 +3 < 5 x - 5 +3 < 5 x - 6 +3 < 5 x - 7 +3 < 6 x - 15 +3 < 6 x - 2 +3 < 6 x - 4 +3 < 7 x - 2 +3 < 7 x - 5 +3 < 7 x - 6 +3 < 7 x - 7 +3 < 7 x - 8 +3 < 7 x - 9 +3 < 8 x - 2 +3 < 8 x - 4 +3 < 8 x - 6 +3 < 9 x - 2 +3 < 9 x - 4 +3 < 9 x - 7 +3 < 10 +3 < 11 +3 < 12 +3 < 15 +3 < 18 +3 < 21 +3 < 24 +3 < 27 +3 < 3x +3 < 3x-6 +3 < 4 +3 < 5 +3 < 6 +3 < 7 +3 < 8 +3 < 83 - 32 t < 35 +3 < 83 - 32 t < 67 +3 < 83-32t < 35 +3 < 83-32t < 67 +3 < 9 +3 < \frac{x - 2}{3} +3 < \frac{x - 3}{4} +3 < \frac{x - 3}{5} +3 < \frac{x - 3}{8} +3 < \frac{x - 4}{3} +3 < \frac{x - 5}{6} +3 < \frac{x - 8}{3} +3 < \frac{x - 8}{5} +3 < \frac{x}{2} - 2 +3 < \frac{x}{2} - 6 +3 < \frac{x}{3} - 3 +3 < \frac{x}{3} - 4 +3 < \frac{x}{3} - 5 +3 < \frac{x}{3} - 6 +3 < \frac{x}{5} - 1 +3 < \frac{x}{5} - 4 +3 < \frac{x}{5} - 5 +3 < \frac{x}{5} - 6 +3 < \frac{x}{6} - 4 +3 < \frac{x}{6} - 5 +3 < \frac{x}{8} - 2 +3 < \frac{x}{8} - 3 +3 < \frac{x}{8} - 4 +3 < \frac{x}{8} - 5 +3 < \frac{x}{8} - 6 +3 < \frac{x}{9} - 1 +3 < \frac{x}{9} - 2 +3 < \frac{x}{9} - 4 +3 < \frac{x}{9} - 5 +3 < \frac{x}{9} - 6 +3 < n +3 < x +3 < x + 1 +3 < x + 2 +3 < x + 4 +3 < x - 2 +3 < x - 4 +3 < x - 8 +3 < x < 10 +3 < x < 11 +3 < x < 12 +3 < x < 4 +3 < x < 5 +3 < x < 6 +3 < x < 8 +3 < x < 9 +3 < x \leq \frac{27}{8} +3 < x \leq \frac{32}{9} +3 > - 10 +3 > - 3 +3 > 2 x + 5 +3 > 3 x +3 > -1 +3 > -11 +3 > -12 +3 > -15 +3 > -2 +3 > -21 +3 > -24 +3 > -3 +3 > -4 +3 > -5 +3 > -6 +3 > -7 +3 > -8 +3 > -9 +3 > 0 +3 > 1 +3 > 2 +3 > 3x +3 > 3x-6 +3 > \frac{1}{10} +3 > \frac{1}{5} +3 > \frac{1}{7} +3 > \frac{1}{8} +3 > \frac{1}{9} +3 > \frac{2}{5} +3 > \frac{2}{9} +3 > \frac{3}{10} +3 > \frac{3}{5} +3 > \frac{3}{8} +3 > \frac{4}{9} +3 > \frac{5}{8} +3 > \frac{5}{9} +3 > \frac{7}{10} +3 > \frac{7}{8} +3 > \frac{7}{9} +3 > m +3 > x +3 > x + 2 +3 > x - 1 +3 > x - 2 +3 > x > -2 +3 > x > -3 +3 > x > 0 +3 > y +3 > z > -3 +3 N + 32.86 \leq 81.01 +3 N + 45.38 \leq 87.51 +3 \geq 3 x +3 \geq B +3 \geq \frac{x}{2} +3 \geq \frac{x}{3} +3 \geq x +3 \geq x + 1 +3 \left( - 4 \right) > 5 \left( - 4 \right) +3 \left( - 4 \right) > 6 \left( - 4 \right) +3 \left( - 4 \right) > 9 \left( - 4 \right) +3 \left(n + 2\right) \times 3 \left(n - 2\right) +3 \left(n + 3\right) \times 3 \left(n - 3\right) +3 \left(n + 4\right) \times 3 \left(n - 4\right) +3 \left(t^{2} - 1\right) +3 \leq - x +3 \leq 3 x +3 \leq k +3 \leq p +3 \leq t \leq 5 +3 \leq t \leq 6 +3 \leq t \leq 7 +3 \leq t \leq 8 +3 \leq x +3 \leq x - 3 +3 \leq x - 4 +3 \leq x - 5 +3 \leq x < \infty +3 \leq x \leq 11 +3 \leq x \leq 13 +3 \leq x \leq 15 +3 \leq x \leq 4 +3 \leq x \leq 6 +3 \leq x \leq 7 +3 \leq x \leq 8 +3 \leq x \leq 9 +3 \leq y \leq 5 +3 \leq y \leq 6 +3 \leq y \leq 7 +3 \leq y \leq 8 +3 \leq y \leq 9 +3 \times 2 < 9 \times 2 +3 \times 2 x + 3 \times 3 < - 5 \times 3 x + 5 \times 3 + 4 x +3 \times 2 x + 3 \times 7 < 3 \times 2 +3 \times 3 \geq x +3 \times 3 \times P +3 \times 3 x + 3 \times 1 < 3 \times 4 +3 \times 3 x + 3 \times 4 < - 3 \times 2 x + 3 \times 5 + 2 x +3 \times 3 x + 3 \times 4 \geq - 4 \times 4 x + 4 \times 4 +3 \times 35 \leq d \leq 3 \times 60 +3 \times 35 \leq d \leq 3 \times 70 +3 \times 4 < 8 \times 4 +3 \times 4 x + 3 \times 1 < - 2 \times 4 x + 2 \times 2 + 3 x +3 \times 4 x + 3 \times 1 < - 5 \times 5 x + 5 \times 2 - 4 x +3 \times 4 x + 3 \times 1 \geq - 2 \times 5 x + 2 \times 4 +3 \times 4 x + 3 \times 2 < - 2 \times 4 x + 2 \times 4 + 3 x +3 \times 4 x + 3 \times 3 \geq - 4 \times 5 x + 4 \times 4 +3 \times 4 x + 3 \times 4 \geq - 5 \times 2 x + 5 \times 3 +3 \times 40 \leq d \leq 3 \times 60 +3 \times 40 \leq d \leq 3 \times 65 +3 \times 40 \leq d \leq 3 \times 70 +3 \times 45 \leq d \leq 3 \times 60 +3 \times 45 \leq d \leq 3 \times 65 +3 \times 5 x + 3 \times 1 < - 2 \times 2 x + 2 \times 2 - 3 x +3 \times 5 x + 3 \times 1 \geq - 4 \times 5 x + 4 \times 1 +3 \times 5 x - 3 \times 15 \leq 8 +3 \times 5 x - 3 \times 19 \leq 13 +3 \times \left( - 3 x + 1\right) < 3 \times 2 +3 \times \left( - 5 \right) \times 3 \times y^{6 + 8 + 8} +3 \times \left( 2 x + 6\right) < 3 \times 9 +3 \times \left( 2 x + 7\right) < 3 \times 8 +3 \times \left( 2 x + 9\right) < 3 \times 4 +3 \times \left( 3 x + 1\right) < 3 \times 4 +3 m > 200 +3 m \left(m + 7\right) - 8 \left(m + 7\right) - \left( m \left(m - 5\right) - 3 \left(m - 5\right)\right) +3 m^{2} + 13 m - 56 - \left(m^{2} - 8 m + 15\right) +3 m^{2} + 21 m - 8 m - 56 - \left(m^{2} - 5 m - 3 m + 15\right) +3 n \geq 1500 +3 n \geq 3000 +3 n \geq 6000 +3 n \geq 9000 +3 p + 4 < 13 +3 p - 1 < 14 +3 p - 10 < 20 +3 p - 12 < - 6 +3 p - 12 < 15 +3 p - 2 < 16 +3 p - 3 < 24 +3 p - 3 < 3 +3 p - 4 < 17 +3 p < 15 +3 p < 21 +3 p < 25 - 7 +3 p < 27 +3 p < 30 +3 r + r > 26 - 6 +3 t + 18 t +3 u^{2} \times 2 v^{3} +3 u^{6} \times 4 u^{3} + 3 u^{6} \times 8 u^{7} +3 v > 160 +3 v > 20 +3 v^{2} \times 4 v + 3 v^{2} \times \left( - 4 v^{2} \right) + 3 v^{2} \times 5 - 3 \times 4 v - 3 \times \left( - 4 v^{2} \right) - 3 \times 5 +3 w + 15.60 \geq 40.00 +3 w + 19.90 \geq 70.00 +3 w + 20.50 \geq 50.00 +3 w + 23.90 \geq 60.00 +3 w + 26.30 \geq 70.00 +3 w \geq 21.9 +3 w \geq 50.00 - 25.70 +3 w \geq 60.00 - 28.10 +3 x + 1 + 1 < 4 + 1 +3 x + 1 + 2 < 9 + 2 +3 x + 1 - 3 < 4 - 3 +3 x + 1 - 8 < 7 - 8 +3 x + 1 \geq 22 +3 x + 12 - 12 \geq 6 - 12 +3 x + 15 - 15 \leq - 12 - 15 +3 x + 15 \leq - 12 +3 x + 16 > 216 +3 x + 18 - 18 > 12 - 18 +3 x + 2 - 2 < 5 - 2 +3 x + 2 \geq 23 +3 x + 25 + 8 x - 13 + 7 x + 23 + 3 x - 30 +3 x + 27 - 27 > 3 - 27 +3 x + 3 + 2 < 4 + 2 +3 x + 3 \geq 12 +3 x + 4 + 3 < 7 + 3 +3 x + 4 - 8 < 9 - 8 +3 x + 4 \geq 10 +3 x + 4 \geq 16 +3 x + 4 \geq 25 +3 x + 4 \geq 31 +3 x + 5 + 7 < 4 + 7 +3 x + 5 - 2 < 2 - 2 +3 x + 5 \geq 23 +3 x + 5 \geq 32 +3 x + 6 - x + 24 > 20 +3 x + 6 < - 6 +3 x + 6 \geq - 6 +3 x + 6 \geq 15 +3 x + 6 \geq 21 +3 x + 7 \geq 34 +3 x + 8 + 2 < 7 + 2 +3 x + 8 + 6 < 6 + 6 +3 x + 8 - 1 < 7 - 1 +3 x + 8 - 3 < 6 - 3 +3 x + 8 - 7 < 6 - 7 +3 x + 8 > 19 \times 1 +3 x + 8 \geq 17 +3 x + 9 - 9 > 12 - 9 +3 x + 9 - 9 > 3 - 9 +3 x + 9 > 0 +3 x + 9 > 12 +3 x + 9 > 15 +3 x + 9 \geq 21 +3 x + 9 \geq 27 +3 x + 9 \geq x + 7 +3 x - 3 x \leq 4 x - 1 - 3 x +3 x - 3 x \leq 4 x - 2 - 3 x +3 x - 65 x +3 x - 12 + 12 < - 9 + 12 +3 x - 12 < - 9 +3 x - 12 > 15 +3 x - 21 + 21 \leq 15 + 21 +3 x - 4 \geq x + 8 +3 x - 5 < - 2 +3 x - 5 < - 20 +3 x - 5 < 1 +3 x - 5 < 10 +3 x - 5 \geq x + 9 +3 x - 6 + 6 \leq 12 + 6 +3 x - 9 \geq x + 5 +3 x < - 15 +3 x < 15 +3 x < 18 +3 x < 3 +3 x < 6 +3 x > - 105 +3 x > - 24 +3 x > - 3 +3 x > - 9 +3 x > 12 +3 x > 15 +3 x > 200 +3 x > 33 +3 x > 6 +3 x > 6 + 3 +3 x > 8 + 7 +3 x > 9 +3 x \geq - 15 +3 x \geq - 24 +3 x \geq - 3 +3 x \geq 3 \times 2 +3 x \geq 1 - 7 +3 x \geq 15 +3 x \geq 24 +3 x \geq 27 +3 x \geq 29 - 5 +3 x \geq 30 - 3 +3 x \geq 4 + 5 +3 x \geq 5 + 4 +3 x \geq 5 - 8 +3 x \geq 6 +3 x \geq 6 + 3 +3 x \geq 7 + 8 +3 x \geq 9 +3 x \left( 5 x^{2} - 20 x + 2 x\right) +3 x \leq - 12 +3 x \leq - 150 +3 x \leq - 27 +3 x \leq 0 +3 x \leq 15 +3 x \leq 36 +3 x \leq 8 - 5 +3 x \leq 9 +3 x \leq 9 + 6 +3 x^{2} + 3 x - 9 - 7 x^{2} - 9 x + 7 +3 x^{3} - 2 x^{2} + 3 x + 3 x^{3} + x - 7 +3 x^{3} \left(x - 3\right) + 5 x^{2} \left(x - 3\right) - 6 x \left(x - 3\right) + 8 \left(x - 3\right) - \left( x^{2} \left(x - 2\right) - 2 x \left(x - 2\right) - \left(x - 2\right)\right) +3 x^{3} \times \frac{1}{5 x^{8}} \times \frac{1}{5 x^{2}} +3 y > 102 - 2 x +3 y > 108 - 2 x +3 y > 114 - 2 x +3 y > 120 - 2 x +3 y > 84 - 2 x +3 y > 90 - 2 x +3 y > 96 - 2 x +3 y \left(y - 10\right) + 7 \left(10 - y\right) +3 y \times 5 \left(y\right)^{2} +3 y^{12} \times 5 \times 2 +3 y^{17} \times 6 \times 6 +3 y^{3 + 2 + 7} \times 5 \times 2 +3+-10<-7+3 +3+-3-m>1+3 +3+-5x +3+-7<-4+3 +3+-9<-7+3 +3+0.05x<2+0.25x +3+0.05x\le2+0.25x +3+0.1x<2+0.2x +3+0.1x\le2+0.2x +3+0\le x-3+3 +3+10>8+3 +3+11y^2-48y +3+15>3x-3+3 +3+17 < 7x-3x +3+19x<12 +3+19x<45 +3+1<2x-1+1 +3+1<4x +3+1<4x-1+1 +3+1>-3+3 +3+1\ge 4x +3+1\ge4x +3+1\le4x +3+25x<16 +3+28x<18 +3+2<4+2 +3+2<5+2 +3+2<6+2 +3+2<7+2 +3+2<8x-2+2 +3+2<9+3 +3+2-2+2 +3+2>-3+2 +3+2>-3+5 +3+2>-3-2 +3+2>1+2 +3+2>1+3 +3+2\le x +3+2\le x-2+2 +3+2\le5x-2+2 +3+2\le9+3 +3+2p<13 +3+2p<21 +3+2p\le13 +3+2x\ge11 +3+2x\ge23 +3+2y +3+3-x<2+3 +3+3-x\le-1+3 +3+3-x\le-5+3 +3+3-x\le-6+3 +3+36y+15y^{2} +3+3<11x-8x +3+3<5+3 +3+3<5x-3+3 +3+3<6+3 +3+3<7+3 +3+3>-2+3 +3+3>-3+3 +3+3k +3+3p<15 +3+3p<27 +3+3p<30 +3+3p<9 +3+3x>y +3+3x\ge12 +3+3x\le3 +3+45x\le65 +3+4<6+4 +3+4<7+4 +3+4<8+3 +3+4-1+4 +3+4>-2+4 +3+4>1+4 +3+4p<19 +3+4p<23 +3+4p<27 +3+4p<35 +3+4p<43 +3+4x\ge35 +3+5<7+5 +3+5<8+5 +3+5>-1+5 +3+5>-2+5 +3+5>-3+5 +3+5>-3-5 +3+5>1+5 +3+5p<28 +3+6<5+6 +3+6<7+6 +3+6<8+3 +3+6>1+6 +3+6>3x +3+6>8 +3+6y^2+54y-9y^2 +3+7 < 9+7 +3+7<11x-9x +3+7x-3\le18+3 +3+7x-7x<9x-7x-5 +3+7x<9x-5 +3+7y^2-49y-8y^2 +3+7y^2-7\times7y-8y^2 +3+8 < 9+3 +3+8<5+8 +3+8\le x +3+9\le x +3+9\le2x +3+9\times8\times y^4 +3+I>7+3 +3+X\ge8 +3+\left(3\times p\right)<30 +3+\left|x\right|-3\ge6-3 +3+\left|x\right|\ge6 +3+m +3+m>0 +3+v +3+x +3+x-3<2-3 +3+x-3\ge4-3 +3+x-3\le3-3 +3+x<3 +3+x>4 +3+x>5 +3+x>6 +3+x>7 +3+x>9 +3+x\ge0 +3+x\ge4 +3+x\ge5 +3+x\ge5,3-x\ge5 +3+x\ge6 +3+x\ge7 +3+x\ge8 +3+x\ge9 +3+x\ge9,-3+x\le-9 +3+x\le3 +3, b +3, c +3, n +3, v +3,27 +3,c +3,p +3,u +3,v +3-10<-8+3 +3-10<13-3 +3-10x<-4 +3-12>27x-7x +3-15>6x +3-1\le-x +3-22x<-7 +3-2<5-2 +3-2<6-3 +3-2<7-2 +3-2>y +3-2>y+2-2 +3-2\le2-x-2 +3-2x+2x<3x-3+2x +3-2x-7x<7x-7x-7 +3-2x<-2 +3-2x<15 +3-2x<3x-6 +3-2x<7 +3-2x\le-1 +3-2x\le1 +3-2x\le15 +3-2x\le5 +3-3+\left|x\right|\ge5-3 +3-3+\left|x\right|\ge7-3 +3-3+x<6-3 +3-3+x>7-3 +3-3+x\ge6-3 +3-3+x\le 9-3 +3-3+x\le3-3 +3-3-x<16x-17-3 +3-3-x>-1-3 +3-3-x>9-3 +3-3-x\ge8-3 +3-3-x\le-5-3 +3-3-x\le-6-3 +3-39x < -1 +3-3<-3+x-3 +3-3>1-3 +3-3x<2x-4 +3-3x<4 +3-3y^2+54y +3-42>42-42+28x +3-49>40x +3-49y-y^2 +3-4<-4x-3x-15x +3-4<4-4 +3-4<5-4 +3-4x+4x<4x+4x-2 +3-4x<35 +3-4x<5\times7 +3-4x\le15 +3-56>25x +3-5<7-5 +3-5>-3-5 +3-5>0-5 +3-5>1-5 +3-5x +3-5x<-5 +3-5x<-8 +3-5x<2\times4 +3-5x<8 +3-5x\ge x+9 +3-5x\le-12 +3-64>45x +3-6<6-6 +3-6<7-6 +3-6\ge 3x+6-6 +3-6x-3<3x-8-3 +3-6x<-2 +3-6x<-4 +3-7 < 10-7 +3-7<4-7 +3-7x<-2 +3-7x<-9 +3-7x<10 +3-8 < 9-8 +3-83<-32t<67-83 +3-83<83-32t-83<67-83 +3-8<3-5 +3-8<5x +3-8<5x+8-8 +3-8>5x +3-8x<-6 +3-9-x>9-9 +3-9<-6+3 +3-9<2x+9-9 +3-9x<-2 +3-9x<-4 +3-9x<-8 +3-\frac{1}{3}x-3>4-3 +3-\frac{1}{3}x-3>5-3 +3-\frac{1}{3}x-3>6-3 +3-\frac{1}{3}x-3>7-3 +3-\frac{1}{3}x>6 +3-\frac{1}{3}x>9 +3-\frac{x}{2}\ge7 +3-\frac{x}{3}-3\ge0-3 +3-\frac{x}{3}-3\ge6 +3-\frac{x}{3}-3\ge9-3 +3-\frac{x}{3}\ge1 +3-\frac{x}{3}\ge4 +3-\frac{x}{3}\ge5 +3-\frac{x}{3}\ge6 +3-\frac{x}{3}\ge8 +3-\frac{x}{3}\ge9 +3-\frac{x}{3}\ge\frac{16}{2} +3-\frac{x}{4}\ge6 +3-\frac{x}{4}\ge8 +3-\frac{x}{5}\ge1 +3-k<0 +3-p +3-x+3<2+3 +3-x+3\le-6+3 +3-x-12\ge-6 +3-x-3<2-3 +3-x-3\le-1-3 +3-x-3\le-11 +3-x-3\le-2-3 +3-x-3\le-4-3 +3-x-3\le-5-3 +3-x-3\le-7-3 +3-x-3\le-8-3 +3-x<2 +3-x>-1 +3-x>0 +3-x\ge-4 +3-x\ge0 +3-x\ge10 +3-x\ge5 +3-x\ge6 +3-x\ge7 +3-x\ge8 +3-x\le-1 +3-x\le-4 +3-x\le-5 +3-x\le-8 +3-x\le8 +3-x^2-2x\ge0 +3-y\ge6 +3.00 +3.00\times10^5 +3.01+28.20B\le61 +3.01-3.01+28.20B\le61-3.01 +3.03\le x\le0.8 +3.0456 +3.049800625\times10^9 +3.05 +3.05\times10^9 +3.0625>a +3.085561497\ge B +3.0856 \geq B +3.09726776\ge B +3.097\ge B +3.1 +3.125x +3.144\times 10^{7} +3.15\times10^5 +3.18394\times 10^{5} +3.19y^{2}+8.7y +3.1\ge B +3.20 +3.212811\ge B +3.2369 \geq B +3.24\times94% +3.25 +3.25+27.10B\le77 +3.250.25 +3.25>2.25 +3.25>2.5 +3.25>2.50 +3.25>\frac{1}{4} +3.25>k +3.25\ge k +3.25\ge x > -0.25 +3.25\ge x > -0.75 +3.25\ge x>-0.25 +3.25\ge x>-0.75 +3.25\ge x>-\frac{3}{4} +3.25\ge x>\frac{-3}{4} +3.25\ge x\text{ and } x>-0.75 +3.25\ge1x>-0.25 +3.26977\ge B +3.27520\times 10^{5} +3.2771 \geq B +3.2>x +3.2\ge B +3.2\ge b +3.2w +3.2x +3.31+18.82B\le72 +3.32424594\ge B +3.33>2 +3.35 +3.36720\times10^5 +3.37+16B\le67 +3.37+16x\le67 +3.375>a +3.32 +3.3\ge B +3.3\ge B' +3.3x^{2}-13.2x+11.7 +3.431 \geq B +3.43\times 10^{9} +3.45 +3.45 < x < 3.55 +3.45 x +3.5 \geq x + 5 +3.5 \geq x + 6 +3.5 \geq x + 7 +3.5 \geq x + 8 +3.50836\times10^5 +3.5173 \geq B +3.52846\times 10^{5} +3.53+20.57B\le 67 +3.53+20.57B\le67 +3.53+20.57B\le67.00 +3.53+20.57x\le67 +3.55>x +3.5<5.5 +3.51.5 +3.5>2 +3.5>2.5 +3.5>4.5 +3.5>x +3.5\ge x > -0.5 +3.5\ge x > -2.5 +3.5\ge x>-0.5 +3.5\ge x>-1.5 +3.5\ge x>-2.5 +3.5\ge x>-\frac{1}{2} +3.5\ge x\text{ and } x>-2.5 +3.5\ge x\text{ and } x>-\frac{1}{2} +3.5\ge\frac{-4x}{-4}>\frac{2}{-4} +3.5a +3.5a+2.5b\le1 +3.5v+4.7w +3.5x +3.5x-3.5+5>4x +3.6 < x +3.60 x > 720 +3.60\times10^3 +3.60x-1080>0 +3.60x-1440>0 +3.60x-720>0 +3.60x>1080 +3.60x>1440 +3.60x>1800 +3.60x>720 +3.65 +3.6653 \geq B +3.666>2.333 +3.66>2.66 +3.66>3 +3.6>2.3 +3.6>3 +3.6b +3.6x > 1440 +3.6x-1440>0 +3.6x-1800>0 +3.6x>1080 +3.6x>1440 +3.6x>1800 +3.6x>720 +3.7 x > 740 +3.70 x - 1850 > 0 +3.70 x - 740 > 0 +3.70x-1110>0 +3.70x-1480>0 +3.70x-740>0 +3.70x>1110 +3.70x>1480 +3.72+25.00B\le67.00 +3.725 -0.25 +3.75\ge x>-0.25 +3.75\ge x>-\frac{1}{4} +3.75\ge x>\frac{1}{-4} +3.77y^2+8.7y +3.7<-4.5 +3.7\ge B +3.7x > 1850 +3.7x-1110 > 0 +3.7x-1480>0 +3.7x-1850 > 0 +3.7x-1850>0 +3.7x>1480 +3.7x>1850 +3.80x-1140>0 +3.80x-1140\ge0 +3.80x-1520>0 +3.80x-1900>0 +3.80x-760>0 +3.80x-760\ge0 +3.80x>1140 +3.80x>1900 +3.80x>760 +3.8485 \geq B +3.85 +3.87396\times10^5 +3.88+15.63B\le65 +3.8\ge B +3.8\times10^3 +3.8x-1140>0 +3.8x-1520>0 +3.8x-1900>0 +3.8x>1140 +3.8x>1520 +3.8x>1900 +3.8x>760 +3.90 +3.90 x > 1170 +3.90+4x\le82.90 +3.90x-1170>0 +3.90x-1560>0 +3.90x-1950>0 +3.90x-780>0 +3.90x>1950 +3.90x>780 +3.93005\times10^5 +3.93\times10^5 +3.950 +3.9x-780>0 +3.9x-780\ge0 +3.9x>1560 +3.9x>1950 +3.9x>780 +3.9y +3.\overline{3}>2 +3.\overline{3}>2.\overline{6} +30 +30 + 10 x - 30 > 30 - 30 +30 + 10 x - 30 \geq 30 - 30 +30 + 3 x - 30 \geq 30 - 30 +30 + 5 x - 30 > 30 - 30 +30 + 6 x - 30 > 30 - 30 +30 + 6 x - 30 \geq 30 - 30 +30 + \left(n - 1\right) \times \left( - 4 \right) > 0 +30 + \left(n - 1\right) \times \left( - 7 \right) > 0 +30 + \left(n - 1\right) \times \left( - 8 \right) > 0 +30 + 5 > x - 5 + 5 +30 - 14 \leq 5 k + 3 k +30 - 15 > 3 x + 15 - 15 +30 - 24 > 3 x + 24 - 24 +30 - 45 > 5 x + 45 - 45 +30 - 48 > 6 x + 48 - 48 +30 - 50 > 10 x + 50 - 50 +30 - 50 > 5 x + 50 - 50 +30 - 70 > 10 x + 70 - 70 +30 - 78 < 78 - 32 t - 78 < 62 - 78 +30 - 80 > 10 x + 80 - 80 +30 - 90 > 10 x + 90 - 90 +30 - x^{2} - x +30 < 6 x +30 < 20x +30 < 24x +30 < 35 +30 < 40 +30 < 45 +30 < 53 +30 < 54 +30 < 75 +30 < 78 - 32 t < 62 +30 < 84 +30 < x +30 < x - 3 +30 < x - 6 +30 > -11 +30 > -12 +30 > -15 +30 > -17 +30 > -25 +30 > -7 +30 > 10 +30 > 12 +30 > 8 +30 > 9 +30 > x - 5 +30 > x - 8 +30 \frac{89 x}{30} > 5 \times 30 +30 \geq x +30 \leq 15 k +30 \leq 5 k +30 \leq 6 k +30 \leq 7 k + 2 +30 \times m \times m +30 p q r - 30 p - 2 p q r + 3 p +30 p^{ - 4 } q^{2} +30+10x-30\ge30-30 +30+10x>30 +30+2W\le50 +30+2w\le 50 +30+3x +30+3x-30\ge30-30 +30+3x>30 +30+4w\ge70 +30+8>8n +30+\left(n-1\right)\times\left(-7\right)>0 +30+w\le44 +30, 60, 90 +30,60,90 +30-10k\le10 +30-12k\le6 +30-12x-30\le42-30 +30-12x\le42 +30-13.07\ge p +30-15.78\ge p +30-16.48\ge p +30-16\ge2W +30-17.78\ge p +30-18x<48 +30-19.84>p +30-19.84\ge p +30-2.71\ge p +30-20>10x +30-20>5x +30-22.31>p +30-22.31\ge p +30-22.52>p +30-22.68\ge p +30-23.61\ge p +30-24x\le-18 +30-24x\le54 +30-2x\ge36 +30-30+10x>30-30 +30-30+3x>30-30 +30-30+6x\ge30-30 +30-30>-6x-30 +30-4k\le6k +30-50>5x+50-50 +30-5x\ge0 +30-70>10x +30-78<-32t<62-78 +30-7x<3x +30-9x<3x +30-\frac{2x}{3} 20x+6y +300+4\le c +300-100 +300-20x\ge6y +300-216\le x +300-219\le x +300-224\le x +300-233\le x +300-241\le x +300-50\sin\left(4\pi t\right) +300-63-73-98\le x +300-66-66-93\le x +300-68-91-50\le x +300-74-56-90\le x +300-96-51-76\le x +300-\left(229\right)\le x +300-\left(64+70+90\right)\le x +300-\left(73+51+92\right)\le x +300-\left(75+61+93\right)\le x +300-\left(75+75+97\right)\le x +300-x\le236 +3000 +3000 + 4000 +3000 - 1000 +3000 < 15x +3000 \leq n +3000+2000 +30000 +300000 +300042 +300063x+1120 +300x\le310x-500000 +300x\le310x-600000 +300zwy +301x > -1520 +302 +303.96 +304 \leq 6 h +304>-38 +304>38 +304x-135x > 2565 +305 \leq 7 h +306 \leq 6.5 h +306 x - 136 \leq 9 +306<2x+13 +306x\le145 +307 \leq 5 h +307>-46 +307>46 +307\le5.0h +307\le5h +308 \leq 7.5 h +309>56 +309\le5h +30:31 +30<-36 +30<104 +30<108 +30<10x +30<12x +30<15x +30<18x +30<19x +30<21x +30<27x +30<2x +30<31 +30<35 +30<36 +30<39 +30<3x+3 +30<40 +30<42 +30<45 +30<48 +30<49 +30<50 +30<53 +30<54 +30<56 +30<61 +30<66 +30<6\left(\frac{x}{5}\right)-12 +30<6x +30<71 +30<72 +30<73 +30<76 +30<78 +30<78-32t<62 +30<79 +30<80 +30<83 +30<87 +30<91 +30<93 +30<9p +30-1 +30>-10 +30>-11 +30>-12 +30>-13 +30>-14 +30>-15 +30>-16 +30>-17 +30>-18 +30>-2 +30>-20 +30>-25 +30>-28 +30>-3 +30>-4 +30>-5 +30>-6 +30>-6x +30>-7 +30>-8 +30>-9 +30>1 +30>10 +30>10x +30>11 +30>13 +30>14 +30>17 +30>20 +30>3 +30>3p +30>40 +30>4p+10 +30>5 +30>5p-5 +30>6 +30>7 +30>9 +30>9x+21 +30>x +30>x-5 +30>x-8 +30>x-9 +30LW +30\ge p+19.84 +30\ge x +30\ge19.21+p +30\ge22.4+p +30\ge22.4+x +30\ge5p-5 +30\ge\frac{5}{9}\left(F-32\right)\ge-20 +30\le 15k +30\le x+\frac{5}{9}y +30\le x\le24.66 +30\le-52x +30\le10k +30\le15k +30\le3x+3 +30\le57x-84 +30\le5k +30\le5k+10 +30\le5x +30\le6k +30\le7k+9 +30\le9p +30\left( \frac{3x-2}{2}+\frac{x+49}{3}\right) \le 30\left( \frac{2x+5}{5}\right) +30\left(40x-30\right)+30\left(15x-405\right)\le30\left(24x+30\right) +30\left(8x\right)>60 +30\left(\frac{5x-3}{3}+\frac{x+51}{2}\right)\le\left(\frac{3x+5}{5}\right)30 +30\left(\frac{5x-3}{3}\right)+30\left(\frac{x+45}{2}\right)\le30\left(\frac{4x+5}{5}\right) +30\left(x+2\right)\le-90 +30\sqrt{5mp} +30\times L\times W +30\times m^2 +30\times n +30\times u^{6}\times u^{6}\times v^{3}\times v^{6} +30\times4x>90 +30\times\frac{4x-3}{3}+30\times\frac{x-33}{2}\le30\times\frac{3x+5}{5} +30a+45 +30a^2-36ab+30a +30a^2-42ab+30a +30ab +30b +30b\pi +30c +30c-27 +30c>-8c +30m+16m +30m-2m +30m^2 +30m^{2}+96m +30mn +30n +30n^2+25n+12n+10+3n +30n^2+40n+10 +30n^2-3n^2 +30n^2-4n^2 +30n^2-6n^2\div2 +30n^{2} +30npq +30p^2+-10pq-p^2 +30p^2+-6pq-p^2-4pq +30p^{16}\div15p^2 +30pq+18q+15+25p +30pq+25p+12q+10 +30pq\left(-2q-p\right) +30pqr- 30p-\left(2pqr-3p\right) +30pqr-30p-2pqr+3p +30rs +30rs\times-10t +30s^7t^{-3} +30u-55 +30u^2-15uv +30u^2v^3 +30u^4v^9 +30u^7+70u^5 +30u^7v^{17} +30u^8v^4 +30u^{12}v^{9} +30uv +30v +30w^2+18w+25w+15 +30w^2+43w+15 +30w^{2} +30wy +30x +30x < 13 +30x > 240 +30x > 4800 +30x > 60+180 +30x+10<+15-2x +30x+12 +30x+120-120\le-60-120 +30x+120-120\le150-120 +30x+120\le-30 +30x+120\le-60 +30x+120\le-90 +30x+120\le120 +30x+120\le150 +30x+120\le30 +30x+120\le60 +30x+120\le90 +30x+12\le-9 +30x+150\le -150 +30x+150\le -60 +30x+150\le-30 +30x+150\le-60 +30x+150\le120 +30x+150\le30 +30x+15\ge75 +30x+15\le-8 +30x+1840<53x +30x+18x>-\frac{1728}{9} +30x+20\le9x-9 +30x+21+35x+63 +30x+21+50x+100 +30x+26 +30x+30\le6x-2 +30x+32\le-9 +30x+36\le5x-2 +30x+38\le8x +30x+3<10-4x +30x+40+64x+40 +30x+40\le6x-7 +30x+42\le6x-2 +30x+42\le8x-9 +30x+47\le6x +30x+48\le3x-9 +30x+48\le7x-6 +30x+49x>70 +30x+49x>\left(2\right)35 +30x+4<15 +30x+56 +30x+56x > -344 +30x+5<12 +30x+5\ge 6 +30x+5x+20\ge90 +30x+60-60\le -60-60 +30x+60\le -60 +30x+60\le-150 +30x+60\le-30 +30x+60\le-90 +30x+60\le120 +30x+60\le30 +30x+60\le60 +30x+60\le90 +30x+63-63\le-2-63 +30x+63\le-2 +30x+65 +30x+69 +30x+6\ge25 +30x+72x>612 +30x+8-8\ge25-8 +30x+8\ge25 +30x+90\le-30 +30x+90\le-60 +30x+90\le-90 +30x+90\le120 +30x+90\le150 +30x+90\le60 +30x+90\le90 +30x+99x>440 +30x-105\le14x+245 +30x-120+120>-60+120 +30x-120+120\ge120+120 +30x-120>-150 +30x-120>-30 +30x-120>-60 +30x-120>-90 +30x-120>150 +30x-120\ge120 +30x-120\ge150 +30x-150+150>60+150 +30x-150>-150 +30x-150>60 +30x-150>90 +30x-150\ge 60 +30x-150\le-90 +30x-150\le30 +30x-180 > 60 +30x-1800>0 +30x-180>-90 +30x-180>150 +30x-20\le 4 +30x-2400>0 +30x-285\le19 +30x-30<60 +30x-30>-60 +30x-30>90 +30x-30\ge-150 +30x-30\le90 +30x-315\le14x+245 +30x-3x\le-6-20 +30x-40y +30x-4200>0 +30x-4200\ge0 +30x-4800 > 0 +30x-4800>0 +30x-50<0 +30x-60 < 30 +30x-60<-150 +30x-60>-60 +30x-60>-90 +30x-60>120 +30x-60>90 +30x-65\le18 +30x-6x+30\le6x-6x-2 +30x-70<0 +30x-8x\le-38 +30x-90+90\le-150+90 +30x-90+90\le150+90 +30x-90<-150 +30x-90>-120 +30x-90>-60 +30x-90>-90 +30x-90>150 +30x-90>30 +30x-90>60 +30x-90>90 +30x-90\ge120 +30x-90\ge150 +30x-90\le-150 +30x-90\le150 +30x<-90 +30x<11 +30x<40 +30x<5-2x +30x<50 +30x<7 +30x>-120 +30x>-30 +30x>0 +30x>110 +30x>120 +30x>150 +30x>180 +30x>1800 +30x>210 +30x>240 +30x>2400 +30x>270 +30x>28 +30x>30 +30x>3000 +30x>330 +30x>4200 +30x>4800 +30x>60 +30x>60+90 +30x>90 +30x>90+150 +30x>90+90 +30x\div30\le-180\div30 +30x\ge 1 +30x\ge 210 +30x\ge-120 +30x\ge17 +30x\ge180 +30x\ge210 +30x\ge240 +30x\ge270 +30x\ge60 +30x\le -210 +30x\le -300 +30x\le 24 +30x\le-120 +30x\le-150 +30x\le-180 +30x\le-21 +30x\le-210 +30x\le-23 +30x\le-27 +30x\le-30 +30x\le-31 +30x\le-37 +30x\le-41 +30x\le-60 +30x\le-65 +30x\le-90 +30x\le0 +30x\le100-70 +30x\le120 +30x\le120-150 +30x\le120-90 +30x\le180 +30x\le240 +30x\le30 +30x\le30-60 +30x\le304 +30x\le60 +30x\le83 +30x\le90-120 +30x^2+24x+x^2+4x +30x^2-177.5x-20 +30x^7 +30x^8 +30x^{10} +30x^{10}ab +30x^{2}+10xy-15x +30y +30y-5y^{2} +30y^2+18y^2 +30y^2+3y-30y-3 +30y^2+48y +30y^2-27y-3 +30y^2-60y +30y^3 +30y^3+9 +30y^4 +30y^4x^5z +30y^5 +30y^8 +30y^9 +30y^{12} +30y^{14} +30y^{15} +30y^{16} +30y^{17} +30y^{18} +30y^{21} +30y^{7}zx^{2} +30yw +30z +30z^3-5z^2+10z-z^3+z^2 +30zxy+8xy +31 +31 + \left(n - 1\right) \times \left( - 4 \right) > 0 +31 + \left(n - 1\right) \times \left( - 5 \right) > 0 +31 + \left(n - 1\right) \times \left( - 6 \right) > 0 +31 + \left(n - 1\right) \times \left( - 8 \right) > 0 +31 - 79 < 79 - 32 t - 79 < 63 - 79 +31 < 27x +31 < 54 +31 < 6x +31 < 79 +31 < 79 - 32 t < 63 +31 < 91 +31 < x +31 > - 14 +31 > - 16 +31 > -1 +31 > -18 +31 > -3 +31 > -7 +31 > 5 +31 > 8 +31 > 9 +31 > x +31 \leq 7 k + 10 +31 \leq 7 k + 3 +31 x - 3720 > 0 +31 x < 10 +31 x \geq 3 +31+4N\le87 +31+6N\le127 +31,152 +31-10.53\ge p +31-11x<11x +31-12.88p +31-13.52\ge p +31-13.95 > p +31-19.90\ge p +31-23.24\ge p +31-24.29\ge p +31-3.71\ge p +31-31+6N\le127-31 +31-79<-32t<63-79 +31-79<79-32t-79<63-79 +31-8n+8>0 +31-9x<17x +31.00+6N\le67.00 +31.04<54.73 +31.04\ge p +31.06<83.84 +31.10 + 32.68 \leq L +31.10+4N<83.10 +31.10+4N\le83.10 +31.10+6N\le61.10 +31.10+6N\le73.10 +31.10+6n\le73.10 +31.10+6p\le73.10 +31.11\ge p +31.11\le P +31.15<65.00 +31.18+23.28\le L +31.18+23.28\le l +31.18+5N<81.01 +31.18+5N\le81.01 +31.18+5x\le81.01 +31.20+2N\le43.20 +31.26<52.24 +31.26<82.89 +31.27 +31.27<53.73 +31.29<62.40 +31.3 +31.30+4N\le51.30 +31.32 < 73.46 +31.32b\le68 +31.32x\le68 +31.33<82.12 +31.34\ge p +31.39\ge p +31.40+3N\le55.40 +31.40+6N\le61.40 +31.40+6N\le73.40 +31.42\ge p +31.42\le L-40.10 +31.44<52.92 +31.44\times 10^{6} +31.46<68.11 +31.49 < 52.94 +31.5+2N\le49.5 +31.5+6N\le103.5 +31.5+6n\le103.5 +31.50 +31.50+2N\le49.50 +31.50+2n\le49.50 +31.50+2x\le49.50 +31.50+30.80\le A +31.50+30.80\le a +31.50+3n\ge46.50 +31.50+4N\le91.5 +31.55<74.56 +31.58<62.33 +31.59+61.72 +31.60+2N<43.60 +31.60+2N\le43.60 +31.60+2N\le51.60 +31.60+2n<43.60 +31.61<85.32 +31.62 < 84.69 +31.64\le L-38.80 +31.65<71.51 +31.7+2N\le45.7 +31.70+3N\le76.70 +31.77 +31.77<82.08 +31.79<56.30 +31.8+2N\le49.8 +31.8+2n\le49.8 +31.8+2x\le49.8 +31.80<54.74 +31.81\ge p +31.88<53.08 +31.88<73.55 +31.89 < 53.14 +31.9 \leq 3 w +31.90+4N\le67.90 +31.90+4N\le95.9 +31.90+l\le41.06 +31.94<54.88 +31.96<63.00 +31.96<87.23 +31.99 < 74.75 +310 < 20 x +310\ge31x +310\ge\frac{300\left(2000+x\right)}{x} +310\ge\frac{400000+300x}{x} +310\ge\frac{400000+300x}{x}z +310\ge\frac{400000}{x}+300 +310\ge\frac{400000}{x}+\frac{300x}{x} +310\ge\frac{500000+300x}{x} +310\ge\frac{600000+300x}{x} +310\le5h +310x-300x\ge400000 +310x\ge400000+300x +310x\ge500000+300x +310x\ge600000+300x +311 < 6.5h +311 \leq 7.5 h +31152 +311\le6.50h +311\le6.5h +312 - 4 k < 0 +312-4k<0 +3125a^{25}b^{15}c^{10} +3125a^{25}b^{15}c^{25} +3125y^3 +3125y^{10} +3125y^{15} +3125y^{18} +3125y^{25} +312<4k +313>118 +313>92 +314.4\times 10^{5} +3144\times 10^{4} +315 +315225 +315\le57x-84 +315\le6h +315\le9x+5y +315n^7 +315w^3u^3v^356v^2u^2 +315w^3u^3v^3x56v^2u^2 +315wy +315x>-13475 +316-4k<0 +316<4k +316\le5h +318394 +319x>476 +31:27 +31<104 +31<11x+11x +31<13x +31<20x +31<21x +31<22x +31<24x +31<26x +31<51 +31<55 +31<58 +31<67 +31<68 +31<71 +31<74 +31<77 +31<79 +31<79-32t<063 +31<79-32t<63 +31<82 +31<84 +31<87 +31<91 +31<97 +31-1 +31>-10 +31>-11 +31>-12 +31>-13 +31>-14 +31>-15 +31>-16 +31>-17 +31>-18 +31>-2 +31>-3 +31>-4 +31>-5 +31>-6 +31>-7 +31>-8 +31>-9 +31>1 +31>11 +31>12 +31>13 +31>14 +31>15 +31>2 +31>6 +31>7 +31>9 +31>p+12.51 +31>x +31C>-3C +31C>-5C +31F>93F +31\div22 5580 +31x+1 +31x+10<16 +31x+12\ge 20 +31x+15<+20 +31x+2\ge25 +31x+340\le30 +31x+4 < 9 +31x+45 +31x+48\le-9 +31x+495\le30 +31x+4\ge20 +31x+5-5\ge 8-5 +31x+5\ge +6 +31x+5\ge 8 +31x+5\ge6 +31x+6<25 +31x+6\ge 15 +31x+8<15+2x +31x+9-9\ge20-9 +31x+9<40 +31x+9\ge20 +31x+9\ge25 +31x-1240>0 +31x-1860>0 +31x-280+280\le+30+280 +31x-280\le+30 +31x-280\le24x-24x+30 +31x-280\le30 +31x-2x +31x-310\le0 +31x-435\le30 +31x<16 +31x<19 +31x<22 +31x<3 +31x<31 +31x<32 +31x<36 +31x<39 +31x<45 +31x<48 +31x<6 +31x<72 +31x<8 +31x>-248 +31x>120 +31x>1240 +31x>15x+2560 +31x>20 +31x>2480 +31x>30 +31x>3720 +31x>4960 +31x>50 +31x>6200 +31x>90 +31x\ge 1 +31x\ge 12 +31x\ge 16 +31x\ge 17 +31x\ge 19 +31x\ge 3 +31x\ge 8 +31x\ge 9 +31x\ge1 +31x\ge11 +31x\ge16 +31x\ge23 +31x\ge4 +31x\ge7 +31x\le+310 +31x\le-11 +31x\le-310 +31x\le-465 +31x\le-57 +31x\le-75 +31x\le310 +31x\le465 +31x^2+14x +31x^2+28x +31x^3+5x^2+28x +31z>-9 +32 +32 + 4 x - 32 \geq 32 - 32 +32 + 8 x - 32 > 32 - 32 +32 + 8 x - 32 \geq 32 - 32 +32 + \left(n - 1\right) \times \left( - 5 \right) > 0 +32 + \left(n - 1\right) \times \left( - 6 \right) > 0 +32 + \left(n - 1\right) \times \left( - 7 \right) > 0 +32 + 3 > x - 3 + 3 +32 - 4 k < 0 +32 - 8 k \geq 0 +32 - 12 > 4 x + 12 - 12 +32 - 16 > 4 x + 16 - 16 +32 - 24 > 4 x + 24 - 24 +32 - 24 > 8 x + 24 - 24 +32 - 36 > 4 x + 36 - 36 +32 - 40 > 8 x + 40 - 40 +32 - 56 > 8 x + 56 - 56 +32 - 64 > 8 x + 64 - 64 +32 - 72 > 8 x + 72 - 72 +32 - 8 \leq 4 k + 8 k +32 - 80 < 80 - 32 t - 80 < 64 - 80 +32 < 8 x +32 < 21x +32 < 36 +32 < 53 +32 < 80 - 32 t < 64 +32 < 80-32t < 64 +32 < x +32 < x - 7 +32 > - 10 +32 > - 15 +32 > - 2 +32 > -13 +32 > -15 +32 > -16 +32 > -20 +32 > -36 +32 > -5 +32 > -8 +32 > 10 +32 > 15 +32 > 4 +32 > 6 +32 > 9 +32 > x - 3 +32 > x - 9 +32 \geq x +32 \leq 8 k +32 \leq F \leq 95 +32 a < 81 +32 x - 3200 > 0 +32 x \geq 7 +32+-54\le F-32+32\le63+32 +32+3N\le68 +32+4N\le56 +32+4\left(-\frac{x}{3}\right)\ge16 +32+4n\le56 +32+4x-32\ge32-32 +32+8x\ge32 +32+9>x +32+9\le4x-36x +32-13.62\ge p +32-17.42\ge p +32-18.63\ge p +32-20.61\ge p +32-21.50\ge p +32-23.80\ge p +32-28>4x +32-32+4N\le56-32 +32-32+4x\ge32-32 +32-3k\le5k +32-40>8x+40-40 +32-4\frac{x}{3}\ge4 +32-4\left(\frac{x}{\left(3\right)}\right)\ge4 +32-4k<0 +32-6k<2k +32-8k<0 +32-8k>0 +32-8k\ge0 +32-9k\le14 +32-\frac{2x}{3}68 +320\div9\le p +320\ge16x+10Y +320\ge16x+10y +320\le5y+8x +320\le7m +320\le8x+5y +320aut +320hkrs +320x^2+720xy+405y^2 +322>168 +322\le5.5h +323\le5.50h +323\left( \frac{x-10}{17}\right) -323\left( \frac{x}{19}\right) < 5491 +323x-266 > 28x-1862 +324 +324 - 4 \left(k + 10\right) < 0 +324 - 4 \left(k + 2\right) < 0 +324 - 4 \left(k + 3\right) < 0 +324 - 4 \left(k + 7\right) < 0 +324 - 4 \left(k + 8\right) < 0 +324 - 4 k - 12 < 0 +324 - 4 k - 28 < 0 +324 - 4 k - 40 < 0 +324 < 12 m +324 \geq 12 m +324 \leq 5 h +324-4\left(k+3\right)<0 +324-4k-12<0 +324-4k-28 < 0 +324-4k-8<0 +3240a^3\left(-128b^7\right) +324<12m +324<4x +324x^3-16xy^2 +325 +325+125t\le 700and325+125t\le 1075 +325+125x\ge4 +325+275h\le2250 +3254 +325\ge d\ge175 +325\ge d\ge200 +325\ge x\ge200 +3262808641 +326\le6h +327 > 309 +32792286 +327>84 +327\le6h +32922 +32: 13 x +32<18-7x +32<222 +32<33 +32<36 +32<40 +32<44 +32<48 +32<4\frac{x}{9} +32<64 +32<66 +32<71 +32<73 +32<80-32t<64 +32<81 +32<82 +32<85 +32<88 +32<8\frac{x}{9} +32<8k +32<8x +32<90 +32<9x +32-1 +32>-10 +32>-11 +32>-12 +32>-13 +32>-14 +32>-15 +32>-16 +32>-16+32t>0 +32>-17 +32>-18 +32>-2 +32>-3 +32>-4 +32>-5 +32>-6 +32>-7 +32>-8 +32>-8x +32>-9 +32>10 +32>11 +32>12 +32>14 +32>15 +32>3 +32>3p+5 +32>4 +32>5 +32>6 +32>8x +32>9 +32>k +32>x +32>x-3 +32>x-5 +32>x-9 +32\div8\le8p\div8 +32\frac{45}{5}\le F\le32\frac{360}{5} +32\ge a +32\ge k +32\ge p +32\ge p+10.37 +32\ge p+17.01 +32\ge x +32\ge x+17.01 +32\ge10.69+p +32\ge16.24+p +32\ge4 +32\ge8k +32\ge\frac{x}{4}\times4 +32\le F\le 95 +32\le F\le95 +32\le F\le\frac{35}{\frac{5}{9}}+32 +32\le F\le\frac{475}{5} +32\le I\le95 +32\le V\le64 +32\le f<95 +32\le f\le92 +32\le f\le95 +32\le t\le95 +32\le x +32\le x\le95 +32\le-40x +32\le16k +32\le4p +32\le4x +32\le6k+2 +32\le7k+18 +32\le8k +32\le8p +32\le\frac{5}{5}F\le\frac{475}{5} +32\le\left(F\right)\le95 +32\sqrt{3pm} +32\sqrt{p\times3m} +32\times a^{15}b^{25}c^{20} +32\times y^{16} +32\times\left(a^3b^5c^4\right)^5 +32^x<32^{-5} +32a<4 +32a^5b^{25}c^{10} +32a^7b^3c +32a^7b^3c^1 +32a^{15}b^{25}c^{20} +32ab +32b^2 +32b^{18} +32c +32c^{2}+36 +32c^{3}+12c^{2}+20c +32m>-100 +32m>-25 +32m>-64 +32m>-81 +32m>-9 +32m^4 +32m^{5}n^{7} +32mn +32mn^{2}p +32mp^2q +32n^2 +32p +32pq^{-2} +32r +32rs +32st\times\frac{1}{8} +32ts +32u +32u^2-36uv-7uv +32u^2-43uv +32u^2v+32uv^2 +32u^8v^{20} +32u^9v^{13} +32u^{7}v^{20} +32uv\left(u+v\right) +32uv^5-36uw^3 +32x < 1 +32x < 23 +32x < 3 +32x > 0 +32x > 5760 +32x+12 < 15 +32x+12 < 25 +32x+12-12 < 25-12 +32x+12\le2x-9 +32x+12x +32x+15 < 16 +32x+15\le-6 +32x+15x>96 +32x+21x>112 +32x+21x>28\times4 +32x+24+70x+49 +32x+24+8\le7x-8+8 +32x+24\le3x-4 +32x+24\le4x-9 +32x+24\le5x-7 +32x+24\le7x-8 +32x+24\le9x-2 +32x+31\le5x +32x+32\le4x-3 +32x+32\le6x-5 +32x+32\le7x +32x+32\le7x-2 +32x+32\le8x-4 +32x+35 +32x+35\le-3 +32x+36\le4x-6 +32x+36\le6x-3 +32x+40\le2x-3 +32x+42\le-5 +32x+43\le2x +32x+56 +32x+56\le5x-8 +32x+68<700 +32x+8<12-5x +32x-14+14\le9+14 +32x-14\le9 +32x-24\le17 +32x-4x+24\le4x-4x-9 +32x-56 +32x-6x\le-5-32 +32x-7x+32\le7x-7x +32x<1 +32x<3 +32x<5 +32x<632 +32x>-21x+112 +32x>-64 +32x>3200 +32x>330 +32x>4480 +32x>5120 +32x>5760 +32x>6400 +32x\ge 11 +32x\ge 3 +32x\ge11 +32x\ge4480 +32x\ge5760 +32x\le-21 +32x\le-22 +32x\le-34 +32x\le-35 +32x\le-41 +32x\le-47 +32x\le23 +32x\le4x-60 +32x\le5x-31 +32x\le8x-36 +32x^2 +32x^7 +32x^{10} +32x^{2\times5} +32y+14y +32y^2 +32y^2+28y^2 +32y^2+39y +32y^2+73y +32y^3 +32y^5 +32y^6 +32y^7 +32y^{10} +32y^{11} +32y^{12} +32y^{13} +32y^{14} +32y^{15} +32y^{16} +32y^{20} +32y^{21} +32y^{23} +32y^{25} +32y^{9} +32yw +33 +33 + \left(n - 1\right) \times \left( - 4 \right) > 0 +33 + \left(n - 1\right) \times \left( - 5 \right) > 0 +33 + \left(n - 1\right) \times \left( - 6 \right) > 0 +33 + \left(n - 1\right) \times \left( - 7 \right) > 0 +33 + \left(n - 1\right) \times \left( - 8 \right) > 0 +33 - 3 \leq 3 k + 2 k +33 - 7 \leq 6 k + 7 k +33 - 81 < 81 - 32 t - 81 < 65 - 81 +33 < 37x +33 < 62 +33 < 81 - 32 t < 65 +33 < x +33 > - 2 +33 > - 3 +33 > -11 +33 > -6 +33 > -7 +33 > 1 +33 > 10 +33 > 11.88+p +33 > 12 +33 > 15 +33 > 3 +33 > 5 +33 > 8 +33 > x +33 \frac{142 x}{33} > 6 \times 33 +33 \leq 11 k +33 \leq 7 k + 5 +33 \leq 9 k + 6 +33 \times c^{5} b \times c a^{4} +33 x - 2640 > 0 +33 x - 4620 > 0 +33 x > 2640 +33+2N\le49 +33+2N\le59 +33+34.30\le A +33+34.30\le a +33+3N\le51 +33+\left(n-1\right)\times-6>0 +33+\left(n-1\right)\times\left(-5\right)>0 +33-10.36>p +33-13.79>p +33-16\ge p +33-17.84\ge p +33-19.93\ge p +33-21.40\ge p +33-23.05\ge23.05+p-23.05 +33-81<81-32t-81<65-81 +33-x\ge y +33.00+5N\le108.00 +33.03<62.18 +33.03\ge p +33.044<66.07 +33.06 +33.0603 +33.06<62.25 +33.06<67.94 +33.1+3N\le48.1 +33.1+3n\ge48.1 +33.1+3x\ge48.1 +33.10+3N<48.10 +33.10+3N<54.10 +33.10+3N\le48.1 +33.10+3N\le48.10 +33.10+3N\le54.10 +33.10+3f\le48.10 +33.10+3n\ge48.10 +33.10+3n\le38.10 +33.10+3n\le48 +33.10+3n\le48.10 +33.10+3x\le48 +33.10+3x\le48.10 +33.10+5N\le113.10 +33.10+6N<87.10 +33.10+6N\le87.10 +33.10\le x\le48.10 +33.10n+3n\le48.10 +33.11 < 84.92 +33.11\ge p +33.13<75.28 +33.17 +33.17<52.86 +33.19\ge p +33.2 +33.2+4N\le65.2 +33.2+4n\le65.2 +33.20 +33.20+2N\le53.20 +33.20+3N\le69.20 +33.20+4N\le65.20 +33.20+6N\le69.20 +33.22-93.32\ge n +33.23<57.81 +33.24<62.99 +33.24<71.29 +33.25 < 80.87 +33.27<83.84 +33.30+2N\le53.3 +33.30+3N\le69.30 +33.30+3f\le69.30 +33.30+4N\le73.30 +33.30+4n\le73.30 +33.30+5N\le93.30 +33.30+6x\ge11.30 +33.30+n\le73.30 +33.30n+4<97.30 +33.30n+4\le73.30 +33.30n+4\le97.30 +33.30x+4<97.30 +33.35 < 60.30 +33.36+24.23\ge l +33.37\ge p +33.39 < 56.00 +33.39>6 +33.4+5N\le103.4 +33.40+2N\le49.40 +33.40+2n\le49.40 +33.40+3n>54.40 +33.40\le A-46.10 +33.42\ge p +33.44<60.24 +33.46\ge p +33.47 +33.48<68.19 +33.49>p +33.49\ge p +33.50+6N\le87.50 +33.50+6x\le87.50 +33.50<68.69 +33.54+3N\le69.57 +33.54+3n\le69.57 +33.54<59.86 +33.55 +33.6 +33.6+2N\le63.6 +33.6+2x\ge63.6 +33.60 +33.60+3N\le75.60 +33.60<82.78 +33.60a>33.90 +33.62 +33.63<53.95 +33.68\ge p +33.69 < 68.93 +33.70+4N\le69.70 +33.70+6N\le69.70 +33.72<51.57 +33.75<54.74 +33.77\ge p +33.8+2N\le45.8 +33.80+2N\le55.80 +33.80+3N\le66.80 +33.80+5N\le93.80 +33.80-33.80+3N\le66.80-33.80 +33.80>a +33.81\ge p +33.82+2N\le70.18 +33.82<79.99 +33.83+2N\le74.06 +33.83+2n\le74.06 +33.84 + 33.93 \leq L +33.85<63.54 +33.86 < 80.12 +33.86 < 80.92 +33.86+5N\le67.64 +33.86<58.70 +33.87<61.64 +33.88+2n<57.80 +33.90+5N\le98.90 +33.90+6N\le81.90 +33.91<67.53 +33.92\ge p +33.92\le L-42.85 +33.94<51.48 +33.98 + 40.83 \leq L +33.\overline{3}111 +3339>0.6 +3339>00.6 +3339>6 +3339>6.0 +3339>6.00 +334>155 +334>85 +334\le7.50h +334\le7.50x +3360-140x\ge 160y +3360>140x+160y +3360\ge 140x+160y +3360\ge140x+160y +33684 +336\ge14x+16y +336abcf +336mnpq +336qpn +336stuv +336x-208-231x+378<3360 +336x-231x<3190 +336yw +3376 +337>199 +338 +338 > 43 +3386 < 8012 +339.18 +339>-159 +339>159 +33:40 +33<13x +33<240 +33<33x +33<57 +33<59 +33<65 +33<67 +33<76 +33<79 +33<81 +33<81-32t<65 +33<83 +33<85 +33<87 +33<98 +33<99 +33-1 +33>-10 +33>-11 +33>-12 +33>-13 +33>-14 +33>-15 +33>-16 +33>-17 +33>-18 +33>-2 +33>-3 +33>-4 +33>-5 +33>-6 +33>-7 +33>-8 +33>-9 +33>1 +33>10 +33>11 +33>12 +33>13 +33>14 +33>15 +33>15x+18 +33>19+2\times W +33>2 +33>21 +33>27 +33>3 +33>3p+6 +33>4 +33>5 +33>6 +33>8 +33>9 +33>a +33>x +33\ge 11.88+p +33\ge p+11.08 +33\ge12 +33\ge15.54+p +33\ge19+2\times W +33\ge23.05+p +33\ge8 +33\le n-16.94 +33\le-20x +33\le-21x +33\le11k +33\le12k+9 +33\le5k+18 +33\le5k+8 +33\le6k+3 +33\le7k+5 +33^\circ11' +33b +33b^2 +33n +33t +33x < 4 +33x < 620 +33x < 8 +33x > 2640 +33x+10\ge20 +33x+10y +33x+12<20 +33x+26 +33x+2\ge25 +33x+32 +33x+3x>144 +33x+4 < 12 +33x+4 < 8 +33x+4-4 < 12-4 +33x+40x>-365 +33x+42 +33x+45\le-3 +33x+4\ge 20 +33x+54\le-2 +33x+56\le-9 +33x+72x>352 +33x+90x>330 +33x-132+132\le20+132 +33x-132\le20 +33x-209\le 15 +33x-2640 > 0 +33x-2640>0 +33x-3960>0 +33x-5940>0 +33x-6600>0 +33x<-54 +33x<20 +33x<22 +33x<25 +33x<4 +33x<5 +33x<8 +33x>-264 +33x>264 +33x>2640 +33x>3960 +33x>4620 +33x>5280 +33x>5940 +33x>6600 +33x\ge 16 +33x\ge 7 +33x\ge+7 +33x\ge1 +33x\ge10 +33x\ge19 +33x\ge23 +33x\ge5 +33x\le 224 +33x\le-25 +33x\le-48 +33x\le-56 +33x\le-65 +33x\le152 +33x^2+59xy +33x^2-30x+9+32x +33y^2 +33y^3 +33y^4 +33y^5 +33y^8 +33y^{10} +33z^2 +34 +34 + \left(n - 1\right) \times \left( - 4 \right) > 0 +34 + \left(n - 1\right) \times \left( - 5 \right) > 0 +34 + \left(n - 1\right) \times \left( - 6 \right) > 0 +34 + \left(n - 1\right) \times \left( - 7 \right) > 0 +34 + \left(n - 1\right) \times \left( - 8 \right) > 0 +34 - 4 \leq 8 k + 7 k +34 - 82 < 82 - 32 t - 82 < 66 - 82 +34 < 27x +34 < 51 +34 < 63 +34 < 82 - 32 t < 66 +34 < 89 +34 > - 11 +34 > - 12 +34 > - 13 +34 > - 14 +34 > - 4 +34 > -1 +34 > 2 +34 > 6 +34 > 9 +34 \leq 17 k +34 \leq 7 k + 6 +34 \leq 9 k + 7 +34 x - 4080 > 0 +34 x > 3400 +34+-4n>0 +34+-7n+7>0 +34+18x +34+2x +34+4N\le66 +34+4N\le86 +34+4n\le66 +34+5N\le54 +34+5N\le59 +34+5n\le59 +34+\left(-6n+6\right)>0 +34+\left(n-1\right)\times\left(-7\right)>6 +34+\left(n-1\right)\times\left(-7\right)\ge6 +34-10.63\ge p +34-11k\le12 +34-12.46\ge p +34-14.51>p +34-14.51\ge p +34-15.41\ge p +34-16.57\ge p +34-19.69\ge p +34-21.50\ge p +34-24.36\ge p +34-7\left(n-1\right)>0 +34-7\left(n-1\right)\ge0 +34-7k\le13 +34-82<-32t<66-82 +34-8n+8>0 +34-\frac{2x}{3}+p\ge28.02 +34.9+3N\le79.9 +34.9+3x\le79.9 +34.9+6N<58.9 +34.9+6N\le58.9 +34.9+6n<58.9 +34.9+6r<58.9 +34.90+5N\le84.90 +34.90<71.02 +34.91 < 83.89 +34.94<77.68 +34.96\times n\le92.13 +34.99 < 77.68 +340 x - 136 \leq 19 +340 x \leq 155 +3400 +340x-153\le3 +340x-21x>476 +340x-289\le19 +340x-60\le19 +340x\le156 +340x\le308 +341\le7.50h+78 +341\le72+5h +341\le72+5x +342\le7.50h+74 +342x-190\le11 +342x-228\le9 +342x\le 314 +342x\le201 +342x\le237 +343 +3432u^7v^7 +343980 +343\ge67+6.50x +344680 +344\le61+6.50h +345 - 80 \leq 5.5 h +346<63+6h +346\le63+6h +347\le74+6h +3480 +3486784401 +34896 +348>200 +348\le62+6.50h +349.76871572124 +349.77 +349>98 +34<19x +34<30x +34<35 +34<36 +34<53 +34<54 +34<55 +34<58 +34<63 +34<66 +34<69 +34<71 +34<82-32t<66 +34-1 +34>-10 +34>-11 +34>-12 +34>-13 +34>-14 +34>-15 +34>-16 +34>-18 +34>-2 +34>-3 +34>-4 +34>-5 +34>-6 +34>-7 +34>-8 +34>-9 +34>1 +34>10 +34>11 +34>13 +34>14 +34>15 +34>2 +34>3 +34>4 +34>5 +34>6 +34>7 +34>9 +34>\left(-2\right) +34>x +34\frac{1}{2}-2c +34m-77 +34n +34n^2 +34x +34x < 1 +34x < 19 +34x+20<25 +34x+37\le0 +34x+3<10 +34x+40\le-3 +34x+54\le-3 +34x+8 +34x-3400 > 0 +34x<5 +34x>-170 +34x>2720 +34x>3400 +34x\ge 7 +34x\ge+3 +34x\ge11 +34x\le-30 +34x\le-37 +34x\le-43 +34x\le-52 +34x\le-57 +34x\le41 +34x^3+30x^2-24 +34y-13y^3 +34y-y^2 +34y\le 952-28x,y\le 33-x +35 +35 + 5 x - 35 > 35 - 35 +35 + 5 x - 35 \geq 35 - 35 +35 + 7 x - 35 \geq 35 - 35 +35 - 10 > 5 x + 10 - 10 +35 - 11 \leq 5 k + 3 k +35 - 21 > 7 x + 21 - 21 +35 - 40 > 5 x + 40 - 40 +35 - 42 > 7 x + 42 - 42 +35 - 49 > 7 x + 49 - 49 +35 - 5 \leq 4 k + 2 k +35 - 63 > 7 x + 63 - 63 +35 - 83 < 83 - 32 t - 83 < 67 - 83 +35 - 9 \leq 4 k + 9 k +35 < 7 x +35 < 25x +35 < 40 +35 < 45 +35 < 55 +35 < 67 +35 < 7x +35 < 83 - 32 t < 67 +35 < 86 +35 > - 1 +35 > - 11 +35 > - 40 +35 > -14 +35 > -17 +35 > -2 +35 > -25 +35 > -45 +35 > -6 +35 > -8 +35 > 7 +35 > 8 +35 > 9 +35 > x +35 \frac{114 x}{35} > 7 \times 35 +35 \frac{53 x}{35} > 4 \times 35 +35 \geq x +35 \leq 7 k +35 \leq 8 k + 3 +35 \leq 9 k + 8 +35 x - 3500 > 0 +35 x - 6300 > 0 +35 x \geq 11 +35 x \geq 9 +35+33.50\ge a +35+36x +35+3N\le62 +35+4N\le63 +35+5N<95 +35+5N\le95 +35+5x<95 +35+5x\ge35 +35+5y +35+7x-35\ge35-35 +35+\left(n-1\right)\times\left(-6\right)>0 +35-10.88\ge p +35-11.83\ge p +35-12.44\ge p +35-12.48\ge p +35-12.95\ge p +35-15.96\ge p +35-15\le10k+15-15 +35-15x<5 +35-18.03\ge p +35-18.93>p +35-18.93\ge p +35-19.22\ge p +35-19.26\ge p +35-20.212\ge p +35-20.21\ge p +35-20x<15 +35-24.07\ge p +35-24.46\ge p +35-28b+5b-4b^2 +35-2k\le3k +35-35-20x < 15-35 +35-35-20x<15-35 +35-49>7x +35-49>7x+49-49 +35-4k+4k\le6k+4k+15 +35-5x<7x +35-83<83-32t-83<67-83 +35-8k\le3 +35-\frac{5x}{4}\ge45 +35-\frac{5}{2}x\le y +35-\frac{7}{8}x\ge y +35-p\ge21.32 +35.00+2n\le51.00 +35.00<56.74 +35.02\ge p +35.07<62.80 +35.07<64.60 +35.09 +35.10+3N\le59.10 +35.10+3n\le59.10 +35.10+4N\le75.10 +35.10+6N<113.10 +35.10+6N\le113.10 +35.13<69.97 +35.16+2N\le67.42 +35.16+2n\le67.42 +35.2+35.2\pi\times0.030\overline{5} +35.20+22.70\le A +35.20+2N\le59.20 +35.20+32.40\le A +35.20+32.40\le a +35.20+3N\le71.2 +35.20<79.39 +35.23+3N\le85.97 +35.23+3n\le85.97 +35.30+31.70\le A +35.30+31.70\le a +35.30+3N\le56.30 +35.30-a\ge30.80 +35.32 +35.34<88.96 +35.35<59.46 +35.40+2N\le45.40 +35.40+2n\le45.40 +35.40+5N\le100.40 +35.40+5N\le55.40 +35.40+5n\le100.40 +35.40<81.01 +35.42+5N\le98.69 +35.43<89.71 +35.47+6N\le77.30 +35.47+6n\le77.30 +35.51\ge p +35.53 < 89.67 +35.54<78.84 +35.55+6N\le85.67 +35.57<55.88 +35.58<88.00 +35.60+2n\le53.60 +35.60+3N\le80.60 +35.60+3x\le80.60 +35.60x+2n\le53.60 +35.62<80.91 +35.67<72.49 +35.68 < 85.08 +35.69<80.02 +35.70+3N\le65.70 +35.70+5N\le100.70 +35.76<85.70 +35.8+4N\le71.8 +35.80 < 84.57 +35.80+3N\le71.80 +35.80+6N\le77.80 +35.80<84.70 +35.80>a +35.80a>22.70 +35.83+5N\le70.16 +35.83+5n\le70.16 +35.85 < 70.53 +35.87<56.72 +35.8<84.7 +35.9+3N\le56.9 +35.9+4N\le87.9 +35.90+2N\le43.90 +35.90+2N\le57.90 +35.90<87.67 +35.92<63.12 +35.93+4N\le99.63 +35.93+4n\ge99.63 +35.93+4x\ge99.63 +35.93<59.94 +35.94<72.22 +35.99<82.43 +350 - 260 < 40 x - 20 x +350 - 62 \leq 6 h +350+60t +350-260<40x-20x +35000 +350836 +350<6m +350<9m +350mnpq +350stuv +351>169 +352>117 +352\le62+6.50h +352\le77+7h +352x-264y +353 - 74 \leq 7.5 h +353-74\le7.50h +353\ge66+7x +353\le 74+7.5h +353\le66+7h +354 - 78 \leq 5 h +354\le68+6.50h +354\le68+6.5h +354x < 1900 +354x+95 < 1995 +355 +355-69\le6h +355-69\le6x +356<5h+72 +356\le5h+72 +356\le73+5.50h +3573727384 +357>-200 +357\le67+h\times7.5 +358>47 +35910 +359<60+5.50h +359\le60+5.50h +35<101 +35<12x +35<27x +35<40 +35<43 +35<45 +35<46 +35<48 +35<4h<60 +35<50 +35<54 +35<55 +35<57 +35<60 +35<61 +35<63 +35<70 +35<7x +35<83-32t<67 +35<97 +35<99 +35<\frac{7x}{8}-21 +35-1 +35>-10 +35>-11 +35>-12 +35>-13 +35>-14 +35>-15 +35>-16 +35>-17 +35>-18 +35>-2 +35>-2x+15 +35>-3 +35>-30 +35>-4 +35>-40 +35>-45 +35>-5 +35>-6 +35>-7 +35>-8 +35>-9 +35>1 +35>10 +35>11 +35>12 +35>13 +35>14 +35>15 +35>17 +35>2 +35>3 +35>30 +35>32 +35>4 +35>5 +35>5p +35>6 +35>7 +35>7x+49 +35>9 +35>x +35>x>60 +35\ge 21.01+p +35\ge p+16.93 +35\ge p+19.26 +35\ge x +35\ge x\ge60 +35\ge10 +35\ge16.83+p +35\ge18.79+p +35\ge2 +35\ge20.28+p +35\ge2w+21 +35\ge5\left(k+7\right) +35\ge5p +35\ge\frac{5}{9}F-17\frac{7}{9}\ge-30 +35\ge\frac{5}{9}F-\frac{160}{9}\ge-30 +35\ge\frac{5}{9}F-\left(\frac{5}{9}\times32\right)\ge-30 +35\ge\frac{5}{9}\left(F-32\right)\ge-15 +35\ge\frac{5}{9}\left(F-32\right)\ge-30 +35\ge\frac{5}{9}\left(F-32\right)\ge-5 +35\le 7k +35\le f\le95 +35\le x +35\le x\le60 +35\le x\le70 +35\le-31x-7 +35\le3x\le65 +35\le4w +35\le5k +35\le7K+7 +35\le7k +35\le7k+7 +35\le\frac{d}{3}\le60 +35\le\frac{d}{3}\le65 +35\le\frac{d}{3}\le70 +35\le\frac{d}{4}\le65 +35\le\frac{d}{4}\le70 +35\le\frac{d}{5}\le65 +35\le\frac{x}{3}\le60 +35\left(12x+30\right)<35\left(21\right) +35\left(14x\right)\le35\left(10x+245\right) +35\left(4\right)\le d\le65\left(4\right) +35\left(\frac{x+4}{7}\right)-35\left(\frac{x+3}{5}\right)>\frac{3}{5}\times35 +35\times 3\le d\le 60\times 3 +35\times 3\le d\le 65\times 3 +35\times 4\le d\le 60\times 4 +35\times u^2v^6\times u^3v^6 +35\times u^5\times v^{12} +35\times u^{2+3}\times v^{6+6} +35\times3\le d\le3\times70 +35\times4\le d\le60\times4 +35\times\left(\frac{x+6}{7}-3\right)\ge5\times35 +35ab +35ab+14a+15b+6 +35b^2+14b+15b+1 +35b^2+14b+15b+6-5 +35b^2+29b+1 +35b^3\times16 +35c>17c +35c^6a^4b +35g^6h^3 +35m^{-8+1} +35mn+14m+25n+10 +35mn+21m+10n+6 +35n^2+14n+15n+6-6 +35n^2+29n +35p +35pq +35pq+14p+15q+6 +35r +35r\times 0.2 +35r^2+20r+42r+24-6 +35r^2s^2t^2 +35rs+14r+25s+10 +35s\times t +35s^2t+35st^2 +35st+42t+20s+24 +35u +35u^2-10uv-8uv +35u^2-18uv +35u^2-5uv-8 +35u^4v^4 +35u^5+14u^7 +35u^5v^{12} +35u^7v^{16} +35u^8+42u^6 +35u^{9}+63u^{7} +35uv +35w^2+14w+15w+6 +35w^2+21w+10w+6 +35w^2+29w+6 +35w^2+31w+6 +35w^2+39w+10 +35w^2+62w+24 +35w^{10} +35w^{2}+79w+42 +35w^{2}y+35wy^{2} +35w^{2}y+35y^{2}w +35wy\left( w+y\right) +35wy\times w+35wy\times y +35x < 1 +35x < 12 +35x < 4 +35x > 2800 +35x > 3500 +35x+10\le6x-5 +35x+10\le7x-6 +35x+12\ge15 +35x+14-14\le9x-4-14 +35x+14\le5x-4 +35x+14\le8x-4 +35x+14\le9x-4 +35x+15\le3x-6 +35x+15\le5x-8 +35x+165\le24x +35x+20\le5x-7 +35x+24x>80 +35x+25+4 +35x+27x>126 +35x+27x>60 +35x+285\le18x+30 +35x+28>28 +35x+28\le6x-9 +35x+28\le7x-7 +35x+29 +35x+35\le-7 +35x+35\le4x-7 +35x+35\le5x-8 +35x+35\le7x-7 +35x+375\le12x+30 +35x+3\ge 25 +35x+3\ge20 +35x+4-4\ge 15-4 +35x+4-4\ge15-4 +35x+40 +35x+40y\le 560 +35x+42\le3x-5 +35x+43\le5x +35x+44x>56 +35x+45 +35x+45y\le700 +35x+45y\le900 +35x+48\le-8 +35x+48x > 140 +35x+48x>140 +35x+49y-12y+42x +35x+4<8 +35x+4\ge +15 +35x+4\ge 10 +35x+4\ge 15 +35x+4\ge+15 +35x+4\ge12 +35x+4\ge15 +35x+4\ge5 +35x+55y\le1000 +35x+55y\le600 +35x+55y\le800 +35x+63\le5x-2 +35x+63x>-490 +35x+65y\le1000 +35x+65y\le600 +35x+65y\le800 +35x+65y\le900 +35x+6<+12 +35x+6\ge15 +35x+72x > 294 +35x+75y\le800 +35x+85y\le1000 +35x+86 +35x+99x>165 +35x+9x > 60 +35x-210\le30x+252 +35x-225\le18x+30 +35x-2800 > 0 +35x-315\le12x+30 +35x-3x\le-4-30 +35x-6300>0 +35x-77+77\le3+77 +35x-77\le3 +35x-9x\le9x-9x-18 +35x<12 +35x<18 +35x<28 +35x<4 +35x<56 +35x<6 +35x<72 +35x>-35 +35x>0 +35x>42 +35x>6300 +35x>7000 +35x\ge 11 +35x\ge 22 +35x\ge 23 +35x\ge 3 +35x\ge 6 +35x\ge+11 +35x\ge+18 +35x\ge+2 +35x\ge1 +35x\ge11 +35x\ge16 +35x\ge17 +35x\ge8 +35x\ge9 +35x\le-42 +35x\le-56 +35x\le18x+255 +35x\le18x+504 +35x\le5x-27 +35x\le6\left(3x+84\right) +35x\le80 +35x\le9x-18 +35x^2+\frac{145x}{2} +35x^2-184x+196 +35x^5 +35x^{11} +35x^{16} +35x^{8+8} +35x^{9} +35y-14y^3 +35y^2 +35y^2+20y^2 +35y^2+21y-56 +35y^2+56y-35y-56 +35y^3 +35y^3+10 +35y^4 +35y^4+8 +35y^6 +35y^7 +35y^{10} +35y^{3}x^{6}z +35y^{4} +35yw+14y+25w+10 +36 +36 + 16 m < 0 +36 + 16 m > 0 +36 + 20 m < 0 +36 + 24 m > 0 +36 + 28 m > 0 +36 + 32 m > 0 +36 + 36 m > 0 +36 + 4 x - 36 \geq 36 - 36 +36 + 6 x - 36 > 36 - 36 +36 + 6 x - 36 \geq 36 - 36 +36 + 8 m > 0 +36 + 9 x - 36 \geq 36 - 36 +36 + \left(n - 1\right) \times \left( - 5 \right) > 0 +36 + \left(n - 1\right) \times \left( - 7 \right) > 0 +36 + \left(n - 1\right) \times \left( - 8 \right) > 0 +36 - 16 a > 0 +36 - 16 k \geq 0 +36 - 20 a > 0 +36 - 24 a > 0 +36 - 28 a > 0 +36 - 36 a > 0 +36 - 4 \left(k + 1\right) < 0 +36 - 4 \left(k + 6\right) < 0 +36 - 4 \left(k + 7\right) < 0 +36 - 4 k - 28 < 0 +36 - 4 k - 40 < 0 +36 - 4 k < 0 +36 - 4 m^{2} < 0 +36 - 4 m^{2} \geq 0 +36 - 40 a > 0 +36 - 12 \leq 5 k + 3 k +36 - 24 > 4 x + 24 - 24 +36 - 27 > 9 x + 27 - 27 +36 - 28 > 4 x + 28 - 28 +36 - 30 > 6 x + 30 - 30 +36 - 42 > 6 x + 42 - 42 +36 - 45 > 9 x + 45 - 45 +36 - 54 > 6 x + 54 - 54 +36 - 6 \leq 6 k + 9 k +36 - 72 > 9 x + 72 - 72 +36 - 84 < 84 - 32 t - 84 < 68 - 84 +36 - 90 > 9 x + 90 - 90 +36 < 12 m +36 < 4 m^{2} +36 < 48 +36 < 4k +36 < 52 +36 < 54 +36 < 67 +36 < 68 +36 < 84 - 32 t < 68 +36 < \frac{4 x}{3} +36 < \frac{4 x}{9} +36 < x +36 > - 11 +36 > - 14 +36 > - 15 +36 > - 18 +36 > - 5 +36 > - 8 +36 > -11 +36 > -12 +36 > -14 +36 > -16 +36 > -17 +36 > -18 +36 > -2 +36 > -21 +36 > -24 +36 > -3 +36 > -32 +36 > -6 +36 > -7 +36 > 1 +36 > 10 +36 > 11 +36 > 14 +36 > 16 +36 > 3 +36 > 30 +36 > 40a +36 > x - 8 +36 \geq 12 m +36 \geq 4 m^{2} +36 \geq x +36 \left( 10 x - 9 y\right) +36 \leq 12 k +36 \leq 9 k +36 \leq 9 k + 9 +36 a < 100 +36 x - 180 \leq 17 +36 x > 5040 +36 x \leq 197 +36+12m>0 +36+16m<0 +36+16m>0 +36+20\times m<0 +36+20m<0 +36+24m>0 +36+28m>0 +36+2N-36\le64-36 +36+2N\le64 +36+2n\le64 +36+36m>0 +36+40m>0 +36+4m>0 +36+4x\ge36 +36+5N\le111 +36+5x\le111 +36+6N\le132 +36+6x +36+6x-36\ge36-36 +36+8m>0 +36+9b +36+x^2+13x +36+x^2+4x+9x +36-0 > 40a +36-10.64\ge p +36-12.27>p +36-15.33\ge p +36-15.59\ge p +36-16.23>p +36-16.23\ge p +36-16a>0 +36-16k\ge0 +36-1x>42 +36-20.24\ge p +36-20a > 0 +36-25p^{2} +36-27>9x+27-27 +36-28>8x +36-28a>0 +36-2x\ge12 +36-30>6x+30-30 +36-36+4x\ge36-36 +36-40a > 0 +36-40a>0 +36-4\left( k+10\right) < 0 +36-4\left(1\right)\left(k+4\right)<0 +36-4\left(\frac{x}{3}\right)-36\ge32-36 +36-4\left(\frac{x}{3}\right)\ge32 +36-4\left(k+3\right)<0 +36-4\left(k+6\right)<0 +36-4\times a\times10>0 +36-4\times a\times4>0 +36-4\times m\times-6>0 +36-4\times1\left(k+10\right)<0 +36-4\times1\left(k+3\right)<0 +36-4\times1\left(k+8\right)<0 +36-4\times\left(-5\right)\times m<0 +36-4a\times10>0 +36-4k-12<0 +36-4k-16<0 +36-4k-24<0 +36-4k-40 < 0 +36-4k-4<0 +36-4m^2<0 +36-5n>0 +36-84<-32t<68-84 +36-84<84-84-32t<68-84 +36-9x+9x<11x+9x +36-9x<11x +36-\frac{2x}{3}0 +36-d^2+6d +36-p\ge 12.47 +36-p\ge20.1 +36-p^2 +36-x>42 +36.07 < 88.81 +36.10+2N\le68.10 +36.10+5N\le56.10 +36.10<77.15 +36.10<78.61 +36.11 < 73.41 +36.11+3N\le83.4 +36.11+3N\le83.40 +36.11+3n\le83.4 +36.15<83.92 +36.1\le3w +36.20+3N\le54.20 +36.20+5N\le81.20 +36.21<65.44 +36.22 +36.26<53.24 +36.30+5N\le96.30 +36.32 +36.32<51.05 +36.34<87.23 +36.35<66.31 +36.35\le69.12 +36.36 +36.4+5N\le91.4 +36.4+5n\le91.4 +36.40+2N\le52.40 +36.40+2N\le64.40 +36.40+4N\le68.40 +36.40+4N\le84.40 +36.40+4N\le96.40 +36.40-36.40+2N\le64.40-36.40 +36.40-a\ge26.10 +36.41<86.62 +36.43<83.24 +36.44\ge p +36.49<59.68 +36.5+2N\le54.50 +36.5+2n\le54.50 +36.5+2x\le54.50 +36.5+3N<69.5 +36.5+3n>69.5 +36.5+3x>69.5 +36.50+3+n\le69.50 +36.50+3N<69.50 +36.50+3N\le69.50 +36.50+3n\ge69.50 +36.50+3n\le69.50 +36.50+3x\le69.50 +36.50+4N<60.50 +36.50+4N\le52.50 +36.50+4N\le60.50 +36.50+4n<60.50 +36.50+5N\le71.50 +36.50+5x\le71.50 +36.50+6N\le72.50 +36.51 < 85.10 +36.52<63.91 +36.54<62.83 +36.57+3N\le 81.28 +36.57<63.73 +36.58<85.58 +36.59 < 62.72 +36.59\ge p +36.60+2N\le62.60 +36.60+3x\le80.60 +36.60-a<26.50 +36.64 < 62.90 +36.64<62.20 +36.65 < 68.46 +36.65<64.46 +36.65\le64.46 +36.67<58.04 +36.7+5N\le91.7 +36.70+2N\le64.70 +36.70+2n\le64.70 +36.70+5N\le76.70 +36.70+6N\le132.70 +36.71<83.99 +36.74 < 52.57 +36.75<86.99 +36.79<63.22 +36.80+3N\le69.80 +36.80+3n\le81.80 +36.80+5N\le56.80 +36.80+5N\le61.80 +36.82<60.89 +36.84\le77.35 +36.85 < 66.87 +36.9+2N\le52.9 +36.90+3N<66.90 +36.90+3N\le66.90 +36.90+3x\le66.90 +36.90+4N\le96.90 +36.90+4n\ge64.90 +36.90+4x\ge64.90 +36.95 +36.95<56.46 +36.965 +3600 +36000 +3600<45x +3600\ge150x+180y +3600\ge180y+150x +360<8x +360>18x+5y +360\ge18x+5y +360\ge3x+5y +360\ge79+5x +360\le69+5h +360\le69+5x +360mnpq +360rs +360v^2 +360x-324y +360x\ge18000 +361 x - 285 \leq 3 +361\le68+7.50h +361x-3344 > 176x-1254 +361x-3344>176x-1254 +361x-38\le12 +361x-76\le7 +361x-95 > 60x-1615 +361x\le50 +361x\le83 +362-62\le62-62+6.50h +362>68 +362\le62+6.50h +362\le6h+75 +362\le70+5h +362\le73+6.50h +363\ge74+6.5x +365\le7h+78 +366.64 +366>3 +367 - 71 \leq 5.5 h +367521 +367570 +367\le71+5.50h +368 - 4 k < 0 +368 - 62 \leq 6.5 h +369 - 76 \leq 7 h +3696 +36<106 +36<12 +36<12k +36<12m +36<20x +36<23x +36<2x-72 +36<360 +36<37 +36<44 +36<48 +36<4\frac{x}{3} +36<4\left(k+6\right) +36<51 +36<52 +36<52q +36<54 +36<56 +36<57 +36<60 +36<64 +36<65 +36<66 +36<70 +36<73 +36<77 +36<80 +36<82 +36<84 +36<84-32t<68 +36<9x +36-1 +36>-10 +36>-11 +36>-12 +36>-13 +36>-14 +36>-15 +36>-16 +36>-16m +36>-17 +36>-18 +36>-2 +36>-20 +36>-24 +36>-24m +36>-3 +36>-32 +36>-4 +36>-40m +36>-5 +36>-6 +36>-6x +36>-7 +36>-8 +36>-82 +36>-9 +36>1 +36>10 +36>13 +36>15 +36>16x+20 +36>18 +36>24 +36>27 +36>28a +36>30 +36>4 +36>40a +36>6 +36>6x+54 +36>8x+28 +36>9 +36>9x +36>\left(1+x\right)^2+\left(y-5\right)^2 +36>x +36>x-4 +36>x-5 +36\ge 20.82+p +36\ge 28 +36\ge m +36\ge m^2 +36\ge x +36\ge-14 +36\ge-2 +36\ge11 +36\ge15.33+p +36\ge15.67+p +36\ge15.95+p +36\ge16k +36\ge17.53+p +36\ge18.59+p +36\ge23.15+p +36\ge4m^2 +36\ge6N +36\ge\frac{6x}{6} +36\le 18k +36\le x +36\le12k +36\le15k+6 +36\le18k +36\le37 +36\le6k +36\le78 +36\le9k +36\sqrt{22}-4\sqrt{10}-9\sqrt{77}+\sqrt{35} +36\sqrt{3pm} +36\sqrt{3}\sqrt{pm} +36\sqrt{3}\sqrt{p}\sqrt{m} +36\times 6 +36\times y^{13} +36\times y^{14} +36\times y^{16} +36^0>-50 +36^0>-5^0 +36^0\ge-5^0 +36a < 81 +36a\ge20.20 +36a^2b^4c^4 +36a^6 +36a^{10} +36a^{14} +36b+32 +36k +36m > -4 +36m>-1 +36m>-16 +36m>-36 +36m>-49 +36m>-81 +36m>-9 +36m^2n^2 +36m^{-4} +36m^{5}n^{4}+81m^{5} +36mn +36mpq\times3p +36n +36p^2q^2 +36pq^2n +36q^{2} +36r +36rs +36rs^2t +36s +36s^2t+36st^2 +36s^2t^2 +36s^{2}t+36st^{2} +36st\times \left( s+t\right) +36trs^2 +36u +36u^2-12uv +36u^2-54uv +36u^2-54uv+7 +36u^2v+36uv^2 +36u^2v^4 +36u^7v^{10} +36u^{2}-36uv-2uv +36u^{2}-38uv +36u^{4}v^{3} +36v+40 +36v-45 +36w^2v+36wy^2 +36w^5 +36w^{2}y+36wy^{2} +36x < 180 +36x < 7 +36x+108-12x-36>240 +36x+108\le-108 +36x+108\le-72 +36x+108\le180 +36x+121x > 165 +36x+12\le2x-9 +36x+144\le-108 +36x+144\le-72 +36x+144\le108 +36x+144\le144 +36x+144\le36 +36x+16\le3x-9 +36x+16x +36x+180-180\le-36-180 +36x+180\le-108 +36x+180\le-36 +36x+180\le144 +36x+180\le36 +36x+180\le72 +36x+24\le8x-7 +36x+24\le9x-4 +36x+27\le6x-4 +36x+27x>28\left(18\right) +36x+27x>504 +36x+28\le9x +36x+28\le9x-9 +36x+2<40 +36x+30x>22\left(24\right) +36x+30x>264 +36x+30x>462 +36x+30x>528 +36x+32\le4x-9 +36x+32\le6x-9 +36x+48+40x+30 +36x+4\ge5 +36x+5 < 12 +36x+54 +36x+54\le2x-3 +36x+54\le3x-2 +36x+54\le9x-2 +36x+55x > 264 +36x+55x>264 +36x+5\ge+16 +36x+63\le4x-9 +36x+6y +36x+72\le-36 +36x+72\le-72 +36x+72\le108 +36x+72\le144 +36x+72\le36 +36x+72\le72 +36x+8\ge 25 +36x+8\le5x-3 +36x+8x>-352 +36x-108>-144 +36x-108>72 +36x-171\le20 +36x-180<36 +36x-180>144 +36x-180>72 +36x-180\ge-108 +36x-180\ge144 +36x-2160>0 +36x-26 +36x-2880 > 0 +36x-36>-108 +36x-36\le 144 +36x-36\le144 +36x-4x\le-9-32 +36x-5760+5760>0+5760 +36x-5760>0 +36x-6x\le-27-4 +36x-7200>0 +36x-72>144 +36x<11 +36x<15-4 +36x<216 +36x<38 +36x<5 +36x>-216 +36x>-36 +36x>-72 +36x>108 +36x>144 +36x>180 +36x>216 +36x>2160 +36x>26 +36x>2880 +36x>324 +36x>350 +36x>440 +36x>5760 +36x>6480 +36x>72 +36x\ge 17 +36x\ge 7 +36x\ge+11 +36x\ge1 +36x\ge11 +36x\ge20.20 +36x\ge28 +36x\ge72 +36x\le 180 +36x\le 31 +36x\le-108 +36x\le-144 +36x\le-180 +36x\le-216 +36x\le-252 +36x\le-288 +36x\le-32 +36x\le-36 +36x\le-58 +36x\le0 +36x\le180 +36x\le180-108 +36x\le191 +36x\le36 +36x\le72 +36x^2+14x+x^2 +36x^2+16x +36x^2+18xy+-8xy+20x^2 +36x^2+18xy-7xy+49x^2 +36x^2+30xy-30yx-25y^2 +36x^2+33xy +36x^2+40xy+18xy+30x^2 +36x^2+96xy+64y^2 +36x^2-0.0625 +36x^2-16y^2 +36x^2-25y^2 +36x^2-48x+16 +36x^2-64y^2 +36x^2-\frac{1}{4} +36x^8 +36x^{18} +36x^{2}-25 +36xy^{2} +36y +36y^2 +36y^3 +36y^4 +36y^6 +36y^8 +36y^{10} +36y^{11} +36y^{12} +36y^{13} +36y^{14} +36y^{15} +36y^{16} +36y^{17} +36y^{18} +36y^{19} +36y^{2}+36y^{2} +36y^{2}-4.8y+0.16 +36y^{2}-64 +36y^{9} +36yw +37 +37 + \left(n - 1\right) \times \left( - 5 \right) > 0 +37 + \left(n - 1\right) \times \left( - 6 \right) > 0 +37 + \left(n - 1\right) \times \left( - 8 \right) > 0 +37 - 15 \leq 6 k + 5 k +37 - 85 < 85 - 32 t - 85 < 69 - 85 +37 < 24x +37 < 76 +37 < 77 +37 < 85 - 32 t < 69 +37 < 85-32t < 69 +37 < 86 +37 > - 10 +37 > - 16 +37 > - 17 +37 > - 2 +37 > - 3 +37 > - 4 +37 > -1 +37 > -15 +37 > -2 +37 > -3 +37 > -5 +37 > -6 +37 > -9 +37 > 1 +37 > 11 +37 > 12 +37 > 13 +37 > 2 +37 > 8 +37 x - 2960 > 0 +37 x < 8 +37 x \geq 2 +37+2N\le65 +37+2N\le69 +37+2n\le65 +37+2n\le69 +37+34\le A +37+6N\le127 +37-10.13>p +37-10.13\ge p +37-15\le6k+5k +37-17.21\ge p +37-18.74\ge p +37-20.21\ge p +37-21.62\ge p +37-22.28\ge p +37-22.34\ge p +37-24.49>p +37-24.49\ge p +37-2k\le3k+2 +37-5k\le7 +37-7k\le16 +37-85<85-32t-85<69-85 +37-85<85-85-32t<69-85 +37-8n+8>0 +37-9\le9k+5k +37.00-p\ge30.00 +37.00<89.43 +37.00x>29.70 +37.01<56.78 +37.10+5N\le62.10 +37.10+5n\le62.10 +37.10+5x\le62.10 +37.10<78.27 +37.13+9.74 +37.16<60.28 +37.17 < 55.28 +37.1\le5w +37.2 \leq h +37.20+3N\le73.20 +37.20\ge p +37.21<62.16 +37.24 +37.25 < 81.91 +37.26<53.64 +37.27+3N\le65.88 +37.27+3n\le65.88 +37.29\ge p +37.2\le h +37.30+2N\le55.30 +37.30+2n\le55.30 +37.30+2x\le55.30 +37.30+3N\le61.30 +37.30+4N\le97.30 +37.30+4n\le97.30 +37.30+4x\le9730 +37.30<62.25 +37.35<84.07 +37.38<82.83 +37.4+6N\le85.4 +37.40 +37.40+6N\le85.40 +37.40<57.58 +37.40<69.84 +37.41 +37.410 +37.414 +37.41\ge p +37.43+2N<77.88 +37.43+2N\le77.88 +37.43+2n\le77.88 +37.43+2x\le77.88 +37.46<83.07 +37.48<84.69 +37.50 < 83.29 +37.50+2N\le45.50 +37.50+3n\le76.50 +37.53<69 +37.53<69.62 +37.57<56.26 +37.6+6N\le127.6 +37.60+6N\le109.60 +37.60+6N\le121.60 +37.60+6N\le73.60 +37.60+6n\le73.60 +37.60<81.22 +37.60<88.30 +37.61 < 65.44 +37.64 +37.67<67.75 +37.7 > -458 +37.70 +37.70+29.40\le A +37.70+2N\le69.70 +37.70+2n\le69.70 +37.72+6N<95.86 +37.72+6N\le 95.86 +37.72+6N\le95.86 +37.72+6\left( N\right) \le 95.86 +37.72+6f\le95.86 +37.72+6n\ge95.86 +37.72+6n\le95.86 +37.72+6x<95.86 +37.72+6x\le95.86 +37.72-37.72+6N\le 95.86-37.72 +37.720 +37.75 < 89.19 +37.79+6N\le78.05 +37.79<80.92 +37.7<251 +37.7<434 +37.7<458 +37.7>-251 +37.7>-434 +37.7>-458 +37.80+2N\le57.80 +37.80+34.3\le A +37.80+3N\le55.80 +37.80+3N\le64.80 +37.80+4N-37.80\le65.80-37.80 +37.80+4N\le65.80 +37.80+4N\le89.80 +37.80+4n\le65.80 +37.85\ge p +37.87 < 71.47 +37.90+5n\le94.12 +37.90+6N\le109.90 +37.90+6n\le109.90 +37.93<85.07 +37.96+3N\le71.19 +37.98 \geq 2 N +37.98\ge p +370 - 220 < 40 x - 20 x +3700 +370\ge y+74 +370\ge yh+74 +370\le63+5x +370\le7.5h+76 +371 - 67 \leq 6 h +371>43x +371\le67+6h +372+2500B\le6700 +372320 +374-70\le5h +374\le74+5.50h +375 \leq 125 t \leq 1000 +375 \leq 125 t \leq 625 +375 \leq 125 t \leq 750 +375+225t\ge1050\text{ and }375+225t\le1725 +375>2 +375>45 +375\le 125t\le 625 +375\le 125t\le 750 +375\le125t+325-325\le875 +375\le125t\le1000 +375\le125t\le750 +375\le125t\le875 +375x+275\le2300 +376 - 4 k < 0 +376\le5h+67 +376\le68+6.5h +377\le6.5h+66 +377\le71+6.50h +3780<27x +378<7x +378\le6.50h+73 +379 - 72 \leq 5 h +379 - 74 \leq 7 h +37990281 +379\ge72+5x +379\le6.50h+68 +379\le63+5h +37<251 +37<29x +37<30x +37<58 +37<65 +37<67 +37<72 +37<73 +37<75 +37<77 +37<84 +37<85-32t<69 +37<86 +37-1 +37>-10 +37>-12 +37>-13 +37>-14 +37>-15 +37>-16 +37>-17 +37>-18 +37>-2 +37>-3 +37>-4 +37>-5 +37>-6 +37>-7 +37>-8 +37>-9 +37>1 +37>10 +37>11 +37>12 +37>13 +37>14 +37>15 +37>16 +37>2 +37>3 +37>4 +37>5 +37>6 +37>7 +37>9 +37>x +37\ge12.14+p +37\ge12.71+p +37\ge13.65+p +37\ge15.19+p +37\ge24.76+p +37\le13k+11 +37\le5x+7 +37\le7k+9 +37\le9k+10 +37\times6x-37\times4y +37b +37n\ge12.64 +37u +37w+28+12w^2 +37x < 12 +37x > 0 +37x > 5180 +37x > 66 +37x+351<2470 +37x+400\le30 +37x+40\le-6 +37x+4<+8 +37x+4\ge+25 +37x+4\ge15 +37x+4\ge25 +37x+5<+12 +37x+5<10 +37x+5<15 +37x+5\ge+16 +37x+6\ge15 +37x+6\ge25 +37x+72\le-2 +37x+9<12 +37x-12<0 +37x-2960>0 +37x-340\le30 +37x-3700 > 0 +37x-3700>0 +37x-4440>0 +37x-5180 > 0 +37x-5180>0 +37x-525\le+30 +37x-6660>0 +37x<10 +37x<12 +37x<15 +37x<17 +37x<2 +37x<3 +37x<33 +37x<3606 +37x<4 +37x<48 +37x<5 +37x<7 +37x<9 +37x>-259 +37x>2960 +37x>4440 +37x>45 +37x>5180 +37x>6660 +37x>7400 +37x>765 +37x\ge 12 +37x\ge+1 +37x\ge10 +37x\ge11 +37x\ge12 +37x\ge19 +37x\ge21 +37x\ge4 +37x\ge6 +37x\ge9 +37x\le-18 +37x\le-21 +37x\le-370 +37x\le-46 +37x\le-555 +37x\le-74 +37x\le17 +37x\le30-585 +37x\le370 +37x\le555 +37x^2+14x +37x^2+21x +37y +37y+116 +37y+77x +37y-10y^3 +38 +38 + \left(n - 1\right) \times \left( - 4 \right) > 0 +38 + \left(n - 1\right) \times \left( - 6 \right) > 0 +38 + \left(n - 1\right) \times \left( - 7 \right) > 0 +38 + \left(n - 1\right) \times \left( - 8 \right) > 0 +38 - 86 < 86 - 32 t - 86 < 70 - 86 +38 < 52 +38 < 71 +38 < 84 +38 < 86 - 32 t < 70 +38 < 98 +38 < v < 70 +38 > - 13 +38 > - 15 +38 > - 5 +38 > - 6 +38 > - 7 +38 > - 8 +38 > -12 +38 > -15 +38 > -16 +38 > -4 +38 > 10 +38 > 11 +38 > 13 +38 > 14 +38 > 15 +38 > 2 +38 > 3 +38 > 6 +38 > 7 +38 > 8 +38 > 9 +38 \leq 19 k +38 \leq 19 x +38 \leq 8 k + 6 +38 \leq h +38 x < 9 +38+20x +38+36x +38+4N\le54 +38+4N\le62 +38+4N\le70 +38+4N\le74 +38+4x\le62 +38+5N\le73 +38+6N\le62 +38+6n\le62 +38+6x +38+6x\le62 +38+8x +38+\left(n-1\right)\times\left(-7\right)>0 +38-10\le4k+3k +38-10k\le9k +38-11k\le16 +38-11k\le5 +38-12.74\ge p +38-12.91\ge p +38-13x<4x +38-14.15\ge p +38-14.45\ge p +38-14.73\ge p +38-15.13\le x +38-15.72\ge p +38-16.99\ge p +38-17.57\ge p +38-20.16>p +38-20.16\ge p +38-22.95\ge p +38-24.03+24.03\ge p+24.03 +38-24.03-24.03\ge p-24.03 +38-24.03>p +38-24.03\ge p +38-2\le10k+8k +38-38-11k\le5-38 +38-5k-6k\le6k-6k+5 +38-5n>0 +38-86<86-32t-86<70-86 +38-8n+8>0 +38-92 < 80.37 +38-\frac{2x}{3}187 +382\le6.50h+64 +384 +3840<32x +384hkrs +384mnpq +384w^3u^5v^5 +385 +385 < 74+6.5h +385-62\le5.50h +385x\le7350 +386\le75+6.50h +387396 +387760 +387>62 +388 - 4 k < 0 +388 - 80 \leq 7.5 h +389984400 +38<110 +38<29x +38<39 +38<46 +38<480 +38<61 +38<62 +38<69 +38<78 +38<86-32t<70 +38<89 +38<98 +38-0 +38>-1 +38>-10 +38>-11 +38>-12 +38>-13 +38>-14 +38>-15 +38>-16 +38>-17 +38>-18 +38>-2 +38>-3 +38>-35 +38>-4 +38>-42 +38>-5 +38>-6 +38>-7 +38>-8 +38>-9 +38>1 +38>10 +38>11 +38>12 +38>13 +38>14 +38>15 +38>18 +38>4 +38>5 +38>5p+3 +38>6 +38>7 +38>8 +38>9 +38>x +38\div v +38\ge p+15.13 +38\ge p+15.72 +38\ge p+24.03 +38\ge x\ge38 +38\ge10.76+p +38\ge12.21+p +38\ge16 +38\ge4 +38\ge4p-2 +38\le h +38\le-19x +38\le19k +38\le6k+14 +38\le7k+3 +38\le9k+20 +38b +38k +38m +38m-27 +38x < 9 +38x > 105 +38x > 66 +38x+16 < 25 +38x+16<25 +38x+18\le-5 +38x+4<25 +38x+55 +38x<+5 +38x<21 +38x<9 +38x>-304 +38x>120 +38x\le-23 +38x\le-34 +38x\le-39 +38x\le-47 +38x\le-55 +38x\le-68 +38x\le-87 +38y +38y-10y^2 +39 +39 + \left(n - 1\right) \times \left( - 4 \right) > 0 +39 + \left(n - 1\right) \times \left( - 5 \right) > 0 +39 + \left(n - 1\right) \times \left( - 6 \right) > 0 +39 + \left(n - 1\right) \times \left( - 7 \right) > 0 +39 + \left(n - 1\right) \times \left( - 8 \right) > 0 +39 - 87 < 87 - 32 t - 87 < 71 - 87 +39 - 9 \leq 9 k + 6 k +39 < 21x +39 < 68 +39 < 72 +39 < 87 - 32 t < 71 +39 < x +39 > - 1 +39 > - 10 +39 > - 5 +39 > - 8 +39 > -11 +39 > -14 +39 > -2 +39 > -5 +39 > -8 +39 > 11 +39 > 13 +39 > 2 +39 > 9 +39 \leq 13 k +39 \leq 7 k + 4 +39 \leq h +39+-5n+5>0 +39+4N\le83 +39+5N\le104 +39+6N\le63 +39+6n\le63 +39+\left(-8n+8\right)>0 +39+\left(n-1\right)\left(-5\right)>0 +39+\left(n-1\right)\times\left(-5\right)>0 +39+\left(n-1\right)\times\left(-8\right)>0 +39-10.87\ge p +39-11.78\ge p +39-13.72\ge p +39-15k\le9 +39-17.7 +39-19.74\ge p +39-20.42\ge p +39-20.75\ge p +39-21.08\ge p +39-23.68\ge p +39-5n+5>0 +39-5n>0 +39-6k\le7k +39-6n>0 +39-7n+7>0 +39-87<-32t<71-87 +39-87<87-32t-87<71-87 +39-8n>0 +39-9k\le4k +39-\frac{13x}{15}\ge y +39-\frac{13}{16}x\ge y +39.01<85.07 +39.04+5n\ge77.63 +39.10+2N\le69.10 +39.10+2n\le69.10 +39.10+3N\le81.10 +39.10+5N\le64.1 +39.10+5N\le64.10 +39.11<70.33 +39.13 < 54.45 +39.15<82.67 +39.19<66 +39.19<66.00 +39.2+2N\le71.2 +39.2+2n\le71.2 +39.2+2x\le71.2 +39.20+2N\le71.20 +39.20+5N\le69.20 +39.25<73.22 +39.26<82.99 +39.27<51.79 +39.2\le h +39.30+4N\le55.30 +39.30+4N\le83.30 +39.30+4f\le83.30 +39.30+4n\le83.30 +39.30-39.30+4N\le83.30-39.30 +39.34 < 55.75 +39.34+6N\le91.13 +39.34+6n\le91.13 +39.35<73.97 +39.37 < 84.58 +39.3\le h +39.40+2N\le55.40 +39.40+2N\le67.40 +39.40+4N\le79.40 +39.40+5N\le119.40 +39.40+6N\le87.40 +39.40+6n\le87.40 +39.40<70.49 +39.41<66.44 +39.44<56.04 +39.45<89.86 +39.46 +39.49+2n\ge97.55 +39.5+3N\le63.5 +39.50\le x\le30.10 +39.51<51.93 +39.54% +39.54<64.23 +39.57+3N\le74.95 +39.59<73.20 +39.59<75.86 +39.60+2N\le63.60 +39.60+2N\le71.60 +39.60+2n\le63.60 +39.60+2x\le63.60 +39.60+3N\le72.60 +39.60+4N\le59.60 +39.60+5N\le79.60 +39.60+5n\ge64.60 +39.60+5n\le119.60 +39.60+5x\le119.60 +39.60+6N\le123.60 +39.61+4N\le 81.18 +39.66<89.74 +39.70+3N\le78.70 +39.70+3N\le84.70 +39.70+4N\le79.70 +39.70-4n\le79.70 +39.70<82.81 +39.71+5N\le83.47 +39.76<86.59 +39.77<76.22 +39.79<79.13 +39.8+3N\le78.8 +39.80+2N\le55.80 +39.80+2x\le55.80 +39.80+34.10\le A +39.80+3N\le78.80 +39.81<78.53 +39.84 < 82.72 +39.84<86.13 +39.85<54.08 +39.86<53.97 +39.87<63.71 +39.90+3N\le54.90 +39.90+4N\le95.90 +39.90<70.83 +39.92 < 75.90 +39.94<64.96 +39.94<71.39 +39.951212 +394 +394\le6h+68 +395>139 +396-4k<0 +39700000 +39721.57 +397\le62+6h +398\le7h+67 +399\le57x +39<108 +39<26x +39<383 +39<52 +39<55 +39<61 +39<68 +39<83 +39<87-32t<71 +39<88 +39<89 +39-1 +39>-10 +39>-11 +39>-12 +39>-13 +39>-14 +39>-15 +39>-16 +39>-17 +39>-18 +39>-2 +39>-3 +39>-4 +39>-439 +39>-5 +39>-6 +39>-7 +39>-8 +39>-9 +39>1 +39>10 +39>11 +39>12 +39>13 +39>14 +39>15 +39>17 +39>2 +39>27 +39>3 +39>5 +39>7 +39>8 +39>87-32t>7 +39>9 +39>p\times4-1 +39>x +39\ge p+16.07 +39\ge p\times4-1 +39\ge16.02+p +39\ge17 +39\ge19.26+p +39\ge23.79+p +39\le m +39\le-54x +39\le13k +39\le383 +39\le7k+6k +39\le9x-63x +39\left(\frac{21x-20}{13}-\frac{3x-10}{3}\right)<39\times5 +39c^2 +39x +39x < 10 +39x < 4 +39x < 7 +39x+10<15 +39x+10<20 +39x+18\le-5 +39x+31 +39x+35\le-3 +39x+5 < 15 +39x+5<15 +39x+8 < 15 +39x+96 +39x-3120>0 +39x-6240>0 +39x<+2 +39x<10 +39x<12 +39x<16 +39x<5 +39x>+1120 +39x>120 +39x>3120 +39x>3900 +39x>50 +39x>6240 +39x\ge19.48 +39x\ge3900 +39x\le-19 +39x\le-23 +39x\le-33 +39x^2+6x+25 +39y+3y^2 +39y^2 +3:12 +3:15 +3:16 +3:17 +3:18 +3:4:8 +3:4:9 +3:5:7 +3:5:8 +3:6:7 +3:6:8 +3:7 +3:8 +3:9 +3<+x +3<-17x+12 +3<-32x+6 +3<-m +3<-x +3<-x+8 +3<1+x +3<10 +3<10x-4 +3<10x-6 +3<11 +3<115 +3<12 +3<13 +3<15 +3<16 +3<16x-12 +3<17 +3<18 +3<1x +3<1y +3<2+0.1x +3<21 +3<24 +3<27 +3<28 +3<2x-1 +3<2x-3 +3<2x-5 +3<2x-7 +3<3.66 +3<30 +3<37 +3<38 +3<3x +3<3x-12 +3<3x-3 +3<3x-6 +3<4 +3<4+x +3<4--1 +3>-1 +3>-10 +3>-11 +3>-12 +3>-15 +3>-18 +3>-2 +3>-21 +3>-24 +3>-27 +3>-3 +3>-3x+9 +3>-4 +3>-4x +3>-5 +3>-6 +3>-7 +3>-8 +3>-8x +3>-9 +3>-\frac{1}{2} +3>-x +3>0 +3>0.11111111 +3>0.30 +3>0.6 +3>0.889 +3>0.9 +3>0.\overline{8} +3>1 +3>1.5 +3>12x+15 +3>1\frac{1}{2} +3>1\frac{2}{3} +3>1m +3>1x +3>2 +3>2.25 +3>2.3 +3>2.3c +3>2.5 +3>2.6 +3>2.\overline{3} +3>20+30x +3>2\frac{1}{2} +3>2p-3 +3>2t>1 +3>2y +3>30+28x +3>3x +3>3x-6 +3>4 +3>4+\frac{1}{3}x +3>42+28x +3>45+17x +3>5+\frac{1}{3}x +3>56+25x +3>63+60x +3>6x+15 +3>6x+9 +3>6x-5x +3>72+27x-2x +3>9-x +3>9x+12 +3>B +3>X +3>Y +3>\frac{-2m}{-2} +3>\frac{-9m}{-9} +3>\frac{1}{10} +3>\frac{1}{2} +3>\frac{1}{3} +3>\frac{1}{5} +3>\frac{1}{6} +3>\frac{1}{7} +3>\frac{1}{8} +3>\frac{1}{9} +3>\frac{2}{3} +3>\frac{2}{5} +3>\frac{2}{7} +3>\frac{2}{8} +3>\frac{2}{9} +3>\frac{3}{10} +3>\frac{3}{2} +3>\frac{3}{4} +3>\frac{3}{5} +3>\frac{3}{7} +3>\frac{3}{8} +3>\frac{3}{9} +3>\frac{4}{5} +3>\frac{4}{7} +3>\frac{4}{9} +3>\frac{5}{2} +3>\frac{5}{3} +3>\frac{5}{6} +3>\frac{5}{7} +3>\frac{5}{8} +3>\frac{5}{9} +3>\frac{6}{10} +3>\frac{6}{7} +3>\frac{7}{10} +3>\frac{7}{3} +3>\frac{7}{8} +3>\frac{7}{9} +3>\frac{8}{9} +3>\frac{9}{10} +3>\frac{9}{4} +3>\frac{9}{7} +3>\frac{9}{9} +3>\left(3x-3\right) +3>\left|x\right| +3>b +3>m +3>m' +3>n +3>o +3>p +3>x +3>x+0 +3>x+7 +3>x,6x,8x,x>7 +3>x-3 +3>x>-1 +3>x>-2 +3>x>-3 +3>x>-7 +3>x>6 +3>x>8 +3>x>9 +3>y +3>yt +3>z>-3 +3H +3N +3N+30.50\le66.50 +3N+31.50\le46.50 +3N+31.50\le73.50 +3N+32.20\le80.20 +3N+33.10\le48.10 +3N+33.1\le48.10 +3N+33.20\le48.20 +3N+33.80\le51.80 +3N+34.20\le67.20 +3N+34.30\le58.30 +3N+34.44<98.11 +3N+34.44\le98.11 +3N+34.60-34.60\le76.60-34.60 +3N+34.90\le64.90 +3N+35.10\le50.10 +3N+35.50\le77.50 +3N+35.90\le59.90 +3N+36.10\le63.10 +3N+36.50-36.50\le69.50-36.50 +3N+36.50\le69.50 +3N+37.30\le82.30 +3N+37.6\le67.6 +3N+38.90\le86.90 +3N+38.9\le65.9 +3N+39.30\le66.30 +3N+39.80\le87.80 +3N+39\le75 +3N+40.00\le52.00 +3N+40.10\le58.10 +3N+40.20\le85.20 +3N+40.28\le69.31 +3N+41\le80 +3N+42.40\le63.40 +3N+42\le72 +3N+43.10\le67.1 +3N+43.20-43.20\le64.20-43.20 +3N+43.20\le64.20 +3N+43.60\le58.60 +3N+43.90\le55.90 +3N+43.90\le64.90 +3N+43.90\le70.90 +3N+44.50\le56.50 +3N+45.10\le69.10 +3N+45.92\le78.54 +3N+46.20\le61.20 +3N+46.48\le90.24 +3N+48.50\le96.50 +3N+48.70\le78.70 +3N+48.80\le75.80 +3N+49.00\le64.00 +3N+49.66\le72.35 +3N+50.00<65.00 +3N+50.00\le65.00 +3N<15 +3N\div3\le33\div3 +3N\div3\le45\div3 +3N\le 44.71 +3N\le12 +3N\le15 +3N\le15.0 +3N\le15.00 +3N\le18 +3N\le21 +3N\le21.35 +3N\le22.69 +3N\le24 +3N\le27 +3N\le27.0 +3N\le28.61 +3N\le30 +3N\le32.62 +3N\le33 +3N\le33.23 +3N\le35.38 +3N\le36 +3N\le39 +3N\le42 +3N\le42.13 +3N\le44.01 +3N\le45 +3N\le46 +3N\le47.12 +3N\le48 +3N\le48.1-33.1 +3N\le48.10-33.10 +3N\le50.74 +3N\le56.98 +3N\le95.82-48.96 +3P+10>34 +3P+11<20 +3P-1<14 +3P-5\le25 +3X+4\ge34 +3X>9 +3X\ge9 +3\cos3x +3\cos\left(3x\right) +3\div x+2\div y +3\div x-9 +3\div-5<6\div-5 +3\div-6<5\div-6 +3\div-6<7\div-6 +3\div-9 +3\div1 +3\div2>1\div2 +3\div3\ge x +3\div4>1\div3 +3\div\frac{7}{3}>1 +3\div\frac{7}{3}>1\div3 +3\div\left(-5+\left(-4\right)\right) +3\frac{13}{30}x>5 +3\frac{1}{2}>1\frac{1}{2} +3\frac{1}{2}>2 +3\frac{1}{2}\ge x>-\frac{1}{2} +3\frac{1}{3} +3\frac{1}{3} < x +3\frac{1}{3}>2 +3\frac{1}{3}x+1\frac{1}{8}x>4 +3\frac{1}{4}\ge x>-\frac{1}{4} +3\frac{1}{4}\ge-\frac{4x}{-4}>\frac{3}{-4} +3\frac{1}{x^3} +3\frac{2}{3}2\frac{1}{3} +3\frac{2}{3}>3 +3\frac{33}{50}>2\frac{33}{50} +3\frac{3}{11}<-4\frac{67}{100} +3\frac{3}{4}\ge x>-\frac{1}{4} +3\frac{3}{5}>3 +3\frac{3}{7} +3\frac{6}{9}>2\frac{3}{9} +3\frac{x-221}{12}-7x\le-8 +3\frac{x-221}{12}\le7x-8 +3\ge -22x+12 +3\ge 0+\frac{x}{3} +3\ge 3x +3\ge 3x+6 +3\ge B +3\ge \frac{x}{3} +3\ge b +3\ge m +3\ge n +3\ge n\ge9 +3\ge p +3\ge x +3\ge x > -1 +3\ge x > -2 +3\ge x > -\frac{1}{5} +3\ge x+1 +3\ge x+3 +3\ge x,x\ge13 +3\ge x,x\ge5 +3\ge x,x\ge9 +3\ge x,x\le3 +3\ge x-3 +3\ge x-9\ge -3 +3\ge x>-0.2 +3\ge x>-0.5 +3\ge x>-1 +3\ge x>-2 +3\ge x>-\frac{1}{2} +3\ge x>-\frac{1}{5} +3\ge x>-\frac{2}{4} +3\ge x>2 +3\ge x>\frac{-1}{2} +3\ge x>\frac{-1}{5} +3\ge x>\frac{-2}{4} +3\ge x>\frac{1}{-2} +3\ge x>\frac{1}{-5} +3\ge x>\frac{2}{-2} +3\ge x>\frac{2}{-4} +3\ge x\text{ and } x>-0.2 +3\ge x\text{ and } x>-0.5 +3\ge x\text{ and } x>-1 +3\ge x\text{ and } x>-2 +3\ge x\text{ and } x>-\frac{1}{5} +3\ge x\text{ and }-x<2 +3\ge x\ge -3 +3\ge x\ge -6 +3\ge x\ge-1 +3\ge x\ge-3 +3\ge x\ge-6 +3\ge x\ge0,x\le-3 +3\ge x\ge2 +3\ge x\ge3 +3\ge x\ge4 +3\ge x\ge6 +3\ge x\ge7 +3\ge x\ge8 +3\ge x\ge9 +3\ge xux>-2 +3\ge y +3\ge y+1 +3\ge y\ge-3 +3\ge y\ge0 +3\ge y\ge6 +3\ge y\ge7 +3\ge y\ge9 +3\ge-14-x +3\ge-2 +3\ge-6 +3\ge-\left(x-2\right) +3\ge-x +3\ge-x+2 +3\ge0.889 +3\ge2\left(x+5\right) +3\ge2x +3\ge2x+10 +3\ge2x+12 +3\ge2x+8 +3\ge2x+\left(12\right) +3\ge3x +3\ge3x+6 +3\ge5x>-1 +3\ge7+x +3\ge\frac{-2x}{-2}>\frac{2}{-2} +3\ge\frac{1}{2}\left(x\right) +3\ge\frac{1}{2}x +3\ge\frac{2x}{2}>\frac{2}{-2} +3\ge\frac{2}{9} +3\ge\frac{3}{7} +3\ge\frac{5}{8} +3\ge\frac{9}{10} +3\ge\frac{x}{3} +3\ge\left|x\right| +3\le -x +3\le 3x +3\le B' +3\le D\le8 +3\le X +3\le X\le6 +3\le X\le7 +3\le X\le8 +3\le X\le9 +3\le Y\le5 +3\le Y\le9 +3\le \frac{x-9}{6} +3\le a\le9 +3\le b +3\le b<2 +3\le c +3\le g\le8 +3\le h\le7 +3\le k +3\le n +3\le p +3\le r\le6 +3\le t\le 5 +3\le t\le 6 +3\le t\le 7 +3\le t\le 8 +3\le t\le5 +3\le t\le6 +3\le t\le7 +3\le t\le8 +3\le t\le\frac{1375}{275} +3\le x +3\le x' +3\le x,x\le-1 +3\le x,x\le-3 +3\le x-2 +3\le x-4 +3\le x-5 +3\le x<2 +3\le x<6 +3\le x<\infty +3\le xUx\le-3 +3\le x\le 11 +3\le x\le 13 +3\le x\le 7 +3\le x\le 8 +3\le x\le 9 +3\le x\le-3 +3\le x\le0 +3\le x\le10 +3\le x\le11 +3\le x\le13 +3\le x\le15 +3\le x\le2 +3\le x\le2300 +3\le x\le2\le x\le5 +3\le x\le2\le5 +3\le x\le3 +3\le x\le4 +3\le x\le4,2 +3\le x\le4\le x\le5 +3\le x\le4\le x\le7 +3\le x\le4\le x\le8 +3\le x\le4\le5 +3\le x\le4\le8 +3\le x\le5 +3\le x\le5,7 +3\le x\le5\le6 +3\le x\le6 +3\le x\le6,x\le7 +3\le x\le6\le x\le2 +3\le x\le6\le x\le7 +3\le x\le7 +3\le x\le7\le x\le8 +3\le x\le7\le8 +3\le x\le8 +3\le x\le8\le x\le2 +3\le x\le9 +3\le x\le95 +3\le xy7 +3\le y +3\le y,y\le-3 +3\le y\le 5 +3\le y\le 6 +3\le y\le 7 +3\le y\le 8 +3\le y\le0 +3\le y\le3 +3\le y\le31 +3\le y\le4 +3\le y\le5 +3\le y\le6 +3\le y\le7 +3\le y\le7\le x\le8 +3\le y\le7\le y\le9 +3\le y\le8 +3\le y\le8\le7 +3\le y\le9 +3\le z\le7 +3\le-2+x +3\le-3x+12 +3\le-8+x +3\le-x +3\le-y +3\le1+x +3\le11 +3\le1x +3\le2x-7 +3\le3x +3\le3x-6 +3\le4\le x\le5 +3\le4\le x\le7 +3\le5 +3\le6-x-6 +3\le6\le x\le7 +3\le6x-5x +3\le7-x-7 +3\le7\le x\le8 +3\le8x-7x +3\le98 +3\le\alpha\le8 +3\le\alpha\le9 +3\le\frac{1}{6}x-1\frac{1}{2} +3\le\frac{x}{-8} +3\le\gamma\le9 +3\le\left|x-4\right| +3\left( -2x+3\right) < 12 +3\left( 21x-20\right) -13\left( 3x-10\right) < 195 +3\left( 2v-7\right) +3\left( 2x+3\right) < 3\left( 5\right) +3\left( 2x+4\right) < 9 +3\left( 5x+1\right) \left( x-2\right) +3\left( 5x+25\right) > -45 +3\left( 5x^{2}-9x-2\right) +3\left( \frac{5x}{3}+5\right) \ge 3\left( -25\right) +3\left( \frac{x}{3}\right) > 8\left( 3\right) +3\left( n+4\right) \times 3\left( n-4\right) +3\left( t-2\right) \left( t+2\right) +3\left( x+1\right) > -12 +3\left( x-113\right) \le 84x-96 +3\left( x-6\right) \left( x+4\right) +3\left( x^{2}+3\left( 3y^{2}-2xy\right) \right) +3\left( x^{2}-2x-24\right) +3\left( xyz+4\right) +3\left( xyz-8\right) +3\left(-3x+3\right)<3 +3\left(-3x+5\right)<12 +3\left(-3x+7\right)<5\times3 +3\left(-9s+2\right) +3\left(-\frac{4x}{3}\right)\ge\left(-4\right)3 +3\left(-w-7\right) +3\left(1-2uv-3u^2\right) +3\left(1-3uv-8u^2\right) +3\left(1-4uv-8u^2\right) +3\left(1-6uv-7u^2\right) +3\left(1-7uv-5u^2\right) +3\left(10f+3g\right) +3\left(10g+9h\right) +3\left(13m+18\right) +3\left(16-\frac{2x}{3}\right)\ge30 +3\left(18g+8h+14\right) +3\left(18m-5m+18\right) +3\left(19x-12\right)-5\left(9x-8\right)<5\times15 +3\left(2+p\right)+5m\left(2+p\right) +3\left(2-3x\right)\left(2-x\right) +3\left(2-9pq\right) +3\left(2-x\right)\left(4-x\right) +3\left(21x-20\right)-13\left(3x-10\right)<195 +3\left(2\left(8-\frac{x}{3}\right)\right)\ge\left(10\right)3 +3\left(2n+4\right) +3\left(2r+3t\right) +3\left(2x+1\right)\left(x-1\right) +3\left(2x+2\right)<27 +3\left(2x+3\right)>-3 +3\left(2x+4\right) +3\left(2x+7\right)>45 +3\left(2x+8\right)>30 +3\left(2x-5\right)\left(4x-1\right) +3\left(2x-6\right)>-12 +3\left(2x-8\right)+8>-24+8 +3\left(2x-8\right)\times3>-24\times3 +3\left(2x\div2+10\right)>30 +3\left(2x^2+y+4x^2y\right) +3\left(2xyz-10\right) +3\left(3+2p\right)-2p\left(3+2p\right) +3\left(3-6m\right)-6m\left(3-6m\right) +3\left(3x+12\right)>-9 +3\left(3x+4\right)>-15 +3\left(3x+4\right)>21 +3\left(3x+4\right)\div3>-6\div3 +3\left(3x+7\right)<3\left(6\right) +3\left(3x-2\right)+2\left(x+43\right)\le6\left(\frac{3x+5}{5}\right) +3\left(3x-2\right)\left(x-3\right) +3\left(3x-2\right)\left(x-5\right) +3\left(3x-4\right)\le15 +3\left(3x-4\right)\le6 +3\left(3x-\frac{3x-42}{3}\right)>4\times3 +3\left(4+y\right)+x\left(4+y\right) +3\left(4\right)<4\left(4\right) +3\left(4m+5n\right)\left(16m^2-20mn+25n^2\right) +3\left(4m-5n\right)\left(16m^2+20mn+25n^2\right) +3\left(4p+9q+7\right) +3\left(4r+3t\right) +3\left(4x+12\right)<24 +3\left(4x+1\right)\ge-2\left(5x-3\right) +3\left(4x+5\right)+2\le8x +3\left(4x+5\right)-5>-9-5 +3\left(4x+5\right)\div3>-9\div3 +3\left(4x+5\right)\left(x-2\right) +3\left(4x+8\right)\le-24 +3\left(4x-5\right)<33 +3\left(4x\left(2yz-1\right)+z\right)y +3\left(4xy^{2}z-6xy+yz\right) +3\left(5g+9\right) +3\left(5j+9\right) +3\left(5m+2n\right)\left(25m^2-10mn+4n^2\right) +3\left(5r+4t+3\right) +3\left(5u+12v\right) +3\left(5x+2\right)\ge-5\left(2x-3\right) +3\left(5x-6\right)\le-48 +3\left(5x\right)+3\left(15\right)>-45 +3\left(6+y\right)+x\left(6+y\right) +3\left(64m^3+125n^3\right) +3\left(64m^3-125n^3\right) +3\left(6\right)\le\frac{x-9}{6}\left(6\right) +3\left(6r-10s-4t\right) +3\left(6w+8y\right) +3\left(6x+18\right)\le-36 +3\left(8r+9t-5\right) +3\left(8s-5\right) +3\left(8s-7\right) +3\left(8u^3-125v^3\right) +3\left(8x+40\right)>240 +3\left(8x+6\right)+10\left(4x+10\right) +3\left(8x+9\right)\le6x-7 +3\left(9f-11g+10\right) +3\left(9g-4g+9\right) +3\left(9j-4j+9\right) +3\left(9t^2-1\right) +3\left(9x^2+30xy+25y^2\right) +3\left(\frac{-1-4x}{3}\right)\le5\left(3\right) +3\left(\frac{-11-2x}{3}\right)\le3\left(-5\right) +3\left(\frac{-4x}{3}\right)\ge\left(-4\right)3 +3\left(\frac{-7-5x}{3}\right)\le\left(-4\right)3 +3\left(\frac{13-2x}{3}\right)\le\left(5\right)3 +3\left(\frac{2x}{3}-8\right)<\left(-4\right)3 +3\left(\frac{2x}{3}\right)\le4\times3 +3\left(\frac{4x}{3}+20\right)\ge\left(-20\right)3 +3\left(\frac{5}{1}\right)\ge\frac{x}{5}\left(\frac{5}{1}\right) +3\left(\frac{7x-1}{3}\right)+3\left(3\right)>3\left(3x\right) +3\left(\frac{x+2}{3}-6\right)\ge2\times3 +3\left(\frac{x-4}{3}\right)\le1\times3 +3\left(\frac{x-7}{3}\right)>-5\times3 +3\left(\frac{x}{4}-6\right)\le9 +3\left(\left(x-\frac{5}{2}\right)^2+\frac{13}{12}\right) +3\left(a+7\right) +3\left(c-8\right) +3\left(d+2\right)\left(d+4\right) +3\left(d-4\right)\left(d+4\right) +3\left(f-4g\right) +3\left(f-7g\right) +3\left(g+2h\right) +3\left(g-5h\right) +3\left(k+4\right)\le12 +3\left(m+2\right) +3\left(m+3\right) +3\left(m+6\right) +3\left(m-2n\right)\left(m^2+2mn+4n^2\right) +3\left(m-4n\right) +3\left(n+1\right)3\left(n-1\right) +3\left(n+1\right)\left(3n-3\right) +3\left(n+2\right)3\left(n-2\right) +3\left(n+2\right)\times3\left(n-2\right) +3\left(n-8\right) +3\left(n\right)\ge6000 +3\left(n\right)\ge9000 +3\left(p-2q+5r\right) +3\left(p-2q\right) +3\left(p-4q\right) +3\left(p-8\right) +3\left(q-2\right) +3\left(r-4s+5t\right) +3\left(s-9\right) +3\left(t+6\right) +3\left(t-2\right)\left(t+2\right) +3\left(t-3\right)\left(t+3\right) +3\left(t^2-4\right) +3\left(uv\right)^{\frac{1}{3}} +3\left(v+5\right) +3\left(v-16\right) +3\left(v-7\right) +3\left(w-4\right) +3\left(x+105\right)\le12\left(5x-7\right) +3\left(x+10\right)>30 +3\left(x+10\right)\div3>30\div3 +3\left(x+1\right)>0 +3\left(x+1\right)\ge-12 +3\left(x+1\right)\le4\left(2x-3\right) +3\left(x+2-\frac{x-14}{3}\right)>\frac{10}{3}\times3 +3\left(x+22\right)\le12\left(7x-8\right) +3\left(x+2\right) +3\left(x+2\right)-3>-6-3 +3\left(x+2\right)\left(3x+5\right)<0 +3\left(x+2\right)\left(x-9\right) +3\left(x+3\right) +3\left(x+3\right)-\left(x-11\right)>2\left(5\right) +3\left(x+3\right)-\left(x-1\right)>20 +3\left(x+3\right)-\left(x-7\right)>10 +3\left(x+3\right)>4\left(x+3\right)^2 +3\left(x+3\right)\ge9 +3\left(x+3\right)\left(x+4\right) +3\left(x+48\right)\le12\left(5x-7\right) +3\left(x+49\right)\le12\left(7x-8\right) +3\left(x+4\right)^3+C +3\left(x+5\right) +3\left(x+5\right)-\left(x+11\right)>2\left(5\right) +3\left(x+5\right)-\left(x+7\right)>10 +3\left(x+5\right)-\left(x-17\right)>20 +3\left(x+5\right)-\left(x-9\right)>20 +3\left(x+5\right)\left(x+8\right) +3\left(x+6\right)<27 +3\left(x+8\right)\left(x+9\right) +3\left(x+9\right)\left(x+8\right) +3\left(x+\frac{2x}{3}\right)\ge-10\times3 +3\left(x-123\right)\le12\left(5x-7\right) +3\left(x-1\right)\left(3x+1\right) +3\left(x-1\right)\left(x+2\right) +3\left(x-2\right)<-21 +3\left(x-2\right)>10\left(x-2\right)^2 +3\left(x-2\right)\ge18 +3\left(x-3\right)\ge15 +3\left(x-3\right)\ge9 +3\left(x-4\right)\ge9 +3\left(x-4\right)\le0 +3\left(x-5\right)\le12\left(7x-8\right) +3\left(x-5\right)\left(4x+1\right) +3\left(x-6\right)+8\le8 +3\left(x-6\right)\le0 +3\left(x-6\right)\left(x+4\right) +3\left(x-7\right)+8\le8 +3\left(x-7\right)\le0 +3\left(x-9\right)+7-7\le7-7 +3\left(x-9\right)+7\le7 +3\left(x-9\right)\le0 +3\left(x-9\right)\le12\left(5x-7\right) +3\left(x\left(x+3\right)+3\left(2x+6\right)\right) +3\left(x\right)+3\left(-2\right)\ge-12 +3\left(x\right)+4\left(x-2\right)<27 +3\left(x\right)+4\left(x-2\right)<3\left(9\right) +3\left(x\right)+4\left(x-2\right)\le3\left(9\right) +3\left(x\right)+6\ge21 +3\left(x\right)\le-18 +3\left(x\right)\le-21 +3\left(x\right)\le-9 +3\left(x^2+13x+40\right) +3\left(x^2+3x+6x+18\right) +3\left(x^2+9x+18\right) +3\left(x^2-7x-18\right) +3\left(x^2-\left(12x-12x-20x^2\right)\right) +3\left(xyz+4\right) +3\left(y+9\right)\left(y-9\right) +3\left(y\right)>102-2x +3\sin^2\left(x\right) +3\sin^2x +3\sqrt{28p^3}\div7\sqrt{7p^2} +3\sqrt{28p^3}\div\sqrt{343p^2} +3\sqrt{5} +3\sqrt{7m}\div\sqrt{m} +3\sqrt{7} +3\sqrt{9x} +3\sqrt{u} +3\sqrt{u}-2\sqrt{v} +3\sqrt{x} +3\times -5 < 2\times 3 +3\times 12\ge 28 +3\times 2\times 2y^{13} +3\times 2\times 6\times y^{15} +3\times 2\times 6\times y^{16} +3\times 2\times 6y^{15} +3\times 35\le d\le 3\times 65 +3\times 40\le d\le 65\times 3 +3\times 4\times 3\times y^{13} +3\times 5\times 6\times y^{15} +3\times \frac{x-8}{3} > -5\times 3 +3\times \frac{x-9}{3} > -5\times 3 +3\times m\times m\times m\times4\times n\times n\times n +3\times n +3\times n\ge 3000 +3\times n\ge9000 +3\times p+5<35 +3\times p+6 < 24 +3\times p+7<31 +3\times p+7\le22 +3\times p-3<30-3 +3\times p-7\le14 +3\times p<30 +3\times p\le12 +3\times p\le7+5 +3\times t +3\times t+3\times8 +3\times u+2\times v +3\times u+3\times v +3\times u+6\times v +3\times u+9\times v +3\times u\times u-2\times v\times v\times v +3\times u\times u-5\times v\times v\times v +3\times u\times u\times u-5\times v\times v +3\times u^4\times v^2 +3\times u^{12\times\frac{1}{3}}\times v^{6\times\frac{1}{3}} +3\times v\times v\times u\times u\times u\times u +3\times v\times v\times u\times u\times u\times u\times u +3\times v\times v\times v\times v\times u\times u +3\times v^2\times u^5 +3\times x < -18 +3\times x+3\times 2 > -3 +3\times x+4\ge13 +3\times x-3\times1\ge-21 +3\times x-3\times2\ge-12 +3\times x>3 +3\times x\ge-3 +3\times x\le -15 +3\times x\le -18 +3\times x\le -21 +3\times x\le -9 +3\times x\le-12 +3\times x\le-15 +3\times x\le-18 +3\times x\le-21 +3\times x\le-9 +3\times y +3\times y-3 +3\times y-6 +3\times y-7 +3\times y\times y +3\times y\times y\times y\times y +3\times y\times y\times y\times10\times10\times10 +3\times y^4 +3\times y^7 +3\times y^{2} +3\times-2<6\times-2 +3\times-3>7\times-3 +3\times-4--8 +3\times-5<5\times-5 +3\times-5<6\times-5 +3\times-5>4\times-5 +3\times-5>8\times-5 +3\times-8+-5 +3\times-\frac{2x}{3}\ge2\times3 +3\times-\frac{x}{3}\ge8\times3 +3\times10<13\times3 +3\times10^8 +3\times180 +3\times1<2\times3 +3\times21x^2 +3\times24-3\times\frac{4x}{3}\ge20\times3 +3\times28\le3\times\frac{1}{3}x<3\times38 +3\times2<7\times2 +3\times2\ge\frac{x}{3}\times3 +3\times2x+3\times10\ge30 +3\times2x+3\times4>18 +3\times3-x\ge0\times3 +3\times34\ge22 +3\times35\le d\le3\times65 +3\times35\le d\le3\times70 +3\times35\le d\le65\times3 +3\times3<\frac{x-2}{3}\times3 +3\times3>x-5 +3\times3\ge\frac{x}{3}\times3 +3\times3\times P +3\times3x+3\times-15<27 +3\times40\le d\le180 +3\times40\le d\le3\times60 +3\times40\le d\le3\times70 +3\times40\le d\le70\times3 +3\times45\le d\le3\times60 +3\times45\le d\le3\times65 +3\times45\le d\le3\times70 +3\times45\le d\le65\times3 +3\times4<4\times4 +3\times4<\frac{x-5}{4}\times4 +3\times4>\frac{x-9}{4}\times4 +3\times4x+3\times8<-60 +3\times5<7\times5 +3\times5<\frac{x-8}{3}\times3 +3\times5>\frac{x-9}{5}\times5 +3\times5\ge\frac{x}{5}\times5 +3\times5\times2\times y^{12} +3\times5\times5\times5\times5\times y\times y\times y +3\times5x+3\times-20>-60 +3\times6<5\times5 +3\times6<6\times6 +3\times6<\frac{2x}{3}\times3 +3\times6<\frac{x-5}{6}\times6 +3\times6\ge x +3\times7<\frac{x-8}{3}\times3 +3\times7>-5\times3 +3\times7\ge\frac{x}{7}\times7 +3\times9\ge\frac{x}{9}\times9 +3\times9t +3\times\frac{-13-2x}{3}\le-5\times3 +3\times\frac{-x}{-3}>5\times3 +3\times\frac{2x}{3}<2\times3 +3\times\frac{4x+5}{3}-12\ge12 +3\times\frac{4x+5}{3}-4\times3\ge4\times3 +3\times\frac{4x}{3}\ge-20\times3 +3\times\frac{4x}{3}\ge0\times3 +3\times\frac{4x}{3}\le20\times3 +3\times\frac{5x}{3}>30\times3 +3\times\frac{a}{3}<11\times3 +3\times\frac{a}{3}<12\times3 +3\times\frac{x-3}{3}>-2\times3 +3\times\frac{x-7}{3}>-5\times3 +3\times\frac{x}{-3}>9\times3 +3\times\frac{x}{3}>2\times3 +3\times\frac{x}{3}>3\times-1 +3\times\frac{x}{3}\ge5\times3 +3\times\frac{x}{3}\ge7\times3 +3\times\frac{x}{3}\le4\times3 +3\times\left(-2\right)\times3\times y^{5+3+4} +3\times\left(-3\right)<6\times\left(-3\right) +3\times\left(-3\right)<7\times\left(-3\right) +3\times\left(-3x+3\right)< 3\times2 +3\times\left(-4\right)<7\times\left(-4\right) +3\times\left(s+6\right) +3\times\left(v+5\right) +3^2+12m<0 +3^2-40a>0 +3^2-4\left(-3\right)\left(m\right)<0 +3^2-4\left(-3\right)\times m<0 +3^2-4\left(-8\right)\left(m\right)>0 +3^2P +3^2\times P +3^2\times p +3^2\times y^4\times2^2\times y^4 +3^2\times y^{2\times2}\times2^2\times y^{2\times2} +3^2\times\left(y^6\right)^2 +3^2n^2 +3^2y^2 +3^2y^5 +3^2y^{12} +3^2y^{6\times2} +3^3\times y^3 +3^3\times y^9\times9\times y^4 +3^3\times y^9\times\left(-3\right)^2\times y^4 +3^3\times y^{15} +3^3\times\left(y^2\right)^3 +3^3a^{24} +3^3m^{12}\times m +3^3n^3 +3^3y^2 +3^3y^3 +3^3y^{18} +3^3y^{24} +3^4y^4 +3^5\times y^3 +3^5y^2 +3^5y^3 +3^5y^4 +3^5y^{10} +3^9x^{18} +3^x\le3^{\frac{1}{4}} +3^{ - 6 p } +3^{ 12 p u + 18 q u} +3^{ 2 m + m + 1} +3^{ 2 x} \leq 3^{ - 1 } +3^{ 2 x} \leq \frac{1}{3} +3^{ 3 m + 1} +3^{ 3 m + m + 1} +3^{ 3 u \left( 4 p + 6 q\right)} +3^{ 4 m + 1} +3^{ 4 m + m + 1} +3^{ 6 \times \left( - p \right)} +3^{-2}\left(m^{-3}\right)^{-2} +3^{-2}m^6 +3^{-2}y^{-8} +3^{-3\left(x+1\right)}\ge3^{-4\left(2x-3\right)} +3^{14}x^{42} +3^{1}\times y^{7} +3^{2m+m+1} +3^{2x} +3^{2x}\le3^{-1} +3^{2} - 4 \times \left( - 3 \right) \times m < 0 +3^{2} - 4 \times a \times 10 > 0 +3^{2} - 4 \times a \times 2 > 0 +3^{2} - 4 \times a \times 6 > 0 +3^{2} - 4 \times a \times 7 > 0 +3^{2} - 4 m \times \left( - 2 \right) > 0 +3^{2} - 4 m \times \left( - 3 \right) > 0 +3^{2} - 4 m \times \left( - 6 \right) > 0 +3^{2} - 4 m \times \left( - 7 \right) > 0 +3^{2} - 4 m \times \left( - 8 \right) > 0 +3^{2} - 4 m \times \left( - 9 \right) > 0 +3^{2}-6x+x^{2} +3^{2}\times P +3^{2}a^{6}b^{4}c^{10} +3^{2}n^{2} +3^{3m+1} +3^{3m+m+1} +3^{3x-4}\le3^2 +3^{3} \times \left(y^{6}\right)^{3} +3^{3} \times y^{ 3 \times 3} \times \left( - 3 \right)^{2} \times y^{ 2 \times 2} +3^{3}y^{3} +3^{4m+1} +3^{4m+m+1} +3^{4x} +3^{4} < 3 \times 4 +3^{4} \times \left(u^{7}\right)^{4} \times \left(v^{5}\right)^{4} +3^{4}a^{4\times 4}b^{4}c^{3\times 4} +3^{4}a^{4}b^{20}c^{16} +3^{4}y^{12} +3^{5m+1} +3^{5m+m+1} +3^{5x} +3^{5} \times \left( a^{4} b^{5} c^{3}\right)^{5} +3^{6m+1} +3^{6pu+6qu} +3^{6x} +3^{6}y^{4\times 6}\div 3^{4}y^{4\times 4} +3^{8up+10uq} +3^{8x} +3^{9x} +3^{n - 1} +3^{x} < 3^{2} +3^{x} < 3^{\frac{1}{8}} +3^{x} > 3^{\frac{1}{6}} +3a +3a+21 +3a+27 +3a+9 +3a+9m +3a,8a +3a<3b +3a>80 +3a\left( b^{3}+5\right) +3a\times3a-3a\times3b-2a\times2a+2a\times2b +3a\times4b +3a\times8u\times5t +3a^2 +3a^2+21ab+6ac +3a^2+6a +3a^2+ab+2a^2+4ab +3a^{2}+12a +3a^{2}+4ab+4a^{2}+4ab +3a^{2}-2a +3ab +3ab^{3}+15a +3am+5m+4m +3am+9m +3b +3b+27 +3b+27-b^2+6b +3b+30 +3b+32.26\le81.01 +3b+3a +3b+3b+3b+3b +3b-a +3b>125 +3b>160 +3b\ge125 +3b\times4 +3b^2+3ab+4b^2+8ba +3b^{2} +3c +3c+24 +3c,2d +3c-24 +3cups>\frac{2}{5} +3d+18-d^2+2d +3f+33.10\le48.10 +3f-33.10\le48.10 +3f^2-15fg-27fh +3g+15h +3h +3h\ge-15 +3j,7k +3k +3k+12\le12 +3k+15-15\le15-15 +3k+15\le15 +3k+18\le18 +3k+21\le21 +3k+24\le24 +3k+27-27\le27-27 +3k+27\le27 +3k+3 +3k+3+4 +3k+4 +3k+5 +3k+6 +3k+7 +3k+r +3k-2r +3k-4r +3k<0 +3k<16 +3k>16 +3k\div3\le0\div3 +3k\ge15 +3k\le0 +3k\le12-12 +3k\le21-21 +3k\le24-24 +3k\le27-27 +3m +3m > 20 +3m+3n +3m-17 +3m9n6p +3m<20 +3m<22 +3m<28 +3m>-1 +3m>140 +3m>20 +3m>40 +3m>7m +3m>80 +3m\ge140 +3m\ge80 +3m\le7500 +3m\left(m+8\right)-5\left(m+8\right)-\left(\left(m\left(m-5\right)-2\left(m-5\right)\right)\right) +3m\left(m+8\right)-5\left(m+8\right)-\left(m\left(m-5\right)-2\left(m-5\right)\right) +3m\left(n+5\right) +3m\times 10n +3m\times m\times m\times 7n\times n\times n +3m\times5m+3m\times12 +3m^2+12m+14 +3m^2+12m-4m-16-\left(m-5\right)\left(m-1\right) +3m^2+12m-4m-16-\left(m^2-m-5m+5\right) +3m^2+12m-4m-16-m^2+m+5m-5 +3m^2+15m-4m-20-m^2+2m+4m-8 +3m^2+18m-4m-24-\left(m^2-5m+4\right) +3m^2+18m-4m-24-m^2+5m-4 +3m^2+23m-32 +3m^2+24m+50 +3m^2+24m-5m-40-\left(m^2-5m-2m+10\right) +3m^2+24m-5m-40-m^2+5m+2m-10 +3m^2+2m-13 +3m^2+33m-48 +3m^2+36m-51 +3m^2+5m +3m^2+7m +3m^2-6m +3m^2\times16 +3m^2\times2^2\times m^2 +3m^3-12m^2-4m^3-16m +3m^3n^7\left(1+11m^7n^3\right) +3m^3x+6m^3y\le120m^3 +3m^3x+8m^3\le160m^3 +3m^{-8}\times7m^2 +3m^{2}+7m +3m^{2}-12m +3m^{2}-54m +3mn +3mn+15m +3n +3n > 9000 +3n+1 +3n+2 +3n+20 +3n+24\ge0 +3n+3 +3n+32.26\le81.01 +3n+33.10\le48.10 +3n+33.1\le48.10 +3n+34.20\le67.20 +3n+34.44<98.11 +3n+34.60\le64.60 +3n+34.60\le76.60 +3n+35.90\le59.90 +3n+36.10\le63.10 +3n+39\le75 +3n+4 +3n+40.28\le69.31 +3n+42.40\le63.40 +3n+43.10\le67.1 +3n+43.20\le64.20 +3n+43.60\le58.60 +3n+43.90\le64.90 +3n+46.48\le90.24 +3n+47>71 +3n+48.50\le96.50 +3n+49.66\ge72.35 +3n-15>15 +3n-33.10\le48.10 +3n-36.50<69.50 +3n-6+6>6+6 +3n3m +3n<3,000 +3n>10 +3n>12 +3n>140 +3n>15+15 +3n>1500 +3n>18 +3n>200 +3n>24 +3n>3+3 +3n>30 +3n>3000 +3n>36 +3n>48 +3n>6 +3n>60 +3n>6000 +3n>7500 +3n>80 +3n>9+9 +3n>9000 +3n\div3\ge6000\div3 +3n\div3\ge9000\div3 +3n\ge 1500 +3n\ge 3000 +3n\ge 6000 +3n\ge 7500 +3n\ge 9000 +3n\ge140 +3n\ge1500 +3n\ge3,000 +3n\ge3000 +3n\ge6000 +3n\ge7500 +3n\ge80 +3n\ge9000 +3n\le15 +3n\le22.69 +3n\le27 +3n\le34 +3n\le39 +3n\le5 +3n\times3n +3n^2+54n +3n^2-12n +3n^2-14n +3n^2-30n +3n^3 +3n^3-54n^2-54n +3n^3-72n^2-30n +3n^3-9n^2-7n^3-42n +3n^4 +3n^{2}+6n +3n^{2}-12n +3n^{2}-18n +3p +3p < -5+11 +3p < 12 +3p < 18 +3p < 21 +3p < 21-3 +3p < 24 +3p < 27 +3p < 30 +3p < 4+5 +3p < 6 +3p < 9 +3p+1 +3p+1 < 13 +3p+1 < 28 +3p+1 < 7 +3p+10 < 22 +3p+10 < 28 +3p+10 < 37 +3p+10<16 +3p+10<19 +3p+10<22 +3p+10<25 +3p+10<28 +3p+10<31 +3p+10<34 +3p+10<37 +3p+10<40 +3p+10\le22 +3p+11 < 17 +3p+11 < 23 +3p+11 < 26 +3p+11<17 +3p+11<20 +3p+11<23 +3p+11<26 +3p+11<29 +3p+11<32 +3p+11<35 +3p+11<38 +3p+11<41 +3p+11\le 23 +3p+12 < 33 +3p+12 < 36 +3p+12-12<18-12 +3p+12<18 +3p+12<21 +3p+12<24 +3p+12<27 +3p+12<30 +3p+12<33 +3p+12<36 +3p+12<42 +3p+12\le36 +3p+16-p^2 +3p+1<10 +3p+1<13 +3p+1<16 +3p+1<19 +3p+1<22 +3p+1<25 +3p+1<28 +3p+1<31 +3p+1<7 +3p+1\le25 +3p+2 +3p+2 < 11 +3p+2 < 8 +3p+2-2<11-2 +3p+2<11 +3p+2<17 +3p+2<20 +3p+2<26 +3p+2<29 +3p+2<32 +3p+2<8 +3p+2\le11 +3p+2\le20 +3p+2\le26 +3p+2\le32 +3p+2x<17 +3p+3 +3p+3 < 12 +3p+3 < 21 +3p+3 < 33 +3p+3<12 +3p+3<15 +3p+3<21 +3p+3<24 +3p+3<27 +3p+3<30 +3p+3<33 +3p+3<9 +3p+3\le21 +3p+3\le30 +3p+3\le33 +3p+4 +3p+4 < 22 +3p+4 < 28 +3p+4<10 +3p+4<16 +3p+4<19 +3p+4<22 +3p+4<25 +3p+4<28 +3p+4<31 +3p+4<34 +3p+4\le16 +3p+5 +3p+5 < 29 +3p+5<11 +3p+5<14 +3p+5<17 +3p+5<20 +3p+5<23 +3p+5<26 +3p+5<32 +3p+5<35 +3p+5\le26 +3p+6 +3p+6 < 12 +3p+6 < 21 +3p+6 < 30 +3p+6 < 33 +3p+6-6<18-6 +3p+6<12 +3p+6<15 +3p+6<18 +3p+6<21 +3p+6<24 +3p+6<27 +3p+6<30 +3p+6<33 +3p+6\le33 +3p+7 < 16 +3p+7 < 19 +3p+7 < 28 +3p+7 < 34 +3p+7<13 +3p+7<16 +3p+7<19 +3p+7<22 +3p+7<25 +3p+7<28 +3p+7<31 +3p+7<34 +3p+7<37 +3p+7\le 34 +3p+7\le13 +3p+7\le28 +3p+7\le37 +3p+8 < 29 +3p+8-8<38-8 +3p+8<14 +3p+8<17 +3p+8<20 +3p+8<23 +3p+8<26 +3p+8<29 +3p+8<32 +3p+8<35 +3p+8<38 +3p+8\le 29 +3p+8\le14 +3p+9<15 +3p+9<18 +3p+9<21 +3p+9<27 +3p+9<30 +3p+9<33 +3p+9<36 +3p+9<39 +3p+9\le18 +3p,7q +3p,9q +3p-1 < 17 +3p-1+1<14+1 +3p-10 < 14 +3p-10+10\le-4+10 +3p-10+10\le11+10 +3p-10<-1 +3p-10<11 +3p-10<20 +3p-10<8 +3p-10\le-1 +3p-10\le-4 +3p-10\le11 +3p-10\le14 +3p-10\le17 +3p-10\le2 +3p-10\le20 +3p-10\le5 +3p-10\le8 +3p-11 < -5 +3p-11+11 < -5+11 +3p-11+11\le1+11 +3p-11<-2 +3p-11<-5 +3p-11<1 +3p-11<10 +3p-11<16 +3p-11<19 +3p-11<4 +3p-11<7 +3p-11\le-2 +3p-11\le-5 +3p-11\le1 +3p-11\le13 +3p-11\le16 +3p-11\le19 +3p-11\le4 +3p-11\le7 +3p-12 < 9 +3p-12<-3 +3p-12<0 +3p-12<15 +3p-12<18 +3p-12<6 +3p-12<9 +3p-12\le-3 +3p-12\le-6 +3p-12\le0 +3p-12\le15 +3p-12\le18 +3p-12\le3 +3p-12\le6 +3p-12\le9 +3p-19 +3p-1<11 +3p-1<14 +3p-1<20 +3p-1<23 +3p-1<26 +3p-1<29 +3p-1<5 +3p-1<8 +3p-1\le 17 +3p-1\le11 +3p-1\le14 +3p-1\le17 +3p-1\le20 +3p-1\le23 +3p-1\le26 +3p-1\le29 +3p-1\le5 +3p-1\le8 +3p-2 < 19 +3p-2 < 28 +3p-2 < 7 +3p-26 +3p-2<13 +3p-2<16 +3p-2<19 +3p-2<25 +3p-2<4 +3p-2<7 +3p-2\le10 +3p-2\le13 +3p-2\le16 +3p-2\le19 +3p-2\le22 +3p-2\le25 +3p-2\le28 +3p-2\le4 +3p-2\le7 +3p-3 < 24 +3p-3<12 +3p-3<15 +3p-3<24 +3p-3<27 +3p-3<3 +3p-3<6 +3p-3<9 +3p-3\le12 +3p-3\le15 +3p-3\le18 +3p-3\le21 +3p-3\le24 +3p-3\le27 +3p-3\le3 +3p-3\le6 +3p-3\le9 +3p-4 +3p-4 < 2 +3p-4 < 23 +3p-4<11 +3p-4<14 +3p-4<17 +3p-4<2 +3p-4<23 +3p-4<5 +3p-4<8 +3p-4\le11 +3p-4\le14 +3p-4\le17 +3p-4\le23 +3p-4\le26 +3p-4\le5 +3p-4\le8 +3p-5 < 10 +3p-5 < 13 +3p-5 < 19 +3p-5 < 4 +3p-5+5 < 19+5 +3p-5+5\le1+5 +3p-5+5\le16+5 +3p-5<1 +3p-5<10 +3p-5<13 +3p-5<16 +3p-5<19 +3p-5<25 +3p-5<4 +3p-5<7 +3p-5\le 4 +3p-5\le1 +3p-5\le10 +3p-5\le13 +3p-5\le16 +3p-5\le19 +3p-5\le23 +3p-5\le25 +3p-5\le4 +3p-6 < 12 +3p-6 < 18 +3p-6 < 24 +3p-6 < 3 +3p-6 < 6 +3p-6<12 +3p-6<15 +3p-6<24 +3p-6<3 +3p-6<6 +3p-6\le 12 +3p-6\le0 +3p-6\le12 +3p-6\le15 +3p-6\le18 +3p-6\le21 +3p-6\le24 +3p-6\le3 +3p-6\le6 +3p-6\le9 +3p-7 < 17 +3p-7 < 20 +3p-7<-1 +3p-7<14 +3p-7<2 +3p-7<20 +3p-7<5 +3p-7<8 +3p-7\le-1 +3p-7\le17 +3p-7\le2 +3p-7\le20 +3p-7\le23 +3p-7\le8 +3p-7q+5+7q +3p-7q+9+7q-4 +3p-8 < -2 +3p-8 < 13 +3p-8+8 < 19+8 +3p-8<-2 +3p-8<1 +3p-8<10 +3p-8<13 +3p-8<16 +3p-8<22 +3p-8<4 +3p-8<7 +3p-8\le-2 +3p-8\le1 +3p-8\le10 +3p-8\le13 +3p-8\le16 +3p-8\le19 +3p-8\le22 +3p-8\le4 +3p-8\le7 +3p-9 < 12 +3p-9 < 9 +3p-9+9<6+9 +3p-9<-3 +3p-9<18 +3p-9<21 +3p-9\le-3 +3p-9\le0 +3p-9\le15 +3p-9\le18 +3p-9\le21 +3p-9\le3 +3p-9\le9 +3p<12 +3p<15 +3p<16-7 +3p<18 +3p<19-1 +3p<19-4 +3p<21 +3p<22-10 +3p<24 +3p<25-10 +3p<27 +3p<30 +3p<33-9 +3p<4+5 +3p<6 +3p<9 +3p>140 +3p>200 +3p\div3\le12\div3 +3p\ge18 +3p\ge200 +3p\le10+20 +3p\le12 +3p\le15 +3p\le18 +3p\le18+3 +3p\le21 +3p\le23+7 +3p\le24 +3p\le27 +3p\le30 +3p\le4+2 +3p\le6 +3p\le9 +3p\left(14pq-6q^2\right) +3p\times-5q +3p\times3\le12\times3 +3p^2 +3p^2+24pq-p^2+pq +3p^2r^2t +3p^2rt +3p^4 +3p^5 +3p^7 +3p^8 +3p^9 +3p^{10} +3p^{11} +3p^{2} +3p^{7} +3p^{9} +3pq +3pq+9p^2q +3pq\left( 7p-5q\right) +3pq\left(14p-6q\right) +3pq\left(3p\right)-2q^2\left(3p\right) +3pq\left(5p-4q\right) +3prt +3q +3q10p2n +3q^2+11.8q+320 +3q^4 +3r +3r > 18 +3r > 21 +3r > 30 +3r > 9 +3r+10 > 40 +3r+3-3>27-3 +3r+3>15 +3r+3>27 +3r+4-4>10-4 +3r+4>10 +3r+4>22 +3r+4>28 +3r+4>34 +3r+4>44-r +3r+6>22-r +3r+6>30 +3r+6t +3r+9>33 +3r+r > 21-9 +3r+r>20-4 +3r+r>29-5 +3r+r>35-7 +3r-r^{2} +3r6s +3r>12 +3r>12-r +3r>13-4 +3r>15 +3r>16-r +3r>18 +3r>20-r +3r>21 +3r>24 +3r>24-r +3r>27 +3r>28-r +3r>30 +3r>32-r +3r>6 +3r>8-r +3r\times s6 +3r^{3}+3r^{11} +3r^{4} +3rs+15r +3rs6 +3rtv\left(15t^2v^2-9r^2t+15rv\right) +3rtv\left(3r^2v^2+2rt^2v-4t\right) +3s +3s+18 +3s\le-7 +3sr +3st +3st+24s +3st^2+3s^2t +3t +3t+24 +3t+27 +3t+9+5y-5 +3t-15 +3t-21 +3t\div 36 +3t\left(-5u+3s\right) +3t\left(2t-10\right) +3t\left(3s-5u\right) +3t\left(n-5r\right) +3t\left(s-5u+2s\right) +3t\left(t-2\right) +3t\left(t-3\right) +3t\left(t-5\right) +3t^2 +3t^2+12t +3t^2+18t +3t^2+2t +3t^2+30t +3t^2-12t+4t-16 +3t^2-16t +3t^2-18t +3t^2-27 +3t^2-2t-8 +3t^2-8t-16 +3t^8 +3t^9 +3t^{8} +3t^{8}+4t^{2} +3ts +3u +3u+12 +3u+15-u^2-8u +3u+3v +3u+48-u^{2} +3u,8v +3u,9v +3u-12 +3u-7 +3u\div v+9 +3u\left(2u-4\right) +3u\left(2v-5u\right) +3u\left(5v-2u\right) +3u\left(5v-4u\right) +3u\left(u-2\right) +3u\left(u-3\right) +3u\left(u-4\right) +3u\times v +3u^2 +3u^2-6uv-10 +3u^35v^4 +3u^3\times3v^2 +3u^3\times5v^4 +3u^4v^2 +3u^{2} +3u^{7}\times 3u^{5}+3u^{7}\times 9u^{2} +3u^{\frac{1}{3}}v^{\frac{1}{3}} +3uu-5vvv +3uv +3uv^2+3u^2v +3uv^{2}+3u^{2}v +3v +3v+15 +3v+6 +3v-17 +3v-18 +3v\times v\times v\times v\times u\times u\times u\times u\times u +3v^3+9v^2-14v-8 +3v^3-12v^2-7v^3-28v +3v^{2}-21 +3w +3w+15\ge70 +3w+16.00\ge60.00 +3w+16.7\ge 40 +3w+16\ge60 +3w+18 +3w+19.30\ge70 +3w+2 +3w+21 +3w+24.60\ge70 +3w+25.40\ge70 +3w+26.10\ge60 +3w+26.10\ge60.00 +3w+26.50\ge70.00 +3w+26.7\ge 50 +3w+27.80\ge70 +3w+28.10\ge60 +3w+28.10\ge60.00 +3w+28.80\ge70 +3w+48w +3w-9\ge18 +3w\ge 23.3 +3w\ge 44.6 +3w\ge24.4 +3w\ge41.2 +3w\ge43.8 +3w\ge44.6 +3w\ge44.60 +3w\ge50.7 +3w\ge51 +3w\ge52.4 +3w\ge70-25.40 +3w\left(5w+4\right)+5\left(5w+4\right) +3w^3 +3w^{2-3} +3wy +3wy^2+3w^2y +3wy^{2}+3w^{2}y +3x +3x < -1 +3x < -12 +3x < -135 +3x < -15 +3x < -18 +3x < -3 +3x < -30 +3x < -45 +3x < -6 +3x < -8 +3x < -84 +3x < -9 +3x < -9\left( 2\right) +3x < 0 +3x < 1 +3x < 105 +3x < 15 +3x < 18 +3x < 2 +3x < 21 +3x < 24 +3x < 3 +3x < 3+6 +3x < 30 +3x < 33 +3x < 36 +3x < 45 +3x < 48 +3x < 5 +3x < 54 +3x < 6 +3x < 8-2 +3x < 8x-15 +3x < 9 +3x < \frac{5x-1}{2}+2 +3x > -12 +3x > -12\times 4 +3x > -132 +3x > -135 +3x > -15 +3x > -18 +3x > -24 +3x > -3 +3x > -30 +3x > -48 +3x > -6 +3x > -60 +3x > -75 +3x > -9 +3x > 0 +3x > 0.30x+1080 +3x > 12 +3x > 15 +3x > 164 +3x > 18 +3x > 2 +3x > 21 +3x > 24+18 +3x > 24-30 +3x > 244 +3x > 27 +3x > 3 +3x > 30 +3x > 30+24 +3x > 33 +3x > 3\left( 4\right) +3x > 51 +3x > 54 +3x > 57 +3x > 6 +3x > 61 +3x > 7+8 +3x > 9 +3x > 9-24 +3x > 90 +3x > x-4 +3x+-1<-2 +3x+-1<0 +3x+-1<5 +3x+-1\le0 +3x+-2<2 +3x+-3<-1 +3x+-3<1 +3x+-5<-4 +3x+-8<-5 +3x+0-15 +3x+0\le6 +3x+1 +3x+1 < -1 +3x+1 < -4 +3x+1 < 6 +3x+1+ 6<7+ 6 +3x+1-1<13-1 +3x+1-1>4-1 +3x+1-1\ge 4-1 +3x+1-1\ge16-1 +3x+1-1\ge25-1 +3x+1-1\le4-1 +3x+1-1\le5-1 +3x+1-1\le9-1 +3x+1.5y\le12 +3x+10 +3x+10 < 12 +3x+10 < 9 +3x+10 > 22 +3x+10+12x+18 +3x+10+5<8x-5+5 +3x+10-10>x+14-10 +3x+10-10\ge40-10 +3x+10-10\le16-10 +3x+10-21\ge21 +3x+10-35\ge28 +3x+10-x^2>0 +3x+10-x^2\ge0 +3x+10-x^2\ge6 +3x+10<11 +3x+10<13 +3x+10<14 +3x+10<16 +3x+10<3 +3x+10<5 +3x+10<5x +3x+10<6 +3x+10<7 +3x+10<8 +3x+10<9 +3x+10>19 +3x+10>22 +3x+10>25 +3x+10>31 +3x+10>78 +3x+10>9 +3x+10>x+15 +3x+10>x+35 +3x+10\ge16 +3x+10\ge19 +3x+10\ge22 +3x+10\ge25 +3x+10\ge28 +3x+10\ge31 +3x+10\ge34 +3x+10\ge37 +3x+10\ge40 +3x+10\le16 +3x+11+49x+21 +3x+11<12 +3x+11<13 +3x+11<14 +3x+11<17 +3x+11<6 +3x+11<7 +3x+11<8 +3x+11>-4 +3x+11>-7 +3x+12 < 13 +3x+12 < 5 +3x+12 < 9 +3x+12+5 +3x+12-12 > 0-12 +3x+12-12 > 18-12 +3x+12-12 > 24-12 +3x+12-12<\frac{-24}{2}-12 +3x+12-12>24-12 +3x+12-12>27-12 +3x+12-12\ge 9-12 +3x+12-12\ge6-12 +3x+12-2<16 +3x+12-6\le 6-6 +3x+12<-15 +3x+12<-3 +3x+12<-9 +3x+12<16 +3x+12<6 +3x+12<8 +3x+12<9 +3x+12<\frac{-24}{2} +3x+12>-12 +3x+12>-3 +3x+12>-6 +3x+12>0 +3x+12>15 +3x+12>\frac{-48}{4} +3x+12>\frac{-9}{3} +3x+12>\frac{24}{4} +3x+12>x+8 +3x+12\ge 48 +3x+12\ge30 +3x+12\ge6 +3x+12\ge9 +3x+12\le 6 +3x+12\le-7 +3x+12\le15 +3x+12\le18 +3x+12\le21 +3x+12\le24 +3x+12\le27 +3x+12x<28 +3x+13 < 16 +3x+13+72x+56 +3x+13<11 +3x+13<15 +3x+13<19 +3x+13<22 +3x+13<25 +3x+13<5 +3x+13<8 +3x+13>-2 +3x+13>84 +3x+13\ge28 +3x+14 < 10 +3x+14+30x+12 +3x+144\le60x-84 +3x+144\le\left(60x-84\right) +3x+147\le84x-96 +3x+14<10 +3x+14<11 +3x+14<12 +3x+14<13 +3x+14<15 +3x+14<17 +3x+14>120 +3x+15 < 16 +3x+15 < 8-4x +3x+15+10x+70 +3x+15+7x+56 +3x+15+9x+36 +3x+15-15 > 12-15 +3x+15-15<\frac{6}{2}-15 +3x+15-15>12-15 +3x+15-2<19 +3x+15-2<22 +3x+15-2<25 +3x+15-\left(x-1\right)>10 +3x+15-\left(x-1\right)>20 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> x+24 +3x+28-28\le-9-28 +3x+28.80\ge70 +3x+285\le60x +3x+28>x+24 +3x+28x<32 +3x+29+2\ge16 +3x+29+7\ge42 +3x+29\ge35 +3x+2<-1 +3x+2<-2 +3x+2<1 +3x+2<5 +3x+2<8 +3x+2<8x-18 +3x+211 +3x+2>130 +3x+2>14 +3x+2>17 +3x+2>2 +3x+2>20 +3x+2>21+21x +3x+2>40+20x +3x+2>4x +3x+2>5\left(8+4x\right) +3x+2>72+32x +3x+2>8 +3x+2>y +3x+2\ge 17 +3x+2\ge 23 +3x+2\ge 26 +3x+2\ge 32 +3x+2\ge x +3x+2\ge x+6 +3x+2\ge x+6,3x+2\le-x-6 +3x+2\ge y +3x+2\ge11 +3x+2\ge14 +3x+2\ge17 +3x+2\ge20 +3x+2\ge23 +3x+2\ge25 +3x+2\ge26 +3x+2\ge28 +3x+2\ge29 +3x+2\ge30 +3x+2\ge32 +3x+2\ge35 +3x+2\ge40 +3x+2\ge45 +3x+2\ge8 +3x+2\le+8 +3x+2\le-x-6 +3x+2\le11 +3x+2\le14 +3x+2\le4x +3x+2\le8 +3x+2\left(x+8\right)<-9 +3x+2\left(x-2\right)<21 +3x+2x+16<-9 +3x+2x-4<21 +3x+2x-8<27 +3x+2x<-25 +3x+2x<12-27 +3x+2x<16-21 +3x+2x>-30 +3x+2x\ge-30 +3x+2x\ge30 +3x+2y +3x+2y\ge36 +3x+2y\le12 +3x+2y\le18 +3x+2y\le24 +3x+3 > -12 +3x+3 > -15 +3x+3 > -9 +3x+3 > 12 +3x+3 > 15 +3x+3 > 21 +3x+3 > 6 +3x+3-2<13 +3x+3-3 > -15-3 +3x+3-3 > -9-3 +3x+3-3 > 12-3 +3x+3-3 > 15-3 +3x+3-3 > 21-3 +3x+3-3 > 3-3 +3x+3-3 > 6-3 +3x+3-3 > x+13-3 +3x+3-3<15-3 +3x+3-3<9+3 +3x+3-3<\frac{30}{2}-3 +3x+3-3>-15-3 +3x+3-3>-9-3 +3x+3-3>\frac{-60}{5}-3 +3x+3-3\ge18-3 +3x+3-3\le11-3 +3x+3-3\le12-3 +3x+3-3\le15-3 +3x+3-3\le5-3 +3x+30-30 > 3-30 +3x+30-30\ge6-30 +3x+30-30\le 27-30 +3x+30-30\le12-30 +3x+30-x>20 +3x+30>-18 +3x+30>3 +3x+30>x+20 +3x+30>x+25 +3x+30>x+35 +3x+30>x+40 +3x+30\ge-45 +3x+30\le-75 +3x+30\le0 +3x+30\le60x-84 +3x+315\le60x-84 +3x+31\ge10 +3x+32<11x +3x+32x-12<0 +3x+32x-28<0 +3x+32x<56 +3x+32x<72 +3x+33.10\le48.10 +3x+33<416 +3x+34.20\le67.20 +3x+35 +3x+35<10x +3x+35>x+10 +3x+35>x+15 +3x+35>x+49 +3x+36>x+32 +3x+36\ge 60 +3x+36\ge-60 +3x+36\le24 +3x+36x<12 +3x+36x<16 +3x+39\le75 +3x+3<-1 +3x+3<-12 +3x+3<-2 +3x+3<-3 +3x+3<-4 +3x+3<-9 +3x+3<0 +3x+3<1 +3x+3<18 +3x+3<2 +3x+3<3 +3x+3<4 +3x+3<5 +3x+3<6 +3x+3<6x-12 +3x+3<6x-3 +3x+3<7 +3x+3<9 +3x+3<\frac{30}{2} +3x+3-12 +3x+3>-15 +3x+3>-3 +3x+3>-6 +3x+3>-9 +3x+3>0 +3x+3>12 +3x+3>15 +3x+3>18 +3x+3>21 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+3x+5-5<8-5 +3x+5-5>14-5 +3x+5-5>17-5 +3x+5-5>8-5 +3x+5-5\ge x+7-5 +3x+5-5\ge14-5 +3x+5-5\le10-5 +3x+5-5\le7-5 +3x+5-6<3-6 +3x+50.00<65.00 +3x+56>x+42 +3x+56x-64<0 +3x+56x<24 +3x+56x<48 +3x+56x<72 +3x+5<0 +3x+5<1 +3x+5<11 +3x+5<11x-35 +3x+5<12 +3x+5<3 +3x+5<6 +3x+5<7 +3x+5<8 +3x+5>-1 +3x+5>-4 +3x+5>14 +3x+5>17 +3x+5>2 +3x+5>20 +3x+5>23 +3x+5>26 +3x+5>29 +3x+5>41 +3x+5>49+63x +3x+5>5 +3x+5>72+63x +3x+5>8 +3x+5>9\left(8+7x\right) +3x+5\ge 11 +3x+5\ge 14 +3x+5\ge 17 +3x+5\ge 26 +3x+5\ge 32 +3x+5\ge 35 +3x+5\ge 8 +3x+5\ge x+7 +3x+5\ge x+7,3x+5\le-x-7 +3x+5\ge11 +3x+5\ge12 +3x+5\ge14 +3x+5\ge17 +3x+5\ge20 +3x+5\ge23 +3x+5\ge26 +3x+5\ge28 +3x+5\ge29 +3x+5\ge32 +3x+5\ge35 +3x+5\ge64 +3x+5\le 20 +3x+5\le17 +3x+6 +3x+6 > -6 +3x+6 > 15 +3x+6 > 9 +3x+6+56x+72 +3x+6+5<7+5 +3x+6+6x+54 +3x+6-2<13 +3x+6-6 < 7-6 +3x+6-6 > -6-6 +3x+6-6 > 9-6 +3x+6-6<7-6 +3x+6-6<9-6 +3x+6-6>18-6 +3x+6-6>24-6 +3x+6-6>3-6 +3x+6-6\ge-6-6 +3x+6-6\ge12-6 +3x+6-6\ge27-6 +3x+6-6\ge3-6 +3x+6-6\ge36-6 +3x+6-6\le15-6 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+3x+9-x-3>20 +3x+90 > 15 +3x+9<-12 +3x+9<-3 +3x+9<-9 +3x+9<10 +3x+9<15 +3x+9<3 +3x+9<5 +3x+9<6 +3x+9<7 +3x+9<8 +3x+9<\frac{-24}{2} +3x+9-12 +3x+9>-6 +3x+9>-9 +3x+9>0 +3x+9>12 +3x+9>15 +3x+9>21 +3x+9>24 +3x+9>27 +3x+9>3 +3x+9>30 +3x+9>33 +3x+9>39 +3x+9>4\left(x^2+6x+9\right) +3x+9>4x^2+24x+36 +3x+9>6 +3x+9>9 +3x+9>\frac{-48}{4} +3x+9>\frac{27}{3} +3x+9>\frac{60}{5} +3x+9>x+17 +3x+9\ge 27 +3x+9\ge x+7 +3x+9\ge x+7,3x+9\le-x-7 +3x+9\ge12 +3x+9\ge15 +3x+9\ge18 +3x+9\ge21 +3x+9\ge24 +3x+9\ge27 +3x+9\ge3 +3x+9\ge30 +3x+9\ge33 +3x+9\ge36 +3x+9\ge39 +3x+9\ge6 +3x+9\le y +3x+9\le-x-7 +3x+9\le12 +3x+9\le15 +3x+9\le18 +3x+9\le21 +3x+9\le24 +3x+9\le27 +3x+9y\le410 +3x+9y\le440 +3x+\frac{17y}{5}\le255 +3x+\frac{\left(2x+1\right)^5}{10}+C +3x+\frac{\left(2x+1\right)^6}{12}+C +3x+\left( -8\right) < -3 +3x+\left(-18x-4x\right) +3x+\left(-22x\right) +3x+\left(3-3\right)>\left(-12-3\right) +3x+\left(4x-8\right)<27 +3x+x-1\le3 +3x+x\ge420 +3x+x\le-x+x+4 +3x+x\le-x+x-12 +3x+x\le3+1 +3x+y +3x+y3+2 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+3x-6+6\le9+6 +3x-6+7\ge19 +3x-6+8\ge14 +3x-6+8\ge20 +3x-6+8\le8 +3x-6-2\ge x+2-2 +3x-60<48 +3x-60\le24 +3x-63x>49-5 +3x-66<7\times88 +3x-6<-12 +3x-6<-15 +3x-6<-18 +3x-6<-2 +3x-6<-21 +3x-6<-24 +3x-6<-3 +3x-6<-4 +3x-6<-9 +3x-6<0 +3x-6<12 +3x-6<2y +3x-6<3 +3x-6<6 +3x-6<9 +3x-6-21 +3x-6>-9 +3x-6>0 +3x-6>12 +3x-6>6 +3x-6>9 +3x-6>\frac{36}{3} +3x-6>x +3x-6>y +3x-6\ge 3 +3x-6\ge 6-6 +3x-6\ge x+2 +3x-6\ge x+2,3x-6\le-\left(x+2\right) +3x-6\ge-12 +3x-6\ge-15 +3x-6\ge-18 +3x-6\ge-21 +3x-6\ge-9 +3x-6\ge0 +3x-6\ge12 +3x-6\ge18 +3x-6\ge3 +3x-6\ge6 +3x-6\ge9 +3x-6\le y +3x-6\le-12 +3x-6\le-3 +3x-6\le-6 +3x-6\le-x-2 +3x-6\le0 +3x-6\le12 +3x-6x +3x-6x<-4-2 +3x-6x<-7-5 +3x-6x<-9 +3x-7 +3x-7+7\ge2+7,5x-7+7\le-2+7 +3x-7+7\ge8+7 +3x-75 > 15 +3x-75<-30 +3x-7<-5 +3x-7<-6 +3x-7<8 +3x-7\ge2 +3x-7\ge8 +3x-7\le20 +3x-7x+5<7x-7x-15 +3x-7x<-10-6 +3x-8 < -3 +3x-8+8>7+8 +3x-8+8\ge7+8 +3x-8-4\ge x+4-4 +3x-8<-5 +3x-8\ge x +3x-8\ge x+4 +3x-8\ge19 +3x-8\ge7 +3x-8\le-8 +3x-8\le-x-4 +3x-8\le7 +3x-8x < -15 +3x-8x < -5-10 +3x-8x<-10-5 +3x-8x<-15 +3x-8x<-20 +3x-8x<-23-2 +3x-8x<0 +3x-8x<8x-15-8x +3x-9 +3x-9 > 0 +3x-9+5\ge11 +3x-9+6\ge21 +3x-9+8\ge23 +3x-9+9\ge18+9 +3x-96<-72 +3x-9>0 +3x-9>6 +3x-9>y +3x-9\ge w +3x-9\ge x+5 +3x-9\ge12 +3x-9\ge15 +3x-9\ge18 +3x-9\le y +3x-9\le-x-5 +3x-9w\ge18 +3x-9x<-12-6 +3x-9x<-17-7 +3x-\frac{3x-42}{3}>4 +3x-\left(0.10x+1160\right)>0 +3x-\left(6\right)<0 +3x-x > 17-7 +3x-x > 24-28 +3x-x+16>10 +3x-x+7 > x-x+11 +3x-x+8\ge x-x+4 +3x-x+9\ge x-x+7 +3x-x-4\ge x-x+8 +3x-x-5>1 +3x-x>-2+12 +3x-x>-30+25 +3x-x>-45+30 +3x-x>-6 +3x-x>10-2 +3x-x>10-35 +3x-x>10-4 +3x-x>12-16 +3x-x>12-6 +3x-x>13-5 +3x-x>14-6 +3x-x>15-5 +3x-x>16-20 +3x-x>25-30 +3x-x>35-10 +3x-x>42-56 +3x-x>6 +3x-x>8 +3x-x>x-4-x +3x-x\ge x-x+2 +3x-x\ge x-x+4 +3x-x\ge x-x+8 +3x-x\ge x-x-2 +3x-x^2\ge2 +3x-y +3x-y>-3 +3x-y\ge-3 +3x3000\ge9000 +3x3<12x3 +3x3x3x3x3x +3x<-1 +3x<-105 +3x<-11+5 +3x<-12 +3x<-12-12 +3x<-12-9 +3x<-15 +3x<-15-6 +3x<-18 +3x<-2 +3x<-21 +3x<-23+5 +3x<-24 +3x<-27 +3x<-3 +3x<-3-12 +3x<-3-15 +3x<-3-6 +3x<-30 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+3x>-135 +3x>-15 +3x>-18 +3x>-2 +3x>-21 +3x>-24 +3x>-27 +3x>-3 +3x>-30 +3x>-36 +3x>-42 +3x>-48 +3x>-5-4 +3x>-6 +3x>-6-6 +3x>-6-9 +3x>-72 +3x>-84 +3x>-9 +3x>-90 +3x>-96 +3x>-98 +3x>0 +3x>0.40x+520 +3x>0\times4 +3x>1-4 +3x>1-7 +3x>106 +3x>108 +3x>11+18x +3x>12 +3x>12-12 +3x>12-3 +3x>12-30 +3x>12-9 +3x>128 +3x>13 +3x>130 +3x>140 +3x>15 +3x>15-3 +3x>15-30 +3x>15-6 +3x>15-9 +3x>152 +3x>16-7 +3x>18 +3x>18-9 +3x>19+21x +3x>192 +3x>2 +3x>2+4 +3x>2-20 +3x>200 +3x>201 +3x>21 +3x>21-18 +3x>216-16 +3x>24 +3x>24+-6 +3x>24-24 +3x>24-6 +3x>244 +3x>26+20x +3x>27 +3x>27-3 +3x>3 +3x>3-27 +3x>3-30 +3x>30 +3x>30-9 +3x>31-1 +3x>32+36x +3x>33 +3x>36 +3x>39 +3x>4-1 +3x>41-5 +3x>42 +3x>45 +3x>48 +3x>51 +3x>54 +3x>57 +3x>6 +3x>6-24 +3x>6-27 +3x>60 +3x>68 +3x>7+8 +3x>7-4 +3x>71 +3x>72 +3x>84 +3x>9 +3x>9+27 +3x>9+3 +3x>9-9 +3x>90 +3x>96 +3x>\frac{-60}{5}-3 +3x>\frac{0}{5} +3x>\frac{60}{5}-9 +3x>x+10 +3x>x+14 +3x>x+16-8 +3x>x+30 +3x>x+4 +3x>x+6 +3x>x+8 +3x>x-10 +3x\div 3 > -12\div 3 +3x\div 3 > 9\div 3 +3x\div 3\ge 30\div 3 +3x\div 3\le 0\div 3 +3x\div3<-15\div3 +3x\div3<15\div3 +3x\div3<18\div3 +3x\div3<3\div3 +3x\div3<9\div3 +3x\div3>-15\div3 +3x\div3>-3\div3 +3x\div3\ge-6\div3 +3x\div3\ge15\div3 +3x\div3\ge30\div3 +3x\div3\ge3\div3 +3x\div3\ge9\div3 +3x\div3\le-12\div3 +3x\div3\le-21\div3 +3x\div3\le27\div3 +3x\div3\le9\div3 +3x\div7 +3x\ge -108 +3x\ge -12 +3x\ge -15 +3x\ge -18 +3x\ge -21 +3x\ge -24 +3x\ge -3 +3x\ge -30 +3x\ge -6 +3x\ge -75 +3x\ge -9 +3x\ge 0 +3x\ge 0.1 +3x\ge 12 +3x\ge 12-30 +3x\ge 15 +3x\ge 18 +3x\ge 21 +3x\ge 24 +3x\ge 26-8 +3x\ge 27 +3x\ge 3 +3x\ge 30 +3x\ge 32-5 +3x\ge 36 +3x\ge 42 +3x\ge 6 +3x\ge 60 +3x\ge 9 +3x\ge 9+6 +3x\ge x +3x\ge x+12 +3x\ge x+12,3x\le-x-4 +3x\ge x+14 +3x\ge x+2 +3x\ge x+4 +3x\ge x+5-7 +3x\ge x+8 +3x\ge x+8,3x\le-x+4 +3x\ge x+8,3x\le-x-4 +3x\ge x-2 +3x\ge x-2,3x\le-x-12 +3x\ge x-4 +3x\ge+9 +3x\ge-12 +3x\ge-12-24 +3x\ge-12\times5 +3x\ge-15 +3x\ge-15-3 +3x\ge-150 +3x\ge-18 +3x\ge-21 +3x\ge-21\left(4\right) +3x\ge-21\times4 +3x\ge-24 +3x\ge-3 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+3x\le60x+342 +3x\le6\times4 +3x\le7 +3x\le7-5 +3x\le7500 +3x\le8 +3x\le84 +3x\le9 +3x\le9+6 +3x\le9-6 +3x\le90 +3x\le9000 +3x\le96 +3x\le\frac{-24}{4}-6 +3x\le\frac{10x}{7}+40 +3x\le\frac{\left(5\right)2x}{7}+40 +3x\le\left(-12\right) +3x\le\left(21+15\right) +3x\left( 3x-4y\right) -4y\left( 3x-4y\right) +3x\left( x+4\right) \left( x+2\right) +3x\left( x+4\right) \left( x+5\right) +3x\left( x+4\right) \left(x+2\right) +3x\left( x+5\right) \left( x+2\right) +3x\left( x+5\right) \left( x+4\right) +3x\left( x-9\right) +10\left( x-9\right) +3x\left( x^{2}+6x+8\right) +3x\left( x^{2}+9x+20\right) +3x\left(-2x+5\right) +3x\left(-4x+5\right) +3x\left(-8x+5\right) +3x\left(15x^2+11x-14\right)+2\left(15x^2+11x-14\right) +3x\left(15x^2-10x+21x-14\right)+2\left(15x^2-10x+21x-14\right) +3x\left(16x^2-49y^2\right) +3x\left(2x\right)+-9y\left(2x\right)+4\left(2x\right) +3x\left(2x^2-3x\right) +3x\left(3x+4y\right)-2x\left(7y-8x\right) +3x\left(4x+3\right)+4\left(4x+3\right) +3x\left(4x^2-3x\right) +3x\left(5x^2-20x+2x\right) +3x\left(x+1\right) +3x\left(x+2\right)\left(x+4\right) +3x\left(x+3\right)<0 +3x\left(x+3\right)>0 +3x\left(x+9-8\right) +3x\left(x-2\right)-5\left(x-2\right)\le0 +3x\left(x-5\right)-2\left(x-10\right)<0 +3x\left(x^2+6x+8\right) +3x\times2+4\times2<6\times2 +3x\times4+8<16 +3x\times4<3\times4 +3x\times5+5\times5<2\times5 +3x\times5x^2-20x+2k +3x^0y^{-2} +3x^2 +3x^2+2x-8 +3x^2+4x+1 +3x^2+5x+3 +3x^2+6x-5x-10<0 +3x^2+7x-4-\left(5x+4\right) +3x^2+8x+2+5x^2-4x-6 +3x^2+9x<0 +3x^2+9x>0 +3x^2-10x-8\le0 +3x^2-10x\le8 +3x^2-11x+10\le0 +3x^2-11x\le-10 +3x^2-12x-5x+20<0 +3x^2-13x-10\le0 +3x^2-13x\le10 +3x^2-14x+8\le0 +3x^2-14x-24\le0 +3x^2-15x-2x+20<0 +3x^2-16 +3x^2-17x+10\le0 +3x^2-17x+20\ge0 +3x^2-17x+20\le0 +3x^2-18x+5x-30\le0 +3x^2-18x+x^3-40 +3x^2-19x+20\le0 +3x^2-23x+30\le0 +3x^2-2x-8\le0 +3x^2-3 +3x^2-32x-84 +3x^2-36x-84+4x +3x^2-3x+10 +3x^2-3x-1 +3x^2-3x-10x-10\le0 +3x^2-42x+6x-84+4x +3x^2-4x\le0 +3x^2-6x+4x-8\le0 +3x^2-6x+x^2-4x+4+9x-18 +3x^2-6x-5x+10\le0 +3x^2-7x-20\le0 +3x^2-8x-9 +3x^2-x+1 +3x^2>-9x +3x^2y +3x^3+10x^2+5x+5 +3x^3+2x^2-2x+C +3x^3+2x^4+C +3x^3+2x^4+c +3x^3+36x^2+144x+192+C +3x^3+3x^2+12x+7 +3x^3+4x^2-16x-2 +3x^3+4x^2-3x+C +3x^3+4x^2-7x+C +3x^3+4x^4+C +3x^3+6x^2+6x+8 +3x^3+x^2-13x-1 +3x^3-2x^2-5x +3x^3-2x^2-5x+C +3x^3-2x^2-7x+C +3x^3-2x^2-7x+c +3x^4y^2\left(3y^3+5x^5+7xy^6\right) +3x^4y^2\left(5y^5+5x^5+7x^2y^7\right) +3x^4y^2\left(7y^5+5x^4+7xy^6\right) +3x^5+4x^4+C +3x^5+5x^5 +3x^5\times\frac{1}{3x^6}\times\frac{1}{7x^5} +3x^6 +3x^7 +3x^8 +3x^{-1} +3x^{-4} +3x^{-5} +3x^{-7} +3x^{10} +3x^{11} +3x^{2} +3x^{2}+7x+2 +3x^{2}-27x+10x-90 +3x^{4-5} +3x^{4} +3x^{4}-2x^{3}-3x^{2}+4x-10 +3x^{4}-5x^{3}-17x^{2}+24x-29 +3x^{5} +3xb +3xt +3xv +3xy\left(3xyz-12z\right) +3xy^2-14x^2y+2 +3xyz+-4yx +3xyz-4yx +3xyz\left(xy-6\right) +3xyz\left(xy-7\right) +3xyz\left(xy-8\right) +3y +3y > -2x+84 +3y > 108-2x +3y > 114-2x +3y > 120-2x +3y > 84-2x +3y > 90-2x +3y > 96-2x +3y+0<4 +3y+1 +3y+1-5y+15 +3y+1.5x\le12 +3y+12+7y-4 +3y+12-9y-1 +3y+1x +3y+21+3y+18 +3y+24-7y+8 +3y+27+6y-8 +3y+2x > 120 +3y+2x > 84 +3y+2x > 90 +3y+2x > 96 +3y+2x>102 +3y+2x>108 +3y+2x>114 +3y+2x>120 +3y+2x>90 +3y+2x>96 +3y+2x\ge 120 +3y+2x\ge 90 +3y+2x\ge102 +3y+2x\ge108 +3y+2x\ge96 +3y+34 +3y+38 +3y+3x+3 +3y+3y^2+36y +3y+41 +3y+42 +3y+46 +3y+48-2 +3y+4y-4+5 +3y+56 +3y+5x\ge120 +3y+5x\ge75 +3y+62 +3y+9+5y-5 +3y+99 +3y+x +3y+y^2+27+9y +3y-1+1<3+1 +3y-1+1<6+1 +3y-15+3y+2 +3y-17 +3y-1<3 +3y-2 +3y-2+2<2+2 +3y-2+2<6+2 +3y-25 +3y-2<3 +3y-2y^2+14y+4y^2 +3y-3 +3y-3+3<1+3 +3y-3+3<5+3 +3y-30 +3y-36 +3y-4 +3y-4+4<4+4 +3y-4y^2+36y+7y^2 +3y-5+5<3+5 +3y-5y^3-2y^3+18y +3y-6-8y-56 +3y-6y-42-3 +3y-7 +3y-7+7<1+7 +3y-7-7<-6 +3y-7-7<1-7 +3y-8 +3y-8-28 +3y-90>-2x +3y<1+4 +3y<2+2 +3y<3+2 +3y<3+5 +3y<4 +3y<5 +3y<5+3 +3y<7 +3y<7+1 +3y<8 +3y>-12+4x +3y>-2x+102 +3y>-2x+108 +3y>-2x+114 +3y>-2x+120 +3y>-2x+84 +3y>-2x+90 +3y>-2x+96 +3y>102-2x +3y>108-2x +3y>114-2x +3y>120-2x +3y>2x-6 +3y>84-2x +3y>90-2x +3y>96-2x +3y\div3<4\div3 +3y\div3>-2x\div3+96\div3 +3y\div3>18\div3 +3y\ge-2x+102 +3y\ge-2x+84 +3y\ge-5x+105 +3y\ge-5x+120 +3y\ge-7x+105 +3y\ge-7x+147 +3y\ge-7x+168 +3y\ge102-2x +3y\ge105-5x +3y\ge105-7x +3y\ge114-2x +3y\ge120-2x +3y\ge120-5x +3y\ge126-7x +3y\ge147-7x +3y\ge168-7x +3y\ge75-5x +3y\ge90-2x +3y\ge90-5x +3y\le9 +3y\left(10y+1\right)-3\left(10y+1\right) +3y\left(1z-3x+8xyz\right) +3y\left(4w+3x\right)+z\left(4w+3x\right) +3y\left(z-2x+8xyz\right) +3y\left(z-3x+5xyz\right) +3y\left(z-3x+8xyz\right) +3y\left(z-9x+6xyz\right) +3y\times w\times-10 +3y\times12y +3y\times14y +3y\times\left(-4y^2\right)-5\times\left(-4y^2\right) +3y^2 +3y^2+11y +3y^2+14y +3y^2+8y+7 +3y^2+8y+7y^2-21y +3y^2-12y +3y^2-243 +3y^2-27y+9y^2+6 +3y^2-37y+70 +3y^2-42y +3y^2-8y+5y^2-30y +3y^2\times10y +3y^3+21y +3y^4 +3y^4-37y^3 +3y^4-72y^3+35y^3 +3y^411y +3y^4\times11y +3y^5 +3y^511 +3y^6 +3y^7 +3y^{-2} +3y^{2} +3y^{2}+13y +3y^{2}+14y +3y^{3}+24y +3y^{5+6+8}12 +3y^{5+6+8}\times2\times6 +3y^{5} +3y^{6}\times 5y^{7}\times 6y^{2} +3y^{7} +3yw +3yx^9 +3yx^{10} +3yx^{5} +3z^4+13+12xy +3zxy+10xzy+13xy +3zyx+2yx +4 +4 + 0.25 x < 3 + 0.45 x +4 + 12 m > 0 +4 + 16 m < 0 +4 + 16 m > 0 +4 + 17 x < 40 +4 + 18 x + 3 +4 + 19 x < 8 +4 + 2 x - 4 \geq 4 - 4 +4 + 20 m < 0 +4 + 20 m > 0 +4 + 21 x < 25 +4 + 22 x < 28 +4 + 24 m > 0 +4 + 26 x < 30 +4 + 28 m > 0 +4 + 28 x + 4 +4 + 28 x < 54 +4 + 29 x < 56 +4 + 31 x < 20 +4 + 36 m > 0 +4 + 4 m > 0 +4 + 40 m > 0 +4 + 46 x < 27 +4 + 46 x < 54 +4 + 55 x < 18 +4 + 55 x < 30 +4 + 6 y^{2} - 42 y - 9 y^{2} +4 + 7 y^{2} + 42 y - 9 y^{2} +4 + 73 x < 45 +4 + 8 m < 0 +4 + 8 m > 0 +4 + 0 < 11 x - 9 x +4 + 11 < 11 x - 8 x +4 + 12 < 11 x - 7 x +4 + 12 < 6 x - 2 x +4 + 16 < 10 x - 6 x +4 + 16 < 11 x - 7 x +4 + 16 < 6 x - 2 x +4 + 17 < 9 x - 2 x +4 + 2 < 10 x - 8 x +4 + 2 < 11 x - 8 x +4 + 2 < 6 + 2 +4 + 2 < 7 + 2 +4 + 2 < 8 + 2 +4 + 2 > - 1 + 2 +4 + 2 > - 2 + 2 +4 + 2 > - 3 + 2 +4 + 2 > 1 + 2 +4 + 2 > 2 + 2 +4 + 2 \leq x - 2 + 2 +4 + 21 < 8 x - 3 x +4 + 26 < 10 x - 4 x +4 + 3 < 6 + 3 +4 + 3 < 7 + 3 +4 + 3 < 8 + 3 +4 + 3 > - 1 + 3 +4 + 3 > - 2 + 3 +4 + 3 > - 3 + 3 +4 + 3 > 2 + 3 +4 + 3 > x - 3 + 3 +4 + 31 < 11 x - 4 x +4 + 4 < 10 x - 8 x +4 + 4 < 11 x - 7 x +4 + 4 < 11 x - 9 x +4 + 4 < 7 x - 5 x +4 + 4 < 6 + 4 +4 + 4 < 7 + 4 +4 + 4 < 8 + 4 +4 + 4 < 9 + 4 +4 + 4 > - 1 + 4 +4 + 4 > - 2 + 4 +4 + 4 > - 3 + 4 +4 + 4 > 1 + 4 +4 + 4 > 2 + 4 +4 + 5 < 11 x - 8 x +4 + 5 < 3 x +4 + 5 < 7 + 5 +4 + 5 < 8 + 5 +4 + 5 > - 1 + 5 +4 + 5 > - 2 + 5 +4 + 5 > - 3 + 5 +4 + 5 > 1 + 5 +4 + 5 > 2 + 5 +4 + 5 > x - 5 + 5 +4 + 5 \leq x - 5 + 5 +4 + 6 < 10 x - 5 x +4 + 6 < 4 x - 2 x +4 + 6 < 6 + 6 +4 + 6 < 8 + 6 +4 + 6 > - 1 + 6 +4 + 6 > - 2 + 6 +4 + 6 > - 3 + 6 +4 + 6 > 2 + 6 +4 + 6 \leq x - 6 + 6 +4 + 7 \leq x - 7 + 7 +4 + 8 < 11 x - 8 x +4 + 8 \leq 2 x +4 + 8 \leq x - 8 + 8 +4 + 9 > - 9 + 9 +4 + 9 > x - 9 + 9 +4 + 9 \leq x - 9 + 9 +4 + x \geq 10 +4 + x \geq 6 +4 + x \geq 8 +4 + x \geq 9 +4 - 20 a > 0 +4 - 24 a > 0 +4 - 28 a > 0 +4 - 3 x < 28 +4 - 3 x \leq - 2 +4 - 3 x \leq 1 +4 - 3 x \leq 10 +4 - 3 x \leq 7 +4 - 32 a > 0 +4 - 32 m + 64 m^{2} +4 - 36 a > 0 +4 - 4 k - 32 < 0 +4 - 4 k < 0 +4 - 40 a > 0 +4 - 5 x < 49 +4 - 7 x < 18 +4 - 8 a > 0 +4 - \frac{1}{4} x - 4 > 5 - 4 +4 - \frac{1}{4} x - 4 > 6 - 4 +4 - \frac{1}{4} x - 4 > 7 - 4 +4 - \frac{1}{4} x - 4 > 8 - 4 +4 - \frac{1}{4} x - 4 > 9 - 4 +4 - 1 < 8 - 1 +4 - 1 > y + 1 - 1 +4 - 1 \geq 3 x +4 - 1 \leq 1 - x - 1 +4 - 18 > 12 x - 7 x +4 - 2 < 5 - 2 +4 - 2 < 6 - 2 +4 - 2 < 7 - 2 +4 - 2 > 1 - 2 +4 - 2 > y + 2 - 2 +4 - 2 \leq 2 - x - 2 +4 - 24 > 24 x - 3 x +4 - 28 > 32 x - 2 x +4 - 3 < 6 - 3 +4 - 3 < 7 - 3 +4 - 3 < 8 - 3 +4 - 3 > - 3 - 3 +4 - 3 > - 9 - 3 +4 - 3 > 1 - 3 +4 - 3 > y + 3 - 3 +4 - 3 \leq 3 - x - 3 +4 - 4 < 8 - 4 +4 - 4 > 1 - 4 +4 - 48 > 24 x - 3 x +4 - 5 < 6 - 5 +4 - 5 < 8 - 5 +4 - 5 > 1 - 5 +4 - 5 > 2 - 5 +4 - 54 > 27 x - 3 x +4 - 6 < 8 - 6 +4 - 6 > 1 - 6 +4 - 6 > 2 - 6 +4 - 8 < 6 - 8 +4 - 8 < 8 - 8 +4 - 84 < 84 - 32 t - 84 < 36 - 84 +4 - 84 < 84 - 32 t - 84 < 68 - 84 +4 - 9 < 9 - 9 +4 - 9 > - 1 - 9 +4 - \frac{x}{2} + \frac{x}{2} \geq 0 + \frac{x}{2} +4 - \frac{x}{2} \geq 1 +4 - \frac{x}{2} \geq 3 +4 - \frac{x}{2} \geq 5 +4 - \frac{x}{3} \geq 1 +4 - \frac{x}{3} \geq 2 +4 - \frac{x}{3} \geq 3 +4 - \frac{x}{3} \geq 5 +4 - \frac{x}{3} \geq 6 +4 - \frac{x}{3} \geq 7 +4 - \frac{x}{3} \geq 8 +4 - \frac{x}{3} \geq 9 +4 - \frac{x}{4} \geq 1 +4 - \frac{x}{4} \geq 3 +4 - \frac{x}{5} \geq 6 +4 - x - 4 < 2 - 4 +4 - x - 4 < 3 - 4 +4 - x - 4 \leq - 1 - 4 +4 - x - 4 \leq - 2 - 4 +4 - x - 4 \leq - 3 - 4 +4 - x - 4 \leq - 5 - 4 +4 - x - 4 \leq - 6 - 4 +4 - x - 4 \leq - 7 - 4 +4 - x - 4 \leq - 8 - 4 +4 - x - 4 \leq - 9 - 4 +4 - x > 0 +4 - x \geq 10 +4 - x \geq 6 +4 - x \geq 7 +4 - x \geq 8 +4 - x \geq 9 +4 < 10 x - 3 +4 < 2 x +4 < 2 x - 2 +4 < 2 x - 4 +4 < 2 x - 6 +4 < 3 x - 11 +4 < 3 x - 2 +4 < 3 x - 8 +4 < 4 x +4 < 4 x - 12 +4 < 4 x - 16 +4 < 4 x - 4 +4 < 5 x - 16 +4 < 5 x - 2 +4 < 5 x - 8 +4 < 6 x - 14 +4 < 6 x - 26 +4 < 6 x - 3 +4 < 6 x - 7 +4 < 7 x - 17 +4 < 7 x - 2 +4 < 7 x - 4 +4 < 7 x - 5 +4 < 7 x - 6 +4 < 7 x - 7 +4 < 8 x - 3 +4 < 9 x - 3 +4 < 9 x - 4 +4 < 9 x - 7 +4 < -41x+5 +4 < 10 +4 < 11 +4 < 12 +4 < 16 +4 < 17 +4 < 18 +4 < 18x +4 < 20 +4 < 24 +4 < 28 +4 < 2x +4 < 32 +4 < 36 +4 < 43 +4 < 4\left( 2+k\right) +4 < 4x +4 < 5 +4 < 6 +4 < 7 +4 < 8 +4 < 8+4k +4 < 84 - 32 t < 36 +4 < 84 - 32 t < 68 +4 < 9 +4 < \frac{x - 2}{3} +4 < \frac{x - 3}{2} +4 < \frac{x - 3}{8} +4 < \frac{x - 4}{3} +4 < \frac{x - 6}{5} +4 < \frac{x - 7}{8} +4 < \frac{x - 8}{3} +4 < \frac{x - 8}{7} +4 < \frac{x}{2} - 2 +4 < \frac{x}{2} - 4 +4 < \frac{x}{3} - 1 +4 < \frac{x}{3} - 4 +4 < \frac{x}{4} - 5 +4 < \frac{x}{5} +4 < \frac{x}{5} - 1 +4 < \frac{x}{5} - 2 +4 < \frac{x}{5} - 4 +4 < \frac{x}{5} - 5 +4 < \frac{x}{8} - 1 +4 < \frac{x}{8} - 2 +4 < \frac{x}{8} - 3 +4 < \frac{x}{8} - 4 +4 < \frac{x}{8} - 5 +4 < \frac{x}{9} +4 < \frac{x}{9} - 1 +4 < \frac{x}{9} - 2 +4 < \frac{x}{9} - 3 +4 < \frac{x}{9} - 4 +4 < \frac{x}{9} - 5 +4 < k +4 < x +4 < x + 1 +4 < x + 5 +4 < x + 6 +4 < x + 7 +4 < x - 3 +4 < x < 11 +4 < x < 12 +4 < x < 5 +4 < x < 6 +4 < x < 7 +4 < x < 8 +4 < x < 9 +4 < x \leq \frac{16}{3} +4 < x \leq \frac{35}{8} +4 < x \leq \frac{37}{8} +4 > - 11 +4 > - 12 +4 > - 24 +4 > - 6 +4 > - 8 +4 > 2 x +4 > 4 x +4 > -1 +4 > -10 +4 > -12 +4 > -13 +4 > -18 +4 > -2 +4 > -3 +4 > -4 +4 > -5 +4 > -6 +4 > -7 +4 > 0 +4 > 1 +4 > 2 +4 > 2x +4 > 3 +4 > 4x +4 > m +4 > n +4 > p +4 > x +4 > x - 3 +4 > x - 5 +4 > x - 9 +4 > y +4 N + 32.30 \leq 86.76 +4 \geq 4 x +4 \geq B +4 \geq N +4 \geq \frac{x}{2} +4 \geq x +4 \left( - 2 \right) > 6 \left( - 2 \right) +4 \left( - 3 \right) > 9 \left( - 3 \right) +4 \left( 8 f - 3 f + 8\right) +4 \left(n + 2\right) \times 4 \left(n - 2\right) +4 \left(x^{2} - 2 x - 63\right) +4 \leq - x +4 \leq 2 x +4 \leq 4 x +4 \leq k +4 \leq p +4 \leq t \leq 6 +4 \leq t \leq 7 +4 \leq t \leq 8 +4 \leq x +4 \leq x - 1 +4 \leq x \leq 10 +4 \leq x \leq 12 +4 \leq x \leq 14 +4 \leq x \leq 5 +4 \leq x \leq 6 +4 \leq x \leq 7 +4 \leq x \leq 8 +4 \leq x \leq 9 +4 \leq y \leq 6 +4 \leq y \leq 7 +4 \leq y \leq 8 +4 \leq y \leq 9 +4 \times 2 x + 4 \times 2 < 4 \times 6 +4 \times 3 x + 4 \times 2 < - 4 \times 2 x + 4 \times 5 - 5 x +4 \times 3 x + 4 \times 2 \geq - 5 \times 5 x + 5 \times 2 +4 \times 3 x + 4 \times 3 < - 5 \times 4 x + 5 \times 5 + 2 x +4 \times 3 x + 4 \times 7 < 4 \times 5 +4 \times 35 \leq d \leq 4 \times 60 +4 \times 35 \leq d \leq 4 \times 65 +4 \times 35 \leq d \leq 4 \times 70 +4 \times 4 \times P +4 \times 4 x + 4 \times 1 < - 3 \times 4 x + 3 \times 4 + 5 x +4 \times 4 x + 4 \times 1 \geq - 5 \times 2 x + 5 \times 1 +4 \times 40 \leq d \leq 4 \times 60 +4 \times 40 \leq d \leq 4 \times 65 +4 \times 40 \leq d \leq 4 \times 70 +4 \times 45 \leq d \leq 4 \times 60 +4 \times 45 \leq d \leq 4 \times 65 +4 \times 45 \leq d \leq 4 \times 70 +4 \times 5 x + 4 \times 2 < - 2 \times 3 x + 2 \times 5 - 5 x +4 \times 5 x + 4 \times 4 \geq - 5 \times 5 x + 5 \times 4 +4 \times \left( - 2 x + 3\right) < 4 \times 9 +4 \times \left( - 2 x + 4\right) < 4 \times 6 +4 \times \left( - 3 x + 4\right) < 4 \times 2 +4 \times \left( - 3 x + 9\right) < 4 \times 5 +4 \times \left( - 2 \right) x + 4 \times 4 < 4 \times 6 +4 \times \left( - 2 \right) x + 4 \times 7 < 4 \times 4 +4 \times \left( - 3 \right) < - 5 \times \left( - 3 \right) +4 \times \left( - 3 \right) x + 4 \times 7 < 4 \times 5 +4 \times \left( - 3 \right) x + 4 \times 9 < 4 \times 5 +4 \times \left( 2 x + 4\right) < 4 \times 1 +4 \times \left( 2 x + 8\right) < 4 \times 4 +4 \times \left( 3 x + 2\right) < 4 \times 8 +4 \times \left( 3 x + 7\right) < 4 \times 5 +4 \times q + 4 \times 9 +4 a > 270 +4 a > 90 +4 k > 32 +4 m \left(m + 1\right) - 7 \left(m + 1\right) - \left( m \left(m - 5\right) - 3 \left(m - 5\right)\right) +4 m \left(m + 2\right) - 5 \left(m + 2\right) - \left( m \left(m - 2\right) - 3 \left(m - 2\right)\right) +4 m^{2} + 3 m - 10 - \left(m^{2} - 5 m + 6\right) +4 m^{2} + 3 m - 10 - m^{2} + 5 m - 6 +4 m^{2} + 8 m - 5 m - 10 - \left(m^{2} - 2 m - 3 m + 6\right) +4 n \geq 10000 +4 n \geq 12000 +4 n \geq 4000 +4 n \geq 8000 +4 p + 3 < 31 +4 p + 4 < 40 +4 p + 4 < 44 +4 p + 7 < 31 +4 p + 7 < 35 +4 p + 8 < 44 +4 p + 9 < 37 +4 p - 11 < - 3 +4 p - 12 < 28 +4 p - 2 < 18 +4 p - 3 < 17 +4 p - 3 < 29 +4 p - 4 < 20 +4 p - 7 < 33 +4 p - 8 < 4 +4 p - 9 < 11 +4 p < 16 +4 p < 28 +4 p < 35 - 7 +4 p < 4 + 8 +4 p < 40 +4 p < 40 - 4 +4 p < 44 - 8 +4 w + 20.50 \geq 70.00 +4 w + 23.30 \geq 40.00 +4 w + 24.50 \geq 70.00 +4 w + 27.70 \geq 70.00 +4 x + 15 x + 10 - 10 \geq - 15 x + 15 x + 25 - 10 +4 x + 15 x + 4 - 4 \geq - 15 x + 15 x + 10 - 4 +4 x + 25 x + 4 - 4 \geq - 25 x + 25 x + 10 - 4 +4 x + 9 x + 6 - 6 \geq - 9 x + 9 x + 12 - 6 +4 x + 1 \geq 13 +4 x + 1 \geq 25 +4 x + 1 \geq 41 +4 x + 10 \geq 22 +4 x + 15 > 162 +4 x + 16 - 16 > 16 - 16 +4 x + 16 - 16 > 4 - 16 +4 x + 16 > 16 +4 x + 2 \geq 22 +4 x + 2 \geq 26 +4 x + 20 - 20 > 12 - 20 +4 x + 24 - 24 < 12 - 24 +4 x + 28 - 28 > 20 - 28 +4 x + 28 - 28 \geq 8 - 28 +4 x + 3 < 1 +4 x + 3 \geq 35 +4 x + 32 - 32 < 28 - 32 +4 x + 32 - 32 < 32 - 32 +4 x + 36 - 36 > 12 - 36 +4 x + 36 - 36 > 24 - 36 +4 x + 4 < - 20 x + 8 + 3 x +4 x + 4 \geq - 15 x + 10 +4 x + 4 \geq - 15 x + 9 +4 x + 4 \geq - 25 x + 10 +4 x + 4 \geq 36 +4 x + 4 \geq 44 +4 x + 40 - 40 > 12 - 40 +4 x + 6 \geq - 9 x + 12 +4 x + 6 \geq 18 +4 x + 7 \geq 19 +4 x + 7 \geq 35 +4 x + 8 - 8 > - 16 - 8 +4 x + 8 - 8 > 32 - 8 +4 x + 8 - 8 > 8 - 8 +4 x + 8 - 8 \geq 8 - 8 +4 x - 2 x \leq 15 - 7 +4 x - 4 x \leq 5 x - 1 - 4 x +4 x - 4 x \leq 5 x - 2 - 4 x +4 x - 12 < - 16 +4 x - 12 \leq 8 +4 x - 13 + 13 < - 0.1 + 13 +4 x - 13 + 13 < - 1.2 + 13 +4 x - 13 + 13 > 0.2 + 13 +4 x - 14 + 14 < - 0.8 + 14 +4 x - 15 + 15 < - 1.9 + 15 +4 x - 15 + 15 > 1.7 + 15 +4 x - 15 + 15 > 1.9 + 15 +4 x - 16 + 16 < - 0.2 + 16 +4 x - 16 + 16 > 1.2 + 16 +4 x - 18 + 18 < - 1.3 + 18 +4 x - 18 + 18 > 0.5 + 18 +4 x - 19 + 19 < - 0.8 + 19 +4 x - 19 + 19 < - 0.9 + 19 +4 x - 19 + 19 > 0.9 + 19 +4 x - 2 + 2 < - 0.6 + 2 +4 x - 2 + 2 < - 1.9 + 2 +4 x - 2 + 2 > 1.2 + 2 +4 x - 2 + x \leq 8 - x + x +4 x - 2 \geq x + 7 +4 x - 20 + 20 > - 8 + 20 +4 x - 3 + 3 < - 0.2 + 3 +4 x - 3 + 3 > 0.9 + 3 +4 x - 4 < 4 +4 x - 5 + 5 < - 1.2 + 5 +4 x - 7 + 7 < - 1.4 + 7 +4 x - 7 \geq x + 2 +4 x - 8 + 8 > 1.9 + 8 +4 x - x > 17 - 5 +4 x < - 36 +4 x < - 4 +4 x < - 40 +4 x < 0.1 +4 x < 11.9 +4 x < 12.5 +4 x < 13.1 +4 x < 15.8 +4 x < 16.9 +4 x < 2.8 +4 x < 3.6 +4 x < 4 - 8 +4 x < 5.6 +4 x < 96 +4 x > - 12 +4 x > 0 +4 x > 12 +4 x > 13.5 +4 x > 14.1 +4 x > 16.9 +4 x > 17.7 +4 x > 28 +4 x > 3.2 +4 x > 4 +4 x > 60 +4 x > 9.9 +4 x \geq - 28 \times 3 +4 x \geq - 20 +4 x \geq - 4 +4 x \geq - 84 +4 x \geq 0 \times 3 +4 x \geq 0 +4 x \geq 16 +4 x \geq 17 - 1 +4 x \geq 22 - 2 +4 x \geq 23 - 7 +4 x \geq 24 - 4 +4 x \geq 32 +4 x \geq 36 +4 x \geq 5 - 1 +4 x \left( 3 x^{2} - 4 x\right) - \left( 10 x^{2} - 15 + 2\right) +4 x \left(x^{2} + 5 x + 6\right) +4 x \leq - 4 +4 x \leq 20 +4 x \leq 4 +4 x \leq 4 - 8 +4 x \leq 44 +4 x \leq 7 - 3 +4 x \leq 84 +4 x^{ - 7 } +4 x^{2} + 8 x y + 8 x y + 16 y^{2} +4 y \left( - 5 y - 10\right) + 10 \left( - 5 y - 10\right) +4 y^{16} \times 2 \times 3 +4 y^{2 + 4 + 7} \times 6 \times 4 +4 y^{3 + 4 + 2} \times 2 \times 4 +4 y^{4} \times 9 y^{8} +4 y^{5 + 4 + 3} \times 6 \times 6 +4 y^{7 + 4 + 5} \times 2 \times 3 +4 y^{8 + 2 + 3} \times 6 \times 2 +4+-3>1+-3 +4+-4-m>1+4 +4+-4-m>9+4 +4+-4-x > 18+4 +4+-5x +4+0.15x<3+0.35x +4+0.15x\le3+0.35x +4+0.25x\le 3+0.45x +4+0<4+5 +4+10<12+4 +4+10m +4+11>9+4 +4+11x<16 +4+12m>0 +4+12y^2+72y +4+13y^2+72y +4+15x<16 +4+16<5x-16+16 +4+16\times m<0 +4+16m < 0 +4+16m<0 +4+16m>0 +4+16m\ge0 +4+16y^2+36y +4+19x<63 +4+1<4+5 +4+1\le1-x+1 +4+1x\ge 8 +4+2 < 5+4 +4+20m<0 +4+20m>0 +4+24m>0 +4+28m>0 +4+28x +4+2<2x-2+2 +4+2<2x-4+4 +4+2<3+4 +4+2<3x +4+2<6+2 +4+2<7+4 +4+2<7x-4x +4+2<8+2 +4+2<8x-5x +4+2<\frac{2x}{3}-2+2 +4+2\le2x +4+2p<16 +4+2p<22 +4+2p<24 +4+2x>2 +4+3 < 9 +4+3-6x<3x-4+4 +4+32m>0 +4+36x<15 +4+3<6+3 +4+3<7+4 +4+3>-1 +4+3>-1+3 +4+3>-1+4 +4+3>-2+3 +4+3>-2+4 +4+3>-3+3 +4+3>-3+4 +4+3>-9 +4+3>-9+3 +4+3>x-3+3 +4+3\le x +4+3p<16 +4+3y^2-24y+8y^2 +4+3y^2-6y+4y^2 +4+4 < 9+4 +4+4-3x\le7+4 +4+4-x\le-5+4 +4+4<11+4 +4+4<11x-9x +4+4<2x+3x +4+4<5+4 +4+4<5x-16+4 +4+4<6+4 +4+4<8+4 +4+4>-1+4 +4+4>-2+4 +4+4>-3+4 +4+4>1+4 +4+4>2+4 +4+4>4+3 +4+4\left(m\right)>0 +4+4m>0 +4+4p<16 +4+4p<44 +4+4x\ge 12 +4+4x\ge40 +4+5 < 6+5 +4+5<3x-5+5 +4+5<7+5 +4+5<8+5 +4+5<9+5 +4+5>-2+5 +4+5>-3+5 +4+5>3x-5+5 +4+5\le x-5+5 +4+5\le3x-5+5 +4+5p<29 +4+6 < 5x-6+6 +4+6<2x-6+6 +4+6<5x-6+6 +4+6<6+6 +4+6<8+4 +4+6<9+4 +4+6>-1+6 +4+6>-3+6 +4+6>1+6 +4+6\le x +4+6\le x-6+6 +4+6\le5x +4+6\le5x-6+6 +4+7 > -5+7 +4+7>3+4 +4+7y^2-6y +4+8<11+4 +4+8<2x-8+8 +4+8>5+4 +4+8\le2x-8+8 +4+8m<0 +4+8m>0 +4+8x\le9x +4+9<13+4 +4+9<6+9 +4+9>-9+9 +4+9>5+4 +4+9\le x-9+9 +4+9y^2+36y+7y^2 +4+X\le-28 +4+\left|x\right|\ge7 +4+k3 +4+n +4+w +4+x-4\ge6-4 +4+x-4\ge9-4 +4+x-4\le4-4 +4+x3 +4+x<-16 +4+x<9 +4+x>3 +4+x>5 +4+x>7 +4+x>8 +4+x\ge10 +4+x\ge5 +4+x\ge6 +4+x\ge7 +4+x\ge8 +4+x\ge9 +4+x\le1 +4+x\le10 +4+x\le4 +4+x\le5 +4+x\le7 +4, 12 +4,000 +4,2,8,1 +4,5 +4,5,-4 +4,5,-4,-5 +4,6,2,7,6 +4--20m>0 +4-0.4x\ge y +4-12>8x+12-12 +4-12a>0 +4-14\le2x +4-16>12x+16-16 +4-1>y+1-1 +4-1\le1-x-1 +4-1\le3x +4-1\le3x+1-1 +4-1x>18 +4-1y +4-2 < 6-2 +4-20a>0 +4-24\left(a\right)>0 +4-24y+11y^2 +4-24y+3y^2+8y^2 +4-25<-16x+25-25 +4-2<2-2+x +4-2<6-2 +4-2>1-2 +4-2\le x +4-2\le2-x-2 +4-2x+9<8+4 +4-2x<2x-1 +4-2x\le y +4-3 > -5-3 +4-32a>0 +4-32x<-16 +4-3<6-3 +4-3<\frac{x-2}{3} +4-3>y+3-3 +4-3x<28 +4-3x<2x-2 +4-3x<2x-8 +4-3x\le-2 +4-3x\le1 +4-3x\le10 +4-3x\le7 +4-4+\left|x\right|\ge7-4 +4-4+x>-3-4 +4-4+x\ge6-4 +4-4+x\ge7-4 +4-4+x\le4-4 +4-4-\frac{x}{2}\ge0-4 +4-4-\frac{x}{3}\ge5-4 +4-4-x<3-4 +4-4-x\le-2-4 +4-4-x\le-5-4 +4-40a>0 +4-49>x-10x +4-4<5-4 +4-4<7-4 +4-4<8-4 +4-4>-10 +4-4>2-4 +4-4\left(-2\right)\left(m\right)<0 +4-4\left(-2\right)m<0 +4-4\left(1\right)\left(k+8\right)<0 +4-4\left(a\right)>0 +4-4\left(a\right)\left(6\right)>0 +4-4\left(k+2\right)<0 +4-4\left(k+4\right)<0 +4-4\left(k+8\right)<0 +4-4\left(m\right)\left(-1\right)>0 +4-4\left(m\right)\left(-2\right)>0 +4-4\left(m\right)\left(-5\right)>0 +4-4\times a\times5>0 +4-4\times-2\times m<0 +4-4\times1\left(k+4\right)<0 +4-4\times\left(-4\right)\times m<0 +4-4\times\left(k+8\right)<0 +4-4k-16<0 +4-4k-20<0 +4-4k-28<0 +4-4m\times \left( -9\right) > 0 +4-4m\times\left(-2\right)>0 +4-4m\times\left(-3\right)>0 +4-4m\times\left(-5\right)>0 +4-4m\times\left(-6\right)>0 +4-5<7-5 +4-5<9-4 +4-5>3-5 +4-5\ge x+5-5 +4-5x<-3 +4-5x<-7 +4-5x<49 +4-6<9-6 +4-6>1-6 +4-6>x +4-6\ge2x +4-6\le2x +4-7 < 9-7 +4-7x<-2 +4-7x<-6 +4-7x<11x +4-7x<18 +4-7x<2x-3 +4-8 < 9 +4-84<84-32t-84<68-84 +4-8<6-8 +4-8>2x +4-8\ge2x +4-8x<-7 +4-9 < 6-9 +4-9 < 8-9 +4-9<13-4 +4-\frac{1}{4}x-4>5-4 +4-\frac{1}{4}x-4>7-4 +4-\frac{1}{4}x-4>9-4 +4-\frac{1}{4}x-5>0 +4-\frac{1}{4}x>6 +4-\frac{1}{4}x>7 +4-\frac{3x}{12}\ge\frac{36}{12} +4-\frac{4x}{3}\ge20 +4-\frac{4x}{3}\ge24 +4-\frac{4x}{3}\ge32 +4-\frac{4}{3}x\ge20 +4-\frac{x}{2}\ge3 +4-\frac{x}{3}\ge1 +4-\frac{x}{3}\ge2 +4-\frac{x}{3}\ge3 +4-\frac{x}{3}\ge6 +4-\frac{x}{3}\ge7 +4-\frac{x}{3}\ge8 +4-\frac{x}{3}\ge9 +4-\frac{x}{4}>7 +4-\frac{x}{4}\ge\frac{9}{3} +4-\frac{x}{5}\ge6 +4-\left(-16\right)\times m<0 +4-p+9 +4-p18-121 +4-p^2 +4-x > 0 +4-x+4\le-9+4 +4-x-10\ge-4 +4-x-4<3-4 +4-x-4\le-1-4 +4-x-4\le-2-4 +4-x-4\le-7-4 +4-x-4\le-8-4 +4-x-4\le-9 +4-x<0 +4-x>10 +4-x>12 +4-x>18 +4-x>6 +4-x\ge0 +4-x\ge10 +4-x\ge6 +4-x\ge7 +4-x\ge8 +4-x\ge9 +4-x\le-5 +4-x\le-7 +4.0 +4.01 +4.02 \leq X \leq 4.08 +4.025\le w +4.04x>4.18 +4.12\times10^5 +4.13+B\times15.34<78 +4.131 +4.1316 +4.15 +4.15\ge B +4.15\times10^5 +4.16\le X\le4.24 +4.18+13.70B\le64 +4.18+18.37B\le72.00 +4.18+18.37b\le72.00 +4.18+b\le72.00 +4.18658\times10^5 +4.19\times10^5 +4.1\ge B +4.1\le X\le4.2 +4.1\le x\le4.2 +4.20 +4.24\ge B +4.24\ge b +4.25+22.2B\le73 +4.25\le x\le30.25 +4.25\le x\le4.85 +4.26+12.3B\le77 +4.26+14.80B\le79.00 +4.2963\times10^8 +4.2>3.1 +4.2\ge B +4.2\ge b +4.30 +4.31\le X\le4.39 +4.32 +4.34+10.37B\le78 +4.34+10.37b\le78 +4.34+10.37x\le78 +4.35+24.56B\le70.00 +4.35+24.56b\le70.00 +4.37 +4.37y^2+9.2y +4.37y^{2}+9.2y +4.38 +4.38\le w +4.3911 +4.39b>52.5 +4.39x>52.5 +4.3>B +4.3\ge B +4.3b +4.3y-5.8z +4.4 +4.40887\times10^5 +4.41\le X\le4.59 +4.42\ge X\ge4.28 +4.42\ge x\ge4.28 +4.43304\times10^5 +4.43\times 10^{9} +4.43\times10^5 +4.43b-14.70\ge71.00 +4.45 < x < 4.55 +4.48+15.50B\le70 +4.48+15.50b\le70 +4.48\le X\le4.62 +4.48\le x\le4.62 +4.493\times10^7 +4.4>3 +4.4b +4.4b^2-14b +4.5 \geq x + 6 +4.5 \geq x + 8 +4.5-6\ge x +4.5-8\ge x+8-8 +4.507\times10^7 +4.51+22.90B\le77 +4.52\le X\le4.58 +4.54099\times 10^{5} +4.54\times 10^{5} +4.55 \leq X \leq 4.65 +4.55-x\ge0.07 +4.55\ge x\ge4.65 +4.56+29.70B\le79 +4.59\le X\le4.61 +4.59\le x\le4.61 +4.5<5 +4.5<6 +4.5>0.5 +4.5>2 +4.5>2.5 +4.5>3 +4.5>3.5 +4.5\ge x > -0.5 +4.5\ge x > -2.5 +4.5\ge x+8 +4.5\ge x>-0.5 +4.5\ge x>-1.5 +4.5\ge x>-2.5 +4.5\ge x>-3.5 +4.5\ge x>-\frac{1}{2} +4.5\ge x>-\frac{3}{2} +4.5\ge x\text{ and } x>-0.5 +4.5\ge x\text{ and } x>-2.5 +4.5\ge x\text{ and } x>-3.5 +4.5\ge\left(x+8\right) +4.5\le x +4.5\le x\le8.5 +4.5\le y\le6.5 +4.5\le y\le8.5 +4.5a +4.5x +4.5x+1.5y\le18 +4.5x+2y\le18 +4.5x\le40.5 +4.60+27.44B\le73 +4.64\times10^9 +4.67 \leq X \leq 4.73 +4.67+28.76B\le76 +4.67+28.76b\le76 +4.67+28.76p\le76 +4.685 +4.69 +4.69\ge X\ge4.51 +4.6>x,x>6.4 +4.6\ge B +4.6w +4.6y+5.6z+3.9y +4.7 +4.7+17.18B\le61 +4.7+17.18b\le61 +4.70 +4.70+17.18B\le61 +4.70+17.18b\le61 +4.70\le X\le4.80 +4.72\le w +4.74 +4.75380\times10^5 +4.75552\times10^5 +4.756\times10^5 +4.75>n +4.75\times10^5 +4.76+24.60B\le63 +4.76\le X\le4.84 +4.76\le x\le4.84 +4.76\times10^5 +4.78\times10^5 +4.796\le x\le4.804 +4.7\le X\le4.8 +4.7a +4.7a-3.5X +4.7w +4.81+20.84 +4.82\ge X\ge4.68 +4.82\ge x\ge4.68 +4.82\times10^{-5} +4.84 +4.84 \leq X \leq 4.86 +4.84\le x\le4.86 +4.84\le z\le4.86 +4.85+14.15B\le75.00 +4.85+14.15x\le B +4.88\ge x\ge4.92 +4.88\le X\le4.92 +4.88\le x\le5.02 +4.88\times10^5 +4.89b+22.42\ge65 +4.8\ge B +4.8a^3-4a^2 +4.8x+6.4y +4.8y+5.7z +4.8z^3+-18z^2 +4.8z^3-18z^2 +4.93y^2+5.8y +4.93y^{2}+8.7y +4.952\times10^7 +4.963 \geq B +4.96\times 10^{3} +4.98+29.10B\le71 +4.9\ge B +4.9a +4.\overline{3}k +4.\overline{3}\ge k +40 +40 + 10 x - 40 > 40 - 40 +40 + 10 x - 40 \geq 40 - 40 +40 + 4 x - 40 > 40 - 40 +40 + 4 x - 40 \geq 40 - 40 +40 + 5 x - 40 > 40 - 40 +40 + 5 x - 40 \geq 40 - 40 +40 + 8 x - 40 > 40 - 40 +40 + 8 x - 40 \geq 40 - 40 +40 + \left(n - 1\right) \times \left( - 7 \right) > 0 +40 + 3 > x - 3 + 3 +40 + 9 > x - 9 + 9 +40 - 12 k < 0 +40 - 12 k > 0 +40 - 12 k \geq 0 +40 - 8 k \geq 0 +40 - 100 > 10 x + 100 - 100 +40 - 15 > 5 x + 15 - 15 +40 - 19 \leq 2 k + 5 k +40 - 20 > 5 x + 20 - 20 +40 - 24 > 4 x + 24 - 24 +40 - 32 > 4 x + 32 - 32 +40 - 35 > 5 x + 35 - 35 +40 - 4 \leq 2 k + 4 k +40 - 45 > 5 x + 45 - 45 +40 - 50 > 10 x + 50 - 50 +40 - 64 > 8 x + 64 - 64 +40 - 80 > 10 x + 80 - 80 +40 - 88 < 88 - 32 t - 88 < 72 - 88 +40 - 90 > 10 x + 90 - 90 +40 < 8 x +40 < 45 +40 < 50 +40 < 52 +40 < 55 +40 < 56 +40 < 88 - 32 t < 72 +40 < 89 +40 < x +40 > - 12 +40 > - 13 +40 > - 16 +40 > - 18 +40 > - 5 +40 > - 6 +40 > - 9 +40 > -1.4 +40 > -10 +40 > -12 +40 > -15 +40 > -2 +40 > -25 +40 > -35 +40 > -45 +40 > -5 +40 > -6 +40 > 12 +40 > 13 +40 > x - 5 +40 > x - 9 +40 \geq x +40 \leq 10 k +40 \leq 6 k + 10 +40 a < 36 +40 x - 4000 > 0 +40 x \geq 9 +40%\times p +40+2N\le56 +40+2x\ge56 +40+3x +40+40<10n-40+40 +40+4x>40 +40+5x>40 +40+7-7n>0 +40+8x-40\ge40-40 +40+\left(n-1\right)\times-7>0 +40,0 +40-11.14\ge p +40-12\le x +40-13.73\ge p +40-13.92\ge p +40-14.34\ge p +40-19x<7x +40-2.5x\le y +40-20x-12x+48-240\le0 +40-20x-12x+48\le240 +40-23.77\ge p +40-24.61\ge p +40-24>8x+24-24 +40-30>5x+30-30 +40-30\le 4w +40-3k+3k\le5k+3k+16 +40-40>10x+100-40 +40-4k\le6k +40-4y +40-50>10x+50-50 +40-50>5x+50-50 +40-5k\le3k +40-60>10x +40-88<-32t<72-88 +40-88<88-32t-88<72-88 +40-\frac{2}{3}x22.38 +40.1+5N\le80.1 +40.10+2N\le62.10 +40.10+2x\ge62.10 +40.10+3N\le58.10 +40.10+3N\le88.10 +40.10+3n\le88.10 +40.10+5N\le110.10 +40.10+6N\le70.10 +40.10x\le26.80 +40.11 < 63.30 +40.15<54.90 +40.17<73.54 +40.2+5N\le65.2 +40.2+5n\le65.2 +40.2+5x\le65.2 +40.20 < 77.02 +40.20+28.4\le A +40.20+28.4\le a +40.20+3n\le85.20 +40.25a +40.80+2N\le72.80 +40.80+4N-40.80\le72.80-40.80 +40.80+4N\le72.80 +40.80+6N\le70.94 +40.80<74.70 +40.82<71.76 +40.84<66.65 +40.86 < 57.62 +40.89<71.73 +40.8\le h +40.8\le2w +40.90 < 71.12 +40.90+26.10\le A +40.90+2n\ge50.90 +40.90+2x\ge50.90 +40.90+3N\le85.90 +40.90+3n\le85.90 +40.90+5N\le105.90 +40.90+5n\le105.90 +40.90+5x\le105.90 +40.90+6N-40.90\le130.90-40.90 +40.90+6N<130.90 +40.90+6N\le130.90 +40.90+6n<130.90 +40.90-x\ge26.10 +40.92 +40.92+6N\le98.55 +40.93<81.35 +40.98<72.60 +400 +400 + 300 +400 + 400 +400 - 16 k < 0 +400 - 16 k \geq 0 +400 - 4 \left(k + 3\right) < 0 +400 - 4 \left(k + 6\right) < 0 +400 - 4 \left(k + 8\right) < 0 +400 - 4 k - 12 < 0 +400 - 4 k - 24 < 0 +400 - 4 k - 32 < 0 +400 - 8 k < 0 +400 - 8 k > 0 +400 - 8 k \geq 0 +400 - 354 \leq 354 + x - 354 < 450 - 354 +400 - 355 \leq 355 + x - 355 < 450 - 355 +400 < x +400 \leq 354 + x < 450 +400 \leq 355 + x < 450 +400+90t +400-16k<0 +400-16k>0 +400-16k\ge0 +400-16x\ge 5y +400-16x\ge10y +400-354\le 354+x-354 < 450-354 +400-354\le 354-354+x < 450-354 +400-354\le 94+97+78+85+x-354 < 450-354 +400-354\le x<450-354 +400-354\le354+x-354<450-354 +400-354\le354-354+x<450-354 +400-355\le 355+x-355 < 450-355 +400-355\le 355-355+x < 450-355 +400-355\le x<450-355 +400-355\le355+x-355<450-355 +400-355\le355-355+x<450-355 +400.80+x\le1447.30 +4000 +4000 - 1000 +40000 +40000 \leq x +400000 + 300 x \leq 310 x +400000 \leq 10 x +400000 \leq 310 x - 300 x +400000+300x\le310x +400000-10x\le0 +40000000 +400000\le 10x +400000\le10x +400000x^{-1}+300\le 310 +40000\le x +400016k +400\ge 16x+5y +400\ge16k +400\ge16x+10y +400\le 354+x < 450 +400\le 355+x < 450 +400\le 76+97+93+89+x < 450 +400\le 77+95+97+85+x < 450 +400\le 94+97+78+85+x < 450 +400\le 96+86+76+97+x < 450 +400\le 97+87+94+76+x < 450 +400\le 97+94+78+86+x < 450 +400\le x+354<450 +400\le x+92+97+87+78<450 +400\le354+x<450 +400\le355+x<450 +400\le355+x<90\times5 +400\le355+x\text{ and }355+x<450 +400\le356,450 +400\le5\times71+x<450 +400\le5\times\frac{354+x}{5}<450 +400\le5\times\frac{355+x}{5}<450 +400\le76+87+95+97+x<450 +400\le76+97+87+95+x<450 +400\le76+97+93+89+x<450 +400\le77+89+91+97+x<450 +400\le78+85+97+94+x<450 +400\le78+86+94+97+x<450 +400\le78+97+85+95+x<450 +400\le78+97+93+86+x<450 +400\le79+83+95+97+x<450 +400\le79+84+94+97+x<450 +400\le79+92+86+97+x<450 +400\le7p +400\le7v +400\le83+96+97+78+x<450 +400\le83+97+79+96+x<450 +400\le83+97+95+79+x<450 +400\le85+77+97+96+x<450 +400\le85+94+78+97+x<450 +400\le87+92+79+97+x<450 +400\le87+93+79+96+x<450 +400\le87+96+79+93+x<450 +400\le88+77+96+94+x<450 +400\le89+76+97+92+x<450 +400\le89+78+90+97+x<450 +400\le89+94+97+75+x<450 +400\le91+78+88+97+x<450 +400\le93+77+87+97+x<450 +400\le94+97+79+84+x<450 +400\le94+97+84+79+x<450 +400\le95+75+97+87+x<450 +400\le95+79+83+97+x<450 +400\le95+86+76+97+x<450 +400\le96+79+87+93+x<450 +400\le96+79+94+86+x<450 +400\le96+88+93+78+x<450 +400\le97+76+95+87+x<450 +400\le97+79+84+95+x<450 +400\le97+87+92+78+x<450 +400\le97+88+79+90+x<450 +400\le97+89+93+75+x<450 +400\le97+89+93+75+x<90\left(5\right) +400\le9n +400\le\frac{78+85+97+94+x}{5}\times5<450 +400\le\left(354+x\right)<450 +400\le\left(355+x\right)<450 +400\le\left(75+96+97+87+x\right)<450 +400\le\left(87+92+97+78+x\right)<450 +400\le\left(93+97+87+77+x\right)<450 +400\times90 +400a^2b^2 +400hkrs +400mnpq +400qpn +400stuv +400x-220\le19 +400x\le239 +400x\le410x-500000 +400y^{2}+60y +400y^{2}+\frac{1}{16}+10y +40128 +40200 +403 +403.40+x\le1801.50 +404.00+x\le2383.30 +405x^3-80xy^2 +405x^4 +406 > 153 +4064\times10^4 +407+x\le1672.3 +407.70+x\le2187.30 +4070 < 6322 +407940 +4080 +408>97 +408\ge97 +4096p^{19} +4096p^{62} +40<10n-40 +40<140 +40<18-11x +40<26x +40<3p +40<41 +40<42 +40<45 +40<48 +40<50 +40<52 +40<55 +40<56 +40<59 +40<60 +40<64 +40<65 +40<67 +40<81 +40<82 +40<85 +40<88-32t<72 +40<8x +40<90 +40<\frac{8x}{5}-24 +40<\frac{8x}{9} +40<\frac{8x}{9}-16 +40-1 +40>-10 +40>-11 +40>-12 +40>-13 +40>-14 +40>-15 +40>-16 +40>-17 +40>-18 +40>-2 +40>-20 +40>-25 +40>-3 +40>-30 +40>-4 +40>-45 +40>-5 +40>-6 +40>-7 +40>-8 +40>-9 +40>1 +40>10 +40>10x +40>10x+60 +40>11 +40>12 +40>13 +40>15 +40>16 +40>18 +40>2 +40>20 +40>25 +40>28 +40>3 +40>30 +40>30x +40>4 +40>5 +40>6 +40>7 +40>8 +40>8x +40>9 +40>x +40>x-3 +40>x-5 +40>x-9 +40LW +40X-30+15x+615\le18x+30 +40\div5\le k +40\frac{1}{4}65 +40\ge4N +40\ge5N +40\ge\frac{5}{9}F-\frac{160}{9}\ge-5 +40\ge\frac{5}{9}\left(f-32\right) +40\le B<96 +40\le \frac{d}{5}\le 60 +40\le d\div4\le70 +40\le x +40\le x\le60 +40\le x\le65 +40\le x\le70 +40\le-43x-6 +40\le10k +40\le10k+20 +40\le10n +40\le13+9t\le76 +40\le16.40+5w +40\le18.10+5w +40\le19.50+4w +40\le19.6+2w +40\le23.90+4w +40\le24.70+2w +40\le4s\le70 +40\le5k +40\le5k+10 +40\le5k+20 +40\le5x\le70 +40\le8k +40\le9n +40\le\frac{d}{3}\le65 +40\le\frac{d}{3}\le70 +40\le\frac{d}{4}\le60 +40\le\frac{d}{5}\le70 +40\left( 5\right) \le d\le 65\left( 5\right) +40\left( \frac{18x-10}{5}\right) > \left( \frac{11x-24}{8}\right) 40 +40\left(\frac{x+4}{8}\right)-40\left(\frac{x+2}{40}\right)>40\left(\frac{3}{5}\right) +40\sqrt{10mp} +40\sqrt{15}-4\sqrt{55}-10\sqrt{6}+\sqrt{22} +40\sqrt{39}-8\sqrt{26}-5\sqrt{33}+\sqrt{22} +40\times3\le d\le60\times3 +40\times4\le d\le60\times4 +40\times5\le d\le65\times5 +40\times5\le d\le70\times5 +40^oC>5^{oC} +40a +40a+45b +40a-15 +40a<16 +40a<36 +40a<64 +40a<9 +40a>23 +40ab +40b^4a^5c +40k+18k +40m +40m>-1 +40m>-100 +40m>-25 +40m>-81 +40m>-9 +40m\times 0.2n +40m^4 +40m^{13} +40m^{3}n^{3} +40mn +40mn^{2}p +40n^{2} +40p^9\div20p^2 +40p^{2}q-25pq^{2} +40pq +40rs +40s +40s+32 +40s^2 +40s^2t+40st^2 +40u +40u^2+8uv+2 +40u^2-10uv +40u^2-20uv+2 +40u^2-31uv +40u^2-35uv+4uv +40u^2-82vu +40u^4v^9 +40u^{2}-10uv-10 +40u^{5}v^{2} +40v +40w +40w\div 3 +40wyz^2 +40wz+25wy +40x < +12+3x +40x > 3200 +40x > 4000 +40x > 7200 +40x > 8000 +40x+110 +40x+12\ge25 +40x+18\le-8 +40x+20\ge105 +40x+20\le-7 +40x+20y+10y+6x +40x+24\le6x-6 +40x+25\le-6 +40x+30-30\le2x-4-30 +40x+30\le2x-4 +40x+32\le8x-3 +40x+33x>-292 +40x+35\le6x-2 +40x+35\le8x-3 +40x+37\le6x +40x+40 +40x+40\le-5 +40x+40\le2x-7 +40x+40\le3x-6 +40x+40\le6x-3 +40x+45\le7x-3 +40x+46 +40x+48\le2x-7 +40x+48\le5x-8 +40x+48\le9x-9 +40x+49x>210 +40x+4<15-3x +40x+56\le7x-9 +40x+5\ge12 +40x+69 +40x+72\le3x-2 +40x+72\le9x-3 +40x+8\ge15 +40x+9x>90 +40x-120<-6 +40x-120>6 +40x-1600>0 +40x-28 +40x-2\le11 +40x-2x\le-7-40 +40x-2x\le2x-34-2x +40x-30+15x+525\le24x+30 +40x-30+15x+615\le18x+30 +40x-30+15x+705\le12x+30 +40x-30+15x-405\le24x+30 +40x-30+15x-495\le18x+30 +40x-3200 > 0 +40x-43y +40x-64\le 13 +40x-90<-5 +40x-90>5 +40x<+13 +40x<-74 +40x<1 +40x<11-3x +40x<114 +40x<45 +40x<5+4x +40x<8 +40x<85 +40x>126 +40x>8x-64 +40x>95 +40x\ge+9 +40x\ge1 +40x\ge13 +40x\ge3 +40x\ge7 +40x\ge85 +40x\le 101 +40x\le 13+64 +40x\le-18 +40x\le-26 +40x\le-27 +40x\le-31 +40x\le-41 +40x\le-45 +40x\le-51 +40x\le-74 +40x\le13 +40x\le2x-34 +40x\le2x-55 +40x\le8x-35 +40x^2+90xy+24xy+12x^2 +40x^2-120x+96x-288 +40x^2-24x+9 +40x^2-24x-288 +40x^{10} +40xy:79xy +40y^5 +40y^{11} +40y^{14} +40y^{16} +40y^{17} +40y^{18} +40y^{21} +40yw +40z^5xy^6 +41 +41 + \left(n - 1\right) \times \left( - 4 \right) > 0 +41 + \left(n - 1\right) \times \left( - 5 \right) > 0 +41 + \left(n - 1\right) \times \left( - 6 \right) > 0 +41 + \left(n - 1\right) \times \left( - 7 \right) > 0 +41 + \left(n - 1\right) \times \left( - 8 \right) > 0 +41 - 7 \leq 8 k + 9 k +41 - 89 < 89 - 32 t - 89 < 73 - 89 +41 < 63 +41 < 86 +41 < 88 +41 < 89 - 32 t < 73 +41 > 1 +41 > 2 +41 \leq 8 k + 9 +41 \leq F \leq 104 +41 \leq h +41 x < 12 +41+-7n>0 +41+\left(n-1\right)\times\left(-5\right)>0 +41-10.21\ge p +41-10.96\ge p +41-10k\le11 +41-10x\le11 +41-11.62\ge p +41-12.06>p +41-12.06\ge p +41-12.58>p +41-12.58\ge p +41-12.65\ge p +41-13.09\ge p +41-13.71\ge p +41-14.26\ge p +41-14.26\ge x +41-15.20\ge p +41-15.46\ge p +41-7n>0 +41-89<89-32t-89<73-89 +41-9\le4x+9-9 +41-p\ge24.24 +41.00b\ge71.00 +41.01<56.88 +41.06<55.21 +41.1 \leq h +41.10+6N<95.10 +41.10+6N\le65.10 +41.10+6N\le95.10 +41.10+6n\ge95.10 +41.10<60.89 +41.11 < 86.37 +41.14<71.26 +41.18 +41.1\le h +41.2+2N\le65.20 +41.2+2n\le65.20 +41.20+2N\le53.20 +41.20+3N\le65.20 +41.20+4N\le69.20 +41.20+6N\le125.20 +41.20+a\ge67.9 +41.25<66.57 +41.2\le h +41.3+2N\le73.30 +41.30+2N\le61.30 +41.30+2n\le61.30 +41.30+2x\le61.30 +41.30+30.90\le a +41.30+30.90\le x +41.30+6N\le71.30 +41.30+6N\le77.30 +41.30+6N\le83.30 +41.30+6n\le83.30 +41.30+6x\le71.30 +41.30<87.03 +41.36<86.36 +41.38<62.37 +41.38<63.48 +41.40+2N\le61.40 +41.40+2N\le69.40 +41.40+2n\le61.40 +41.40+4N\le85.40 +41.40+4n\le85.40 +41.43 < 58.00 +41.5 \leq h +41.50+3N\le83.50 +41.50+5N\le106.50 +41.50+6N\le137.50 +41.53\le69.16 +41.56<74.46 +41.56l\le21.30 +41.57<63.24 +41.58 \geq 2 N +41.60+25.70\le A +41.60+2N\le69.60 +41.60+3N\le62.60 +41.61<84.50 +41.62<54.31 +41.63 < 76.21 +41.68<68.15 +41.70+2N\le73.70 +41.70+3N\le59.70 +41.70+3n\le59.70 +41.70+3n\le65.70 +41.70+6N\le125.70 +41.70-41.70+3N\le59.70-41.70 +41.70<53.03 +41.72<89.87 +41.755\le x\le58.225 +41.76 < 88.31 +41.775\ge h +41.775\ge h,h\ge58.225 +41.775\ge n\ge58.225 +41.775\ge x\ge58.225 +41.775\le x\le50.225 +41.79<79.39 +41.80 +41.80+2N\le59.80 +41.80+2x\le59.80 +41.80+5N\le96.80 +41.80+6.00N\le95.80 +41.87<87.62 +41.88<54.56 +41.9 \leq h +41.90+3N\le53.90 +41.90+6N\le89.90 +41.91 < 57.68 +41.91<55.72 +41.\overline{6}

3 +410>\frac{600000+400x}{x} +410\ge\frac{400\left(1500+x\right)}{x} +410\ge\frac{600000+400x}{x} +410x-400x\ge600000 +410x\ge600000+400x +411510 +411<816 +411<908 +414960 +414x+2070>0 +414x>-2070 +415.90+x\le1547.20 +416 - 354 +417.50+x\le1132.70 +417>81 +418.40+x\le1985.70 +418.60+x\le2211.10 +418658 +41875 +419020 +41<49 +41<51 +41<52 +41<53 +41<57 +41<61 +41<63 +41<64 +41<66 +41<68 +41<72 +41<81 +41<82 +41<83 +41<83.15 +41<88 +41<89-32t<73 +411 +41>10 +41>11 +41>12 +41>15 +41>2 +41>3 +41>3p+11 +41>4 +41>6 +41>7 +41>8 +41>9 +41>x +41\ge p+12.65 +41\ge p+16.18 +41\ge p+22.05 +41\ge11.79+p +41\ge15.24x +41\ge15.50+p +41\ge15.73+p +41\ge5p-4 +41\ge6 +41\le C +41\le F\le 104 +41\le F\le104 +41\le F\le32\frac{360}{5} +41\le c +41\le f\le104 +41\le f\le140 +41\le h +41\le x\le104 +41\le-32x +41\le10k+11 +41\le32f\le104 +41\le4x+9 +41\le70 +41\le8k+9 +41n +41p +41pq+39p^{2} +41x > -35 +41x+12\ge25 +41x+144<1008 +41x+24\le-4 +41x+35\le-9 +41x+645\le30 +41x+8<45 +41x+8\ge10 +41x-1156>-340 +41x-19x>19x+3960-19x +41x-4920>0 +41x-585\le30 +41x-6560>0 +41x<12 +41x<20 +41x<37 +41x<6 +41x<67 +41x<7 +41x<864 +41x>105 +41x>13x+5600 +41x>19x+3960 +41x>60 +41x>6560 +41x>72 +41x>816 +41x\ge 4 +41x\ge 8 +41x\ge+10 +41x\ge13 +41x\ge2 +41x\ge3 +41x\le-28 +41x\le-44 +41x\le-615 +41x\le615 +41x^{2}+45x +42 +42 + 6 x - 42 > 42 - 42 +42 + 7 x - 42 \geq 42 - 42 +42 + \left(n - 1\right) \times \left( - 4 \right) > 0 +42 + \left(n - 1\right) \times \left( - 5 \right) > 0 +42 + \left(n - 1\right) \times \left( - 8 \right) > 0 +42 - 12 > 6 x + 12 - 12 +42 - 12 \leq 7 k + 8 k +42 - 12 \leq 8 k + 2 k +42 - 56 > 7 x + 56 - 56 +42 - 60 > 6 x + 60 - 60 +42 - 63 > 7 x + 63 - 63 +42 - 90 < 90 - 32 t - 90 < 74 - 90 +42 < 58 +42 < 60 +42 < 66 +42 < 68 +42 < 69 +42 < 90 - 32 t < 74 +42 < \frac{6 x}{5} +42 > 10 +42 > 13 +42 > 6 +42 > 9 +42 \frac{115 x}{42} > 2 \times 42 +42 \geq x +42 \leq 14 k +42 \leq 14 x +42 \leq 7 k +42 \leq h +42 \times u^{6 + 3} \times v^{7 + 4} +42 x \leq 144 +42+2\sqrt{13}\left(m+4\right)+m^2 +42+42-24x<18+42 +42+5x +42+6x +42+6x-42>42-42 +42+7x<35 +42+8\sqrt{13}+2m\sqrt{13}+m^2 +42+\left(n-1\right)\times\left(-4\right)>0 +42+\left(n-1\right)x\left(-4\right)>0 +42+a\le24.30 +42,1,21,2,6,7 +42,1,21,2,6,7,3,14 +42-12.42\ge p +42-12>6x+12-12 +42-12k\le6 +42-13.1\ge p +42-14.64\ge p +42-16.21>p +42-16.21\ge p +42-19.23>p +42-19.93>p +42-19.93\ge p +42-21.19>p +42-21.19\ge p +42-22.79\ge p +42-22.79\ge p+22.79-22.79 +42-23.58\ge p +42-2x\ge12 +42-36>6x+36-36 +42-42+6x\ge42-42 +42-42+7x\ge42-42 +42-48>6x +42-4k-3k\le3k-3k +42-4k\le3k +42-4n+4>0 +42-5n>0 +42-7>5p+7-7 +42-8n>0 +42-90<-32t<74-90 +42-90<90-32t-90<74-90 +42-\frac{140}{170}x\ge y +42-\frac{14}{17}x\ge y +42.00+6N\le90 +42.02+x<22.77 +42.06 < 78.79 +42.08<80.00 +42.10 < 61.74 +42.10+23.6\le A +42.10+5N\le63.25 +42.10+5N\le77.10 +42.10+5n\le63.25 +42.14<66.53 +42.1\le h +42.20+2N\le62.20 +42.20+2n\ge62.20 +42.20+3N\le87.20 +42.20+5N\le117.20 +42.20+5n\le117.20 +42.20\le31.20+a +42.29<61.75 +42.3 \leq 4 w +42.30+3N\le69.30 +42.30+4N\le58.30 +42.30+4n\le58.30 +42.30+6N\le72.30 +42.30+6N\le90.30 +42.30+6n\le90.30 +42.34<87.91 +42.35<62.57 +42.36<63.10 +42.37<58.19 +42.37<77.67 +42.4+4N\le86.40 +42.40+26.20\le A +42.40+2N\le64.40 +42.40+2n\le64.40 +42.40+3N\le72.40 +42.40+4N<58.40 +42.40+4N\le58.40 +42.40+4n<58.40 +42.40+6N\le66.40 +42.43<54.74 +42.45<72.97 +42.51<79.60 +42.57<81.64 +42.58<56.91 +42.60+5N\le77.60 +42.60<77.43 +42.61<84.02 +42.63<69.15 +42.65 < 80.40 +42.66<66.62 +42.66<84.37 +42.67 < 74.99 +42.70+2n\le58.70 +42.70+3N\le78.70 +42.70+5N<97.70 +42.70+5N\le97.70 +42.70<60.71 +42.70<65.02 +42.73<89.05 +42.76 < 86.69 +42.79<84.18 +42.7\le h +42.80+4N\le94.80 +42.80+4n\le94.80 +42.80+4x\le94.80 +42.80+5N\le62.80 +42.80+5n\le62.80 +42.83+25.01\le L +42.83+25.01\le l +42.83<67.54 +42.9+3x\le90.9 +42.90+3N\le90.90 +42.90+4N\le86.90 +42.94<83.07 +42.98<83.49 +420-15x>7y +420-15x\ge7y +420.20+x\le2057.50 +420.80+x\le1208.10 +42000 +420>-67 +420>67 +420\ge15x+7y +420\ge7y+15x +420\le5x<570 +420abcf +420mnpq +420stu^2x +420stu^{2x} +420stuv +420x+1050<735 +420x<-315 +420zwy +421>70 +421\ge70 +422096 +423 +423>13 +423>75 +4243 +425-17x\ge5y +4251528 +425520 +425\ge17x+5y +428+50N\le628 +428+50n\le62.80 +42826 +428>75 +4294967296 +42<43 +42<4x-14 +42<50 +42<53 +42<54 +42<59 +42<60 +42<61 +42<63 +42<64 +42<66 +42<6\left(\frac{x}{5}\right) +42<70 +42<72 +42<74 +42<82 +42<83 +42<88 +42<90-32t<74 +42<94 +42<97 +42<\frac{7x}{6}-21 +421 +42>10 +42>11 +42>12 +42>12.72+p +42>13 +42>15 +42>2 +42>3 +42>30 +42>4 +42>5 +42>5p+7 +42>6 +42>6x +42>7 +42>8 +42>8n +42>x +42>x>13 +42X+14\le2X-4 +42\ge p+13.10 +42\ge p+13.70 +42\ge p+22.79 +42\ge x +42\ge+6N +42\ge12.72+p +42\ge13.1+p +42\ge16.00+p +42\ge16.9+p +42\ge18.46+p +42\ge19.91+p +42\ge21.16+p +42\ge22.79+p +42\ge24.30+a +42\ge3N +42\le 14k +42\le 6k +42\le-31x +42\le10k+2 +42\le12k+18 +42\le14k +42\le2w +42\le3y+6x +42\le6k +42\le7k +42\le7k' +42\times s\times t\times\left(s+t\right) +42\times y^7\times x\times z^3 +42\times1,21\times2,6\times7 +42\times8x-42\times2y +42\times8x-84y +42ab+18a+35b+15 +42ab+49a+36b+42 +42ab^4c^6 +42aut +42b +42c +42cb^5a\times0 +42m^{11} +42mn +42mp^{2}q +42mqp^2 +42n +42p +42p^2q-24pq^2 +42p^2q-30pq^2 +42p^{2}q-35pq^{2} +42rs +42srt +42st +42st+12s+49t+14 +42t^2+61t+5 +42u^2 +42u^3v^4 +42u^5v^{13} +42u^8v^{11} +42u^9v^9 +42u^{3}v^{2} +42u^{8}\times v^{12} +42u^{8}v^{12} +42v +42w+32w +42w^2+12w+49w+14 +42w^2+49w+36w+42 +42w^2+61w+14 +42w^2+85w+42 +42w^{2}+18w+35w+15 +42w^{2}+49w+36w+42 +42w^{2}+53w+15 +42w^{2}+85w+42 +42wy +42x < 15+49 +42x < 5 +42x > 7560 +42x+100 +42x+14\le2x-4 +42x+18\le2x-8 +42x+26\le6x +42x+35\le2x-6 +42x+35\le2x-8 +42x+35\le3x-3 +42x+36\le-7 +42x+36\le4x-3 +42x+40 +42x+42\le9x-2 +42x+43\le2x +42x+44\le9x +42x+48\le-5 +42x+54\le8x-2 +42x+63\le4x-5 +42x+82 +42x+89 +42x-133\le11 +42x-1680\ge0 +42x-21 +42x-2x\le-4-14 +42x-4200>0 +42x-49\le 15 +42x-84\le 8 +42x-99y +42x>126 +42x>7560 +42x\ge1680 +42x\le 64 +42x\le 92 +42x\le-22 +42x\le-25 +42x\le-35 +42x\le-53 +42x\le2x-41 +42x\le43 +42x^2 +42x^2+90x +42x^{11} +42y +42y^2 +42y^2+28y^2 +42y^2+42y-36y-36 +42y^2+49y+5y^2+30y +42y^2+6y-36 +42y^4 +42y^6xz^3 +42y^7\times x\times z^3 +42y^7xz^3 +42y^{5} +43 + \left(n - 1\right) \times \left( - 4 \right) > 0 +43 + \left(n - 1\right) \times \left( - 6 \right) > 0 +43 + \left(n - 1\right) \times \left( - 8 \right) > 0 +43 - 91 < 91 - 32 t - 91 < 75 - 91 +43 < 58 +43 < 83 +43 < 88 +43 < 91 - 32 t < 75 +43 > 10 +43 > 12 +43 > 4 +43 > 6 +43 > 8 +43 > 9 +43 > x +43 \leq 11 k + 10 +43 \leq h +43 x > 56 +43+3N\le82 +43+3b\le82 +43+3n\le82 +43+5N\le103.00 +43+5N\le98 +43+5f\le98 +43+5n\le103.00 +43+91<91-32t+91<75+91 +43+\left(n-1\right)\times\left(-4\right)>0 +43+\left(n-1\right)\times\left(-8\right)>0 +43+n\le103.00 +43-11.68\ge p +43-12.33\ge p +43-13k\le4 +43-14.32\ge p +43-18.58\ge p +43-18.81>p +43-18.81\ge p +43-3\le10k+3-3 +43-3k+3k\le6k+3k+7 +43-4-6k\le7k +43-4311.49 +43-p\ge11.49 +43.00\ge x +43.03<55.79 +43.06<68.21 +43.08 +43.09<83.31 +43.10+5N\le83.10 +43.10<79.08 +43.12<70.10 +43.14 < 71.26 +43.15 < 79.44 +43.17 < 59.11 +43.19+4N < 94.16 +43.19+4N\le 94.16 +43.19<51.11 +43.20+2N\le67.20 +43.20+4N\le107.20 +43.20+4N\le83.20 +43.20+5N\le83.20 +43.20+5n\le83.20 +43.20+5x\le83.20 +43.20+6N\le91.20 +43.20+6n\ge91.20 +43.20\ge25.60a +43.3+2N\le72.34 +43.3+2x\le72.34 +43.30+2N\le69.30 +43.30+2N\le72.34 +43.30+2n\le72.34 +43.30+2x\le72.34 +43.30+34.80\le A +43.30+6N\le79.30 +43.30-43.30+6N\le79.30-43.30 +43.30-a\ge23.30 +43.33<62.19 +43.36<64.25 +43.395 +43.40 +43.40+3N<79.40 +43.40+3N\le73.40 +43.40+3N\le79.40 +43.40+3n\le73.40 +43.40+4N\le91.40 +43.40+4n<91.40 +43.40+4n\le91.40 +43.40+4x<91.40 +43.40-43.40+4N\le91.40-43.40 +43.45+31.93\le L +43.45<61.69 +43.47<67.74 +43.50+2N\le65.50 +43.50+2x\le65.50 +43.50+4N\le83.50 +43.50+4N\le87.50 +43.50+4n\le83.50 +43.50+4n\le87.50 +43.50+5N\le63.50 +43.50+5N\le73.50 +43.50+5N\le88.50 +43.50+5N\le98.50 +43.50+6N\le73.50 +43.52<68.80 +43.54<76.06 +43.56<52.02 +43.57 < 75.67 +43.6 +43.6 \leq h +43.60+3N\le61.6 +43.60+6N\le91.60 +43.60<75.59 +43.63 +43.64<58.84 +43.66 < 59.37 +43.66<52.70 +43.67<79.28 +43.68<72.74 +43.70+26.40\le A +43.70+26.50\le A +43.70+26.50\le a +43.70+2N\le67.70 +43.70+6N<73.70 +43.70+6N\le73.70 +43.70-43.70+6N\le73.70-43.70 +43.72+4N\le73.00 +43.72<78.23 +43.79<70.22 +43.80+22.80\le A +43.80+4N\le95.80 +43.80+4N\le99.80 +43.80+4n\le91.80 +43.80+4n\le99.80 +43.80+5N\le123.80 +43.80+n\le99.80 +43.81<55.52 +43.81<76.15 +43.9+2N\le57.9 +43.90+3N\le79.90 +43.90+6N\le121.90 +43.90+6N\le127.90 +43.98<76.45 +43.99<75.85 +430 - 280 < 40 x - 20 x +430-280<40x-20x +43000000 +430\le-43x +43146.16 +432.90+x\le1515.20 +4320<24x +4320<27x +4326 +432<722 +432n^2 +432y^5 +432zwy +433 > 107 +433.90+x\le1500.20 +434 > 96 +43415176 +434>169 +434>37.7 +434>377 +434>96 +434\ge37.7 +434\ge96 +434f>169f +435.60+x\le1888.20 +43557.13 + 3022.98 +435<706 +435>116 +437.4+x\le2464.80 +437.90+x\le1966.40 +43:39 +43<106 +43<109 +43<52 +43<55 +43<58 +43<61 +43<81 +43<82 +43<84 +43<91-32t<75 +43<91-32t\text{ and }91-32t<75 +43<\frac{91-32t+x}{3}<75 +431 +43>11 +43>13 +43>14 +43>15 +43>5p+3 +43>6 +43>7 +43>9 +43>x +43\ge p+12.41 +43\ge p+12.63 +43\ge15.40+p +43\ge20.23+p +43\le m +43\le-30x +43\le-42x +43\le10k+3 +43\le19k+5 +43\le23+w +43\le5x+3 +43\le7k+8 +43\le9k+7 +43r +43w +43x < 15 +43x > 5160 +43x+40 +43x+4<14 +43x+675\le30 +43x+99 +43x-1720>0 +43x-400\le+30 +43x-400\le30 +43x-5160 > 0 +43x-615\le+30 +43x-8600>0 +43x<11 +43x<13 +43x<15 +43x<45 +43x<46 +43x<48 +43x<50 +43x<54 +43x<6 +43x<64 +43x<7 +43x>1720 +43x>258 +43x>30 +43x>344 +43x>432 +43x>70 +43x>8600 +43x\le -430 +43x\le 430 +43x\le+430 +43x\le-34 +43x\le-430 +43x\le-49 +43x\le-645 +43x\le430 +43x\le645 +43y+y^{3} +44 +44 + \left(n - 1\right) \times \left( - 5 \right) > 0 +44 + \left(n - 1\right) \times \left( - 6 \right) > 0 +44 + \left(n - 1\right) \times \left( - 7 \right) > 0 +44 - 8 \leq 5 k + 7 k +44 - 92 < 92 - 32 t - 92 < 76 - 92 +44 < -11x +44 < 52 +44 < 66 +44 < 81 +44 < 89 +44 < 90 +44 < 92 - 32 t < 76 +44 > 1 +44 > 12 +44 > 14 +44 > 15 +44 > 2 +44 > 3 +44 > 38 +44 > 7 +44 > 8 +44 > 9 +44 > p+14.37 +44 \frac{117 x}{44} > 2 \times 44 +44 \leq 11 k +44 \leq 5 k + 9 +44 \leq 7 k + 9 +44 \leq h +44 \times y^{3 + 1} z x^{6} +44 x > - 1530 +44+4N<88 +44+4N\le72 +44+4N\le88 +44+4n\ge88 +44+4n\le72 +44+4x\ge88 +44+\left(n-1\right)\left(-8\right)>0 +44+\left(n-1\right)\times\left(-8\right)>0 +44+\left(n-1\right)d>0 +44-10.19\ge p +44-10.63\ge p +44-10k+10k\le2k+20+10k +44-11.84>p +44-11.84\ge p +44-14.04>p +44-14.04\ge p +44-14.57\ge p +44-15.70\ge p +44-20.44\le y +44-20\le12k+20-20 +44-21.06\ge p +44-21.46\ge p +44-22.78>p +44-22.78>x +44-22.78\ge p +44-23.97 > p +44-23.97\ge p +44-24.67\ge p +44-2k\le6k+4 +44-4k<0 +44-5n>0 +44-7k-44\le3k+14-44 +44-8\left(n-1\right)>0 +44-8n+8>0 +44.00+4N\le64.00 +44.01 < 63.56 +44.04<57.33 +44.09<65.49 +44.1-4.9\times9 +44.10+4N\le60.10 +44.10+4N\le88.10 +44.10+6N\le104.10 +44.10+6x\le104.10 +44.11+2N<68.11 +44.11+2n<68.11 +44.11+2n>68.11 +44.11+2n\ge68.11 +44.11+2n\le68.11 +44.11-2n<68.11 +44.11-2n>68.11 +44.11-2n\ge68.11 +44.11-2n\le68.11 +44.18<66.12 +44.2+6N\le110.2 +44.20>36.20+2N +44.20>36.20+2b +44.20\ge36.20+2N +44.27<70.46 +44.27<70.463 +44.28 +44.28<68.4 +44.32<65.21 +44.34<63.04 +44.40+3N\le65.40 +44.40+4N\le100.40 +44.40+4N\le104.40 +44.42+30.27\le L +44.48<75.62 +44.5+34.39\le L +44.50+5N\le74.50 +44.56 < 84.62 +44.5\le h +44.6+2N\le72.6 +44.62\le h +44.63<88.55 +44.65 < 77.62 +44.69<56.64 +44.69<71.85 +44.6\le 3w +44.6\le h +44.70+2N\le68.70 +44.70+2n\le68.70 +44.70+2x\le68.70 +44.70<77.03 +44.71 < 85.83 +44.71\le h +44.7\le h +44.80+5N\le90.64 +44.80\ge32.80+2N +44.83+5N\le76.97 +44.83+5x\le76.97 +44.84 +44.84<82.79 +44.85 < 72.78 +44.85<72.48 +44.87<63.86 +44.87<79.00 +44.88<58.69 +44.89 +44.89<71.76 +44.8\ge x +44.90 +44.90+2N<72.90 +44.90+2N\le72.90 +44.90+2n<72.90 +44.90+2n>72.90 +44.90+2n\le72.90 +44.90+2x14\le72.90 +44.90+2x<72.00 +44.90+2x\le72.90 +44.90+3N\le77.90 +44.90+3n\le77.90 +44.90+3x\le77.90 +44.92<59.68 +44.\overline{4}-26 +440>170 +441.70+x\le1606.90 +442.62 +44277.55 +442>57 +443.60+x\le1805.90 +444 +444 < 1060 +444.30+x\le1703.20 +444.30+x\le1740.20 +444880 +445.10+x\le1497.10 +445.70+x\le1865.60 +446.2 +4464 +44698.75 +447.30+x\le2138.70 +447>75 +4480>160y+140x +4480\ge 140x+160y +4480\ge160y+140x +448<7x +448hkrs +449.90+x\le2098.00 +44<211 +44<45 +44<52 +44<61 +44<67 +44<76 +44<78 +44<80 +44<82 +44<83 +44<84 +44<87 +44<92-32t<76 +44<93 +44<96 +441 +44>12 +44>13 +44>14 +44>15 +44>2 +44>20x+24 +44>3 +44>32 +44>4 +44>5 +44>6 +44>7 +44>8 +44>8-6x +44>9 +44>a +44>x +44\ge 14.37+p +44\ge p+14.37 +44\ge x +44\ge14.33+p +44\ge14.89+p +44\ge15.33+p +44\ge20.13+p +44\ge2N+34 +44\ge4N +44\le h +44\le x +44\le-33x +44\le11k +44\le12k+20 +44\le8k+4 +44\left(8x\right)-44\left(6y\right) +44n +44n^2 +44sr-40r +44t +44w +44x +44x > 1760 +44x > 18x+2080 +44x > 60 +44x+15<210 +44x+239<1105 +44x+35 +44x+45x>40 +44x+56\le-6 +44x+74 +44x+90x>792 +44x+99 +44x-1760 > 0 +44x-4y +44x-918>-2448 +44x<195 +44x<210-15 +44x<45 +44x<866 +44x>-1530 +44x>-352 +44x>44 +44x>88 +44x\ge44 +44x\le-62 +44x^5yz^5 +44x^{3}yz^{6} +44y-7y^3 +44y^2 +44y^{3}zyx^{6} +44y^{4}zx^{6} +45 +45 + 5 x - 45 \geq 45 - 45 +45 + 9 x - 45 \geq 45 - 45 +45 + \left(n - 1\right) \times \left( - 4 \right) > 0 +45 + \left(n - 1\right) \times \left( - 6 \right) > 0 +45 + \left(n - 1\right) \times \left( - 7 \right) > 0 +45 + \left(n - 1\right) \times \left( - 8 \right) > 0 +45 + 2 > x - 2 + 2 +45 + 8 > x - 8 + 8 +45 - 10 > 5 x + 10 - 10 +45 - 20 > 5 x + 20 - 20 +45 - 27 > 9 x + 27 - 27 +45 - 3 \leq 5 k + 2 k +45 - 35 > 5 x + 35 - 35 +45 - 63 > 9 x + 63 - 63 +45 - 93 < 93 - 32 t - 93 < 77 - 93 +45 < 111 +45 < 57 +45 < 65 +45 < 72 +45 < 80 +45 < 83 +45 < 93 - 32 t < 77 +45 < x +45 > -15 +45 > -25 +45 > -40 +45 > 11 +45 > 12 +45 > 13 +45 > 14 +45 > 3 +45 > 4 +45 > 8 +45 > 9 +45 > x - 2 +45 > x - 8 +45 \geq x +45 \leq 5 \left(F - 32\right) \leq 360 +45 \leq 5 k +45 \leq 9 k +45 \leq h +45 \leq x < 95 +45+-7n+7>0 +45+160\le5F-160+160\le360+160 +45+36<\frac{9x}{8} +45+4N\le65 +45+4n\le65 +45+5x-45\ge45-45 +45+\left(n-1\right)\times\left(-7\right)>0 +45-11.32\ge p +45-13.96\ge p +45-18.08\ge p +45-19.38\ge p +45-20.37\ge p +45-21.15\ge p +45-23.45\ge p +45-2k\le3k +45-2k\le5k+10 +45-3k\le6k +45-4k\le5k +45-6n+6>0 +45-6n>-6 +45-7k\le8k +45-8n>0 +45-93<93-32t-93<77-93 +45-9k\le6k +45-\frac{150}{170}x\ge y +45-\frac{15}{17}x\ge y +45-p\ge 12.29 +45.00+5.00N\le65.00 +45.05<82.27 +45.06<72.79 +45.08<65.98 +45.09<51.83 +45.10+4N\le73.10 +45.10+4n\le73.10 +45.10+6N\le123.10 +45.10+6N\le99.10 +45.10+6x\le123.10 +45.12 < 89.50 +45.12<85.50 +45.13<56.12 +45.16<69.79 +45.18 +45.19<74.99 +45.20+3N\le66.55 +45.20+4n\ge81.20 +45.20+4n\le81.20 +45.20+5N\le75.20 +45.24+31.90\le L +45.24+31.90\le l +45.28<66.28 +45.28<66.61 +45.29 +45.29<71.16 +45.30 +45.30+3N\le57.30 +45.30+4N\le89.30 +45.30+5N\le125.30 +45.32 +45.32+20.89\le L +45.32+20.89\le l +45.35<86.08 +45.35<8608 +45.37l\le30.02 +45.38+3N\le64.83 +45.39<78.51 +45.4+4N\le65.4 +45.4+4n\le65.4 +45.4+4x\le65.4 +45.40+3N<81.40 +45.40+3N\le81.40 +45.4099\times 10^{4} +45.40<87.78 +45.42<71.43 +45.45<61.97 +45.48 < 77.72 +45.49<67.41 +45.4\le h +45.4\le x +45.54+3N\le90.49 +45.54+n\ge90.49 +45.54<70.02 +45.56 < 76.46 +45.5\le h +45.60+3N\le66.60 +45.60+5N\le90.60 +45.61<86.42 +45.64<58.95 +45.66 < 70.72 +45.67<89.38 +45.7-20\ge x +45.70+3N\le60.70 +45.70+3x\le60.70 +45.72 < 54.74 +45.72 < 87.70 +45.72<87.10 +45.73<58.82 +45.78<53.72 +45.79<86.65 +45.80 +45.80+4N\le109.80 +45.80+5\left(N\right)\le125.80 +45.80<80.14 +45.81<74.14 +45.82 < 55.95 +45.84 < 89.73 +45.86+20.15\le L +45.90% +45.90+5N<90.90 +45.90+5N\le90.90 +45.91<53.08 +45.92<67.89 +45.96<88.21 +45.97<82.40 +45.97<88.21 +450.70+x\le2283.80 +450.80+x\le1961.20 +450.90+x\le1719.20 +4500-150x\ge 180y +4500-150x\ge180y +45000 +4500>150x+180y +4500\ge 150x+180y +4500\ge150x+180y +450<8n +450>355+x\ge400 +450\ge18x+10y +450\ge18x+5y +450srt +450stuv +450t^2 +450yw +454.70+x\le2262 +454099 +454>138 +456>35 +456>78 +457<911 +457>-911 +458 > -37.7 +458 > 169 +458 > 37.7 +458.10+x\le1745.80 +458.20+x\le2499.30 +458>-37.7 +458>-377 +458>-96 +458>169 +458>37.1 +458>37.7 +458>377 +458>96 +458F>37.7F +458\ge37.7 +459<1087 +459>177 +45<109 +45<53 +45<55 +45<60 +45<63 +45<65 +45<68 +45<70 +45<76 +45<79 +45<82 +45<88 +45<90 +45<93-32t<77 +45<9\left(\frac{x}{\left(2\right)}\right) +45-10 +45>-20 +45>-25 +45>1 +45>10 +45>11 +45>12 +45>13 +45>14 +45>15 +45>2 +45>25 +45>3 +45>35 +45>5 +45>60 +45>7 +45>8 +45>9 +45>9x +45>x +45>x-2 +45>x-4 +45>x-8 +45\ge p+12.34 +45\ge p+14.47 +45\ge p+21.15 +45\ge x +45\ge11.89+p +45\ge11.97+p +45\ge18.34+p +45\ge18.66+p +45\ge21.93+p +45\ge22.63+p +45\ge23.30+p +45\le B<95 +45\le B<96 +45\le B\le95 +45\le X<95 +45\le b<95 +45\le b\le95 +45\le d\div3\le60 +45\le d\div5\le60 +45\le d\div5\le65 +45\le h +45\le t<95 +45\le x +45\le x < 95 +45\le x<95 +45\le x\text{ and } x<95 +45\le x\text{ and }355+x<450 +45\le x\le60 +45\le x\le7 +45\le x\le70 +45\le+x<95 +45\le-52x-3 +45\le15k +45\le17k+11 +45\le22.63+x +45\le3t\le70 +45\le3x\le65 +45\le5F-160\le360 +45\le5\left(F-32\right)\le360 +45\le5f-160\le360 +45\le5k +45\le5x\le60 +45\le6k+9 +45\le7k+10 +45\le9\times\frac{5}{9}\left(F-32\right)\le9\times40 +45\le9k +45\le\frac{45}{9}\left(F-32\right)\le9\times40 +45\le\frac{d}{3}\le60 +45\le\frac{d}{3}\le70 +45\le\frac{d}{4}\le65 +45\le\frac{d}{5}\le65 +45\le\left(5F-160\right)\le360 +45\le\left(f-32\right)\le360 +45\left(4\right)\le d\le60\left(4\right) +45\left(5\right)\le d\le65\left(5\right) +45\left(9x+36-\frac{45x+270}{45}\right)>\left(25\right)45 +45\left(x\right) 84 +45x+10+63x+56 +45x+10\le7x-5 +45x+10\le8x-8 +45x+10x-12x\le 30+30-490 +45x+10x-30-250\le24x+30 +45x+18\le7x-5 +45x+20\le3x-5 +45x+20\le5x-7 +45x+25\le5x-6 +45x+25\le9x-7 +45x+27\le3x-8 +45x+27y\le270 +45x+28x>-146 +45x+33\le6x +45x+35\le4x-9 +45x+36>36 +45x+37 +45x+40<3+2x +45x+40\le2x-9 +45x+40\le5x-5 +45x+54\le-5 +45x+55y\le700 +45x+56 +45x+5\ge16 +45x+65y\le1000 +45x+65y\le600 +45x+72 +45x+75y\le600 +45x+75y\le800 +45x+75y\le900 +45x+81\le7x-6 +45x+85y\le1000 +45x-100\le16 +45x-2700>0 +45x-30+10X-310\le18X+30 +45x-30+10x+370\le24x+30 +45x-30+10x+430\le18x+30 +45x-30+10x+490\le 12x+30 +45x-30+10x+490\le12x+30 +45x-30+10x-250<24x+30 +45x-30+10x-250\le24x+30 +45x-30+10x-310\le18x+30 +45x-30+10x-370\le 12x+30 +45x-30+10x-370\le12x+30 +45x-3x\le-8-27 +45x-48<0 +45x-54\le13 +45x-75\le 17 +45x-8100>0 +45x-8x\le-8-10 +45x-9x\le-7-25 +45x<20+4x +45x<48 +45x>176 +45x>3600 +45x>392 +45x>8100 +45x>98 +45x\ge+2 +45x\ge+8 +45x\ge1 +45x\ge11 +45x\ge17 +45x\ge2 +45x\ge4 +45x\le 92 +45x\le-47 +45x\le-81 +45x\le116 +45x\le17+15 +45x\le31 +45x\le32 +45x\le405 +45x\le67 +45x^2+150x+125+\left(30x^2+74x+40\right)\times3 +45x^2+150x+125+\left(5x+4\right)\times2\left(3x+5\right)\times3 +45x^2+150x+125+\left(5x+4\right)\times\left(6x+10\right)\times3 +45x^2+150x+125+\left(90x^2+222x+120\right) +45x^2+25xy+30xy+18x^2 +45x^2-207x-378 +45x^2-270x+63x-378 +45x^2y^8,10xy^9,y^{10} +45x^3+33x^2-42x+30x^2+22x-28 +45x^3+63x^2-20x-28 +45x^3+63x^2-42x+22x-28 +45x^{20} +45y+-5y^2 +45y+27+6y+54 +45y-5y^2 +45y^2+4 +45y^6 +45y^{11} +45y^{16} +45y^{19} +45y^{20} +46 + \left(n - 1\right) \times \left( - 5 \right) > 0 +46 + \left(n - 1\right) \times \left( - 6 \right) > 0 +46 + \left(n - 1\right) \times \left( - 7 \right) > 0 +46 + \left(n - 1\right) \times \left( - 8 \right) > 0 +46 - 14 \leq 3 k + 5 k +46 - 18 \leq 4 k + 3 k +46 - 19 \leq 7 k + 2 k +46 - 94 < 94 - 32 t - 94 < 78 - 94 +46 < 82 +46 < 94 - 32 t < 78 +46 > -334 +46 \leq 11 k + 2 +46 \leq 7 k + 4 +46 \leq x < 96 +46+30x +46+4x +46+5N\le106 +46+\left(n-1\right)\times\left(-4\right)>0 +46+\left(n-1\right)\times\left(-8\right)>0 +46-12.81\ge p +46-13.48\ge p +46-13.49\ge p +46-14.89>p +46-14.89\ge p +46-15.48\ge p +46-17.80\ge p +46-18.04\ge p +46-18.91\ge p +46-19.51\ge p +46-19.80\ge p +46-23.09\ge p +46-23.55>p +46-23.55\ge p +46-23.83\ge p +46-24.02\ge p +46-2k-4k\le4k-4k+4 +46-46-6k\le4-46 +46-4n>0 +46-6k\le4 +46-6n+6>0 +46-6n+6\ge0 +46-7n>0 +46-8n>0 +46-94<94-32t-94<78-94 +46-p\ge 23.41 +46.00+31.3062 +465.30+x<1220.70 +465.30+x\le1220.70 +46580.11 +465>43 +46656^{x} +468.40+x\le1457.80 +468.50+x\le1984.80 +468.50-468.50+x\le1984.80-468.50 +468>70 +469>101 +46<101 +46<103 +46<105 +46<47 +46<51 +46<53 +46<55 +46<57 +46<59 +46<61 +46<67 +46<69 +46<72 +46<73 +46<85 +46<94-32t<78 +46-486 +46>7n +46\ge P-14.89 +46\ge p+13.75 +46\ge p+14.89 +46\ge17.10+P +46\ge17.10+p +46\ge17.40+p +46\ge17.97+p +46\ge22.84+p +46\le B<95 +46\le B<96 +46\le B\le9 +46\le B\le96 +46\le b<96 +46\le b\le90 +46\le b\le96 +46\le x +46\le x < 96 +46\le x<450-354 +46\le x<96 +46\le x\le96 +46\le+x<96 +46\le-11x +46\le-43x +46\le14k+18 +46\le5k+6 +46m +46x < 1 +46x > 360 +46x+16\le-4 +46x+30y +46x-8280>0 +46x<13 +46x<28 +46x<47 +46x>-276 +46x>120 +46x>189 +46x>198 +46x>3\times15 +46x>45 +46x>8280 +46x>90 +46x\le-20 +46x\le-48 +46x\le-76 +46x^2+30x +46x^2-13xy +46y +47 + \left(n - 1\right) \times \left( - 5 \right) > 0 +47 + \left(n - 1\right) \times \left( - 7 \right) > 0 +47 - 11 \leq 5 k + 4 k +47 < 54 +47 < 57 +47 < 82 +47 > x +47 \leq h +47 x - 1880 > 0 +47 x > 1880 +47+15x +47+3N\le95 +47+3x\le95 +47+4N\le63 +47+4N\le75 +47+4n\le75 +47+4x +47+5N\le102 +47+5N\le112 +47+5N\le82 +47+5x\le82 +47-10.56\ge p +47-15.66\ge p +47-1y +47-20.67\ge p +47-20.68\ge p +47-23.48>p +47-23.48\ge p +47-4n>0 +47-6n>0 +47-p>18.92 +47.06 < 79.35 +47.1 \leq h +47.1+27.48\le L +47.10+6N\le62.16 +47.10+6x\le62.16 +47.11<89.37 +47.1\le h +47.20+3N\le74.20 +47.20+4N\le79.20 +47.20+4N\le95.20 +47.20+4n\le95.20 +47.20+5N\le112.20 +47.20+5N\le87.20 +47.20+5n\le112.20 +47.20-x\ge25.50 +47.20<71.11 +47.25<55.12 +47.25<61.81 +47.25<86.43 +47.27<53.66 +47.28<59.16 +47.30+3N\le95.30 +47.30+3n\le95.30 +47.30+5N\le87.30 +47.30+6N\le71.30 +47.30+6n>71.30 +47.30n+3<95.30 +47.30n+3>95.30 +47.30n+3\le95.30 +47.36<70.53 +47.40+20.40\le A +47.40+20.40\le a +47.40+3N\le62.40 +47.40+6N\le119.40 +47.41<67.17 +47.41<70.21 +47.43<82.96 +47.46<84.54 +47.4\le h +47.50+3N\le74.50 +47.50\times2n\ge71.50 +47.51<75.55 +47.52<68.02 +47.55 < 86.83 +47.60+2N\le61.60 +47.60+2N\le71.60 +47.60+2n\le71.60 +47.60+3N\le77.60 +47.60+6N\le107.60 +47.60<59.31 +47.65 +47.69 \geq 5 N +47.70+3N\le71.70 +47.70+3N\le95.70 +47.70+3n\le95.70 +47.70+4N\le95.70 +47.70+4x\le95.70 +47.70+5N\le117.70 +47.75 +47.78+25.01\le L +47.80+6N\le113.80 +47.80<68.35 +47.88<57.19 +47.88<59.91 +47.88<62.71 +47.88<75.41 +47.8\le h +47.9+4N\le87.9 +47.90+5N\le87.90 +47.90+6N-47.90\le77.90-47.90 +47.90+6N\le77.90 +47.90+6\ge77.90n +47.90a\le30.20 +47.94<65.45 +47.\overline{6}\le h +470 - 320 < 30 x - 10 x +470 - 360 < 40 x - 20 x +470-320<30x-10x +470-360<40x-20x +470\ge4x+9y +4715 +472.10+x\le1597.40 +473>187 +474.5\ge x +475552 +47559.79 +476.30+x\le1801.20 +477+x\le1689.50 +477<858 +479>69 +47<107 +47<244 +47<358 +47<51 +47<52 +47<55 +47<57 +47<63 +47<64 +47<66 +47<69 +47<70 +47<78 +47<84 +47<85 +47<93 +47<96 +47>21.34+p +47>5n +47>p+20.73 +47>x +47\ge 17.68+p +47\ge p+20.73 +47\ge p+20.89 +47\ge p+21.36 +47\ge14.93+p +47\ge17.15+p +47\ge20.67+p +47\ge20.93+p +47\ge21.34+p +47\ge22.88+p +47\le P +47\le u +47\le x +47\le14k+5 +47\le15.93+P +47\le20.42P +47\le73 +47k +47p^2+46pq +47p^2-83pq +47v +47x > 308 +47x > 4700 +47x > 5640 +47x+14\le-4 +47x+14\le-7 +47x+16\le-5 +47x+254<120 +47x+63\le-5 +47x-36 +47x-4700 > 0 +47x-48<0 +47x-675\le30 +47x-81<0 +47x<-134 +47x<25 +47x<48 +47x<54 +47x<81 +47x>168 +47x>180 +47x>188 +47x>308 +47x>4\times77 +47x>96 +47x\le-18 +47x\le-21 +47x\le-54 +47x\le-68 +47x\le-705 +47x\le705 +47y^2+79y +48 +48 + n \times \frac{2}{3} \times k +48 + 6 x - 48 > 48 - 48 +48 + 6 x - 48 \geq 48 - 48 +48 + 8 x - 48 > 48 - 48 +48 + 8 x - 48 \geq 48 - 48 +48 + \left(n - 1\right) \times \left( - 7 \right) > 0 +48 + 3 > x - 3 + 3 +48 + \frac{2 k n}{3} +48 - 12 > 6 x + 12 - 12 +48 - 18 > 6 x + 18 - 18 +48 - 3 \leq 3 k + 2 k +48 - 54 > 6 x + 54 - 54 +48 - 60 > 6 x + 60 - 60 +48 - 80 > 8 x + 80 - 80 +48 < 14k+6 +48 < 53 +48 < 61 +48 < 66 +48 < 68 +48 < 72 +48 < 74 +48 < 77 +48 < x +48 > x - 3 +48 \geq x +48 \leq 12 k +48 \leq 6 k +48 \leq 8 k +48 \leq h +48+110x +48+16x+x^2 +48+21x +48+4x +48+4x+12x+x^2 +48+8w +48+8x-48\ge48-48 +48+\left(n-1\right)\times\left(-7\right)>0 +48-10.02\ge p +48-10.59\ge p +48-10.71\ge p +48-12.98\ge p +48-14.08\ge p +48-16.23 > p +48-17.53\ge p +48-18.59\ge p +48-24.93\ge p +48-2x\ge30 +48-2x\ge42 +48-30>6x+30-30 +48-3\le3k+2k +48-40>x-5x +48-4k<0 +48-4x\ge60 +48-4x\ge96 +48-60>6x +48-6k-48\le2k-48 +48-6k\le2k +48-7n>0 +48-p\ge 12.5 +48-x\left(x+2\right) +48-x^2-2x +48.00+4N\le80.00 +48.05<75.33 +48.08 +48.08 < 72.14 +48.1 +48.10 +48.10+3N\le96.10 +48.10+3f\le96.10 +48.10+3n\le96.10 +48.10+3x\le96.10 +48.10-33.10\ge3N +48.10<24.20a +48.10<24.20p +48.10\ge33.10+3N +48.10\ge33.10+3x +48.10\ge3N+33.10 +48.10\ge3n+33.10 +48.11 +48.12<85.66 +48.13<77.10 +48.15 \geq 3 N +48.18+2N\le85.83 +48.19 < 57.29 +48.19<66.13 +48.1\ge33.1+3N +48.2 \leq h +48.20+3N\le72.20 +48.20+6N\le72.20 +48.20+6n\le72.20 +48.20+6x\le72.20 +48.25<56.02 +48.26<72.45 +48.29<74.65 +48.30+3N\le93.30 +48.30+3x\le93.30 +48.30>a+26.80 +48.31<58.84 +48.34<87.24 +48.35<61.91 +48.37<79.83 +48.39+6N\le82.78 +48.4+5N\le73.4 +48.40 < 71.15 +48.42<71.34 +48.42<89.16 +48.43+5N\le79.52 +48.43+5n\le79.52 +48.50+3N\le87.50 +48.50+4N\le104.50 +48.50+6N<96.50 +48.50+6N\le96.50 +48.58 < 55.69 +48.59<73.22 +48.59<76.69 +48.5x+80\ge371 +48.60+3N\le66.60 +48.60<57.73 +48.62<56.56 +48.64 < 82.09 +48.65 < 78.32 +48.68<85.79 +48.70+2N\le64.70 +48.70+5N\le123.70 +48.76<69.38 +48.7\le3w +48.80+2N\le64.80 +48.80+4N\le76.80 +48.80+4n\le76.80 +48.80<65.77 +48.80<76.68 +48.83 < 78.75 +48.83<51.21 +48.83<53.80 +48.83<66.11 +48.90+3N\le90.90 +48.91 < 71.69 +48.91<74.97 +48.95 +48.96+3N\le95.82 +48.96+3x\ge95.82 +48.96<56.74 +480+0.40x<2x +480-16x\ge+5y +480.30+x\le2493.00 +480.90+x\le2152.00 +4800 +48000 +480>16x+5y +480\ge16x+10y +480\ge16x+5y +480abcf +480hkrs +480mnpq +480mnqp +480srt +480stuv +480uvst +480x>3360 +480yw +481.10+x\le2482.10 +485>169 +486x-384xp^2 +486x^{2}-96y^{2} +487.30+x\le1697.40 +4870792 +487800 +489.56 +489.6 +48<-32x<16 +48<-60 +48<103 +48<107 +48<112 +48<114 +48<2x +48<49 +48<4x +48<4x-60 +48<57 +48<60 +48<61 +48<65 +48<66 +48<69 +48<70 +48<72 +48<74 +48<78 +48<79 +48<81 +48<84 +48<86 +48<87 +48<88 +48<8\left(\frac{x}{9}-2\right) +48<92 +48<96 +48<97 +48<98 +48<99 +48<\frac{8x}{3} +48<\frac{8x}{5} +48<\frac{8x}{9}-24 +48<\frac{8}{5}x-8 +4824 +48>30 +48>32 +48>32t>16 +48>36 +48>6x +48>8x +48>x-3 +48>x-5 +48>x-9 +48\ge 17.68+p +48\ge p+22.26 +48\ge x +48\ge22.92+p +48\ge23.93+p +48\ge3N +48\ge4N +48\le 8k +48\le h +48\le x +48\le-32x +48\le-52x +48\le11k+4 +48\le11x+4 +48\le12k +48\le12k+12 +48\le6k +48\le6x+2y +48\le74 +48\le8k +48\times y^5\times y +48\times y^{17} +48\times-1<32t\times-1<16\times-1 +48\times16-\left(48\times\frac{4x}{3}\right)\ge36\times48 +48a^2b^2 +48a^4b^6c +48a^6b^8 +48ab +48ab^2c^5 +48ay-40ax-6cy+5cx+18by-15bx +48b+64b^{2}+9 +48b^5 +48c^2+36 +48k +48m+54n +48m^2 +48mn+54mp +48p +48p^{20} +48pq +48pq\times4 +48pq^2r^2 +48pq^{2}n +48r +48r^2 +48s +48s^2t+48st^2 +48s^2t^2 +48st +48t^{2} +48u^2v+48uv^2 +48u^3v^3 +48u^8v^5 +48u^8v^{16} +48u^9+42u^{13} +48u^{10}+16u^{9} +48u^{2}-50uv +48u^{2}-56uv+6uv +48v +48w^2 +48w^2y+48wy^2 +48w^3u^5v^5 +48x > -1140 +48x > 330 +48x+12 +48x+120 +48x+121x>264 +48x+12y-50y+10x +48x+15x > 120 +48x+15x>126 +48x+16\le6x-6 +48x+17 +48x+18\le9x-5 +48x+24+8\le8x-8+8 +48x+24\le7x-4 +48x+27\le-9 +48x+32\le-3 +48x+32\le3x-8 +48x+32\le8x +48x+35x>120 +48x+36x>-336 +48x+42\le-4 +48x+44\le0 +48x+48\le6x-5 +48x+56\le4x-6 +48x+72+20 +48x+72\le2x-4 +48x+75 +48x+79 +48x+83 +48x+84x>-396 +48x+92 +48x+95<1197 +48x+99 +48x-15\le 11 +48x-20\le7 +48x-240\le7 +48x-48\le11 +48x-48x+32\le8x-48x +48x-6x\le-6-16 +48x<10 +48x<1102 +48x>-192 +48x>-336 +48x>240 +48x>336 +48x\le 26 +48x\le-35 +48x\le-36 +48x\le-46 +48x\le247 +48x\le27 +48x\le59 +48x^2+104xy +48x^3-147xy^2 +48x^5yz^2 +48x^{12} +48xy^2 +48y-10y^2 +48y-6y^2-4y^2 +48y^2 +48y^2+48y+8y^2+72y +48y^2+60y-18 +48y^4 +48y^6 +48y^{13} +48y^{15} +48y^{16} +48y^{18} +48y^{21} +48y^{23} +48yw +48zwy +49 +49 + 12 m > 0 +49 + 16 m > 0 +49 + 20 m > 0 +49 + 28 m > 0 +49 + 32 m > 0 +49 + 36 m > 0 +49 + 40 m > 0 +49 + 7 x - 49 > 49 - 49 +49 + 7 x - 49 \geq 49 - 49 +49 + \left(n - 1\right) \times \left( - 4 \right) > 0 +49 + \left(n - 1\right) \times \left( - 5 \right) > 0 +49 + \left(n - 1\right) \times \left( - 6 \right) > 0 +49 - 12 a > 0 +49 - 24 a > 0 +49 - 28 a > 0 +49 - 32 a > 0 +49 - 36 a > 0 +49 - 4 a > 0 +49 - 21 > 7 x + 21 - 21 +49 - 4 \leq 5 k + 4 k +49 - 5 \leq 6 k + 5 k +49 - 56 > 7 x + 56 - 56 +49 < 57 +49 < 65 +49 < 67 +49 < 75 +49 < 80 +49 < x - 4 +49 > x +49 \leq 7 k +49 \leq 7 k + 7 +49 \leq 9 k + 4 +49 \leq h +49+-5n+5>0 +49+12m>0 +49+16\left(m\right)>0 +49+20m>0 +49+24m>0 +49+36m>0 +49+4m>0 +49+6N\le115 +49+8m>0 +49+\frac{7\times-1}{7}\times x>8\times7 +49+\left(-8n+8\right)>0 +49+\left(n-1\right)\times\left(-5\right)>0 +49+\left(n-1\right)\times\left(-8\right)>0 +49-10 +49-11.15\ge p +49-11.69\ge p +49-12.73 > p +49-12a>0 +49-13.49\ge p +49-14.94\ge p +49-15.58\ge p +49-15k\le19 +49-16.41\ge p +49-16.66\ge p +49-16a>0 +49-17.36>p +49-19.77\ge p +49-1x>63 +49-20.43\ge p +49-22.03\ge p +49-22.58\ge p +49-22.76\ge p +49-24a>0 +49-28a>0 +49-2k\le5k +49-32a>0 +49-36\times a>0 +49-36a>0 +49-40a>0 +49-49>7x+35-49 +49-4\left(a\right)\left(10\right)>0 +49-4\left(a\right)\left(9\right)>0 +49-4\left(m\right)\left(-9\right)>0 +49-4\times a\times8>0 +49-4a>0 +49-4a\times9>0 +49-4m\times\left(-8\right)>0 +49-4n>0 +49-5\le11k +49-8a>0 +49-\frac{7x}{7}>8\times7 +49-\left(-16\times m\right)>0 +49-p\ge 10.42 +49-p^2 +49-x>56 +49-x>8\times7 +49-x\ge p +49.00<66.54 +49.02<88.03 +49.10+2N\le57.10 +49.10+4N\le81.10 +49.2+2N\le65.2 +49.20+2N\le79.20 +49.20+4N\le85.20 +49.20+5N\le99.20 +49.20+5n\le99.20 +49.20+5x\le99.20 +49.20-a\le32 +49.20-a\le32.20 +49.22 < 65.58 +49.23<71.30 +49.24 +49.24<83.66 +49.26<69.40 +49.26<74.28 +49.26<84.14 +49.29 < 76.23 +49.2\le h +49.30+4N\le105.30 +49.30+5n\le114.30 +49.30+5x\le114.30 +49.30+6N\le85.30 +49.30+6n\le85.30 +49.30+6x\le85.30 +49.30-a\ge31.50 +49.30\ge37.30+3N +49.35<57.22 +49.40+4N\le97.40 +49.41<85.69 +49.50 < 81.90 +49.50+2N\le73.50 +49.60+29.9\le A +49.60+2N\le63.60 +49.60+5N\le119.60 +49.60+5n\le119.60 +49.60x\ge21.20 +49.62 < 51.60 +49.63 < 75.25 +49.64<57.60 +49.66+3N\le72.35 +49.66+3n\le72.35 +49.671\ge x\ge50.329 +49.68<63.70 +49.70+6N\le 62.23 +49.70<58.24 +49.78<73.74 +49.79<85.74 +49.80+26.10\ge a +49.80+3N\le61.80 +49.80+5N\le129.80 +49.88<54.57 +49.89<89.42 +49.90+2n\le69.90 +49.90+2x\le69.90 +49.90+3N\le73.90 +49.90+3n\ge73.90 +49.90+4N\le85.90 +49.90+5N\le69.90 +49.90+5n\le69.90 +49.90-a\ge28.20 +49.91 +49.93<76.53 +49.96<70.00 +49.98<84.69 +490 +49000 +491.40+x\le2460.90 +492+x\le2391.9 +492+x\le2391.90 +492.2+x\le1562.7 +493.90+x\le2051.90 +494.6 +4944 +495+x<1120.20 +495+x\le1120.20 +495.60+x\le1714.10 +4960.00 +498+x\le2215 +498.50+x\le1272.10 +499<762 +499<765 +49: 37 x +49<51 +49<55 +49<59 +49<61 +49<64 +49<66 +49<66.54 +49<71 +49<79 +49<86 +49<90 +49<92 +49<96 +49<99 +49<\frac{7x}{8} +49-12m +49>-4m +49>16a +49>24a +49>28a +49>32a +49>36a +49>4a +49>8a +49>9 +49>x +49\div7\le7p\div7 +49\ge x +49\ge11.80+p +49\ge16.02+p +49\ge17.36+p +49\le x +49\le10k+9 +49\le7k +49\le7p +49\le9k+4 +49a-36a-3a +49m^2-14m+1 +49m^2n^2 +49n +49p^2q-28pq^2 +49s +49u^2v^2 +49x > 108 +49x+10x>84 +49x+16x > 140 +49x+16x>140 +49x+51 +49x+60x>126 +49x+64x > 336 +49x+64x>336 +49x+6x>147 +49x+72\le-7 +49x-28\le 8 +49x-28\le8 +49x-36<0 +49x<10 +49x<13 +49x<18-7 +49x<25 +49x<28 +49x<30 +49x<35 +49x<36 +49x<49 +49x<54 +49x<60 +49x<63 +49x<72 +49x>144 +49x>210 +49x>343 +49x>45 +49x>60 +49x>90 +49x\ge588 +49x\le 36 +49x\le-39 +49x\le-65 +49x\le-79 +49x\le36 +49x^2+28x-28x-16 +49x^2+312x-245 +49x^2+46x+4 +49x^2+56x+16 +49x^2-126x+81 +49x^2-16 +49x^2-\frac{1}{4} +49x^2-\frac{5}{2}^2 +49x^4+21x^2 +49x^{2}+28x+4 +49x^{2}+84xy+36y^{2} +49x^{2}-25-x^{2} +49x^{2}-\frac{1}{16} +49y^2+42y-49y-42 +49y^2+49y^2 +49y^2+61y +49y^2-100 +49y^2-7y-42 +49y^3 +4<-10 +4<-12 +4<-16x+25 +4<-17x+5 +4<-20m +4<-5 +4<-8m +4<-x +4<1.3 +4<1.33 +4<10 +4<10x-5 +4<11 +4<11x-9x +4<12 +4<13 +4<14 +4<16 +4<18 +4<18x +4<1x +4<20 +4<21 +4<21x +4<24 +4<25 +4<25x-7 +4<28 +4<29 +4<2\left(x+1\right) +4<2\left(x+4\right) +4<2\left(x-3\right) +4<2x +4<2x+10 +4<2x+12 +4<2x+14 +4<2x+2 +4<2x+6 +4<2x+8 +4<2x-2 +4<2x-4 +4<2x-6 +4<32 +4<34x +4<34x-1 +4<36 +4<3x-11 +4<3x-5 +4<4+5 +4<4.5 +4<48 +4<4x +4<4x-12 +4<4x-16 +4<4x-4 +4<4x-8 +4<5 +4<5+2 +4<5x-16 +4<5x-2 +4<5x-3 +4<5x-6 +4<5x-8 +4<6 +4<6+x +4<6.5 +4<6x-2 +4<6x-8 +4<7 +4<7x-2 +4<7x-24 +4<7x-31 +4<7x-5 +4<7x-7 +4<8 +4<84 +4<84-32t<36 +4<84-32t<68 +4<8x-7x +4<9 +4<9x-3 +4<9x-6 +4m +4x +4+2x +4>-0 +4>-1 +4>-10 +4>-11 +4>-12 +4>-13 +4>-16 +4>-2 +4>-20 +4>-24 +4>-2x +4>-3 +4>-32 +4>-4 +4>-4m +4>-4x\ge-6 +4>-5 +4>-6 +4>-7 +4>-8 +4>-8m +4>-9 +4>-9x +4>-x +4>0 +4>0+x +4>0.25 +4>0>y +4>1 +4>10-3r +4>12 +4>12x+16 +4>16x+20 +4>1m +4>2 +4>2.5 +4>2.6 +4>2.67 +4>2.7 +4>20x+24 +4>2p +4>2x +4>2x+8 +4>2x-6 +4>2x-8 +4>3 +4>3.25 +4>3.3 +4>3.33 +4>3.4 +4>32+23x +4>3\frac{1}{3} +4>3\frac{3}{10} +4>3y +4>48+37x +4>48+42x-5x +4>4\left(3x+4\right) +4>4x +4>8x+12 +4>8x+20 +4>=n +4>\frac{-4}{1} +4>\frac{-6m}{-6} +4>\frac{10}{3} +4>\frac{1}{4} +4>\frac{5}{2} +4>\frac{8}{3} +4>\frac{x-3}{2}\times2 +4>\frac{x-9}{4} +4>\frac{x}{-5} +4>\frac{x}{-8} +4>\left|x\right| +4>k +4>m +4>n +4>p +4>x +4>x' +4>x,7x,8x,9x,x>7 +4>x,x>8 +4>x,x>9 +4>x-2 +4>x-3 +4>x-7 +4>x-9 +4>x>-2 +4>x>-3 +4>x>-4 +4>x>-6,-6>x +4>x>-8 +4>x>2 +4>x\text{ or } x>8 +4>x\text{ or }8y +4>y+0 +4>y>-4 +4>z>-4 +4C+226\ge300 +4N+31.10\le55.10 +4N+32.10\le64.10 +4N+32.20\le52.20 +4N+32.70\le72.70 +4N+34.20\le50.20 +4N+34.60\le74.60 +4N+34.6\le94.6 +4N+35.70<79.70 +4N+35.70\le75.70 +4N+35.70\le79.70 +4N+36.50\le72.50 +4N+36.60\le72.60 +4N+36.80\le92.80 +4N+36.90\le72.90 +4N+37.20\le97.20 +4N+37.40\le81.40 +4N+37.60\le69.60 +4N+38.40\le70.40 +4N+38.90\le54.90 +4N+39.20\le95.20 +4N+39.30\le95.30 +4N+41.10\le73.10 +4N+42.10\le102.10 +4N+43.20\le99.20 +4N+43.70\le83.70 +4N+43.80-43.80\le59.80-43.80 +4N+44.50<104.50 +4N+44.50\le104.50 +4N+44.5\le108.5 +4N+45-45\le65-45 +4N+45.00\le93.00 +4N+45\le65 +4N+47.30\le99.30 +4N+47.40\le103.40 +4N+47.61\le71.70 +4N<64 +4N\le 41.57 +4N\le 59.47 +4N\le104.50-44.50 +4N\le16 +4N\le16.00 +4N\le20 +4N\le24 +4N\le28 +4N\le32 +4N\le36 +4N\le36.00 +4N\le40 +4N\le43.51 +4N\le44 +4N\le48 +4N\le52 +4N\le56 +4N\le56.00 +4N\le56.1 +4N\le60 +4N\le64 +4N\le97.30-33.30 +4P\le32 +4X+226\ge300 +4X+28>20 +4X+5-5\le8-5 +4X+5>33 +4X<8 +4X\ge24 +4X\ge4000 +4X\le-20 +4Y+64 +4\cos4x +4\cos\frac{4\pi}{16} +4\cos\frac{\pi}{4} +4\cos\left(4\times\frac{\pi}{24}\right) +4\cos\left(\frac{4\pi}{24}\right) +4\cos\left(\frac{\pi}{6}\right) +4\div 18 < 18x\div 18 +4\div x-4 +4\div-11 +4\div-3<8\div-3 +4\div19>x +4\div2>2\div2 +4\div2\ge x +4\div2\le x +4\div3>2\div3 +4\div\left(-6+-5\right) +4\frac{11}{24}x>4 +4\frac{14-3x}{4}\le5\left(4\right) +4\frac{1}{2}>2\frac{1}{2} +4\frac{1}{2}>3 +4\frac{1}{2}\ge x>-2\frac{1}{2} +4\frac{1}{2}\ge x>-3\frac{1}{2} +4\frac{1}{2}\ge x>-\frac{1}{2} +4\frac{1}{2}\le\frac{1}{6}x +4\frac{1}{33}x>3 +4\frac{1}{3}>3 +4\frac{1}{3}>3\frac{1}{3} +4\frac{1}{4}>3 +4\frac{1}{x^3} +4\frac{2}{3}>3\frac{1}{3} +4\frac{2}{3}x>28 +4\frac{2}{4}>3 +4\frac{333}{100}>3\frac{1}{3} +4\frac{\left(4x+8\right)}{4}\le\frac{80}{4} +4\frac{x}{4}<3\times4 +4\frac{x}{4}\le5\times4 +4\frac{x}{5}-8\le20 +4\frac{x}{5}\le28 +4\frac{x}{5}\le36 +4\frac{x}{9}-12\le8 +4\frac{x}{9}-20\le16 +4\frac{x}{9}-4\le32 +4\frac{x}{9}-4\le8 +4\frac{x}{9}\le12 +4\frac{x}{9}\le36 +4\ge -35x+15 +4\ge 2x +4\ge 4x +4\ge B +4\ge N +4\ge P +4\ge X +4\ge X\ge5 +4\ge b +4\ge k +4\ge m +4\ge m,-4\le m +4\ge m^2 +4\ge n +4\ge x +4\ge x > -1 +4\ge x > -2 +4\ge x > -3 +4\ge x+0 +4\ge x+5 +4\ge x-5\ge-4 +4\ge x>-1 +4\ge x>-2 +4\ge x>-3 +4\ge x\text{ and } x>-1 +4\ge x\text{ and } x>-2 +4\ge x\ge -4 +4\ge x\ge-2 +4\ge x\ge-4 +4\ge x\ge0 +4\ge x\ge4 +4\ge x\ge6 +4\ge x\ge7 +4\ge x\ge8 +4\ge x\ge9 +4\ge x\ge\frac{2}{3} +4\ge x\ge\frac{5}{3} +4\ge y +4\ge y\ge-4 +4\ge y\ge0 +4\ge y\ge2 +4\ge y\ge7 +4\ge y\ge8 +4\ge y\ge9 +4\ge z +4\ge-2+2x>-4 +4\ge-20x+15 +4\ge-27x+12 +4\ge-29x+10 +4\ge-29x+15 +4\ge-2x +4\ge-4x +4\ge-x +4\ge1 +4\ge2 +4\ge2m +4\ge2x +4\ge2x+10 +4\ge2x+12 +4\ge2x+14 +4\ge2x+2 +4\ge2x+6 +4\ge2x+8 +4\ge3 +4\ge4then-x\ge7 +4\ge4x +4\ge5x>-2 +4\ge\frac{v}{-2} +4\ge\frac{x}{2} +4\ge\left|x\right| +4\le 2x +4\le 4x +4\le 6 +4\le D\le9 +4\le N +4\le P +4\le X +4\le X\le6 +4\le X\le7 +4\le X\le8 +4\le X\le9 +4\le Y\le6 +4\le Y\le8 +4\le Y\le9 +4\le d\le7 +4\le f\le7 +4\le f\left(x\right)\le6\le f\left(x\right)\le8 +4\le f\left(y\right)9 +4\le f\left(y\right)\le9 +4\le h\le7 +4\le k +4\le m +4\le n +4\le p +4\le po +4\le s\le6 +4\le t\le 6 +4\le t\le 7 +4\le t\le 8 +4\le t\le6 +4\le t\le7 +4\le t\le8 +4\le x +4\le x < \infty +4\le x-2 +4\le x-3,x-3\le-4 +4\le x-4 +4\le x-5 +4\le x-6,-4\ge x-6 +4\le x-7,x-7\le-4 +4\le x2 +4\le x<\infty +4\le x\text{ and }8\ge x +4\le x\le 12 +4\le x\le 14 +4\le x\le 8 +4\le x\le 9 +4\le x\le-2 +4\le x\le-4 +4\le x\le0 +4\le x\le10 +4\le x\le11 +4\le x\le12 +4\le x\le14 +4\le x\le2 +4\le x\le22 +4\le x\le3 +4\le x\le3\le x8 +4\le x\le3\le x\le8 +4\le x\le3\le y\le8 +4\le x\le3\le8 +4\le x\le4 +4\le x\le5 +4\le x\le5\le x\le6 +4\le x\le5\le x\le7 +4\le x\le5\le8 +4\le x\le6 +4\le x\le68 +4\le x\le6\le x\le7 +4\le x\le6\le x\le8 +4\le x\le6\le8 +4\le x\le7 +4\le x\le7,5\le y\le8 +4\le x\le7.5 +4\le x\le7\le x\le8 +4\le x\le7\le8 +4\le x\le8 +4\le x\le8.8 +4\le x\le8\le x\le9 +4\le x\le9 +4\le x\le9,xER +4\le x\le\infty +4\le y +4\le y<\infty +4\le yV6 +4\le y\le 6 +4\le y\le 7 +4\le y\le 8 +4\le y\le-4 +4\le y\le3 +4\le y\le4 +4\le y\le5\le6 +4\le y\le6 +4\le y\le7 +4\le y\le7and8 +4\le y\le8 +4\le y\le8\le y\le9 +4\le y\le8\le9 +4\le y\le9 +4\le y\le9\le x +4\le yt\le6 +4\le zy\le9 +4\le-1x +4\le-3+x +4\le-4x +4\le-x +4\le1-x +4\le10 +4\le1p +4\le1x +4\le2-x +4\le2x +4\le2x+14 +4\le2x+6 +4\le2x-2 +4\le2x-6 +4\le4x +4\le5 +4\le5\le x\le8 +4\le6\le x +4\le7x-6x +4\le8p\div8 +4\le8x-7x +4\le9x-8x +4\le\gamma\le8 +4\le\left|x\right| +4\left( -3\right)>7\left( -3\right) +4\left( 1-3uv-5u^{2}\right) +4\left( 16t^{2}-9\right) +4\left( 2y-3\right) +4\left( 3x+12\right) \ge 24 +4\left( 3x+15\right) \ge 60 +4\left( 3x+6\right) < 7\left( 4\right) +4\left( 4t-3\right) \left( 4t+3\right) +4\left( 4y-6\right) +4\left( 5\right) < 6\left( 5\right) +4\left( \frac{3x}{4}+7\right) > \left( \frac{x}{4}+6\right) \times 4 +4\left( n+2\right) \left( n-2\right) +4\left( n-4\right) \left( n+4\right) +4\left( w+y\right) \times 7wy +4\left( x+1\right) \left( x+9\right) +4\left( x+3\right) ^{2} +4\left( x+5\right) ^{2} +4\left( x+6\right) \left( x+2\right) +4\left( x-2\right) \left( x-2\right) +4\left( x-5\right) \left( x+3\right) +4\left( x\right) \le -12 +4\left( x\right) \le -28 +4\left( x^{2}+10x+9\right) +4\left( x^{2}+5x+6\right) +4\left( x^{2}-2x-15\right) +4\left( xyz+2\right) +4\left( xyz+3\right) +4\left( xyz+8\right) +4\left(-1\right)>4\left(-2\right) +4\left(-2x+5\right)<8 +4\left(-3\right)>7\left(-3\right) +4\left(-3x+4\right)<20 +4\left(-3x+6\right)<16 +4\left(-9x^2+-69x+24\right) +4\left(-9x^2+-72x+3x+24\right) +4\left(-9x^2-69x+24\right) +4\left(-\frac{1}{4}\right)x\le\left(4\right)4 +4\left(-\frac{x}{3}\right)\ge-16 +4\left(-a-2\right) +4\left(-u-10\right) +4\left(-x\frac{x}{4}+2\frac{x}{4}-5x+10\right)+2x +4\left(1-2uv-8u^2\right) +4\left(1-6uv-9u^2\right) +4\left(11+y\right)+x\left(11+y\right) +4\left(11x-y\right) +4\left(11x\right)\ge44 +4\left(12p+5q\right) +4\left(12y-9\right) +4\left(15-x\right)\ge36 +4\left(15x\right) +4\left(16+m\right)>0 +4\left(16-9a\right)>0 +4\left(16-a\right)>0 +4\left(16x^2+24xy+9y^2\right) +4\left(1n^2-9\right) +4\left(2-\frac{x}{4}\right)>0\left(4\right) +4\left(2-\frac{x}{4}\right)\ge0\left(4\right) +4\left(2f-9g+5\right) +4\left(2j+9k\right) +4\left(2n-4\right) +4\left(2t+5r\right) +4\left(2t-3t^2\right)\left(2t+3t^2\right) +4\left(2u-3v\right)\left(4u^2+6uv+9v^2\right) +4\left(2x+3\right)>-12 +4\left(2x+3\right)>0 +4\left(2x+3\right)>20 +4\left(2x+3\right)>4 +4\left(2x-3\right)\le12 +4\left(2y-3\right) +4\left(2y-5\right) +4\left(3f-2f+3\right) +4\left(3j-2j+3\right) +4\left(3x+12\right)>-48 +4\left(3x+12\right)\le24 +4\left(3x+15\right)<-24 +4\left(3x+3\right)<24 +4\left(3x+4\right)>-8 +4\left(3x+4\right)\div4>4\div4 +4\left(3x+5\right)<4\left(3\right) +4\left(3x+6\right)>-48 +4\left(4-\frac{x}{3}\right)\ge32 +4\left(4-x\right) +4\left(40\right)\le d\le4\left(60\right) +4\left(4\right)\ge x +4\left(4j+3k\right) +4\left(4nt-20tr\right) +4\left(4p+9q\right) +4\left(4r-3s-5t\right) +4\left(4st-5tu\right) +4\left(4x+16\right)\ge-64 +4\left(4x+1\right)\ge-5\left(5x-5\right) +4\left(4x+5\right)>-12 +4\left(4y-10\right) +4\left(4y-6\right) +4\left(5-\frac{x}{3}\right)\div4\ge32\div4 +4\left(5-\frac{x}{3}\right)\ge12 +4\left(5f+8\right) +4\left(5g+8\right) +4\left(5r+8\right) +4\left(5x+25\right)<60 +4\left(5x+2\right)\ge-5\left(5x-5\right) +4\left(6a+5b\right) +4\left(6xy^2\times z-4\times xy+yz\right) +4\left(6xy^2z-4xy+yz\right) +4\left(7j-9k+10\right) +4\left(8-\frac{x}{3}\right)\ge28 +4\left(8g-3g+8\right) +4\left(9r+4t-5\right) +4\left(\frac{14-3x}{4}\right)\le20 +4\left(\frac{14-3x}{4}\right)\le5\left(4\right) +4\left(\frac{2x+11}{3}+1\right)\ge4\left(8\right) +4\left(\frac{2x+5}{4}\right)>\left(7+8x\right)4 +4\left(\frac{3x}{4}+4\right)>\left(\frac{x}{4}+3\right)4 +4\left(\frac{3x}{4}\right)\ge\left(-3\right)4 +4\left(\frac{9x-2}{4}+5\right)>3x\left(4\right) +4\left(\frac{x}{3}\right)\le x +4\left(\frac{x}{4}-2\right)\le4\times4 +4\left(\frac{x}{4}-4\right)\le3\times4 +4\left(\frac{x}{4}\right)\ge2\left(4\right) +4\left(\frac{x}{4}\right)\ge4\left(2\right) +4\left(\frac{x}{9}-3\right)\le12 +4\left(\frac{x}{9}-4\right)\le20 +4\left(\frac{x}{9}-5\right)>8 +4\left(a^2+18a^2\right) +4\left(a^2-3a+3a+18a^2\right) +4\left(a^2-\left(-18a^2\right)\right) +4\left(a^2-\left(12a-12a-18a^2\right)\right) +4\left(a^2-\left(3a-3a-18a^2\right)\right) +4\left(b^2+15b^2\right) +4\left(b^2-9b+9b+15b^2\right) +4\left(b^2-\left(9b-9b-15b^2\right)\right) +4\left(d-5\right)\left(d+5\right) +4\left(d-9\right)\left(d+9\right) +4\left(f+3\right) +4\left(f-5g\right) +4\left(j+3\right) +4\left(k+3\right)\le12 +4\left(m+7n\right) +4\left(m-9n+5p\right) +4\left(n+1\right)\left(n-1\right) +4\left(n+2m\right)\left(n^2-2mn+4\left(m^2\right)\right) +4\left(n+3\right)\left(n-3\right) +4\left(n+4\right)\left(n-4\right) +4\left(n-19\right) +4\left(n-3\right)\left(n+3\right) +4\left(n\right)\ge10000 +4\left(n^2-9\right) +4\left(n^3+8m^3\right) +4\left(p-3q+5r\right) +4\left(p-7q+3r\right) +4\left(p-9q+5r\right) +4\left(pqr-3.75pst\right) +4\left(r-9s+5t\right) +4\left(r-9t\right) +4\left(s-10\right) +4\left(s-3\right) +4\left(s\times t\right)\times9\left(s+t\right) +4\left(s\times t\right)\times\left(9\times s+9\times t\right) +4\left(t-5\right) +4\left(t-7\right)\left(t+7\right) +4\left(u-5v\right)\left(u^2+5vu+25\left(v^2\right)\right) +4\left(u-8\right) +4\left(u-9v\right) +4\left(u^2-4u\right) +4\left(u^3+v^2\right) +4\left(u^3-125v^3\right) +4\left(uv\right)^{\left(\frac{1}{3}\right)} +4\left(w-9y\right) +4\left(x+13\right)<\left(\frac{11.8}{4}+13\right)4 +4\left(x+2\right) +4\left(x+2\right)-\left(x-1\right)>15 +4\left(x+2\right)<24 +4\left(x+2\right)>9\left(x+2\right)^2 +4\left(x+2\right)\left(x-3\right) +4\left(x+3\right) +4\left(x+3\right)<24 +4\left(x+4\right)>27 +4\left(x+4\right)\left(x+9\right) +4\left(x+6\right)\left(x+8\right) +4\left(x+7\right)\left(x+2\right) +4\left(x+7\right)\left(x+7\right) +4\left(x+7\right)^2 +4\left(x+\frac{5}{2}\right)^2-3 +4\left(x-1\right)\ge12 +4\left(x-1\right)\ge24 +4\left(x-1\right)\le0 +4\left(x-3\right)\left(x+1\right) +4\left(x-5\right)\left(x+5\right) +4\left(x-6\right)\ge8 +4\left(x-7\right)\le0 +4\left(x-7\right)\left(x+2\right) +4\left(x-7\right)\left(x+7\right) +4\left(x\right)+4\left(3\right)\le32 +4\left(x\right)<-20 +4\left(x\right)\le-12 +4\left(x\right)\le-16 +4\left(x\right)\le-20 +4\left(x\right)\le-24 +4\left(x\right)\le-28 +4\left(x^2+3x\right)\left(x+2\right) +4\left(x^2+5x+5.5\right) +4\left(x^2+5x+\frac{11}{2}\right) +4\left(x^2+5x\right)+22 +4\left(x^2-49\right) +4\left(y+4\right) +4\left(y+6\right)\left(y+3\right) +4\left(y-10\right) +4\left(y-8\right) +4\left(y^2+9y+18\right) +4\log 2 +4\log \frac{10}{5} +4\log c-\frac{1}{2}\log d +4\log2 +4\sec^2\left(\frac{\pi}{3}\right) +4\sec^2\left(\frac{\pi}{4}\right) +4\sqrt{157} +4\sqrt{15^2+8^2} +4\sqrt{2}\left(9\sqrt{11}-\sqrt{5}\right)-\sqrt{7}\left(9\sqrt{11}-\sqrt{5}\right) +4\sqrt{7u^3} +4\sqrt{a}+11\sqrt{a} +4\sqrt{a}+\sqrt{121}\sqrt{a} +4\sqrt{p}\times8\sqrt{3m} +4\sqrt{u} +4\sqrt{u}+8\sqrt{v} +4\sqrt{x} +4\times -2 > -5\times 2 +4\times 2 > -5\times 2 +4\times 35\le d\le 4\times 70 +4\times 3^{2}\times y^{14} +4\times 4\times 4\times y^{15} +4\times 4\times 5\times y^{11} +4\times 4\times P +4\times 5 > -5\times 5 +4\times M +4\times P+10>38 +4\times X\le-16 +4\times \frac{-1}{4}x\le 3\times 4 +4\times \left( 3x+5\right) < 6\times 4 +4\times b+4\times6 +4\times b\times2\times b-6\times2\times b +4\times m +4\times m\times m\times m\times6\times n\times n\times n +4\times m\times m\times10\times n\times n +4\times n>4000 +4\times n\ge 10000 +4\times n\ge4000 +4\times n\ge8000 +4\times p+10<38 +4\times p+11<51 +4\times p+1<21 +4\times p+2<34 +4\times p+3<39 +4\times p+4<12 +4\times p+5 < 33 +4\times p+8<32 +4\times p+8<36 +4\times p+8<40 +4\times p-10\le18 +4\times p-2\le14 +4\times p<16 +4\times p<26-10 +4\times p<28 +4\times p<32 +4\times p<36 +4\times p<8 +4\times q+36 +4\times s\times t\times\left(9\times s+9\times t\right) +4\times t-5\times4 +4\times u+3\times v +4\times u+7\times v +4\times u+9\times v +4\times u\times u-5\times v\times v\times v +4\times u\times u\times u+5\times v\times v\times v +4\times u\times u\times u-2\times v\times v +4\times u\times u\times u-3\times v\times v +4\times u\times v^3 +4\times u^2+9\times v^4 +4\times u^4\times5\times v^2 +4\times u^{4x}\times5\times v^2 +4\times x+10 +4\times x+1\ge9 +4\times x+4\times3<32 +4\times x+4\times3\le32 +4\times x-x +4\times x\le -16 +4\times x\le -24 +4\times x\le -28 +4\times x\le-12 +4\times x\le-16 +4\times x\le-20 +4\times x\le-24 +4\times x\le-28 +4\times y +4\times y\times y +4\times y\times y\times y\times 5\times 5 +4\times y\times y\times6\times6\times6 +4\times y\times yy +4\times y^2 +4\times y^3 +4\times y^5 +4\times y^{-5} +4\times y^{7} +4\times y^{8} +4\times-2<6\times-2 +4\times-2<7\times-2 +4\times-2>5\times-2 +4\times-2>7\times-2 +4\times-4<7\times-4 +4\times-8<1\times4 +4\times-9-\left(-6\right) +4\times-u-10\times4 +4\times10^8 +4\times16b^2 +4\times2<4\times4 +4\times2-40 +4\times2x>-8 +4\times35\le d\le4\times60 +4\times35\le d\le4\times65 +4\times35\le d\le4\times70 +4\times3<7\times3 +4\times3<8\times3 +4\times3\times v^4\times u^2 +4\times3\times6Y^8 +4\times3\times6y^8 +4\times3x+4\times4>4 +4\times4-4\times3x\le28 +4\times40\le d\le4\times60 +4\times40\le d\le4\times70 +4\times45\le d\le4\times60 +4\times45\le d\le4\times70 +4\times45\le d\le60\times4 +4\times4<7\times4 +4\times4>\frac{x-5}{4}\times4 +4\times4>x-9 +4\times4\ge\frac{x}{4}\times4 +4\times4\ge\frac{x}{8}\times4 +4\times4x+8\times4>-32 +4\times4x^{6+5} +4\times5<5\times5 +4\times5<7\times5 +4\times5\ge\frac{x}{5}\times5 +4\times5x+4\times-5\le20 +4\times5x+4\times1\ge-3\times5x-3\times-5 +4\times5x+4\times1\ge-3\times5x-5\times-3 +4\times6-4\times\frac{x}{3}\ge20 +4\times64\times y^5 +4\times6<8\times4 +4\times6<9\times4 +4\times6>\frac{x-5}{6}\times6 +4\times6\ge\frac{x}{6}\times6 +4\times7\ge\frac{x}{7}\times7 +4\times8>x-3 +4\times8\ge\frac{x}{8}\times8 +4\times9<12\times4 +4\times\frac{-14-3x}{4}\le-5\times4 +4\times\frac{14-3x}{4}\le5\times4 +4\times\frac{17-3x}{4}\le5\times4 +4\times\frac{1}{\sqrt{2}} +4\times\frac{3x+7}{4}>4\times4 +4\times\frac{3x}{4}\ge-6\times4 +4\times\frac{3x}{4}\le27\times4 +4\times\frac{5x+13}{4}>8\times4 +4\times\frac{9x}{4}>45\times4 +4\times\frac{x+9}{4}\ge9\times4 +4\times\frac{x}{4}>1\times4 +4\times\left(-2\right)<7\times\left(-2\right) +4\times\left(-2x+4\right)< 4\times1 +4\times\left(-2x+5\right)< 4\times8 +4\times\left(-3x+6\right)<8 +4\times\left(2x+6\right)< 4\times4 +4\times\left(3x+8\right)< 4\times5 +4\times\left(\frac{9x}{4}-\frac{2}{4}+5\right)>3x\times4 +4\times\left(\frac{x}{4}-5\right)\le4\times1 +4^1\times y^2 +4^2+20m<0 +4^2+24m>0 +4^2-4\left(-5\right)\left(m\right)<0 +4^2-4\times a\times10>0 +4^2-4\times k\times2<0 +4^2-4\times k\times2>0 +4^2-4\times k\times2\ge0 +4^2-4\times m\times-5>0 +4^2-4\times m\times-7>0 +4^2-4\times-5\times m<0 +4^2-4\times1\left(k+3\right)<0 +4^2-4\times\left(-5\right)\times m<0 +4^2-4m\times\left(-7\right)>0 +4^2-8a>0 +4^2<-20m +4^2<8^2 +4^2\times P +4^2m^5\times1 +4^2n^2 +4^2u^{14}v^6 +4^3\times n^3 +4^3\times y^3\times3^2\times y^2 +4^3\times y^4 +4^3\times\left(y^3\right)^3 +4^3a^{15}b^6c^6 +4^3n^3 +4^3y^3 +4^3y^4 +4^3y^{12} +4^3y^{15} +4^4Y^2 +4^4\times y^2 +4^4x^{16} +4^4y^{12} +4^4y^{20} +4^4y^{24} +4^5Y3 +4^5\times y^3 +4^5y^3 +4^5y^4 +4^5y^5 +4^5y^{18} +4^7x^{21} +4^7x^{35} +4^{ - 3 } \left(m^{ - 8 }\right)^{ - 3 } +4^{ 5 p} +4^{ 5 x} \leq 4^{ - 1 } +4^{ 8 x} +4^{-5}y^{-25} +4^{-p} +4^{-x}\ge4^7 +4^{10}\times x^{50} +4^{1}\times y^{7} +4^{2x-1} +4^{2x} +4^{2} - 4 \times 1 \left(k + 3\right) < 0 +4^{2} - 4 \times 1 \left(k + 5\right) < 0 +4^{2} - 4 \times \left( - 5 \right) \times m < 0 +4^{2} - 4 \times a \times 10 > 0 +4^{2} - 4 \times a \times 2 > 0 +4^{2} - 4 \times a \times 4 > 0 +4^{2} - 4 \times a \times 6 > 0 +4^{2} - 4 \times a \times 8 > 0 +4^{2} - 4 \times a \times 9 > 0 +4^{2} - 4 m \times \left( - 1 \right) > 0 +4^{2} - 4 m \times \left( - 2 \right) > 0 +4^{2} - 4 m \times \left( - 4 \right) > 0 +4^{2} - 4 m \times \left( - 6 \right) > 0 +4^{2} - 4 m \times \left( - 7 \right) > 0 +4^{2} \times \left( a^{3} b^{2} c\right)^{2} +4^{2} \times \left(y^{7}\right)^{2} +4^{2}\times \left( a^{3}b^{2}c\right) ^{2} +4^{2}n^{2} +4^{2}y^{6} +4^{2}y^{7}\times 6y^{6} +4^{3x-\left(x+1\right)} +4^{3x} +4^{3} \times \left(y^{4}\right)^{3} +4^{3} \times \left(y^{7}\right)^{3} +4^{3}\times \left( y^{4\times 3}\right) +4^{3}\times y^{12} +4^{3}\times y^{2} +4^{3}a^{15}b^{6}c^{6} +4^{3}y^{12} +4^{3}y^{6} +4^{4x} +4^{4} \times \left(y^{5}\right)^{4} +4^{4}\times \left( y^{5}\right) ^{4} +4^{4}y^{20} +4^{4}y^{2} +4^{5x} +4^{5} \times \left( a b c^{4}\right)^{5} +4^{5} \times \left(y^{3}\right)^{5} +4^{5}\times y^{3} +4^{5}y^{15} +4^{7}x^{35} +4^{9x} +4^{\frac{1}{2}}a^4 +4^{x + 3} \leq 4^{1} +4^{x} +4^{x}\times 4^{2} +4a +4a+16-a^2 +4a+18 +4a+20 +4a+28 +4a,7b +4a6<100 +4a<12 +4a<64 +4a<7 +4a>210 +4a\left( 4a-3\right) -3\left( 4a-3\right) +4a\times15b +4a^2 +4a^2+16a +4a^2+16ab+4a^2+3ab +4a^2+16ab+4a^2+3ba +4a^2-12a+12a+72a^2 +4a^2b^6c^6 +4a^3 +4a^4 +4a^4b^4c^8 +4a^8b^8c^2 +4a^8b^{10}c^6 +4a^8b^{10}c^{10} +4a^{10}b^{2}c^{6} +4a^{2} +4a^{2}-8a +4a^{3} +4a^{4}+8a^{3}+14a^{2}+12a+12 +4a^{4}b^{4}c^{8} +4ab +4b +4b > 30 +4b+24 +4b+5a +4b-7a +4b\ge210 +4b\times2b-6\times2b +4b\times3b-4b\times2 +4b^2 +4b^2+12ab+3b^2+2ab +4b^2+12b+9 +4b^{\frac{1}{12}} +4b^{\frac{9}{12}-\frac{8}{12}} +4c+20 +4c+24-c^2+-2c +4c+36 +4c,5d +4c-48-c^2 +4c^2 +4c^3+11c^2+2c+15 +4c^3+37c^2-20c +4c^{2} +4cb+17c^2b +4d +4d+8+d^2-6d +4d+\left(a-d\right) +4d^{2} +4f^{2}-28fg+8fh +4g +4h +4h+15.40>-70 +4h-3+3<-23+3 +4h<-20 +4h<-23+3 +4h\times2h +4j\times5j +4k +4k+12\le12 +4k+20\le20 +4k+24-24\le24-24 +4k+24\le24 +4k+28\le28 +4k+32\le32 +4k+36-36\le36-36 +4k+36\le36 +4k+3k\ge42 +4k-4r +4k>136 +4k>216 +4k>72 +4k\ge-25k-12 +4k\ge-25x-12 +4k\le0 +4k\le12-12 +4k\le20-20 +4k\le\frac{0}{4} +4k^2t\left(1+9kt^2\right) +4m +4m > 30 +4m+2 +4m+32 +4m+4n +4m+6 +4m+6m\div 3m +4m+7m^2 +4m+8 +4m+\frac{6m}{3m} +4m+\frac{6}{3} +4m-28+m^2-8m +4m-40 +4m3n5p6q +4m3n\times5p6q +4m<-1 +4m>-1 +4m>-100 +4m>-16 +4m>-25 +4m>-4 +4m>-64 +4m>-81 +4m>-9 +4m>150 +4m>210 +4m>270 +4m>30 +4m>90 +4m\ge210 +4m\ge30 +4m\left( n^{2}+5\right) +4m\left(4m+n\right)+m\left(m+4n\right) +4m\times m+4m\times4 +4m\times\left(-8\right)<49 +4m^2+-3m-7-m^2+5m-6 +4m^2+13m-11 +4m^2+19m-44 +4m^2+20m-42 +4m^2+20m-4m-20-m^2+4m+3m-12 +4m^2+25m-45 +4m^2+27m-40-m^2+6m-8 +4m^2+38m-26 +4m^2+40m-35 +4m^2+4^2m +4m^2+4m4 +4m^2+9m +4m^2-16m-20 +4m^2-20m +4m^2-22m-12 +4m^2>16 +4m^2>36 +4m^2\le144 +4m^2\le36 +4m^2x+9m^3\le110m^3 +4m^3-72m^2-32m +4m^4\times64 +4m^{11} +4m^{16-12}\times64 +4m^{2}+4m +4m^{2}+6m +4m^{2}n^{5}\left( 1+12m^{5}n^{2}\right) +4mn +4mn^{2}+20m +4mp+3p+15+20m +4n +4n+24-n^2-7n +4n+29 +4n+35.70\le75.70 +4n+36 +4n+36.60\ge72.60 +4n+36.90\le64.90 +4n+38 +4n+3n +4n+4+2n+2+8n+4+2n+2 +4n+40 +4n+44.80\ge88.31 +4n+46 +4n+47.61\le71.70 +4n+51 +4n+53 +4n+57 +4n+5m +4n+8 +4n+9m +4n-11 +4n-20+20>20+20 +4n-20>20 +4n-32 +4n-35\le63 +4n-4+4>4+4 +4n-6 +4n-9 +4n>10000 +4n>12000 +4n>16 +4n>2000 +4n>210 +4n>270 +4n>32 +4n>36+36 +4n>40 +4n>4000 +4n>56 +4n>64 +4n>72 +4n>8 +4n>80 +4n>8000 +4n\ge 10000 +4n\ge 12000 +4n\ge 2000 +4n\ge 4000 +4n\ge 8000 +4n\ge10000 +4n\ge107.60 +4n\ge12000 +4n\ge2,000 +4n\ge2000 +4n\ge210 +4n\ge270 +4n\ge4000 +4n\ge8000 +4n\le10,000 +4n\le20 +4n\le6 +4n^2 +4n^2+18n +4n^2+64n +4n^2-12n+12n-36 +4n^2-32n +4n^2-36 +4n^2-4 +4n^2-48n +4n^2-8^2 +4n^2-8n +4n^3m^7\left(1+9n^7m^3\right) +4n^4 +4n^{-1} +4n^{-3} +4n^{2}+14n +4n^{2}+2mn+3n^{2}+3nm +4n^{2}-4 +4n^{2}-4n +4nm +4p +4p < 12 +4p < 16 +4p < 20 +4p < 24 +4p < 28 +4p < 31+9 +4p < 32 +4p < 36 +4p < 40 +4p < 8 +4p+0<12 +4p+1 +4p+1 < 37 +4p+1 < 41 +4p+1-1<37-1 +4p+10 < 22 +4p+10 < 50 +4p+10-10<22-10 +4p+10<18 +4p+10<22 +4p+10<26 +4p+10<30 +4p+10<34 +4p+10<38 +4p+10<42 +4p+10<46 +4p+10<50 +4p+10\le22 +4p+10\le26 +4p+11 < 43 +4p+11<23 +4p+11<27 +4p+11<31 +4p+11<35 +4p+11<39 +4p+11<43 +4p+11<47 +4p+11<51 +4p+12 < 44 +4p+12-12<32-12 +4p+12-12<52-12 +4p+12<20 +4p+12<24 +4p+12<28 +4p+12<32 +4p+12<40 +4p+12<44 +4p+12<48 +4p+12<52 +4p+12\le32 +4p+14<30 +4p+1<13 +4p+1<17 +4p+1<21 +4p+1<25 +4p+1<29 +4p+1<33 +4p+1<37 +4p+1<41 +4p+1\le21 +4p+2 +4p+2 < 26 +4p+2 < 38 +4p+2-2<10-2 +4p+2-2<34-2 +4p+2-2<38-2 +4p+20-p^2-8p +4p+2<10 +4p+2<14 +4p+2<18 +4p+2<22 +4p+2<26 +4p+2<30 +4p+2<34 +4p+2<38 +4p+2<42 +4p+2\le10 +4p+2\le34 +4p+3 +4p+3 < 11 +4p+3 < 31 +4p+3-3 < 31-3 +4p+3-3<35-3 +4p+3<11 +4p+3<15 +4p+3<19 +4p+3<23 +4p+3<27 +4p+3<31 +4p+3<35 +4p+3<39 +4p+3<43 +4p+3\le15 +4p+3\le35 +4p+4 +4p+4 < 44 +4p+4-18p-81 +4p+4-p22-121 +4p+4<12 +4p+4<20 +4p+4<24 +4p+4<28 +4p+4<36 +4p+4<40 +4p+4<44 +4p+4\le36 +4p+5 +4p+5 < 21 +4p+5 < 29 +4p+5 < 33 +4p+5 < 37 +4p+5<13 +4p+5<17 +4p+5<21 +4p+5<25 +4p+5<29 +4p+5<33 +4p+5<37 +4p+5<41 +4p+5<45 +4p+6 +4p+6 < 18 +4p+6 < 42 +4p+6-6<42-6 +4p+63-p^2 +4p+6<14 +4p+6<18 +4p+6<22 +4p+6<26 +4p+6<30 +4p+6<38 +4p+6<42 +4p+6<46 +4p+6\le26 +4p+6\le38 +4p+6\le42 +4p+6\le46 +4p+7 < 15 +4p+7 < 19 +4p+7 < 47 +4p+7+7<23+7 +4p+7-7<27-7 +4p+7<15 +4p+7<19 +4p+7<23 +4p+7<27 +4p+7<31 +4p+7<35 +4p+7<39 +4p+7<47 +4p+8 +4p+8 < 20 +4p+8 < 32 +4p+8<16 +4p+8<20 +4p+8<24 +4p+8<28 +4p+8<32 +4p+8<36 +4p+8<40 +4p+8<44 +4p+8<48 +4p+8\le24 +4p+8\le32 +4p+8\le40 +4p+8\le44 +4p+9 +4p+9 < 21 +4p+9 < 33 +4p+9 < 37 +4p+9 < 49 +4p+9-9<17-9 +4p+9<17 +4p+9<21 +4p+9<25 +4p+9<29 +4p+9<33 +4p+9<37 +4p+9<41 +4p+9<45 +4p+9<49 +4p+9\le41 +4p+ll>35 +4p,9q +4p-0q+1 +4p-1 < 31 +4p-1+1\le19+1 +4p-10 < -2 +4p-10 < 26 +4p-10+10 < 6+10 +4p-10<-2 +4p-10<10 +4p-10<18 +4p-10<22 +4p-10<26 +4p-10<30 +4p-10<6 +4p-10\le-2 +4p-10\le10 +4p-10\le14 +4p-10\le18 +4p-10\le22 +4p-10\le30 +4p-10\le6 +4p-11 < 17 +4p-11<-3 +4p-11<1 +4p-11<13 +4p-11<17 +4p-11<25 +4p-11<29 +4p-11\le-3 +4p-11\le1 +4p-11\le13 +4p-11\le17 +4p-11\le21 +4p-11\le25 +4p-11\le29 +4p-11\le5 +4p-11\le9 +4p-12 < 0 +4p-12 < 12 +4p-12 < 8 +4p-12+12 < 4+12 +4p-12<12 +4p-12<16 +4p-12<8 +4p-12\le-4 +4p-12\le0 +4p-12\le12 +4p-12\le16 +4p-12\le20 +4p-12\le24 +4p-12\le28 +4p-12\le4 +4p-12\le8 +4p-13 +4p-13<11 +4p-18 +4p-1<11 +4p-1<15 +4p-1<19 +4p-1<23 +4p-1<27 +4p-1<31 +4p-1<35 +4p-1<7 +4p-1\le 31 +4p-1\le11 +4p-1\le15 +4p-1\le19 +4p-1\le23 +4p-1\le31 +4p-1\le35 +4p-1\le39 +4p-1\le7 +4p-2 < 10 +4p-2 < 18 +4p-2 < 34 +4p-2 < 6 +4p-2<14 +4p-2<18 +4p-2<22 +4p-2<30 +4p-2<6 +4p-2\le 18 +4p-2\le14 +4p-2\le18 +4p-2\le22 +4p-2\le26 +4p-2\le30 +4p-2\le34 +4p-2\le38 +4p-2\le6 +4p-36 +4p-3<13 +4p-3<17 +4p-3<33 +4p-3<37 +4p-3<9 +4p-3\le13 +4p-3\le17 +4p-3\le21 +4p-3\le25 +4p-3\le29 +4p-3\le33 +4p-3\le37 +4p-3\le5 +4p-3\le9 +4p-4 < 24 +4p-4+4\le20+4 +4p-4<16 +4p-4<20 +4p-4<24 +4p-4<32 +4p-4<36 +4p-4<4 +4p-4<8 +4p-4\le12 +4p-4\le16 +4p-4\le20 +4p-4\le24 +4p-4\le28 +4p-4\le32 +4p-4\le36 +4p-4\le4 +4p-4\le8 +4p-5 < 15 +4p-5 < 27 +4p-5+5<35+5 +4p-5<11 +4p-5<15 +4p-5<19 +4p-5<23 +4p-5<31 +4p-5<35 +4p-5<7 +4p-5\le11 +4p-5\le15 +4p-5\le19 +4p-5\le23 +4p-5\le27 +4p-5\le35 +4p-5\le7 +4p-6 < 14 +4p-6 < 26 +4p-6<10 +4p-6<14 +4p-6<2 +4p-6<26 +4p-6<34 +4p-6<6 +4p-6\le10 +4p-6\le14 +4p-6\le22 +4p-6\le26 +4p-6\le30 +4p-6\le34 +4p-6\le6 +4p-7 +4p-7 < 9 +4p-7<1 +4p-7<13 +4p-7<25 +4p-7<29 +4p-7<5 +4p-7<9 +4p-7\le1 +4p-7\le13 +4p-7\le17 +4p-7\le21 +4p-7\le25 +4p-7\le29 +4p-7\le33 +4p-7\le5 +4p-7\le9 +4p-8 < 0 +4p-8 < 32 +4p-8<12 +4p-8<16 +4p-8<20 +4p-8<24 +4p-8<28 +4p-8<32 +4p-8<4 +4p-8<8 +4p-8\le0 +4p-8\le12 +4p-8\le16 +4p-8\le20 +4p-8\le24 +4p-8\le28 +4p-8\le32 +4p-8\le4 +4p-8\le8 +4p-9 < 3 +4p-9 < 31 +4p-9+9\le15+9 +4p-9+9\le7+9 +4p-9<11 +4p-9<15 +4p-9<19 +4p-9<23 +4p-9<27 +4p-9<3 +4p-9<7 +4p-9\le11 +4p-9\le15 +4p-9\le19 +4p-9\le23 +4p-9\le27 +4p-9\le3 +4p-9\le31 +4p-9\le7 +4p<12 +4p<14+6 +4p<16 +4p<20 +4p<24 +4p<27-3 +4p<28 +4p<32 +4p<36 +4p<40 +4p<40-8 +4p<8 +4p>210 +4p>270 +4p>30 +4p>8000 +4p\div4<12\div4 +4p\div4<16\div4 +4p\div4<20\div4 +4p\div4<32\div4 +4p\div4<40\div4 +4p\div4<8\div4 +4p\div4\le24\div4 +4p\div4\le8\div4 +4p\ge30 +4p\le10000 +4p\le12 +4p\le16 +4p\le20 +4p\le22+10 +4p\le24 +4p\le28 +4p\le32 +4p\le36 +4p\le40 +4p\le7+9 +4p\le8 +4p^2 +4p^2+16pq+-4p^2+7pq +4p^2+23pq+-4p^2 +4p^2+8pq+28pr +4p^2rt +4p^3 +4p^4 +4p^5 +4p^6 +4p^7 +4p^{2} +4p^{2}-9pq +4p^{2}q^{2} +4p^{4} +4p^{8} +4pq +4pq+12p^2q +4pq:5 +4pq:7 +4pq\left(-16q-12p\right) +4pq\left(5p-3q\right) +4pq\left(7p-2q\right) +4pr +4pr^2 +4pr^2t +4prt +4q +4q+32 +4q-36+q^2-8q +4q\left( 7q+4\right) +3\left( 7q+4\right) -6 +4q^4 +4r +4r > 12 +4r > 24 +4r > 32 +4r > 50-r +4r > 8 +4r+10 > 34 +4r+10-10 > 60-r-10 +4r+2>14 +4r+3-3>43-3-r +4r+4>16 +4r+4>36 +4r+4>44 +4r+5>33 +4r+6-6>22-6 +4r+7 > 15 +4r+7>35 +4r+8>20 +4r+9>29-r +4r+r > 27-2 +4r+r > 38-8 +4r+r > 50 +4r+r>10 +4r+r>13-3 +4r+r>18-3 +4r+r>18-8 +4r+r>23-3 +4r+r>45 +4r+r>52-2 +4r+r>55-10 +4r-40 +4r-r^2 +4r>12 +4r>15-r +4r>16 +4r>20 +4r>20-r +4r>24 +4r>25-r +4r>28 +4r>30-r +4r>32 +4r>8 +4r^2s^2 +4rs +4s +4s+18s +4s+32 +4s+8 +4s6t7u2v +4s\left( t+7\right) +4s\times 6t +4st +4st+28s +4st\left(9\left(s+t\right)\right) +4st\left(9s+9t\right) +4st\times\left(9s+9t\right) +4st^2+4s^2t +4st^2+4s^2t+7st^2+21st +4t +4t+20 +4t+28 +4t+36 +4t-12 +4t\ge8000 +4t\left(2n-10r\right) +4t\left(3t-2\right)\left(3t+2\right) +4t\left(4s-5u\right) +4t\left(n-2r\right) +4t\left(s-5u+3s\right) +4t\left(t-3\right) +4t\left(t-5\right) +4t^2 +4t^2+32t +4t^2\left(2-3t\right)\left(2+3t\right) +4t^9 +4t^{10} +4t^{10}s^6 +4t^{2} +4t^{2}+16t +4t^{2}+64t +4t^{7}-1+5xy +4tk\left(k+9t^2K^{\left(2\right)}\right) +4tk\left(k+9t^2k^2\right) +4ts +4u +4u > 175 +4u+2v +4u+3 +4u+4v +4u+7v +4u\left( 5v-3u\right) +4u\left(3v-2u\right) +4u\left(3v-4u\right) +4u\left(4v-3u\right) +4u\left(5v-4u\right) +4u\left(u-2\right) +4u\left(u-5\right) +4u\sqrt{7u} +4u\times u-3v\times v\times v +4u\times u\times u-2v\times v +4u\times4 +4u\times6 +4u^2 +4u^2+9v^4 +4u^29v^4 +4u^2\times5v^5 +4u^3+4v^2 +4u^3-36u^2-6u^3-18u +4u^3-6u^3-12u-28u^2 +4u^3-8u^2-2u^3-6u +4u^39v^4 +4u^4+8u^3-8u^2+20u-3 +4u^4\times5\times v^2 +4u^4\times5v^2 +4u^4v^2 +4u^4v^4 +4u^5\div2v^2 +4u^6v^9 +4u^8+10u^{10} +4u^{2} +4u^{2}-6v^{2}+1 +4u^{2}v^{4} +4u^{4}-9v^{3} +4u^{4}9v^{3} +4u^{\frac{1}{3}}v^{\frac{1}{3}} +4uv\left(4u+4v\right) +4uv^2+4u^2v+7uv^2+49uv +4uv^3 +4v +4v+28 +4v+3 +4v-36 +4v>270 +4v\ge270 +4v^2 +4v^3+-20v^2+-8v^3+-24v +4v^4 +4w +4w+15.30\ge60.00 +4w+15.40\ge70 +4w+16.50\ge70.00 +4w+16.60\ge40 +4w+16.70\ge50.00 +4w+17.60\ge50 +4w+17.60\ge50.00 +4w+17.60\ge60 +4w+17.60\ge70.00 +4w+17.6\ge50 +4w+17.80\ge70 +4w+17.80\ge70.00 +4w+18.70\ge60 +4w+19.40\ge60.00 +4w+19.70\ge50.00 +4w+20.10\ge60.00 +4w+20.60\ge50.00 +4w+21.00\ge40.00 +4w+21.20\ge50 +4w+22.30\ge50 +4w+22.30\ge50.00 +4w+22.70\ge70.00 +4w+23.70\ge50 +4w+23.80-23.80\ge70-23.80 +4w+23.80\ge50 +4w+23.80\ge70 +4w+23\ge40 +4w+24 +4w+25.90>60 +4w+25.90\ge60 +4w+26.30\ge40 +4w+26.9\ge 70 +4w+27.90\ge50 +4w+28 +4w+28.10\ge60.00 +4w+28.20>60.00 +4w+28.20\ge60.00 +4w+28.50>50 +4w+28.50\ge50 +4w+29.00\ge40.00 +4w+29.20\ge40 +4w+29.80\ge40 +4w+32 +4w+36 +4w+44.80\ge88.31 +4w-56 +4w>50-28.50 +4w\ge 27.7 +4w\ge 44.6 +4w\ge13.7 +4w\ge15.80 +4w\ge20.5 +4w\ge21.5 +4w\ge21.50 +4w\ge22.1 +4w\ge23.4 +4w\ge24.4 +4w\ge28.10 +4w\ge29 +4w\ge31.90 +4w\ge37.7 +4w\ge40-25.90 +4w\ge40.3 +4w\ge41.00 +4w\ge43 +4w\ge44.7 +4w\ge46.2 +4w\ge50-28.50 +4w\ge52.40 +4w\ge53.9 +4w\ge54.6 +4w\le24 +4w^4 +4w^9 +4w^{4}\div w^{4} +4wv+10v^2w +4wv+17v^2w +4wy +4wy\left(3\left(w+y\right)\right) +4wy\left(3w+3y\right) +4wy\times7\left(w+y\right) +4wy\times\left(7w+7y\right) +4x +4x < -12 +4x < -12\left( 3\right) +4x < -16 +4x < -20 +4x < -24 +4x < -28 +4x < -32 +4x < -36 +4x < -4 +4x < -60 +4x < -8 +4x < -84 +4x < 0 +4x < 11.9 +4x < 115 +4x < 12.6 +4x < 13.2 +4x < 16 +4x < 16-40 +4x < 16.5 +4x < 16.8 +4x < 17.9 +4x < 1870 +4x < 2.6 +4x < 20 +4x < 20-32 +4x < 24 +4x < 28 +4x < 3.2 +4x < 36 +4x < 3\left( -8\right) +4x < 4 +4x < 44 +4x < 5.5 +4x < 56 +4x < 64 +4x < 7.7 +4x < 80 +4x > -12 +4x > -12-60 +4x > -140 +4x > -16 +4x > -160 +4x > -20 +4x > -24 +4x > -28 +4x > -32 +4x > -36 +4x > -48 +4x > -72 +4x > -8 +4x > 0 +4x > 100 +4x > 1110+0.3x +4x > 12 +4x > 12.1 +4x > 13.1 +4x > 13.4 +4x > 137 +4x > 14.8 +4x > 16 +4x > 16-40 +4x > 16.9 +4x > 160 +4x > 168 +4x > 171-3 +4x > 180 +4x > 19.2 +4x > 20 +4x > 20-8 +4x > 24 +4x > 27 +4x > 28 +4x > 28-1 +4x > 4 +4x > 40 +4x > 5-1 +4x > 52 +4x > 60 +4x > 7 +4x > 76 +4x > 8 +4x > 8+20 +4x > 8.5 +4x > 80+80 +4x > 81 +4x > 89 +4x > x+15 +4x+-12>-10 +4x+-22<-25x +4x+-6\ge30 +4x+-7+7<-0.8+7 +4x+0\ge0 +4x+1 > 28 +4x+1 > 41 +4x+1-1 > 5-1 +4x+1-1<4-1 +4x+1-1>5-1 +4x+1-1\ge37-1 +4x+1-1\ge41-1 +4x+1-1\ge5-1 +4x+1-1\le4-1 +4x+1-1\le5-1 +4x+1.5y\le12 +4x+1.5y\le18 +4x+10 +4x+10 > 22 +4x+10-10\ge38-10 +4x+10-10\le0-10 +4x+10-2x\le2x+18-2x +4x+100>-20 +4x+100\le20 +4x+108>-36 +4x+10<-15x+15-2x +4x+10<-20x+15-2x +4x+10<12 +4x+10<14 +4x+10<18 +4x+10<2 +4x+10<26 +4x+10<9x +4x+10>-2 +4x+10>14 +4x+10>18 +4x+10>2 +4x+10>26 +4x+10>30 +4x+10>46 +4x+10>6 +4x+10\ge -10x+15 +4x+10\ge -12x+15 +4x+10\ge -15x+25 +4x+10\ge -9x+12 +4x+10\ge 22 +4x+10\ge 34 +4x+10\ge 42 +4x+10\ge 46 +4x+10\ge-15x+12 +4x+10\ge-25x+25 +4x+10\ge22 +4x+10\ge26 +4x+10\ge30 +4x+10\ge34 +4x+10\ge38 +4x+10\ge42 +4x+10\ge46 +4x+10\le 26 +4x+10\le0 +4x+10\le22 +4x+10x +4x+10x\ge -10x+10x+17 +4x+10x\ge-10x+10x+17 +4x+11+6x-10+3x+22+6x-13 +4x+11>-17 +4x+11>-9 +4x+11>10 +4x+11>114 +4x+11>18 +4x+11>18\times13 +4x+11>24 +4x+11>28 +4x+11>340 +4x+11>6 +4x+11>60 +4x+11>8\times13 +4x+11\ge21 +4x+12 < 18 +4x+12 > 16 +4x+12+7x+35 +4x+12+8x+32 +4x+12-12>16-12 +4x+12-12>20-12 +4x+12-12\le 8-12 +4x+12-12\le24-12 +4x+12-12\le32-12 +4x+12-2<18 +4x+12-3<29 +4x+12-3<33 +4x+12-x+21>15 +4x+12-x+9>15 +4x+12<-8 +4x+12<10 +4x+12<10x +4x+12<32 +4x+12<36 +4x+12<8x +4x+12>-12 +4x+12>-16 +4x+12>-4 +4x+12>-8 +4x+12>0 +4x+12>12 +4x+12>16 +4x+12>18 +4x+12>20 +4x+12>24 +4x+12>4 +4x+12>8 +4x+12>\frac{-20}{5} +4x+12>\frac{60}{5} +4x+12\ge-12 +4x+12\ge-24 +4x+12\ge36 +4x+12\le-4 +4x+12\le-8 +4x+12\le12 +4x+12\le2 +4x+12\le24 +4x+12\le28 +4x+12\le32 +4x+12\le36 +4x+12\le4 +4x+12\le8 +4x+12\le\frac{-8}{2} +4x+12x-5x < 6 +4x+12x\ge 9-8 +4x+13-13>10-13 +4x+13<29 +4x+13>-11 +4x+13>10 +4x+13>104 +4x+13>12 +4x+13>136 +4x+13>2 +4x+13>4\times15 +4x+13>60 +4x+13>6\times7 +4x+13>80 +4x+14-14\le0-14 +4x+14<-3x +4x+14<11x +4x+14<12 +4x+14<34 +4x+14>18 +4x+14\le0 +4x+15-15>60-15 +4x+15-2>12 +4x+15<7x +4x+15>102 +4x+15>114 +4x+15>136 +4x+15>140 +4x+15>16\times11 +4x+15>176 +4x+15>20 +4x+15>22 +4x+15>260 +4x+15>272 +4x+15>6 +4x+15>60 +4x+15>6\times1 +4x+15>84 +4x+15>8\times17 +4x+15x\ge -15x+15x+10 +4x+15x\ge12-4 +4x+16 < 14 +4x+16 < 18 +4x+16 > -16 +4x+16 > -8 +4x+16 > 0 +4x+16 > 16 +4x+16 > 24 +4x+16+6x+48 +4x+16-16 > -8-16 +4x+16-16<8x-16 +4x+16-16>28-16 +4x+16-16\le 32-16 +4x+16-16\le36-16 +4x+16-2<22 +4x+16-2<26 +4x+16-2<34 +4x+16-3<29 +4x+16<14 +4x+16<24 +4x+16<8 +4x+16<8x +4x+16>16 +4x+16>27 +4x+16>4 +4x+16>8 +4x+16>\frac{80}{5} +4x+16\ge -8 +4x+16\ge 12 +4x+16\ge0 +4x+16\ge4 +4x+16\le20 +4x+16\le24 +4x+16\le28 +4x+16\le36 +4x+17 > 98 +4x+17.60\ge50 +4x+17.80\ge70.00 +4x+17>126 +4x+17>18 +4x+17>190 +4x+17>21 +4x+17>26 +4x+17>48 +4x+17>6 +4x+18-18\le0-18 +4x+18.70\ge60 +4x+180>-72 +4x+180>25x-5 +4x+180>324 +4x+18<2 +4x+18<26 +4x+18<30 +4x+18<34 +4x+18<6 +4x+18>+36 +4x+18>+81 +4x+18>0 +4x+18>24 +4x+18>45 +4x+18>6 +4x+18\le0 +4x+18x<72 +4x+19 > 108 +4x+19>10 +4x+19>12 +4x+19>144 +4x+19>152 +4x+19>170 +4x+19>42 +4x+19>8\times19 +4x+19>90 +4x+1<9 +4x+1>21 +4x+1>37 +4x+1>41 +4x+1>5 +4x+1>9 +4x+1\ge 33 +4x+1\ge 41 +4x+1\ge f37 +4x+1\ge13 +4x+1\ge17 +4x+1\ge21 +4x+1\ge25 +4x+1\ge29 +4x+1\ge33 +4x+1\ge37 +4x+1\ge41 +4x+1\ge7 +4x+1\ge9 +4x+1\le5 +4x+1y +4x+2 > 10 +4x+2 > 18 +4x+2+15x<-15x+3+5x+15x +4x+2-2>14-2 +4x+2-2\ge -15x+12-2 +4x+2-2\ge 38-2 +4x+2-2\ge x+8-2 +4x+2-2\ge22-2 +4x+2-2\ge26-2 +4x+2-2\ge30-2 +4x+2-2\le22-2 +4x+2-2\le5-2 +4x+20 > -8 +4x+20+9x+18 +4x+20-20>12-20 +4x+20-20>16-20 +4x+20-20>20-20 +4x+20-20\le 36-20 +4x+20-20\le32-20 +4x+20-2<26 +4x+20-2<30 +4x+20-2<34 +4x+20-3<29 +4x+20-\left(x-4\right)>15 +4x+20-x-26>15 +4x+20-x-8>15 +4x+20-x^2-5x-8\ge0 +4x+20-x^2-5x\ge8 +4x+20.10\ge w +4x+20<-12 +4x+20<20 +4x+20<32 +4x+20<6-3x +4x+20<8x +4x+20>-12 +4x+20>-20 +4x+20>-4 +4x+20>16 +4x+20>21 +4x+20\ge 80 +4x+20\ge0 +4x+20\ge20 +4x+20\ge4 +4x+20\le 4 +4x+20\le-2 +4x+20\le-4 +4x+20\le0 +4x+20\le16 +4x+20\le2 +4x+20\le20 +4x+20\le28 +4x+20\le32 +4x+20\le36 +4x+21<11x +4x+21<29 +4x+21<33 +4x+21>27 +4x+21x > 48 +4x+22.30\ge50.00 +4x+22<30 +4x+22>21 +4x+24 +4x+24+9x+81 +4x+24-24\le 36-24 +4x+24-24\le28-24 +4x+24-2<30 +4x+24-3<29 +4x+24-3<33 +4x+24<32 +4x+24>-60 +4x+24>40 +4x+24\ge-12 +4x+24\ge-48 +4x+24\ge60 +4x+24\le14 +4x+24\le18 +4x+24\le32 +4x+24\le48 +4x+25+11>12 +4x+25>0 +4x+25\le0 +4x+25x\ge 20-4 +4x+25x\ge+15 +4x+25x\ge-25x+25x+6 +4x+26 +4x+26>6 +4x+27.90\ge50 +4x+27>9 +4x+27\le-3 +4x+27x-36<0 +4x+27x<0+36 +4x+27x<45 +4x+27x<5\left(9\right) +4x+28 +4x+28-28>40-28 +4x+28-28\le 28-28 +4x+28.60<70 +4x+28<11x +4x+28>20 +4x+28>2o +4x+28>8 +4x+28\le32 +4x+28\le36 +4x+2<-11x+6 +4x+2<-15x+25-2x +4x+2<-15x+3+5x +4x+2<-7x+12 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+4x-13 +4x-13+13<-0.6+13 +4x-13+13>0.1+13 +4x-13+13>0.6+13 +4x-135<495 +4x-13>15 +4x-13>3 +4x-13\ge23 +4x-13\le7 +4x-14+14<-1.3+14 +4x-14+14>1.9+14 +4x-14.2<0 +4x-144<36 +4x-14<-0.9 +4x-14>-10 +4x-14>-16 +4x-14\ge18 +4x-15+15<-1.1+15 +4x-15+15<-1.7+15 +4x-15+15<-1.9+15 +4x-15+7x+12+2x-13+2x+18 +4x-15.8>0 +4x-15<-0.6 +4x-15<-1.7 +4x-15>1.7 +4x-15\ge13 +4x-15\times9<495 +4x-16 +4x-16+16<-0.1+16 +4x-16+16<-1.6+16 +4x-16+16>0.1+16 +4x-16+16>1.6+16 +4x-16+16>1.7+16 +4x-16+2\ge18 +4x-16+3\ge23 +4x-16-16<-1.7-16 +4x-16<-1.6 +4x-16<-12 +4x-16>-18 +4x-16>1.6 +4x-16>16 +4x-16>20 +4x-16>8 +4x-16\ge20 +4x-16\le-4<4x +4x-17+17<-1.1+17 +4x-17+17<-1.2+17 +4x-17+17>1.2+17 +4x-17.9<0 +4x-176<1463 +4x-17<-1.3 +4x-17\ge19 +4x-180\ge0 +4x-18<-81x +4x-18>-14 +4x-18>-16 +4x-18>-4 +4x-18>-8 +4x-18\ge14 +4x-18\ge18 +4x-19+19<-1.2+19 +4x-19+19>1.3+19 +4x-19\ge17 +4x-19\le5 +4x-1>3 +4x-1\ge-9x +4x-1\ge-9x+1-1 +4x-1\ge19 +4x-1\ge3 +4x-1\ge31 +4x-1\ge3x +4x-1\le3 +4x-1\le4-x +4x-1\le7 +4x-2+2<-1.2+2 +4x-2+2>1.2+2 +4x-2+2\le2x-2+2 +4x-2+2\le8+2-x +4x-2.3\le0.56 +4x-2.8\le0.06 +4x-2.8\le0.63 +4x-20+20>16+20 +4x-20+20\ge12+20 +4x-20+20\le 40+20 +4x-20+5\ge13 +4x-20+5\ge17 +4x-20+7\le7 +4x-20+8\ge16 +4x-20+8\le8 +4x-20<-12 +4x-20<-16 +4x-20<-8 +4x-20>-12 +4x-20>-20 +4x-20>8 +4x-20\ge-4 +4x-20\ge12 +4x-20\ge24 +4x-20\ge8 +4x-20\le -20 +4x-20\le -4 +4x-20\le-20 +4x-20\le0 +4x-20\le60 +4x-20\le8 +4x-21+9x+19+5x-25+5x+29 +4x-22<-25x +4x-22\ge27 +4x-23\le5 +4x-24 > -20 +4x-24+24\ge12+24 +4x-24+2\le2 +4x-24+5\ge17 +4x-24+5\le5 +4x-24+6\ge14 +4x-24+6\ge18 +4x-24+7\ge19 +4x-24+8\le8 +4x-24<-16 +4x-24<-20 +4x-24>-16 +4x-24>-4 +4x-24>-8 +4x-24>20 +4x-24>60 +4x-24\ge12 +4x-24\ge13-5 +4x-24\ge36 +4x-24\le0 +4x-24\le60 +4x-24\le72 +4x-24x +4x-26\le2 +4x-27\le5 +4x-28+28<-12+28 +4x-28+28<12+28 +4x-28+28\ge24+28 +4x-28+28\le28+16 +4x-28+28\le9+28 +4x-28+2\le2 +4x-28+5\le5 +4x-28+8\le8 +4x-28+9\le9 +4x-28<-12 +4x-28<-20 +4x-28<0 +4x-28\ge40 +4x-28\le0 +4x-28\le9 +4x-28x+2x +4x-28x-36x +4x-29\le3 +4x-2<-1.7 +4x-2-10 +4x-2>-12 +4x-2>-14 +4x-2>-4 +4x-2>1.7 +4x-2\ge x+7 +4x-2\ge x+7,4x-2\le-x-7 +4x-2\ge15 +4x-2\ge26 +4x-2\le-2 +4x-2\le2x-2 +4x-2x +4x-2x\le14-6 +4x-2x\le2x-2x +4x-2x\le8 +4x-2y +4x-3 +4x-3+3<-0.7+3 +4x-3+3<-0.9+3 +4x-3+3<1+3 +4x-3+3>0.2+3 +4x-3+3>1+3 +4x-3+3\ge1+3 +4x-3+3\le-3+3 +4x-3+3\le3x-3+3 +4x-3-3<1-3 +4x-3.4+3.4\le3.46 +4x-3.4\le0.06 +4x-3.4\le0.27 +4x-30\le2 +4x-30x +4x-30x-35x +4x-31\ge18 +4x-32+2\le2 +4x-32+32<-17.7+32 +4x-32+32<-28+32 +4x-32+32\ge8+32 +4x-32+5\le5 +4x-32+6\le6 +4x-32+9\le9 +4x-32<-12 +4x-32<-16 +4x-32<-17.7 +4x-32<-20 +4x-32<-24 +4x-32<-28 +4x-32<-8 +4x-32\le 1 +4x-32x-36x +4x-33\le3 +4x-36+36 < 20+36 +4x-36+36>32+36 +4x-36+3\le3 +4x-36<-16 +4x-36<-20 +4x-36<-28 +4x-36<-32 +4x-36<-8 +4x-36<0 +4x-36<24 +4x-36<72 +4x-36>-12 +4x-36>72 +4x-36\le-24 +4x-36\le72 +4x-36x +4x-3<1 +4x-3<5 +4x-30.2 +4x-3>1 +4x-3\ge x +4x-3\ge29 +4x-3\ge9 +4x-3\le-3 +4x-3\le3x-3 +4x-3\le5 +4x-3\times 15x +4x-3\times11x +4x-3x+5x-240\ge0 +4x-3x-2<-1.2-3x +4x-3x\ge1 +4x-3y +4x-3y<12 +4x-4+2\ge26 +4x-4+4<-0.2+4 +4x-4+4<-0.4+4 +4x-4+4<-1.3+4 +4x-4+4<8+4 +4x-4+4>0.2+4 +4x-4+4>0.4+4 +4x-4+4>1.3+4 +4x-4+4>8+4 +4x-4+4\ge12+4 +4x-4+4\ge20+4 +4x-4+4\ge32+4 +4x-4+4\ge8+4 +4x-4+4\le -12+4 +4x-4+4\le 4+4 +4x-4+6\ge38 +4x-4+7\ge35 +4x-4+8\ge20 +4x-4+8\ge40 +4x-4.2\le0.06 +4x-4.4\le0.81 +4x-4.8\le0.72 +4x-4.9\le0.35 +4x-40+40\ge32+40 +4x-40+40\ge4+40 +4x-40<-100 +4x-48 +4x-48<-36 +4x-4<-32-4 +4x-4<8 +4x-4-14 +4x-4>-16 +4x-4>-4 +4x-4>0 +4x-4>12 +4x-4>20 +4x-4>\frac{5}{3}\times12 +4x-4\ge4 +4x-4\ge8 +4x-4\le -12 +4x-4\le-4 +4x-4\le-8 +4x-4\le0 +4x-4\le32 +4x-4\le4 +4x-4\le8 +4x-4x+14<11x-4x +4x-4x+4<-12x-4x+25 +4x-4x+5<9x-4x-5 +4x-4x+8<11x-4x-13 +4x-4x-3y<12-4x +4x-4x\le5x-2-4x +4x-5 +4x-5+5<-0.2+5 +4x-5+5<-0.9+5 +4x-5+5<-1.1+5 +4x-5+5<-1.2+5 +4x-5+5<-1.6+5 +4x-5+5<-13+5 +4x-5+5>0.2+5 +4x-5+5>0.9+5 +4x-5+5>1.1+5 +4x-5+5>1.2+5 +4x-5+5>1.6+5 +4x-5.2\le0.14 +4x-5.2\le0.15 +4x-5.2\le0.27 +4x-5.4\le0.21 +4x-5.5\le0.15 +4x-5.8\le0.18 +4x-5.8\le0.56 +4x-5.9\le0.15 +4x-540\ge0 +4x-5<-0.2 +4x-5<-0.9 +4x-5<-1.1 +4x-5<-1.4 +4x-5<-13 +4x-5<-7 +4x-5<-9 +4x-5<11 +4x-5>0.2 +4x-5>0.9 +4x-5>1.1 +4x-5>1.4 +4x-5\ge-1 +4x-5\ge6 +4x-5\ge7 +4x-5\le11 +4x-5\le3 +4x-5\le7 +4x-5\left(13x\right) +4x-5\left(6x\right) +4x-5x-4x\le-1-4x +4x-5x<0 +4x-5x\le -1 +4x-5x\le-1 +4x-5x\le-2 +4x-5x\le-3 +4x-6 +4x-6 < 2 +4x-6+6 < -1.6+6 +4x-6+6<-1.3+6 +4x-6+6>1.3+6 +4x-6+6\ge-2+6 +4x-6+6\ge2+6 +4x-6+6\le2+6 +4x-60<36 +4x-60<80 +4x-65x +4x-67 +4x-68x +4x-6<-1.3 +4x-6<2 +4x-6<6 +4x-6>-14 +4x-6>30 +4x-6>x +4x-6\ge-2 +4x-6\ge15 +4x-6\ge18 +4x-6\ge2 +4x-6\ge25 +4x-6\ge26 +4x-6\ge30 +4x-6\ge6 +4x-6\le-14 +4x-6\le-2 +4x-6\le-6 +4x-6\le10 +4x-6\le2 +4x-6\le3x-6 +4x-6\le6 +4x-6x < -2-2 +4x-6x+10x\ge480 +4x-6x+6<-4 +4x-6x<-2-6 +4x-6x<-4-6 +4x-7+7<9+7 +4x-7+7>0.8+7 +4x-7+7\le9+7 +4x-7-9 < 9-9 +4x-7.7<0 +4x-72>-36 +4x-72>108 +4x-7<-0.7 +4x-7<-0.8 +4x-7>13 +4x-7>9 +4x-7\ge x+2 +4x-7\ge x+2,4x-7\le-x-2 +4x-7\ge0 +4x-7\ge1 +4x-7\ge10 +4x-7\le-x-2 +4x-7\le1 +4x-7\le5 +4x-7x < -4-2 +4x-7x<-15 +4x-7x<0 +4x-8+2\ge18 +4x-8+2\ge22 +4x-8+2\ge30 +4x-8+5\ge29 +4x-8+5\le5 +4x-8+6\ge26 +4x-8+7\ge31 +4x-8+7\le7 +4x-8+8<-0.3+8 +4x-8+8>-12+8 +4x-8+8>-4+8 +4x-8+8>16+8 +4x-8+8\ge16 +4x-8+8\ge28+8 +4x-80 > 80 +4x-80<100 +4x-8<-0.9 +4x-8>-16 +4x-8>0 +4x-8>12 +4x-8>\frac{48}{3} +4x-8\ge28 +4x-8\le-8 +4x-8\le4<4x+8 +4x-8x<-2-18 +4x-9+5x +4x-9+9<-1.9+9 +4x-9+9<7+9 +4x-9+9>1.9+9 +4x-9+9\ge7+9 +4x-9+9\le7+9 +4x-9<-1.3 +4x-9<7 +4x-9>7 +4x-9x-15x +4x-9x<-15-10 +4x-9x<0 +4x-x +4x-x > 20-8 +4x-x+5>x-x+17 +4x-x+6>18 +4x-x-18>3 +4x-x-7\ge x-x+2,4x+x-7\le-x+x-2 +4x-x>+12 +4x-x>-2+11 +4x-x>-9+24 +4x-x>21 +4x-x>22-7 +4x-x>25-10 +4x-x>6 +4x-x>x+12-x +4x-x\ge x-x+6 +4x-x\le8-2 +4x2<3x2 +4x35\le d\le4x70 +4x45\le d\le4x65 +4x4<8x4 +4x<+13-1.2 +4x<-0.1+9 +4x<-0.2+11 +4x<-0.2+13 +4x<-0.2+3 +4x<-0.3+4 +4x<-0.3+6 +4x<-0.3+8 +4x<-0.5+4 +4x<-0.6+11 +4x<-0.6+19 +4x<-0.7+2 +4x<-0.8+12 +4x<-0.8+14 +4x<-0.8+7 +4x<-0.9+10 +4x<-0.9+3 +4x<-1.1+17 +4x<-1.1+4 +4x<-1.1+5 +4x<-1.1+8 +4x<-1.2+2 +4x<-1.2+5 +4x<-1.2+9 +4x<-1.3+6 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+4x\left(x-2\right)-5\left(x-2\right)<0 +4x\left(x-2\right)-5\left(x-2\right)\le0 +4x^0y^{-3} +4x^2 +4x^2+-1x+-14 +4x^2+12x+14 +4x^2+12x-9 +4x^2+14x+24 +4x^2+16xy+16y^2 +4x^2+16y^2+16xy +4x^2+20x+22 +4x^2+20xy+25y^2 +4x^2+23x+28<0 +4x^2+9y^2+12xy +4x^2-0.81 +4x^2-11x+6\le0 +4x^2-13x+10\le0 +4x^2-17x+15\le0 +4x^2-17x-15\le0 +4x^2-19x-30\le0 +4x^2-19x\le30 +4x^2-1x-14 +4x^2-23x+15\le0 +4x^2-27x+18\le0 +4x^2-29x+30\le0 +4x^2-3 +4x^2-3x-10\le0 +4x^2-4x+1+21x^2+63x +4x^2-4x-21x-21 +4x^2-52x+160<0 +4x^2-5x+C +4x^2-5x\le6 +4x^2-6x-3 +4x^2-7x+12 +4x^2-8x-5 +4x^2-8x-5x+10<0 +4x^2-8x-5x+10\le0 +4x^2y^4\left(5y+6x^6+8x^3y^6\right) +4x^3 +4x^3+10x^2-2+16x^3+18x^2+8 +4x^3+2x^2+3x +4x^3-x^2-11x+5 +4x^3y^2\left(3y^4+6x^5+8x^4y^6\right) +4x^4 +4x^4-2x^3-x^2-2x-11 +4x^4y^2\left(5y^3+6x^6+8x^3y^6\right) +4x^4y^4\left(3y^3+6x^4+8x^3y^4\right) +4x^5 +4x^5\times\frac{1}{15x^{15}} +4x^5\times\frac{1}{5x^8}\times\frac{1}{3x^7} +4x^6 +4x^8 +4x^9 +4x^{-2} +4x^{-5} +4x^{-6} +4x^{10} +4x^{2} +4x^{2}+6x-6x-9 +4x^{2}+7x+2 +4x^{2}+9y^{2}+12xy +4x^{2}-0.09 +4x^{2}-25 +4x^{2}-3 +4x^{2}-81 +4x^{2}-9 +4x^{3}-x^{2}+x+6 +4x^{4} +4x^{6} +4x^{8} +4x^{\left(7\right)} +4xy+12x^2y +4xy+14x^2y +4xy+2x+y+9 +4xyz\left( 1xy-2\right) +4xyz\left( xy-2\right) +4xyz\left(2xy-4\right) +4xyz\left(xy-10\right) +4xyz\left(xy-2\right) +4y +4y+-4 +4y+12+3y-5 +4y+12-7y+8 +4y+16+6y-2 +4y+16+9y+6 +4y+19 +4y+22 +4y+22-3y +4y+24+5y+35 +4y+24+5y-3 +4y+24-3y+8 +4y+24-3y-2 +4y+24-8y +4y+24-8y+3 +4y+28+3y-6 +4y+2x\le12 +4y+3+4y-16 +4y+32+5y+2 +4y+32-7y+2 +4y+32-7y-2 +4y+32-8y-1 +4y+32-8y-8 +4y+32-9y-8 +4y+36 +4y+36+5y-6 +4y+43 +4y+46 +4y+5 +4y+5z +4y+61 +4y+6x\ge72 +4y+6y+y^2+24 +4y+7x\ge140 +4y+7y+y^2+28 +4y+8+6y+24 +4y+80 +4y+8x\ge64 +4y-1 +4y-12+9y+2 +4y-1<8 +4y-2+8y-72 +4y-2-2<7-2 +4y-24+5y+7 +4y-2y^2+4y+3y^2 +4y-2y^3-5y^3+40y +4y-3 +4y-3+3<2+3 +4y-3y^2+24y+9y^2 +4y-4+9y+5 +4y-5 +4y-5+5<4+5 +4y-5-5<4-5 +4y-5<4 +4y-5y^2+9y +4y-6+6<3+6 +4y-6+6<9 +4y-6<3 +4y-6y^3-2y^3+8y +4y-6y^{2}+54y-5y^{2} +4y-7+7<2+7 +4y-7y^3+40y +4y-8+4y-2 +4y-8y+16-4 +4y-9y^2+72y+2y^2 +4y-9y^2+9y+4y^2 +4y<3+6 +4y<5 +4y<7 +4y<9 +4y>28 +4y>32 +4y>5 +4y>8x +4y\div4<5\div4 +4y\ge-20 +4y\ge-6x+72 +4y\ge32 +4y\ge64-8x +4y\ge72-6x +4y\ge84-6x +4y\le\log_350 +4y\left( z-3x+2xyz\right) +4y\left( z-5x+9xyz\right) +4y\left( z-8x+9xyz\right) +4y\left( z-9x+6xyz\right) +4y\left(1z-2x+3xyz\right) +4y\left(1z-7x+4xyz\right) +4y\left(z-2x+3xyz\right) +4y\left(z-3x+4xyz\right) +4y\left(z-4x+6xyz\right) +4y\left(z-5x+7xyz\right) +4y\left(z-6x+9xyz\right) +4y\left(z-7x+3xyz\right) +4y\left(z-7x+4xyz\right) +4y\left(z-9x+3xyz\right) +4y\left(z-9x+6xyz\right) +4y\log_33\le\log_350 +4y\times y +4y\times13y +4y\times4<9\times4 +4y^1 +4y^2 +4y^2+10y-5 +4y^2+10y-7 +4y^2+12y+9 +4y^2+12y-2y-5 +4y^2+12y-2y-7 +4y^2+14y-7 +4y^2+17y +4y^2+18y +4y^2+18y+2 +4y^2+19y-6 +4y^2+24y-6y+2 +4y^2+26y+1 +4y^2+32y +4y^2+49x^2+7x2y+7x2y +4y^2+5y+7y^2-63y +4y^2+6y+6y+9 +4y^2-16y +4y^2-2.4y+0.36 +4y^2-3.6y+0.81 +4y^2-3y+3y^2-24y +4y^2-6y+6y-9 +4y^2-6y+7y^2-35y +4y^2-72y +4y^2-81 +4y^2-9 +4y^2\times27y^3 +4y^3 +4y^3+12y +4y^3+19y +4y^3+32y +4y^3+36y +4y^4 +4y^4+2y^3 +4y^4+8y^3 +4y^4-28y^3-9y^4+36y^3 +4y^4-35y^3 +4y^4-36y^3-6y^4+18y^3 +4y^4-8y^3 +4y^4\times9y\div2 +4y^5 +4y^6 +4y^7 +4y^8 +4y^{-10} +4y^{-3} +4y^{-4} +4y^{-5} +4y^{10} +4y^{12} +4y^{13}\times 24 +4y^{13}\times 6\times 4 +4y^{14} +4y^{14}\times6\times2 +4y^{16}\times 12 +4y^{16}\times 6 +4y^{2+6+8}\times 12 +4y^{21}\times10 +4y^{21}\times2\times5 +4y^{2} +4y^{2}+13y +4y^{2}+16y+6y-7 +4y^{2}+22y-7 +4y^{3}+12y +4y^{3}+36y +4y^{3}\times 7y\times \frac{1}{2} +4y^{5} +4y^{7} +4y^{8} +4y^{9} +4y^{9}\times 2\times 4 +4y^{9}\times 8 +4y^{\frac{3}{5}+\frac{2}{5}} +4z^6+10xy+16 +5 +5 + 0.05 x < 4 + 0.15 x +5 + 0.10 x < 4 + 0.35 x +5 + 0.25 x < 4 + 0.45 x +5 + 10 x < 6 +5 + 13 x < 8 +5 + 17 x < 14 +5 + 17 x < 28 +5 + 37 x < 12 +5 + 43 x < 36 +5 + 65 x < 72 +5 + 73 x < 56 +5 + 9 x < 12 +5 + 1 < 11 x - 8 x +5 + 1 < 11 x - 9 x +5 + 1 < 6 x - 4 x +5 + 1 < 9 x - 6 x +5 + 10 < 6 x - 3 x +5 + 10 < 7 x - 2 x +5 + 10 < 8 x - 5 x +5 + 10 < 9 x - 6 x +5 + 11 < 11 x - 7 x +5 + 11 < 7 x - 3 x +5 + 13 < 11 x - 5 x +5 + 15 < 11 x - 7 x +5 + 15 < 6 x - 2 x +5 + 19 < 10 x - 4 x +5 + 19 < 8 x - 2 x +5 + 2 < 7 + 2 +5 + 2 < 8 + 2 +5 + 2 > 1 + 2 +5 + 2 > 2 + 2 +5 + 2 \leq x - 2 + 2 +5 + 20 < 9 x - 4 x +5 + 23 < 11 x - 4 x +5 + 25 < 10 x - 4 x +5 + 25 < 11 x - 5 x +5 + 27 < 11 x - 3 x +5 + 3 < 11 x - 7 x +5 + 3 < 11 x - 9 x +5 + 3 < 5 x - 3 x +5 + 3 < 7 x - 5 x +5 + 3 < 8 x - 6 x +5 + 3 < 9 x - 5 x +5 + 3 < 9 x - 7 x +5 + 3 < 8 + 3 +5 + 3 < 9 + 3 +5 + 3 > 1 + 3 +5 + 3 > 2 + 3 +5 + 3 > 3 + 3 +5 + 3 \leq x - 3 + 3 +5 + 35 < 11 x - 3 x +5 + 4 < 10 x - 7 x +5 + 4 < 7 + 4 +5 + 4 < 8 + 4 +5 + 4 < 9 + 4 +5 + 4 > 2 + 4 +5 + 4 \geq 3 x +5 + 4 \leq 3 x +5 + 4 \leq x - 4 + 4 +5 + 5 < 11 x - 9 x +5 + 5 < 7 x - 2 x +5 + 5 < 7 + 5 +5 + 5 < 8 + 5 +5 + 5 < 9 + 5 +5 + 5 > 1 + 5 +5 + 5 > 2 + 5 +5 + 5 > 3 + 5 +5 + 6 < 7 + 6 +5 + 6 < 8 + 6 +5 + 6 < 9 + 6 +5 + 6 > 1 + 6 +5 + 6 > 2 + 6 +5 + 6 > 3 + 6 +5 + 6 > x - 6 + 6 +5 + 7 < 10 x - 6 x +5 + 7 < 2 x +5 + 7 < 7 x - 3 x +5 + 7 < 9 x - 3 x +5 + 7 < 9 x - 6 x +5 + 7 > x - 7 + 7 +5 + 7 \leq 6 x +5 + 7 \leq x - 7 + 7 +5 + 8 > x - 8 + 8 +5 + 8 \leq x - 8 + 8 +5 + 9 < 11 x - 4 x +5 + 9 < 9 x - 2 x +5 + 9 > - 2 + 9 +5 + 9 > x - 9 + 9 +5 + 9 \leq x - 9 + 9 +5 + x \geq 7 +5 + x \geq 9 +5 - 2 x < 27 +5 - 2 x < 9 +5 - 2 x \leq 3 +5 - 2 x \leq 9 +5 - 3 x < 14 +5 - 3 x \leq - 10 +5 - 3 x \leq 20 +5 - 4 x \leq - 3 +5 - 4 x \leq 13 +5 - 4 x \leq 9 +5 - 7 x < 54 +5 - 8 x < 45 +5 - \frac{1}{5} x - 5 > 6 - 5 +5 - \frac{1}{5} x - 5 > 7 - 5 +5 - \frac{1}{5} x - 5 > 8 - 5 +5 - \frac{1}{5} x - 5 > 9 - 5 +5 - 1 < 7 - 1 +5 - 1 > y + 1 - 1 +5 - 1 \leq 4 x +5 - 1 \leq 1 - x - 1 +5 - 2 > 1 - 2 +5 - 2 > 2 - 2 +5 - 2 > y + 2 - 2 +5 - 2 \leq 2 - x - 2 +5 - 24 > 20 x - 2 x +5 - 3 > 2 x +5 - 3 > 1 - 3 +5 - 3 > 2 - 3 +5 - 3 > y + 3 - 3 +5 - 3 \leq 3 - x - 3 +5 - 36 > 24 x - 2 x +5 - 36 > 30 x - 5 x +5 - 4 < 0.15 x - 0.05 x +5 - 4 < 0.35 x - 0.10 x +5 - 4 > - 1 - 4 +5 - 4 > 1 - 4 +5 - 4 > 3 - 4 +5 - 4 > y + 4 - 4 +5 - 4 \leq 4 - x - 4 +5 - 5 < 7 - 5 +5 - 5 < 8 - 5 +5 - 5 > 1 - 5 +5 - 5 > 2 - 5 +5 - 56 > 21 x - 3 x +5 - 6 < 6 - 6 +5 - 6 < 7 - 6 +5 - 6 < 9 - 6 +5 - 6 > 2 - 6 +5 - 6 > 3 - 6 +5 - 63 > 63 x - 7 x +5 - 7 > 2 x +5 - 8 < 6 - 8 +5 - 8 > - 1 - 8 +5 - 85 < 85 - 32 t - 85 < 37 - 85 +5 - 85 < 85 - 32 t - 85 < 69 - 85 +5 - 9 < 7 - 9 +5 - 9 > - 9 - 9 +5 - \frac{x}{3} \geq 1 +5 - \frac{x}{3} \geq 2 +5 - \frac{x}{3} \geq 3 +5 - \frac{x}{3} \geq 4 +5 - \frac{x}{3} \geq 6 +5 - \frac{x}{3} \geq 7 +5 - \frac{x}{3} \geq 8 +5 - \frac{x}{3} \geq 9 +5 - \frac{x}{4} \geq 7 +5 - \frac{x}{5} \geq 3 +5 - \frac{x}{5} \geq 7 +5 - \frac{x}{5} \geq 8 +5 - x - 5 < 2 - 5 +5 - x - 5 < 3 - 5 +5 - x - 5 < 4 - 5 +5 - x - 5 \leq - 1 - 5 +5 - x - 5 \leq - 2 - 5 +5 - x - 5 \leq - 3 - 5 +5 - x - 5 \leq - 4 - 5 +5 - x - 5 \leq - 6 - 5 +5 - x - 5 \leq - 7 - 5 +5 - x - 5 \leq - 8 - 5 +5 - x - 5 \leq - 9 - 5 +5 - x > 0 +5 - x \geq 10 +5 - x \geq 7 +5 - x \geq 8 +5 - x \geq 9 +5 < 10 x - 2 +5 < 10 x - 4 +5 < 2 x - 1 +5 < 2 x - 3 +5 < 2 x - 5 +5 < 3 x - 1 +5 < 3 x - 10 +5 < 4 x - 3 +5 < 4 x - 7 +5 < 5 x +5 < 5 x - 3 +5 < 5 x - 4 +5 < 6 x +5 < 6 x - 6 +5 < 7 x +5 < 7 x - 4 +5 < 7 x - 5 +5 < 7 x - 7 +5 < 8 x +5 < 8 x - 4 +5 < 9 x +5 < 9 x - 2 +5 < 9 x - 6 +5 < 10 +5 < 11 +5 < 12 +5 < 13 +5 < 14 +5 < 15 +5 < 21x-11 +5 < 25 +5 < 30 +5 < 35 +5 < 40 +5 < 45 +5 < 5x +5 < 6 +5 < 7 +5 < 72 +5 < 8 +5 < 82 +5 < 85 - 32 t < 37 +5 < 85 - 32 t < 69 +5 < 9 +5 < 90 +5 < 9x +5 < \frac{x - 2}{3} +5 < \frac{x - 2}{5} +5 < \frac{x - 4}{3} +5 < \frac{x - 6}{5} +5 < \frac{x - 8}{3} +5 < \frac{x - 8}{5} +5 < \frac{x}{2} - 1 +5 < \frac{x}{3} +5 < \frac{x}{3} - 1 +5 < \frac{x}{3} - 2 +5 < \frac{x}{3} - 3 +5 < \frac{x}{3} - 4 +5 < \frac{x}{4} +5 < \frac{x}{4} - 3 +5 < \frac{x}{4} - 4 +5 < \frac{x}{5} +5 < \frac{x}{8} +5 < \frac{x}{8} - 2 +5 < \frac{x}{8} - 4 +5 < \frac{x}{9} +5 < \frac{x}{9} - 1 +5 < \frac{x}{9} - 2 +5 < \frac{x}{9} - 3 +5 < n +5 < x +5 < x + 1 +5 < x + 4 +5 < x + 7 +5 < x - 3 +5 < x - 4 +5 < x - 6 +5 < x < 10 +5 < x < 11 +5 < x < 12 +5 < x < 7 +5 < x < 8 +5 < x < 9 +5 > - 12 +5 > - 35 +5 > - 4 +5 > - 9 +5 > 2 x + 3 +5 > 5 x +5 > -1 +5 > -2 +5 > -25 +5 > -35 +5 > -4 +5 > -5 +5 > -6 +5 > -7 +5 > 0 +5 > 1 +5 > 1x +5 > 2 +5 > 3 +5 > 5x +5 > m +5 > p +5 > x +5 > x - 1 +5 > x - 6 +5 > x - 7 +5 > x - 8 +5 > x - 9 +5 > x > -5 +5 > x-\left( -2\right) +5 > y +5 N + 30.43 \leq 66.58 +5 N + 37.90 \leq 94.12 +5 N + 45.63 \leq 96.75 +5 N \leq 83.94 - 36.25 +5 \geq 5 x +5 \geq B +5 \geq x +5 \left( - 5 \right) > 9 \left( - 5 \right) +5 \left( 2 b\right) +5 \left( 4 t^{2} - 1\right) +5 \left( 9 t^{2} - 1\right) +5 \left(3 + y\right) + x \left(3 + y\right) +5 \left(x^{2} - 2^{2}\right) +5 \left(x^{2} - \frac{7 x}{5}\right) + 2 +5 \leq - x +5 \leq 5 x +5 \leq \frac{5}{9} \left(F - 32\right) \leq 40 +5 \leq F \leq 95 +5 \leq k +5 \leq p +5 \leq t \leq 7 +5 \leq t \leq 8 +5 \leq x +5 \leq x \leq 11 +5 \leq x \leq 13 +5 \leq x \leq 7 +5 \leq x \leq 8 +5 \leq x \leq 9 +5 \leq y \leq 7 +5 \leq y \leq 8 +5 \leq y \leq 9 +5 \times 14 x - 5 \times 18 \leq 1 +5 \times 2 x + 5 \times 1 \geq - 4 \times 2 x + 4 \times 4 +5 \times 2 x + 5 \times 2 < 5 \times 9 +5 \times 3 \leq x - 7 +5 \times 3 \leq x - 9 +5 \times 3 x + 5 \times 2 < - 5 \times 2 x + 5 \times 5 - 4 x +5 \times 35 \leq d \leq 5 \times 70 +5 \times 4 x + 5 \times 1 < - 5 \times 3 x + 5 \times 3 + 4 x +5 \times 4 x^{5 + 6} +5 \times 40 \leq d \leq 5 \times 60 +5 \times 40 \leq d \leq 5 \times 65 +5 \times 40 \leq d \leq 5 \times 70 +5 \times 45 \leq d \leq 5 \times 60 +5 \times 45 \leq d \leq 5 \times 65 +5 \times 45 \leq d \leq 5 \times 70 +5 \times 5 x + 5 \times 1 \geq - 2 \times 3 x + 2 \times 5 +5 \times 80 \leq 5 \times \frac{354 + x}{5} < 5 \times 90 +5 \times 80 \leq 5 \times \frac{355 + x}{5} < 5 \times 90 +5 \times 80 \leq 354 + x < 5 \times 90 +5 \times 80 \leq 355 + x < 5 \times 90 +5 \times \left( - 3 x + 3\right) < 5 \times 4 +5 \times \left( - 2 \right) x + 5 \times 4 < 5 \times 6 +5 \times \left( 2 x + 2\right) < 5 \times 9 +5 \times \left( 2 x + 6\right) < 5 \times 1 +5 \times v + 5 \times 6 +5 h + 67 \geq 375 +5 h + 72 \geq 379 +5 h + 78 \geq 354 +5 h \geq 307 +5 h \geq 310 +5 m \left(m + 2\right) - 3 \left(m + 2\right) - \left( m \left(m - 1\right) - 5 \left(m - 1\right)\right) +5 m^{2} + 7 m - 24 - m^{2} + 8 m - 15 +5 n \geq 12500 +5 n \geq 15000 +5 n \geq 2500 +5 n \geq 5000 +5 p + 2 < 12 +5 p + 4 < 29 +5 p + 4 < 49 +5 p + 5 < 25 +5 p + 7 < 47 +5 p + 8 < 38 +5 p + 8 < 53 +5 p - 10 < 15 +5 p - 10 < 35 +5 p - 10 < 5 +5 p - 12 < 38 +5 p - 2 < 38 +5 p - 4 < 6 +5 p - 5 < 5 +5 p - 6 < 4 +5 p - 7 < 33 +5 p - 9 < 41 +5 p < 15 +5 p < 17 + 3 +5 p < 20 +5 p < 20 - 10 +5 p < 25 - 5 +5 p < 29 - 4 +5 p < 30 +5 p < 7 + 8 +5 p < 9 + 11 +5 r + r > 29 - 5 +5 x + 4 x < 8 - 35 +5 x + 1 \geq 36 +5 x + 10 - 10 < 10 - 10 +5 x + 10 - 10 > - 10 - 10 +5 x + 10 - 10 > 50 - 10 +5 x + 10 - 10 \geq - 15 - 10 +5 x + 10 > 0 +5 x + 10 \geq 60 +5 x + 15 + 4 x - 16 + 4 x + 13 + 2 x - 11 +5 x + 15 - 15 < - 15 - 15 +5 x + 15 - 15 \geq - 25 - 15 +5 x + 15 - 15 \geq 30 - 15 +5 x + 15 < - 15 +5 x + 2 \geq 32 +5 x + 2 \geq 42 +5 x + 20 \leq 25 +5 x + 20 \leq \frac{75}{3} +5 x + 25 - 25 > 40 - 25 +5 x + 25 < - 20 +5 x + 25 > \frac{- 125}{5} +5 x + 3 \geq 28 +5 x + 35 - 35 > 5 - 35 +5 x + 4 \geq x + 8 +5 x + 40 - 40 < 45 - 40 +5 x + 45 - 45 > 25 - 45 +5 x + 5 \geq 35 +5 x + 5 \geq 40 +5 x + 5 \geq 55 +5 x + 50 - 50 \leq 10 - 50 +5 x + 6 \geq 51 +5 x + 64 > x + 56 +5 x + 7 \geq 52 +5 x + 8 \geq 33 +5 x + 8 \geq x + 4 +5 x + 9 \geq 39 +5 x - 2 x \leq 16 - 7 +5 x - 5 x \leq 6 x - 1 - 5 x +5 x - 5 x \leq 6 x - 2 - 5 x +5 x - 5 x \leq 6 x - 3 - 5 x +5 x - 5 x \leq 6 x - 4 - 5 x +5 x - 10 + 10 < - 0.4 + 10 +5 x - 10 + 10 < - 0.7 + 10 +5 x - 10 + 10 < 35 + 10 +5 x - 10 + 10 > 0.4 + 10 +5 x - 10 + 10 \leq - 25 + 10 +5 x - 10 > 8 x - 16 +5 x - 10 \geq - 5 +5 x - 12 + 12 < - 0.7 + 12 +5 x - 12 + 12 < - 1.5 + 12 +5 x - 13 + 13 > 1.9 + 13 +5 x - 15 + 15 < - 0.4 + 15 +5 x - 17 + 17 > 1.1 + 17 +5 x - 18 + 18 < - 0.9 + 18 +5 x - 19 + 19 < - 1.2 + 19 +5 x - 2 + 2 > 0.1 + 2 +5 x - 2 + 2 \leq 8 + 2 +5 x - 2 + x \leq 10 - x + x +5 x - 2 > 4 \times 2 x - 4 \times 5 +5 x - 2 \leq 8 +5 x - 20 + 20 \leq 15 + 20 +5 x - 20 < - 10 +5 x - 3 + 3 > 1.9 + 3 +5 x - 35 + 35 < 15 + 35 +5 x - 35 + 35 < 35 + 35 +5 x - 4 + 4 < - 1.2 + 4 +5 x - 4 + 4 > 1.5 + 4 +5 x - 40 + 40 < 15 + 40 +5 x - 45 + 45 \leq 25 + 45 +5 x - 5 < 20 +5 x - 5 > 3 \left( 2 x - 4\right) +5 x - 8 + 8 < - 0.4 + 8 +5 x - 8 + 8 < - 1.1 + 8 +5 x - 8 + 8 > 0.4 + 8 +5 x - 8 + 8 > 1.1 + 8 +5 x - 8 + 8 > 1.5 + 8 +5 x - 9 + 9 < - 1.6 + 9 +5 x - 9 > 3 \left( 2 x - 4\right) +5 x - 9 > 3 \times 2 x - 3 \times 4 +5 x - 9 \geq x + 3 +5 x - x > 23 - 3 +5 x - x > 23 - 7 +5 x < - 120 +5 x < 0 +5 x < 10 +5 x < 11.1 +5 x < 11.3 +5 x < 12.6 +5 x < 15.9 +5 x < 17.1 +5 x < 2.4 +5 x < 2.8 +5 x < 5 +5 x < 5.9 +5 x < 50 +5 x < 55 +5 x < 6 - 1 +5 x < 6.4 +5 x < 6.9 +5 x < 7.4 +5 x < 7.6 +5 x < 75 +5 x < 8.6 +5 x < 9.3 +5 x < 9.6 +5 x > - 150 +5 x > - 40 +5 x > 0 +5 x > 10 +5 x > 10.4 +5 x > 13.4 +5 x > 13.5 +5 x > 14.9 +5 x > 15 +5 x > 15.2 +5 x > 18.1 +5 x > 18.4 +5 x > 20 +5 x > 8.4 +5 x > 84 +5 x > 9.1 +5 x \geq - 20 \times 6 +5 x \geq - 10 +5 x \geq - 120 +5 x \geq - 140 +5 x \geq 15 +5 x \geq 25 +5 x \geq 32 - 2 +5 x \geq 40 +5 x \geq 42 - 2 +5 x \geq 45 +5 x \geq 51 - 6 +5 x \leq - 15 +5 x \leq - 35 +5 x \leq - 40 +5 x \leq 10 +5 x \leq 25 - 20 +5 x \leq 5 +5 x^{ - 2 } +5 x^{2} - 3 x + 5 - 2 x^{2} - 4 x + 7 +5 x^{2} y + 9 x y^{2} - 5 + 4 x^{2} y - 8 x y^{2} - 6 +5 y + 15 - 9 y - 2 +5 y^{18} \times 3 \times 4 +5 y^{2} + 45 y + 8 y - 7 +5 y^{3 + 5 + 2} \times 4 \times 5 +5 y^{8 + 3 + 7} \times 3 \times 4 +5% \times 314.10 +5% \times 37.20 +5% \times 41.70 +5+10<8x-3x +5+11<7x-3x +5+13x<36 +5+13y^2-32y +5+16<11x-4x +5+18<10x-18+18 +5+19x<9 +5+1<4+5 +5+1<4+s +5+1-3+5 +5+1>-7+1 +5+1>5+-2 +5+2<8+2 +5+2<9+2 +5+2<9x-2+2 +5+2<\frac{x}{9} +5+2>-3+5 +5+2\le x-2+2 +5+2p<11 +5+2p<15 +5+2x -3+4 +5+4<3x-4+4 +5+4<3x-5+5 +5+4<7+4 +5+4<8+4 +5+4>3+4 +5+4>3x-4+4 +5+4>5+2 +5+4\le x +5+4\le x-4+4 +5+4p<13 +5+4p<29 +5+4p<45 +5+4x\ge13 +5+4x\ge37 +5+4y^2+54y +5+5 < 6+5 +5+5-2x<27+5 +5+5-x\le-6+5 +5+5-x\le-8+5 +5+55x<18 +5+57x<49 +5+5<5x-5+5 +5+5<7x-5+5 +5+5<8+5 +5+5>3+5 +5+5\ge x-5+5 +5+5p<25 +5+5p<35 +5+5p<40 +5+5x +5+5x<14 +5+5x\ge25 +5+5y^2+30y-8y^2 +5+6 < 9+6 +5+6<7+6 +5+6<8+5 +5+6<9+5 +5+6>2+6 +5+6>x-6+6 +5+6y^2+54y-2y^2 +5+7 < 6+7 +5+7<10+5 +5+7<10x-6x +5+7<2x+3x +5+7<3x-7+7 +5+7<5x-7+7 +5+7<6x-2x +5+7<6x-7+7 +5+7<7+7 +5+7<9+5 +5+7<9+7 +5+7>5+5 +5+7>x-7+7 +5+7\le x-7+7 +5+7\le6x +5+8 > -1+8 +5+8>x-8+8 +5+8\le x +5+8\le x-8+8 +5+8y^2-32y+5y^2 +5+9>x-9+9 +5+9\le x +5+9y^2+8y +5+9y^{2}+27y-6y^{2} +5+\frac{160}{9}\le\frac{5}{9}F\le40+\frac{160}{9} +5+\frac{a}{12} +5+\left(-5\right)-4x\le15+5 +5+a +5+h +5+p<7 +5+x +5+x+y +5+x<10 +5+x<3 +5+x>7 +5+x>8 +5+x>9 +5+x\ge 10 +5+x\ge10 +5+x\ge5 +5+x\ge6 +5+x\ge7 +5+x\ge7,5-x\ge7 +5+x\ge8 +5+x\ge9 +5+x\le 9 +5+x\le10 +5+x\le5 +5+x\le9 +5+y +5+y^2-28y +5, - 5 , 7, - 7 +5, a +5, b +5, c +5, q +5,1 +5,7,35 +5,850\ge130x+150y +5,850\le130x+150y +5,880 +5,q +5,y +5-1 < 11 x - 9 x +5-1 < 8 x - 6 x +5-1 > -1-1 +5-14<3x +5-1<6-1 +5-1>3-1 +5-1>x +5-1>y+1-1 +5-1\ge 4x +5-1\le-x +5-20x-7x < 7x-7x-13 +5-22x < 5x-5x-2 +5-27x < -13 +5-2<\frac{x-8}{5}+2-2 +5-2\le2-x-2 +5-2x+2x<3x-7+2x +5-2x+4<8x-4+4 +5-2x<-1 +5-2x<27 +5-2x<3x-4 +5-2x<7x-5 +5-2x<9 +5-2x\ge-8\text{ and }5-2x<8 +5-2x\le15 +5-2x\le9 +5-36>25x +5-3<2x +5-3<2x+3-3 +5-3>2x+\left(3-3\right) +5-3>y+3-3 +5-3\ge x +5-3\ge2x +5-3\le3-3-x +5-3\le3-x-3 +5-3x+3x<7x+3x-18 +5-3x<+8 +5-3x<-1 +5-3x<14 +5-3x<2\times7 +5-3x<4x-3 +5-3x\le-10 +5-3x\le20 +5-3x\le5\times4 +5-3x\le\left(-5\right)2 +5-3y^2+30y +5-4 < 8-4 +5-42>24x-2x +5-4<9 +5-4-7-4 +5-4>1-4 +5-4>y +5-4>y+4-4 +5-4\le4-4-x +5-4x-5<2x-2-5 +5-4x<3x-4 +5-4x\le-15 +5-4x\le-3\times5 +5-5+\left|x\right|\ge10-5 +5-5+\left|x\right|\ge7-5 +5-5+\left|x\right|\ge9-5 +5-5+x\ge7-5 +5-5+x\le5-5 +5-5-17x<17x-14-5 +5-5-27x < -13-5 +5-5-3x<4x-3-5 +5-5-\frac{x}{3}\ge3-5 +5-5-x<3-5 +5-5-x>8-5 +5-5-x\le-2-5 +5-5-x\le-8-5 +5-54<7x +5-54>54x-7x +5-5<7-5 +5-5<9-5 +5-5x-2x<2x-2x-5 +5-5x<-7 +5-5x<5x-6 +5-6 < 6-6 +5-6 > -3-6 +5-6>2-6 +5-6x+6x<3x-2+6x +5-6x<-2 +5-6x\le-2 +5-7 < 9-7 +5-7<9-5 +5-7x<-3 +5-7x<-4 +5-7x<54 +5-7x<6\left(9\right) +5-7x<6\times9 +5-85<85-32t-85<37-85 +5-8<3x+8-8 +5-8<8+x-8 +5-8<9-4 +5-8x-5<45-5 +5-8x<-9 +5-8x<45 +5-9 < 8-9 +5-\frac{1}{5}x-5>7-5 +5-\frac{x}{2}\ge6 +5-\frac{x}{3}-5\ge8-5 +5-\frac{x}{3}\ge2 +5-\frac{x}{3}\ge3 +5-\frac{x}{3}\ge8 +5-\frac{x}{3}\ge9 +5-\frac{x}{3}\ge\frac{12}{4} +5-\frac{x}{5}\ge1 +5-\left(3+xp\right)\le1 +5-\sqrt{13}\ge x\text{ or }5+\sqrt{13}\le x +5-n\le9 +5-p +5-x+5\le-2+5 +5-x-5<2-5 +5-x-5<3-5 +5-x-5<4-5 +5-x-5\le-1-5 +5-x-5\le-12 +5-x-5\le-2-5 +5-x-5\le-3-5 +5-x-5\le-6-5 +5-x-5\le-7-5 +5-x-5\le-8-5 +5-x<2 +5-x<3 +5-x<4 +5-x>0 +5-x\ge0 +5-x\ge12 +5-x\ge8 +5-x\ge9 +5-x\le-8 +5-x^2-4x\ge8 +5-y\le8 +5.0052 \geq B +5.00h+60\ge362 +5.00h+66\ge390 +5.00h+68\ge349 +5.00h+70\ge380 +5.00h+70\ge395 +5.00h+72\ge379 +5.00h+74\ge342 +5.00h+74\ge387 +5.00h+74\ge400 +5.00h\ge292 +5.00h\ge302 +5.00h\ge307 +5.00h\ge325 +5.00h\ge326 +5.00x+70\ge380 +5.06\le X\le5.24 +5.090 +5.09\le X\le5.11 +5.09\le x\le5.11 +5.09\le z\le5.11 +5.10 +5.125\le w +5.15 +5.16 \leq X \leq 5.24 +5.17\times10^5 +5.1\times10^3 +5.1x +5.20 +5.25>n +5.25\le w +5.2\le y\le8 +5.2y +5.31\le X\le5.49 +5.35479\times 10^{5} +5.355\times 10^{5} +5.3\times10^3 +5.3b +5.43\le X\le5.57 +5.43\le x\le5.57 +5.45 < x < 5.55 +5.47\ge B +5.4>a +5.4\le x\le7 +5.4a +5.4x +5.5 +5.5 \geq x + 7 +5.5 \geq x + 8 +5.5-7\ge x+7-7 +5.50 +5.50h+61\ge349 +5.50h+61\ge350 +5.50h+61\ge396 +5.50h+62\ge381 +5.50h+64\ge342 +5.50h+64\ge383 +5.50h+64\ge395 +5.50h+66\ge365 +5.50h+66\ge369 +5.50h+67\ge363 +5.50h+68\ge387 +5.50h+69\ge365 +5.50h+70\ge 373 +5.50h+70\ge357 +5.50h+70\ge371 +5.50h+70\ge398 +5.50h+72\ge344 +5.50h+72\ge391 +5.50h+73\ge360 +5.50h+75\ge380 +5.50h+76>359 +5.50h+78\ge395 +5.50h+79\ge362 +5.50h+79\ge380 +5.50h+80\ge345 +5.50h+80\ge348 +5.50h\ge 303 +5.50h\ge268 +5.50h\ge283 +5.50h\ge288 +5.50h\ge291 +5.50h\ge293 +5.50h\ge296 +5.50h\ge297 +5.50h\ge298 +5.50h\ge299 +5.50h\ge301 +5.50h\ge303 +5.50h\ge305 +5.50h\ge306 +5.50h\ge316 +5.50h\ge319 +5.50h\ge323 +5.50h\ge331 +5.50h\ge334 +5.50h\ge362-61 +5.50h\ge367-71 +5.50p+79\ge362 +5.50x+61\ge350 +5.50x+64\ge383 +5.50x+64\ge395 +5.50x+80\ge345 +5.5127 \geq B +5.51y^2+11.6y +5.52 \leq X \leq 5.58 +5.54 \leq X \leq 5.66 +5.55>x>5.45 +5.575\le w +5.53.5 +5.5>4 +5.5>4.5 +5.5>H\ge367-71 +5.5\ge B +5.5\ge X\ge5.4 +5.5\ge x > -1.5 +5.5\ge x+7 +5.5\ge x>-0.5 +5.5\ge x>-1.5 +5.5\ge x>-2.5 +5.5\ge x>-\frac{1}{2} +5.5\ge\left(x+7\right) +5.5\le x\le7.5 +5.5h+62\ge351 +5.5h+64\ge363 +5.5h+64\ge395 +5.5h+69-69\ge378-69 +5.5h+69>397 +5.5h+69\ge397 +5.5h\ge263 +5.5h\ge277 +5.5h\ge281 +5.5h\ge287 +5.5h\ge290 +5.5h\ge291 +5.5h\ge292 +5.5h\ge294 +5.5h\ge295 +5.5h\ge296 +5.5h\ge302 +5.5h\ge309 +5.5h\ge310 +5.5h\ge314 +5.5h\ge319 +5.5h\ge328 +5.5h\ge331 +5.5h\ge341-64 +5.5h\ge367-71 +5.61 +5.625\le w +5.64\times10^9 +5.66 \leq X \leq 5.84 +5.66\le X\le5.74 +5.68\times10^5 +5.69+16.62 +5.6a+4.6x +5.7278 \geq B +5.7373 \geq B +5.7629 \geq B +5.7x+6.7y +5.80\ge p +5.80\times10^9 +5.82\times10^5 +5.85\le X\le5.95 +5.85\le x\le5.95 +5.88\times10^3 +5.89\le X\le6.01 +5.89\times10^9 +5.8\ge B +5.8a+4.1a+2.7x +5.8a+6.8b +5.8x>-34.8 +5.8x>-\frac{174}{5} +5.92 \leq X \leq 5.98 +5.9264 \geq B +5.95899\times10^5 +5.95\le x\le5.88 +5.97\times10^9 +5.9a +5.9x +5.9x+5.6y +5.\overline {3}m+4.\overline {6}n^{2} +5.\overline{3}>x +5.\overline{5} 0 +50 + \left(n - 1\right) \times \left( - 7 \right) > 0 +50 + \left(n - 1\right) \times \left( - 8 \right) > 0 +50 - 100 > 10 x + 100 - 100 +50 - 2 \leq 5 k + 3 k +50 - 40 > 5 x + 40 - 40 +50 - 70 > 10 x + 70 - 70 +50 - 8 \leq 3 k + 4 k +50 < 64 +50 < 70 +50 \leq 10 k +50 \leq 10 k + 10 +50 \leq 5 k +50 \times u a \times a t +50+-4n+4>0 +50+10\ge9x +50+10x-50\ge0 +50+10x-50\ge50-50 +50+3N\le89 +50+3x\le89 +50+5x +50+6N\le116 +50+97+x\ge236 +50+\left(n-1\right)\times-4>0 +50+\left(n-1\right)\times\left(-8\right)>0 +50+\sin\left(mt\right) +50--7x<13x+-4 +50-10\le6k+4k +50-14.61\le x +50-17.30\le4w +50-17k\le16 +50-19.53\ge p +50-22.62\ge p +50-27.70\le27.70+4w-27.70 +50-4k\le3k+8 +50-4n>0 +50-50+5x\ge50-50 +50-70>10x +50-7n+7>0 +50-8-4k\le3k+8-8 +50-8\le3k+4k +50-8\le7k +50-8k\le2k +50-8n+8>0 +50-\frac{10}{3}x\ge y +50.00 - 20.50 \leq 3 w +50.00 - 29.80 \leq 2 w +50.00<56.43 +50.00\le27.50+4w +50.333333333\le h +50.3\le h +50.57 +50.7 \leq L +50.7 \leq h +50.7\le5w +50.90-40.90\le2x +50.90\ge36.90+2N +50.97 \geq 4 N +500 +500 - 300 +500 \leq 125 t \leq 1000 +500 \leq 125 t \leq 750 +500 \leq 125 t \leq 875 +500+900+700 +500.0 +5000 +5000 + 1000 +5000+1000 +50000 \leq x +50000-50000-x\le0-50000 +50000-x\le0 +500000 + 300 x \leq 310 x +500000 + 400 x \leq 410 x +500000 \leq 10 x +500000 \leq 310 x - 300 x +500000 \leq 410 x - 400 x +500000+300x-310x\le0 +500000+300x\le 310x +500000+300x\le310x +500000+400x-410x\le0 +500000+400x\le410x +500000-10x\le0 +500000\le 10x +500000\le10x +500000\le310x-300x +5000018 +500>7x\ge100 +500\le n +500\le125t\le1000 +500\le125t\le750 +500\le125t\le875 +500\le6p +500\le7n +500\le7x +500\le8m +500\le8n +500\times50 +500y^5 +500y^{20} +501.20<1814.000-x +501.20\le1814.000-x +50141.59 +504.10+x\le1083.60 +504<8x +504hkrs +504mnpq +504nmp +504stuv +504x+2394>2205 +504x>-189 +505.90+x\le2172.40 +507.20+x\le1244.60 +507.30+x\le1947.30 +507.9 +5076 +50878.69 +509<694 +50<107 +50<363 +50<51 +50<53 +50<58 +50<60 +50<62 +50<65 +50<70 +50<71 +50<73 +50<75 +50<77 +50<7m +50<80 +50<83 +50<85 +50<86 +50<89 +50<93 +50<95 +50<9a +5010x +50>35 +50>5p+5 +50>5x+25 +50>65 +50>x +50F>92F +50\frac{2}{3}\le h +50\ge 11.37+p +50\ge p+14.66 +50\ge y +50\ge16.89+p +50\ge21.24+p +50\ge21.40+p +50\ge22.12+p +50\ge34+4N +50\le x +50\le12k+14 +50\le15.80+5w +50\le20.80+2w +50\le21.30+w\times2 +50\le26.60+2w +50\le27.70+4w +50\le28.3+2w +50\le2w+29.60 +50\le4w +50\le4w+24.60 +50\le7m +50\sin\left(2\pi t\right)+200 +50\times m\times m\times n\times n +50a^{2} +50b +50b^8 +50c +50m +50m-16 +50p^{2}q-40pq^{2} +50pq +50q^2 +50s +50u^4v^5 +50u^7+60u^{10} +50u^8v^7 +50u^{2}-75uv +50x+100+4 +50x+101 +50x+104 +50x+122 +50x+132x>385 +50x+20x>-140 +50x+21x>120 +50x+30+80x+70 +50x+31<2431 +50x+48 +50x+48y +50x+77\le0 +50x+84x > 140 +50x-30+15x+675\le24x+30 +50x-30+15x+765\le18x+30 +50x-30+15x-555\le24x+30 +50x-30+15x-645\le18x+30 +50x-30+15x-735\le12x+30 +50x-80\le2 +50x10>6 +50x<119 +50x<18 +50x<2400 +50x<63 +50x>121 +50x>250 +50x>252 +50x\le-61 +50x\le-66 +50x\le-77 +50x\le2+80 +50x\le21 +50x\le98 +50y+39y^2 +50y^2 +50y^4 +50y^{16} +50y^{18} +50yw +51 +51 - 13 \leq 9 k + 10 k +51 - 16 \leq 4 k + 3 k +51 - 3 \leq 10 k + 6 k +51 - 6 \leq 3 k + 2 k +51 > 10 +51 > 12 +51 > 29 +51 > x +51 \leq 7 k + 2 +51 \leq 8 k + 3 +51 \leq 9 k + 6 +51 \leq h +51+8x +51-13k\le12 +51-3\le8k+3-3 +51-5k\le6 +51-6\le3k+2k +51-6k-3\le2k+3-3 +51-6n>0 +51-7n>0 +51-8n>0 +51-9k\le6 +51-9k\le8k +51.10\ge37.10+n +51.12 \geq 5 N +51.12>34.29 +51.3 +51.5\le h +51.6>f>64.6 +51.76\ge 6N +5100 +510<973 +510\ge17x+6y +510\ge\frac{600000+500x}{x} +510x\ge600000+500x +511,759.092 +512 +512<733 +512p^{32} +514.10+x\le2108.80 +51405.19 +515<676 +517256 +519.50+x\le1119.90 +51<100 +51<119 +51<312 +51<85 +51<89 +51<90 +51<94 +5114 +51>26 +51>34 +51>37 +51>46 +51>5p+11 +51>7n +51>8n +51>x +51\ge33 +51\le h +51\le x +51\le x\le104 +51\le-10x +51\le-57x +51\le17k +51\le5k+6 +51\le7k+2 +51\le9k+6 +51w +51x+134<546 +51x+16\le-9 +51x+18\le-5 +51x+68 +51x+71<4046 +51x+81 +51x+81\le-2 +51x-119\le5 +51x-3\le10 +51x<24 +51x<3975 +51x<412 +51x>175 +51x>448 +51x\le-25 +51x\le-30 +51x\le-51 +51x\le-83 +51x\le124 +51x\le13 +51x\le34 +51x^2-47xy +51y+81 +52 +52 - 12 k < 0 +52 - 12 k > 0 +52 - 12 k \geq 0 +52 - 16 k \geq 0 +52 - 10 \leq 6 k + 8 k +52 - 14 \leq 9 k + 10 k +52 - 4 \leq 5 k + 7 k +52 - 4 \leq 7 k + 5 k +52 < 111 +52 > 46 +52 \leq 11 k + 8 +52 \leq 13 k +52 \leq 5 k + 2 +52+15x +52-52-3k\le4k+10-52 +52-6n>0 +52-7k\le10 +52-8n>0 +52-9k\le7 +52-\frac{130}{150}x\ge y +52-\frac{13}{15}x\ge y +52-\frac{13}{16}x>y +52-\frac{13}{16}x\ge y +52.15 +52.16 +52.161 +52.2 \leq h +52.38>32.33 +52.55>38.92 +52.5\le h +52.5m^{15} +52.74 +52.84+24 +52.86>40.43 +52.95>30.55 +52.98>34.20 +520 - 350 < 40 x - 20 x +520 - 360 < 40 x - 10 x +520 - 370 < 30 x - 10 x +520 - 370 < 40 x - 20 x +520+0.4x<3x +520-350<40x-20x +520-370<40x-20x +52032.31 +520<2.6x +521.60+x\le1526.40 +52148.92 +52199.96+3490.16 +522.8+x\le1452.7 +523.10+x\le2242.10 +523.90+x\le2144.70 +524 +524.90+x\le1724.90 +525 \leq 175 t \leq 1050 +525 \leq 175 t \leq 1225 +525 \leq 175 t \leq 875 +5250 +525\ge15x+7y +525\le 175t\le 1050 +525\le175t\le1050 +525\le175t\le1225 +525abcf +526.20+x\le2030.80 +526.7+x\le2004 +527 < 1085 +527 < 665 +527.90+x\le2001.20 +529.2 +529.70+x\le2344.70 +52<102 +52<116 +52<53 +52<98 +52>10 +52>12 +52>12+4p +52>24 +52>46 +52>4p+12 +52>6n +52>7n +52>8 +52X\le-36 +52\frac{7}{9}\ge\frac{5}{9}F\ge-12\frac{2}{9} +52\ge16k +52\le B<95 +52\le x +52\le13k +52c +52v +52x +52x+28y +52x+32 +52x+39 +52x+43 +52x+64\le-6 +52x-28\le1 +52x<167 +52x<18 +52x\le-36 +52x\le-68 +52x\le-7-40 +52x\le-70 +52x\le29 +52x^2+114xy +52y^2 +53 - 11 \leq 4 k + 2 k +53 - 11 \leq 4 k + 3 k +53 - 14 \leq 5 k + 8 k +53 - 17 \leq 8 k + 10 k +53 < 97 +53 < x +53 > 31 +53 > x +53 \leq 8 k + 5 +53 \leq h +53-11k\le9 +53-11x\le9 +53-13\le5k +53-19\le8k+9k +53-4n>0 +53-7n>0 +53.07>39.69 +53.10\ge39.1+2N +53.20\le A +53.25>41.45 +53.44>42.20 +53.50 +53.536.22 +53.8 \leq h +53.81>48.84 +53.83>45.99 +53.85\le L +53.8\le h +530 - 420 < 40 x - 10 x +530 - 420 < 40 x - 20 x +530-420<40x-10x +53040 +530916 +530<20x+420 +530<661 +531000 +531441^x +531<1010 +532000 +533.30\ge x +5340 +536.70+x\le1138.70 +536<998 +537.10+x\le1526.30 +538<994 +539.2\ge x +539.30+x\le1788.90 +539.7+x\le2374.7 +53<107 +53<61 +53>12 +53>13 +53>14 +53>26 +53>34 +53>5n +53>x +53\le h +53\le x +53\le x+y,29\le x +53\le3k+13+2k +53\le5k+13 +53\le5k+8 +53\le6k+5 +53\le7k+4 +53x+28<770 +53x+28\le-9 +53x+61 +53x-54<0 +53x<54 +53x<56 +53x<63 +53x<742 +53x>+112 +53x>112 +53x>28 +53x>90 +53x>98 +53x\le-50 +53x\le-58 +53x\le-795 +53x\le795 +54 + 6 x - 54 > 54 - 54 +54 + 9 x - 54 > 54 - 54 +54 + 9 x - 54 \geq 54 - 54 +54 + 4 > x - 4 + 4 +54 + 8 > x - 8 + 8 +54 - 12 \leq 9 k + 5 k +54 - 18 \leq 4 k + 2 k +54 - 2 \leq 7 k + 6 k +54 - 27 > 9 x + 27 - 27 +54 - 36 > 6 x + 36 - 36 +54 - 36 > 9 x + 36 - 36 +54 - 42 > 6 x + 42 - 42 +54 - 60 > 6 x + 60 - 60 +54 - 72 > 9 x + 72 - 72 +54 - 9 \leq 4 k + 5 k +54 - 90 > 9 x + 90 - 90 +54 - x^{2} - 3 x +54 < 66 +54 < 78 +54 < x +54 > x - 4 +54 > x - 8 +54 \geq x +54 \leq 18 k +54 \leq 7 k + 5 +54 \leq 9 k +54 \leq 9 k + 9 +54 \leq h +54 w y \left(w + y\right) +54+-5n>0 +54+9x-54\ge54-54 +54-12\le9k+5k +54-18\le6k +54-2k-4k\le18 +54-36>6x+36-36 +54-36>9x+36-36 +54-3k\le6k +54-54\le9p-54 +54-5k\le4k +54-5n>0 +54-6k\le18 +54-6x>60 +54-6x>6x-6x+60 +54-7n>0 +54-81>9x+81-81 +54-8n>0 +54-9k\le18 +54-9x>72 +54-x^2-3x +54.08>38.85 +54.10\ge39.10+3\times N +54.3\le h +54.4 \leq h +54.46\le L +54.5\ge40.5+2N +54.5\le h +54.67>31.69 +54.\overline{6}>x +540 +540 - 350 < 30 x - 10 x +540+x\le1332.10 +54000 +540\ge18x+10y +540pq +540qpn +541+x-541\le1975.2-541 +541+x\le1975.2 +541.70+x\le1673.80 +544 +544.00+x\le1259.30 +544.00-544.00+x\le1259.30-544.00 +544\ge17x+8y +547.5 +5473632256 +548.90+x\le1588.40 +548856 +549 < 650 +549.30+x\le1212 +54<10-2x-9x +54<103 +54<114 +54<117 +54<2x +54<3x +54<55 +54<66 +54<6\times y +54<6k +54<6y +54<72 +54<78 +54<83 +54<89 +54<91 +54<96 +54<9\frac{x}{5}-18 +54-238 +54>-27 +54>-4x +54>10 +54>21 +54>30 +54>31 +54>41x +54>43 +54>78 +54>8n +54>9x +54>x +54>x-5 +54>x-8 +54H-324>324 +54H>648 +54\ge F-32\ge-36 +54\ge x +54\le 9k +54\le h +54\le x +54\le-34x-2 +54\le-52x-7 +54\le18+6k +54\le5k+14 +54\le5k+4k +54\le6k +54\le7k+19 +54\le9k +54\left(w^2y+wy^2\right) +54\left(wy\left(w+y\right)\right) +54\times m\times m\times n\times n +54\times\left(-y^{14}\right) +54a^9 +54aut +54b +54b^2 +54m +54n +54rs +54rs+48rt +54s +54s^2t+54st^2 +54u^2-12uv+4 +54u^2-18uv+9 +54u^2v+54uv^2 +54u^5v^4 +54u^{4}v^{2} +54uv^{2}w +54w^2y+54wy^2 +54wy\left(w+y\right) +54x > 432 +54x+18\le0 +54x+18\le7x-4 +54x+24\le-4 +54x+25x > 60 +54x+25x>60 +54x+27\le6x-9 +54x+30\le8x-2 +54x+35x > 150 +54x+35x>150 +54x+36+36x+63 +54x+36-36\le5x-3-36 +54x+36\le-3 +54x+36\le5x-3 +54x+42\le6x-4 +54x+42\le8x-6 +54x+45\le9x-2 +54x+54\le2x-7 +54x+54\le4x-7 +54x+63\le7x-5 +54x+6y +54x+72 +54x+80 +54x+81\le3x-2 +54x+99 +54x+9x+36\ge270 +54x-108\le13 +54x-162>0 +54x-2x\le-5-63 +54x-324\le 11 +54x-39\le 5 +54x-72\le2 +54x-76 +54x-8x\le-6-42 +54x-90+14 +54x<63 +54x>162 +54x>21x+5280 +54x\le 335 +54x\le 44 +54x\le-18 +54x\le-28 +54x\le-39 +54x\le121 +54x\le74 +54x\left(x-10\right)-48\left(x-10\right) +54x^2-48x-540x+480 +54x^2-588x+480 +54y^2+24y^2 +54y^2+6y-27y-3 +54y^2-21y-3 +54y^5 +54y^6 +54y^7 +54y^{14} +54y^{15} +54y^{2} +55 +55 - 5 \leq 8 k + 2 k +55 - 7 \leq 3 k + 5 k +55 < 98 +55 > 5 +55 \frac{139 x}{55} > 3 \times 55 +55 \frac{148 x}{55} > 2 \times 55 +55 \frac{89 x}{55} > 2 \times 55 +55 \leq 11 k +55 \leq 8 k + 7 +55 \leq h +55 \times a^{2} c \times a b^{5} +55+64+97+x\ge300 +55+9x +55-4k\le7k +55-7k\le 4k +55-7k\le4k +55-7n>0 +55-9k\le19 +55.04 +55.09>38.28 +55.1 \leq h +55.14>38.00 +55.16>42.39 +55.27>34.60 +55.2\le h +55.32\ge21.31B +55.54 > 48.08 +55.56>34.03 +55.72>41.91 +55.72>42.91 +55.72\ge41.91 +55.98 +550 - 340 < 40 x - 20 x +550-340<40x-20x +553.8+x\le2018.6 +554.80+x\le1592.50 +555.80+x\le2085.30 +555<844 +555\ge x +55690.12 +557.50+x\le2166.70 +557.80+x\le1810.60 +5579.05 +558 +5580.47 +5585.94 +55:80 +55<102 +55<103 +55<118 +55<316 +55<65 +55<92 +55<99 +5515 +55>35 +55>41 +55>45 +55>a +55\le 11k +55\le h +55\le x +55\le-49x +55\le11k +55\le17k+4 +55\le65 +55\le9k+10 +55a^{3}b^{5}c +55b^2 +55k +55u^3\frac{1}{128} +55x +55x > 29x+4160 +55x+113y +55x+14x>40 +55x+18x > 105 +55x+18x>105 +55x+20x>450 +55x+20x>\frac{900}{2} +55x+21\le-7 +55x+24x>180 +55x+2<12 +55x+340\le24x+30 +55x+3<42 +55x+400\le18x+30 +55x+42x>-291 +55x+42x>-\frac{97}{10}\times30 +55x+430\le12x +55x+460\le12x+30 +55x+495\le24x+30 +55x+49\le-8 +55x+4<12 +55x+585\le18x+30 +55x+63x>472 +55x+65y\le800 +55x+675\le12x+30 +55x+6x>30 +55x+70x>375 +55x+75y\le1000 +55x+75y\le600 +55x+75y\le800 +55x+75y\le900 +55x+85y\le600 +55x+85y\le900 +55x+95y\le1000 +55x+95y\le800 +55x-11\le13 +55x-176\le7 +55x-187\le 6 +55x-24x-280\le24x-24x+30 +55x-24x\le280+30 +55x-24x\le30+280 +55x-280\le24x+30 +55x-30+-250\le24x+30 +55x-30+430\le18x+30 +55x-30-250\le24x+30 +55x-310\le24x +55x-340\le18x+30 +55x-340\le\left(18x+30\right) +55x-35 +55x-370\le18x +55x-400\le 12x+30 +55x-400\le12x+30 +55x-400\le6\left(2x+5\right) +55x-525\le18x+30 +55x-792 > 48x-264 +55x<10 +55x<12-2 +55x<13 +55x<20 +55x<23 +55x<28 +55x<37 +55x<39 +55x<8 +55x>-385 +55x>147 +55x>288 +55x>440 +55x>8\times36 +55x\le 12x+430 +55x\le 193 +55x\le-28 +55x\le-57 +55x\le-66 +55x\le18x+370 +55x\le235 +55x\le24 +55x\le24x+310 +55x\le7+176 +55x^2+30x +55y^2 +56 +56 + 7 x - 56 \geq 56 - 56 +56 + 8 x - 56 > 56 - 56 +56 - 18 \leq 9 k + 10 k +56 - 32 > 8 x + 32 - 32 +56 - 80 > 8 x + 80 - 80 +56 < 122 +56 < x +56 > 29 +56 > 33 +56 > 8 +56 \frac{145 x}{56} > 3 \times 56 +56 \geq x +56 \leq 14 k +56 \leq 14 x +56 \leq 7 k +56 \leq 8 k +56 \leq 9 k + 2 +56 \leq h +56+5x +56+65+97+x\ge300 +56+69+91+x\ge300 +56+74x +56+8x-56>56-56 +56+8x-56\ge56-56 +56+8x\ge56 +56+94+x\ge235 +56+98+x\ge220 +56-1.6x\le y +56-2k\le5k +56-2y +56-40>8x +56-4k<0 +56-4k\le3k +56-56+7x\ge56-56 +56-7c^{2} +56-\frac{7}{4}x\le y +56-\frac{8}{5}x\le y +56.00 +56.05>39.84 +56.13>32.64 +56.18\le h +56.19\le h +56.20 > 47.11 +56.20\ge4N +56.22 \geq 5 N +56.26 +56.2>47.11 +56.50>42.50+2N +56.50\ge42.50+2N +56.68\ge18.30B +56.72\le L +56.72\le l +56.97>37.61 +56.99>47.31 +56.\overline{1818}\le h +56.\overline{18}\le h +560 - 340 < 40 x - 10 x +560 - 430 < 30 x - 10 x +560 - 430 < 40 x - 10 x +560-430<30x-10x +560.90+x\le2321.70 +5600-140x\ge160y +5600.12 +56000 +5600>140x+160y +5600\ge140x+160y +5600\ge160y+140x +560<736 +560\ge16x+7y +560abcf +560b^3 +560t^2 +56153.83 +562.60+x\le1074.20 +5621.21 +562686 +565.6+x\le1800.1 +5650 +566.10+x\le2031.90 +5662.74 +56696 +566<1069 +569.20+x\le1075.80 +56:77 +56<-40 +56<120 +56<2\frac{2}{3}x +56<309 +56<485 +56<4x +56<57 +56<64 +56<72 +56<8\frac{x}{5}-16 +56<\frac{7x}{8} +56<\frac{8x}{3} +56<\frac{8x}{9} +56<\frac{8x}{9}-16 +56<\frac{8x}{9}-8 +56<\frac{8}{5}x +56<\frac{8}{9}x +5610 +56>12 +56>21 +56>29 +56>30 +56>36 +56>7x +56>8x+80 +56>x +56\ge x +56\ge-8x +56\ge8k +56\ge\frac{8x}{8} +56\le h +56\le x +56\le-34x +56\le14k +56\le14x +56\le309 +56\le5k+16 +56\le7k +56\le8k+8 +56\le8p +56\le8x+4y +56\le9k+2 +56\left(u\right)^5\left(v\right)^3 +56\sqrt{3m}\div8\sqrt{m} +56\sqrt{3m}\div\sqrt{64m} +56\sqrt{3}\div8 +56ab +56b^{17} +56k +56m +56m^8n^5 +56mn +56p^2-80pq-9p^2-3pq +56pq\times p-40pq\times q +56rs +56rs^5+49rt^4 +56st +56u+21 +56u^2-24uv +56u^2-28uv+4uv +56u^4v^3 +56u^4v^4 +56u^5v^3,56u^3v^5 +56u^5v^{13} +56uta^2 +56uv +56v+70 +56v^2 +56w^2y+56wy^2 +56wy\left(w+y\right) +56x > 60 +56x+132x>154 +56x+14\le9x-4 +56x+14\le9x-7 +56x+16\le5x-9 +56x+16\le9x-5 +56x+20x>175 +56x+24\le2x-4 +56x+24\le4x-6 +56x+28\le3x-9 +56x+28y+28y+35x +56x+30\le4x +56x+30x>70 +56x+32\le8x-3 +56x+35\le2x-4 +56x+48\le3x-2 +56x+54\le-5 +56x+56\le3x-2 +56x+58\le3x +56x+64\le4x-6 +56x+64\le6x-2 +56x+72\le6x-5 +56x+72\le7x-7 +56x-35\le13 +56x-525>20x-175 +56x-6x+72+5\le0 +56x-6x\le-2-64 +56x-8\le15 +56x<18 +56x<36 +56x<45 +56x<63 +56x>-336 +56x>45 +56x>\frac{1960}{5} +56x\le-59 +56x\le23 +56x\le3x-58 +56x\le48 +56x^2+10xy +56x^2-504x-40x+360 +56x^2-544x+360 +56y^2+120y +56y^2+4 +56y^{2} +56y^{5}xz^{6} +57 - 15 \leq 6 k + 8 k +57 < 106 +57 \leq 19 k +57 \leq 5 k + 7 +57 \leq 6 k + 9 +57 \leq 9 k + 3 +57 \leq h +57-12k\le9 +57-3\le9k+3-3 +57-4k+4\le\left(5k+4\right)+3 +57.03>41.39 +57.62>43.07 +57.685 +57.70 +57.80-35.80\ge2N +57.80-35.80\ge2n +57.80-35.80\ge2x +57.87 \leq L +57.90\le A +57.92>33.86 +57.95\ge29.5B +570 - 280 < 30 x - 10 x +570 - 380 < 30 x - 10 x +570-19x\ge 6y +570-19x\ge6y +570-380<30x-10x +570<20x+380 +570\ge 19x+6y +570\ge19x+5y +570\ge19x+6y +571.72 +5719140625 +572<607 +574 +574.45 +574\times371 +575.80+x\le1189.10 +575055 +576 - 16 k > 0 +576 - 16 k \geq 0 +576 - 24 k > 0 +576 - 24 k \geq 0 +576 - 32 k > 0 +576 - 8 k < 0 +576 - 8 k > 0 +576 - 8 k \geq 0 +576 < 16 m +576 \geq 16 m +576-16k>0 +576-16k\ge0 +576-24k>0 +576-24k\ge0 +576-32k>0 +576-40k<0 +576-40k>0 +576-40k\ge0 +576-8k<0 +576-8k>0 +576-8k\ge0 +576<16m +576<40k +576<8k +576>24k +576>8k +576\ge16m +576\ge16x+9y +576\ge40k +576\ge8k +576hkrs +576y^5 +576y^{21} +576y^{5} +577 +577.0 +578.50+x\le1545.10 +579.00+x\le1264.20 +57<109 +57<89 +57<97 +5734 +57>36 +57>x +57\le 19x +57\le x +57\le19k +57\le19x +57\le5k+12 +57\le8k+17 +57\le9k+3 +57p^2+19pq +57x +57x < 2050 +57x > 39x+1440 +57x+100 +57x+37<912 +57x+4<72 +57x+55 +57x-36-45x+40<75 +57x-95\le4 +57x<44 +57x<68 +57x<875 +57x>-\frac{133\times90}{30} +57x>110 +57x>140 +57x\ge228 +57x\le-78 +57x\le99 +57x^{2}-34xy +57y-4y^{3} +58 +58 - 3 \leq 4 k + 7 k +58 > x +58 \leq 7 k + 9 +58 \leq 8 k + 10 +58 \leq 8 k + 2 +58-16\le5k+9k +58-7k\le9 +58-8n>0 +58.05>39.90 +58.13>41.51 +58.14 \geq 6 N +58.14\ge6N +58.17 \geq B \times 28.10 +58.17\ge20.60B +58.225\ge x\ge41.775 +58.225\le h +58.225\le h,h\le41.775 +58.225\le h\text{ or } h\le41.775 +58.225\le horh\le41.775 +58.225\le x\le41.775 +58.23 +58.30\ge42.30+4N +58.30\ge42.30+4n +58.4\le h +58.5 \leq L +58.5 \leq h +58.89\ge24.10B +58.99\ge48.09 +58.\overline{72}\le h +580 - 270 < 30 x - 10 x +580.20-y\le2316.20 +581.10+x\le1241.70 +581.10+x\le2004.40 +581.60+x\le1739.80 +582295 +585.30\ge x +5850-130x\ge+150y +5850-130x\ge150y +5850\ge130x+150y +58593750 +586969 +587.90+x\le1218.40 +587<640 +5880 +588<698 +58<107 +58<109 +58<112 +58<123 +58<460 +58<59 +58<95 +58>-460 +58>17 +58>26 +58>74-32t>26 +58>8 +58>x +58\frac{1}{5}\le h +58\le x +58\le+x +58\le9k+4 +58a +58k +58m-56 +58m-71 +58s +58x+12y-50y +58x+54 +58x-38y +58x<63 +58x<81 +58x>105 +58x>174 +58x>231 +58x>385 +58x>406 +58x>440 +58x\le-30 +58x^2+43xy +58y +59 +59 - 4 \leq 5 k + 6 k +59 - 9 \leq 3 k + 7 k +59 < x +59 \leq 11 k + 4 +59 \leq 5 k + 9 +59 \leq 6 k + 5 +59 \leq 7 k + 10 +59 \leq h +59.00 +59.06>32.07 +59.09\ge13.60B +59.10\ge31.10+4N +59.10\ge31.10+4n +59.27 +59.6\le h +59.7 \leq L +59.70\ge3N+32.70 +59.70\le A +59.9\ge a +590.10+x\le1412.60 +590.10-590.10+x\le1412.60-590.10 +590.70+x\le1907.80 +5900 +59049y^2 +591 +591.30+x\le1013.30 +5916 +593.10+x\le1199.80 +593.30+x\le1330.50 +594.80+x\le1309.30 +595.30\ge x +595899 +595\ge17x+7Y +595\ge17x+7y +5972816656 +599.92 +599976000 +59<101 +59<104 +59<106 +59<111 +59<119 +59<5k+19 +59<67 +59<86 +59<87 +59<91 +59<98 +59<99 +5912 +59>47 +59\le f\le97 +59\le h +59\le v +59\le x +59\le x\le97 +59\le10k+19 +59\le5k+19 +59\le7k+10 +59\le7k+17 +59w +59x > -60 +59x+78 +59x-56y +59x-64<0 +59x<24 +59x<48 +59x<64 +59x>154 +59x>180 +59x>224 +59x>360 +59x>50 +59x>66 +59x>80 +59x>84 +59y +5<-1\frac{3}{6} +5<-39x+15 +5<-5x +5<-\frac{13}{6} +5<-\frac{9}{6} +5<-\left(x-7\right) +5<-x+7 +5<10 +5<10x-2 +5<11 +5<112 +5<12 +5<13 +5<14+3x +5<15 +5<1x +5<20 +5<20x-13 +5<21 +5<22.1 +5<25 +5<27 +5<28 +5<2x+1 +5<2x+7 +5<2x-1 +5<2x-3 +5<30 +5<34x +5<35 +5<3x+8 +5<3x-1 +5<3x-4 +5<3x-7 +5<4+x +5<40 +5<45 +5<4x-11 +5<4x-15 +5<4x-3 +5<5+3 +5<54+7x +5<5x +5<5x-3 +5<5x-5 +5<5x-7 +5<6 +5<65 +5<68 +5<6x +5<6x-19 +5<6x-2 +5<6x-25 +5<6x-7 +5<7 +5<70 +5<75 +5<79 +5<7x +5<7x-16 +5<7x-3 +5<7x-4 +5<8 +5<8.5 +5<85-32t<37 +5<85-32t<69 +5<85-32t\text{ and }85-32t<69 +5<88 +5<8x +5<8x-4 +5<9 +5<9+6+6 +5<98 +5<9x +5<9x-2 +5<9x-5 +5<9x-6 +5

-0 +5>-1 +5>-1+5 +5>-10 +5>-12 +5>-13 +5>-15 +5>-2 +5>-20 +5>-3 +5>-30 +5>-35 +5>-4 +5>-40 +5>-45 +5>-4x+25 +5>-5 +5>-6 +5>-7 +5>-8 +5>-\frac{71x}{4} +5>-\left(x+1\right) +5>-x +5>-x-1 +5>0 +5>1 +5>1y +5>2 +5>2+1 +5>28+10x +5>28+29x +5>28+30x +5>2t>1 +5>2t>3 +5>2x+3 +5>3 +5>3.5 +5>3x+8 +5>4 +5>49+40x +5>4x+1 +5>5x +5>6 +5>6-sx +5>6.5 +5>7 +5>72+60x +5>81+20x +5>N +5>Y +5>\frac{13}{2} +5>\frac{1}{4}x-\frac{3}{4} +5>\frac{3}{5} +5>\frac{7}{2} +5>\frac{9x}{4}-20x +5>\frac{9x}{4}-\frac{80x}{4} +5>\frac{x-3}{4} +5>\left(2x+3\right) +5>\left|x-0\right| +5>\left|x\right| +5>b +5>k +5>m +5>n +5>p +5>x +5>x+1-1 +5>x,10x,20<2x +5>x,8x,x>10 +5>x,x>8 +5>x-6 +5>x-7 +5>x-8 +5>x-9 +5>x>-1 +5>x>-4 +5>x>-5 +5>x>1 +5>x>4 +5>x\text{ and } x>-5 +5>y +5>z>-5 +5A +5H +5N+0\le25 +5N+30.59\le 86.99 +5N+30.80-30.80\le105.80-30.80 +5N+30.80\le105.8 +5N+31.70\le56.70 +5N+31.90\le71.90 +5N+32.29\le64.61 +5N+33.37\le71.34 +5N+33.40\le88.40 +5N+33.90\le88.90 +5N+33.9\le73.90 +5N+34.00\le74.00 +5N+34.40\le89.40 +5N+35.80\le105.80 +5N+36.50\le101.50 +5N+36.7\le111.7 +5N+36.90\le76.90 +5N+37.20\le102.20 +5N+38.90\le63.90 +5N+39.30\le59.30 +5N+39.60-39.60\le119.60-39.60 +5N+39.90\le119.90 +5N+39.9\le119.90 +5N+40.30\le110.30 +5N+42.00\le122.00 +5N+42.3\le 71.75 +5N+42.80\le72.80 +5N+43.40\le98.40 +5N+44.20\le109.20 +5N+44.83\le76.97 +5N+47.30\le127.30 +5N+47.40\le92.40 +5N+48.50\le118.50 +5N+48.70\le123.70 +5N+49.30\le109.30 +5N+49.60\le119.60 +5N\ge15000 +5N\le 29.45 +5N\le 45.59 +5N\le113.60-38.60 +5N\le117.3-47.3 +5N\le129.80-49.80 +5N\le20 +5N\le20.00 +5N\le21.15 +5N\le25 +5N\le29.55 +5N\le30 +5N\le31.09 +5N\le32.14 +5N\le32.32 +5N\le33.78 +5N\le34.9 +5N\le35 +5N\le40 +5N\le45 +5N\le45.59 +5N\le45.84 +5N\le49.83 +5N\le50 +5N\le54.45 +5N\le55 +5N\le55.00 +5N\le60 +5N\le63.27 +5N\le65 +5N\le70 +5N\le75 +5N\le76.97-44.83 +5N\le78.20-32.61 +5N\le80 +5N\le90.64-44.80 +5N\le91.30-36.30 +5N\le94.60-34.60 +5P+3<38 +5P+3<53 +5P+6<51 +5P+8<18 +5P+8<53 +5T_n +5W\ge16.80 +5W^2+3w+3 +5X+20>60 +5X+x+2\ge25 +5X\le-25 +5X\le40-30 +5\div -10 +5\div \left( -2+-8\right) +5\div x+7\div y +5\div x-4 +5\div-3<7\div-3 +5\frac{1}{2}1\frac{4}{5} +5\frac{1}{2}>3\frac{1}{2} +5\frac{1}{2}>4 +5\frac{1}{2}>4\frac{1}{2} +5\frac{1}{2}\ge x > -1\frac{1}{2} +5\frac{1}{2}\ge x>-2\frac{1}{2} +5\frac{1}{2}\ge x>-\frac{1}{2} +5\frac{1}{3}<6 +5\frac{1}{3}m+4\frac{2}{3}n^{2} +5\frac{2}{3}>x +5\frac{3}{4}-2 +5\ge X\ge7 +5\ge X\ge9 +5\ge Y\ge9 +5\ge k +5\ge m +5\ge m,-5\le m +5\ge n +5\ge p +5\ge t\ge3 +5\ge x +5\ge x > -1 +5\ge x > -2 +5\ge x > -3 +5\ge x+4 +5\ge x,12\ge x +5\ge x,x\ge11 +5\ge x,x\le12 +5\ge x-2\ge-5 +5\ge x-8 +5\ge x-9 +5\ge x-\left( -2\right) +5\ge x>-1 +5\ge x>-2 +5\ge x>-3 +5\ge x\text{ and } x>-1 +5\ge x\text{ and } x>-2 +5\ge x\text{ and } x>-3 +5\ge x\text{ and }-\frac{2x}{2}<\frac{4}{2} +5\ge x\ge -1 +5\ge x\ge -5 +5\ge x\ge-1 +5\ge x\ge-5 +5\ge x\ge0 +5\ge x\ge1 +5\ge x\ge2 +5\ge x\ge7 +5\ge x\ge8 +5\ge x\ge9 +5\ge y +5\ge y\ge 3 +5\ge y\ge-5 +5\ge y\ge0 +5\ge y\ge2 +5\ge y\ge3 +5\ge y\ge9 +5\ge-28x+16 +5\ge-x +5\ge0 +5\ge1 +5\ge12+x +5\ge1x +5\ge2\left(x+7\right) +5\ge2x+12 +5\ge2x+14 +5\ge2x+8 +5\ge3 +5\ge3,000 +5\ge3p-16 +5\ge4 +5\ge4+x +5\ge4x +5\ge4x>-1 +5\ge5x +5\ge7-x +5\ge\frac{x}{2} +5\ge\left|-2-x\right| +5\ge\left|x+2\right| +5\ge\left|x+3\right| +5\ge\left|x\right| +5\le 11 +5\le 8 +5\le C\le40 +5\le D\le9 +5\le F\le 95 +5\le F\le95 +5\le R\le7 +5\le X +5\le X\le7 +5\le X\le8 +5\le X\le9 +5\le Y\le6 +5\le Y\le7 +5\le Y\le8 +5\le Y\le9 +5\le \frac{5}{9}\left( F-32\right) \le 40 +5\le c\le40 +5\le f\le40 +5\le f\le95 +5\le f\left(x\right)\le8 +5\le k +5\le m +5\le n +5\le p +5\le t\le 7 +5\le t\le 8 +5\le t\le7 +5\le t\le8 +5\le w +5\le x +5\le x+4 +5\le x,x\ge95 +5\le x,x\le-1 +5\le x-3,-5\ge x-3 +5\le x-4 +5\le x9 +5\le x<9 +5\le x<\omega +5\le x\le 9 +5\le x\le y +5\le x\le-5 +5\le x\le0 +5\le x\le11 +5\le x\le13 +5\le x\le15 +5\le x\le2 +5\le x\le2\le x\le6 +5\le x\le3 +5\le x\le3\le x\le7 +5\le x\le3\le6 +5\le x\le3\le7 +5\le x\le4 +5\le x\le40 +5\le x\le5 +5\le x\le6 +5\le x\le69 +5\le x\le7 +5\le x\le7\le8 +5\le x\le8 +5\le x\le89 +5\le x\le9 +5\le x\le95 +5\le x\le9t +5\le y +5\le y8 +5\le yER +5\le y\le 7 +5\le y\le 8 +5\le y\le-5 +5\le y\le2 +5\le y\le6 +5\le y\le7 +5\le y\le8 +5\le y\le9 +5\le yx\le-5 +5\le+t\le7 +5\le-5x+25 +5\le-7+x +5\le-x +5\le10 +5\le11 +5\le1p +5\le1t\le8 +5\le2-x +5\le2no +5\le2x-7 +5\le40f\le-32 +5\le40x\le-32 +5\le5x +5\le6 +5\le6\le x\le4 +5\le6x-2 +5\le7 +5\le8 +5\le9 +5\le\frac{5\left(F-32\right)}{9}\le40 +5\le\frac{5}{9}F-32\times\frac{5}{9}\le40 +5\le\frac{5}{9}F-\frac{160}{9}\le40 +5\le\frac{5}{9}\left(F-32\right)\le40 +5\le\frac{5}{9}\left(f-32\right)\le40 +5\le\frac{5}{9}x\left(F-32\right)\le40 +5\le\frac{7-x}{2} +5\le\frac{\left(5F-160\right)}{9}\le40 +5\le\frac{x-8}{3} +5\le\frac{x-9}{3} +5\le\gamma\le8 +5\le\gamma\le9 +5\le\left(F\right)\le95 +5\le\left|x-6\right| +5\left( -3\right) > 9\times \left( -3\right) +5\left( -3x+8\right) < 5\left( 4\right) +5\left( 2x+2\right) \ge -3\left( 5x-4\right) +5\left( 2xyz-10\right) +5\left( 3x-3\right) < -15 +5\left( \frac{18x}{13}-3\right) > x +5\left( \frac{4x}{5}+4\right) \ge 16\times 5 +5\left( \frac{7x-4}{5}+5\right) > 5\left( 2x\right) +5\left( w+y\right) \left( 7wy\right) +5\left( x+2\right) \left( x+3\right) +5\left( x+2\right) \left( x+8\right) +5\left( x+3\right) +5\left( x+3\right) ^{2} +5\left( x+6\right) \left( x-7\right) +5\left( x-3y\right) ^{2} +5\left( x\right) \le -25 +5\left( xyz+2\right) +5\left( xyz+7\right) +5\left( xyz-3\right) +5\left( xyz-7\right) +5\left(-2x+2\right)<6\times5 +5\left(-2x+5\right)<5\left(6\right) +5\left(-2x+7\right)<40 +5\left(-4u\right) +5\left(-5\right)+x\le5\left(-5\right) +5\left(-5\right)<9\left(-5\right) +5\left(-7x^2+28x-3x+12\right)-60 +5\left(-7x^2-35x+4x+20\right)+7x +5\left(-9\right)<6\left(-6\right) +5\left(0.6xyz-3\right) +5\left(1-8uv-2u^2\right) +5\left(1-8uv-8u^2\right) +5\left(1-9uv-2u^{\left(2\right)}\right) +5\left(10+y\right)+x\left(10+y\right) +5\left(12+y\right)+x\left(12+y\right) +5\left(13x-117\right)\le6\left(4x+5\right) +5\left(1r-4\right) +5\left(2-x\right)-3\left(x-2\right)\le30 +5\left(2-x\right)-3\left(x-2\right)\le45 +5\left(2-x\right)-3\left(x-4\right)\le60 +5\left(2-x\right)-3\left(x-4\right)\le75 +5\left(2a+9b\right) +5\left(2r+5t-3\right) +5\left(2r+5t\right) +5\left(2r+5t\right)-15 +5\left(2t+3\right)\left(2t-3\right) +5\left(2v+10\right)+6v\left(7v-5\right) +5\left(2x-6\right)>10 +5\left(2x^2+3x\right)+4\left(2x+3\right) +5\left(3-2x\right)+2x\left(3-2x\right) +5\left(35\right)\le d\le5\left(70\right) +5\left(3\right)<6\left(3\right) +5\left(3\right)<\left(\frac{x-8}{5}\right)5 +5\left(3t-2\right)\left(3t+2\right) +5\left(3x+2\right)\left(3x+2\right)+6\left(5x+3\right)\left(3x+2\right) +5\left(3x+7\right)<5\left(8\right) +5\left(3x+9\right)>60 +5\left(3x-15\right)<-15 +5\left(3x-45\right)<0 +5\left(4+y\right)+x\left(4+y\right) +5\left(4-3x\right)\le5 +5\left(4-9pq\right) +5\left(4a-9\right) +5\left(4f+9g\right) +5\left(4m+9n\right) +5\left(4t^2-9\right) +5\left(4u+3v\right) +5\left(4w+9y+7\right) +5\left(4x+12\right)>80 +5\left(4x+12\right)\le-40 +5\left(4x+20\right)>60 +5\left(4x+3\right)\left(x-1\right) +5\left(4x+7\right)>75 +5\left(4x-8\right)-5>-60-5 +5\left(4x-8\right)>-20 +5\left(4x-8\right)>-60 +5\left(4x-8\right)\div5>-20\div5 +5\left(4x-8\right)\div5>-4 +5\left(4xy^2z-5xy+yz\right) +5\left(5-\frac{1}{5}x\right)>8\times5 +5\left(5b+2\right) +5\left(5w+9y\right) +5\left(5x+10\right)\le-25 +5\left(6+y\right)+x\left(6+y\right) +5\left(6p^2q-3pq^2\right) +5\left(7+y\right)+x\left(7+y\right) +5\left(8-\frac{x}{4}\right)\div5\ge30\div5 +5\left(8a+5b-9\right) +5\left(8j+9k\right) +5\left(8p+7q+9\right) +5\left(8p+7q\right)+45 +5\left(8r+3t\right) +5\left(8r-5t+3\right) +5\left(9b-8\right) +5\left(9t^2-4\right) +5\left(9x-6+2x-74\right)\le6\left(2x+5\right) +5\left(9x^2+30x+25\right)+\left(5x+4\right)\times2\left(3x+5\right)\times3 +5\left(9xy^2z-7xy+yz\right) +5\left(N\right)\le125.80-45.80 +5\left(N\right)\le80 +5\left(\frac{1}{2}w+h+5\right) +5\left(\frac{2x}{5}\right)>\left(-8\right)5 +5\left(\frac{3x+8}{5}\right)>\left(4\right)5 +5\left(\frac{3x}{5}+6\right)>\left(\frac{x}{5}+7\right)5 +5\left(\frac{4x}{5}+8\right)>5\left(-4\right) +5\left(\frac{6x}{5}\right)+5\left(24\right)\ge5\left(-12\right) +5\left(\frac{8x}{5}\right)-5\left(8\right)>5\left(32\right) +5\left(\frac{8x}{5}\right)>\left(56\right)5 +5\left(\frac{9x+2}{5}\right)>4\left(5\right) +5\left(\frac{9x+2}{5}\right)>5\left(4\right) +5\left(\frac{9x+2}{5}\right)>\left(4\right)5 +5\left(\frac{9x+7}{5}\right)>25 +5\left(\frac{9}{5}\right)\le\left(F-32\right)\le40\left(\frac{9}{5}\right) +5\left(\frac{v}{-5}\right)\le9\left(5\right) +5\left(\frac{x+6}{5}-3\right)\ge\left(5\right)5 +5\left(\frac{x+6}{5}\right)\ge\left(8\right)5 +5\left(\frac{x}{5}+\frac{x+2}{20}\right)\ge\left(\frac{3}{5}\right)5 +5\left(\frac{x}{5}+\frac{x+3}{25}\right)\ge\left(\frac{3}{5}\right)5 +5\left(\frac{x}{5}\right)\le\left(2\right)5 +5\left(\left(x+1\right)\left(x+2\right)\right) +5\left(\left(x-\frac{7}{10}\right)^2-\frac{49}{100}\right)+2 +5\left(a-3\right) +5\left(b+2\right) +5\left(b+7\right) +5\left(c^2-4c+4c+24c^2\right) +5\left(c^2-\left(4c-4c-24c^2\right)\right) +5\left(m+4n\right) +5\left(m+8\right) +5\left(m-7\right)\left(m+7\right) +5\left(m^2-49\right) +5\left(n+3\right) +5\left(p\right)+7<52 +5\left(p\right)<45 +5\left(r-6\right) +5\left(r-9\right) +5\left(s-3\right) +5\left(t-10\right) +5\left(t-2\right)\left(t+2\right) +5\left(t^2-2t\right) +5\left(u+v+w\right) +5\left(u^2-2u\right) +5\left(v+7\right) +5\left(w+3\right) +5\left(w+4\right) +5\left(w+y\right)\times4wy +5\left(w-2\right) +5\left(x+1\right)<25 +5\left(x+2\right) +5\left(x+2\right)-7\left(x+3\right)>7\left(3\right) +5\left(x+2\right)-7\left(x+4\right)>21 +5\left(x+2\right)-\left(x-16\right)>6 +5\left(x+2\right)\div5\le30\div5 +5\left(x+2\right)\left(7-x\right) +5\left(x+3\right) +5\left(x+3\right)-3<42 +5\left(x+3\right)-7\left(x+3\right)>21 +5\left(x+3\right)-\left(x+2\right)>12 +5\left(x+4\right) +5\left(x+4\right)-27>x+4 +5\left(x+4\right)-7\left(x+2\right)>21 +5\left(x+4\right)-7\left(x+3\right)>21 +5\left(x+4\right)-\left(x+2\right)>15 +5\left(x+4\right)<35 +5\left(x+4\right)\div5\le25\div5 +5\left(x+5\right)-3+3<37+3 +5\left(x+5\right)-7\left(x+3\right)>21 +5\left(x+5\right)-7x-28>21 +5\left(x+5\right)-7x>49 +5\left(x+5\right)-\left(7x+28\right)>21 +5\left(x+5\right)<40 +5\left(x+5\right)<45 +5\left(x+5\right)\left(x+1\right) +5\left(x+5\right)\left(x-8\right) +5\left(x+6\right)-105\ge175 +5\left(x+6\right)-x-2>27 +5\left(x+6\right)<45 +5\left(x+6\right)\left(x+1\right) +5\left(x+6\right)\left(x-6\right) +5\left(x+7\right)-\left(x+2\right)>12 +5\left(x+7\right)\left(x+8\right) +5\left(x+7\right)\left(x-7\right) +5\left(x+8\right)-\left(x+4\right)>15 +5\left(x-1\right)\ge15 +5\left(x-2\right)\left(x+2\right) +5\left(x-2\right)\left(x-4\right) +5\left(x-4\right)\le0 +5\left(x-5\right)\ge15 +5\left(x-6\right)\left(x+5\right) +5\left(x-7\right)<-30 +5\left(x-8\right)+9\le9 +5\left(x-8\right)\le0 +5\left(x-8\right)\left(x+2\right) +5\left(x-8\right)\left(x+8\right) +5\left(x-\frac{7}{10}\right)^2-\frac{49}{20}+2 +5\left(x-\frac{7}{10}\right)^2-\frac{9}{20} +5\left(x\right)+10\ge20 +5\left(x\right)+3\ge33 +5\left(x\right)+7\left(x+2\right)<15 +5\left(x\right)+9>34 +5\left(x\right)+9\ge34 +5\left(x\right)\le-15 +5\left(x\right)\le-30 +5\left(x\right)\le-35 +5\left(x^2+3x+2\right) +5\left(x^2+6x+5\right) +5\left(x^2+6x-6x-36\right) +5\left(x^2+x-90\right) +5\left(x^2-2x-3x+6\right) +5\left(x^2-36\right) +5\left(x^2-9x+10x-90\right) +5\left(xyz+4\right) +5\left(xyz-7\right) +5\left(yz-9xy+9xy^2z\right) +5\sqrt{5m\div m} +5\sqrt{5m}\div\sqrt{m} +5\sqrt{5} +5\sqrt{7}+5\sqrt{5} +5\sqrt{a}+7\sqrt{a} +5\sqrt{p}\times12\times\sqrt{5m} +5\sqrt{p}\times4\sqrt{9}\times\sqrt{5m} +5\sqrt{u} +5\sqrt{u}-4\sqrt{v} +5\sqrt{x} +5\times -3 < -1\times -3 +5\times -4 > 6\times -4 +5\times -5 < 8\times 5 +5\times 1 +5\times 2\times 5y^{16} +5\times 3 < 8\times 3 +5\times 35\le d\le 5\times 65 +5\times 3\times 6\times y^{12} +5\times 40\le d\le 5\times 60 +5\times 40\le d\le 5\times 70 +5\times 4\times 5\times y^{10} +5\times 5 < 45 +5\times 5 < 6\times 5 +5\times 5 > -1\times 5 +5\times 5\times 5\times y^{15} +5\times \left( 2x+1\right) < 40 +5\times \left( x+2\right) \left( x+8\right) +5\times m+5\times10 +5\times n>5000 +5\times n\ge10000 +5\times n\ge15000 +5\times p+10<55 +5\times p+10\le55 +5\times p+3<13 +5\times p+3<33 +5\times p+4<39 +5\times p+6<16 +5\times p+9<34 +5\times p+9\le34 +5\times p-8\le2 +5\times p<45 +5\times q+45 +5\times u+3\times v +5\times u+6\times v +5\times u+9\times v +5\times u+u\times\left(16\right)+v +5\times u\times u-3\times v\times v\times v +5\times u\times u-v\times v\times v\times3 +5\times u\times u\times u+3\times v\times v +5\times u\times u\times u-3\times v\times v +5\times v\times v\times u\times u\times u\times u +5\times v\times v\times v\times u\times u\times u +5\times v\times v\times v\times u\times u\times u\times u +5\times v\times v\times v\times v\times u\times u\times u\times u +5\times x+1\ge21 +5\times x+2 +5\times x+3\ge53 +5\times x+8-8\ge23-8 +5\times x+8\ge23 +5\times x<+-25 +5\times x<-35 +5\times x<=-25 +5\times x\ge15 +5\times x\le -15 +5\times x\le -35 +5\times x\le-15 +5\times x\le-20 +5\times x\le-25 +5\times x\le-30 +5\times x\le-35 +5\times y\times y +5\times y\times y\times y\times y +5\times y\times y\times y\times3\times3\times3\times3\times3 +5\times y^2 +5\times y^4 +5\times y^{2} +5\times y^{3} +5\times-4--3 +5\times-6<7\times-6 +5\times-\frac{x}{5}\le6\times5 +5\times10<12\times5 +5\times2<7\times2 +5\times2>-3\times5 +5\times2x+5\times2<-3\times4x-3\times-5+5x +5\times35\le d\le5\times60 +5\times35\le d\le5\times65 +5\times35\le d\le5\times70 +5\times3<8\times3 +5\times3<\frac{x-2}{3}\times3 +5\times3<\frac{x-7}{3}\times3 +5\times3\le x-9 +5\times3\le\frac{x-7}{3}\times3 +5\times3\le\frac{x-8}{3}\times3 +5\times3\le\frac{x-9}{3}\times3 +5\times3x+5\times9>60 +5\times40\le d\le5\times60 +5\times40\le d\le5\times65 +5\times40\le d\le5\times70 +5\times40\le d\le60\times5 +5\times40\le d\le65\times5 +5\times45\le d\le5\times60 +5\times45\le d\le5\times65 +5\times45\le d\le5\times70 +5\times4\ge\frac{x}{4}\times4 +5\times4x+5\times4\le-60 +5\times5<9\times5 +5\times5<\frac{x-8}{5}\times5 +5\times5>-7\times5 +5\times5x+5\times25>-75 +5\times64<\frac{8x}{5}\times5 +5\times6<8\times5 +5\times6<8\times6 +5\times6<9\times6 +5\times6\left(x+2\right)\le-90 +5\times6y^3+9 +5\times7<\frac{n}{7}\times7 +5\times7<\frac{x}{5}\times5 +5\times7\ge\frac{x}{7}\times7 +5\times80\le354+x<5\times90 +5\times80\le355+x<5\times90 +5\times80\le5\times71+x<5\times90 +5\times80\le5\times\frac{354+x}{5}<5\times90 +5\times80\le5\times\frac{355+x}{5}<5\times90 +5\times80\le\frac{5}{1}\times\frac{355+x}{5}<5\times90 +5\times8>\frac{x-9}{8}\left(8\right) +5\times90\ge b\ge5\times80 +5\times9>\frac{x-8}{9}\times9 +5\times9\le\frac{5}{9}\left(F-32\right)\times9\le40\times9 +5\times\frac{1}{x^3} +5\times\frac{2-3x}{5}<4\times5 +5\times\frac{2x+9}{5}>3\times5 +5\times\frac{4x}{5}>-12\times5 +5\times\frac{4x}{5}>-20\times5 +5\times\frac{6x}{5}<36\times5 +5\times\frac{6x}{5}>\frac{12}{5}\times5 +5\times\frac{7x+9}{5}>6\times5 +5\times\frac{9}{5}\le\frac{5}{9}\left(F-32\right)\times\frac{9}{5}\le40\times\frac{9}{5} +5\times\frac{9}{5}\le\frac{5}{9}\times\frac{9}{5}\left(F-32\right)\le40\times\frac{9}{5} +5\times\frac{\left(2x+3\right)}{5}\ge5\times5 +5\times\frac{a}{5}<11\times5 +5\times\frac{a}{5}<55 +5\times\frac{h-50}{5}\ge1.645\times5 +5\times\frac{n}{5}>40 +5\times\frac{n}{5}>6\times5 +5\times\frac{x}{-5}\ge45 +5\times\frac{x}{-5}\ge9\times5 +5\times\frac{x}{5}\ge1\times5 +5\times\frac{x}{5}\ge9\times5 +5\times\frac{x}{5}\le5\times9 +5\times\left(-3\right)<8\times\left(-3\right) +5\times\left(-5\right)\times4\times y^{19} +5\times\left(-6\right)<7\times\left(-6\right) +5\times\left(3\right)<8\times\left(-3\right) +5\times\left(3x+1\right)< 5\times4 +5\times\left(4\times a+3\right) +5^1\times y^4 +5^1y^{-4} +5^2 +5^2+32m>0 +5^2-4m\left(-1\right)>0 +5^2-4m\times\left(-5\right)>0 +5^2-4m\times\left(-8\right)>0 +5^2-8a>0 +5^2q^2 +5^2u^4v^3 +5^2y^2\times4^3y^3 +5^3a^9b^3c^6 +5^3u^6v^6 +5^3y^4 +5^3y^6 +5^4\times y^4 +5^4\times\left(y^5\right)^4 +5^4y^4 +5^4y^8 +5^4y^{20} +5^4y^{5\times4} +5^5\times y^{10} +5^5a^{25}b^{15}c^{25} +5^5y^3 +5^5y^4 +5^5y^{10} +5^5y^{25} +5^6x^{24} +5^9x^{27} +5^9x^{36} +5^{ - 8 p } +5^{ 2 m + m + 1} +5^{ 2 x - 1} +5^{ 2 x} +5^{ 3 m + 1} +5^{ 3 m + m + 1} +5^{ 3 x - \left(x + 1\right)} +5^{ 3 x - x - 1} +5^{ 4 m + m + 1} +5^{ 4 x - \left(x + 1\right)} +5^{ 4 x} < 5^{3} +5^{ 5 m + 1} +5^{ 5 m + m + 1} +5^{ 6 m + 1} +5^{ 8 \times \left( - p \right)} +5^{-10p} +5^{-2}m^{20} +5^{-4}m^8 +5^{-5p} +5^{10}x^{40} +5^{10}x^{4\times10} +5^{1} +5^{20pu+20qu} +5^{2m+m+1} +5^{2x}\le5^{-1} +5^{2} - 4 \times \left( - 5 \right) \times m < 0 +5^{2} - 4 \times a \times 10 > 0 +5^{2} - 4 \times a \times 2 > 0 +5^{2} - 4 \times a \times 3 > 0 +5^{2} - 4 \times a \times 4 > 0 +5^{2} - 4 \times a \times 5 > 0 +5^{2} - 4 \times a \times 9 > 0 +5^{2} - 4 m \times \left( - 2 \right) > 0 +5^{2} - 4 m \times \left( - 3 \right) > 0 +5^{2} - 4 m \times \left( - 4 \right) > 0 +5^{2} - 4 m \times \left( - 5 \right) > 0 +5^{2} - 4 m \times \left( - 7 \right) > 0 +5^{2} - 4 m \times \left( - 8 \right) > 0 +5^{2} \times \left( a b^{4} c^{5}\right)^{2} +5^{2}a^{4} +5^{3m+1} +5^{3x} +5^{3x}<5^2 +5^{3} \times 3^{2} \times y^{3} \times y^{2} +5^{3}\times \left( y^{5}\right) ^{3} +5^{3}\times y^{15} +5^{3}a^{9}b^{3}c^{6} +5^{4\times\frac{3}{4}}u^6v^6 +5^{4m+1} +5^{4m+m+1} +5^{4u\times\left(5p+5q\right)} +5^{4}\times y^{20} +5^{4}y^{20} +5^{4}y^{8} +5^{5m+1} +5^{5m+\left(m+1\right)} +5^{5x}\le5^{-1} +5^{5} \times \left( a^{3} b^{3} c^{4}\right)^{5} +5^{5}a^{25}b^{15}c^{25} +5^{5}y^{10} +5^{5}y^{25} +5^{6m+1} +5^{9\times x} +5^{9x} +5^{\gamma} +5^{x+2} +5^{x} > 5^{\frac{1}{6}} +5^{x}\times 5^{2} +5a +5a+18b +5a+40 +5a+8b+6a+10b +5a+b +5a6b2c3f +5a\left( -5a\right) +5a\left( -4\right) +5a\left( -5a^{2}\right) +5\left( -5a\right) +5\left( -4\right) +5\left( -5a^{2}\right) +5a\times a-5a\times4b-5a\times8c +5a\times-3b +5a\times\left(-3b\right) +5a^2 +5a^2+10ab +5a^2+14a +5a^2+35ab-20ac +5a^2+5ab +5a^2-5a\times4b-5a\times8c +5a^2-6a +5a^3+8a^2-2a+4 +5a^8 +5a^{2} +5a^{2}-14ab +5a^{3}+15a^{2}+12a+4 +5a^{3}+5a^{2}+2a+10a^{2}+10a+4 +5a^{3}+8a^{2}-2a+4 +5ab^3+10a +5b +5b+15 +5b+30 +5b+40-b^2 +5b+45 +5b-10 +5b-20 +5b-6a +5b-9a +5b^3+14b^2+12b+8 +5b^{\frac{5}{6}} +5c +5c,4d +5c-63+c^2 +5c^2-20c+20c+120c^2 +5c^3+35c^2-20c-c^3+2c^2 +5d+18-d^2 +5d-30-d^2-7d +5f^2+30fg-10fh +5f^{2}+20gf-10fh +5g^2 +5g^{6} +5h +5h+61\ge347 +5h+62\ge361 +5h+64\ge393 +5h+66\ge 386 +5h+66\ge386 +5h+67\ge356 +5h+67\ge379 +5h+69>365 +5h+69\ge365 +5h+70\ge355 +5h+70\ge395 +5h+71\ge366 +5h+71\ge370 +5h+71\ge391 +5h+72-72\ge 379-72 +5h+72-72\ge379-72 +5h+72\ge 379 +5h+72\ge379 +5h+74\ge 366 +5h+74\ge342 +5h+74\ge367 +5h+75\ge355 +5h+75\ge377 +5h+76\ge365 +5h+77\ge369 +5h+78\ge393 +5h+79\ge341 +5h+79\ge378 +5h+79\ge379 +5h+79\ge383 +5h+79\ge395 +5h+80\ge353 +5h\div5\ge289\div5 +5h\ge 292 +5h\ge 300 +5h\ge 307 +5h\ge 320 +5h\ge262 +5h\ge265 +5h\ge278 +5h\ge279 +5h\ge280 +5h\ge281 +5h\ge282 +5h\ge283 +5h\ge285 +5h\ge286 +5h\ge289 +5h\ge290 +5h\ge291 +5h\ge293 +5h\ge294 +5h\ge295 +5h\ge299 +5h\ge300 +5h\ge302 +5h\ge304 +5h\ge307 +5h\ge308 +5h\ge310 +5h\ge313 +5h\ge315 +5h\ge316 +5h\ge319 +5h\ge320 +5h\ge323 +5h\ge325 +5h\ge326 +5h\ge329 +5h\ge332 +5h\ge363-80 +5h\ge379-72 +5h\ge395-70 +5k +5k+15\le15 +5k+17\ge 57 +5k+20-20\le20-20 +5k+20\le20 +5k+30\le30 +5k+35-35\le35-35 +5k+35\le35 +5k+40\le40 +5k+45\le45 +5k+8r +5k+r +5k\ge35 +5k\le0 +5k\le15-15 +5k\le30-30 +5k\le40-40 +5k^3t^6\left(1+11k^6t^3\right) +5m +5m+50 +5m+5n +5m,m,-4m +5m-15 +5m-7m +5m-m +5m-m^2 +5m-m^{2} +5m\left(m-10\right)+9\left(m-10\right) +5m\left(m-10\right)+9m-90 +5m^2+10m-3m-6-\left(m^2-m-5m+5\right) +5m^2+10m-8m-16-\left(m^2-2m-1m+2\right) +5m^2+11mn +5m^2+14m +5m^2+15m-24-m^2-15 +5m^2+3m +5m^2+40m-4m-32-m^2+3m+1m-3 +5m^2+7m-24-\left(m^2-5m-3m+15\right) +5m^2+7m-6-\left(m^2-6m+5\right) +5m^2+7m-6-\left(m^2-m-5m+5\right) +5m^2+7m-6-m^2+6m-5 +5m^2-23m-42 +5m^2-28m-12 +5m^2-32m-21 +5m^2-35m-90 +5m^2-41m-90 +5m^2-45m+10m-90 +5m^2-50m+9m-90 +5m^8 +5m^{-11}\times9m^3 +5m^{-2}\times64m^5 +5m^{-6}\times5m^4 +5m^{2}+4m +5m^{2}+8m +5m^{5-13}x7m +5n +5n > 10000 +5n > 15000 +5n+15 +5n+30.02\le81.67 +5n+34.15\ge96.67 +5n+36.30\le91.30 +5n+36.7\ge111.7 +5n+39.60\le119.60 +5n+3m +5n+45.63\le96.75 +5n+49.60\le119.60 +5n+4m +5n+51 +5n+6 +5n,-n,-8n +5n,4n +5n-10+10>10+10 +5n-5>5 +5n-6m +5n<36 +5n>-30 +5n>10 +5n>100 +5n>10000 +5n>12500 +5n>15000 +5n>20 +5n>2500 +5n>30 +5n>40 +5n>5+5 +5n>50 +5n>50+50 +5n>5000 +5n>70 +5n>78.2 +5n>80 +5n\ge 10000 +5n\ge 12500 +5n\ge 15000 +5n\ge 2500 +5n\ge 5000 +5n\ge10,000 +5n\ge10000 +5n\ge12500 +5n\ge15000 +5n\ge2,500 +5n\ge2500 +5n\ge5000 +5n\le117.3-47.3 +5n\le34.40 +5n\le35 +5n\le36.10 +5n\le49.83 +5n\le51.65 +5n\le65.30 +5n\le94.60-34.60 +5n\times 5n +5n^2 +5n^2+15n^2+9n^2 +5n^2+18n +5n^2+30n +5n^2+4n +5n^2-80n +5n^2-90n +5n^3-35n^2-12n +5n^4 +5n^5 +5n^{-3} +5n^{3} +5n^{7} +5over8 +5p +5p < 10 +5p < 15 +5p < 20 +5p < 25 +5p < 25-5 +5p < 35 +5p < 40 +5p < 45 +5p < 50 +5p'\le30 +5p+1 < 11 +5p+1 < 36 +5p+1 < 46 +5p+10 < 30 +5p+10 < 35 +5p+10 < 45 +5p+10-10<20-10 +5p+10<20 +5p+10<25 +5p+10<30 +5p+10<35 +5p+10<40 +5p+10<45 +5p+10<50 +5p+10<55 +5p+10<60 +5p+10\le60 +5p+11 < 31 +5p+11-11 < 31-11 +5p+11<21 +5p+11<26 +5p+11<31 +5p+11<36 +5p+11<41 +5p+11<46 +5p+11<51 +5p+11<56 +5p+11<61 +5p+11\le31 +5p+12 < 47 +5p+12<22 +5p+12<27 +5p+12<32 +5p+12<37 +5p+12<42 +5p+12<47 +5p+12<52 +5p+12<57 +5p+12<62 +5p+12\le42 +5p+12\le62 +5p+1<16 +5p+1<21 +5p+1<26 +5p+1<31 +5p+1<36 +5p+1<41 +5p+1<46 +5p+1<51 +5p+1\le51 +5p+2 < 27 +5p+2<12 +5p+2<17 +5p+2<22 +5p+2<27 +5p+2<32 +5p+2<37 +5p+2<42 +5p+2<47 +5p+2<52 +5p+2\le42 +5p+3 < 38 +5p+3 < 48 +5p+3 < 53 +5p+3-3<48-3 +5p+3<13 +5p+3<18 +5p+3<23 +5p+3<28 +5p+3<33 +5p+3<38 +5p+3<43 +5p+3<48 +5p+3<53 +5p+3\le38 +5p+3\le48 +5p+3\le53 +5p+4 +5p+4 < 24 +5p+4 < 29 +5p+4 < 54 +5p+4<14 +5p+4<24 +5p+4<29 +5p+4<34 +5p+4<39 +5p+4<44 +5p+4<49 +5p+4<54 +5p+4\le49 +5p+5 +5p+5 < 25 +5p+5-5 < 20-5 +5p+5<15 +5p+5<20 +5p+5<25 +5p+5<30 +5p+5<35 +5p+5<40 +5p+5<45 +5p+5<50 +5p+5<55 +5p+5\le25 +5p+6 +5p+6 < 41 +5p+6<16 +5p+6<21 +5p+6<31 +5p+6<36 +5p+6<41 +5p+6<46 +5p+6<51 +5p+6<56 +5p+7 < 22 +5p+7 < 47 +5p+7<17 +5p+7<22 +5p+7<27 +5p+7<32 +5p+7<37 +5p+7<42 +5p+7<47 +5p+7<52 +5p+7<57 +5p+7\ge27 +5p+7\le42 +5p+7\le57 +5p+7p +5p+8 +5p+8-8<28-8 +5p+8<18 +5p+8<23 +5p+8<28 +5p+8<33 +5p+8<38 +5p+8<48 +5p+8<53 +5p+8<58 +5p+9 < 19 +5p+9 < 24 +5p+9 < 34 +5p+9 < 39 +5p+9<19 +5p+9<24 +5p+9<29 +5p+9<34 +5p+9<39 +5p+9<44 +5p+9<49 +5p+9<54 +5p+9<59 +5p+9\le 24 +5p+9\le44 +5p+9\le54 +5p+p +5p+x<40 +5p,8q +5p-0q+3 +5p-1 < 19 +5p-1 < 24 +5p-1 < 39 +5p-1 < 49 +5p-10 < 10 +5p-10 < 25 +5p-10 < 30 +5p-10+10<15+10 +5p-10+10\le20+10 +5p-10<0 +5p-10<10 +5p-10<15 +5p-10<20 +5p-10<35 +5p-10<5 +5p-10\le0 +5p-10\le10 +5p-10\le15 +5p-10\le20 +5p-10\le25 +5p-10\le30 +5p-10\le35 +5p-10\le40 +5p-10\le5 +5p-11 < 29 +5p-11 < 9 +5p-11<24 +5p-11<29 +5p-11<4 +5p-11<9 +5p-11\le-1 +5p-11\le14 +5p-11\le19 +5p-11\le24 +5p-11\le29 +5p-11\le34 +5p-11\le4 +5p-11\le9 +5p-12 +5p-12 < 18 +5p-12 < 38 +5p-12 < 8 +5p-12+12 < 33+12 +5p-12<13 +5p-12<28 +5p-12<3 +5p-12<33 +5p-12<8 +5p-12\le 18 +5p-12\le-2 +5p-12\le13 +5p-12\le23 +5p-12\le3 +5p-12\le33 +5p-12\le8 +5p-13 +5p-15p +5p-16 +5p-1<19 +5p-1<24 +5p-1<29 +5p-1<34 +5p-1<39 +5p-1<44 +5p-1<9 +5p-1\le14 +5p-1\le19 +5p-1\le24 +5p-1\le29 +5p-1\le34 +5p-1\le39 +5p-1\le44 +5p-1\le49 +5p-1\le9 +5p-21 +5p-2<13 +5p-2<23 +5p-2<28 +5p-2<38 +5p-2<48 +5p-2\le13 +5p-2\le18 +5p-2\le23 +5p-2\le28 +5p-2\le33 +5p-2\le38 +5p-2\le43 +5p-2\le48 +5p-2\le8 +5p-3 +5p-3 < 37 +5p-35 +5p-3<17 +5p-3<22 +5p-3<37 +5p-3<42 +5p-3<47 +5p-3\le12 +5p-3\le17 +5p-3\le22 +5p-3\le27 +5p-3\le32 +5p-3\le37 +5p-3\le42 +5p-3\le47 +5p-3\le7 +5p-4 < 21 +5p-4 < 46 +5p-4 < 6 +5p-4+4\le31+4 +5p-45-p^2-7p +5p-4<11 +5p-4<16 +5p-4<26 +5p-4<31 +5p-4<46 +5p-4<6 +5p-4\le16 +5p-4\le21 +5p-4\le31 +5p-4\le36 +5p-4\le46 +5p-5 < 25 +5p-5 < 40 +5p-5<25 +5p-5<30 +5p-5<40 +5p-5<45 +5p-5\le 25 +5p-5\le10 +5p-5\le15 +5p-5\le20 +5p-5\le25 +5p-5\le30 +5p-5\le35 +5p-5\le40 +5p-5\le45 +5p-5\le5 +5p-6 +5p-6 < 4 +5p-6<19 +5p-6<29 +5p-6<4 +5p-6\le14 +5p-6\le24 +5p-6\le29 +5p-6\le34 +5p-6\le44 +5p-6\le9 +5p-7+7\le8+7 +5p-7-7\le23-7 +5p-7<13 +5p-7<18 +5p-7<23 +5p-7<28 +5p-7<8 +5p-7\le13 +5p-7\le18 +5p-7\le23 +5p-7\le28 +5p-7\le3 +5p-7\le38 +5p-7\le43 +5p-7\le8 +5p-8 < 2 +5p-8 < 22 +5p-8 < 37 +5p-8 < 42 +5p-8+8\le27+8 +5p-8<12 +5p-8<17 +5p-8<22 +5p-8<27 +5p-8<37 +5p-8<7 +5p-8\le12 +5p-8\le17 +5p-8\le22 +5p-8\le27 +5p-8\le32 +5p-8\le37 +5p-8\le42 +5p-8\le7 +5p-9 < 11 +5p-9<21 +5p-9<26 +5p-9<31 +5p-9<36 +5p-9\le1 +5p-9\le11 +5p-9\le16 +5p-9\le21 +5p-9\le26 +5p-9\le31 +5p-9\le36 +5p-9\le41 +5p-9\le6 +5p<10 +5p<14-4 +5p<15 +5p<18-3 +5p<20 +5p<25 +5p<2500 +5p<27-12 +5p<30 +5p<35 +5p<36+9 +5p<40 +5p<45 +5p<5+10 +5p<50 +5p<51-11 +5p<52-12 +5p\le10 +5p\le10+10 +5p\le15 +5p\le20 +5p\le25 +5p\le30 +5p\le35 +5p\le40 +5p\le45 +5p\le50 +5p\left( q^{3}+3\right) +5p\left(-2p+4q\right)+7p^2-5pq +5p\left(q+10\right) +5p\times -7q +5p^2 +5p^2q^2+4p^4q^4+9p^6q^6 +5p^2rt +5p^4 +5p^5 +5p^7 +5p^8 +5p^9 +5p^{2}-15pq+40pr +5p^{6} +5p^{8} +5pq +5pq+50p +5pq+6p^2q +5pq\left(4p-3q\right) +5pq\left(9p-4q\right) +5pq\left(9p-5q\right) +5pq\times\left(9p-5q\right) +5pq^{3}+15p +5q+45 +5qp +5r > 12-r +5r > 25 +5r > 30 +5r > 50 +5r+10 +5r+2-2>26-r-2 +5r+3>33 +5r+3>53 +5r+45 +5r+4>19 +5r+5>25 +5r+5>30 +5r+6-6>30-6-r +5r+6-6>30-r-6 +5r+6>30-r +5r+6>41 +5r+9>21-r +5r+9>49 +5r+r+10>70-r+r +5r+r>-r+24+r +5r+r>24 +5r+r>24-r+r +5r-20 +5r>-r+24 +5r>10 +5r>12-r +5r>15 +5r>18-r +5r>20 +5r>24-r +5r>25 +5r>30 +5r>30-r +5r>35 +5r>40 +5r>42-r +5r>5 +5r>50 +5rtv\left(2r^2tv-3t^2v^2+4r\right) +5rtv\left(3tv^2-3r^2t^2v+2r\right) +5s +5s+30 +5st +5st+35s +5st\times 2\left( s+t\right) +5st\times \left( 2s+2t\right) +5st\times\left(7s+7t\right) +5st^4+45s +5t-20 +5t-45 +5t-50 +5t\left(-3u+5s\right) +5t\left(3n-9r\right) +5t\left(5s-3u\right) +5t\left(n+6r\right) +5t\left(n-3r\right) +5t\left(s-3u+4s\right) +5t\left(t-2\right) +5t\left(t-3\right) +5t\left(t-5\right) +5t^2-80t +5t^2\left(3-4t\right)\left(3+4t\right) +5t^2\left(9-16t^2\right) +5t^2k^7\left(1+9t^7k^2\right) +5t^4 +5t^7 +5t^{10} +5t^{12} +5t^{2} +5t^{2}k^{4}\left( 13t^{4}k^{2}+1\right) +5tp<25 +5u +5u+16u+v +5u+5v +5u+7u+v +5u+u\times16+v +5u+u\times\left(16\right)+v +5u,-4u +5u,-9u +5u,8u +5u\left( 4v-5u\right) +5u\left(3v-4u\right) +5u\left(4v-5u\right) +5u\left(u-2\right) +5u\left(u-3\right) +5u\times u\times u-2v\times v +5u\times6 +5u\times7 +5u^2-9v^3 +5u^2\times2v^2 +5u^2v^2 +5u^2v^5 +5u^3+3v^2 +5u^4+10v^4 +5u^5v^2 +5u^{3}v^{4} +5uv +5uv^2+5u^2v +5v +5v+16-v^2 +5v-7 +5v\times5v +5v^2-45 +5v^{2} +5w+15 +5w+15.30\ge60.00 +5w+15.80\ge50.00 +5w+16.10\ge40 +5w+16.10\ge60 +5w+16.60\ge50 +5w+16.60\ge50.00 +5w+16.90\ge70 +5w+17.30\ge40 +5w+17.9\ge70 +5w+18\ge70 +5w+19.50\ge40 +5w+19.50\ge40.00 +5w+19.90-19.90\ge70-19.90 +5w+19.90\ge70 +5w+19.9\ge70 +5w+19\ge70 +5w+2 +5w+21.00\ge60.00 +5w+21.20\ge60 +5w+21.4\ge60 +5w+21.50\ge60.00 +5w+22.10\ge60 +5w+22.20\ge70.00 +5w+23.10\ge40.00 +5w+23.60\ge50.00 +5w+25.20\ge40 +5w+25.60\ge60 +5w+25.60\ge60.00 +5w+26.90\ge70.00 +5w+27.1\ge40 +5w+28.00\ge50.00 +5w+28.70\ge50.00 +5w+28.90\ge50.00 +5w+29.50\ge70 +5w-85 +5w>40-17.40 +5w\div5\ge50.1\div5 +5w\ge12.9 +5w\ge13.4 +5w\ge16.80 +5w\ge17.1 +5w\ge22.8 +5w\ge23.2 +5w\ge26.20 +5w\ge26.40 +5w\ge33.4 +5w\ge34.20 +5w\ge37.9 +5w\ge38.6 +5w\ge38.8 +5w\ge40-17.40 +5w\ge40.1 +5w\ge40.5 +5w\ge41.7 +5w\ge41.8 +5w\ge43.7 +5w\ge47.8 +5w\ge50.1 +5w\ge50.7 +5w\ge51 +5w\ge51.30 +5w\ge52 +5w\ge52.1 +5w\ge53.40 +5w\ge60.00-23.70 +5w\ge70-28.9 +5wy +5x +5x < -0.2+13 +5x < -10 +5x < -100 +5x < -12x+5 +5x < -140 +5x < -15 +5x < -20 +5x < -30 +5x < -45 +5x < -5 +5x < -60 +5x < 10 +5x < 10.1 +5x < 12.3 +5x < 12.7 +5x < 13.3 +5x < 13.7 +5x < 13.9 +5x < 14.9 +5x < 15 +5x < 15-1.7 +5x < 17.1 +5x < 18.6 +5x < 18.8 +5x < 1900 +5x < 2.1 +5x < 20\left( 3\right) +5x < 2394 +5x < 240 +5x < 25 +5x < 3.9 +5x < 30 +5x < 320 +5x < 35 +5x < 4.5 +5x < 40 +5x < 45 +5x < 5 +5x < 5-50 +5x < 5.2 +5x < 6.2 +5x < 6.6 +5x < 60 +5x < 70 +5x < 75 +5x < 8.3 +5x < 80 +5x < 90 +5x < 95 +5x < \frac{8}{3}+15 +5x > -10 +5x > -105 +5x > -110 +5x > -120 +5x > -140 +5x > -15 +5x > -150 +5x > -20 +5x > -240 +5x > -25 +5x > -30 +5x > -35 +5x > -40\times 3 +5x > -45 +5x > -50 +5x > -80 +5x > 0 +5x > 0.2+13 +5x > 1+9 +5x > 10 +5x > 109 +5x > 11.9 +5x > 13.7 +5x > 135 +5x > 14.6 +5x > 149 +5x > 15 +5x > 15.1 +5x > 15.3 +5x > 150-180 +5x > 19.2 +5x > 20 +5x > 20.9 +5x > 25 +5x > 30 +5x > 35 +5x > 3\left( -35\right) +5x > 40 +5x > 45-10 +5x > 5 +5x > 5.5 +5x > 50 +5x > 60 +5x > 70 +5x > 75 +5x > 8.8 +5x > 80 +5x > 9.7 +5x > \frac{6x}{19}-8 +5x > x+20 +5x+-7\ge 8 +5x+0>0.7+2 +5x+1-1<6-1 +5x+1-1>6-1 +5x+1-1\ge16-1 +5x+10 > -20 +5x+10 > -5 +5x+10-10 > -25-10 +5x+10-10 > -5-10 +5x+10-10 > 45-10 +5x+10-10 > 50-10 +5x+10-10>25-10 +5x+10-10\ge40-10 +5x+10-10\le15-10 +5x+10-10\le30-10 +5x+10-10\le40-10 +5x+10-2<23 +5x+10-2<43 +5x+10-3<32 +5x+10-3<37 +5x+10-4<36 +5x+10-4<41 +5x+10-7x+-21>21 +5x+10-7x-14>21 +5x+10-7x-28>21 +5x+10-x+20>6 +5x+10-x+24>6 +5x+10-x-3>15 +5x+10-x-5>18 +5x+100\ge40 +5x+100\le100 +5x+100\le40 +5x+10<25 +5x+10<35 +5x+10<45 +5x+10<7x +5x+10<\frac{-80}{4} +5x+10>0 +5x+10>25 +5x+10>30 +5x+10>35 +5x+10>50 +5x+10>6x +5x+10\ge 20 +5x+10\ge 30 +5x+10\ge 35 +5x+10\ge-20 +5x+10\ge-25 +5x+10\ge20 +5x+10\ge25 +5x+10\ge30 +5x+10\ge35 +5x+10\ge40 +5x+10\ge45 +5x+10\ge50 +5x+10\ge55 +5x+10\ge60 +5x+10\le 15 +5x+10\le \frac{10}{2} +5x+10\le-10 +5x+10\le-2 +5x+10\le-5 +5x+10\le10 +5x+10\le15 +5x+10\le20 +5x+10\le25 +5x+10\le30 +5x+10\le35 +5x+10\le40 +5x+10\le60\div4 +5x+10\le\frac{-25}{5} +5x+10y\le35 +5x+11 > 120 +5x+11+21\ge42 +5x+11<26 +5x+11<36 +5x+11<41 +5x+11>-14 +5x+11>-24 +5x+11\ge21 +5x+11y\le40 +5x+12-12>130-12 +5x+120 > -120 +5x+120>-20 +5x+120>-60 +5x+120>150 +5x+12<11x +5x+12<37 +5x+12<42 +5x+12<8x +5x+12>130 +5x+12\ge2x^2 +5x+13-13>-17-13 +5x+13-13>32-13 +5x+13<43 +5x+13>-12 +5x+13>-17 +5x+13>-22 +5x+13>2 +5x+13>32 +5x+14<9 +5x+14\le-6 +5x+15 > -10 +5x+15 > -75 +5x+15+9x+36 +5x+15-15<40-15 +5x+15-15>30-15 +5x+15-15\ge15-15 +5x+15-15\le 15-15 +5x+15-15\le40-15 +5x+15-1\left(x+2\right)>12 +5x+15-2+2<38+2 +5x+15-2<38 +5x+15-2<43 +5x+15-3<37 +5x+15-3<42 +5x+15-4<26 +5x+15-4<36 +5x+15-7x-21>21 +5x+15-7x-28>21 +5x+15-7x>42 +5x+15-\left(x+2\right)>12 +5x+15-\left(x+5\right)>18 +5x+15-x-11>12 +5x+15-x-2>12 +5x+15-x-3>12 +5x+15-x-3>24 +5x+15-x-5>18 +5x+150>-90 +5x+150>120 +5x+15<-5 +5x+15<15 +5x+15<40 +5x+15<45 +5x+15<8-2x +5x+15>-15 +5x+15>-25 +5x+15>25 +5x+15>\frac{-40}{4} +5x+15\ge -25\left( 3\right) +5x+15\ge -75 +5x+15\ge-15 +5x+15\ge-75 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+5x+7>37 +5x+7>42 +5x+7>52 +5x+7>57 +5x+7>6x +5x+7>7 +5x+7\ge 42 +5x+7\ge17 +5x+7\ge22 +5x+7\ge27 +5x+7\ge32 +5x+7\ge37 +5x+7\ge42 +5x+7\ge47 +5x+7\ge52 +5x+7\ge57 +5x+7\ge72 +5x+7\le22 +5x+7\le37 +5x+7\le47 +5x+7\left(x+2\right)<15 +5x+7\left(x+4\right)<15 +5x+7x+14<15 +5x+7x+21<15 +5x+7x+28<15 +5x+7x+\frac{70}{5}<15 +5x+7x<1 +5x+7y +5x+7y\le250 +5x+7y\le370 +5x+8 +5x+8-18\ge18 +5x+8-8>18-8 +5x+8-8>3-8 +5x+8-8\ge x+4-8,5x+8\le-x-4 +5x+8-8\ge23-8 +5x+8-8\ge43-8 +5x+8-8\ge53-8 +5x+8-8\ge81-8 +5x+8-8\le 3-8 +5x+8-x>12 +5x+80>20 +5x+80\ge-60 +5x+80\ge353 +5x+81>x+36 +5x+81>x+72 +5x+8<23 +5x+8<3 +5x+8<43 +5x+8<7x +5x+8>18 +5x+8>23 +5x+8>27+18x +5x+8>33 +5x+8>3\left(9+6x\right) +5x+8>43 +5x+8>6x +5x+8>8 +5x+8>81+63x +5x+8>9x +5x+8>\frac{72}{9} +5x+8>x +5x+8\ge 3 +5x+8\ge 33 +5x+8\ge 38 +5x+8\ge x+4 +5x+8\ge x+4,5x+8\le-x-4 +5x+8\ge23 +5x+8\ge28 +5x+8\ge33 +5x+8\ge38 +5x+8\ge43 +5x+8\ge48 +5x+8\ge53 +5x+8\ge58 +5x+8\ge72 +5x+8\le-x-4 +5x+8\le23 +5x+8\le28 +5x+8\le33 +5x+8x>248 +5x+8y +5x+8y\le270 +5x+8y\le35 +5x+9 > x+25 +5x+9-9<11x-15-9 +5x+90 > 120 +5x+90>-30 +5x+9<-4x +5x+9<8x +5x+9>19 +5x+9>24 +5x+9>44 +5x+9>49 +5x+9>x +5x+9\ge 54 +5x+9\ge19 +5x+9\ge24 +5x+9\ge28 +5x+9\ge29 +5x+9\ge34 +5x+9\ge39 +5x+9\ge44 +5x+9\ge49 +5x+9\ge54 +5x+9\ge59 +5x+9\le19 +5x+9\le29 +5x+9y +5x+9y\le460 +5x+\frac{35x+70}{5}<\frac{3}{7}\left(35\right) +5x+\frac{48x}{2}>203 +5x+x+2>15 +5x+x+2\ge15 +5x+x+2\ge25 +5x+x+3-15\ge0 +5x+x+3\ge15 +5x+x+3\ge25 +5x+x+4\ge15 +5x+x+4\ge25 +5x+x-2\le10 +5x+x-3\le15 +5x+x>48 +5x+x\ge25-2 +5x+x\ge25-4 +5x+x\le 6 +5x+x\le10+2 +5x+x\le15+3 +5x+x\le6 +5x+y +5x-0<13.1 +5x-0<6.7 +5x-0>16.9 +5x-0>7.3 +5x-0\le6-x +5x-1+1\le4+1 +5x-1+1\le5-x+1 +5x-1.2\le0.14 +5x-1.2\le0.28 +5x-1.2\le0.35 +5x-1.2\le0.72 +5x-1.4\le0.81 +5x-1.6+1.6\le0.15+1.6 +5x-1.6\le0.15 +5x-1.6\le0.28 +5x-1.6\le0.72 +5x-1.7\le0.14 +5x-1.8\le0.06 +5x-1.8\le0.49 +5x-1.8\le0.56 +5x-10+10 < 15+10 +5x-10+10 > 10+10 +5x-10+10<-1.8+10 +5x-10+10>-25+10 +5x-10+10>1.8+10 +5x-10+10>5+10 +5x-10+10>\frac{-50}{2}+10 +5x-10+10\le 15+10 +5x-10+10\le5+10 +5x-10+16>8x +5x-10+3\le3 +5x-10+6\ge21 +5x-10+7\ge22 +5x-10+7\ge27 +5x-10+8\le8 +5x-10<-1.8 +5x-10<0 +5x-10>-15 +5x-10>-20 +5x-10>-25 +5x-10>1.8 +5x-10>25 +5x-10>5 +5x-10>8x-16 +5x-10>\frac{-50}{2} +5x-10\ge-20 +5x-10\ge10 +5x-10\le-25 +5x-11+11<-1.8+11 +5x-11+11>1.8+11 +5x-11+15>6x +5x-11>+24 +5x-11>14 +5x-11>4 +5x-11>8x-20 +5x-11>9 +5x-11x < -18-6 +5x-11x < -21-9 +5x-11x<-18-6 +5x-11x<-4-14 +5x-11x<0 +5x-11x<11x-24-11x +5x-12+12<-0.5+12 +5x-12+12<-1.3+12 +5x-12+12<4x-12+12 +5x-12+12>0.5+12 +5x-12+12>1.3+12 +5x-12+12\le4x-12+12 +5x-12+15 > 6x +5x-120<-60 +5x-12<-0.5 +5x-12>x +5x-12\ge23 +5x-12\ge3 +5x-12\le 9 +5x-12\le4\left(x-3\right) +5x-12\le4x-12 +5x-12\le9 +5x-12x-12x +5x-12x<0 +5x-13<-0.8 +5x-13<-0.9 +5x-13>0.8 +5x-13>0.9 +5x-13>22 +5x-13>7 +5x-13\ge12 +5x-13\le2 +5x-14+14<-0.7+14 +5x-14<2016 +5x-14\ge18 +5x-15 < -25 +5x-15 < \frac{-150}{6} +5x-15+1.2<-1.2+1.2 +5x-15+15<-0.3+15 +5x-15+15<-1.9+15 +5x-15+15>0.3+15 +5x-15+15>0.4+15 +5x-15+15>1.9+15 +5x-15+2\ge12 +5x-15+2\le2 +5x-15+3\ge23 +5x-15+4\le4 +5x-15+6\ge26 +5x-15+7\ge17 +5x-15+7\le7 +5x-15+8\ge18 +5x-15+9\le9 +5x-15<-10 +5x-15>-10 +5x-15>-5 +5x-15>1.2 +5x-15>15 +5x-15\ge30 +5x-15\le0 +5x-15\le15 +5x-15\le\frac{8}{3} +5x-16 +5x-16+7x+25+7x-14+6x+15 +5x-16\ge19 +5x-16\le4x-16 +5x-17+17<-1.1+17 +5x-17+17>1.1+17 +5x-17+17\ge28+17 +5x-17<-0.4 +5x-17<-1.4 +5x-17>0.4 +5x-17>1.4 +5x-17\ge23 +5x-17\ge28 +5x-18+18<-0.8+18 +5x-18+18<-1.6+18 +5x-18+18>0.8+18 +5x-18\ge12 +5x-18\le2 +5x-19+19<-0.1+19 +5x-19+19<-0.3+19 +5x-19+19<-0.8+19 +5x-19+19>0.8+19 +5x-19<-0.8 +5x-19<-1.7 +5x-19>0.8 +5x-19>1.7 +5x-19\ge21 +5x-1>6x-6 +5x-1\ge14 +5x-1\le4 +5x-1\le5-x +5x-1x+2 > 1x-1x+10 +5x-1x+6 > x-1x+18 +5x-2+2<-1.5+2 +5x-2+2<3+2 +5x-2+2>1.5+2 +5x-2+2\ge3+2 +5x-2+8>6x +5x-2-5x\le10-x-5x +5x-2.2\le0.81 +5x-2.4\le0.56 +5x-2.5\le0.63 +5x-2.6\le0.06 +5x-2.6\le0.18 +5x-2.7\le0.63 +5x-2.8\le0.28 +5x-2.9<0.56 +5x-2.9\le0.56 +5x-20 +5x-20+20>30+20 +5x-20+20>40+20 +5x-20+20\le35+20 +5x-20+20\le5+20 +5x-20+2\ge12 +5x-20+2\le2 +5x-20+3\ge23 +5x-20+3\ge28 +5x-20+4\ge19 +5x-20+8\ge33 +5x-200\le80 +5x-20<-15 +5x-20<10 +5x-20>-10 +5x-20>-15 +5x-20>-20 +5x-20>-40 +5x-20>-5 +5x-20>20 +5x-20\ge6x-20 +5x-20\le -10 +5x-20\le20 +5x-20x-35x +5x-20x>27 +5x-21\le9 +5x-23\ge12 +5x-23\ge17 +5x-23\ge22 +5x-24x +5x-24x>42-5 +5x-25+2\ge12 +5x-25+6\ge21 +5x-25+8\ge23 +5x-25+8\ge28 +5x-25-x < 90 +5x-25<-10 +5x-25<-15 +5x-25<-20 +5x-25<0 +5x-25\ge15 +5x-26\le9 +5x-27\le3 +5x-27x>81-4 +5x-288 < 2106 +5x-28x-8x +5x-29+12\ge18 +5x-29\le6 +5x-2<-0.3 +5x-2<-0.6 +5x-2<3 +5x-2>0.3 +5x-2>0.7 +5x-2>8x-8 +5x-2\ge3 +5x-2\le 2x-2 +5x-2\le 8 +5x-2\le-2 +5x-2\le2\left(x-1\right) +5x-2\le2x-2 +5x-2\le8 +5x-2x>-14-7 +5x-2x\le12 +5x-2x\le16-4 +5x-2x\le19-4 +5x-2x\le2x-2x+15 +5x-2y +5x-3+3<-0.1+3 +5x-3+3<-0.3+3 +5x-3+3<-1.3+3 +5x-3+3<7+3 +5x-3+3>0.1+3 +5x-3+3>1.3+3 +5x-3+3\ge7+3 +5x-3+6 > 6x +5x-3+x\le15 +5x-3.2\le0.07\times3 +5x-3.2\le0.21 +5x-3.3\le0.45 +5x-3.4+3.4\le0.27+3.4 +5x-3.4\le0.03\times9 +5x-3.4\le0.15 +5x-3.4\le0.21 +5x-3.4\le0.27 +5x-3.4\le0.54 +5x-3.5\le0.45 +5x-3.6\le0.28 +5x-3.6\le0.36 +5x-3.8\le0.27 +5x-30 < 40 +5x-30+2\le2 +5x-30+30\ge30+30 +5x-30+30\le5+30 +5x-30+3\le3 +5x-30+4\ge19 +5x-30+4\le4 +5x-30+6\ge16 +5x-30+7\ge17 +5x-30+7\ge22 +5x-30+7\le7 +5x-30+8x+24+5x-17+3x+26 +5x-30+9\le9 +5x-30<-10 +5x-30<-15 +5x-30<-20 +5x-30<-25 +5x-30>-25 +5x-30>10 +5x-30>\frac{60}{6} +5x-30\ge10 +5x-30\ge15 +5x-30\le-40 +5x-30\le0 +5x-30\le5 +5x-32 +5x-34 +5x-35+35 < 25+35 +5x-35+35<-30+35 +5x-35+3\le3 +5x-35+4\le4 +5x-35+6\le6 +5x-35+8\le8 +5x-35+9\le9 +5x-35<-10 +5x-35<-15 +5x-35<-30 +5x-35\le10 +5x-35x-40x +5x-36x+6x +5x-39\le6 +5x-3<-0.1 +5x-3<-1.6 +5x-3<-13 +5x-3>0.1 +5x-3>1.6 +5x-3\ge x+9 +5x-3\ge x+9,5x-3\le-\left(x+9\right) +5x-3\ge12 +5x-3\ge22 +5x-3\ge27 +5x-3\ge7 +5x-3\le -3 +5x-3\le-3 +5x-3\le-x-9 +5x-3\le15-x +5x-3\le3x-3 +5x-3x+2x-120\ge0 +5x-3x+2x-180\ge0 +5x-3x+4x-180\ge0 +5x-3x+4x-480\ge0 +5x-3x+4x\ge420 +5x-3x-3\le-3 +5x-3x-3\le3x-3x-3 +5x-3x\le13-7 +5x-3x\le17-7 +5x-3y +5x-4 > 6x-12 +5x-4+4<-0.9+4 +5x-4+4>1.7+4 +5x-4+4\ge x+4 +5x-4+4\le 4x-4+4 +5x-4.3\le0.28 +5x-4.3\le0.45 +5x-4.4+4.4\le0.49+4.4 +5x-4.4\le0.49 +5x-4.6\le0.49 +5x-40+40 < 20+40 +5x-40+40\ge35+40 +5x-40+40\le15+40 +5x-40+40\le30+40 +5x-40+4\le4 +5x-40+7\le7 +5x-40+9\le9 +5x-40-40\le15-40 +5x-40<-10 +5x-40<-120 +5x-40<-15 +5x-40<-20 +5x-40<-25 +5x-40<-30 +5x-40<-35 +5x-40<80 +5x-40>50 +5x-40\le-35 +5x-40\le0 +5x-40\le25 +5x-40\le40 +5x-40x>56-3 +5x-42 +5x-42\le3 +5x-43\le2 +5x-45+2\le2 +5x-45+45\le0+45 +5x-45+45\le45+45 +5x-45+6-6\le6-6 +5x-45+6\le6 +5x-45+8\le8 +5x-45<-10 +5x-45<-20 +5x-45<-25 +5x-45<-30 +5x-45<-40 +5x-45<10 +5x-45\le0 +5x-45\le15 +5x-45\le50 +5x-49 +5x-4<-0.6 +5x-4<-14 +5x-4<21 +5x-4<4x-4 +5x-4>0.6 +5x-4>6x-12 +5x-4>6x-9 +5x-4\ge x +5x-4\ge12 +5x-4\ge21 +5x-4\le 4x-4 +5x-4\le4x-4 +5x-4x+3x-540\ge0 +5x-4x+3x\ge420 +5x-4x-12+12\le4x-4x-12+12 +5x-4x-12\le4x-4x-12 +5x-4x\le 4x-4x +5x-4x\le4x+0-4x +5x-4x\le4x-4x +5x-4y +5x-5+15>6x +5x-5+5<-1.3+5 +5x-5+5<-1.4+5 +5x-5+5<-1.5+5 +5x-5+5>1.3+5 +5x-5+5>1.5+5 +5x-5+5>35+5 +5x-5+5\ge50 +5x-5+6\ge21 +5x-5+8\ge33 +5x-5+9-5<9x-5-3-5 +5x-5-5\ge45-5 +5x-5.2\le0.27 +5x-5.3\le0.49 +5x-5.7\le0.45 +5x-5.9\le0.09 +5x-5.9\le0.56 +5x-50+50\ge 45+50 +5x-50+50\ge15+50 +5x-50+50\ge40+50 +5x-50+50\le30+50 +5x-54x>25+54x-54x +5x-54x>30-3 +5x-5<-0.2 +5x-5<-1.2 +5x-5-25 +5x-5>0.2 +5x-5>1.2 +5x-5\ge \frac{-100}{5} +5x-5\ge15 +5x-5\ge20 +5x-5\ge25 +5x-5x+4<10x-5x-16 +5x-5x-2\le 2x-5x-2 +5x-5x-6x\le-2-5x +5x-5x\le x-3 +5x-5x\le6x-3-5x +5x-6 > 12x-20 +5x-6+12>8x +5x-6+6<-1.2+6 +5x-6+6>1.2+6 +5x-6+6\ge4+6 +5x-6+6\le3x-6+6 +5x-6+6\le4+6 +5x-60\le20 +5x-60y +5x-64 > \frac{52x}{76}-64 +5x-6<-1.8 +5x-6<-1.9 +5x-6>1.8 +5x-6>1.9 +5x-6>6x-10 +5x-6>6x-15 +5x-6\ge-1 +5x-6\le-16 +5x-6\le-6 +5x-6\le14 +5x-6\le3x-6 +5x-6x > -12+4 +5x-6x-5x\le-2-5x +5x-6x<0 +5x-6x>-9-12 +5x-6x\le-1 +5x-6x\le-2 +5x-6x\le-3 +5x-6x\le-4 +5x-6x\le6x-3-6x +5x-6x\le6x-6x-3 +5x-6x\le6x-6x-4 +5x-7+7 > 8+7 +5x-7+7<-0.3+7 +5x-7+7<-0.4+7 +5x-7+7<-0.6+7 +5x-7+7<-1.1+7 +5x-7+7>0.3+7 +5x-7+7>0.6+7 +5x-7+7>1.1+7 +5x-75x +5x-7\le-2 +5x-7x<-6+2 +5x-7x>15 +5x-7x>21-10+21 +5x-7x>24 +5x-7x>27 +5x-7x>32 +5x-8 > 6x-12 +5x-8+8<-1.3+8 +5x-8+8>1.3+8 +5x-80\le40 +5x-8<-0.6 +5x-8>0.6 +5x-8>x +5x-8\ge17 +5x-8\le 4x-8 +5x-8\le4\left(x-2\right) +5x-8\le4x-8 +5x-8x<0 +5x-9+12>6x +5x-9+15>6x +5x-9+9<1+9 +5x-9+9>1.1+9 +5x-9+9>1.6+9 +5x-9+9\ge1+9 +5x-9<-1.1 +5x-9<-1.4 +5x-9<-1.8 +5x-9>0.4 +5x-9>1.4 +5x-9>1.8 +5x-9>6x-12 +5x-9\ge x+3 +5x-9\ge26 +5x-9\le 1 +5x-9\le-x-3 +5x-9x<-9-3 +5x-9x<0\times45 +5x-\frac{6x}{19} > -8 +5x-\left(-8x\right)-7x +5x-x > 16-4 +5x-x+8 > 20 +5x-x+8>28 +5x-x-10x +5x-x>+8 +5x-x>-4 +5x-x>-8 +5x-x>16-24 +5x-x>16-4 +5x-x>18-10 +5x-x>18-2 +5x-x>21-5 +5x-x>21-9 +5x-x>22-2 +5x-x>36-27 +5x-x>36-81 +5x-x>4 +5x-x>40-48 +5x-x>63-54 +5x-x>72-81 +5x-x>8 +5x-x>9+3-25 +5x-x>\left(x-x\right)+9 +5x-x>x+8-x +5x-x\ge x-x-4,5x+8\le-x-4 +5x-x\ge8-4 +5x-x\ge9+3 +5x-x^2\le0 +5x-x^{2}+5-x-8\ge 0 +5x-y2 +5x4qxq +5x5 +5x<-0 +5x<-0.1+18 +5x<-0.2+5 +5x<-0.3+17 +5x<-0.3+18 +5x<-0.3+6 +5x<-0.4+13 +5x<-0.4+18 +5x<-0.4+2 +5x<-0.5+2 +5x<-0.6+3 +5x<-0.7+12 +5x<-0.7+7 +5x<-0.8+8 +5x<-0.9+2 +5x<-1.1+8 +5x<-1.2+15 +5x<-1.2+4 +5x<-1.3+10 +5x<-1.3+19 +5x<-1.4+11 +5x<-1.4+19 +5x<-1.4+9 +5x<-1.5+3 +5x<-1.5+6 +5x<-1.5+7 +5x<-1.6+12 +5x<-1.6+3 +5x<-1.7+10 +5x<-1.7+17 +5x<-1.7+19 +5x<-1.9+12 +5x<-1.9+15 +5x<-1.9+17 +5x<-1.9+4 +5x<-1.9+8 +5x<-10 +5x<-10+35 +5x<-10+40 +5x<-120 +5x<-12x+5 +5x<-140 +5x<-15 +5x<-15+35 +5x<-160 +5x<-20 +5x<-20+40 +5x<-25 +5x<-30 +5x<-35 +5x<-40 +5x<-45 +5x<-45x+18 +5x<-5 +5x<-60 +5x<-70 +5x<-80 +5x<-9-4x +5x<-90 +5x<0 +5x<0+8x +5x<0.5 +5x<1.1 +5x<1.2 +5x<1.3 +5x<1.4 +5x<1.40 +5x<1.5 +5x<1.6 +5x<1.7 +5x<1.8 +5x<1.9 +5x<10 +5x<10.1 +5x<10.2 +5x<10.3 +5x<10.4 +5x<10.5 +5x<10.6 +5x<10.7 +5x<105 +5x<10x-10 +5x<10x-90 +5x<11.3 +5x<11.4 +5x<11.5 +5x<11.6 +5x<11.9 +5x<11x-18 +5x<11x-24 +5x<12-0.7 +5x<12.1 +5x<12.2 +5x<12.5 +5x<12.6 +5x<12.8 +5x<12.9 +5x<120 +5x<12x +5x<13 +5x<13.1 +5x<13.3 +5x<13.4 +5x<13.5 +5x<13.7 +5x<13.8 +5x<13.9 +5x<135 +5x<14.2 +5x<14.3 +5x<14.4 +5x<14.5 +5x<14.6 +5x<14.7 +5x<14.8 +5x<140 +5x<15 +5x<15.1 +5x<15.3 +5x<15.4 +5x<15.5 +5x<15.6 +5x<15.7 +5x<15.8 +5x<15.9 +5x<15000 +5x<16.3 +5x<16.4 +5x<16.5 +5x<16.6 +5x<16.7 +5x<16.8 +5x<16.9 +5x<17.1 +5x<17.2 +5x<17.3 +5x<17.4 +5x<17.5 +5x<17.6 +5x<17.7 +5x<17.8 +5x<17.9 +5x<18.1 +5x<18.2 +5x<18.5 +5x<18.6 +5x<18.8 +5x<18.9 +5x<180 +5x<1862 +5x<2 +5x<2.1 +5x<2.3 +5x<2.4 +5x<2.5 +5x<2.7 +5x<2.8 +5x<2.9 +5x<20 +5x<2030 +5x<21+4 +5x<210 +5x<25 +5x<25-30 +5x<3-0.6 +5x<3.1 +5x<3.2 +5x<3.3 +5x<3.4 +5x<3.5 +5x<3.7 +5x<3.8 +5x<3.9 +5x<30 +5x<35 +5x<35+30 +5x<360 +5x<38-25+2 +5x<4.1 +5x<4.2 +5x<4.3 +5x<4.4 +5x<4.5 +5x<4.6 +5x<4.7 +5x<4.8 +5x<4.9 +5x<40 +5x<40+10 +5x<40-15 +5x<45 +5x<45\times8 +5x<5 +5x<5.1 +5x<5.5 +5x<5.7 +5x<5.9 +5x<50 +5x<5000 +5x<55 +5x<6.1 +5x<6.2 +5x<6.3 +5x<6.4 +5x<6.5 +5x<6.6 +5x<6.7 +5x<6.8 +5x<6.9 +5x<60 +5x<65 +5x<6x +5x<7 +5x<7+3 +5x<7.1 +5x<7.2 +5x<7.3 +5x<7.4 +5x<7.5 +5x<7.6 +5x<7.8 +5x<70 +5x<75 +5x<7x-6 +5x<7x-8 +5x<8+7 +5x<8-0.4 +5x<8.1 +5x<8.2 +5x<8.3 +5x<8.4 +5x<8.5 +5x<8.6 +5x<8.7 +5x<8.8 +5x<8.9 +5x<80 +5x<8x-15 +5x<8x-9 +5x<9 +5x<9-1.4 +5x<9.1 +5x<9.2 +5x<9.4 +5x<9.5 +5x<9.6 +5x<9.7 +5x<9.9 +5x<9x-12 +5x<9x-16 +5x<9x-20 +5x<=-25 +5x<=-35 +5x<\frac{73}{10} +5x>+10 +5x>+20 +5x>-10 +5x>-10-15 +5x>-100 +5x>-1092 +5x>-11 +5x>-110 +5x>-120 +5x>-135 +5x>-140 +5x>-15 +5x>-15-5 +5x>-150 +5x>-15\times3 +5x>-16 +5x>-180 +5x>-20 +5x>-240 +5x>-25 +5x>-270 +5x>-30 +5x>-35 +5x>-40 +5x>-45 +5x>-5 +5x>-5+15 +5x>-5-25 +5x>-50\times6 +5x>-60 +5x>-75 +5x>-80 +5x>0 +5x>0.1+18 +5x>0.2+3 +5x>0.2+5 +5x>0.3+17 +5x>0.3+18 +5x>0.3+6 +5x>0.4+18 +5x>0.4+2 +5x>0.5+2 +5x>0.7+12 +5x>0.7+7 +5x>0.8+8 +5x>1 +5x>1.1+8 +5x>1.2+15 +5x>1.3+12 +5x>1.3+19 +5x>1.3+8 +5x>1.4+19 +5x>1.4+9 +5x>1.5+3 +5x>1.5+6 +5x>1.5+7 +5x>1.6+12 +5x>1.6+3 +5x>1.7+10 +5x>1.7+17 +5x>1.9+12 +5x>1.9+17 +5x>1.9+8 +5x>10 +5x>10.1 +5x>10.2 +5x>10.3 +5x>10.4 +5x>10.5 +5x>10.6 +5x>10.7 +5x>10.8 +5x>10.9 +5x>100 +5x>11 +5x>11.2 +5x>11.4 +5x>11.5 +5x>11.6 +5x>11.7 +5x>11.8 +5x>11.9 +5x>12 +5x>12+0.7 +5x>12.1 +5x>12.4 +5x>12.5 +5x>12.6 +5x>12.7 +5x>12.8 +5x>12.9 +5x>13.2 +5x>13.3 +5x>13.4 +5x>13.6 +5x>13.7 +5x>13.8 +5x>13.9 +5x>14+18x +5x>14.1 +5x>14.2 +5x>14.3 +5x>14.5 +5x>14.6 +5x>14.7 +5x>14.9 +5x>15 +5x>15.2 +5x>15.3 +5x>15.4 +5x>15.5 +5x>15.6 +5x>15.7 +5x>15.8 +5x>16.2 +5x>16.5 +5x>16.6 +5x>16.7 +5x>16.9 +5x>160 +5x>17 +5x>17.3 +5x>17.4 +5x>17.5 +5x>17.6 +5x>17.8 +5x>18-8 +5x>18.1 +5x>18.2 +5x>18.3 +5x>18.4 +5x>18.5 +5x>18.6 +5x>18.7 +5x>18.8 +5x>18.9 +5x>19 +5x>19+35x +5x>19.1 +5x>19.2 +5x>19.4 +5x>19.5 +5x>19.7 +5x>19.8 +5x>19.9 +5x>1x+20 +5x>2.2 +5x>2.3 +5x>2.4 +5x>2.5 +5x>2.6 +5x>2.7 +5x>2.8 +5x>2.9 +5x>20 +5x>20-80 +5x>20.2 +5x>20.3 +5x>20.4 +5x>20.5 +5x>20.7 +5x>240 +5x>25 +5x>25+45x +5x>25+54x +5x>25-20 +5x>2500 +5x>28+20x +5x>3.1 +5x>3.2 +5x>3.3 +5x>3.5 +5x>3.6 +5x>3.9 +5x>30 +5x>30-40 +5x>35 +5x>35-50 +5x>3x+14 +5x>4-4 +5x>4.1 +5x>4.2 +5x>4.3 +5x>4.4 +5x>4.5 +5x>4.6 +5x>4.8 +5x>4.9 +5x>40 +5x>40-30 +5x>40-5 +5x>43+32x +5x>45 +5x>45-30 +5x>46 +5x>49-4 +5x>5 +5x>5.1 +5x>5.2 +5x>5.3 +5x>5.4 +5x>5.5 +5x>5.6 +5x>5.7 +5x>5.8 +5x>50 +5x>50+40 +5x>52+42x +5x>55 +5x>6-1 +5x>6.1 +5x>6.2 +5x>6.5 +5x>6.6 +5x>6.8 +5x>6.9 +5x>60 +5x>65 +5x>6x-16 +5x>6x-5 +5x>6x-9 +5x>7 +5x>7.2 +5x>7.3 +5x>7.4 +5x>7.5 +5x>7.6 +5x>7.7 +5x>7.8 +5x>7.9 +5x>70 +5x>75 +5x>8 +5x>8.1 +5x>8.3 +5x>8.4 +5x>8.5 +5x>8.6 +5x>8.8 +5x>80 +5x>8\left(\frac{x}{8}\right)-8 +5x>8x-6 +5x>8x-9 +5x>9 +5x>9.1 +5x>9.2 +5x>9.3 +5x>9.4 +5x>9.5 +5x>9.7 +5x>9.9 +5x>90 +5x>95 +5x>\frac{-50}{2}+10 +5x>\frac{107}{10} +5x>\frac{68x}{15}+48 +5x>\frac{78}{5} +5x>\frac{8x-64}{8} +5x>\frac{8x}{8}-8 +5x>\left(\frac{x}{8}-1\right)8 +5x>x+10-2 +5x>x+12 +5x>x+16 +5x>x+20 +5x>x+36 +5x>x+45 +5x>x+8 +5x>x-18 +5x>x-8 +5xN+48.70\ge123.70 +5x\div 5 > 15\div 5 +5x\div5<13.8\div5 +5x\div5<2.76 +5x\div5<40\div5 +5x\div5>-25\div5 +5x\div5>-300\div5 +5x\div5>15\div5 +5x\div5>30\div5 +5x\div5>40\div5 +5x\div5>5\div5 +5x\div5\ge-35\div5 +5x\div5\ge0\div5 +5x\div5\ge15\div5 +5x\div5\ge40\div5 +5x\div5\ge45\div5 +5x\div5\le0\div5 +5x\div5\le5\div5 +5x\div6>-50 +5x\ge -10 +5x\ge -100 +5x\ge -105 +5x\ge -20 +5x\ge -20+5 +5x\ge -30 +5x\ge -40 +5x\ge -45-30 +5x\ge -5 +5x\ge -75 +5x\ge -75-15 +5x\ge -90 +5x\ge 10 +5x\ge 15 +5x\ge 20 +5x\ge 25 +5x\ge 30 +5x\ge 35 +5x\ge 40 +5x\ge 45 +5x\ge 5 +5x\ge 60 +5x\ge 70 +5x\ge 80 +5x\ge 95 +5x\ge o +5x\ge x+12 +5x\ge x+4 +5x\ge x+4,5x\le-x-12 +5x\ge x+8-4 +5x\ge x-4 +5x\ge x-4,5x+8\le-x-4 +5x\ge-10 +5x\ge-100 +5x\ge-120 +5x\ge-140 +5x\ge-15 +5x\ge-20 +5x\ge-210 +5x\ge-240 +5x\ge-25 +5x\ge-30 +5x\ge-35 +5x\ge-40 +5x\ge-5 +5x\ge-5\times2 +5x\ge-5\times6 +5x\ge-60 +5x\ge-70 +5x\ge-80 +5x\ge-90 +5x\ge-\frac{15x-15}{4}-1 +5x\ge0 +5x\ge1+9 +5x\ge10 +5x\ge10-45 +5x\ge100 +5x\ge10000 +5x\ge120 +5x\ge120-3y +5x\ge12500 +5x\ge15 +5x\ge15+30 +5x\ge15000 +5x\ge15\left(6\right) +5x\ge16 +5x\ge17 +5x\ge175+105-30 +5x\ge18 +5x\ge18.5 +5x\ge19 +5x\ge20 +5x\ge20+15 +5x\ge21-31 +5x\ge25 +5x\ge25+5 +5x\ge250 +5x\ge2500 +5x\ge27-7 +5x\ge28+25-8 +5x\ge30 +5x\ge32 +5x\ge35 +5x\ge35+10 +5x\ge35-35 +5x\ge36-6 +5x\ge4+6 +5x\ge40 +5x\ge41 +5x\ge45 +5x\ge46-6 +5x\ge48 +5x\ge5 +5x\ge50 +5x\ge50-50 +5x\ge5000 +5x\ge52-7 +5x\ge53 +5x\ge55 +5x\ge59 +5x\ge5\times6 +5x\ge60 +5x\ge64 +5x\ge65 +5x\ge7 +5x\ge7+3 +5x\ge70 +5x\ge73 +5x\ge75 +5x\ge75-3y +5x\ge75-75 +5x\ge8+7 +5x\ge80 +5x\ge9 +5x\ge9-4 +5x\ge90 +5x\le -15 +5x\le -20 +5x\le -25 +5x\le -30 +5x\le -35 +5x\le -5 +5x\le -60 +5x\le 0 +5x\le 10 +5x\le 15 +5x\le 20 +5x\le 21 +5x\le 25 +5x\le 3-8 +5x\le 40 +5x\le 45 +5x\le 45+5 +5x\le 4\left( -20+15\right) +5x\le 4x +5x\le 5 +5x\le 5+5 +5x\le 5-10 +5x\le 50 +5x\le 65 +5x\le 75 +5x\le \frac{8}{3}+15 +5x\le n +5x\le x +5x\le+10 +5x\le+25 +5x\le+280 +5x\le-1 +5x\le-10 +5x\le-10,3x\ge6 +5x\le-10-20 +5x\le-105 +5x\le-12 +5x\le-120 +5x\le-15 +5x\le-15,3x\ge3 +5x\le-160 +5x\le-20 +5x\le-20\times3 +5x\le-25 +5x\le-28 +5x\le-30 +5x\le-35 +5x\le-39 +5x\le-40 +5x\le-45 +5x\le-5 +5x\le-60 +5x\le-75 +5x\le-80 +5x\le-9 +5x\le-90 +5x\le-q20 +5x\le0 +5x\le0.21+3.2 +5x\le05.47 +5x\le1.34 +5x\le1.48 +5x\le1.55 +5x\le1.75 +5x\le1.84 +5x\le1.86 +5x\le1.88 +5x\le1.92 +5x\le1.97 +5x\le10 +5x\le10+2-x +5x\le10+35 +5x\le10000 +5x\le105 +5x\le12-0.7 +5x\le12-x +5x\le120 +5x\le140 +5x\le15 +5x\le15-20 +5x\le15000 +5x\le18-x +5x\le2.21 +5x\le2.29 +5x\le2.32 +5x\le2.36 +5x\le2.66 +5x\le2.78 +5x\le2.96 +5x\le20 +5x\le20-15 +5x\le21 +5x\le25 +5x\le25+40 +5x\le25-15 +5x\le2500 +5x\le280 +5x\le2x +5x\le2x+15 +5x\le3 +5x\le3.01 +5x\le3.08 +5x\le3.13 +5x\le3.41 +5x\le3.46 +5x\le3.55 +5x\le3.61 +5x\le3.67 +5x\le3.75 +5x\le3.88 +5x\le3.92 +5x\le3.94 +5x\le3.95 +5x\le3.96 +5x\le3.98 +5x\le30 +5x\le30\times2 +5x\le35 +5x\le360 +5x\le3x +5x\le3x+0 +5x\le3x+10 +5x\le3x+6 +5x\le3x+8 +5x\le4 +5x\le4+6 +5x\le4.07 +5x\le4.3 +5x\le4.58 +5x\le4.75 +5x\le4.89 +5x\le40 +5x\le40+50 +5x\le40-30 +5x\le45 +5x\le462 +5x\le4x +5x\le4x+0 +5x\le4x-12+12 +5x\le5 +5x\le5+25 +5x\le5.79 +5x\le5.99 +5x\le50 +5x\le55 +5x\le6 +5x\le6-x +5x\le6.15 +5x\le6.32 +5x\le6.46 +5x\le60 +5x\le65 +5x\le6x-1 +5x\le6x-2 +5x\le6x-3 +5x\le6x-4 +5x\le7 +5x\le70 +5x\le75 +5x\le8 +5x\le80 +5x\le85 +5x\le90 +5x\le95 +5x\le\frac{-20}{2}-20 +5x\le\frac{18x}{7}+72 +5x\le\frac{53}{3} +5x\le\frac{8}{3}+15 +5x\le\left(-15\right) +5x\left( 2x+22\right) +5x\left( x+4\right) \left( x+2\right) +5x\left(-3x+2\right) +5x\left(-8x+9\right) +5x\left(-9x+4\right) +5x\left(2x+3\right)+4\left(2x+3\right) +5x\left(2x^2-5x\right) +5x\left(2x^2-8x+3x\right) +5x\left(3x+7\right)-4\left(3x+7\right) +5x\left(3x^2-10x\right) +5x\left(3x^2-12x+2x\right) +5x\left(3x^2-6x+4x\right) +5x\left(3y+1\right)+8z\left(3y+1\right) +5x\left(4x-1\right)\left(x+3\right) +5x\left(7\right)\le\frac{18x}{7}\left(7\right)+72\left(7\right) +5x\left(x+2\right)+-3\left(x+2\right)<0 +5x\left(x+2\right)+3\left(x+2\right)<0 +5x\left(x+2\right)\left(x+3\right) +5x\left(x+2\right)\left(x+4\right) +5x\left(x+3\right)+\left(x+3\right) +5x\left(x+3\right)>0 +5x\left(x+4\right)\left(x+2\right) +5x\left(x-3\right)+6\left(x-3\right)\le0 +5x\left(x-4\right)+-2\left(x-4\right)<0 +5x\left(x-6\right)-2\left(x-6\right)\le0 +5x\times3>0 +5x\times3x+5x\times2+x\times x+x\times2 +5x\times5v +5x\times\frac{1}{6} +5x^0y^{-4} +5x^2 +5x^2+-6x-7 +5x^2+10x+3x+6<0 +5x^2+10x+4x+8<0 +5x^2+12x+16 +5x^2+13x+6<0 +5x^2+13x-3 +5x^2+14x+4 +5x^2+15x>0 +5x^2+20x-3x-12<0 +5x^2+2x+2 +5x^2+5x-450 +5x^2+7y+12x^2y +5x^2+x+15x+3 +5x^2+x-8 +5x^2-10x-15x+30 +5x^2-11x-12\le0 +5x^2-13x+6\le0 +5x^2-14x-24\le0 +5x^2-15x+6x-18\le0 +5x^2-17x+6\le0 +5x^2-18x-8\le0 +5x^2-20 +5x^2-20x-2x+8<0 +5x^2-23x+12\le0 +5x^2-25x+30 +5x^2-26x+24\le0 +5x^2-26x-24\le0 +5x^2-27x-18\le0 +5x^2-28x-12\le0 +5x^2-30x-2x+12\le0 +5x^2-32x+12\le0 +5x^2-33x+18\le0 +5x^2-34x+24\le0 +5x^2-41x+42 +5x^2-4x-12\le0 +5x^2-6x-7 +5x^2-6x-8\le0 +5x^2-7x-6\le0 +5x^2-9x-18\le0 +5x^2>+15 +5x^2y+5xy^2+4 +5x^2y+8xy^2+6-3x^2y-2xy^2+2 +5x^2y^2\left(7y^4+7x^7+9x^5y^8\right) +5x^2y^3\left(5y^2+7x^8+9x^3y^7\right) +5x^3+10x^2+6x+5 +5x^3+5x^2+3x+6 +5x^3+6x^2-1x-7 +5x^3+6x^2-\frac{x}{1}-7 +5x^3+6x^2-x-7 +5x^3-11x^2-8x-5 +5x^3-5x+4+4x^2-6x-6x^3+1 +5x^3-5x^2-4x+5 +5x^3-x^2-5x+4-\left(-5x^2+6x-x^3+5\right) +5x^3>3 +5x^3\div6x^2 +5x^3y^2\left(7y^4+7x^6+9x^4y^7\right) +5x^3y^3\left(3y^3+7x^7+9x^2y^5\right) +5x^4 +5x^4y^3\left(3y^2+7x^6+9x^2y^6\right) +5x^4y^4 +5x^4y^4\left(3y^2+7x^6+9x^3y^4\right) +5x^4y^4\left(5y^2+7x^4+9x^3y^6\right) +5x^5 +5x^6 +5x^7 +5x^7\times\frac{1}{5x^8}\times\frac{1}{4x^5} +5x^8 +5x^8y^{10} +5x^9 +5x^{-2} +5x^{-3} +5x^{-4} +5x^{-5} +5x^{-7} +5x^{10} +5x^{11}y^{3} +5x^{16} +5x^{2}+12x +5x^{2}+4x-5x-4 +5x^{2}-x-4 +5x^{2}y-5xy^{2}-7 +5x^{3}\times 5x^{3}\times 5x^{3}\times 5x^{3}\times 5x^{3}\times 5x^{3} +5x^{9} +5xc +5xk6<30 +5xp+3<13 +5xt45-45\ge10-45 +5xy+14x^2y +5xy+2x+10+y +5xy+2x+14+y +5xy+6p+8 +5xy+9x^2y +5xyz\left(xy-9\right) +5y +5y+-8y^2+40y+3y^2 +5y+12y +5y+15 +5y+16x\le 320 +5y+16x\le320 +5y+18x\le 450 +5y+19x\le 570 +5y+3 +5y+30-7y-3 +5y+31 +5y+35 +5y+35-6y+7 +5y+35-6y-2 +5y+40-3y+7 +5y+40-6y+7 +5y+45+9y-3 +5y+4y^3-3y^3+15y +5y+56+3 +5y+59 +5y+5>10+5 +5y+64 +5y+9x\ge270 +5y+y^3+15y +5y-1+1<5+1 +5y-1+1<6 +5y-15 +5y-2 +5y-2+2<6+2 +5y-2y^3-8y^3+32y +5y-30-8y-56 +5y-3<5 +5y-3y^2+15y+6y^2 +5y-4 +5y-4+4<4+4 +5y-40-4y-12 +5y-5-6y+9 +5y-6 +5y-6+6<2+6 +5y-6y^2+12y-9y^2 +5y-7+7<1+7 +5y-8-8y-72 +5y-9y+15-2 +5y-9y^3-5y^3+30y +5y<1+5 +5y<1+6 +5y<10x +5y<5+1 +5y<6 +5y<7 +5y<8 +5y<9 +5y>10 +5y>35 +5y\div5<8\div5 +5y\ge-7x+175 +5y\ge-7x+245 +5y\ge-8x+280 +5y\ge-8x+320 +5y\ge-9x+270 +5y\ge-9x+315 +5y\ge175-7x +5y\ge245-7x +5y\ge270-9x +5y\ge280-7x +5y\ge280-8x +5y\ge315-9x +5y\ge320-8x +5y\le 320-16x +5y\le 450-18x +5y\le 570-19x +5y\le-16x+320 +5y\le-16x+400 +5y\le-16x+480 +5y\le-17x+425 +5y\le-18x+450 +5y\le-18x+540 +5y\le-19x+570 +5y\le-20x+120 +5y\le100-20x +5y\le320-16x +5y\le340-17x +5y\le475-19x +5y\le480-16x +5y\le540-18x +5y\left( z-5x+2xyz\right) +5y\left( z-7x+5xyz\right) +5y\left(-2y^2\right)-6\left(-2y^2\right) +5y\left(9xyz-7x+z\right) +5y\left(w+7\right) +5y\left(z+8yzx-2x\right) +5y\left(z-2x+2xyz\right) +5y\left(z-2x+3xyz\right) +5y\left(z-2x+5xyz\right) +5y\left(z-3x+2xyz\right) +5y\left(z-3x+4xyz\right) +5y\left(z-4x+4xyz\right) +5y\left(z-5x+3xyz\right) +5y\left(z-5x+4xyz\right) +5y\left(z-6x+2xyz\right) +5y\left(z-8x+8xyz\right) +5y\left(z-9x+7xyz\right) +5y\times y+5y\times9+8y-7 +5y\times y\times y\times y +5y\times10y +5y\times3w +5y^2 +5y^2+10y+27y^2+63y +5y^2+14y +5y^2+15y+7y-8 +5y^2+15y+9y-1 +5y^2+20y+16y^2+16y +5y^2+22y-8 +5y^2+24y-1 +5y^2+36y-1 +5y^2+38y-5 +5y^2+39y-4 +5y^2+3y+4y^2-20y +5y^2+40y-4y-1 +5y^2+45y+18y^2+9y +5y^2+45y+4y-6 +5y^2+45y-6y-4 +5y^2+49y-6 +5y^2+4y +5y^2+53y-7 +5y^2+5y+6y^2-18y +5y^2+5y\times9+8y-7 +5y^2+8y+9y^2-54y +5y^2-13y+6y^2 +5y^2-6y+7 +5y^2-6y+8 +5y^2-8y+3y^2-27y +5y^3 +5y^3+20y +5y^3+20y^2-26y-5 +5y^3+8y^2-4y +5y^4 +5y^4+4y^3-7y^4 +5y^4-26y^3 +5y^5\times3y^4\times4y^2 +5y^5\times3y^8\times6y^2 +5y^5\times4\frac{1}{y^{10}} +5y^5\times\frac{4}{y^{10}} +5y^7 +5y^{-1} +5y^{-2} +5y^{-4} +5y^{10} +5y^{11}\times 8 +5y^{11}\times12 +5y^{11}\times3\times4 +5y^{14}\times 2\times 2 +5y^{15}\times 3\times 2 +5y^{15}\times 6 +5y^{18}\times 12 +5y^{2+5+4}\times3\times4 +5y^{2} +5y^{2}+13y +5y^{2}+15y +5y^{2}+50y +5y^{2}-2y+8y^{2}-72y +5y^{2}-30y +5y^{4}-16y^{3} +5y^{5+2+4}\times 8 +5yw +5yw+35y +5z^9+16yx+15 +5z^{13}+14z^4 +6 +6 + 0.10 x < 5 + 0.35 x +6 + 0.20 x < 5 + 0.30 x +6 + 0.20 x < 5 + 0.45 x +6 + 0.25 x < 5 + 0.45 x +6 + 11 x < 25 +6 + 2 x - 6 \geq 6 - 6 +6 + 28 x < 18 +6 + 28 x < 9 +6 + 3 x - 6 \geq 6 - 6 +6 + 37 x < 12 +6 + 46 x < 40 +6 + 49 x < 64 +6 + 0 < 11 x - 9 x +6 + 1 < 9 + 1 +6 + 10 < 7 x - 3 x +6 + 10 < 8 x - 4 x +6 + 12 < 9 x - 3 x +6 + 14 < 11 x - 7 x +6 + 14 < 9 x - 5 x +6 + 15 < 11 x - 4 x +6 + 18 < 8 x - 2 x +6 + 2 < 10 x - 8 x +6 + 2 < 11 x - 9 x +6 + 2 < 9 x - 5 x +6 + 2 < 10 + 2 +6 + 2 < 7 + 2 +6 + 2 < 8 + 2 +6 + 2 < 9 + 2 +6 + 2 > 2 + 2 +6 + 2 \leq x - 2 + 2 +6 + 24 < 10 x - 4 x +6 + 29 < 10 x - 3 x +6 + 29 < 11 x - 4 x +6 + 3 < 3 x +6 + 3 < 6 x - 3 x +6 + 3 < 9 + 3 +6 + 3 > 2 + 3 +6 + 3 > 3 + 3 +6 + 3 > 4 + 3 +6 + 3 \leq x - 3 + 3 +6 + 4 < 11 x - 9 x +6 + 4 < 7 x - 5 x +6 + 4 < 8 + 4 +6 + 4 < 9 + 4 +6 + 4 > - 1 + 4 +6 + 4 > 2 + 4 +6 + 4 > 4 + 4 +6 + 4 \leq x - 4 + 4 +6 + 5 < 10 + 5 +6 + 5 < 8 + 5 +6 + 5 < 9 + 5 +6 + 5 > 2 + 5 +6 + 5 > 4 + 5 +6 + 5 > x - 5 + 5 +6 + 5 \leq x - 5 + 5 +6 + 6 < 8 x - 2 x +6 + 6 < 10 + 6 +6 + 6 < 8 + 6 +6 + 6 < 9 + 6 +6 + 6 > 2 + 6 +6 + 6 > 3 + 6 +6 + 6 > 4 + 6 +6 + 7 > x - 7 + 7 +6 + 7 \leq x - 7 + 7 +6 + 8 < 9 x - 2 x +6 + 8 > x - 8 + 8 +6 + 8 \leq x +6 + 8 \leq x - 8 + 8 +6 + 9 < 11 x - 8 x +6 + 9 < 8 x - 3 x +6 + 9 > x - 9 + 9 +6 + 9 \leq x - 9 + 9 +6 + \left( - 2 \right) < 11 x - 9 x +6 - 2 x \geq 0 +6 - 3 x - 5 x + 10 \leq 30 +6 - 3 x - 5 x + 10 \leq 60 +6 - 3 x \geq 0 +6 - \frac{1}{6} x - 6 > 7 - 6 +6 - \frac{1}{6} x - 6 > 8 - 6 +6 - \frac{1}{6} x - 6 > 9 - 6 +6 - 1 > 5 x +6 - 1 > y + 1 - 1 +6 - 1 \geq 5 x +6 - 1 \leq 1 - x - 1 +6 - 2 < 9 - 2 +6 - 2 > 2 x +6 - 2 > 2 - 2 +6 - 2 > y + 2 - 2 +6 - 2 \leq 2 - x - 2 +6 - 21 > 24 x - 7 x +6 - 21 > 27 x - 5 x +6 - 24 > 3 x + 24 - 24 +6 - 3 < 10 - 3 +6 - 3 < 8 - 3 +6 - 3 > 2 - 3 +6 - 3 > y + 3 - 3 +6 - 3 \leq 3 - x - 3 +6 - 30 > 3 x + 30 - 30 +6 - 4 < 8 - 4 +6 - 4 > 3 - 4 +6 - 4 > y + 4 - 4 +6 - 4 \leq 4 - x - 4 +6 - 5 < 0.30 x - 0.20 x +6 - 5 < 0.35 x - 0.10 x +6 - 5 < 7 - 5 +6 - 5 < 8 - 5 +6 - 5 < 9 - 5 +6 - 5 > 3 - 5 +6 - 5 > y + 5 - 5 +6 - 5 \leq 5 - x - 5 +6 - 6 < 10 - 6 +6 - 6 < 8 - 6 +6 - 6 < 9 - 6 +6 - 6 > - 1 - 6 +6 - 6 > 3 - 6 +6 - 72 > 45 x - 3 x +6 - 8 < 7 - 8 +6 - 86 < 86 - 32 t - 86 < 38 - 86 +6 - 86 < 86 - 32 t - 86 < 70 - 86 +6 - \frac{x}{2} \geq 4 +6 - \frac{x}{3} \geq 1 +6 - \frac{x}{3} \geq 3 +6 - \frac{x}{3} \geq 4 +6 - \frac{x}{3} \geq 5 +6 - \frac{x}{3} \geq 7 +6 - \frac{x}{3} \geq 8 +6 - \frac{x}{3} \geq 9 +6 - \frac{x}{4} \geq 1 +6 - \frac{x}{4} \geq 2 +6 - \frac{x}{4} \geq 4 +6 - x - 6 < 2 - 6 +6 - x - 6 < 3 - 6 +6 - x - 6 < 4 - 6 +6 - x - 6 < 5 - 6 +6 - x - 6 \leq - 1 - 6 +6 - x - 6 \leq - 2 - 6 +6 - x - 6 \leq - 3 - 6 +6 - x - 6 \leq - 4 - 6 +6 - x - 6 \leq - 5 - 6 +6 - x - 6 \leq - 7 - 6 +6 - x - 6 \leq - 8 - 6 +6 - x - 6 \leq - 9 - 6 +6 - x \geq 0 +6 < 10 x - 5 +6 < 2 x +6 < 2 x - 2 +6 < 2 x - 4 +6 < 3 x +6 < 4 x - 14 +6 < 5 x +6 < 6 x +6 < 7 x +6 < 7 x - 2 +6 < 7 x - 4 +6 < 8 x - 3 +6 < 8 x - 5 +6 < -29x+15 +6 < -9x+10 +6 < 10 +6 < 11 +6 < 12 +6 < 13 +6 < 14 +6 < 15 +6 < 16 +6 < 18 +6 < 19 +6 < 21 +6 < 22 +6 < 22x-14 +6 < 24 +6 < 24x-12 +6 < 27 +6 < 2x +6 < 2x+2 +6 < 30 +6 < 35x-9 +6 < 5+0.25x +6 < 69 +6 < 7 +6 < 72 +6 < 75 +6 < 7x-13 +6 < 8 +6 < 86 - 32 t < 38 +6 < 86 - 32 t < 70 +6 < 86-32t < 70 +6 < 89 +6 < 9 +6 < \frac{x - 2}{3} +6 < \frac{x - 3}{2} +6 < \frac{x - 3}{5} +6 < \frac{x - 4}{3} +6 < \frac{x - 6}{5} +6 < \frac{x - 8}{3} +6 < \frac{x}{2} +6 < \frac{x}{2} - 1 +6 < \frac{x}{2} - 2 +6 < \frac{x}{3} +6 < \frac{x}{3} - 1 +6 < \frac{x}{3} - 2 +6 < \frac{x}{4} +6 < \frac{x}{4} - 3 +6 < \frac{x}{5} +6 < \frac{x}{5} - 2 +6 < \frac{x}{5} - 3 +6 < \frac{x}{8} +6 < \frac{x}{8} - 2 +6 < \frac{x}{9} +6 < \frac{x}{9} - 2 +6 < n +6 < x +6 < x + 1 +6 < x + 7 +6 < x - 2 +6 < x - 4 +6 < x - 8 +6 < x < 10 +6 < x < 11 +6 < x < 12 +6 < x < 9 +6 > - 2 +6 > 2 x +6 > 3 x +6 > 6 x +6 > -1 +6 > -15 +6 > -18 +6 > -2 +6 > -21 +6 > -24 +6 > -3x +6 > -6 +6 > -7x+27 +6 > -8 +6 > -9 +6 > 0 +6 > 1 +6 > 1x +6 > 2 +6 > 2x +6 > 2x+12 +6 > 3 +6 > 3p-0 +6 > 4 +6 > 5 +6 > 8x +6 > m +6 > x +6 > x - 5 +6 > x - 7 +6 > x - 8 +6 > x - 9 +6 > y +6 > z > -6 +6 N + 37.72 \leq 95.86 +6 N + 39.20 \leq 90.08 +6 N + 40.76 \leq 77.50 +6 N \leq 62.54 - 44.63 +6 \geq 3 x +6 \geq 6 x +6 \geq B +6 \geq x +6 \geq x + 7 +6 \left( - 2 \right) > 8 \left( - 2 \right) +6 \left( - 3 \right) > 7 \left( - 3 \right) +6 \left( - 3 \right) > 9 \left( - 3 \right) +6 \left( - 5 \right) > 9 \left( - 5 \right) +6 \left(x^{2} - 25\right) +6 \leq - x +6 \leq 2 x +6 \leq 6 x +6 \leq k +6 \leq p +6 \leq x +6 \leq x - 3 +6 \leq x - 5 +6 \leq x - 6 +6 \leq x - 7 +6 \leq x - 8 +6 \leq x < \infty +6 \leq x \leq 10 +6 \leq x \leq 12 +6 \leq y \leq 8 +6 \times 3 < 7 \times 3 +6 \times 8 x - 6 \times 15 \leq 13 +6 \times 9 x - 6 \times 18 \leq 13 +6 \times \left( - 3 \right) < - 8 \times \left( - 3 \right) +6 \times \left( - 5 \right) < - 2 \times \left( - 5 \right) +6 \times \left( - 5 \right) < - 7 \times \left( - 5 \right) +6 \times c + 6 \times 3 +6 b > 50 +6 h + 62 \geq 350 +6 h + 67 \geq 371 +6 m > 100 +6 n > 100 +6 p + 4 - 5 p - 5 \times 8 +6 p \times 5 q r - 6 p \times 5 - \left( 2 p q r - 3 p\right) +6 p q \times 8 p + 6 p q \times \left( - 4 q \right) +6 u > 40 +6 v > 200 +6 v > 350 +6 w \left( 4 w + 7\right) + 5 \left( 4 w + 7\right) +6 x + 11 x < 15 - 9 +6 x + 15 x + 3 - 3 \geq - 15 x + 15 x + 5 - 3 +6 x + 13 > - 5 +6 x + 15 < - 10 x + 20 + 4 x +6 x + 18 - 18 > 12 - 18 +6 x + 30 \leq 12 +6 x + 30 \leq \frac{24}{2} +6 x + 4 < - 6 x + 6 + 5 x +6 x + 4 < - x + 6 +6 x + 42 - 42 > 6 - 42 +6 x + 48 - 48 > 6 - 48 +6 x + 54 - 54 \leq 18 - 54 +6 x + 60 - 60 \geq 48 - 60 +6 x + 9 < - 11 x + 15 +6 x + 9 < - 15 x + 15 + 4 x +6 x - 5 \left( 14 x\right) +6 x - 6 x \leq 7 x - 3 - 6 x +6 x - 1 + x \leq 6 - x + x +6 x - 12 \leq 4 x - 12 +6 x - 15 + 15 \leq 5 x - 15 + 15 +6 x - 15 \leq 5 x - 15 +6 x - 18 + 18 < 60 + 18 +6 x - 198 + 198 < 110 + 198 +6 x - 2 + 2 \leq 10 + 2 +6 x - 24 > - 18 +6 x - 3 + x \leq 18 - x + x +6 x - 30 < 6 +6 x - 48 + 48 \geq 6 + 48 +6 x - 5 > 0 +6 x - 6 + 6 > 36 + 6 +6 x - 60 + 60 \leq 42 + 60 +6 x - x > 16 - 6 +6 x - x > 17 - 7 +6 x < - 6 +6 x < 0 +6 x < 2 - 8 +6 x < 308 +6 x < 66 +6 x > - 42 +6 x > 114 +6 x > 42 +6 x \geq 12 +6 x \geq 2 - 8 +6 x \geq 54 +6 x \geq 6 +6 x \leq - 6 +6 x \leq 5 x +6 x \leq 0 +6 x \leq 102 +6 x \leq 12 - 30 +6 x \leq 4 + 2 +6 x \leq 6 +6 x \leq 8 - 2 +6 x e^{ 3 x} - 5 e^{ 3 x} > 0 +6 x-1 > 0 +6 y + 12 - 5 y + 30 +6 y \leq 120 - 15 x +6 y \leq 192 - 16 x +6 y \leq 408 - 17 x +6 y^{5 + 6 + 2} \times 5 \times 5 +6+-3>2+-3 +6+-5>4+-5 +6+-6-x > 12+6 +6+0.15x < 5+0.35x +6+0.25x<5+0.45x +6+0.2\left( x\right) < 5+0.45\left(x\right) +6+0.2\left( x\right) \le 5+0.45\left(x\right) +6+1 < 7+1 +6+12<11x-5x +6+12x>6 +6+12x\ge6 +6+16x<12 +6+17x-6<12-6 +6+17x<12 +6+19<13x+6x +6+1<9+1 +6+1>-1+6 +6+1\ge x-1+1 +6+2 < 3+6 +6+2<10+2 +6+2<2x +6+2<2x-2+2 +6+2<6+9 +6+2<8+2 +6+2<9+2 +6+2<9x-2+2 +6+2>2+2 +6+2\le2-x+2 +6+2\le2x-2+2 +6+2\le4x +6+2\le4x+6-6 +6+2y^2-16y-7y^2 +6+3<10+3 +6+3<9+3 +6+3>3+3 +6+3\ge3x +6+3\le x +6+3\le3x-3+3 +6+3p<27 +6+3p<30 +6+3x +6+3x<6 +6+3x>y +6+4-3x<6x-4+4 +6+4<10+4 +6+4<8+4 +6+42+4 +6+4>3+4 +6+4>y+4+4 +6+4\le 5x +6+4\le x-4+4 +6+4\times d +6+4d +6+4p<26 +6+4p<38 +6+4p<42 +6+4p\le38 +6+4x\ge26 +6+5<7+6 +6+5<8+6 +6+5<9+5 +6+5\le x +6+5\le x-5+5 +6+5p<46 +6+6-x<5+6 +6+6<10+6 +6+6<7+6 +6+6<9+6 +6+6>6-5 +6+6\le x +6+6d +6+7<7+7 +6+7<9+6 +6+7>-6+6 +6+7>x-7+7 +6+7\le6+6-x +6+7y^2-21y +6+8<8+8 +6+8\le x +6+8m +6+8x+40+5 +6+8y^2-64y+6y^2 +6+9<13+6 +6+9<3x +6+9<9x-6x +6+9>x-6+6 +6+9>x-9+9 +6+9x<28 +6+\frac{6}{2}x>y +6+\left(-2\right)>-6 +6+\left(-2\right)>-6+6 +6+\left(5-1\right)\times d +6+x +6+x-6<5-6 +6+x-6\ge8-6 +6+x-6\le6-6 +6+x<5 +6+x<6 +6+x>-8 +6+x>6 +6+x>7 +6+x>8 +6+x>9 +6+x\ge6 +6+x\ge7 +6+x\ge8 +6+x\ge9 +6+x\le6 +6+x\times56 +6+y +6, - 6 , 10, - 10 +6, - 6 , 9, - 9 +6,9 +6-0.6x\ge y +6-0.75x\ge y +6-10 > 2x+10-10 +6-10<10-10+x +6-10\ge 2x+10-10 +6-14>2x +6-14\ge2x +6-15\ge3x +6-16x-12x<12x-6-12x +6-16x<12x-6 +6-1<9-1 +6-1>1y+1-1 +6-1>y+1-1 +6-1\le1-x-1 +6-2 < 7-2 +6-2 < 8-2 +6-22x<-1 +6-24>3x+24-24 +6-2<2x +6-2<2x+2-2 +6-2>2x+2-2 +6-2>y+2-2 +6-2\ge2x+2-2 +6-2\le2-x-2 +6-2\le2x+2-2 +6-2x<3x-6 +6-2x<5x +6-2x>0 +6-3 < 9-3 +6-3y+3-3 +6-3x-5x+10\le60 +6-4-3x<6x-4-4 +6-48<6x+48-48 +6-4<9-4 +6-4>4-4+y +6-4>y +6-4>y+4-4 +6-4p>-22 +6-4x-6\le10-6 +6-4x\le-2 +6-4x\le10 +6-4x\le14 +6-4x\le2 +6-5<10-5 +6-5<9-6 +6-5y+5-5 +6-5\le-x +6-5\le5-x-5 +6-6+x\ge8-6 +6-6+x\le6-6 +6-6-8x<38-6 +6-6-\frac{2}{3}x\ge8-6 +6-6-x<5-6 +6-64y+14y^2 +6-6<10-6 +6-6<8-6 +6-6\ge4x+20-6 +6-7<7+x-7 +6-7x+7x<2x-2+7x +6-7x+7x<2z-2+7x +6-86<86-32t-86<38-86 +6-86<86-32t-86<70-86 +6-86<86-86-32t<70-86 +6-8x<-3 +6-8x<-5 +6-9>-5-9 +6-9>4-9 +6-9x<-5 +6-\frac{1.05}{1.75}x\ge y +6-\frac{1.65}{1.10}x\ge y +6-\frac{1}{6}x>9 +6-\frac{2x}{3}\ge4 +6-\frac{2}{3}x\ge y +6-\frac{2}{3}x\ge14 +6-\frac{2}{3}x\ge18 +6-\frac{2}{3}x\ge8 +6-\frac{6x}{5}\ge24 +6-\frac{x}{2}\ge5 +6-\frac{x}{2}\ge7 +6-\frac{x}{3}\ge1 +6-\frac{x}{3}\ge3 +6-\frac{x}{3}\ge4 +6-\frac{x}{3}\ge5 +6-\frac{x}{3}\ge7 +6-\frac{x}{3}\ge8 +6-\frac{x}{3}\ge9 +6-\frac{x}{5}\ge3 +6-\frac{x}{5}\ge9 +6-x+6<2+6 +6-x-20\ge-12 +6-x-6<2-6 +6-x-6<3-6 +6-x-6<5-6 +6-x-6\le-10 +6-x-6\le-2-6 +6-x-6\le-4-6 +6-x-6\le-5-6 +6-x-6\le-7-6 +6-x-6\le-8-6 +6-x-6\le-9 +6-x-6\le-9-6 +6-x<3 +6-x<4 +6-x<5 +6-x>11 +6-x>3 +6-x\ge 0 +6-x\ge0 +6-x\ge15 +6-x\ge8 +6-x\le-3 +6-x\le-5 +6-x\le-7 +6-x\le0 +6-x\le7 +6.00\le w +6.00h+60\ge345 +6.00h+60\ge371 +6.00h+60\ge382 +6.00h+65\ge396 +6.00h+66\ge384 +6.00h+71\ge395 +6.00h+80\ge373 +6.00h\ge 286 +6.00h\ge322 +6.00h\ge324 +6.00h\ge331 +6.04\times10^3 +6.0767 \geq B +6.08\ge B +6.0b +6.12 \leq X \leq 6.18 +6.14\le x\le6.16 +6.1\ge B +6.1v+4.5w +6.1y +6.23 \leq X \leq 6.27 +6.29\ge X\ge6.11 +6.2\le x\le2 +6.2w +6.2y +6.30 +6.32 \leq X \leq 6.38 +6.35 +6.353 +6.35\le w +6.36 +6.375>n +6.375\ge n +6.39\ge p +6.3\ge B +6.3\times10^3 +6.45854\times 10^{5} +6.4k +6.4\ge k +6.4\le k +6.4\le x\le7.4 +6.4x +6.4y +6.4y+6.3z +6.5 \geq x + 8 +6.5 h + 62 \geq 368 +6.5 h + 68 \geq 386 +6.50h+60\ge368 +6.50h+61\ge373 +6.50h+63\ge390 +6.50h+65-65\ge353-65 +6.50h+65\ge353 +6.50h+65\ge363 +6.50h+67\ge355 +6.50h+68\ge367 +6.50h+68\ge378 +6.50h+69\ge349 +6.50h+70\ge390 +6.50h+71\ge377 +6.50h+75\ge381 +6.50h+76\ge363 +6.50h+77\ge379 +6.50h+79>345 +6.50h+79\ge345 +6.50h+80\ge358 +6.50h+80\ge361 +6.50h+80\ge397 +6.50h>295 +6.50h\ge267 +6.50h\ge278 +6.50h\ge279 +6.50h\ge281 +6.50h\ge283 +6.50h\ge287 +6.50h\ge288 +6.50h\ge292 +6.50h\ge295 +6.50h\ge298 +6.50h\ge302 +6.50h\ge306 +6.50h\ge307 +6.50h\ge312 +6.50h\ge317 +6.50h\ge320 +6.50h\ge325 +6.50h\ge329 +6.50h\ge379-77 +6.50p+77\ge379 +6.50x+65\ge353 +6.50x+71<377 +6.56<25.31 +6.59 +6.5>4.5 +6.5>5 +6.5\ge x>-0.5 +6.5\ge x>-1.5 +6.5\ge x>-\frac{1}{2} +6.5\ge x>-\frac{3}{2} +6.5\ge x>\frac{1}{-2} +6.5\ge1x>-1.5 +6.5\ge\frac{-2x}{-2}>\frac{1}{-2} +6.5\le X\le6.6 +6.5\le x\le6.6 +6.5\le z\le6.6 +6.5\times h\ge305 +6.5a+1.4x +6.5h+60\ge371 +6.5h+66\ge391 +6.5h+68\ge388 +6.5h+68\ge400 +6.5h+71\ge377 +6.5h+74\ge357 +6.5h+74\ge361 +6.5h+75\ge364 +6.5h+75\ge373 +6.5h+79\ge382 +6.5h+80\ge343 +6.5h+80\ge358 +6.5h\ge 339 +6.5h\ge263 +6.5h\ge272 +6.5h\ge276 +6.5h\ge278 +6.5h\ge285 +6.5h\ge286 +6.5h\ge289 +6.5h\ge298 +6.5h\ge305 +6.5h\ge306 +6.5h\ge313 +6.5h\ge318 +6.5h\ge324 +6.5h\ge328 +6.5h\ge331 +6.5h\ge343-67 +6.5h\ge377-71 +6.5h\ge388-68 +6.5h\ge397-73 +6.5w +6.5x+75\ge364 +6.60 +6.60-1.65x\ge1.10y +6.60-1.65x\ge1.65x-1.65x+1.10y +6.60\ge1.65x+1.10y +6.625x<10.125 +6.66\le X\le6.74 +6.6>3.6 +6.6a +6.6x +6.71\ge p +6.75 +6.75>n +6.7y +6.81 \leq X \leq 6.99 +6.81% +6.82\le x\le6.88 +6.83\times 10^{-5} +6.83\times10^{-5} +6.84\le w +6.85 +6.85 \leq X \leq 6.95 +6.875\ge N +6.88\times10^9 +6.899724\times10^8 +6.90 +6.91 +6.92\ge x\ge6.98 +6.92\ge z\ge6.98 +6.93\times10^5 +6.94 \leq X \leq 6.96 +6.95\times 10^{5} +6.96\le X\le7.14 +6.96\le x\le7.14 +6.9\ge x\ge0.05 +6.9a +6.9v +6.9y +60 +60 + 10 x - 60 > 60 - 60 +60 + 10 x - 60 \geq 60 - 60 +60 + 6 x - 60 > 60 - 60 +60 + 6 x - 60 \geq 60 - 60 +60 + 50 + 96 + x \geq 300 +60 + 54 + 90 + x \geq 300 +60 + 54 + 92 + x \geq 300 +60 + 54 + 94 + x \geq 300 +60 + 54 + 95 + x \geq 300 +60 + 58 + 90 + x \geq 300 +60 + 63 + 96 + x \geq 300 +60 + 64 + 96 + x \geq 300 +60 + 64 + 97 + x \geq 300 +60 + 65 + 90 + x \geq 300 +60 + 65 + 92 + x \geq 300 +60 + 65 + 98 + x \geq 300 +60 + 70 + 95 + x \geq 300 +60 + 73 + 93 + x \geq 300 +60 + 75 + 98 + x \geq 300 +60 + 76 + 95 + x \geq 300 +60 + 77 + 95 + x \geq 300 +60 + 78 + 93 + x \geq 300 +60 + 79 + 94 + x \geq 300 +60 + 80 + 92 + x \geq 300 +60 - 4 k < 0 +60 - 12 > 6 x + 12 - 12 +60 - 24 > 6 x + 24 - 24 +60 - 36 > 6 x + 36 - 36 +60 - 48 > 6 x + 48 - 48 +60 - 50 > 10 x + 50 - 50 +60 - 80 > 10 x + 80 - 80 +60 - 90 > 10 x + 90 - 90 +60 < 115 +60 < 70 +60 < 72 +60 < 78 +60 > 54 +60 \frac{169 x}{60} > 8 \times 60 +60 \leq 12 k +60 \leq 15 k +60 \times z^{4} y \times z x^{2} +60 x \leq 25 +60+10x-60\ge60-60 +60+5.50h\ge357 +60+5.50h\ge374 +60+50+91+x\ge300 +60+50+96+x\ge300 +60+52+95+x\ge300 +60+55+94+x\ge300 +60+57+95+x\ge300 +60+58+96+C\ge300 +60+58+96+x\ge300 +60+59+91+x\ge300 +60+5h\ge351 +60+6.50h\ge371 +60+6.50h\ge385 +60+6.50h\ge389 +60+6.5h\ge 399 +60+6.5h\ge379 +60+60+93+x\ge300 +60+60+96+x\ge300 +60+61+93+x\ge300 +60+63+90+x\ge300 +60+65+93+x\ge300 +60+66+94+x\ge300 +60+69+91+x\ge300 +60+6h\ge358 +60+7.00h\ge395 +60+7.50h\ge359 +60+7.50h\ge391 +60+70+96+x\ge300 +60+76+93+x\ge300 +60+77+94+x\ge300 +60+77+95+x\ge300 +60+7h\ge370 +60+80\ge10x-80+80 +60,800 +60-12>6x+12-12 +60-15.4 < 3w +60-15.4\le 3w +60-17.24\ge b +60-18>6x +60-19.20\le2w +60-4k<0 +60-4k\le2k+18 +60-4x-60\ge96-60 +60-4x\ge36 +60-4x\ge96 +60-7k+7k\le3k+7k +60-7k\le3k +60-\frac{150x}{170}\ge y +60-\frac{150}{170}x\ge y +60-\frac{15}{17}x\ge y +60.00 +60.00 - 16.00 \leq 3 w +60.00 - 23.90 \leq 3 w +60.00 - 25.90 \leq 4 w +60.00-4w\le25.90 +60.08 > 37.63 +60.19\le L +60.29>44.44 +60.36\le L +60.3\le A +60.62 + 15.71 +60.6\le A +60.70 +60.71>35.76 +60.80\le A +60.8\le h +60.95>40.20 +600 +600 + 100 + 400 +600+500 +600-100 +600.00+x<1115.20 +6000 +6000+300+60 +60000 +60000 \leq x +600000 + 300 x \leq 310 x +600000 + 400 x \leq 410 x +600000 + 500 x \leq 510 x +600000 \leq 10 x +600000 \leq 310 x - 300 x +600000 \leq 510 x - 500 x +600000+300x\le310x +600000+400x-400x\le410x-400x +600000+500x<510x +600000+500x\le510x +600000-10x\le0 +600000\le10x +60000\le x +6000<2n +6000\div2\le n +6000\le2n +6000\le3n +600<15x +600>483 +600>523 +600\ge15x+8y +600\ge25x+75y +600\ge75x+95y +600\times50 +600\times70 +600\times80 +600abcf +600hkrs +600mnpq +600x50 +601>493 +602>567 +603 > 524 +603>404 +603\ge404 +6040 +604>469 +604>575 +605.3 +606>460 +6071>3576 +607>457 +60800 +60<100 +60<105 +60<10x +60<116 +60<118 +60<125 +60<169 +60<25+4w +60<2x +60<316 +60<3x +60<4x +60<61 +60<72 +60<78 +60<7m +60<7n +60<84 +60<8m +60<94 +60<96 +6010x +60>17 +60>33 +60>46 +60>5 +60>50 +60>x +60\div12 +60\ge -6x +60\ge10x-80 +60\ge21.31B+4.68 +60\ge36+3N +60\ge44+2N +60\ge4N +60\ge5N +60\ge6N +60\le A +60\le x +60\le10k +60\le12k +60\le14k+4 +60\le15k +60\le17k+9 +60\le18+2w +60\le22.9+5w +60\le25+4w +60\le27.4+2w +60\le6k +60\le6k+18 +60\le7m +60\le7n +60\le8k+12 +60\sqrt{5mp} +60\sqrt{p}\times\sqrt{5m} +60\times x^3z\times xy^4 +60\times y^5\times y +60a +60a^2 +60a^9 +60ab +60m^8 +60mn^{2}p +60mnp +60mnp\times\frac{1}{42np} +60p^2+12pq-3p^2+7pq +60p^2q^2 +60p^{2}q-36pq^{2} +60qpn +60r +60rts^2 +60sr\times8t +60t^2 +60u^2 +60u^2-14uv +60u^2-20uv+6uv +60u^2-50uv-7 +60u^3v^4 +60u^4v^2 +60u^7v^{11} +60u^{11}+80u^8 +60u^{12}v^{7} +60u^{3}v^{4} +60u^{3}v^{5} +60wy +60wyz^2 +60wz^{2}y +60x +60x+121x>396 +60x+121x>660 +60x+14-14\le-6-14 +60x+14\le-6 +60x+22x>246 +60x+30+17 +60x+30y-70y+70x +60x+36+90x+50 +60x+45 +60x+47 +60x+48 +60x+49<4389 +60x+52 +60x+90 +60x-140\le11 +60x-20 +60x-21\le11 +60x-25 +60x-42\le4 +60x-90\le14 +60x-90x+150x\ge3600 +60x9\ge120 +60x<4340 +60x\le-20 +60x\le-58 +60x\le-71 +60x\le-72 +60x\le104 +60x\le151 +60x\le32 +60x\le46 +60x^4zy^4 +60y +60y^2 +60y^4 +60y^4+7 +60y^6 +60y^8 +60y^{10} +60y^{11} +60y^{11}+80u^8 +60y^{12} +60y^{13} +60y^{14} +60y^{15} +60y^{16} +60y^{18} +60y^{19} +60y^{5+1} +60y^{6+6+4} +60yw-18y +61 + 50 + 90 + x \geq 300 +61 + 54 + 94 + x \geq 300 +61 + 56 + 90 + x \geq 300 +61 + 57 + 94 + x \geq 300 +61 + 57 + 96 + x \geq 300 +61 + 57 + 97 + x \geq 300 +61 + 59 + 93 + x \geq 300 +61 + 59 + 97 + x \geq 300 +61 + 63 + 91 + x \geq 300 +61 + 64 + 93 + x \geq 300 +61 + 67 + 95 + x \geq 300 +61 + 68 + 90 + x \geq 300 +61 + 70 + 95 + x \geq 300 +61 + 77 + 95 + x \geq 300 +61 + 78 + 91 + x \geq 300 +61 + 79 + 94 + x \geq 300 +61 + 80 + 94 + x \geq 300 +61 - 7 \leq 8 k + 10 k +61 > 28 +61 \leq h +61+5.50h\ge395 +61+50+92+x\ge300 +61+50+93+x>300 +61+50+93+x\ge300 +61+51+90+x\ge 300 +61+52+98+x\ge300 +61+54+91+x\ge300 +61+56+90+x\ge300 +61+57+95+x\ge300 +61+57+96+x\ge300 +61+57+97+x\ge300 +61+59+95+x\ge300 +61+5h\ge355 +61+6.50h\ge356 +61+6.50h\ge358 +61+6.50x\ge356 +61+6.5h\ge382 +61+61+95+x\ge300 +61+63+91+x\ge 300 +61+65+94+x\ge300 +61+65+95+x\ge300 +61+65+97+x\ge300 +61+68+92+x\ge300 +61+6h\ge350 +61+6h\ge397 +61+7.00h\ge388 +61+70+95+x\ge300 +61+73+90+x\ge300 +61+74+96+x\ge300 +61+75+92+x\ge300 +61+77+92+x\ge300 +61+78+92+x\ge300 +61+7h\ge353 +61+7h\ge388 +61+7x\ge353 +61-11\le5k+11-11 +61-2k+2k\le3k+2k+11 +61.00-4.32\ge18.30B +61.00>20.60B+2.83 +61.00\ge20.60B+2.83 +61.06 \geq B \times 16.81 +61.06\ge16.81B +61.07>45.30 +61.08\le L +61.20\le A +61.36>35.30 +61.4 \leq h +61.4\le h +61.67 +61.68>31.17 +61.70\le A +61.72\ge28.22B +61.85\ge11.30B +61.85\ge25.18B +61.87 \leq L +61.9 \leq L +610 > 419 +610.5 +6100 +610>496 +610>546 +610\le-61x +611>536 +612.6\ge x +612>500 +612>533 +612\ge17x+6y +613 > 442 +613>422 +613>555 +613\ge422 +614>406 +614>541 +615>469 +617>585 +619>452 +61<101 +61<112 +61<118 +61<85 +61>-46 +61>22 +61>23 +61>43 +61>48 +61>x +61\ge24.64B+2.59 +61\le x +61\le-52x +61\le5k+11 +61x > 305 +61x+640\le+30 +61x+84 +61x-580\le30 +61x<40 +61x>-765 +61x>192 +61x>30 +61x>80 +61x\ge304 +61x\le-51 +61x\le-610 +61x\le610 +62 +62 + 51 + 90 + x \geq 300 +62 + 51 + 97 + x \geq 300 +62 + 52 + 90 + x \geq 300 +62 + 55 + 96 + x \geq 300 +62 + 56 + 90 + x \geq 300 +62 + 60 + 92 + x \geq 300 +62 + 62 + 93 + x \geq 300 +62 + 63 + 92 + x \geq 300 +62 + 66 + 96 + x \geq 300 +62 + 67 + 92 + x \geq 300 +62 + 69 + 95 + x \geq 300 +62 + 75 + 90 + x \geq 300 +62 < 109 +62 > 41 +62 > 5 +62 > x +62 \leq 9 k + 8 +62 \leq h +62+5.50h\ge385 +62+5.50x\ge385 +62+5.5h\ge376 +62+5.5h\ge385 +62+5.5x\ge385 +62+51+95+x\ge300 +62+52+90+x\ge300 +62+52+91+x\ge300 +62+52+93+x\ge300 +62+54+90+x\ge300 +62+55+92+x\ge300 +62+5h\ge352 +62+5h\ge381 +62+6.50h\ge364 +62+6.50h\ge384 +62+6.50x\ge364 +62+63+96+x\ge300 +62+6h\ge343 +62+72+93+x\ge300 +62+74+97+x > 300 +62+74+97+x\ge 300 +62+75+91+x\ge300 +62+77+90+x\ge300 +62+7h>383 +62-4k\le3k+13 +62-62-4k\le3k+13-62 +62-6\le7k +62.08\ge26.60B +62.12>39.93 +62.20>36.64 +62.20\ge2N+40.20 +62.20\ge2n+40.20 +62.25x>105 +62.30\le A +62.46\le L +62.50>35.49 +62.51>34.11 +62.5 40.04 +62.76>43.04 +62.78\ge14.90B +62.85\ge28.30B +62.87 +62.8\le A +62.91\le L +6200 +62000000 +621>482 +621>547 +6234839521 +623>405 +623>536 +623>573 +624 +624.0 +624.80 +6240-130x\ge160y +6240\ge130x+160y +6240\ge160y+130x +624>443 +625 \leq 125 t \leq 1000 +625 \leq 125 t \leq 875 +625>499 +625>530 +625\le125t\le1000 +625\le125t\le875 +625\times x^{20} +625\times x^{5\times4} +625a^{16}b^8c^8 +625u^{28}v^{20} +625x^8 +625x^{12} +625x^{16} +625x^{20} +625y^3 +625y^4+\frac{x^4}{625} +625y^8 +625y^{12} +625y^{14} +625y^{16} +625y^{20} +625y^{8} +628>402 +628>424 +628>502 +628>538 +629974800 +62<104 +62<107 +62<111 +62<112 +62<113 +62<116 +62<130 +62<280 +62<280,280>62 +62<387 +62<63 +62<69 +62<82 +62<90 +62<91 +62<93 +62<97 +62<98 +62>12 +62>17 +62>27 +62>7 +62>x +62\div a +62\ge18.35b +62\ge29.5B+4.05 +62\le h +62\le x +62\le-18x +62\le-54x +62\le10k+2 +62\le29.5x+4.05 +62\le7k+6 +62\le9k+8 +62r +62u +62x>120 +62x>126 +62x>168 +62x>210 +62x>60 +62x>63 +62y^2 +63 +63 + 7 x - 63 > 63 - 63 +63 + 9 x - 63 > 63 - 63 +63 + 9 x - 63 \geq 63 - 63 +63 + 51 + 90 + x \geq 300 +63 + 51 + 96 + x \geq 300 +63 + 52 + 98 + x \geq 300 +63 + 55 + 98 + x \geq 300 +63 + 57 + 95 + x \geq 300 +63 + 58 + 91 + x \geq 300 +63 + 60 + 92 + x \geq 300 +63 + 61 + 96 + x \geq 300 +63 + 63 + 95 + x \geq 300 +63 + 64 + 97 + x \geq 300 +63 + 66 + 93 + x \geq 300 +63 + 67 + 96 + x \geq 300 +63 + 69 + 94 + x \geq 300 +63 + 70 + 97 + x \geq 300 +63 + 73 + 98 + x \geq 300 +63 + 76 + 92 + x \geq 300 +63 + 77 + 96 + x \geq 300 +63 + 80 + 95 + x \geq 300 +63 - 14 > 7 x + 14 - 14 +63 - 18 > 9 x + 18 - 18 +63 - 21 > 7 x + 21 - 21 +63 - 49 > 7 x + 49 - 49 +63 - 70 > 7 x + 70 - 70 +63 - 72 > 9 x + 72 - 72 +63 < \frac{7 x}{6} +63 < x +63 > -45 +63 \geq x +63 \leq 7 k +63 \leq 9 k +63 \leq 9 k + 9 +63+15x +63+5.50h\ge350 +63+5.5h\ge373 +63+5.5h\ge382 +63+52+90+x\ge300 +63+52+97+x\ge300 +63+55+94+x\ge300 +63+55+98+x\ge300 +63+57+95+x\ge300 +63+58+91+x\ge300 +63+6.50x\le390 +63+6.5h\ge399 +63+63+95+x\ge300 +63+64+96+x\ge300 +63+65+90+x\ge300 +63+65+93+x\ge300 +63+65+94+x\ge300 +63+68+91+x\ge300 +63+69+94+x\ge300 +63+6h\ge358 +63+7.00H\ge399 +63+7.00N\ge399 +63+7.00h\ge399 +63+7.50h\ge354 +63+7.50h\ge392 +63+7.50p\ge366 +63+7.5h\ge366 +63+7.5hp\ge366 +63+70+90+x\ge300 +63+70+91+x\ge300 +63+71+93+x\ge300 +63+71+95+x\ge300 +63+73+98+C\ge300 +63+73+98+x-98\ge300-98 +63+73+98+x\ge 300 +63+73+98+x\ge300 +63+73+x\ge202 +63+76+90+x\ge300 +63+76+92+x\ge300 +63+79+97+x\ge300 +63+7h\ge399 +63+7x>63 +63+80+95+x\ge300 +63+80+98+x\ge300 +63+9t +63-18>9x+18-18 +63-2k\le5k +63-3k\le4k +63-63+7x\ge63-63 +63-6k\le3k +63-7k\le7 +63-8\le11k +63.00 - 4.83 \geq B \times 28.10 +63.00>24.10B+4.11 +63.00\ge24.10+p +63.00\ge24.10B+4.11 +63.09 \leq L +63.10\le A +63.22>39.10 +63.2\le h +63.30 +63.305 +63.31 +63.47\ge20.57B +63.52 +63.6\le h +63.7 \leq L +63.70\le A +63.73>36.59 +63.75 \geq B \times 26.12 +63.7\ge4N +63.92\ge18.24B +63.98>30.55 +630-15x\ge7y +6300 +6300\le x\le10800 +630\ge15x+7y +630\ge18x+7y +630ab +630abcf +630hkrs +630mn +630s^2 +630srt +630str +630stuv +630uv +632>451 +633 +633.0 +633>531 +6345 +634>507 +634>585 +634>593 +635>564 +636.4 +6360 +6361 +636>420 +637>424 +637>448 +637>559 +638.2>+x +638.2>x +638.2\ge x +638>544 +639>427 +639>527 +63<101 +63<102 +63<103 +63<106 +63<107 +63<112 +63<120 +63<125 +63<225 +63<86 +63<89 +63<96 +63<99 +63<\frac{7x}{4} +6331 +63>39 +63>41 +63>43 +63>49 +63>9x +63\ge F-32\ge-27 +63\ge x +63\ge-p +63\ge\left(F-32\right)\ge-9 +63\le A +63\le c +63\le v +63\le x +63\le14x-21 +63\le7k +63\le9k +63\left(8x+38\right)>63\left(35\right) +63\left(\frac{x+4}{9}\right)-63\left(\frac{x+5}{7}\right)>63\left(\frac{5}{7}\right) +63\left(\frac{x}{7}+\frac{x+4}{9}\right)<63\left(\frac{5}{7}\right) +63\times x^6\times z\times x\times y^3 +63\times x^6\times z\times xy^3 +63\times x^6z\times xy^3 +63\times x^7\times z\times y^3 +63\times6<7x +63\times\frac{x+3}{9}-63\times\frac{x+3}{7}>\frac{63\times5}{7} +63a^2 +63b +63n^{16} +63q^8p^8 +63s\times\frac{1}{3}t +63u^2-14uv +63u^2-54uv-4uv +63u^2-58uv +63u^3v^4 +63u^6v^{12} +63u^6v^{19} +63u^{2}+70uv+3 +63u^{2}+90uv+2 +63u^{2}-63uv +63u^{2}v+63uv^{2} +63u^{4}v^{7} +63wyz^3 +63x > 120 +63x > 308 +63x+100x>140 +63x+110x>154 +63x+111 +63x+14\le3x-6 +63x+14\le9x-4 +63x+18>18 +63x+18\le9x-7 +63x+21\le5x-9 +63x+21\le8x-7 +63x+24\le-6 +63x+36-9x\le-3 +63x+36\le9x-3 +63x+36x>224 +63x+39\le9x +63x+45\le6x-6 +63x+48x>-666 +63x+49\le8x-8 +63x+50x>226 +63x+51\le6x +63x+54\le7x-5 +63x+56\le-2 +63x+63-63\le8x-3-63 +63x+63\le3x-8 +63x+63\le3x-9 +63x+63\le8x-3 +63x+66x>539 +63x+72\le6x-6 +63x+81\le3x-5 +63x+86 +63x-3x+14\le3x-3x-6 +63x-54 +63x-60-39x+130 < 195 +63x-60-39x+130<195 +63x-8x\le8x-8x-66 +63x-9x+36\le-3 +63x-9x<-39 +63x-9x\le-3-36 +63x-9x\le-36-3 +63x-9x\le-39 +63x-9x\le-4-14 +63x>120 +63x>126 +63x>176 +63x>252 +63x>378 +63x>504 +63x>80 +63x>\frac{756}{3} +63x\ge234 +63x\le-30 +63x\le-58 +63x\le5x-30 +63x\le6x-78 +63x\le7x-88 +63x\le8x-66 +63x\le9x-39 +63x^2 +63x^2+55xy +63x^2-25 +63x^6z^6y +63x^{6}y^{1}z^{4} +63x^{6}yz^{4} +63xy^2 +63y^2+27y-36 +63y^2-36y+63y-36 +63y^3 +63y^{3}+10 +63z\times x^7\times y^3 +64 +64 + 12 m > 0 +64 + 16 m > 0 +64 + 20 m < 0 +64 + 24 m > 0 +64 + 28 m > 0 +64 + 32 m > 0 +64 + 36 m > 0 +64 + 8 x - 64 > 64 - 64 +64 + 8 x - 64 \geq 64 - 64 +64 + 50 + 91 + x \geq 300 +64 + 51 + 94 + x \geq 300 +64 + 51 + 95 + x \geq 300 +64 + 58 + 90 + x \geq 300 +64 + 58 + 97 + x \geq 300 +64 + 59 + 98 + x \geq 300 +64 + 60 + 92 + x \geq 300 +64 + 64 + 96 + x \geq 300 +64 + 66 + 90 + x \geq 300 +64 + 68 + 96 + x \geq 300 +64 + 70 + 94 + x \geq 300 +64 + 71 + 90 + x \geq 300 +64 + 72 + 91 + x \geq 300 +64 + 72 + 94 + x \geq 300 +64 + 72 + 97 + x \geq 300 +64 + 73 + 90 + x \geq 300 +64 + 73 + 92 + x \geq 300 +64 + 77 + 94 + x \geq 300 +64 + 78 + 94 + x \geq 300 +64 + 79 + 92 + x \geq 300 +64 + 80 + 90 + x \geq 300 +64 - 12 k < 0 +64 - 12 k \geq 0 +64 - 16 k > 0 +64 - 16 k \geq 0 +64 - 24 k < 0 +64 - 24 k > 0 +64 - 24 k \geq 0 +64 - 25 p^{2} +64 - 32 k < 0 +64 - 32 k > 0 +64 - 32 k \geq 0 +64 - 36 a > 0 +64 - 4 \left(k + 10\right) < 0 +64 - 4 \left(k + 1\right) < 0 +64 - 4 \left(k + 4\right) < 0 +64 - 4 \left(k + 5\right) < 0 +64 - 4 \left(k + 7\right) < 0 +64 - 4 a > 0 +64 - 4 k - 28 < 0 +64 - 4 k - 4 < 0 +64 - 4 k - 40 < 0 +64 - 4 k < 0 +64 - 4 m^{2} < 0 +64 - 4 m^{2} \geq 0 +64 - 40 a > 0 +64 - 8 a > 0 +64 - 8 k < 0 +64 - 8 k > 0 +64 - 8 k \geq 0 +64 - 13 \leq 7 k + 10 k +64 - 16 > 8 x + 16 - 16 +64 - 24 > 8 x + 24 - 24 +64 - 32 > 8 x + 32 - 32 +64 - 4 \leq 5 k + 10 k +64 - 40 > 8 x + 40 - 40 +64 - 80 > 8 x + 80 - 80 +64 < 4 m^{2} +64 < 8 m +64 < 112 +64 < 4k+28 +64 < x +64 \geq 4 m^{2} +64 \leq 11 k + 9 +64 \leq 8 k +64 \leq h +64 \times y^{ 4 \times 3} +64+12m>0 +64+20m<0 +64+20x<0 +64+20x0 +64+28m>0 +64+32m>0 +64+36m>0 +64+40m>0 +64+4m>0 +64+5.50h\ge 367 +64+5.50h\ge352 +64+5.50h\ge370 +64+5.50h\ge395 +64+5.50x\ge370 +64+5.50x\ge395 +64+5.5h\ge395 +64+5.5x\ge395 +64+50+97+x\ge300 +64+55+96+x\ge300 +64+5h\ge341 +64+5h\ge346 +64+6.5h\ge377 +64+6.5h\ge387 +64+63+90+x\ge300 +64+69+97+x\ge300 +64+6h\ge344 +64+7.50h\ge394 +64+7.50x\ge394 +64+7.5h\ge385 +64+70+97+x\ge300 +64+74+96+x\ge300 +64+77+90+x\ge300 +64+78+94+x\ge300 +64+7h\ge373 +64+8p-8p-p^2 +64+8x-8x-x^2 +64--28m>0 +64-10k\le7k+13 +64-12k>0 +64-12k\ge0 +64-16a>0 +64-16k<0 +64-16k>0 +64-16k\ge0 +64-20-4k<0 +64-24a>0 +64-24k<0 +64-24k>0 +64-24k\ge0 +64-28 < 4k +64-28a > 0 +64-28a>0 +64-32k<0 +64-32k>0 +64-32k\ge0 +64-36a>0 +64-40a>0 +64-40k<0 +64-40k>0 +64-40k\ge0 +64-48>8x+48-48 +64-4\left(1\right)\left(2+k\right)<0 +64-4\left(m\right)\left(-8\right)>0 +64-4\times m\times-9>0 +64-4\times\left(5+k\right)<0 +64-4a>0 +64-4a\left(3\right)>0 +64-4k-40<0 +64-4k<0 +64-4m\left(-3\right)>0 +64-4m\times\left(-1\right)>0 +64-4m\times\left(-3\right)>0 +64-4m\times\left(-7\right)>0 +64-4m^2<0 +64-4m^2\ge0 +64-72>8x+72-72 +64-7k-4\le3k+4-4 +64-7k\le3k+4 +64-8\times a > 0 +64-8k<0 +64-8k>0 +64-\frac{8}{5}x\le y +64-\left(40k\right)>0 +64-\left(4\times m\times-3\right)>0 +64-\left(4\times-10m\right)>0 +64-\left(4\times10\times k\right)>0 +64-p^2 +64-p^{2} +64-x>72 +64-x^2 +64.43\ge27.50B +64.45 \leq L +64.46\ge10.60B +64.46\le b +64.4\le A +64.60 +64.6046.62 +6400 +640u^{5}v^{5}w^{3} +6435a^7b^8 +643>407 +643>468 +644 +644.0 +645854 +646 > 522 +646>524 +647>429 +647>49 +648<8x +648<9x +648p^{33} +6498 +649>542 +64<0+32k +64<113 +64<134 +64<16m +64<303 +64<32k +64<40k +64<4k +64<4m^2 +64<65 +64<88 +64<8\frac{x}{5}-8 +64<8m +64<98 +64<\frac{8x}{3} +64<\frac{8x}{5} +64<\frac{8x}{9} +64-32m +64>-36m +64>-40m +64>-4m +64>0+8a +64>11 +64>13 +64>14 +64>16a +64>31 +64>42 +64>4a +64>80-32t>32 +64>x^2+y^2 +64\ge x +64\ge12k +64\ge13.60B+4.91 +64\ge16m +64\ge24k +64\ge3.09+10.5B +64\ge40k +64\ge4N +64\ge4m^2 +64\ge8m +64\le 16k +64\le x +64\le-2x +64\le16k +64\le3.09+10.5x +64\le303 +64\le8k +64\times c +64\times u +64\times y^{12} +64\times y^{21} +64\times\left(y^3\right)^3 +64^2p^{19} +64^{\frac{1}{3}} \left(a^{9}\right)^{\frac{1}{3}} +64^{\frac{1}{3}}\left(a^3\right) +64^{\frac{1}{3}}\times u\times v^3 +64a^2b^2 +64a^3b^9c^6 +64a^{15}b^6c^6 +64a^{15}b^{6}c^{6} +64b^2 +64b^2+48b+9 +64b^{16} +64c +64c^2+48c+9 +64c^3+176c^2+156c+45 +64m+72 +64m^2-5^2 +64m^2-80m+25 +64m^7 +64m^{12}\times m +64m^{13} +64m^{2}n^{2} +64n^3 +64p^2q^2 +64p^8\times8p^{24} +64p^{10}\times64p^9 +64p^{33}\times\frac{1}{64}p^{12} +64r^2s^2 +64s^2t^2 +64u +64u^2+16uv+7 +64u^2-80uv +64u^{7}+16u^{5} +64x+118 +64x+79 +64x+80y +64x-48\le7 +64x>1870 +64x\le-20 +64x\le-53 +64x\le55 +64x^2+112x+49 +64x^2+144xy+81y^2 +64x^2+24x-24x-9 +64x^2+24xy-24xy-9y^2 +64x^2+40x-40x-25-x^2 +64x^2+48x+9 +64x^2+48xy+9y^2 +64x^2+72x-72x-81 +64x^2+72xy+72xy+81y^2 +64x^2+80x+25 +64x^2+80xy+25y^2 +64x^2+96xy+36y^2 +64x^2-0.81 +64x^2-25-x^2 +64x^2-25y^2 +64x^2-81 +64x^2-9 +64x^2-9y^2 +64x^2-\frac{81}{100} +64x^3+144x^2+108x+27 +64x^{12} +64x^{18} +64x^{2}+25+80x +64x^{2}+48x+9 +64x^{2}-11xy +64x^{2}-121 +64x^{2}-6.25 +64x^{30} +64x^{9} +64y^2 +64y^2+48y+9 +64y^2+8y+\frac{1}{4} +64y^2-16 +64y^2-24y+24y-9 +64y^2-72y+72y-81 +64y^2-81 +64y^2-9 +64y^5\times4 +64y^6 +64y^6\times16y^6 +64y^7 +64y^8 +64y^9 +64y^9\times16y^4 +64y^{10} +64y^{12} +64y^{15} +64y^{21} +64y^{2} +64y^{2}+48y+9 +64y^{2}-24y+24y-9 +64y^{2}-9 +64y^{6} +64z^2-48z+9 +65 +65 + 50 + 95 + x \geq 300 +65 + 51 + 94 + x \geq 300 +65 + 52 + 92 + x \geq 300 +65 + 52 + 97 + x \geq 300 +65 + 53 + 92 + x \geq 300 +65 + 55 + 91 + x \geq 300 +65 + 57 + 93 + x \geq 300 +65 + 57 + 98 + x \geq 300 +65 + 61 + 91 + x \geq 300 +65 + 61 + 96 + x \geq 300 +65 + 62 + 97 + x \geq 300 +65 + 65 + 97 + x \geq 300 +65 + 66 + 92 + x \geq 300 +65 + 66 + 94 + x \geq 300 +65 + 66 + 97 + x \geq 300 +65 + 67 + 98 + x \geq 300 +65 + 70 + 96 + x \geq 300 +65 + 70 + 98 + x \geq 300 +65 + 71 + 93 + x \geq 300 +65 + 78 + 92 + x \geq 300 +65 + 80 + 95 + x \geq 300 +65 - 20 \leq 5 k + 4 k +65 - 5 \leq 4 k + 8 k +65 < 100 +65 < 92 +65 \leq 13 k +65 \leq 7 k + 9 +65 \leq 8 k + 9 +65 \leq h +65+20x +65+5.50h\ge343 +65+5.50h\ge350 +65+5.50h\ge393 +65+5.50h\ge398 +65+53+91+x\ge300 +65+54+93+x\ge300 +65+56+94+x\ge300 +65+57+90+x\ge300 +65+57+93+x\ge300 +65+57+94+x\ge300 +65+5h\ge361 +65+5h\ge369 +65+5h\ge397 +65+6.50h\ge352 +65+6.50h\ge353 +65+6.50h\ge390 +65+65+96+x\ge300 +65+66+94+x\ge300 +65+6h\ge373 +65+6h\ge375 +65+6h\ge382 +65+6h\ge395 +65+7.50h\ge395 +65+7.50h\ge398 +65+70+90+x\ge300 +65+71+98+x\ge300 +65+72+98+x\ge300 +65+73+90+x\ge300 +65+73+93+x\ge300 +65+73+95+x\ge300 +65+73+c\ge300 +65+76+92+x\ge300 +65+76+95+x\ge300 +65+77+91+x\ge300 +65+79+91+x\ge 300 +65+7h\ge353 +65-\frac{130x}{160}\ge y +65-\frac{13}{16}x\ge y +65.3 \geq B \times 18.51 +65.33\le L +65.37 +65.38\le L +65.45 +65.51 +65.6 \leq L +65.62>39.09 +65.70\le A +65.75 +65.76>40.34 +65.773 +65.80\ge39.8+2N +6500 +650>455 +6525 +652>512 +652>518 +653>404 +653>526 +656 +656.50\ge x +6561y^{3} +657>557 +658.5 +658>517 +659.90\ge x +659973600 +659>469 +659>508 +65<107 +65<110 +65<111 +65<112 +65<115 +65<72 +65>16 +65>23 +65>31 +65>38+3N +65>42 +65\ge18.8B+4.83 +65\ge38+3N +65\ge\frac{d}{5}\ge35 +65\le B<115 +65\le x +65\le112 +65\le13k +65\le13x +65\le38+3n +65t +65x +65x > 140 +65x+127 +65x+49 +65x+645\le24x+30 +65x+705\le18x +65x+735\le18x+30 +65x+75y\le1000 +65x+75y\le800 +65x+75y\le900 +65x+825\le12x+30 +65x+84 +65x+85y\le600 +65x+85y\le800 +65x+85y\le900 +65x-143\le8 +65x-234\le 6 +65x-585\le24x+30 +65x-585\le6\left(4x+5\right) +65x-675\le18x+30 +65x-676>40x-156 +65x-765<12x+30 +65x-765\le12x+30 +65x>140 +65x>288 +65x>40x+520 +65x>440 +65x\ge70 +65x\le 240 +65x\le-21 +65x\le12x+795 +65x\le18x-705 +65x\le24x+615 +65x\le24x-615 +65x\le59 +65y^{2} +66 +66 + 54 + 96 + x \geq 300 +66 + 59 + 94 + x \geq 300 +66 + 60 + 95 + x \geq 300 +66 + 62 + 96 + x \geq 300 +66 + 64 + 98 + x \geq 300 +66 + 66 + 92 + x \geq 300 +66 + 66 + 93 + x \geq 300 +66 + 69 + 92 + x \geq 300 +66 + 71 + 97 + x \geq 300 +66 + 73 + 97 + x \geq 300 +66 + 75 + 97 + x \geq 300 +66 + 77 + 95 + x \geq 300 +66 + 78 + 93 + x \geq 300 +66 - 11 \leq 8 k + 3 k +66 - 2 \leq 6 k + 2 k +66 < 132 +66 \leq 11 k +66 \leq 7 k + 3 +66 x - 22 \leq 12 +66 x > - 396 +66 x \leq 34 +66+5.50h>357 +66+5.50h\ge357 +66+5.50h\ge395 +66+51+92+x\ge300 +66+55+91+x\ge300 +66+58+93+x\ge 300 +66+5h\ge386 +66+5h\ge389 +66+5x +66+5x\ge386 +66+5x\le386 +66+6.50h\ge345 +66+6.50h\ge383 +66+60+90+x\ge300 +66+63+92+x>300 +66+63+92+x\ge300 +66+64x +66+66+93+x\ge300 +66+6h\ge350 +66+6h\ge353 +66+6x\ge353 +66+7.50h\ge368 +66+75+98+x\ge300 +66+77+91+x\ge300 +66+78+91+C\ge300 +66+78+91+x\ge300 +66+7h\ge353 +66+7h\ge365 +66-2\le6k+2k +66-2k\le6k+2 +66-3.22\ge14.90B +66-9k\le3 +66.00 - 4.94 \geq B \times 16.81 +66.00\ge26.60B+3.92 +66.00\ge28.22B+4.28 +66.00\ge28.22b+4.20 +66.00\ge28.22x+4.20 +66.00\ge28.30B+3.15 +66.01>44.01 +66.01\le L +66.05\ge16.07B +66.07>34.07 +66.10 +66.108 +66.10\le A +66.11 +66.13>49.04 +66.1\le A +66.20\ge a +66.20\le A +66.21\le L +66.25 +66.30\le A +66.34>39.5 +66.34>39.50 +66.38 +66.47>39.18 +66.5 \leq L +66.58 - 30.43 \geq 5 N +66.60\le A +66.69>49.07 +66.6\le A +66.77\ge18.10B +66.85 < 66.87 +66.96\ge28.6B +660 +660>425 +661>517 +6628 +665-19x\ge19x-19x+7y +665-19x\ge7y +665>412 +665\ge19x+7y +6671 +667>437 +667>474 +668>486 +669>553 +66<113 +66<118 +66<11k +66<123 +66<130 +66<69 +66<82 +66<94 +66<96 +66>16 +66>42 +66>6 +66>a +66\ge+6N +66\ge11.30B+4.15 +66\ge11.30\times B+4.15 +66\ge25.18B+4.15 +66\le x +66\le11.30\times b+4.15 +66\le11.30b+4.15 +66\le11k +66\le7k+3 +66\le81x-96 +66\left(\frac{15x-4}{11}-\frac{7x-15}{6}\right)<16\left(66\right) +66b +66u +66x > 70 +66x+24 +66x+29 +66x+49x > 462 +66x+49x>462 +66x+75 +66x-102\le 11 +66x-110\le 1 +66x>-462 +66x>22\left(24\right) +66x>264 +66x>462 +66x>528 +66x\le 111 +66x\le 113 +66x\le-24 +66x\le-79 +66x^2+58xy +66y^2 +67 +67 + 51 + 90 + x \geq 300 +67 + 51 + 94 + x \geq 300 +67 + 55 + 92 + x \geq 300 +67 + 55 + 93 + x \geq 300 +67 + 55 + 98 + x \geq 300 +67 + 56 + 94 + x \geq 300 +67 + 57 + 95 + x \geq 300 +67 + 62 + 91 + x \geq 300 +67 + 67 + 95 + x \geq 300 +67 + 69 + 90 + x \geq 300 +67 + 75 + 90 + x \geq 300 +67 + 76 + 91 + x \geq 300 +67 + 77 + 96 + x \geq 300 +67 + 80 + 94 + x \geq 300 +67 < 107 +67 < 120 +67 > 13 +67 > 29 +67 \leq 6 k + 7 +67 x + 36 - 36 < 672 - 36 +67 x > 195 +67+5.50h\ge398 +67+5.50h\ge400 +67+5.5h\ge400 +67+51+90+x\ge300 +67+51+96+x>300 +67+51+97+x\ge300 +67+52+94+x\ge300 +67+53+90+x\ge300 +67+55+93+x\ge300 +67+56+92+x\ge300 +67+57+91+x\ge300 +67+59+93+x>300 +67+59+93+x\ge300 +67+5h\ge391 +67+6.00h\ge371 +67+6.50h>358 +67+6.50h\ge358 +67+60+93+x\ge300 +67+62+91+x\ge300 +67+64+92+x\ge300 +67+64+93+x\ge300 +67+65+92+x\ge300 +67+67+92+x\ge300 +67+67+98+x\ge300 +67+69+94+x\ge300 +67+6h\ge 398 +67+6h\ge371 +67+6h\ge396 +67+6h\ge398 +67+6x\ge396 +67+6x\le396 +67+7.50h\ge376 +67+71+97+x\ge300 +67+72+96+x\ge300 +67+75+96+x\ge300 +67+78+91+x\ge300 +67+7h\ge370 +67-11k\le12 +67-2k\le5k+18 +67-3.53\ge20.57B+3.53-3.53 +67-3k\le4k+4 +67-67-2k\le5k+18-67 +67-6k\le7 +67.00 - 3.53 \geq B \times 20.57 +67.00+6h\ge371.00 +67.02\ge18.60B +67.10\ge31.10+N6 +67.15 +67.150 +67.30\le A +67.40 +67.53>45.19 +67.60\le A +67.6140.66 +670>439 +670>487 +670>502 +670\le-67x +672\ge16x+7y +672abcf +672hkrs +672mnpq +672stuv +673>571 +674>515 +674>576 +674>586 +675 \leq 225 t \leq 1125 +675 \leq 225 t \leq 1350 +675 \leq 225 t \leq 1575 +675 \leq 225 t \leq 1800 +675>494 +675\le 225t\le 1125 +675\le 375+225t-375\le 1350 +675\le225t\le1125 +675\le225t\le1350 +675\le225t\le1575 +675\le225t\le1800 +675\le225x\le1350 +675\le225x\le1675 +675p^{57} +675y^5 +675y^{15} +675y^{21} +675y^{5} +676>413 +676>515 +676>561 +677>597 +6784652161 +678>437 +678>533 +678>598 +679>485 +67<101 +67<102 +67<103 +67<104 +67<111 +67<116 +67<123 +67<126 +67<128 +67<130 +67<244 +67<420 +67<92 +67>13 +67>14 +67>15 +67>38 +67\ge20.57B+3.53 +67\ge20.57b+3.53 +67\le A +67\le x +67\le14k+11 +67\le19k+10 +67\le420 +67\le6+x\le371 +67c +67x < 376 +67x > -65 +67x > 105 +67x > 132 +67x+50 +67x+53 +67x+54 +67x+8 < 384 +67x<27 +67x<36 +67x<420 +67x<56 +67x>-168 +67x>2992 +67x>36 +67x>536 +67x>84 +67x>\frac{2680}{5} +67x>\frac{268}{5}\times10 +67x\le-670 +67y+117x +68 +68 + 50 + 97 + x \geq 300 +68 + 53 + 92 + x \geq 300 +68 + 60 + 95 + x \geq 300 +68 + 64 + 92 + x \geq 300 +68 + 66 + 96 + x \geq 300 +68 + 69 + 95 + x \geq 300 +68 + 70 + 95 + x \geq 300 +68 + 71 + 93 + x \geq 300 +68 + 71 + 98 + x \geq 300 +68 + 73 + 95 + x \geq 300 +68 + 75 + 91 + x \geq 300 +68 + 78 + 92 + x \geq 300 +68 - 16 k \geq 0 +68 > 62 +68 \leq 17 k +68 \leq 6 k + 8 +68+5.00h\ge345 +68+56+93+x\ge300 +68+57+92+x\ge300 +68+58+91+x\ge300 +68+5h\ge367 +68+61+93+x\ge300 +68+61+95+x\ge300 +68+63+95+p>300 +68+63+95+x>300 +68+63+95+x\ge300 +68+66+91+x\ge300 +68+6h>397 +68+6h\ge369 +68+6h\ge397 +68+7.50h\ge389 +68+70+95+x\ge300 +68+71+98+x\ge300 +68+73+95+x\ge300 +68+7h\ge353 +68+7h\ge391 +68-4.08\ge18.24B +68-4k<0 +68-9k\le8k +68.00 - 4.25 \geq B \times 26.12 +68.00\ge19.60B+3.41 +68.09\ge40.59+4N +68.09\le40.59+4n +68.09\le40.59+4x +68.10 +68.12 +68.120 +68.123 +68.20\ge48.20+2N +68.20\ge48.20+2n +68.29 +68.4 \leq L +68.40\le A +68.44 > 46.17 +68.49>49.88 +68.50<202.50 +68.59>35.22 +68.60\le A +68.62 \leq L +68.6\le A +68.8 +68.80\le A +68.81 +68.81>43.83 +68.84>39.32 +68.87>38.34 +68.92>44.02 +680 > 565 +680<1.70x +680>17x+8y +680\ge17x+10y +680\ge17x+8y +6834.64 +683>583 +684-19x\ge9y +684\ge19x+9y +685 +685.0 +686.2 +686.7 +6864 +686>496 +689 > 447 +689.8 +6890 +689972400 +68<108 +68<112 +68<115 +68<116 +68<117 +68<123 +68<124 +68<126 +68<320 +68<362 +68<4k +68<69 +68<75 +68<92 +68<97 +68<98 +6821 +68>23 +68>48 +68>5 +68\ge F\ge14 +68\ge18.24B+4.08 +68\le f\le38 +68\le f\le86 +68\le v +68\le x +68\le-19x +68\le17k +68\le2x-21x +68\le7k+5 +68\le8k+20 +68x+32\le-7 +68x-56-55x+121 < 484 +68x>264 +68x>2717 +68x\le 36 +69 +69 + 52 + 93 + x \geq 300 +69 + 52 + 97 + x \geq 300 +69 + 53 + 96 + x \geq 300 +69 + 58 + 94 + x \geq 300 +69 + 59 + 94 + x \geq 300 +69 + 59 + 95 + x \geq 300 +69 + 62 + 90 + x \geq 300 +69 + 62 + 93 + x \geq 300 +69 + 62 + 95 + x \geq 300 +69 + 62 + 98 + x \geq 300 +69 + 68 + 90 + x \geq 300 +69 + 69 + 96 + x \geq 300 +69 + 72 + 90 + x \geq 300 +69 + 72 + 97 + x \geq 300 +69 + 75 + 98 + x \geq 300 +69 + 78 + 94 + x \geq 300 +69 + 78 + 95 + x \geq 300 +69 + 79 + 96 + x \geq 300 +69 + 80 + 91 + x \geq 300 +69 - 12 \leq 9 k + 10 k +69 - 13 \leq 5 k + 9 k +69 - 17 \leq 8 k + 5 k +69 < 116 +69 < 98 +69 > 8 +69 > 9 +69+5.00h>376 +69+5.00h\ge376 +69+5.50h+378300 +69+74+95+x>300 +69+74+95+x\ge300 +69+74+97+x\ge300 +69+75+94+x\ge300 +69+75+98+x\ge300 +69+78+96+x\ge300 +69+7h\ge346 +69+7h\ge389 +69+7x\ge346 +69+x\ge131 +69-2k\le7k+6 +69-7k\le6 +69-9k\le6 +69.00 +69.33 \leq L +69.39 > 31.33 +69.43 \geq B \times 24.84 +69.56 > 40.38 +69.65 +69.66 +69.660 +69.67 \leq L +69.78\le L +69.80\le A +69.85>33.00 +69.92\le L +69.92\le l +69.95\ge31.38 +690>464 +690>503 +690>562 +691>400 +692 > 532 +694>-553 +694>480 +694>553 +694>576 +694\ge464 +695 +695.0 +696 > 564 +6972 +69<106 +69<116 +69<120 +69<188 +69<205 +69<90 +6936 +69>48 +69>6 +69\ge23B+4.35 +69\ge23x+4.35 +69\ge27.50B+4.57 +69\ge27.50b+4.57 +69\ge27.50x+4.57 +69\le x +69\le16.58b+2.98 +69\le9k+15 +69b +69w^2+21 +69x+120<238 +69x+54 +69x+81\le-7 +69x<118 +69x<143 +69x<32 +69x<48 +69x>100 +69x>40 +69x>483 +69x>66 +69x>7\times14 +69x\le-71 +69x\le-88 +6:2>3:2 +6<+x +6<-6x +6<-m +6<-x +6<10 +6<10+6 +6<10+x +6<10x-3 +6<10x-8x +6<11 +6<11x-12-5x +6<12 +6<13 +6<14 +6<14x-1 +6<15 +6<16 +6<18 +6<2+x +6<21 +6<23x-11 +6<23x-7 +6<24 +6<25 +6<27 +6<27x-7 +6<29 +6<2x +6<2x+10 +6<2x+12 +6<2x+2 +6<2x+8 +6<2x-2 +6<2x-4 +6<3+x +6<30 +6<35 +6<36 +6<3x +6<3x+3 +6<3x-3 +6<3x-6 +6<4+x +6<40 +6<41 +6<4x-10 +6<4x-14 +6<4x-2 +6<4x-6 +6<5+x +6<5x +6<5x-14 +6<5x-3 +6<5x-4 +6<6.5 +6<61 +6<63 +6<69 +6<6x +6<6x-18 +6<6x-6 +6<7 +6<71 +6<73 +6<74 +6<75 +6<77 +6<7x +6<7x-2 +6<7x-4 +6<8 +6<82 +6<83 +6<85 +6<86-32t<38 +6<86-32t<70 +6<89 +6<8x-5 +6<9 +6<9x-2 +6+3 +6>+4 +6>-1 +6>-10 +6>-12 +6>-13 +6>-15 +6>-16 +6>-18 +6>-1x +6>-2 +6>-21 +6>-24 +6>-3 +6>-3x+15 +6>-4 +6>-5 +6>-5x+16 +6>-6 +6>-69 +6>-7 +6>-8 +6>-9 +6>-\frac{2}{-3} +6>-\frac{2}{4} +6>-x +6>0 +6>1 +6>15 +6>1m +6>1x +6>2 +6>21+10x +6>2p +6>2x +6>2x+2 +6>2x,12<+2x +6>2x,9-2x<-3 +6>2x,9<-3+2x +6>2x-2 +6>2x-6 +6>3 +6>3+2 +6>32+23x +6>32+29x +6>36+19x +6>3x +6>3x-6 +6>4 +6>4+y +6>4-1 +6>4.5 +6>41-5r +6>4\frac{1}{2} +6>4p-14 +6>5 +6>5-z +6>6x +6>8-x +6>8x+14 +6>X +6>\frac{1}{2}x +6>\frac{1}{3} +6>\frac{3}{8} +6>\frac{9}{2} +6>\frac{x-9}{4} +6>\frac{x-9}{5} +6>\left|x\right| +6>m +6>n +6>p +6>x +6>x' +6>x,12x,x>12 +6>x-3 +6>x-4 +6>x-5 +6>x-7 +6>x-8 +6>x-9 +6>x>-6 +6>x>3 +6>x\text{ or } x>12 +6>x\text{ or }12y +6>y>12 +6>y>3 +6>yt +6>z>-6 +6N+30.30\le72.30 +6N+30.60\le66.60 +6N+31.40\le55.40 +6N+31.50\le85.50 +6N+31.75\le82.68 +6N+31.80<61.80 +6N+31.80\le61.80 +6N+32.70\le104.70 +6N+32.70\le80.70 +6N+35.20\le59.20 +6N+35.90\le65.90 +6N+36.90\le132.90 +6N+37.6\le73.6 +6N+37.72-37.72\le 95.86-37.72 +6N+37.72-37.72\le95.86-37.72 +6N+37.72\le 95.86 +6N+37.72\le95.86 +6N+37.90\le73.90 +6N+39.00\le117.00 +6N+39.50\le135.50 +6N+39.9\le99.9 +6N+40.30\le130.30 +6N+40.80<130.80 +6N+40.80\le100.80 +6N+40.80\le130.80 +6N+41.50\le137.50 +6N+42.10\le126.10 +6N+43.50\le139.50 +6N+44.30\le104.30 +6N+45.20\le111.20 +6N+46.4\le70.4 +6N+47.50\le119.50 +6N+48.30\le126.30 +6N+49.20\le103.20 +6N+49.40\le97.40 +6N+49.80\le127.80 +6N<30 +6N\div 6\le 58.14\div 6 +6N\le 12.53 +6N\le 50.88 +6N\le 58.14 +6N\le 95.86-37.72 +6N\le115.1-37.1 +6N\le15.06 +6N\le24 +6N\le30 +6N\le36 +6N\le36.00 +6N\le42 +6N\le42.00 +6N\le44.98 +6N\le48 +6N\le48.00 +6N\le54 +6N\le58.14 +6N\le60 +6N\le66 +6N\le66.00 +6N\le72 +6N\le78 +6N\le79.30-43.30 +6N\le84 +6N\le90 +6N\le95.86-37.72 +6N\le96 +6T+4 +6X+8>-4 +6X>-12 +6\div2x +6\div2\ge x +6\div2\le x +6\div5>4\div5 +6\div\frac{10}{7}>\frac{7}{6}\div6 +6\div\left(-5+3\right) +6\frac{1}{2}4\frac{1}{2} +6\frac{1}{2}>5 +6\frac{1}{2}>\frac{x}{2} +6\frac{2}{3}>1\frac{1}{3} +6\frac{x-6}{6} > -1\left( 6\right) +6\frac{x}{2} +6\ge 2x +6\ge 2x+10 +6\ge 2x+14 +6\ge 6x +6\ge N +6\ge Y\ge1.5 +6\ge m +6\ge n +6\ge t\ge3 +6\ge t\ge4 +6\ge v\ge5 +6\ge w +6\ge x +6\ge x > -1 +6\ge x > -2 +6\ge x-5 +6\ge x-7 +6\ge x1 +6\ge x>-1 +6\ge x>-2 +6\ge x>\frac{2}{-2} +6\ge x\text{ and } x>-2 +6\ge x\ge-2 +6\ge x\ge-6 +6\ge x\ge0 +6\ge x\ge0,x\le-6 +6\ge x\ge1 +6\ge x\ge2 +6\ge x\ge3 +6\ge x\ge4 +6\ge x\ge7 +6\ge x\ge8 +6\ge x\ge9 +6\ge x\ge\frac{2}{3} +6\ge y +6\ge y\ge 2 +6\ge y\ge-6 +6\ge y\ge0 +6\ge y\ge1 +6\ge y\ge2 +6\ge y\ge3 +6\ge y\ge4 +6\ge-14x+25 +6\ge-26x+25 +6\ge-6 +6\ge-x +6\ge0 +6\ge1 +6\ge10+50x +6\ge2x +6\ge2x+12 +6\ge2x+14 +6\ge2x+2 +6\ge2x+8 +6\ge2x+y +6\ge2x>-2 +6\ge3x +6\ge4\left(x+5\right) +6\ge4x+12 +6\ge4x+16 +6\ge4x+2 +6\ge4x+20 +6\ge5x>-4 +6\ge6x +6\ge9+n +6\ge\frac{1}{4}x +6\ge\frac{x}{3} +6\ge\frac{x}{4} +6\ge\frac{x}{5} +6\le 11 +6\le 18 +6\le 2x +6\le 6x +6\le 7 +6\le INFITINEY +6\le X<\infty +6\le X\le\infty +6\le Y\le8 +6\le c<-1 +6\le k +6\le m +6\le n +6\le p +6\le t\le2 +6\le w +6\le x +6\le x,x\le-6 +6\le x-2 +6\le x-3 +6\le x-4 +6\le x-5 +6\le x-6 +6\le x-7 +6\le x-8 +6\le x<\infty +6\le x\le 10 +6\le x\le-6 +6\le x\le-7 +6\le x\le0 +6\le x\le1 +6\le x\le1.2 +6\le x\le10 +6\le x\le12 +6\le x\le2 +6\le x\le2\le8 +6\le x\le3 +6\le x\le4 +6\le x\le5 +6\le x\le6 +6\le x\le7 +6\le x\le7\le x\le8 +6\le x\le8 +6\le x\le8x\le2 +6\le x\le9 +6\le y +6\le y' +6\le y\le 8 +6\le y\le-6 +6\le y\le3 +6\le y\le7 +6\le y\le8 +6\le y\le9 +6\le-3x+12 +6\le-6x-4 +6\le-7+x +6\le-x +6\le0-x +6\le12 +6\le2-x +6\le2x +6\le2x+10 +6\le2x+12 +6\le2x+2 +6\le3x +6\le3x+3 +6\le3x-6 +6\le5-x,-6\ge5-x +6\le6-x +6\le6x +6\le9 +6\le\frac{x}{-4} +6\left( -6-1x\right) +6\left( 5x+10\right) \le -60 +6\left( 81x^{2}-16y^{2}\right) +6\left( N\right) \le 58.14 +6\left( \frac{x-105}{6}\right) \le 6\left( \frac{5x-7}{2}\right) +6\left( r+s+t\right) +6\left( x+7\right) \left( x-7\right) +6\left( x-5\right) \left( x+5\right) +6\left( x-7\right) \left( x+7\right) +6\left( x^{2}-25\right) +6\left( x^{2}-49\right) +6\left( xyz+4\right) +6\left(-2\right)<-2\left(-2\right) +6\left(-2\right)<10\left(-2\right) +6\left(-3y-8\right) +6\left(-4\right)<10\left(-4\right) +6\left(-5\right)2y^{16} +6\left(-\frac{1}{6}x\right)\le6\left(3\right) +6\left(-\frac{x^2}{2}-\frac{4x}{2}-6x-24\right)+4x +6\left(-\frac{x}{2}-6\right)\left(x+4\right)+4x +6\left(-u-8\right) +6\left(-u\right) +6\left(1-8uv-5u^2\right) +6\left(11w-8z-3y\right) +6\left(15x-4\right)-11\left(7x-15\right)<1056 +6\left(17x-18\right)-19\left(5x-14\right)<3\left(114\right) +6\left(1a+3b\right) +6\left(1a+5\right) +6\left(2f+7g\right) +6\left(2m+9n\right) +6\left(2r-5t-3\right) +6\left(2w+3y-5\right) +6\left(2x-10\right)>36 +6\left(2y-3\right) +6\left(3-2x\right)\le-6 +6\left(3j+4k\right) +6\left(3u^2+4\right) +6\left(3w+4y\right) +6\left(3y-4\right) +6\left(4\right)>-2\left(4\right) +6\left(4x+4\right)-9x\le-5 +6\left(4x-12\right)>-120 +6\left(4x^2+18x-36\right)+2x +6\left(5w+8y\right) +6\left(5x-15\right)>-120 +6\left(5x-15\right)\ge-120 +6\left(6-x\right) +6\left(8x+2y\right)-5\left(10y-2x\right) +6\left(8y-6\right) +6\left(9g+4h+7\right) +6\left(9w+10y\right) +6\left(X+5\right)-4+4<44+4 +6\left(\frac{5x}{6}\right)<\left(30\right)6 +6\left(\frac{x+2}{2}-\frac{x-14}{6}\right)>\frac{5}{3}\times6 +6\left(\frac{x-3}{6}\right)>-2\times6 +6\left(\frac{x-8}{6}\right)\le-1\left(6\right) +6\left(\frac{x-8}{6}\right)\le-6 +6\left(\frac{x-9}{6}\right)>-3\left(6\right) +6\left(\frac{x}{2}\right) +6\left(\frac{x}{3}\right)+6\left(\frac{x}{2}\right)\ge5\times6 +6\left(\frac{x}{6}\right)\ge3\left(6\right) +6\left(\frac{x}{6}\right)\le36 +6\left(\frac{x}{6}\right)\le6\left(6\right) +6\left(\sin3x\right)\left(\cos3x\right) +6\left(a+3b\right) +6\left(a+5\right) +6\left(b-7\right) +6\left(c-5\right) +6\left(k+9\right)\le54 +6\left(n+2\right) +6\left(n+42.40\le96.40\right) +6\left(n-1\right)<33 +6\left(n-5\right) +6\left(p\right)^5\left(q\right) +6\left(r+2\right) +6\left(r+s+t\right) +6\left(s+5\right) +6\left(t+3\right) +6\left(t^2-5t\right) +6\left(u-8\right) +6\left(w+y\right)\times9wy +6\left(x+1\right)<0 +6\left(x+2\right) +6\left(x+2\right)-3\left(x-10\right)>18\left(\frac{5}{2}\right) +6\left(x+2\right)>0 +6\left(x+2\right)\left(x-5\right) +6\left(x+3\right) +6\left(x+3\right)-4+4<26+4 +6\left(x+3\right)>0 +6\left(x+3\right)\left(x+4\right) +6\left(x+4\right) +6\left(x+4\right)<48 +6\left(x+5\right) +6\left(x+5\right)-2\left(x+11\right)>20 +6\left(x+5\right)-4+4<44+4 +6\left(x+5\right)<48 +6\left(x+5\right)>0 +6\left(x+6\right)<54 +6\left(x+7\right)-42 +6\left(x+7\right)\le48 +6\left(x+7\right)\left(x-9\right) +6\left(x-1\right)+8\ge20 +6\left(x-1\right)\ge12 +6\left(x-1\right)\ge18 +6\left(x-3\right)\le0 +6\left(x-3\right)\left(x+3\right) +6\left(x-4\right)>0 +6\left(x-4\right)\ge18 +6\left(x-4\right)\le0 +6\left(x-5\right)\le0 +6\left(x-7\right)\le0 +6\left(x-7\right)\left(x+6\right) +6\left(x-8\right)\left(x+8\right) +6\left(x-9\right)<-48 +6\left(x-9\right)\le0 +6\left(x-9\right)\le3-3 +6\left(x\right)<-36 +6\left(x\right)\le-30 +6\left(x\right)\le-36 +6\left(x^2-\left(16x-16x-20x^2\right)\right) +6\left(xyz-5\right) +6\left(y^2-10y+10y+15y^2\right) +6\left(z^2-8z+8z+12z^2\right) +6\left(z^2-\left(8z-8z-12z^2\right)\right) +6\sqrt{1.25} +6\sqrt{2u^3} +6\sqrt{5} +6\sqrt{u} +6\sqrt{u}+\sqrt{v} +6\sqrt{x} +6\times 3 < 9\times 3 +6\times 5\times 3\times y^{13} +6\times 5\times 4\times y^{20} +6\times 6 +6\times N>100 +6\times \frac{x-3}{6} > -2\times 6 +6\times \frac{x-5}{6} > -1\times 6 +6\times \frac{x}{6} > 3\times 6 +6\times \frac{x}{6}\ge 3\times 6 +6\times m+6\times 6 +6\times m\times m\times3\times n\times n +6\times m\times m\times3\times n\times n\times n +6\times n>100 +6\times p>250 +6\times s\div11-6\times3t+6\times1\div2 +6\times x+3\times6\le30 +6\times x<-36 +6\times x<=-42 +6\times x\le -18 +6\times x\le -24 +6\times x\le -36 +6\times x\le -42 +6\times x\le-18 +6\times x\le-24 +6\times x\le-30 +6\times x\le-36 +6\times x\le-42 +6\times y+6\times8+3y-4 +6\times y+6\times9 +6\times y\times y\times 2\times 2\times 2\times 2 +6\times y\times y\times y +6\times y\times y\times y\times y +6\times y^2 +6\times y^3 +6\times y^4 +6\times y^{3} +6\times y^{5} +6\times-2-\left(-4\right) +6\times-2<-4\times-2 +6\times-2>7\times-2 +6\times-3--7 +6\times-5<8\times-5 +6\times-5<9\times-5 +6\times-6<8\times-6 +6\times-u +6\times1 +6\times10^7 +6\times10^8 +6\times16x-6\times12\le13 +6\times1\le x-6 +6\times21x^2 +6\times3<7\times3 +6\times3<9\times3 +6\times3<\frac{x-4}{3}\times3 +6\times3>-4\times3 +6\times3\ge\frac{x}{3}\times3 +6\times3\times\left(-3\right)y^3y^7y^6 +6\times4<7\times6 +6\times4<9\times4 +6\times4>-5\times4 +6\times4>\frac{x-9}{4}\times4 +6\times5>\frac{x-8}{5}\times5 +6\times5\ge\frac{x}{5}\times5 +6\times5x+6\times-20\ge120 +6\times5x-6\times15\le-150 +6\times6\times m\times m\times m\times n\times n\times n +6\times7\ge\frac{x}{6}\times6 +6\times\frac{a}{6}>0\times6 +6\times\frac{v}{6}\ge-6\times4 +6\times\frac{x-3}{6}\le-2\times6 +6\times\frac{x-9}{6}\le-3\times6 +6\times\frac{x}{6}>2\times6 +6\times\frac{x}{6}\ge2\times6 +6\times\frac{x}{6}\ge3\times6 +6\times\frac{x}{6}\le6\times7 +6\times\left(-2\right)<9\times\left(-2\right) +6\times\left(-5\right)<8\times\left(-5\right) +6\times\left(-6\right)<9\times\left(-6\right) +6\times\left(x+7\right)-42 +6^2-4\left(k+6\right)<0 +6^2-4\left(k+6\right)\le0 +6^2-4\times a\times4>0 +6^2-4\times1\left(k+6\right)<0 +6^2-4a\left(7\right)>0 +6^2-4a\left(7\right)\ge0 +6^2-4k-24<0 +6^2<4\left(k+6\right) +6^3 +6^3p^6\times\left(\frac{1}{6}\right)^3\left(p^{12}\right)^3 +6^3p^6\times\left(\frac{1}{6}\right)^3p^{36} +6^3y^4 +6^4\times y^3 +6^4a^{12}b^4c^{20} +6^4b^8\div3^3b^3 +6^4y^3 +6^5\times y^3 +6^5a^5b^5c^5 +6^5y^2 +6^5y^4 +6^{ 10 x} +6^{ 5 x} +6^{ 6 x} +6^{-x}-6^3\ge0 +6^{-x}\ge6^{-9} +6^{10x} +6^{2x}\le\frac{1}{6} +6^{2} +6^{2} - 4 \times 1 \left(k + 10\right) < 0 +6^{2} - 4 \times 1 \left(k + 1\right) < 0 +6^{2} - 4 \times 1 \left(k + 2\right) < 0 +6^{2} - 4 \times 1 \left(k + 3\right) < 0 +6^{2} - 4 \times 1 \left(k + 6\right) < 0 +6^{2} - 4 \times 1 \left(k + 7\right) < 0 +6^{2} - 4 \times \left( - 5 \right) \times m < 0 +6^{2} - 4 \times a \times 10 > 0 +6^{2} - 4 \times a \times 6 > 0 +6^{2} - 4 \times a \times 7 > 0 +6^{2} - 4 \times a \times 9 > 0 +6^{2} - 4 m \times \left( - 2 \right) > 0 +6^{2} - 4 m \times \left( - 4 \right) > 0 +6^{2} - 4 m \times \left( - 6 \right) > 0 +6^{2} - 4 m \times \left( - 7 \right) > 0 +6^{2} - 4 m \times \left( - 9 \right) > 0 +6^{2}\times \left( a^{3}bc^{4}\right) ^{2} +6^{2}\times a^{6}\times b^{2}\times c^{8} +6^{2}y^{15} +6^{3}\times y^{21} +6^{3}y^{21} +6^{4x} +6^{4}\times y^{3} +6^{4}a^{12}b^{4}c^{20} +6^{4}a^{8}b^{20}c^{16} +6^{4}y^{3} +6^{5x}<6^{30} +6^{5}\times a^{25}b^{10}c^{5} +6^{5}a^{25}b^{10}c^{5} +6^{6\times x} +6^{6x} +6^{7x} +6^{x} > 6^{\frac{1}{6}} +6a +6a > 160 +6a+10b-8 +6a+12 +6a+18 +6a+18-a^{2}-9a +6a+4.8x +6a+9 +6a,-3a +6a,-3a,-a +6a,6a +6a,7b +6a,9a +6a>100 +6a>160 +6a\div2 +6a^2+6ab+2a^2+ab +6a^2+7ab+2a^2 +6a^2-21ab+24a +6a^2-24ab+54ac +6a^7b^2c +6ab +6ab+7a^2 +6b +6b > 250 +6b+42 +6b+45b+3b +6b+60 +6b>320 +6b>40 +6b>400 +6b>500 +6b^2+11ab +6b^3-27b^2-15b +6bc+11c^2b +6c+18 +6c+42 +6c+6x7 +6c-12-c^2+3c +6cb^3\times7c^2a\times0 +6cb^5\times7a\times0 +6cb^{3+2}\times7a\times0 +6d+40-d^2 +6d-20d +6f+45.20\le111.20 +6f^2+12fg+54fh +6f^2-18fg+24fh +6f^{2}+12gf+30fh +6h+60\ge385 +6h+61\ge349 +6h+62\ge350 +6h+63\ge360 +6h+64>370 +6h+64\ge370 +6h+65-65\ge343-65 +6h+65\ge341 +6h+65\ge343 +6h+65\ge398 +6h+66-66\ge381-66 +6h+66\ge340 +6h+66\ge381 +6h+66\ge398 +6h+67\ge371 +6h+67\ge396 +6h+68\ge 373 +6h+68\ge365 +6h+69\ge373 +6h+70\ge345 +6h+72\ge 348 +6h+72\ge341 +6h+72\ge351 +6h+73\ge386 +6h+74>371 +6h+74\ge366 +6h+74\ge371 +6h+75\ge376 +6h+75\ge383 +6h+78\ge357 +6h+80>381 +6h+80\ge366 +6h+80\ge381 +6h+80\ge399 +6h\ge 276 +6h\ge 305 +6h\ge 331 +6h\ge269 +6h\ge272 +6h\ge274 +6h\ge275 +6h\ge276 +6h\ge278 +6h\ge279 +6h\ge281 +6h\ge286 +6h\ge288 +6h\ge289 +6h\ge291 +6h\ge292 +6h\ge295 +6h\ge296 +6h\ge297 +6h\ge304 +6h\ge306 +6h\ge308 +6h\ge313 +6h\ge315 +6h\ge316 +6h\ge317 +6h\ge319 +6h\ge320 +6h\ge329 +6h\ge330 +6h\ge331 +6h\ge332 +6h\ge338 +6h\ge354-75 +6h\ge358-63 +6h\ge371-67 +6h\ge382-62 +6h\ge396-67 +6h\ge398-66 +6j,4k +6k +6k+18\le18 +6k+24\le24 +6k+30-30\le30-30 +6k+30\le30 +6k+42\le42 +6k+48\le48 +6k+51\le51 +6k+54\le54 +6k\le0 +6k\le30-30 +6k^3t^5\left(1+11k^5t^3\right) +6m +6m+18m\div3m +6m+4 +6m+42 +6m+6 +6m+6^{2} +6m+6n +6m-12 +6m-m^2 +6m3n +6m<48 +6m>-1 +6m>160 +6m>20 +6m>200 +6m>280 +6m>320 +6m>350 +6m>40 +6m>400 +6m>500 +6m\div9m +6m\ge200 +6m\ge320 +6m\ge400 +6m\left(m-4\right)+3\left(m-4\right) +6m\left(m-4\right)+3m-12 +6m\left(m-6\right)+2\left(m-6\right) +6m\times m\times 3n\times n +6m\times m\times4n\times n +6m^2+24m +6m^2+4mn+m^2+mn +6m^2+5m +6m^2+7mn +6m^2+8m +6m^2-21m-12 +6m^2-24m+3m-12 +6m^2-34m-12 +6m^2-36m+2m-12 +6m^2-50m-36 +6m^2-51m-90 +6m^2-53m-70 +6m^2-54m+4m-36 +6m^2q +6m^3-36m^2-8m^3-48m +6m^8n^{11} +6m^9 +6m^{10} +6m^{2}-22m-8 +6m^{4}-16m^{3}+17m^{2}-m-24 +6m^{5}-m^{6} +6mn +6mn+15m+8n+20 +6mn+4m+9n+6 +6n +6n > 160 +6n+24 +6n+30.30\le72.30 +6n+31.7\ge82.68 +6n+31.7\le82.68 +6n+31.80<61.80 +6n+35.90\le65.90 +6n+37.6\le73.6 +6n+37.72\le95.86 +6n+42.40\le96.40 +6n+44.90\le116.90 +6n+46.4\le70.4 +6n+49.80\le127.80 +6n+54 +6n,-2n +6n-18+18>18+18 +6n-24+24>24+24 +6n-24>24 +6n-30+30>30+30 +6n-42+42>42+42 +6n-48+48>48+48 +6n-48>48 +6n-60+60>60+60 +6n<50 +6n>100 +6n>108 +6n>12 +6n>120 +6n>140 +6n>160 +6n>200 +6n>24+24 +6n>250 +6n>280 +6n>320 +6n>350 +6n>36 +6n>40 +6n>400 +6n>48 +6n>50 +6n>500 +6n>60 +6n>80 +6n>84 +6n>96 +6n\ge100 +6n\ge250 +6n\ge280 +6n\ge320 +6n\ge400 +6n\ge50 +6n\ge500 +6n\ge80 +6n\ge84 +6n\le115.1-37.1 +6n\le30 +6n\le48 +6n\le72 +6n\le96 +6n\le96.40 +6n^2 +6n^2+8n^2+7n^2 +6n^3-36n^2-8n^3-72n +6n^4 +6n^5 +6n^{2} +6n^{2}+6n +6nm +6p +6p+-11 +6p+-15+4 +6p+16 +6p+2 +6p+36 +6p+4 +6p+4-5p-40 +6p+45-p^2 +6p+6 +6p+9 +6p-11 +6p-18 +6p-21 +6p-6\le6 +6p>100 +6p>140 +6p>160 +6p>200 +6p>250 +6p>280 +6p>320 +6p>40 +6p>400 +6p>50 +6p>80 +6p\ge100 +6p\ge200 +6p\ge250 +6p\ge400 +6p\times2+2p +6p\times2--2p +6p^2+54pq+24pr +6p^2-54pq-18pr +6p^2q^2 +6p^3q^3 +6p^4 +6p^5q^5 +6p^{-9}q^{-6} +6p^{4}q^{4} +6p^{5}q^{5} +6pq +6pq+15p+8q+20 +6pq\left(-8q-5p\right) +6pq\left(-9q-5p\right) +6pq\left(3p-2q\right) +6pq\left(5p-4q\right) +6pq\left(7p-3q\right) +6pq\times7p-6pq\times5q +6prt +6q +6q^2\times15p^2 +6q^2\times3p\times5p +6q^{2}p^{2} +6r > 12 +6r > 36 +6r+10-10>70-10 +6r+10>70 +6r+2>38 +6r+30 +6r+3>57 +6r+3>66-r +6r+4>28 +6r+4>64 +6r+54 +6r+6-6>30-6 +6r+6>30 +6r+6>60 +6r+7>43 +6r+8>32 +6r+8>56 +6r+9>21 +6r+9>51 +6r+9s-15t +6r+r > 39-4 +6r+r+4>46-r+r +6r+r>41-6 +6r+r>45-10 +6r+r>56 +6r+x+4>46-r+r +6r>-r+56 +6r>12 +6r>18 +6r>24 +6r>28-r +6r>30 +6r>35-r +6r>36 +6r>42 +6r>48 +6r>54 +6r>56-r +6r>59-r-3 +6r>60 +6r>60-r-4 +6r>63-r +6r\ge24 +6r^2-6rt+9rt-9t^2-3r^2-2rt-3rt-2t^2 +6r^2tv^2\left(3v+5rt-5\right) +6r^2tv^2xz\left(3v+5rt-5\right) +6r^8 +6r^{3}s-16r^{3}t^{4} +6rst\div 72sr +6s +6s+36 +6s+36s+7s +6s+42 +6s+54 +6s\times2t +6s^4\times r^5 +6s^4r^5 +6st +6st\times\left(8s+8t\right) +6st^2+2s^2t+20st +6st^2+6s^2t +6st^2+6s^2t+2st^2+18st +6t +6t+24 +6t+30 +6t+42 +6t\div 72 +6t\left(3n-15r\right) +6t\left(n-3r\right) +6t\left(n-4r\right) +6t\left(t-2\right) +6t\left(t-5\right) +6t^3k^6\left(1+9t^6k^3\right) +6t^{2} +6u +6u+12 +6u+18 +6u+6v +6u+\frac{1}{2}v +6u-16a+6t +6u-500 > 0 +6u-54 +6u>100 +6u>20 +6u>50 +6u>80 +6u\ge100 +6u\left( u-5\right) +6u\left(u-2\right) +6u\left(u-5\right) +6u\sqrt{2u} +6u\times v\times\left(-9\right) +6u^2 +6u^2+3v^3 +6u^2+5v^4 +6u^2-21uv +6u^2-3v^3 +6u^2-48uv+8 +6u^2v^3 +6u^3-48u^2-7u^3-56u +6u^3\times10v^4 +6u^3v^2 +6u^4-3v^2 +6u^5v^8 +6u^6v^7\times7u^2v^4 +6u^{3}7v^{2} +6u^{3}\times 7v^{2} +6u^{3}v^{2} +6u^{5}v^{2} +6u^{5}v^{3} +6u^{5}v^{4} +6uv +6uv\left(8u+8v\right) +6uv\times\left(-9\right) +6uv^{2}+6u^{2}v +6v +6v,7v +6v-54 +6v>100 +6v>350 +6v>3x +6v\ge100 +6v\ge350 +6v^3-12v^2-4v^3-16v +6v^{2} +6w +6w+60+\left(3y\div8z\right) +6w-40 +6w\left( 4w+7\right) +5\left( 4w+7\right) +6w^2+15w+8w+20 +6w^2+23w+20 +6w^{2} +6w^{2}+13w+6 +6w^{2}+4w+9w+6 +6wy\times 4\left( w+y\right) +6wy\times \left( 4w+4y\right) +6wy^2+6w^2y +6wy^{2}+6w^{2}y +6x +6x < -12 +6x < -14 +6x < -18 +6x < -21x+22 +6x < -23x+14 +6x < -24 +6x < -30 +6x < -36 +6x < -42 +6x < -48 +6x < 0 +6x < 10x-20 +6x < 11x-25 +6x < 12 +6x < 1615 +6x < 1768 +6x < 18 +6x < 18+6 +6x < 18-12 +6x < 24 +6x < 275 +6x < 30 +6x < 36 +6x < 42 +6x < 48 +6x < 48+54 +6x < 5x-1+4 +6x < 6 +6x < 6+18 +6x < 66 +6x < 84 +6x > -12 +6x > -12-24 +6x > -120 +6x > -150 +6x > -18 +6x > -18-6 +6x > -210 +6x > -24 +6x > -270 +6x > -30 +6x > -36 +6x > -42 +6x > -6 +6x > -60 +6x > 0 +6x > 1 +6x > 12 +6x > 18 +6x > 18+36 +6x > 23 +6x > 24 +6x > 25 +6x > 30 +6x > 323 +6x > 36 +6x > 4 +6x > 42 +6x > 42-60 +6x > 48-54 +6x > 54 +6x > 54-36 +6x > 6 +6x > 60-24 +6x > 60-36 +6x > 66 +6x > 71 +6x > 72 +6x > 78 +6x+-12\ge-24 +6x+-16 > -8 +6x+-16>-2 +6x+-18 > -10 +6x+-18>-12 +6x+-27 +6x+-4\le8 +6x+-68x +6x+0>-18 +6x+1-1>-29-1 +6x+1-1\le6-1 +6x+1-6x\le7x-6x +6x+1.5y\le18 +6x+10 +6x+10 < -6x+15-2x +6x+10 < -8x+15 +6x+10-10<10x-2-10 +6x+10-10>16-10 +6x+10<-15x+12-2x +6x+10<-17x+12 +6x+10<-20x+16-5x +6x+10<18 +6x+10<2 +6x+10<22 +6x+10<28 +6x+10<34 +6x+10<46 +6x+10<8x +6x+10<9x-2 +6x+10>16 +6x+10>28 +6x+10>34 +6x+10>4 +6x+10\ge -12x+15 +6x+10\ge -15x+12 +6x+10\ge-12x+15 +6x+10\ge-15x+15 +6x+10\ge-6x+15 +6x+10\le 28 +6x+10\le28 +6x+10x+4\ge25 +6x+10x\ge10-3 +6x+11>-19 +6x+11>-31 +6x+11>-7 +6x+11>80 +6x+11\ge30 +6x+12 +6x+12 < -15x+15-2x +6x+12 < -17x+15 +6x+12 < -23x+15 +6x+12 < -25x+15+2x +6x+12 < -6 +6x+12 < 18 +6x+12 < 9 +6x+12 > -12 +6x+12 > -15x+25 +6x+12 > 18 +6x+12 > 36 +6x+12 > 6 +6x+12-12<-30-12 +6x+12-12<6-12 +6x+12-12>12-12 +6x+12-12\ge -6-12 +6x+12-12\le-18-12 +6x+12-2<22 +6x+12-2<34 +6x+12-2<46 +6x+12-3<33 +6x+12-3<39 +6x+12-4<32 +6x+12-4<38 +6x+12-5<31 +6x+12-5<43 +6x+120 > -90 +6x+120>-30 +6x+120\ge-60 +6x+120\ge0 +6x+12<-10x+15 +6x+12<-11x+15 +6x+12<-12 +6x+12<-12x+15+2x +6x+12<-14x+15 +6x+12<-18 +6x+12<-24 +6x+12<-30 +6x+12<-4 +6x+12<-6 +6x+12<-9x+15-2x +6x+12<-9x+15-5x +6x+12<0 +6x+12<10 +6x+12<10x +6x+12<10x-12+12 +6x+12<12 +6x+12<18 +6x+12<21 +6x+12<3 +6x+12<30 +6x+12<36 +6x+12<6 +6x+12<8 +6x+12<9x +6x+12>-18 +6x+12>-24 +6x+12>-30 +6x+12>-6 +6x+12>12 +6x+12>18 +6x+12>30 +6x+12>6 +6x+12>8x +6x+12\ge -15x+20 +6x+12\ge -15x+25 +6x+12\ge -25x+20 +6x+12\ge -6 +6x+12\ge-15x+20 +6x+12\ge-20x+15 +6x+12\ge-25x+20 +6x+12\ge-6 +6x+12\le 30 +6x+12\le-12 +6x+12\le-18 +6x+12\le-6 +6x+12\le12 +6x+12\le18 +6x+12\le36 +6x+12\le4x-7 +6x+12\le4x-8 +6x+12\le54 +6x+12\le6 +6x+12\le\frac{-24}{4} +6x+12x+72+x^2 +6x+12y\le35 +6x+13-13<43-13 +6x+13<43 +6x+13>-11 +6x+13>-17 +6x+13>-29 +6x+13>-5 +6x+14<44 +6x+14<50 +6x+14\le3x-2 +6x+14\le4x-4 +6x+14x +6x+15-15>3-15 +6x+15-15>9-15 +6x+15-15\le0-15 +6x+15-x^3 +6x+150 > 30 +6x+150>30 +6x+150\ge0 +6x+15<11x +6x+15<12 +6x+15<18 +6x+15<27 +6x+15<9x +6x+15<9x-15+15 +6x+15>-3 +6x+15>21 +6x+15>3 +6x+15>9 +6x+15\ge -20x+20 +6x+15\ge-10x+20 +6x+15\ge-8x+16 +6x+15\le-8 +6x+15\le0 +6x+15\le2x-3 +6x+15\le3x-2 +6x+15\le3x-3 +6x+15x+10-10\ge -15x+15x+12-10 +6x+15x\ge20-15 +6x+16+100x+90 +6x+16-2x+9\le0 +6x+16<10x +6x+16<12 +6x+16<28 +6x+16<8 +6x+17x+12 < -17x+17x+15 +6x+17x<12-10 +6x+18 +6x+18 < -12 +6x+18 < 4 +6x+18 > -18 +6x+18 > 12x +6x+18 > 24 +6x+18-18 < 54-18 +6x+18-18 > 54-18 +6x+18-18<-24-18 +6x+18-18<30-18 +6x+18-18>-24-18 +6x+18-18>12-18 +6x+18-18>24-18 +6x+18-18\ge12-18 +6x+18-18\le 54-18 +6x+18-18\le30-18 +6x+18-2<28 +6x+18-2<46 +6x+18-3<51 +6x+18-4<44 +6x+18-4<50 +6x+18-5<43 +6x+18-x^2-3x\ge8 +6x+18<-12 +6x+18<-18 +6x+18<-24 +6x+18<-30 +6x+18<-6 +6x+18<12 +6x+18<18 +6x+18<2 +6x+18<24 +6x+18<3 +6x+18<30 +6x+18<36 +6x+18<48 +6x+18<6 +6x+18>-12 +6x+18>-24 +6x+18>-6 +6x+18>0 +6x+18>30 +6x+18\le-12 +6x+18\le-18 +6x+18\le-5 +6x+18\le-6 +6x+18\le-9 +6x+18\le12 +6x+18\le24 +6x+18\le30 +6x+18\le36 +6x+18\le42 +6x+18\le54 +6x+18\le\frac{36}{3} +6x+18\le\frac{72}{6} +6x+19 +6x+19 > 342 +6x+19 > 42 +6x+19<31 +6x+19<37 +6x+19<49 +6x+19>57 +6x+1<25 +6x+1>\theta +6x+1\ge19 +6x+1\le7x +6x+1\le7x-1+1 +6x+1y +6x+2 < -10x+25-4x +6x+2 < -14x+25 +6x+2 < -20x+16-3x +6x+2 < -20x+20-5x +6x+2 < -25x+20 +6x+2 < 18 +6x+2+2\le x +6x+2-2 < -23x+16-2 +6x+2-2<20-2 +6x+2-2<8-2 +6x+2-2>26-2 +6x+2-2>32-2 +6x+2-2>8-2 +6x+2-2\ge8-2 +6x+2-2\le4x+10-2 +6x+2-x>x+22-x +6x+20+24 +6x+20<11x +6x+20<32 +6x+20<44 +6x+20\le11x +6x+20x+15\ge -20x+20x+20 +6x+20x+3\ge -20x+20x+10 +6x+21-21\le-21 +6x+21-21\le0-21 +6x+21<18 +6x+21<24 +6x+21<9 +6x+21>15 +6x+21>27 +6x+21>3 +6x+21>45 +6x+21\le0 +6x+21\le4x-3 +6x+22<34 +6x+22>40 +6x+23 +6x+23x < 14 +6x+24 < -24 +6x+24 < 24 +6x+24 < 3 +6x+24 > -12 +6x+24 > 18 +6x+24 > 30 +6x+24 > 60 +6x+24+24 > 60+24 +6x+24-24<-24-24 +6x+24-24<-30-24 +6x+24-24<-54 +6x+24-24<24-24 +6x+24-24>36-24 +6x+24-24\le18-24 +6x+24-2<34 +6x+24-4<32 +6x+24-4<38 +6x+24-4<44 +6x+24-4<50 +6x+24-5<37 +6x+24-5<43 +6x+24-5<49 +6x+24<-12 +6x+24<-18 +6x+24<-24 +6x+24<-30 +6x+24<-6 +6x+24<12 +6x+24<18 +6x+24<24 +6x+24<3 +6x+24<30 +6x+24<6 +6x+24>-12 +6x+24>-18 +6x+24>-30 +6x+24>12 +6x+24>18 +6x+24>24 +6x+24>30 +6x+24>36 +6x+24>6 +6x+24\ge 30 +6x+24\ge-18 +6x+24\le-12 +6x+24\le-18 +6x+24\le-6 +6x+24\le12 +6x+24\le18 +6x+24\le30 +6x+24\le36 +6x+24\le42 +6x+24\le48 +6x+24\le54 +6x+24\le\frac{36}{2} +6x+24\le\frac{48}{4} +6x+25+9\ge-25x+25+20 +6x+25-25>10x+5-25 +6x+25<37 +6x+25<49 +6x+25x+3x < +5-4 +6x+25x\ge 25-9 +6x+26<50 +6x+27 < 21 +6x+27-27\le0-27 +6x+27<39 +6x+27<51 +6x+27\le0 +6x+27\le2x-3 +6x+28 +6x+28<52 +6x+2<-11x+10 +6x+2<-11x+16 +6x+2<-12x+20-5x +6x+2<-16x+16+5x +6x+2<-16x+20+5x +6x+2<-17x+20 +6x+2<-8x+10-3x +6x+2<-9x+12-2x +6x+2<14 +6x+2<20 +6x+2<26 +6x+2<38 +6x+2<4 +6x+2>14 +6x+2>26 +6x+2>32 +6x+2>8 +6x+2>x+12 +6x+2>x+22 +6x+2\ge-10x+5 +6x+2\ge-12x+9 +6x+2\ge-20x+25 +6x+2\ge-25x+25 +6x+2\ge-25x+5 +6x+2\ge-6x+9 +6x+2\ge20 +6x+2\ge45\left(\frac{5}{9}\right) +6x+2\ge8 +6x+2\le x-2 +6x+2\le32 +6x+2\le4x+10 +6x+2\le7x +6x+2\le7x-2+2 +6x+2x +6x+2x-10x +6x+2x\le6+18 +6x+2y +6x+2y+8x+5y +6x+2y\ge42 +6x+2y\ge48 +6x+3 < -21x+25 +6x+3 > -16x+12 +6x+3+x\ge30 +6x+3-9x+3<0 +6x+30 < -18 +6x+30 < 12 +6x+30 > -30 +6x+30-2<52 +6x+30-30<-6-30 +6x+30-30<12-30 +6x+30-30<48-30 +6x+30-30>-6-30 +6x+30-30>18-30 +6x+30-30>30-30 +6x+30-30\ge30-30 +6x+30-30\le -24-30 +6x+30-30\le-24-30 +6x+30-3<39 +6x+30-3<51 +6x+30-4<50 +6x+30-5<37 +6x+30-5<49 +6x+30.30\le72.30 +6x+30<-12 +6x+30<-18 +6x+30<-30 +6x+30<-6 +6x+30<12 +6x+30<18 +6x+30<24 +6x+30<30 +6x+30<48 +6x+30<6 +6x+30>-12 +6x+30>-24 +6x+30>-30 +6x+30>-6 +6x+30>0 +6x+30>18 +6x+30>30 +6x+30>6 +6x+30>60 +6x+30\ge -30 +6x+30\ge 24 +6x+30\ge 6 +6x+30\ge-30 +6x+30\ge120 +6x+30\ge30 +6x+30\le -24 +6x+30\le 30 +6x+30\le-18 +6x+30\le-24 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5x-15 +6x-15\le-27 +6x-15\le-3 +6x-15\le10 +6x-15\le3 +6x-15\le4 +6x-15\le5x-15 +6x-15\le9 +6x-16+9x+12+3x-13+5x+21 +6x-16>-8 +6x-16\ge38 +6x-16\le8 +6x-17\ge25 +6x-18+18<6+18 +6x-18+18>-12+18 +6x-18+18>\frac{-36}{6}+18 +6x-18+18>\frac{60}{5}+18 +6x-18+18\ge54+18 +6x-18+18\ge6+18 +6x-18+18\le6+18 +6x-18+2\le2 +6x-18+3\ge21 +6x-18+4\ge22 +6x-18+4\le4 +6x-18+5\le5 +6x-18+7\ge25 +6x-18+8\le8 +6x-180\ge0 +6x-18<-12 +6x-18>-12 +6x-18>-18 +6x-18>-21 +6x-18>-3 +6x-18>-6 +6x-18>0 +6x-18>\frac{-36}{6} +6x-18>\frac{60}{5} +6x-18\ge-18 +6x-18\ge0 +6x-18\ge36 +6x-18\le6 +6x-18x +6x-1\le5 +6x-1\le6-x +6x-2 > 10x-10 +6x-2+20 > 12x +6x-2+2<4+2 +6x-2+2\le10+2 +6x-2+2\le12-x+2 +6x-20\le5x-20 +6x-20x-25x +6x-21+21\le-21 +6x-21>-18 +6x-21\le-33 +6x-21\le-x +6x-21\le3 +6x-21\le9 +6x-21x+7x +6x-22\le2 +6x-24 < 24 +6x-24+24>-24+24 +6x-24+24>12+24 +6x-24+24\le12+24 +6x-24+2\le2 +6x-24+3\le3 +6x-24+7\ge25 +6x-24+7\ge37 +6x-24+8\le8 +6x-24<-12 +6x-24<-18 +6x-24<0 +6x-24<24 +6x-24>-12 +6x-24>-24 +6x-24>-30 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+6x-4\ge26 +6x-4\ge32 +6x-4\ge44 +6x-4\ge50 +6x-4\ge5x +6x-4\ge8 +6x-4\le-4 +6x-4\le4\left(x-1\right) +6x-4\le4x-4 +6x-4\times17x +6x-4x+10x-240\ge0 +6x-4x+10x-360\ge0 +6x-4x+13>4x-4x-1 +6x-4x>1+13 +6x-4x\le 6 +6x-4x\le-3-21 +6x-4x\le-8x +6x-4x\le4x-4x +6x-4y +6x-5 +6x-5+25>10x +6x-5+5+25>10x+5 +6x-5+5\le5x-5+5 +6x-52\le2 +6x-54+2\le2 +6x-54+3-3\le3-3 +6x-54+3\le3 +6x-54+4\le4 +6x-54+54\le0+54 +6x-54+5\le5 +6x-54+7\le7 +6x-54+8\le8 +6x-54+x^2-9x +6x-54<-18 +6x-54<-24 +6x-54<-30 +6x-54<-36 +6x-54\ge24 +6x-54\le-18 +6x-54\le0 +6x-5<7 +6x-5>0 +6x-5>10x-25 +6x-5\ge37 +6x-5\ge43 +6x-5\le 5x-5 +6x-5\le5x-5 +6x-5\left(13x\right) +6x-5\left(9x\right) +6x-5x-15\le 5x-5x-15 +6x-5x-5\le5x-5x-5 +6x-5x\ge4 +6x-5x\le-20+20 +6x-5x\le0 +6x-5x\le20-20 +6x-5x\le5-5 +6x-5y +6x-6 < -30 +6x-6 < -6 +6x-6 < 42 +6x-6 > -24 +6x-6+15\le0-6 +6x-6+2>50 +6x-6+2\ge32 +6x-6+2\ge44 +6x-6+3-3\ge33-3 +6x-6+3\ge33 +6x-6+3\ge45 +6x-6+4+-2\ge52+-2 +6x-6+4+4\ge52+4 +6x-6+4\ge52 +6x-6+6 < 60+6 +6x-6+6<60+6 +6x-6+6\ge30+6 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+6x-8\le4 +6x-8\le4x-8 +6x-8x < -4-2 +6x-8x<-2-4 +6x-8x<-3-5 +6x-8x<-4 +6x-8x<-4-2 +6x-8x<-8 +6x-8x<8x-2-4-8x +6x-9+9\ge-3+9 +6x-9+9\ge3+9 +6x-9+9\le-21+9 +6x-9+9\le15+9 +6x-9+9\le9+9 +6x-9\ge-3 +6x-9\ge3 +6x-9\ge9 +6x-9\le-21 +6x-9\le15 +6x-9\le3 +6x-9\le9 +6x-9x < -1-8 +6x-9x<-6-3 +6x-9x<-6-9 +6x-9x\le-6-3 +6x-x > 29-4 +6x-x > x-x+25 +6x-x+4 > 29 +6x-x+8>x-x+23 +6x-x>15 +6x-x>17-7 +6x-x>23-3 +6x-x>24-4 +6x-x>32-7 +6x-x>x-x+20 +6x6x6x6x6x6xy^{-8} +6x<+-6 +6x<-1-5 +6x<-10x+7-2x +6x<-11x+18 +6x<-11x+6 +6x<-11x+8 +6x<-12 +6x<-12+36 +6x<-14x+3 +6x<-15 +6x<-17x+18 +6x<-17x+2 +6x<-18 +6x<-18\times5 +6x<-18x+17 +6x<-21 +6x<-24 +6x<-30 +6x<-30-24 +6x<-30-6 +6x<-36 +6x<-42 +6x<-48 +6x<-54 +6x<-6 +6x<-60 +6x<-9 +6x<-90 +6x<0 +6x<1 +6x<10x-12 +6x<10x-8 +6x<112 +6x<114 +6x<11x-20 +6x<12 +6x<126 +6x<13 +6x<150 +6x<168 +6x<18 +6x<180 +6x<18\times5 +6x<220+143 +6x<24 +6x<24+30 +6x<24-6 +6x<28-4 +6x<30 +6x<30-48 +6x<36 +6x<363 +6x<4+2 +6x<42 +6x<48 +6x<5+7 +6x<51-27 +6x<54 +6x<5x +6x<6 +6x<6-18 +6x<60 +6x<66 +6x<7 +6x<72 +6x<8x-10 +6x<8x-4 +6x<8x-8 +6x<9 +6x<90 +6x<9x-12 +6x<9x-15 +6x<9x-6 +6x<9x-9 +6x<=-30 +6x>+12 +6x>+30 +6x>+36 +6x>-10-8 +6x>-11 +6x>-12 +6x>-12-30 +6x>-120 +6x>-150 +6x>-18 +6x>-18-24 +6x>-180 +6x>-210 +6x>-23 +6x>-24 +6x>-24+12 +6x>-24-12 +6x>-3-9 +6x>-30 +6x>-31 +6x>-330 +6x>-36 +6x>-42 +6x>-43 +6x>-45 +6x>-48 +6x>-54 +6x>-6 +6x>-6+12 +6x>-6+18 +6x>-60 +6x>-9 +6x>-9+3 +6x>-9-9 +6x>-90 +6x>0 +6x>00 +6x>10 +6x>102 +6x>10x-10+2 +6x>10x-30 +6x>10x-8 +6x>11 +6x>114 +6x>12 +6x>12+18 +6x>12-42 +6x>12-6 +6x>120 +6x>14-8 +6x>15-21 +6x>15-9 +6x>160 +6x>18 +6x>18-30 +6x>180 +6x>18\left(5\right) +6x>209 +6x>210 +6x>24 +6x>25 +6x>27-21+4 +6x>2x+28 +6x>3-9 +6x>30 +6x>30+60 +6x>30-12 +6x>301 +6x>36 +6x>36\times5 +6x>38 +6x>42 +6x>42-48 +6x>48 +6x>48+24 +6x>48-6 +6x>5+7 +6x>50 +6x>54 +6x>54-42 +6x>6 +6x>6-24 +6x>60 +6x>66 +6x>69 +6x>72 +6x>78 +6x>8-2 +6x>84 +6x>8x-24 +6x>8x-4 +6x>8x-8 +6x>90 +6x>96 +6x>\frac{-196}{7} +6x>\frac{-36}{6}+18 +6x>\frac{175}{7}-\frac{371}{7} +6x>\frac{175}{7}-\frac{53}{1} +6x>\frac{60}{5}+18 +6x>\frac{65x}{17}+45 +6x>x+10 +6x>x+15 +6x>x+20 +6x>x+25 +6x\div 3\le 3x\div 3 +6x\div 6 > -18\div 6 +6x\div 6\le -24\div 6 +6x\div6<48\div6 +6x\div6<60\div6 +6x\div6<66\div6 +6x\div6>36\div6 +6x\div6>6\div6 +6x\div6\le-27\div6 +6x\div6\le-36\div6 +6x\div6\le30\div6 +6x\div7 +6x\ge -10x+19 +6x\ge -12 +6x\ge -18 +6x\ge -18-6 +6x\ge -24 +6x\ge -25x+19 +6x\ge -4x+7 +6x\ge -54 +6x\ge -6 +6x\ge -60 +6x\ge 0 +6x\ge 102 +6x\ge 11-15x +6x\ge 114 +6x\ge 12 +6x\ge 18 +6x\ge 24 +6x\ge 36+36 +6x\ge 4+2 +6x\ge 42 +6x\ge 5+7 +6x\ge 54+60 +6x\ge 6 +6x\ge 60 +6x\ge 66 +6x\ge 72 +6x\ge 84 +6x\ge 90 +6x\ge 96 +6x\ge-10x+3 +6x\ge-12 +6x\ge-120 +6x\ge-12x+5 +6x\ge-150 +6x\ge-15x+1 +6x\ge-15x+2 +6x\ge-16x+9 +6x\ge-18 +6x\ge-180 +6x\ge-210 +6x\ge-24 +6x\ge-3+9 +6x\ge-30 +6x\ge-36 +6x\ge-42 +6x\ge-42\left(5\right) +6x\ge-6 +6x\ge-6+30 +6x\ge-60 +6x\ge-90 +6x\ge0 +6x\ge102 +6x\ge108 +6x\ge11 +6x\ge114 +6x\ge12 +6x\ge13 +6x\ge18 +6x\ge18+60 +6x\ge18-18 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+6x\le-49 +6x\le-4\frac{1}{3} +6x\le-54 +6x\le-6 +6x\le-6-18 +6x\le0 +6x\le0-15 +6x\le0-21 +6x\le0-27 +6x\le10+2 +6x\le102 +6x\le11 +6x\le114 +6x\le12 +6x\le12-5 +6x\le14-x +6x\le15+3 +6x\le18 +6x\le18-24 +6x\le18-30 +6x\le18-x+3 +6x\le19 +6x\le2+22 +6x\le2-8 +6x\le21-x +6x\le24 +6x\le24+12 +6x\le245 +6x\le25 +6x\le28-x +6x\le2x +6x\le2x+8 +6x\le2x-2+2 +6x\le2x-9 +6x\le3+9 +6x\le30 +6x\le30-18 +6x\le350 +6x\le36 +6x\le385 +6x\le3p +6x\le3x +6x\le3x+15 +6x\le3x+9 +6x\le3x-0 +6x\le3x-16 +6x\le42 +6x\le42+60 +6x\le42-18 +6x\le42-24 +6x\le42-36 +6x\le48 +6x\le48+0 +6x\le48+30 +6x\le4\left(x-3\right)+12 +6x\le4x +6x\le4x+10 +6x\le4x+4 +6x\le4x+6 +6x\le4x+8 +6x\le4x-0 +6x\le5 +6x\le5+54-5 +6x\le54 +6x\le5\left(x-1\right)+5 +6x\le5x +6x\le5x+0 +6x\le5x-20+20 +6x\le6 +6x\le60 +6x\le60+24 +6x\le66 +6x\le7 +6x\le72 +6x\le78 +6x\le7x-1 +6x\le7x-2 +6x\le7x-3 +6x\le7x-4 +6x\le80 +6x\le84 +6x\le90 +6x\le96 +6x\le9x +6x\le\left(-24\right) +6x\le\left(-42\right) +6x\left(x+2-3\right) +6x\left(x+3\right)>0 +6x\left(x+4-3\right) +6x\left(x-1\right) +6x\left(x-1\right)+7\left(x-1\right) +6x\left(x-4+3\right) +6x^1 +6x^2+16x+28 +6x^2+18x>0 +6x^2+3x+2x^3+9 +6x^2+3y+12x^2y +6x^2+4x+x^2+2x +6x^2+4y+12x^2y +6x^2+6x+x^2+2x +6x^2-18xy+27x +6x^2-54 +6x^2-6+4x +6x^2>-18x +6x^3 +6x^3+3x^2-x-5 +6x^3+4x^2-11x+4-\left(+5\right) +6x^3+4x^2-11x-1 +6x^3+4x^2-6x+4 +6x^3+9x^2-15x-x^3-5x^2 +6x^3-14x^2 +6x^3-15x^2-27x +6x^3-22x^2 +6x^3-x^2-5x+4-\left(-5x^2+6x+5\right) +6x^4 +6x^6 +6x^7 +6x^{10} +6x^{10}y^9 +6x^{2}-24 +6x^{5} +6xe^{2x}-5e^{2x}>0 +6xe^{2x}-e^{2x} > 0 +6xy^2 +6xy^{2}z-6xy+2yz +6xyz\left( xy-2\right) +6xyz\left(1xy-4\right) +6xyz\left(\frac{6x^2y^2z}{6xyz}-\frac{24xyz}{6xyz}\right) +6xyz\left(xy-4\right) +6y +6y+1+8y+48 +6y+16x\le 240 +6y+17x\le408 +6y+18-5y+1 +6y+18-7y+1 +6y+18x\le 108 +6y+19x<684 +6y+19x\le684 +6y+20x<300 +6y+20x\le300 +6y+21 +6y+24 +6y+24-9y-3 +6y+27+2y+16 +6y+39 +6y+40+4y +6y+48+3y-4 +6y+48+4y-8 +6y+48-3y+8 +6y+48-5y-3 +6y+53 +6y+54 +6y+54-8y+2 +6y+56-8y +6y+7+3y-21 +6y+7y^3-3y^3+12y +6y+8y^3-4y^3+16y +6y-13 +6y-30+7y+21 +6y-48-8y-16 +6y-5 +6y-54 +6y-54+7y+7 +6y-6y^2+42y-4y^2 +6y-9y^{2}+9y+7y^{2} +6y<7 +6y\div6>18\div6 +6y\div6>48\div6 +6y\le 108-18x +6y\le 240-16x +6y\le-17x+612 +6y\le-20x+300 +6y\le-20x+360 +6y\le-5x+150 +6y\le108-18x +6y\le150-5x +6y\le192-16x +6y\le240-16x +6y\le36 +6y\le408-17x +6y\le510-17x +6y\le612-17x +6y\le684-19x +6y\left(y-z\right)\left(y+z\right) +6y\left(y^2-z^2\right) +6y\times y\times y +6y\times y\times y\times y\times10\times10 +6y^2 +6y^2+18y+14y^2+28y +6y^2+18y-9y-9 +6y^2+28y +6y^2+34y+5 +6y^2+36y+2y-7 +6y^2+38y-7 +6y^2+3y-21y +6y^2+48y+24y^2 +6y^2+56y-6 +6y^2+6y+6y^2+24y +6y^2+9y-9 +6y^2-10y+6 +6y^2-18y +6y^2-20y +6y^2-30y+3y^2+3 +6y^2-42y+3y^2+3 +6y^2-4y+8y^2-56y +6y^2-60y+60y+90y^2 +6y^2-8y+3 +6y^3 +6y^3+14y^2-4y-y^3-6y^2 +6y^3+18y +6y^3+42y +6y^3+48y +6y^3+8y^2-10y +6y^3-6yz^2 +6y^3\div2\times9y^2 +6y^3\times11y\times\frac{1}{2} +6y^4 +6y^4-18y^3-2y^4+10y^3 +6y^4-51y^3 +6y^4-9y^3 +6y^5 +6y^5\times5y^6\times5y^2 +6y^6 +6y^7 +6y^8 +6y^9 +6y^{-3} +6y^{-7} +6y^{11} +6y^{13}25 +6y^{13}\times25 +6y^{13}\times30 +6y^{13}\times5\times5 +6y^{13}\times5\times6 +6y^{15}\times2\times5 +6y^{16}\times3^2 +6y^{19}\times 4\times 6 +6y^{2+6+7}\times2\times5 +6y^{2} +6y^{2}+34y-4 +6y^{2}+45y-5 +6y^{2}+54y-9y-5 +6y^{3+6+4}\times5\times6 +6y^{3} +6y^{3}+27y^{2}+15y +6y^{5} +6y^{6} +6yw +6yx^4 +6yx^8 +6z>x>-6 +6z^2-48z+48z+72z^2 +6z^{10}+15+15xy+3z^{10} +6zxy-6xzy-10xyz+10xy-3yx +7 +7 + 10 x < 21 +7 + 11 x < 35 +7 + 15 \div 3 +7 + 18 \div 3 +7 + 18 x + 4 +7 + 19 x < 12 +7 + 2 y^{2} + 4 y + 9 y^{2} +7 + 20 x + 5 +7 + 26 x < 45 +7 + 32 \div 4 +7 + 33 x < 24 +7 + 40 x + 5 +7 + 49 x < 54 +7 + 65 x < 48 +7 + 73 x < 64 +7 + 8 y^{2} + 8 y - 5 y^{2} +7 + 1 < 11 x - 7 x +7 + 1 < 11 x - 9 x +7 + 1 < 9 x - 7 x +7 + 11 < 11 x - 5 x +7 + 18 < 8 x - 3 x +7 + 2 < 10 x - 7 x +7 + 2 < 11 x - 8 x +7 + 2 < 10 + 2 +7 + 2 < 9 + 2 +7 + 2 > 3 + 2 +7 + 2 > 4 + 2 +7 + 2 \leq x - 2 + 2 +7 + 23 < 10 x - 4 x +7 + 3 < 11 x - 9 x +7 + 3 < 4 x - 2 x +7 + 3 < 5 x +7 + 3 < 11 + 3 +7 + 3 < 9 + 3 +7 + 3 > 3 + 3 +7 + 3 > 5 + 3 +7 + 3 \leq 5 x +7 + 3 \leq x - 3 + 3 +7 + 4 < 10 + 4 +7 + 4 < 11 + 4 +7 + 4 < 9 + 4 +7 + 4 > 4 + 4 +7 + 4 \leq x - 4 + 4 +7 + 5 +7 + 5 < 11 x - 7 x +7 + 5 < 7 x - 4 x +7 + 5 < 10 + 5 +7 + 5 < 11 + 5 +7 + 5 < 9 + 5 +7 + 5 > 4 + 5 +7 + 5 > 5 + 5 +7 + 5 > x - 5 + 5 +7 + 5 \leq x - 5 + 5 +7 + 6 < 9 + 6 +7 + 6 > 3 + 6 +7 + 6 > 4 + 6 +7 + 6 > x - 6 + 6 +7 + 6 \leq x - 6 + 6 +7 + 8 +7 + 8 < 10 x - 5 x +7 + 8 < 11 x - 6 x +7 + 8 < 3 x +7 + 8 > x - 8 + 8 +7 + 8 \leq x - 8 + 8 +7 + 9 < 11 x - 7 x +7 + 9 > x - 9 + 9 +7 + 9 \leq x - 9 + 9 +7 + \left( - 3 \right) < 10 x - 8 x +7 - 2 x < - 3 +7 - 2 x < 15 +7 - 2 x > 3 +7 - 2 x > 3, 7 - 2 x < - 3 +7 - 2 x \leq 15 +7 - 3 x < 16 +7 - 3 x \leq 10 +7 - 4 x < 15 +7 - 4 x \leq 15 +7 - 5 x < 12 +7 - 5 x \leq 12 +7 - 9 x < 25 +7 - \frac{1}{7} x - 7 > 8 - 7 +7 - \frac{1}{7} x - 7 > 9 - 7 +7 - 1 < 8 - 1 +7 - 1 > - 1 - 1 +7 - 1 > y + 1 - 1 +7 - 1 \leq 1 - x - 1 +7 - 2 < 11 - 2 +7 - 2 < 9 - 2 +7 - 2 > 5 - 2 +7 - 2 > y + 2 - 2 +7 - 2 \leq 2 - x - 2 +7 - 27 > 15 x - 3 x +7 - 3 < 10 - 3 +7 - 3 > 4 x +7 - 3 > 4 - 3 +7 - 3 > 5 - 3 +7 - 3 > y + 3 - 3 +7 - 3 \leq 3 - x - 3 +7 - 4 < 11 - 4 +7 - 4 < 8 - 4 +7 - 4 < 9 - 4 +7 - 4 > 4 - 4 +7 - 4 > y + 4 - 4 +7 - 4 \leq 4 - x - 4 +7 - 45 > 30 x - 3 x +7 - 5 < 10 - 5 +7 - 5 < 9 - 5 +7 - 5 > 3 - 5 +7 - 5 > y + 5 - 5 +7 - 5 \leq 5 - x - 5 +7 - 6 < 10 - 6 +7 - 6 < 9 - 6 +7 - 6 > 4 - 6 +7 - 6 > 5 - 6 +7 - 6 \leq 6 - x - 6 +7 - 7 > - 4 - 7 +7 - 7 > - 8 - 7 +7 - 8 > - 9 - 8 +7 - 81 > 72 x - 2 x +7 - 87 < 87 - 32 t - 87 < 39 - 87 +7 - 87 < 87 - 32 t - 87 < 71 - 87 +7 - \frac{x}{2} \geq 6 +7 - \frac{x}{2} \geq 9 +7 - \frac{x}{3} \geq 1 +7 - \frac{x}{3} \geq 2 +7 - \frac{x}{3} \geq 3 +7 - \frac{x}{3} \geq 4 +7 - \frac{x}{3} \geq 5 +7 - \frac{x}{3} \geq 6 +7 - \frac{x}{3} \geq 8 +7 - \frac{x}{3} \geq 9 +7 - \frac{x}{4} \geq 3 +7 - \frac{x}{4} \geq 5 +7 - \frac{x}{5} \geq 1 +7 - \frac{x}{5} \geq 2 +7 - \frac{x}{5} \geq 3 +7 - \frac{x}{5} \geq 9 +7 - x - 7 < 2 - 7 +7 - x - 7 < 3 - 7 +7 - x - 7 < 4 - 7 +7 - x - 7 < 5 - 7 +7 - x - 7 < 6 - 7 +7 - x - 7 \leq - 1 - 7 +7 - x - 7 \leq - 2 - 7 +7 - x - 7 \leq - 3 - 7 +7 - x - 7 \leq - 4 - 7 +7 - x - 7 \leq - 5 - 7 +7 - x - 7 \leq - 6 - 7 +7 - x - 7 \leq - 8 - 7 +7 - x - 7 \leq - 9 - 7 +7 - x \geq 10 +7 - x \geq 12 +7 < 10 x +7 < 10 x - 4 +7 < 2 x - 1 +7 < 2 x - 3 +7 < 3 x - 2 +7 < 3 x - 8 +7 < 4 x - 5 +7 < 4 x - 9 +7 < 5 x +7 < 5 x - 18 +7 < 5 x - 3 +7 < 5 x - 5 +7 < 6 x +7 < 6 x - 17 +7 < 6 x - 23 +7 < 6 x - 4 +7 < 6 x - 5 +7 < 7 x - 2 +7 < 7 x - 21 +7 < 7 x - 3 +7 < 7 x - 4 +7 < 8 x +7 < 9 x +7 < 9 x - 3 +7 < -7x +7 < 10 +7 < 11 +7 < 12 +7 < 13 +7 < 14 +7 < 21x-14 +7 < 23x +7 < 59 +7 < 8 +7 < 84 +7 < 87 - 32 t < 39 +7 < 87 - 32 t < 71 +7 < 9 +7 < \frac{x - 3}{8} +7 < \frac{x - 4}{3} +7 < \frac{x - 4}{7} +7 < \frac{x - 8}{3} +7 < \frac{x}{2} +7 < \frac{x}{3} +7 < \frac{x}{3} - 1 +7 < \frac{x}{3} - 2 +7 < \frac{x}{8} +7 < \frac{x}{8} - 1 +7 < \frac{x}{9} +7 < \frac{x}{9} - 1 +7 < n +7 < x +7 < x + 1 +7 < x + 2 +7 < x + 6 +7 < x - 6 +7 < x - 8 +7 < x < 10 +7 < x < 11 +7 < x < 12 +7 < x < 9 +7 > 3 x + 4 +7 > -1 +7 > -10 +7 > -2 +7 > -2x+17 +7 > -3 +7 > -4 +7 > -5 +7 > -6 +7 > -7 +7 > -9 +7 > 0 +7 > 1 +7 > 10x +7 > 1x +7 > 2 +7 > 3 +7 > 4 +7 > 5 +7 > m +7 > n +7 > n' +7 > x +7 > x - 5 +7 > x - 6 +7 > x - 8 +7 > x - 9 +7 > x > -7 +7 > y +7 \geq B +7 \left( 5 v + 9\right) + 6 v \left( 5 v - 7\right) +7 \leq - x +7 \leq k +7 \leq p +7 \leq w +7 \leq x +7 \leq x + 6 +7 \leq x \leq 11 +7 \times 16 x - 7 \times 15 \leq 18 +7 \times 18 x - 7 \times 6 \leq 16 +7 \times 3 x - 7 \times 9 \leq 5 +7 \times \left( - 3 \right) < - 9 \times \left( - 3 \right) +7 a > 450 +7 b > 200 +7 h + 76 \geq 369 +7 m > 150 +7 m > 240 +7 m > 50 +7 n > 100 +7 n > 300 +7 n > 400 +7 n > 90 +7 u > 120 +7 u > 50 +7 v > 20 +7 v > 400 +7 x + 6 y + 5 x + 9 y +7 x + 11 > 80 +7 x + 14 - 14 < 7 - 14 +7 x + 14 - 14 \geq 7 - 14 +7 x + 21 - 21 \geq 21 - 21 +7 x + 23 + 5 x - 15 + 7 x + 20 + 2 x - 17 +7 x + 35 - 35 < 49 - 35 +7 x + 35 - 35 > 28 - 35 +7 x + 42 - 42 \geq 28 - 42 +7 x + 42 - 42 \leq 63 - 42 +7 x + 49 - 49 > 14 - 49 +7 x + 49 < 25 - 5 x +7 x + 56 - 56 > 42 - 56 +7 x + 7 - 7 > 42 - 7 +7 x + 70 - 70 > 7 - 70 +7 x + 8 > 45 +7 x - 3 x \leq 22 - 2 +7 x - 4 x \leq 4 x - 4 x +7 x - 5 x \leq 5 x - 5 x +7 x - 7 x \leq 8 x - 1 - 7 x +7 x - 7 x \leq 8 x - 3 - 7 x +7 x - 7 x \leq 8 x - 4 - 7 x +7 x - 1 > 3 \left( 3 x - 3\right) +7 x - 10 \leq 5 x - 10 +7 x - 11 > 3 \left( 3 x - 5\right) +7 x - 11 > 3 \times 3 x - 3 \times 5 +7 x - 11 > 9 x - 15 +7 x - 12 + 12 \leq 4 x - 12 + 12 +7 x - 28 + 28 \leq 63 + 28 +7 x - 3 + 3 \leq 18 + 3 +7 x - 3 > 5 \times 2 x - 5 \times 3 +7 x - 3 \leq 18 +7 x - 5 > 10 x - 20 +7 x - 5 > 5 \left( 2 x - 4\right) +7 x - 5 > 5 \times 2 x - 5 \times 4 +7 x - 6 > 4 \left( 3 x - 4\right) +7 x - 7 > 4 \left( 2 x - 4\right) +7 x - 9 > 4 \left( 2 x - 4\right) +7 x - x > 16 - 4 +7 x < 2 +7 x > - 28 +7 x > - 7 +7 x > 14 +7 x > 528 +7 x \geq - 14 +7 x \geq - 7 +7 x \leq 5 x +7 x \leq 21 +7 y \leq 476 - 17 x +7 y \leq 630 - 18 x +7 y \leq 756 - 18 x +7 y \leq 840 - 20 x +7+-2>4+-2 +7+-8x +7+1 > 6+1 +7+10\div2 +7+10x2+5 +7+12y^{2}+64y +7+13<34x-13+13 +7+18<13x+11x +7+19<4x+15x +7+1<2x-1+1 +7+1<7+2 +7+1\le2x-1+1 +7+1x\le 8 +7+2 > -2+2 +7+2+b +7+28 < 7x +7+2<9+2 +7+2>3+2 +7+2>4+2 +7+2\le x +7+2\le x-2+2 +7+2p<13 +7+2p<21 +7+2x\ge19 +7+2x\ge25 +7+3+c +7+32\div4 +7+3<11+3 +7+3<5x +7+3<5x-3+3 +7+3<8+3 +7+3<9+3 +7+3>3+3 +7+3>4+3 +7+3>5+3 +7+3k +7+3p<16 +7+3p<37 +7+3x>16 +7+3y^2-42y +7+4 < 6+7 +7+4 < 7+9 +7+46x<54 +7+4<10+4 +7+4<11+4 +7+4<9+4 +7+4<9x-4+4 +7+4>5+4 +7+4\le x-4+4 +7+4p<23 +7+4p<27 +7+4p<39 +7+4p<43 +7+5 < 7x+18x +7+5<10+5 +7+5<11+5 +7+5<9+5 +7+5>3+5 +7+5>4+5 +7+5>6 +7+5>x-5+5 +7+5\le x +7+5\le x-5+5 +7+5p<17 +7+5p<37 +7+5x\ge57 +7+6<10+6 +7+6<11+6 +7+6>-5+6 +7+6>3+6 +7+6>x-6+6 +7+6\le x-6+6 +7+7-x<3+7 +7+7-x\le-1+7 +7+7-x\le-8+7 +7+7-x\le-9+7 +7+73x<48 +7+7y^2-42y-4y^2 +7+8 +7+8<3x-8+8 +7+8>-1+7 +7+8>-3 +7+8>x-8+8 +7+8y^{2}+64y+4y^{2} +7+9<4x+7-7 +7+9>x-9+9 +7+9\le x-7+7 +7+9y +7+\left(-2\right)>3+\left(-2\right) +7+\left(-6\right)>4+\left(-6\right) +7+\sqrt{21}-\sqrt{7}+\sqrt{21}+3-\sqrt{3}-\sqrt{7}-\sqrt{3}+1 +7+n +7+u +7+v +7+x-7\le7-7 +7+x8>-3 +7+x>-3 +7+x>10 +7+x>7 +7+x>8 +7+x\ge 9 +7+x\ge10 +7+x\ge7 +7+x\ge8 +7+x\ge9 +7+x\le4 +7+x\le6 +7+x\le7 +7, - 7 , 11, - 11 +7,000 +7,p +7,u +7-1 < 11 x - 9 x +7-1 < 9 x - 6 x +7-1 < 8-1 +7-10<10-10+x +7-15x-7x < 7x-4-7x +7-16\ge2x+16-16 +7-18x+18x<16x+18x-13 +7-19x-7<18x-1-7 +7-1<2x+1-1 +7-1<2x-1-1 +7-1>2x +7-1>2x+1-1 +7-1>y+1-1 +7-1\le1-x-1 +7-22x < -4 +7-22x-7 < -4-7 +7-2<12-2 +7-2>4-2 +7-2>y+2-2 +7-2x < -3 +7-2x > 3 +7-2x<-3 +7-2x<-3,7-2x>3 +7-2x<15 +7-2x>3 +7-2x>3,7-2x<-3 +7-2x\le15 +7-3<10-3 +7-3<3+x-3 +7-3<4x+3-3 +7-34-3 +7-3>4x +7-3>4x+3-3 +7-3>y+3-3 +7-3x+3\le10+3 +7-3x+3x<6x+3x-4 +7-3x<16 +7-3x<2x +7-3x<3x +7-3x\le-8 +7-3x\le10 +7-3x\le\left(5\right)\times2 +7-4 < 9-4 +7-4 > -1-4 +7-4<\frac{x-2}{3}+4-4 +7-4<\frac{x-3}{8}+4-4 +7-4>-5-4 +7-4>y +7-4>y+4-4 +7-4x-2x<2x-4-2x +7-4x<15 +7-4x<2x +7-4x<5x-3 +7-5 > x +7-5<9-5 +7-5>y +7-5>y+5-5 +7-5\le5-x-5 +7-5\left( n-1\right) +7-5n+5 +7-5x<12 +7-5x\le12 +7-6<9-6 +7-6\le6-x-6 +7-6x+6x<3x+6x +7-6x-7<-4-7 +7-6x<-4 +7-6x<3x +7-7+4p<43-7 +7-7+x>7-7 +7-7+x\le8-7 +7-7-1x\le-9-7 +7-7-2x<-3-7,7-7-2x>3-7 +7-7-2x>3-7 +7-7-5x\le-12+7 +7-7-6x8-7 +7-7-x<2-7 +7-7-x<3-7 +7-7-x>1-7 +7-7-x\le-9-7 +7-8 > -2-8 +7-87<-32t<-48 +7-87<-32t<39-87 +7-87<87-32t-87<39-87 +7-8<12-8 +7-8<20 +7-8x +7-8x<-4 +7-8x<2x +7-8x<2x-4 +7-9x<25 +7-\frac{1}{7}x-7>1 +7-\frac{1}{7}x-7>8-7 +7-\frac{1}{7}x-7>9-7 +7-\frac{x}{2}\ge2 +7-\frac{x}{3}\ge1 +7-\frac{x}{3}\ge3 +7-\frac{x}{3}\ge4 +7-\frac{x}{3}\ge5 +7-\frac{x}{3}\ge6 +7-\frac{x}{3}\ge8 +7-\frac{x}{3}\ge9 +7-\frac{x}{5}\ge1 +7-\frac{x}{5}\ge9 +7-\sqrt{29}\ge x\text{ or }7+\sqrt{29}\le x +7-x+7<5+7 +7-x+7\le-4+7 +7-x+x\le-8+x +7-x-7<2-7 +7-x-7<3-7 +7-x-7<4-7 +7-x-7<5-7 +7-x-7<6-7 +7-x-7>12-7 +7-x-7>9-7 +7-x-7\le-1-7 +7-x-7\le-13 +7-x-7\le-4-7 +7-x-7\le-5-7 +7-x-7\le-8-7 +7-x-8\ge4 +7-x<3 +7-x<6 +7-x\ge12 +7-x\ge9 +7-x\le-8 +7-x\le0 +7.00\times10^8 +7.00h+64\ge341 +7.00h+64\ge389 +7.00h+72\ge394 +7.00h\ge277 +7.00h\ge309 +7.00h\ge322 +7.00h\ge335 +7.02\ge x\ge6.92 +7.04 +7.05 +7.07\le X\le7.23 +7.07\times10^5 +7.1 +7.11\ge X\ge7.09 +7.11\ge x\ge7.09 +7.13+25.26 +7.14\le x,z\le7.26 +7.14\le x\le7.26 +7.14\le z\le7.26 +7.15 +7.17\times10^9 +7.1m +7.1x +7.21+20.8 +7.23 \leq X \leq 7.27 +7.25\le w +7.29 \leq X \leq 7.31 +7.29\le X\le7.41 +7.29\le x\le7.41 +7.2a+2.3b +7.2b +7.2v+1.5w +7.2y+1.7z +7.30 +7.32\ge p +7.36\le X\le7.44 +7.37\times10^9 +7.38\ge X\ge7.32 +7.38\ge x\ge7.32 +7.3\le w +7.3\le x\le7.7 +7.3\le z\le7.7 +7.3a +7.41\ge X\ge7.29 +7.41\le X\le7.49 +7.41\le x\le7.49 +7.42\le w +7.44\le x\le7.46 +7.45 \leq X \leq 7.55 +7.45 \leq w +7.48\le X\le7.62 +7.48\le x\le7.62 +7.48\le z\le7.62 +7.4a +7.5 > x +7.5 h + 66 \geq 357 +7.5 h + 69 \geq 380 +7.5 h + 74 \geq 353 +7.5 h + 80 \geq 388 +7.50\left( h\right) \ge 279 +7.50h+60\ge371 +7.50h+60\ge378 +7.50h+63\ge382 +7.50h+63\ge399 +7.50h+66\ge353 +7.50h+68\ge344 +7.50h+68\ge352 +7.50h+70\ge370 +7.50h+70\ge388 +7.50h+71\ge340 +7.50h+72>365 +7.50h+72\ge365 +7.50h+74 > 353 +7.50h+74-74\ge 353-74 +7.50h+74-74\ge353-74 +7.50h+74\ge 353 +7.50h+74\ge353 +7.50h+75>353 +7.50h+75\ge353 +7.50h+76\ge374 +7.50h+76\ge400 +7.50h+78\ge341 +7.50h+78\ge384 +7.50h+79>343 +7.50h+79\ge343 +7.50h+80\ge372 +7.50h+80\ge388 +7.50h>324 +7.50h\div 7.50\ge 279\div 7.50 +7.50h\ge 279 +7.50h\ge 353-74 +7.50h\ge269 +7.50h\ge279 +7.50h\ge284 +7.50h\ge286 +7.50h\ge291 +7.50h\ge292 +7.50h\ge293 +7.50h\ge296 +7.50h\ge300 +7.50h\ge302 +7.50h\ge306 +7.50h\ge308 +7.50h\ge311 +7.50h\ge318 +7.50h\ge324 +7.50h\ge330 +7.50h\ge331 +7.50h\ge353-74 +7.50h\ge358-74 +7.50h\ge368-66 +7.50p+74\ge353 +7.50x+63\ge399 +7.50x+66\le357 +7.50x+74\ge353 +7.50x+80\ge372 +7.50x\ge358-74 +7.52 \leq X \leq 7.58 +7.52\times10^3 +7.5633 \geq N +7.56\ge p +7.56\overline{3}\ge N +7.57\ge l +7.5<14 +7.55 +7.5\ge x > -0.5 +7.5\ge x>-0.5 +7.5\ge x>-\frac{1}{2} +7.5\ge x>\frac{1}{-2} +7.5\ge x\text{ and } x>-0.5 +7.5h > 279 +7.5h+61\ge392 +7.5h+65>=362 +7.5h+65\ge362 +7.5h+73\ge363 +7.5h+74-74\ge 353-74 +7.5h+74\ge 353 +7.5h+74\ge353 +7.5h+77\ge343 +7.5h+78\ge387 +7.5h+80\ge373 +7.5h-74+74\ge 353-74 +7.5h\ge 279 +7.5h\ge 312 +7.5h\ge 353-74 +7.5h\ge266 +7.5h\ge276 +7.5h\ge277 +7.5h\ge279 +7.5h\ge280 +7.5h\ge281 +7.5h\ge289 +7.5h\ge290 +7.5h\ge292 +7.5h\ge297 +7.5h\ge299 +7.5h\ge301 +7.5h\ge303 +7.5h\ge307 +7.5h\ge309 +7.5h\ge313 +7.5h\ge321 +7.5h\ge353-74 +7.5h\ge372-80 +7.5h\ge387-78 +7.5x+74\ge353 +7.65\le x\le7.75 +7.69\le X\le7.81 +7.69\le x\le7.81 +7.6\ge p +7.6a +7.7 +7.74 +7.75 +7.76\ge p +7.76\le X\le7.84 +7.76\le x\le7.84 +7.78\ge X\ge7.62 +7.78\ge x\ge7.62 +7.7\times10^3 +7.80\ge1.95x+1.30y +7.85-x\le0.04 +7.86% +7.87\times 5.77\times 10^{4} +7.8x +7.9\le X\le8 +7.9\le x\le8 +7.9\le x\le9.3 +7.9\le z\le9.3 +7.9v+3.8w +7.\overline{7}\le\frac{5}{9}F\le37.\overline{7} +7.\overline{7}\times\frac{9}{5}\le\left(\frac{5}{9}F\right)\frac{9}{5}\le37.\overline{7}\times\frac{9}{5} +70 +70 + 10 x - 70 > 70 - 70 +70 + 10 x - 70 \geq 70 - 70 +70 + 7 x - 70 > 70 - 70 +70 + 7 x - 70 \geq 70 - 70 +70 + 50 + 96 + x \geq 300 +70 + 53 + 94 + x \geq 300 +70 + 55 + 96 + x \geq 300 +70 + 57 + 95 + x \geq 300 +70 + 59 + 94 + x \geq 300 +70 + 60 + 96 + x \geq 300 +70 + 61 + 94 + x \geq 300 +70 + 62 + 97 + x \geq 300 +70 + 64 + 96 + x \geq 300 +70 + 65 + 91 + x \geq 300 +70 + 65 + 96 + x \geq 300 +70 + 69 + 94 + x \geq 300 +70 + 72 + 90 + x \geq 300 +70 + 73 + 96 + x \geq 300 +70 + 74 + 96 + x \geq 300 +70 + 75 + 90 + x \geq 300 +70 + 75 + 95 + x \geq 300 +70 + 78 + 93 + x \geq 300 +70 + 78 + 95 + x \geq 300 +70 + 79 + 90 + x \geq 300 +70 - 28 > 7 x + 28 - 28 +70 - 30 > 10 x + 30 - 30 +70 - 35 > 7 x + 35 - 35 +70 - 50 > 10 x + 50 - 50 +70 < 97 +70 > -468 +70 > 100x +70 > 25 +70 \leq 10 k +70 \leq 14 k +70 \leq 5 F \leq 340 +70 \leq 7 k +70 \leq 7 k + 7 +70+5.00h\ge380 +70+5.50h\ge340 +70+5.50h\ge384 +70+51+96+x>300 +70+51+96+x\ge300 +70+52+96+x\ge300 +70+53+94+x\ge300 +70+53+x\ge206 +70+55+92+x\ge300 +70+5h\ge351 +70+5h\ge355 +70+5h\ge380 +70+5h\ge395 +70+5x\ge380 +70+61+96+c\le300 +70+61+96+x\ge300 +70+65+96+x\ge 300 +70+65+98+n>300 +70+65+98+x>300 +70+65+98+x\ge300 +70+68+96+x\ge300 +70+69+92+x\ge300 +70+69+94+x\ge300 +70+69+97+x\ge300 +70+6h\ge346 +70+6x\ge346 +70+7.50h\ge346 +70+7.50h\ge361 +70+72+91+x\ge300 +70+72+95+x\ge300 +70+73+92+x\ge300 +70+74+96+x\ge300 +70+78+92+x\ge300 +70+79+96+x\ge300 +70+7h\ge385 +70+7x-70\ge70-70 +70+7x\le358 +70+80+90+x\ge300 +70+x\ge153 +70-100>10x+100-100 +70-5x\le2y +70-70+10x\ge70-70 +70-80>10x+80-80 +70-\frac{140}{170}x\ge y +70-\frac{14x}{17}\ge y +70-\frac{14}{17}x\ge y +70.00 - 26.30 \leq 3 w +70.00 - 27.70 \leq 4 w +70.00 - 4.70 \geq B \times 18.51 +70.00\ge24.30B+3.73 +70.00\le20.20+3.85b +70.00\le29.40+4n +70.00\le29.40+4w +70.03 \geq B \times 19.91 +70.09 \leq L +70.10\le A +70.11>44.48 +70.20\le A +70.23>35.15 +70.30\le A +70.36<84.49 +70.36>46.82 +70.3\le A +70.40 > 35.40 +70.4045.82 +70.59\ge15.40B +70.60\le A +70.69>34.40 +70.6\le A +70.70 +70.70\ge a +70.70\le44.70+2n +70.72 > 5.66 +70.73 +70.82\le L +70.90\le A +70.9\le A +700 +700 + 200 +700 + 300 +700 + 400 + 500 +700 - 325 \leq 325 + 125 t - 325 \leq 1075 - 325 +700 - 325 \leq 325 + 125 t - 325 \leq 1325 - 325 +700 - 325 \leq 325 + 125 t - 325 \leq 950 - 325 +700 \leq 175 t \leq 1050 +700 \leq 175 t \leq 1225 +700 \leq 175 t \leq 1400 +700 \leq 325 + 125 t \leq 1075 +700 \leq 325 + 125 t \leq 1325 +700 \leq 325 + 125 t \leq 950 +700-325\le 325-325+125t\le 1075-325 +700-325\le125t+325-325\le1200-325 +700.20 +7000 +7000 + 4000 + 3000 +7000 + 7000 + 1000 +7000+4000+3000 +7000+7000+1000 +7006.92 +7007.43 +7009.4 +7009.40 +700\ge35x+55y +700\ge45x+75y +700\le 175t\le 1050 +700\le 175t\le 1225 +700\le 325+125t\le 1075 +700\le 325+125t\le 950 +700\le x\le1075 +700\le125t+325\le1075 +700\le125t+325\le1200 +700\le125t+325\le1325 +700\le175t\le1050 +700\le175t\le1225 +700\le175t\le1400 +700\le325+125t\le1075 +700\le325+125t\le1325 +700\le325+125x\le1325 +700cm +7014.51 +7022.14 +7025.09 +7026.93 +702>437 +702\ge437 +703.0 +7034.07 +7037.26 +7038 +704.40\ge x +705 +705.0 +7052.56 +705>421 +705>529 +707 > 548 +708 > 402 +7080.07 +70<102 +70<103 +70<109 +70<111 +70<112 +70<115 +70<119 +70<122 +70<123 +70<300 +70<421 +70<468 +70<71 +70<7k +70<84 +70<89 +70>-10 +70>10x +70>10x+60 +70>10x+90 +70>14 +70>15 +70>49 +70>50 +70>x>45 +70\ge 41 +70\ge16.07B+3.95 +70\ge16.07b+3.95 +70\ge16.07p+3.95 +70\ge18.10B+3.23 +70\ge18.10b+3.23 +70\ge18.10x+3.23 +70\ge5N +70\le 10k +70\le p\le35 +70\le x +70\le103 +70\le11k+4 +70\le14k +70\le19.3+5w +70\le19.90+5w +70\le20+4w +70\le21.30+3w +70\le2w+15 +70\le2x +70\le2x+15 +70\le2y+5x +70\le421 +70\le4w+23.9 +70\le4x+23.9 +70\le5F\le340 +70\le7k +70\le9k+16 +70\sqrt{km} +70\times b +70a^7 +70aut +70c +70m +70m^3n^2 +70nmp +70p +70pq +70s +70srt +70u^2-100uv +70u^3v^4 +70u^6+30u^4 +70u^9v^{17} +70wy +70x+11 +70x+12x>-574 +70x+33x>231 +70x+5.50\le360 +70x+57 +70x+93<378 +70x+98 +70x+99x>540 +70x-35\le2 +70x-42+135<378 +70x-56 > 11x +70x-60\le 19 +70x-91\le1 +70x<285 +70x>-140 +70x\le 79 +70x\le-25 +70x\le-59 +70x\le103 +70x\le37 +70x\le92 +70x^3y^5z +70y^2 +70y^5 +70yw +71 + 52 + 94 + x \geq 300 +71 + 52 + 96 + x \geq 300 +71 + 54 + 96 + x \geq 300 +71 + 54 + 98 + x \geq 300 +71 + 56 + 95 + x \geq 300 +71 + 57 + 98 + x \geq 300 +71 + 59 + 97 + x \geq 300 +71 + 61 + 93 + x \geq 300 +71 + 62 + 96 + x \geq 300 +71 + 63 + 94 + x \geq 300 +71 + 66 + 90 + x \geq 300 +71 + 67 + 93 + x \geq 300 +71 + 67 + 95 + x \geq 300 +71 + 68 + 90 + x \geq 300 +71 + 68 + 96 + x \geq 300 +71 + 69 + 91 + x \geq 300 +71 + 78 + 90 + x \geq 300 +71 + 78 + 94 + x \geq 300 +71 + 79 + 96 + x \geq 300 +71 - 15 \leq 6 k + 8 k +71 - 5 \leq 6 k + 5 k +71 - 7 \leq 9 k + 7 k +71 < 111 +71 < 120 +71 < 122 +71 < 132 +71 \leq 7 k + 8 +71 \leq 8 k + 7 +71+5.00h\ge400 +71+5.50h>367 +71+5.50h\ge 367 +71+5.50h\ge367 +71+5.50x\ge367 +71+5.5h\ge367 +71+5.5x\ge367 +71+51+90+x\ge300 +71+54+98+x\ge300 +71+58+93+x\ge300 +71+5h\ge400 +71+6.50h>377 +71+6.50h\ge350 +71+6.50h\ge377 +71+60+93+x\ge300 +71+60+97+x\ge 300 +71+62+91+x\ge300 +71+64+96+x\ge300 +71+66+90+x\ge300 +71+71+93+x\ge300 +71+72+97+x\ge300 +71+76+96+x\ge300 +71+79+96+x\ge300 +71+h\left(6.50\right)\ge394 +71-13k\le6 +71-9k\le8 +71.00\ge21.10b+2.82 +71.06\ge26.4B +71.07 \geq B \times 14.32 +71.12 > 30.69 +71.13\le L +71.14\ge17.2B +71.30\ge37.81 +71.34 \geq B \times 27.24 +71.36>48.13 +71.40 +71.45 +71.52\le L +71.70\ge47.70+3N +710>529 +712 > 427 +7125 +712>552 +713.4\ge x +7134.31 +713>518 +713>559 +7140-140x\ge+170y +7140-140x\ge170y +7140>140x+170y +7140\ge140x+170y +71450 +7149.53 +715 > 422 +7150.62 +7154.88 +7165.92 +716>492 +7170000000 +717>402 +7182.35 +718>597 +719>530 +719>568 +71<103 +71<105 +71<109 +71<113 +71<114 +71<127 +71<280 +71<307 +71<78 +71<88 +71<94 +71<95 +71<99 +71>13 +71>25 +71>26 +71>49 +71>7 +71>9 +71\ge10.90B+2.61 +71\ge4.04+28.6B +71\ge4.04+28.6b +71\le x +71\times2+93+x\ge300 +71p+66+90\le300 +71x > 154 +71x > 308 +71x > 75 +71x-72<0 +71x<72 +71x>120 +71x>160 +71x>560 +71x>90 +71y^{2}+104y +72 + 8 x - 72 > 72 - 72 +72 + 8 x - 72 \geq 72 - 72 +72 + 9 x - 72 > 72 - 72 +72 + 9 x - 72 \geq 72 - 72 +72 + 54 + 90 + x \geq 300 +72 + 55 + 92 + x \geq 300 +72 + 59 + 98 + x \geq 300 +72 + 66 + 97 + x \geq 300 +72 + 67 + 97 + x \geq 300 +72 + 68 + 95 + x \geq 300 +72 + 74 + 95 + x \geq 300 +72 + 75 + 98 + x \geq 300 +72 + 78 + 98 + x \geq 300 +72 + 79 + 93 + x \geq 300 +72 + 80 + 91 + x \geq 300 +72 + 80 + 93 + x \geq 300 +72 - 4 k < 0 +72 - 24 > 8 x + 24 - 24 +72 - 32 > 8 x + 32 - 32 +72 - 45 > 9 x + 45 - 45 +72 - 54 > 9 x + 54 - 54 +72 - 56 > 8 x + 56 - 56 +72 - 80 > 8 x + 80 - 80 +72 - 90 > 9 x + 90 - 90 +72 < 100 +72 < 103 +72 < \frac{8 x}{5} +72 < x +72 > 13 +72 > 17 +72 > 47 +72 \frac{107 x}{72} > 7 \times 72 +72 \geq x +72 \leq 10 k + 2 +72 \leq 18 k +72 \leq 9 k +72 \leq 9 k + 9 +72+17y+y^2 +72+5.00h\ge379 +72+5.00x\ge379 +72+5.50h\ge340 +72+54+90+x\ge300 +72+55+93+x\ge300 +72+56+90+x\ge300 +72+57+92+x\ge300 +72+58+94+x\ge300 +72+59+92+x\ge300 +72+59+98+x\ge 300 +72+5h-72\ge379-72 +72+5h\ge 379 +72+5h\ge340 +72+5h\ge356 +72+5h\ge376 +72+5h\ge379 +72+5x\ge379 +72+6.50h\ge346 +72+6.50h\ge355 +72+60+97+x\ge300 +72+61+94+x\ge300 +72+63+92+x\ge300 +72+63+94+x\ge 300 +72+63+98+x\ge 300 +72+64+95+x\ge300 +72+6h\ge366 +72+6h\ge377 +72+7.50h\ge364 +72+7.50h\ge397 +72+7.5h\ge354 +72+71+92+x\ge c +72+71+92+x\ge300 +72+72<3x +72+73+91+x\ge300 +72+73+95+x\ge300 +72+74+95+x\ge300 +72+78+93+x\ge300 +72+7h\ge342 +72+7h\ge379 +72+9x-72\ge72-72 +72+9y+8y+y^2 +72+x\ge143 +72-13k\le7 +72-2k\le6k +72-3k\le9k +72-3s +72-4k<0 +72-4x\ge60 +72-4x\ge84 +72.00 - 2.57 \geq B \times 24.84 +72.03 +72.1\ge19.96B +72.1\le A +72.20\le A +72.23\le L +72.26>40.22 +72.239.10 +72.90\ge44.90+2N +72.927 +72.930 +72.95 +720 < 18x +720 > 532 +720-16x\ge9y +72000 +720>16x+9y +720>421 +720>422 +720\ge15x+8y +720\ge16x+9y +720hkrs +720mnpq +720zwy +7214.79 +721>403 +721>409 +721>424 +722>432 +722>580 +723>595 +724>423 +724>466 +725>512 +726>456 +726>513 +727.2 +7276 +728 +728.60\ge x +728>415 +729 +729x^{24} +729y^3 +729y^{15} +72<100 +72<101 +72<103 +72<107 +72<114 +72<122 +72<257 +72<3x +72<3x-72 +72<4x +72<4x-24 +72<8\frac{x}{5} +72<9\frac{x}{4} +72<9\frac{x}{5} +72<\frac{8x}{3} +72<\frac{8x}{9} +72<\left(x\right) +72-322 +72>10 +72>14 +72>31 +72>34 +72>48 +72>8x+56 +72>9m +72>9x +72>k +72\ge k +72\ge x +72\ge18.60B+4.98 +72\ge6N +72\ge8x+56 +72\le 12k +72\le 18k +72\le n +72\le x +72\le11k+17 +72\le12k +72\le18k +72\le8k +72\le9k +72\left(\frac{x}{9}-\frac{x}{8}\right)<0 +72\times y^5 +72\times y^{12} +72\times y^{13} +72\times5<\frac{8x}{5}\times5 +72a^6 +72b^{10} +72b^{11} +72m^{8}\times -5 +72mn\div6 +72mnp\div 30mn +72mq\times p^2 +72mqp^2 +72p +72p^2q-16pq^2 +72p^2q-45pq^2 +72p^2q-8pq\times2q +72p^{2}q-16pq^{2} +72p^{2}q-27pq^{2} +72rs +72s +72s^{2}t+72st^{2} +72srt +72trs^2 +72ts +72u^2v^4 +72u^3v^5 +72u^4\frac{1}{9}v^2 +72u^4v^3 +72u^5v^{12} +72u^{11}v^8 +72u^{2}-24uv-3uv +72u^{2}-27uv +72uv +72v +72w^2y+72wy^2 +72x+16+81x^{2} +72x+16\le8x-4 +72x+18\le7x-3 +72x+216>126 +72x+24\le3x-9 +72x+24\le6x +72x+24\le9x-6 +72x+270>135 +72x+351>405 +72x+405-54>405 +72x+414>225 +72x+54\le2x-5 +72x+56\le9x-2 +72x+630>405 +72x+63\le3x-8 +72x+72\le6x-7 +72x+81\le3x-7 +72x+86 +72x+9x+54\ge\frac{5}{9}\left(72\right)\left(9\right) +72x-153\le13 +72x-6x\le-79 +72x>-135 +72x>-144 +72x>-189 +72x>-225 +72x>-432 +72x>-90 +72x>54 +72x\le116 +72x\le166 +72x\le2x-59 +72x\le6x-79 +72xy^{2} +72y^2 +72y^2+12y-24 +72y^2+4 +72y^2+48y-36y-24 +72y^5 +72y^8 +72y^9 +72y^{10} +72y^{11} +72y^{12} +72y^{13} +72y^{14} +72y^{15} +72y^{16} +72y^{17} +72y^{22} +72y^{3} +72y^{3}xz^{3} +72y^{8+\left(-5\right)+6} +72yw +73 +73 + 50 + 91 + x \geq 300 +73 + 50 + 97 + x \geq 300 +73 + 54 + 93 + x \geq 300 +73 + 54 + 96 + x \geq 300 +73 + 55 + 98 + x \geq 300 +73 + 58 + 92 + x \geq 300 +73 + 59 + 90 + x \geq 300 +73 + 60 + 91 + x \geq 300 +73 + 60 + 93 + x \geq 300 +73 + 61 + 97 + x \geq 300 +73 + 63 + 92 + x \geq 300 +73 + 65 + 92 + x \geq 300 +73 + 68 + 90 + x \geq 300 +73 + 68 + 92 + x \geq 300 +73 + 68 + 93 + x \geq 300 +73 + 69 + 95 + x \geq 300 +73 + 71 + 96 + x \geq 300 +73 + 73 + 93 + x \geq 300 +73 + 74 + 91 + x \geq 300 +73 + 77 + 91 + x \geq 300 +73 + 79 + 96 + x \geq 300 +73 - 17 \leq 6 k + 8 k +73 - 7 \leq 4 k + 7 k +73 - 8 \leq 8 k + 5 k +73 < 83 +73 \leq 10 k + 3 +73 \leq 7 k + 3 +73+5.0h\ge385 +73+5.50h\ge357 +73+5.50h\ge389 +73+5.50h\ge392 +73+53+97+x\ge300 +73+54+93+x\ge300 +73+55+90+x\ge300 +73+55+98+x\ge300 +73+58+94+x\ge300 +73+59+90+x\ge300 +73+5h\ge385 +73+6.50h\ge340 +73+6.5h\ge345 +73+6.5h\ge378 +73+60+93+x\ge300 +73+61+95+x\ge 300 +73+63+94+x\ge300 +73+64+91+x\ge300 +73+64+96+x\ge300 +73+64+97+x\ge300 +73+65+97+x\ge300 +73+67+93+x>300 +73+67+93+x\ge300 +73+67+94+x\ge300 +73+67+98+x\ge300 +73+69+95+x\ge300 +73+7.50h\ge357 +73+7.5h\ge376 +73+71+96+x\ge300 +73+72+98+x\ge 300 +73+72+98+x\ge300 +73+73+91+x\ge300 +73+73+94+c\ge300 +73+73+94+x\ge300 +73+7h>365 +73+7h\ge365 +73+80+91+x\ge300 +73+95+x\ge228 +73-10k\le3 +73.00 - 2.97 \geq B \times 19.91 +73.0034.10 +73.43 +73.45 +73.46>49.94 +73.6 \geq B \times 20.08 +73.77>46.51 +73.80\le A +73.87\ge B\times15.34 +73.89\le L +73.9\ge49.9+2N +73.9\le A +7300 +731>495 +732>528 +733>456 +7349.80 + 972.48 +734>559 +734>586 +736.6\ge x +736.9 +736>584 +7370050801 +738 +739>459 +739\ge459 +73<100 +73<101 +73<106 +73<114 +73<119 +73<127 +73<94 +73<95 +7316 +73>33 +73>45 +73>7 +73>8 +73>9 +73>a +73\ge 21.50B+2.70 +73\ge21.3B+2.62 +73\le A +73\le x +73n +73x > 105 +73x+42 +73x+82 +73x-8\le-8 +73x<41 +73x<79 +73x>-146 +73x>-292 +73x>-365 +73x>105 +73x>140 +73x>264 +73x>48 +73x>75 +73x\le-730 +73y+19y^2 +74 +74 + 51 + 97 + x \geq 300 +74 + 52 + 92 + x \geq 300 +74 + 52 + 97 + x \geq 300 +74 + 57 + 94 + x \geq 300 +74 + 60 + 96 + x \geq 300 +74 + 61 + 98 + x \geq 300 +74 + 62 + 93 + x \geq 300 +74 + 64 + 94 + x \geq 300 +74 + 66 + 92 + x \geq 300 +74 + 66 + 97 + x \geq 300 +74 + 67 + 94 + x \geq 300 +74 + 68 + 93 + x \geq 300 +74 + 70 + 95 + x \geq 300 +74 + 72 + 94 + x \geq 300 +74 + 72 + 95 + x \geq 300 +74 + 77 + 91 + x \geq 300 +74 + 79 + 96 + x \geq 300 +74 > -343 +74 > 48 +74 > 9 +74 \leq 8 k + 2 +74+5.00h\ge344 +74+5.50h-74\ge357-74 +74+5.50h\ge357 +74+5.50h\ge367 +74+5.5h\ge344 +74+5.5h\ge369 +74+50+94+x\ge300 +74+51+96+x\ge300 +74+52+97+x\ge300 +74+59+90+x\ge300 +74+65+97+x\ge300 +74+6h\ge367 +74+6x\ge367 +74+7.50\left( h\right) \ge 353 +74+7.50h>353 +74+7.50h\ge 353 +74+7.50h\ge353 +74+7.50x\ge353 +74+7.5h\ge 353 +74+7.5h\ge 386 +74+7.5h\ge353 +74+7.5h\ge373 +74+7.5x\ge353 +74+7.5x\ge373 +74+74+78+c\ge x +74+74+98+x\ge300 +74+75+96+x\ge300 +74+77+96+x\ge300 +74+7h\ge345 +74.00 - 2.66 \geq B \times 27.24 +74.04 \geq B \times 21.58 +74.10\ge32.10+3N +74.12>31.67 +74.25 +74.32>45.23 +74.51 +74.58\le L +74.69 \geq B \times 12.42 +74.69\le L +74.81 \leq L +74.82\le L +74.90>43.29 +74.90\ge30.90+4N +74.90\ge30.90+4n +74.90\ge30.90+4x +74.92>36.68 +7400 +740<3.70x +741086845 +741>519 +742>409 +742>475 +746>549 +748 +7495 +749>413 +749>443 +74<105 +74<108 +74<113 +74<114 +74<118 +74<126 +74<81 +74>15 +74>35 +74>44 +74>48 +74>49 +74>5 +74>50 +74\ge x17.2 +74\ge15.40B+3.41 +74\ge17.2B+2.86 +74\ge17.2b +74\ge3.52+23.06B +74\le x +74\le16k+10 +74\le7k+4 +74u +74w +74x<27 +74x<45 +74x<63 +74x>-592 +74x>680 +75 +75 + 51 + 97 + x \geq 300 +75 + 54 + 97 + x \geq 300 +75 + 64 + 96 + x \geq 300 +75 + 67 + 97 + x \geq 300 +75 + 68 + 91 + x \geq 300 +75 + 69 + 94 + x \geq 300 +75 + 73 + 94 + x \geq 300 +75 + 73 + 96 + x \geq 300 +75 + 76 + 98 + x \geq 300 +75 + 77 + 93 + x \geq 300 +75 + 78 + 97 + x \geq 300 +75 - 12 \leq 4 k + 3 k +75 - 20 \leq 4 k + 7 k +75 < 115 +75 < 117 +75 > 26 +75 \leq 11 k + 9 +75 \leq 7 k + 5 +75% \times \left(P - 1.89\right) +75+5.00h\ge398 +75+5.50h\ge344 +75+5h>388 +75+5h\ge376 +75+5h\ge386 +75+5h\ge388 +75+6.50h\ge342 +75+6.50h\ge350 +75+6.50h\ge382 +75+6.50h\ge384 +75+6.5h\ge384 +75+62+96+x\ge 300 +75+63+97+x\ge300 +75+64+96+x\ge300 +75+64+97+x\ge300 +75+66+92+x\ge300 +75+67+97+x\ge300 +75+68+92+x\ge300 +75+69+94+x\ge300 +75+6h\ge390 +75+6x\le373 +75+74+97+x\ge300 +75+74+98+x\ge300 +75+75+90+x\ge300 +75+77+93+x\ge300 +75+78+94+x\ge300 +75+78+97+x\ge300 +75+79+90+x\ge300 +75+7h\ge369 +75-11k\le 20 +75-11k\le20 +75-20\le 4k+7k +75-3\le5k+3k +75-\frac{150}{170}x\ge y +75-\frac{15}{17}x > y +75-\frac{15}{17}x\ge y +75.00 - 2.63 \geq B \times 25.69 +75.00\ge27.50B+3.21 +75.07>33.98 +75.17 +75.18\ge B\times25.23 +75.25>41.63 +75.25\ge41.63 +75.38\le L +75.43 +75.50 +75.510 +75.5110 +75.512 +75.52 +75.53 > 36.19 +75.80\le A +750 - 375 \leq 375 + 125 t - 375 \leq 1000 - 375 +750 \leq 375 + 125 t \leq 1000 +750-375\le375-375+125t\le1250-375 +7500\le 3n +750>586 +750\le375+125t\le1250 +7520 +752>408 +757 > 421 +75<104 +75<107 +75<108 +75<111 +75<112 +75<119 +75<121 +75<133 +75<180 +75<423 +75<428 +75<86 +75<94 +75>25 +75>27 +75>45 +75>49 +75\ge2.87+18.9B +75\ge33 +75\ge46 +75\ge5N +75\le B\le100 +75\le X\le100 +75\le b\le90 +75\le x +75\le11k+20 +75\le15k +75a^2 +75n^9 +75u +75x+26 +75x+263<102 +75x+69 +75x+85y\le600 +75x+85y\le6375 +75x-25\le11 +75x-30 > 8x-95 +75x-30+10x+670\le24x+30 +75x-30+10x+730\le18x+30 +75x-30+10x+790\le12x+30 +75x-30+10x-550\le24x+30 +75x-30+10x-610\le18x+30 +75x-30+10x-670\le12x+30 +75x<-161 +75x<16 +75x>450 +75x\le36 +75y+65x\le900 +75y^2+34y +75y^8 +75y^{12} +75y^{14} +75y^{18} +76 +76 + 50 + 97 + x \geq 300 +76 + 51 + 92 + x \geq 300 +76 + 51 + 95 + x \geq 300 +76 + 54 + 91 + x \geq 300 +76 + 55 + 98 + x \geq 300 +76 + 56 + 91 + x \geq 300 +76 + 57 + 98 + x \geq 300 +76 + 58 + 92 + x \geq 300 +76 + 59 + 98 + x \geq 300 +76 + 61 + 91 + x \geq 300 +76 + 65 + 95 + x \geq 300 +76 + 66 + 93 + x \geq 300 +76 + 68 + 93 + x \geq 300 +76 + 69 + 94 + x \geq 300 +76 + 69 + 95 + x \geq 300 +76 + 70 + 96 + x \geq 300 +76 + 71 + 96 + x \geq 300 +76 + 73 + 95 + x \geq 300 +76 + 74 + 98 + x \geq 300 +76 + 77 + 94 + x \geq 300 +76 + 77 + 96 + x \geq 300 +76 + 79 + 92 + x \geq 300 +76 + 79 + 93 + x \geq 300 +76 - 12 k < 0 +76 - 12 k > 0 +76 - 12 k \geq 0 +76 > 70 +76 \frac{7 x}{76} > 1 \times 76 +76 \leq 19 k +76 \leq 19 x +76 \leq 7 k + 6 +76 x > 297 +76% \times \left(P - 1.99\right) +76+5.50h\ge359 +76+5.50h\ge379 +76+59+96+x\ge300 +76+59+98+x\ge300 +76+5h-76\ge365-76 +76+5h\ge365 +76+6.50h\ge354 +76+61+97+x\ge300 +76+62+90+x\ge300 +76+63+96+x\ge300 +76+65+95+x\ge300 +76+66+91+x\ge300 +76+66+94+x\ge300 +76+69+95+x\ge300 +76+6h\ge368 +76+7.00h>366 +76+7.00h\ge366 +76+7.0h\ge366 +76+7.50h\ge346 +76+7.50h\ge362 +76+70+97+x\ge300 +76+71+94+x\ge300 +76+72+94+x\ge300 +76+74+91+x\ge300 +76+77+98+x\ge300 +76+78+94+x\ge300 +76+79+93+x\ge300 +76+79+98+x\ge300 +76+7h\ge359 +76+7h\ge366 +76+7h\ge379 +76+92+70+x\ge300 +76+98+67+x\ge300 +76.00 - 4.63 \geq B \times 12.39 +76.00 - 4.93 \geq B \times 14.32 +76.00\ge12.39B+4.63 +76.00\le4.63+12.39b +76.21>37.47 +76.26>41.63 +76.33 +76.46>35.38 +76.46>35.78 +76.52>45.15 +76.65>47.05 +76.69>47.09 +76.77\le L +76.84 +76.8\ge18.9B +76.94 \leq L +76.97 - 38.49 \geq 3 N +76.97>34.05 +760 > 559 +7600 +760>448 +762 > 504 +762>422 +762>449 +762>582 +7631.74 +7633.74 +763>483 +764 +764 > 483 +764.0 +7641.48 +764>428 +764>579 +765-17x\ge9y +7650-150x\ge170y +7650-170y\ge150x +7650\ge150x+170y +765>584 +765\ge17x+9y +7661.49 +766>427 +767 > 576 +768-64x\ge1728 +7680u^5v^5w^3 +768>591 +769.6 +7691.22 +76<101 +76<115 +76<122 +76<130 +76<262 +76<2622 +76<93 +76<95 +76<97 +76>14 +76>19 +76>26 +76>28 +76>35 +76>38 +76>40 +76>44 +76>45 +76>6 +76>9 +76\frac{7x}{76}>76 +76\ge20.60B+3.60 +76\ge26.4B+4.94 +76\le B\le97 +76\le x +76\le19k +76a^2 +76x +76x > 132 +76x+78 +76x+90<3094 +76x-80\le3 +76x<3004 +76x<3094-90 +76x<54 +76x>132 +76x>175 +76x>280 +76x\ge 76 +76x\ge36+40 +76x\ge76 +76x\le83 +76y^2+52y +77 + 50 + 95 + x \geq 300 +77 + 52 + 90 + x \geq 300 +77 + 55 + 95 + x \geq 300 +77 + 62 + 95 + x \geq 300 +77 + 67 + 93 + x \geq 300 +77 + 67 + 97 + x \geq 300 +77 + 68 + 95 + x \geq 300 +77 + 69 + 96 + x \geq 300 +77 + 71 + 92 + x \geq 300 +77 + 74 + 95 + x \geq 300 +77 + 74 + 97 + x \geq 300 +77 + 78 + 93 + x \geq 300 +77 + 78 + 96 + x \geq 300 +77 + 79 + 92 + x \geq 300 +77 + 80 + 93 + x \geq 300 +77 - 13 \leq 3 k + 5 k +77 - 7 \leq 4 k + 10 k +77 - 7 \leq 5 k + 2 k +77 < 103 +77 \frac{113 x}{77} > 4 \times 77 +77 \frac{115 x}{77} > 6 \times 77 +77 \frac{4 x - 55}{77} < 77 \times 13 +77 \leq 11 k +77+5.00h\ge369 +77+5.00x\ge369 +77+50+95+x\ge300 +77+50+98+x > 300 +77+50+98+x\ge 300 +77+50x +77+52+90+x\ge300 +77+54+95+c\ge300 +77+54+95+x\ge300 +77+54+98+x\ge300 +77+55+93+x\ge300 +77+57+90+x\ge300 +77+58+92+c\ge300 +77+58+92+x\ge300 +77+58+95+x\ge300 +77+58+96+x\ge300 +77+5h\ge346 +77+6.50h\ge372 +77+60+96+x\ge300 +77+62+91+x\ge300 +77+62+94+x\ge300 +77+64+98+x\ge300 +77+66+90+x\ge300 +77+67+90+c>300 +77+67+90+x>300 +77+67+90+x\ge300 +77+67+96+x\ge300 +77+6h\ge391 +77+6h\ge396 +77+6h\ge400 +77+6x\ge400 +77+7.50h\ge372 +77+7.50h\ge390 +77+70+93+x\ge300 +77+70x +77+71+92+x\ge300 +77+73+94+x\ge300 +77+78+95+x\ge300 +77+80+93+x\ge300 +77+80+97+x\ge300 +77-3x\le5 +77-4.9\ge19.96B +77-5k\le3k+13 +77-7k\le+7 +77-9\le7k+10k +77-9k\le5 +77.00 - 3.40 \geq B \times 20.08 +77.14\le L +77.20\ge37.20+4N +77.20\ge37.20+4n +77.27>40.38 +77.30\le A +77.32>30.38 +77.50x<377 +77.64>43.86 +77.64>43.87 +77.73 - 39.75 \geq 2 N +77.80>45.35 +77.84>37.25 +77.88>46.99 +770.2 +7700 +770>482 +772.8 +773 > 404 +773>431 +773>534 +7749.65 +774>576 +7759.99 +775>417 +776 > 448 +7760.67 +7763.32 +777 +777 > 404 +7770 +7770.18 +7776\times a^{25}b^{10}c^{5} +7776a^5b^5c^5 +7776a^{15}b^{10}c^{10} +7776a^{25}b^{10}c^{5} +778 > 525 +7780.40 +778>519 +778>525 +779 > 507 +779.2 +77<104 +77<106 +77<114 +77<115 +77<116 +77<118 +77<119 +77<121 +77<132 +77<134 +77<267 +77<300 +77<84 +77<87 +77<94 +77<96 +77>13 +77>24 +77>a +77X+33>22 +77\ge14.6b+3.16 +77\le x +77\le-64x +77\le11k +77\le15k+2 +77\le15x+2 +77\le18k+5 +77\le6k+17 +77\left(\frac{2x}{11}+\frac{3x}{7}\right)>77\times4 +77\left(\frac{7x}{11}+\frac{11x}{7}\right)>77\times3 +77n +77x > 195 +77x+24x > 448 +77x+24x>105 +77x+24x\ge105 +77x+36x>198 +77x+36x>3\times66 +77x+84x>805 +77x+96x>-692 +77x+99 +77x-121\le18 +77x-15x>165 +77x-42-33x+57<210 +77x<36 +77x<81 +77x>-616 +77x>308 +77x\le139 +77z^3xy^6 +78 +78 + 50 + 91 + x \geq 300 +78 + 50 + 92 + x \geq 300 +78 + 54 + 92 + x \geq 300 +78 + 54 + 93 + x \geq 300 +78 + 55 + 92 + x \geq 300 +78 + 55 + 93 + x \geq 300 +78 + 57 + 93 + x \geq 300 +78 + 57 + 97 + x \geq 300 +78 + 63 + 91 + x \geq 300 +78 + 64 + 98 + x \geq 300 +78 + 65 + 93 + x \geq 300 +78 + 65 + 98 + x \geq 300 +78 + 66 + 90 + x \geq 300 +78 + 66 + 91 + x \geq 300 +78 + 70 + 96 + x \geq 300 +78 + 75 + 98 + x \geq 300 +78 + 76 + 96 + x \geq 300 +78 + 77 + 94 + x \geq 300 +78 - 13 \leq 5 k + 8 k +78 < 105 +78 < 134 +78 < k +78 \leq 13 k +78% \times \left(P - 1.95\right) +78+50+90+x\ge300 +78+55+90+x\ge 300 +78+55+92+x\ge300 +78+55+93+x\ge300 +78+5h\ge370 +78+5h\ge380 +78+5h\ge390 +78+6.50x\le390 +78+62+93+x\ge300 +78+62+94+x\ge300 +78+63+95+x\ge300 +78+65+93+x\ge 300 +78+65+93+x\ge300 +78+67+93+x\ge300 +78+68+93+x\ge300 +78+7.50h\ge 346 +78+7.50h\ge354 +78+72+91+x\ge300 +78+72+98+x\ge300 +78+74+98+x\ge300 +78+76+95+x\ge300 +78+77+94+x\ge300 +78+79+90+x\ge300 +78+7h\ge365 +78+80+95+x\ge300 +78-2.97\ge15.30B +78-5k\le8k +78-7k\le6k +78.00 - 2.82 \geq B \times 25.23 +78.10\le A +78.13>35.86 +78.1\le A +78.20\ge32.61+5N +78.38>44.86 +78.4-4.9\times 4^{2} +78.69 +78.69>49.57 +78.7 +78.74 +78.74>47.44 +78.75 +78.75w^{14} +78.76\le3x+32.76 +78.80\le a +78.89\le L +78.9 \leq L +78.90400 +782415860 +783 > 559 +7840 +784>416 +786.6\ge x +786>505 +787.30\ge x +787.3\ge x +787>595 +78<101 +78<107 +78<108 +78<110 +78<113 +78<114 +78<119 +78<121 +78<98 +7816 +78>33 +78>34 +78>38 +78>4.13+B\times15.34 +78>40 +78>42 +78>47 +78>48 +78>50 +78\ge3.54+25.40B +78\ge4.13+B\times15.34 +78\le13k +78a^2 +78nm+84m +78x+80y +78x+88-88<1170-88 +78x+88<1170 +78x-195\le16 +78x<1082 +78x>-390 +78x>234 +78x>468 +78x\le155 +78x\le211 +78y^2 +78z^2 +79 +79 + 51 + 90 + x \geq 300 +79 + 53 + 95 + x \geq 300 +79 + 58 + 94 + x \geq 300 +79 + 60 + 98 + x \geq 300 +79 + 64 + 93 + x \geq 300 +79 + 66 + 91 + x \geq 300 +79 + 66 + 95 + x \geq 300 +79 + 67 + 95 + x \geq 300 +79 + 68 + 94 + x \geq 300 +79 + 69 + 96 + x \geq 300 +79 + 70 + 90 + x \geq 300 +79 + 70 + 98 + x \geq 300 +79 + 71 + 91 + x \geq 300 +79 + 71 + 95 + x \geq 300 +79 + 74 + 92 + x \geq 300 +79 + 75 + 93 + x \geq 300 +79 + 76 + 92 + x \geq 300 +79 + 78 + 93 + x \geq 300 +79 + 79 + 94 + x \geq 300 +79 + 80 + 95 + x \geq 300 +79 + 80 + 96 + x \geq 300 +79 - 19 \leq 6 k + 9 k +79 - 2 \leq 6 k + 5 k +79 - 9 \leq 6 k + 4 k +79 < 115 +79 < 117 +79 \leq 9 k + 7 +79+5.50h\ge377 +79+55+98+x\ge300 +79+55+98\le C +79+58+95+x\ge300 +79+59+98+x\ge300 +79+5h\ge357 +79+5h\ge384 +79+6.50h\ge357 +79+6.50h\ge371 +79+60+92+x\ge300 +79+60+98+x\ge300 +79+62+93+x\ge300 +79+64+93+x\ge300 +79+68+98+x\ge300 +79+7.50h\ge378 +79+74+91+x\ge300 +79+74+92+x\ge 300 +79+74+96+x\ge300 +79+79+91+x\ge 300 +79+79+94+x\ge300 +79+79+96+x\ge300 +79+97+91+87\ge B +79-10k\le9 +79-4.62\ge17.9B+4.62-4.62 +79.00 - 4.31 \geq B \times 12.42 +79.10 +79.40-35.40\ge4N +79.45>45.84 +79.57>32.67 +79.60>43.67 +79.70\ge39.70+4N +79.80\le A +79.80\le a +79.90\ge43.90+3N +79.90\ge43.90+3n +790.70\ge x +7900 +790>429 +791 +791.0 +791>485 +791>531 +792>417 +792>452 +792>518 +792>s>518 +7939.33 +796>543 +797 +798 > 19x+7y +798-19x\ge 7y +798\ge 19x+7y +79<104 +79<105 +79<106 +79<110 +79<113 +79<114 +79<118 +79<119 +79<123 +79<84 +79<96 +7911 +79>31 +79>34 +79>43 +79\ge10.8B+4.2 +79\ge17.70B+4.67 +79\ge17.9B+4.62 +79\ge17.9b+4.62 +79\le x +79\le17.7b+4.67 +79\le7k+9 +79a-47.70\ge31.30 +79x > 60 +79x > 99 +79x-48<0 +79x<48 +79x>120 +79x>168 +79x>180 +79x>224 +79x>280 +79x>60 +79x>70 +7<-3+2x +7<-7x +7<-x +7<10 +7<10x +7<10x-4 +7<11 +7<12 +7<13 +7<13x-17 +7<14 +7<15 +7<16 +7<18 +7<20 +7<20x-13 +7<24 +7<27 +7<28 +7<2x+1 +7<2x-1 +7<3+x +7<30 +7<36 +7<3x-2 +7<3x-8 +7<4x-1 +7<4x-13 +7<4x-5 +7<4x-9 +7<53 +7<59 +7<5x +7<5x+5x +7<5x-13 +7<5x-18 +7<5x-3 +7<5x-5 +7<6+x +7<61 +7<6x +7<6x-17 +7<6x-4 +7<6x-5 +7<7+2 +7<70 +7<71 +7<72 +7<74 +7<76 +7<7x-14 +7<7x-2 +7<8 +7<84 +7<87 +7<87-32t<39 +7<87-32t<71 +7<88 +7<8x +7<8x-33 +7<8x-4 +7<9 +7<9x +7<9x-3 +7<9x-4 +7<\frac{1}{11} +7<\frac{x-2}{3} +7<\frac{x-2}{7} +7<\frac{x-3}{2} +7<\frac{x-3}{8} +7<\frac{x-3}{8}+1 +7<\frac{x-4}{3} +7<\frac{x-8}{3} +7<\frac{x}{2} +7<\frac{x}{3} +7<\frac{x}{4} +7<\frac{x}{5} +7<\frac{x}{8} +7<\frac{x}{9} +7<\left(\frac{x}{3}-2\frac{2}{3}\right)+2 +7<\left(x+3\right) +7<\left|x\right| +7-0 +7>-1 +7>-10 +7>-14 +7>-15 +7>-17 +7>-2 +7>-3 +7>-35 +7>-4 +7>-5 +7>-6 +7>-7 +7>-8 +7>-9 +7>-x +7>0 +7>1 +7>1x +7>2 +7>2-1 +7>2x+1 +7>3 +7>3+2x +7>3x+4 +7>4 +7>4x+3 +7>5 +7>5-2 +7>6 +7>7x +7>8-7 +7>8-x +7>9-5 +7>=n +7>P +7>\left|x\right| +7>k +7>m +7>n +7>n-x +7>p +7>p+4 +7>x +7>x+8 +7>x-5 +7>x-6 +7>x-8 +7>x-9 +7>x>-7 +7>x>5 +7>x\text{ and } x>-7 +7>xs +7>y +7>y+0 +7>y+3 +7>y>5 +7N\le20 +7X +7\div\left(-8+-6\right) +7\frac{1}{2}>5 +7\frac{1}{2}\ge x > -\frac{1}{2} +7\frac{x}{7}>2\times7 +7\frac{x}{7}\ge4\times7 +7\frac{x}{8}-28\le21 +7\ge 2x+5\ge -7 +7\ge 2x-1 +7\ge N +7\ge W +7\ge X\ge2 +7\ge b +7\ge m +7\ge n +7\ge p +7\ge t\ge3 +7\ge t\ge4 +7\ge w +7\ge x +7\ge x > -1 +7\ge x+3 +7\ge x-8 +7\ge x-9 +7\ge x>-1 +7\ge x\ge -1 +7\ge x\ge -7 +7\ge x\ge 2 +7\ge x\ge-1 +7\ge x\ge-3 +7\ge x\ge-7 +7\ge x\ge1 +7\ge x\ge2 +7\ge x\ge3 +7\ge x\ge4 +7\ge x\ge5 +7\ge x\ge6 +7\ge y +7\ge y\ge 2 +7\ge y\ge 3 +7\ge y\ge 5 +7\ge y\ge-7 +7\ge y\ge0 +7\ge y\ge1 +7\ge y\ge2 +7\ge y\ge3 +7\ge y\ge4 +7\ge y\ge5 +7\ge y\ge7 +7\ge yu\ge3 +7\ge+x +7\ge-1+2x>-7 +7\ge-x +7\ge1 +7\ge2x+10 +7\ge2x+9\ge-7 +7\ge2x>-5 +7\ge4x>-1 +7\ge5x>-3 +7\ge5x>-5 +7\ge6\ge x\ge5 +7\ge\frac{v}{-4} +7\ge\left|x\right| +7\le 3x+1 +7\le X\le3 +7\le X\le7 +7\le b +7\le f\le95 +7\le k +7\le n +7\le p +7\le x +7\le x' +7\le x+2 +7\le x+4 +7\le x+6 +7\le x,x\le -3 +7\le x,x\le-1 +7\le x,x\le1 +7\le x-6 +7\le x\le 11 +7\le x\le-7 +7\le x\le0 +7\le x\le1 +7\le x\le11 +7\le x\le2 +7\le x\le3 +7\le x\le4 +7\le x\le5 +7\le x\le5.5 +7\le x\le5\le8 +7\le x\le6 +7\le x\le6\le x\le8 +7\le x\le7 +7\le x\le8 +7\le x\le8\le x\le6 +7\le x\le9 +7\le xy\le7 +7\le y\le o +7\le y\le1 +7\le y\le7 +7\le-x +7\le11 +7\le13 +7\le36 +7\le3x-8 +7\le4-x +7\le6+x +7\le6-X +7\le8 +7\le9 +7\le\frac{5}{9}f\le62 +7\le\frac{x}{-8} +7\le\frac{x}{4} +7\le\left|x-5\right| +7\le\left|x\right| +7\left( 19x-7\right) \le 12 +7\left( 3x+1\right) +7\left( y^{4}\right) +7\left(-1m-5\right) +7\left(-4x+9\right) +7\left(-4y^2+1\right) +7\left(-7m-4\right) +7\left(-7x^2+42x+5x-30\right)+2x +7\left(-m-5\right) +7\left(-s^4+6\right) +7\left(1-8uv-7u^2\right) +7\left(11x-6\right)-3\left(11x-19\right)<210 +7\left(13x-9\right)-11\left(7x-15\right)<77 +7\left(2+y\right) +7\left(2-x\right)-3\left(x-3\right)\le105 +7\left(2-x\right)-3\left(x-4\right)\le63 +7\left(2-x\right)-3\left(x-5\right)\le84 +7\left(2\right)\ge\frac{x}{2}\left(2\right) +7\left(2m-9\right) +7\left(2v+9\right)+4v\left(5v-7\right) +7\left(4x+7\right)\le2x-9 +7\left(7+y\right)+x\left(7+y\right) +7\left(7-\frac{1}{7}x\right)>8\times7 +7\left(9+x\right) +7\left(\frac{2x}{7}+2\right)\ge-4\times7 +7\left(\frac{5x}{6}\right)\le3x+84 +7\left(ab-11bc+8ac\right) +7\left(b+4\right) +7\left(b+6\right) +7\left(b-3\right) +7\left(c+2\right) +7\left(k+4\right)\le28 +7\left(k+5\right)\le35 +7\left(k+6\right)\le42 +7\left(s-5\right) +7\left(t+3\right) +7\left(x+1\right)<21 +7\left(x+1\right)<49 +7\left(x+2\right) +7\left(x+2\right)-3<53 +7\left(x+2\right)-9\left(x+5\right)>45 +7\left(x+2\right)<28 +7\left(x+2\right)<42 +7\left(x+2\right)<56 +7\left(x+2\right)<5\left(3-x\right) +7\left(x+3\right) +7\left(x+3\right)-9\left(x+3\right)>45 +7\left(x+3\right)-9\left(x+3\right)>\frac{63\times5}{7} +7\left(x+3\right)-x+-4>27 +7\left(x+3\right)\left(x-8\right) +7\left(x+4\right) +7\left(x+4\right)-9\left(x+5\right)>45 +7\left(x+4\right)-9\left(x+6\right)>45 +7\left(x+4\right)<42 +7\left(x+4\right)\le49 +7\left(x+5\right) +7\left(x+5\right)-3<53 +7\left(x+5\right)-9\left(x+6\right)>45 +7\left(x+5\right)-\left(x+3\right)>9 +7\left(x+5\right)\left(x-6\right) +7\left(x+6\right)<56 +7\left(x+7\right)-9\left(x+6\right)>45 +7\left(x+8\right)-\left(x+3\right)>10 +7\left(x-10\right)\ge42 +7\left(x-2\right)\left(x+2\right) +7\left(x-3\right)\ge42 +7\left(x-3\right)\le0 +7\left(x-3\right)\left(x+3\right) +7\left(x-4\right)\le0 +7\left(x-5\right)\left(x+5\right) +7\left(x-6\right)\ge14 +7\left(x-6\right)\ge21 +7\left(x-8\right)<-35 +7\left(x-8\right)\le0 +7\left(x-8\right)\left(x+8\right) +7\left(x-9\right)\le0 +7\left(x\right)+7\left(6\right)-4<52 +7\left(x\right)\le-35 +7\left(x\right)\le-42 +7\left(x\right)\le-49 +7\left(x^2-64\right) +7\left(xyz+8\right) +7\log x-\log y +7\sqrt{11a} +7\sqrt{11x} +7\sqrt{13a} +7\sqrt{2a} +7\sqrt{3} +7\sqrt{6p^3}\div4\sqrt{6p^2} +7\sqrt{u} +7\times -4 < -2\times -4 +7\times -4+-6 +7\times 3 > -2\times 3 +7\times 9y^{3}+10 +7\times Y\times Y\times Y +7\times m +7\times m\times m\times m\times10\times n\times n +7\times m\times m\times m\times8\times n\times n +7\times m\times m\times2\times n\times n\times n +7\times n>150 +7\times t\times -s\times -6 +7\times u+3\times v +7\times u+7\times v +7\times u+8\times v +7\times u^2\times4\times v^3 +7\times u^3\times2\times v^3 +7\times v>300 +7\times v\ge300 +7\times v\times v\times u\times u\times u\times u\times u +7\times v\times v\times v\times u\times u +7\times v\times v\times v\times u\times u\times u +7\times v\times v\times v\times v\times u\times u\times u +7\times v\times v\times v\times v\times u\times u\times u\times u +7\times x +7\times x<-42 +7\times x<=-21 +7\times x\le -21 +7\times x\le -42 +7\times x\le-21 +7\times x\le-28 +7\times x\le-35 +7\times x\le-42 +7\times x\le-49 +7\times y-4 +7\times y-8 +7\times y\times y\times y +7\times y\times y\times y\times y +7\times y^2 +7\times y^3 +7\times y^4 +7\times y^{2} +7\times y^{3} +7\times y^{4} +7\times-4<-5\times-4 +7\times-4<11\times-4 +7\times-6<10\times-6 +7\times-6<9\times-6 +7\times-\frac{1}{7}x>1\times7 +7\times10^8 +7\times12x+11\times12x>154 +7\times2<10\times2 +7\times2\ge\frac{x}{2}\times2 +7\times3<10\times3 +7\times3<\frac{x-2}{3}\times3 +7\times4\ge\frac{x}{4}\times4 +7\times4\times u^2\times v^3 +7\times4\times u^4\times v^4 +7\times5y^2+3 +7\times6<10\times6 +7\times6<11\times6 +7\times7\ge\frac{x}{7}\times7 +7\times9\ge\frac{x}{9}\times9 +7\times\frac{3x+4}{7}>4\times7 +7\times\frac{3x+5}{7}>2\times7 +7\times\frac{4x+9}{7}>3\times7 +7\times\frac{a}{7}<12\times7 +7\times\frac{x}{7}\ge2\times7 +7\times\frac{x}{7}\ge7\times8 +7\times\left(-6\right)<9\times\left(-6\right) +7\times\log_2\left(y\right) +7^1\times y^4 +7^1xy^4 +7^2 +7^2+8m>0 +7^2-4\left(m\right)\left(-4\right)>0 +7^2-4\times a\times1>0 +7^2-4\times a\times7>0 +7^2-4\times m\times-1>0 +7^2-\left(4\times a\times8\right)>0 +7^3y^4 +7^4\ge7^x +7^4\times y^3 +7^4y^3 +7^5\times y^2 +7^5\times y^3 +7^5\times y^4 +7^5y^3 +7^Y +7^{ 8 x} +7^{-4p} +7^{-8p} +7^{10x} +7^{2} - 4 \times a \times 1 > 0 +7^{2} - 4 \times a \times 2 > 0 +7^{2} - 4 \times a \times 3 > 0 +7^{2} - 4 \times a \times 6 > 0 +7^{2} - 4 \times a \times 7 > 0 +7^{2} - 4 \times a \times 9 > 0 +7^{2} - 4 m \times \left( - 1 \right) > 0 +7^{2} - 4 m \times \left( - 10 \right) > 0 +7^{2} - 4 m \times \left( - 2 \right) > 0 +7^{2} - 4 m \times \left( - 3 \right) > 0 +7^{2} - 4 m \times \left( - 7 \right) > 0 +7^{2} - 4 m \times \left( - 8 \right) > 0 +7^{2} - 4 m \times \left( - 9 \right) > 0 +7^{3}\times y^{2} +7^{3}\times y^{4} +7^{4\times x} +7^{4x} +7^{5x} +7^{5}\times y^{2} +7^{5}y^{4} +7^{6x} +7^{8\times x} +7^{8x} +7^{9x} +7^{x + 5} > 7^{7} +7^{x + 6} \leq 7^{1} +7a +7a > 120 +7a > 250 +7a > 60 +7a > 90 +7a+21+a^2+7a +7a+28 +7a+2b+4a+6b +7a+6.9x +7a,-7a +7a5b3c5f +7a6u3t +7a>120 +7a>160 +7a>40 +7a\ge 120 +7a\ge 250 +7a\ge 60 +7a\ge120 +7a^2+42ab-14ac +7a^2-63ab+56ac +7a^{2}+8ab +7b +7b+42 +7b>200 +7b>250 +7b>300 +7b\ge200 +7b\ge300 +7b\left(-11c+13a\right) +7b\left(-11c+9a\right) +7b\left(10a-11c\right) +7b\left(1a-11c+8a\right) +7b\left(a-11c+12a\right) +7b\left(a-11c+8a\right) +7b^2+10ab +7b^2+14ab +7c +7c+21-c^2-8c +7c+30+c^2 +7c\ge0 +7c\le-28 +7c\left(-d\right)^6 +7f^2-28fg-56fh +7h +7h > 282 +7h+60\ge342 +7h+60\ge345 +7h+60\ge387 +7h+61\ge 389 +7h+61\ge347 +7h+61\ge362 +7h+62\ge340 +7h+62\ge364 +7h+62\ge395 +7h+63\ge399 +7h+64\ge343 +7h+64\ge367 +7h+65\ge356 +7h+65\ge358 +7h+66\ge 348 +7h+66\ge353 +7h+66\ge399 +7h+67\ge387 +7h+70\ge349 +7h+71\ge372 +7h+72\ge342 +7h+72\ge379 +7h+73-73\ge352-73 +7h+73\ge352 +7h+74\ge350 +7h+74\ge379 +7h+75\ge371 +7h+78\ge359 +7h+79\ge379 +7h+80\ge365 +7h+80\ge388 +7h>400 +7h\ge 282 +7h\ge 328 +7h\ge120 +7h\ge22.8 +7h\ge270 +7h\ge275 +7h\ge276 +7h\ge277 +7h\ge278 +7h\ge279 +7h\ge281 +7h\ge282 +7h\ge285 +7h\ge287 +7h\ge288 +7h\ge290 +7h\ge291 +7h\ge293 +7h\ge296 +7h\ge301 +7h\ge303 +7h\ge307 +7h\ge308 +7h\ge309 +7h\ge310 +7h\ge312 +7h\ge320 +7h\ge322 +7h\ge333 +7h\ge336 +7h\ge345-60 +7h\ge351-63 +7h\ge358-65 +7ix-14i^2 +7k +7k+20\ge170-8k +7k+21\le21 +7k+28-28\le28-28 +7k+28\le28 +7k+35\le35 +7k+42<42 +7k+42\le42 +7k+56-56\le56-56 +7k+56\le56 +7k+63\le63 +7k<0 +7k\ge-5k--84 +7k\ge14 +7k\ge150-8k +7k\ge42 +7k\le0 +7k^{2}t^{4}\left( 1+11k^{4}t^{2}\right) +7k^{2}t^{6}\left( 1+11k^{6}t^{2}\right) +7m +7m > 20 +7m > 250 +7m+27-m^2 +7m+35 +7m+63 +7m+7n +7m-400>0 +7m-400\ge0 +7m-63 +7m2n+49m+4n+14 +7m<63 +7m>-9 +7m>100 +7m>120 +7m>150 +7m>160 +7m>180 +7m>200 +7m>240 +7m>250 +7m>30 +7m>300 +7m>360 +7m>3\left(60\right) +7m>40 +7m>400 +7m>60 +7m>80 +7m\div21 +7m\div7>120\div7 +7m\ge 20 +7m\ge 270 +7m\ge100 +7m\ge120 +7m\ge150 +7m\ge160 +7m\ge180 +7m\ge240 +7m\ge30 +7m\ge300 +7m\ge40 +7m\ge400 +7m\ge60 +7m\ge80 +7m\left( 2n+7\right) +2\left( 2n+7\right) +7m^2+10m +7m^2+11mn +7m^2+4m +7m^2+5mn +7m^2+9m +7m^2-55m-72 +7m^2-63m+8m-72 +7m^{2^{t^{t^t}}} +7mn +7n +7n > 200 +7n > 320 +7n > 50 +7n+21-3n-27 +7n+26n +7n+35 +7n+35-3n-6 +7n+42 +7n+56 +7n+6+n^2 +7n+63-2n-12 +7n-21+21>21+21 +7n-28+28>28+28 +7n-28>28 +7n-35 +7n-400>0 +7n-56+56>56+56 +7n-7>7 +7n>+112 +7n>100 +7n>112 +7n>120 +7n>126 +7n>14 +7n>140 +7n>150 +7n>160 +7n>180 +7n>200 +7n>240 +7n>250 +7n>270 +7n>28 +7n>300 +7n>320 +7n>360 +7n>40 +7n>400 +7n>42 +7n>450 +7n>50 +7n>500 +7n>56 +7n>56+56 +7n>60 +7n>7+7 +7n>80 +7n>84 +7n>90 +7n>98 +7n\ge100 +7n\ge160 +7n\ge180 +7n\ge200 +7n\ge240 +7n\ge300 +7n\ge320 +7n\ge360 +7n\ge40 +7n\ge400 +7n\ge500 +7n\ge80 +7n^2 +7n^2+12n^2 +7n^2+14mn +7n^2+8nm +7n^2m^5\left(1+13n^5m^2\right) +7n^3-35n^2-2n^3-12n +7n^3-49n^2-5n^3-15n +7n^3-63n^2-8n +7n^{-4} +7n^{2} +7n^{2}+5mn +7n^{3} +7nm +7p +7p+13p +7p+3 +7p+3-2p-16 +7p+65\ge358 +7p-10 +7p-11 +7p-300>0 +7p-6 +7p-7 +7p>100 +7p>120 +7p>150 +7p>160 +7p>180 +7p>200 +7p>240 +7p>250 +7p>270 +7p>30 +7p>300 +7p>320 +7p>40 +7p>400 +7p>450 +7p>50 +7p>80 +7p>90 +7p\ge100 +7p\ge120 +7p\ge150 +7p\ge160 +7p\ge180 +7p\ge200 +7p\ge240 +7p\ge250 +7p\ge320 +7p\ge35 +7p\ge40 +7p\ge63 +7p\ge90 +7p^2-14pq+42pr +7pq +7pq+-11pq +7pq+6p^{2}q +7pq-13pq +7pq\times 6p-7pq\times 5q +7q\left(pq+rs\right)-2y\left(pq+rs\right) +7qp +7r > 16-r +7r > 35 +7r+28 +7r+3>45 +7r+3>66 +7r+4 > 28-r +7r+4>32 +7r+5-5>61-5-r +7r+7>56 +7r+8-8 > 24-r-8 +7r+8>36 +7r+9>44 +7r+9>51 +7r+r > 16 +7r+r > 28-4 +7r+r > 60-4 +7r+r>56-r+r +7r>16-r +7r>28 +7r>35 +7r>42 +7r>49 +7r>56 +7r>56-r +7r>60-4-r +7r>63 +7r>64-r +7rs +7rtv\left(3rt^2v-5r^2tv^2+5\right) +7s +7s+42 +7s10r9t +7s\left(r+t\right)+w\left(r+t\right) +7st^2+7s^2t +7t +7t-21 +7t-63 +7t-70 +7t\left(2n-8r\right) +7t^2k^2\left(k^3+12t^5k^5\right) +7t^2k^5\left(1+12t^5k^2\right) +7u +7u > 200 +7u > 60 +7u+21 +7u+2u+4u+v +7u+35 +7u,-5u,u +7u>100 +7u>120 +7u>150 +7u>200 +7u>400 +7u>450 +7u>60 +7u>80 +7u\ge 200 +7u\ge100 +7u\ge120 +7u\ge200 +7u\ge400 +7u\ge\frac{5o}{10} +7u\times u+9v\times v\times v +7u\times2 +7u\times4 +7u\times8 +7u^2-28uv-9 +7u^26v^3 +7u^2\times6v^2 +7u^3+9v^3 +7u^36v^4 +7u^3\times2v^3 +7u^4-7v^4 +7u^43v^4 +7u^4\times3v^4 +7u^4v^5 +7u^{4}-9v^{2} +7u^{4}v^{2} +7uv +7uv^2+2u^2v+20uv +7uv^{2}+7u^{2}v +7v +7v > 270 +7v > 60 +7v+35 +7v+45v +7v+70+v^2+10v +7v-5 +7v-9 +7v>150 +7v>160 +7v>270 +7v>300 +7v>400 +7v\ge 270 +7v\ge160 +7v\ge300 +7v^2+17vu +7w-14 +7w-2 +7w-35-4w+16 +7w-9 +7w-w^2 +7w\left( 6w+7\right) +6\left(6w+7\right) +7w\left(4w+5\right)+6\left(4w+5\right) +7w\times 4w+7w\times 5+6\times 4w+6\times 5 +7w^6\times-20w^7 +7wy\times2\left(w+y\right) +7wy\times5\left(w+y\right) +7wy\times\left(2w+2y\right) +7wy^2+7w^2y +7wy^{2}+7w^{2}y +7x +7x < -14 +7x < -21 +7x < -28 +7x < -35 +7x < -42 +7x < -49 +7x < -7 +7x < 0 +7x < 105 +7x < 133 +7x < 170 +7x < 21 +7x < 28 +7x < 28+63 +7x < 28+70 +7x < 2x+20 +7x < 42 +7x < 56 +7x < 670 +7x < 7 +7x < 70 +7x < 91 +7x < 98 +7x > -14 +7x > -21 +7x > -35 +7x > -42 +7x > -7 +7x > 0 +7x > 119 +7x > 126 +7x > 133 +7x > 14 +7x > 21 +7x > 21+7 +7x > 28 +7x > 35 +7x > 45-10 +7x > 49 +7x > 4\left( 2x-5\right) +12 +7x > 56-63 +7x > 58 +7x > 63+14 +7x > 7 +7x > 7-21 +7x > 70 +7x > 70-21 +7x > 77 +7x > 84 +7x > 8x-8 +7x > 98 +7x > \frac{85x}{19}-60 +7x > x+12 +7x+-35<-14 +7x+10 > 31 +7x+10 > 45 +7x+10+2<11x-2+2 +7x+10-10<38-10 +7x+10<38 +7x+10<9x +7x+10>162 +7x+10>24 +7x+10>31 +7x+10>38 +7x+10>90 +7x+10>x+34 +7x+10\ge21 +7x+10\le-8 +7x+10\le45 +7x+10y\le40 +7x+11-11>3x-17-11 +7x+11-9\ge15 +7x+11<-4x +7x+11<25 +7x+11<32 +7x+11<53 +7x+11<60 +7x+12 > 70 +7x+12<-5x +7x+12<-6x+15 +7x+12<10x +7x+12<11x +7x+12<33 +7x+12<40 +7x+12<61 +7x+12\ge45 +7x+13>5 +7x+14-14 > 49-14 +7x+14-14\ge 7-14 +7x+14-14\ge7-14 +7x+14-2<33 +7x+14-2<61 +7x+14-3<25 +7x+14-3<53 +7x+14-3<60 +7x+14-4<38 +7x+14-5<37 +7x+14-5<44 +7x+14-9x-54>45 +7x+140>32x-32 +7x+14<15-5x +7x+14<42 +7x+14<63 +7x+14\ge-70 +7x+14\ge7 +7x+14\le-6 +7x+14\le28 +7x+14\le35 +7x+14\le42 +7x+14\le49 +7x+14\le56 +7x+15 > 10x +7x+15-7x>10x-7x +7x+156 < 528 +7x+158<342 +7x+15<10x +7x+15<29 +7x+15<8 +7x+15>105 +7x+15>10x +7x+15>10x-15+15 +7x+15>64 +7x+15>90 +7x+16<-5 +7x+16<30 +7x+16<58 +7x+16>180 +7x+16>182 +7x+16>3x +7x+16\le-7 +7x+16x<72 +7x+17-17>182-17 +7x+17<59 +7x+18+45 +7x+18-18<39-18 +7x+18-18>13-18 +7x+18<-2x +7x+18<39 +7x+18<53 +7x+18<60 +7x+18>13 +7x+18>51 +7x+19<54 +7x+19>110 +7x+1<29 +7x+1<43 +7x+1>126 +7x+1\ge15 +7x+1\le8x +7x+2 +7x+2 < 23 +7x+2 > 16 +7x+2 > 30 +7x+2-24x>48 +7x+2-2\le10-2 +7x+20<11x +7x+20<6 +7x+20>114 +7x+21 > 70 +7x+21-21\le56-21 +7x+21-2<54 +7x+21-2<61 +7x+21-3<39 +7x+21-3<60 +7x+21-4<45 +7x+21-4<52 +7x+21-5<51 +7x+21-5<58 +7x+21-6<29 +7x+21-6<50 +7x+21-6<57 +7x+21-9x-18>45 +7x+21-9x-27>45 +7x+21-9x-45>45 +7x+21-9x-54>45 +7x+21-x+-4>27 +7x+210\ge84 +7x+21<49 +7x+21<56 +7x+21<63 +7x+21>70 +7x+21\ge392 +7x+21\le 0 +7x+21\le35 +7x+21\le42 +7x+21\le49 +7x+21\le56 +7x+22<36 +7x+22<50 +7x+23<44 +7x+24<45 +7x+24>10x +7x+24x<72 +7x+25 < 18 +7x+25<18 +7x+25<46 +7x+26<40 +7x+26<54 +7x+28 +7x+28-28 > 7-28 +7x+28-28\le63-28 +7x+28-2<40 +7x+28-2<54 +7x+28-3<39 +7x+28-3<46 +7x+28-4<59 +7x+28-5<44 +7x+28-5<58 +7x+28-6<36 +7x+28-6<43 +7x+28-9x-18>45 +7x+28-9x-36>45 +7x+28-9x-45>45 +7x+28-9x-54>45 +7x+28<10-2x +7x+28<42 +7x+28<56 +7x+28<63 +7x+28\le42 +7x+28\le49 +7x+28\le56 +7x+28\le63 +7x+29<57 +7x+29\ge15 +7x+2<27 +7x+2<44 +7x+2<9x-2 +7x+2>16 +7x+2>2 +7x+2>23 +7x+2>28+21x +7x+2>28+56x +7x+2>323 +7x+2>37 +7x+2>45+40x +7x+2>48+24x +7x+2>8\left(6+3x\right) +7x+2>\left(6+3x\right)\times8 +7x+2>x+26 +7x+2\ge-5 +7x+2\ge18 +7x+2\ge25 +7x+2\ge30 +7x+2\le 23 +7x+2\le3x+22 +7x+2\le5x+10 +7x+2\le8x +7x+2\le8x-2+2 +7x+2x<10-28 +7x+2x<18-63 +7x+2y +7x+3 +7x+3 < 4x+9 +7x+3 > 24 +7x+3 > 8x +7x+3-16\ge40 +7x+3-3 > 24-3 +7x+3-3>10-3 +7x+3-3\le11-3 +7x+3-8\ge12 +7x+30-30<58-30 +7x+30<44 +7x+30<58 +7x+30\le-2 +7x+31+15\ge25 +7x+31<45 +7x+31\ge10 +7x+32<-3 +7x+32<-\frac{1}{4}\times12 +7x+32<46 +7x+32<53 +7x+32\le-3 +7x+33\ge12 +7x+35-24<24-24-4x +7x+35-35<24-35-4x +7x+35-35>21-35 +7x+35-35\le 7-35 +7x+35-35\le42-35 +7x+35-3<46 +7x+35-4<45 +7x+35-5<58 +7x+35-6<57 +7x+35<24-4x +7x+35\le-6 +7x+35\le42 +7x+35\le56 +7x+35\le63 +7x+36 +7x+36-36<57-36 +7x+36<50 +7x+36<57 +7x+37<51 +7x+38<52 +7x+38<59 +7x+3<17 +7x+3<24 +7x+3<45 +7x+3>10 +7x+3>12+27x +7x+3>16+12x +7x+3>16+36x +7x+3>21+12x +7x+3>3 +7x+3>31 +7x+3>38 +7x+3>3\left(4+9x\right) +7x+3>48+24x +7x+3>49+21x +7x+3>4\left(4+3x\right) +7x+3>5\times2 +7x+3>60 +7x+3>8x +7x+3\ge18 +7x+3\le8x +7x+3x+48+6x+16 +7x+3y>168 +7x+3y\ge105 +7x+3y\ge126 +7x+3y\ge147 +7x+3y\ge168 +7x+4 +7x+4 > x+16 +7x+4+\frac{1}{3}\le x +7x+4-4>32-4 +7x+4-4>x+16-4 +7x+40<61 +7x+40>80 +7x+42 < 56 +7x+42-42 > 42-42 +7x+42-42>49-42 +7x+42-42>56-42 +7x+42-42\ge21-42 +7x+42-42\ge28-42 +7x+42-4<52 +7x+42-4<59 +7x+42-5<51 +7x+42-6<50 +7x+42-6<57 +7x+42<30-5x +7x+42\le49 +7x+42\le56 +7x+43 +7x+45x<18 +7x+46>25 +7x+46\ge25 +7x+48 > x+36 +7x+48>x+36 +7x+49 < 25-5x +7x+49-49\ge 28-49 +7x+49-49\ge7-49 +7x+49<25-5x +7x+49\le56 +7x+49\le63 +7x+4<25 +7x+4<32 +7x+4<46 +7x+4<60 +7x+4<9x +7x+4>18 +7x+4>25+30x +7x+4>32 +7x+4>39 +7x+4>42+63x +7x+4>56+21x +7x+4>63+28x +7x+4>63+45x +7x+4>64+56x +7x+4>7\left(9+4x\right) +7x+4>8x +7x+4>x+16 +7x+4\ge18 +7x+4\ge30 +7x+4\le x-0.\overline{3} +7x+4\le x-\frac{1}{3} +7x+4\le x-\frac{3}{9} +7x+4\le25 +7x+4\le32 +7x+4\le39 +7x+4\le5x+12 +7x+4\le8x +7x+4x+11<-4x+4x +7x+4x+16<49 +7x+4x<-11-4x+4x +7x+4x<24-35 +7x+4y +7x+4y\ge140 +7x+4y\ge196 +7x+4y\ge224 +7x+5-5>54-5 +7x+5-5\le4x+11-5 +7x+51 +7x+56+19 +7x+56-56 > 35-56 +7x+56-56\le 49-56 +7x+56-56\le28-56 +7x+56-9x-45>45 +7x+56-x-7>18 +7x+56<35 +7x+5<12 +7x+5<26 +7x+5<33 +7x+5<40 +7x+5<7+5 +7x+5>19 +7x+5>28+36x +7x+5>33 +7x+5>54 +7x+5>54+54x +7x+5>63+36x +7x+5>81+27x +7x+5>9\left(6+6X\right) +7x+5>9\left(6+6x\right) +7x+5\ge72 +7x+5\ge9\times8 +7x+5\left(x+3\right)<21 +7x+5x < 25-49 +7x+5x+15<21 +7x+5x+20<21 +7x+5x+30<21 +7x+5x+42<30-5x+5x +7x+5x<-9 +7x+5x<15-14 +7x+5x<21-30 +7x+5x<25-49 +7x+5y\ge175 +7x+5y\ge210 +7x+5y\ge245 +7x+5y\ge280 +7x+6 +7x+6 > 27 +7x+6 > 8x +7x+6-18x>42 +7x+6-6 > 27-6 +7x+6-6<11x-10-6 +7x+6-6>41-6 +7x+6-6\left(3x\right)>42 +7x+61\ge362 +7x+63 +7x+63 < 18-2x +7x+63 > 70 +7x+63-63 > 56-63 +7x+63-63 > 63-63 +7x+63-63 > 70-63 +7x+63-63<14-63 +7x+63-63>35-63 +7x+63-63>63-63 +7x+63-63>70-63 +7x+63-63\le 35-63 +7x+63<18-2x +7x+63<63 +7x+63>14 +7x+65 +7x+6<9x +7x+610x +7x+6>20 +7x+6>27 +7x+6>41 +7x+6>56+48x +7x+6>9x +7x+6>x+36 +7x+6\ge25 +7x+6\le-7 +7x+6\le34 +7x+6\le5x+16 +7x+6y +7x+7-20x>32 +7x+7-2<26 +7x+7-2<33 +7x+7-2<40 +7x+7-3<32 +7x+7-3<39 +7x+7-3<46 +7x+7-3<60 +7x+7-4<17 +7x+7-4<24 +7x+7-4<45 +7x+7-4<52 +7x+7-5<44 +7x+7-6<29 +7x+7-6<43 +7x+7-7 > 14-7 +7x+7-7>21-7 +7x+7-7\ge35-7 +7x+70-70>21-70 +7x+70-70>63-70 +7x+70-70\ge 42-70 +7x+71\ge372 +7x+72 +7x+72>x+60 +7x+75 +7x+76 +7x+7<27 +7x+7<42 +7x+7<49 +7x+7<70+7 +7x+7>27+15x +7x+7>28 +7x+7>42 +7x+7>45+15x +7x+7>48+48x +7x+7>8x +7x+7\le35 +7x+7\le4x+13 +7x+7\times20>4\times8x-4\times8 +7x+7y +7x+8 > 8x +7x+8-15\ge9 +7x+8-18\ge18 +7x+8-20x>45 +7x+80>40 +7x+80\ge388 +7x+81>x+36 +7x+84>x+72 +7x+8<11x +7x+8<11x-0 +7x+8<9x +7x+8>27+24x +7x+8>29 +7x+8>3x\left(3\right) +7x+8>43 +7x+8>45+40x +7x+8>8 +7x+8>8x +7x+8>9x +7x+8\ge18 +7x+8\ge35 +7x+8\ge54 +7x+8\ge72 +7x+8\le3x+24 +7x+8\le43 +7x+8\le4x+23 +7x+8y\le 168 +7x+8y\le+100 +7x+8y\le110 +7x+8y\le140 +7x+8y\le280 +7x+9 +7x+9-11x-1<0 +7x+9-9>x+27-9 +7x+9<10x +7x+9<14 +7x+9<37 +7x+9<44 +7x+9>30 +7x+9>37 +7x+9>44 +7x+9>8x +7x+9>9 +7x+9>\frac{20x}{3} +7x+9\le3x+21 +7x+9\left(x+3\right)<35 +7x+9\left(x+3\right)\le35 +7x+9x+18<35 +7x+9x+27<35 +7x+9x+36<35 +7x+9x+54<35 +7x+9x+54<\frac{5}{9}\left(63\right) +7x+9x<35-27 +7x+9y\le260 +7x+9y\le270 +7x+9y\le320 +7x+9y\le40 +7x+9y\le470 +7x+\frac{1}{3}\le x-4 +7x+\frac{24x}{5}>16 +7x+\frac{55x}{3} > 44 +7x+\frac{63\left(x+6\right)}{7}<\frac{5}{9}\left(63\right) +7x+\frac{63x+378}{7}<\frac{5}{9}\left(63\right) +7x+x+3\ge21 +7x+x+3\ge35 +7x+x+6\ge21 +7x+x-1\le7 +7x+x-1\le7-x+x +7x+x-2\le14-x+x +7x+x-3\le21 +7x+x-3\le21-x+x +7x+x-4\le28 +7x+x-4\le28-x+x +7x+x\ge15 +7x+x\ge19 +7x+x\ge21-6 +7x+x\ge43 +7x+x\le 14+2 +7x+x\le14+2 +7x+x\le16 +7x+x\le16-x+x +7x+x\le21+3 +7x+x\le28+4 +7x+x\le32-x+x +7x+x\le8 +7x+x\le8-x+x +7x+y +7x+y8 +7x-1+1\le7+1-x +7x-1+1\le7-x+1 +7x-1+25>10x +7x-1+4 > 8x +7x-1+4>8x +7x-1+8>8x +7x-1+9>9x +7x-1+x\le7 +7x-1+x\le7-x+x +7x-10 +7x-10-x^2\ge2 +7x-105-4x<196 +7x-10>8x-20 +7x-10\ge39 +7x-10\ge46 +7x-10\le4 +7x-10\le5x-10 +7x-10x > -15 +7x-10x > 5-20 +7x-112\le4 +7x-11\ge10 +7x-11\ge17 +7x-11\le3 +7x-11x<11x-16-11x +7x-12 > 4\left( 2x-5\right) +7x-12-x^2\ge0 +7x-12>8x-20 +7x-12\le 4x-12 +7x-12\le4x-12 +7x-12\le9 +7x-13 > 8x-20 +7x-13>50 +7x-13\ge40 +7x-13\ge43 +7x-13\times12<780 +7x-14+11 +7x-14+14\ge70+14 +7x-14+14\le35+14 +7x-14+3\ge17 +7x-14+3\le3 +7x-14+4\ge39 +7x-14+4\le4 +7x-14+5\ge33 +7x-14+5\le5 +7x-140+140<450+140 +7x-140<450 +7x-14>5x +7x-14>8x-20 +7x-14\le0 +7x-14\le70 +7x-15+15\le 5x-15+15 +7x-156<780 +7x-15\le 5x-15 +7x-15\le5\left(x-3\right) +7x-15\le5x-15 +7x-15x>27-7 +7x-16 +7x-169<624 +7x-16\le-x +7x-17+17\le \frac{8}{11}+17 +7x-17\ge39 +7x-17\le \frac{8}{11} +7x-18 +7x-18>4x +7x-18\ge24 +7x-18x +7x-18x-12x +7x-19\ge30 +7x-19\le9 +7x-1>10x-25 +7x-1>3x\left(3\right)-9 +7x-1>5\left(2x-5\right) +7x-1>8x-8 +7x-1>9x-9 +7x-1\le6 +7x-1\le7-x +7x-2 +7x-2+10 > 8x +7x-2+2\le14+2-x +7x-2+x\le14-x+x +7x-20\le5x-20 +7x-20\le8 +7x-20x>25 +7x-21+2\ge30 +7x-21+4\ge39 +7x-21+5\le5 +7x-21+8>50 +7x-21+8\ge22 +7x-21+8\ge43 +7x-21+9\le9 +7x-21\ge14 +7x-21\le0 +7x-21\le63 +7x-22+22\ge41+22 +7x-22\ge41 +7x-23 +7x-24\ge25 +7x-24\ge39 +7x-24x+2>48 +7x-24x>46 +7x-24x>48-2 +7x-24x\ge48-2 +7x-26\le2 +7x-27 +7x-27\ge22 +7x-28+2\le2 +7x-28+4\ge25 +7x-28+4\ge39 +7x-28+5\ge26 +7x-28+5\ge40 +7x-28+5\le5 +7x-28+6\ge20 +7x-28+6\ge41 +7x-28+6\le6 +7x-28+8\le8 +7x-28+9\le9 +7x-28\ge21 +7x-28\ge35 +7x-28\le0 +7x-28x>59 +7x-29\ge 6 +7x-2<12 +7x-2>8x-10 +7x-2\ge54 +7x-2\le12 +7x-2\le14-x +7x-2\le2x-2 +7x-2\times9x +7x-2x\le 29-4 +7x-2x\le 29-9 +7x-2x\le20 +7x-2x\le28-8 +7x-2y +7x-3 +7x-3+10 > 8x +7x-3+12>8x +7x-3+3\le18+3 +7x-3+9>9x +7x-3-3x\le3x-3-3x +7x-30>x +7x-30\ge26 +7x-30x+8x +7x-31 +7x-31\le4 +7x-32\ge17 +7x-32\ge31 +7x-32\le3 +7x-33-9x>45 +7x-33\le2 +7x-33\le9 +7x-35+2\le2 +7x-35+3\ge31 +7x-35+3\le3 +7x-35+5\ge26 +7x-35+6\le6 +7x-35+8\ge22 +7x-35+8\le8 +7x-35+9\le9 +7x-35<-14 +7x-35<-28 +7x-36+40x +7x-36x +7x-37\ge19 +7x-38\ge25 +7x-3<12\left(\frac{8}{3}\right) +7x-3<32 +7x-3<3x-3 +7x-3>10x-15 +7x-3>8x-6 +7x-3\ge60 +7x-3\le18 +7x-3\le3\left(x-1\right) +7x-3\le3x-3 +7x-3x>3x-28-3x +7x-3x\le 25-5 +7x-3x\le 8 +7x-3x\le-3+3 +7x-3x\le15-7 +7x-3x\le3x-3x +7x-3y +7x-4 > 10x-25 +7x-4+10 > 8x +7x-4+10>10x +7x-4+25 > 10x +7x-4+25>10x +7x-4+4\le28+4-x +7x-4+4\le28-x+4 +7x-4+x\le28 +7x-4+x\le28-x+x +7x-40\ge23 +7x-40x-24x +7x-42+2\ge23 +7x-42+42\ge7+42 +7x-42+42\le35+42 +7x-42+42\le63+42 +7x-42+4\ge18 +7x-42+9\le9 +7x-42<-14 +7x-42<-21 +7x-42<-35 +7x-42\ge14 +7x-45>+24x +7x-46>24x +7x-47\le9 +7x-48x>48-7 +7x-49+49>7+49 +7x-49+49\ge63+49 +7x-49+49\le28+49 +7x-49+49\le7+49 +7x-49-49>7-49 +7x-49<-21 +7x-49<-35 +7x-49<-42 +7x-49\le7 +7x-4>10x-10 +7x-4>10x-25 +7x-4\ge45 +7x-4\ge6x +7x-4\le x-4 +7x-4\le24 +7x-4\le28-x +7x-4\le4x-4 +7x-4\left(13x\right) +7x-4\left(9x\right) +7x-4x+2\le14 +7x-4x+7\le 4x-4x+16 +7x-4x>2+13 +7x-4x\le4x+6-4x +7x-4x\le6 +7x-4y +7x-5 > 10x-20 +7x-5 > 5\left( 2x-4\right) +7x-5+20>10x +7x-5+20>10x-20+20 +7x-5+5>10x-20+5 +7x-5+7x>10x-20+7x +7x-5-4x-32 +7x-5-4x-8 +7x-5-5x\le 5x-5-5x +7x-52x +7x-53\le3 +7x-54\le2 +7x-56+2\le2 +7x-56+3+56-3\le3+56-3 +7x-56+3\le3 +7x-56+56<-14+56 +7x-56+56>63+56 +7x-56+56\ge49+56 +7x-56+56\le49+56 +7x-56+56\le56+56 +7x-56+9\le9 +7x-56<-14 +7x-56<-28 +7x-56<-35 +7x-56<-42 +7x-56\le0 +7x-58\le5 +7x-5<16 +7x-5>-20+10x +7x-5>10x-20 +7x-5>12x-15 +7x-5>5\left(-4+2x\right) +7x-5>5\left(2x-4\right) +7x-5>5\times2x+5\times-4 +7x-5>9x-15 +7x-5\le 5x-5 +7x-5\le5x-5 +7x-5\left(15x\right) +7x-5\times15x +7x-5x+3\le 5x-5x+9 +7x-5x\le 5x-5x +7x-5x\le-15+15 +7x-5x\le8 +7x-5y +7x-6-2x-20 +7x-63 < 28 +7x-63+5\le5 +7x-63+63\ge7+63 +7x-63<-14 +7x-63<-28 +7x-63<-35 +7x-63<-56 +7x-63\le0 +7x-63x+6x +7x-6>8x-16 +7x-6\ge57 +7x-6\le3x-6 +7x-6x-12x +7x-6x-8x +7x-6x\ge4 +7x-6y +7x-7+3\ge45 +7x-7+4\ge60 +7x-7+5\ge54 +7x-7+5\ge61 +7x-7+7<21+7 +7x-7+7\ge28+7 +7x-7+7\ge56+7 +7x-70+70\le7+70 +7x-70\le7 +7x-7\ge9 +7x-7\le 0 +7x-7\le15 +7x-7x+10<11x-7x-6 +7x-7x+12<11x-7x +7x-7x+15>10x-7x +7x-7x+2<9x-7x-2 +7x-7x+2>45+40x-7x +7x-7x+5<10x-7x-7 +7x-7x+7<9x-7x-1 +7x-7x\le8x-3-7x +7x-7x\le8x-4-7x +7x-7x\le8x-7x-2 +7x-8+12>8x +7x-8+16 > 8x +7x-8+8\le 4x-8+8 +7x-8-4 +7x-84\le13 +7x-8<27 +7x-8>4\left(2x-4\right) +7x-8>8x-16 +7x-8>9x-12 +7x-8\le 4x-8 +7x-8\le x-8 +7x-8\le-x +7x-8\le4\left(x-2\right) +7x-8\le4x-8 +7x-8x > -20+13 +7x-8x > -8 +7x-8x<0 +7x-8x\le-1 +7x-8x\le-2 +7x-8x\le-3 +7x-8x\le-4 +7x-8x\le8x-8x-2 +7x-8x\le8x-8x-4 +7x-9 > 8x-16 +7x-9>8x-12 +7x-9>9x-15 +7x-9>\left(3x-5\right)3 +7x-9\ge33 +7x-9x<-2-2 +7x-9x<-3-5 +7x-9x<-8 +7x-9x>21 +7x-9x>78 +7x-\frac{85x}{19} > -60 +7x-\frac{8x}{7} > -5 +7x-x > 16-4 +7x-x > 21-9 +7x-x > 36-6 +7x-x > x-x+12 +7x-x+2>x-x+26 +7x-x+2>x-x+32 +7x-x+4 > x-x+16 +7x-x>+18 +7x-x>-7+37 +7x-x>16-4 +7x-x>18-6 +7x-x>36-6 +7x-x>x+12-x +7x-x>x+18-x +7x-x\le7-1 +7x5>30 +7x6<11x6 +7x<+21 +7x<-11-4x +7x<-12-5x +7x<-14 +7x<-21 +7x<-28 +7x<-35 +7x<-42 +7x<-49 +7x<-7 +7x<-84 +7x<0 +7x<1 +7x<10 +7x<105 +7x<10x-15 +7x<119 +7x<11x-16 +7x<11x-20 +7x<11x-8 +7x<126 +7x<133 +7x<13x+-54 +7x<14 +7x<18-32 +7x<184 +7x<20 +7x<20x-26 +7x<21 +7x<21+7 +7x<25 +7x<28 +7x<35 +7x<40-12 +7x<42 +7x<49 +7x<5 +7x<50-36 +7x<56 +7x<590 +7x<5x +7x<63 +7x<63-63 +7x<7 +7x<70 +7x<793 +7x<84 +7x<936 +7x<98 +7x<9x-10 +7x<9x-4 +7x<9x-6 +7x<9x-8 +7x<=-21 +7x<=-28 +7x<=-35 +7x<=-42 +7x<=-49 +7x+14 +7x>+28 +7x>+35 +7x>+56 +7x>-0 +7x>-14 +7x>-15+10x +7x>-21 +7x>-252 +7x>-28 +7x>-35 +7x>-42 +7x>-49 +7x>-5 +7x>-56 +7x>-7 +7x>-8 +7x>0 +7x>10 +7x>105 +7x>10x-15 +7x>10x-6 +7x>11 +7x>112 +7x>119 +7x>12 +7x>125 +7x>126 +7x>14 +7x>14-21 +7x>152 +7x>164 +7x>166 +7x>18-4 +7x>189 +7x>19 +7x>2-2 +7x>21 +7x>21+30x +7x>21+7 +7x>212 +7x>250 +7x>252-2 +7x>28 +7x>28x+59 +7x>321 +7x>35 +7x>35-35 +7x>35-63 +7x>35-70 +7x>360 +7x>38+24x +7x>3x\left(3\right)-8 +7x>40 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+7x\ge15 +7x\ge16 +7x\ge168 +7x\ge17 +7x\ge19 +7x\ge21 +7x\ge21+49 +7x\ge23 +7x\ge26 +7x\ge26+30 +7x\ge27 +7x\ge28 +7x\ge300 +7x\ge33 +7x\ge35 +7x\ge35+70 +7x\ge35-35 +7x\ge371 +7x\ge38 +7x\ge39+24 +7x\ge41 +7x\ge42 +7x\ge42+7 +7x\ge42-42 +7x\ge46 +7x\ge49 +7x\ge49+70 +7x\ge53 +7x\ge56 +7x\ge56-56 +7x\ge63 +7x\ge63-63 +7x\ge64 +7x\ge67 +7x\ge7 +7x\ge7-14 +7x\ge70 +7x\ge72-5 +7x\ge77 +7x\ge84 +7x\ge91 +7x\ge98 +7x\le -21 +7x\le -28 +7x\le -35 +7x\le -42 +7x\le -49 +7x\le -7 +7x\le 119 +7x\le 126 +7x\le 14 +7x\le 140 +7x\le 17\frac{8}{11} +7x\le 21 +7x\le 21+70 +7x\le 28 +7x\le 2x+20 +7x\le 35 +7x\le 42 +7x\le 49 +7x\le 4x +7x\le 56+14 +7x\le 5x +7x\le 63 +7x\le 6\times 7 +7x\le 7 +7x\le 70 +7x\le 70+70 +7x\le 77 +7x\le 84 +7x\le 91 +7x\le 98 +7x\le x-4.\overline{3} +7x\le x^2 +7x\le+21 +7x\le+28 +7x\le-13 +7x\le-15 +7x\le-18 +7x\le-20 +7x\le-21 +7x\le-22 +7x\le-23 +7x\le-28 +7x\le-29 +7x\le-32 +7x\le-35 +7x\le-36 +7x\le-41 +7x\le-42 +7x\le-49 +7x\le-56 +7x\le-58 +7x\le-7 +7x\le0 +7x\le112 +7x\le116 +7x\le119 +7x\le126 +7x\le133 +7x\le139 +7x\le14 +7x\le14+2-x +7x\le14-70 +7x\le16-x +7x\le18+3 +7x\le2 +7x\le21 +7x\le22 +7x\le24-x +7x\le28 +7x\le28+56 +7x\le294 +7x\le2x +7x\le2x+10 +7x\le2x+25 +7x\le32-x +7x\le35 +7x\le3x +7x\le3x+0 +7x\le3x+12 +7x\le3x+16 +7x\le3x+20 +7x\le4+24 +7x\le42 +7x\le49 +7x\le49+28 +7x\le4\left(x-2\right)+8 +7x\le4x +7x\le4x+12 +7x\le4x+6 +7x\le4x+9 +7x\le4x-0 +7x\le5+21-5 +7x\le56 +7x\le5x +7x\le5x+10 +7x\le5x+4 +7x\le5x+8 +7x\le5x-0 +7x\le6 +7x\le63 +7x\le63+28 +7x\le63-28 +7x\le7 +7x\le7-x+1 +7x\le70 +7x\le70+14 +7x\le70+56 +7x\le77 +7x\le8-x +7x\le84 +7x\le8x-1 +7x\le8x-2 +7x\le8x-3 +7x\le8x-4 +7x\le9+19 +7x\le91 +7x\le97 +7x\le98 +7x\le9x-10 +7x\left(-4-y\times z+7\times x\times y\right) +7x\left(-4-y\times z+7x\times y\right) +7x\left(-4-yz+3xy\right) +7x\left(-4-yz+7xy\right) +7x\left(x-6+5\right) +7x\left(x^2+1\right)+9\left(x^2+1\right) +7x\times40\ge80 +7x\times\frac{5}{35xy} +7x^2 +7x^2+3x+11 +7x^2+6x +7x^2+8x +7x^2+8x-8+2x^2-9x+9 +7x^2+91x +7x^2+bx+c +7x^2-25y^2 +7x^2-28 +7x^2-63 +7x^2-9x+2-3x^3-5x +7x^3+3x^2+5x-x^3-6x-5 +7x^3-7x+6x^2-5 +7x^3\times\frac{1}{9x^7}\times\frac{1}{4x^7} +7x^4 +7x^5 +7x^6 +7x^7 +7x^8 +7x^8y^{11} +7x^9 +7x^{-3} +7x^{10} +7x^{2}-448 +7x^{3}-x-17 +7x^{4+4} +7x^{9} +7xn\le49 +7xrz\left(xy-10\right) +7xy+2x+y+7 +7xy+9n+9 +7xy-6xy+8x^2y +7xy\left( xyz-3z\right) +7xyz\left(1xy-2\right) +7xyz\left(xy-10\right) +7xyz\left(xy-2\right) +7xyz\left(xy-3\right) +7xyz\left(xy-5\right) +7y +7y+1 +7y+1+3y+6 +7y+1-8y+-32 +7y+11 +7y+15x\le630 +7y+16x\le448 +7y+17x\le 476 +7y+18x\le630 +7y+19x\le 665 +7y+20x\le840 +7y+21-8y+6 +7y+22 +7y+42 +7y+42-4y-8 +7y+5+2y-14 +7y+56-4y+6 +7y+56-5y-3 +7y+63-8y+8 +7y+6y-36-5 +7y+7 +7y+7>63+7 +7y-1+1<7+1 +7y-2 +7y-28 +7y-2y^2+4y+3y^2 +7y-4 +7y-4+4<5+4 +7y-4y-20-5 +7y-5y^{2}+10y+2y^{2} +7y-7 +7y-70 +7y-7>14-7 +7y-8 +7y-8-4y-28 +7y<532-19x +7y<8 +7y<9 +7y>63 +7y\div7>35\div7 +7y\le 476-17x +7y\le 665-19x +7y\le-15x+420 +7y\le-15x+525 +7y\le-15x+630 +7y\le-16x+448 +7y\le-17x+476 +7y\le-18x+504 +7y\le-18x+630 +7y\le-19x+798 +7y\le-20x+560 +7y\le-20x+840 +7y\le420-15x +7y\le448-16x +7y\le525-15x +7y\le532-19x +7y\le560-16x +7y\le560-20x +7y\le595-17x +7y\le630-15x +7y\le630-18x +7y\le665-19x +7y\le672-16x +7y\le700-20x +7y\le798-19x +7y\le840-20x +7y\left( 2y+2\right) -5\left( 2y+2\right) +7y\left(2y+4\right)-6\left(2y+4\right) +7y\left(y^2\right)+7y\left(5\right) +7y\left(y^3-4y^2\right)-9y^3\left(y-5\right) +7y\times 5y +7y\times y +7y^2 +7y^2+24y+8 +7y^2+28y-4y+8 +7y^2+33y+4 +7y^2+35y-2y+4 +7y^2+42y+32y^2+8y +7y^2+43y-3 +7y^2+49y+8y-2 +7y^2+49y-6y-3 +7y^2+56y+35y^2+15y +7y^2+57y+6 +7y^2+57y-2 +7y^2+63y+2y-4 +7y^2+63y+7y-1 +7y^2+65y-4 +7y^2+66y-1 +7y^2+6y+4y^2-28y +7y^2+70y-1 +7y^2-16y+7 +7y^2-18y+2 +7y^2-27y +7y^2-2y+3y^2-12y +7y^2-37y +7y^2-3y-24y +7y^2-49y+2y^2+3 +7y^3 +7y^3+21y +7y^3+28y +7y^3+35y +7y^36v^4 +7y^4 +7y^4-28y^3-9y^4+45y^3 +7y^4-35y^3-3y^4 +7y^5 +7y^6 +7y^{-10} +7y^{10} +7y^{2} +7y^{2}+32y+1 +7y^{2}+8y+6y^{2}-18y +7y^{3} +7y^{4} +7y^{5} +7yx^5 +7z\left(1x^2y^2-8xy\right) +7z^2+14+8xy +7z^6+z^2 +7z^8+13+13yx +7z^{2}+7z^{10} +7zxy\left(1xy-8\right) +7zxy\left(xy-8\right) +8 +8 + 10 \div 2 +8 + 13 x < 16 +8 + 13 x < 24 +8 + 15 x < 4 +8 + 2 x - 8 > 8 - 8 +8 + 2 x - 8 \geq 8 - 8 +8 + 20 \div 4 +8 + 21 x < 36 +8 + 25 x < 36 +8 + 28 x < 54 +8 + 31 x < 15 +8 + 36 x < 42 +8 + 36 x < 49 +8 + 37 x < 63 +8 + 4 x - 8 > 8 - 8 +8 + 5 y^{2} - 10 y - 6 y^{2} +8 + 5 y^{2} - 25 y + 2 y^{2} +8 + 50 x < 35 +8 + 55 x < 36 +8 + 57 x < 63 +8 + 6 u + \frac{3 u^{2}}{2} + \frac{u^{3}}{8} +8 + 6 y^{2} - 18 y + 9 y^{2} +8 + 9 x < 20 +8 + 0 < 11 x - 9 x +8 + 1 < 9 x - 6 x +8 + 10 +8 + 10 < 10 x - 4 x +8 + 12 < 11 x - 7 x +8 + 2 < 11 x - 9 x +8 + 2 < 7 x - 5 x +8 + 2 < 9 x - 7 x +8 + 2 < 10 + 2 +8 + 2 < 11 + 2 +8 + 2 < 12 + 2 +8 + 2 > 5 + 2 +8 + 2 \leq x +8 + 2 \leq x - 2 + 2 +8 + 20 < 11 x - 4 x +8 + 24 < 10 x - 2 x +8 + 3 < 10 + 3 +8 + 3 < 11 + 3 +8 + 3 < 12 + 3 +8 + 3 > - 5 + 3 +8 + 3 > 4 + 3 +8 + 3 > 5 + 3 +8 + 3 \leq x - 3 + 3 +8 + 4 < 11 x - 8 x +8 + 4 < 10 + 4 +8 + 4 < 11 + 4 +8 + 4 < 12 + 4 +8 + 4 > 4 + 4 +8 + 4 > 5 + 4 +8 + 5 < 10 + 5 +8 + 5 < 11 + 5 +8 + 5 < 12 + 5 +8 + 5 > 4 + 5 +8 + 5 > x - 5 + 5 +8 + 5 \leq x - 5 + 5 +8 + 6 < 10 + 6 +8 + 6 < 11 + 6 +8 + 6 < 12 + 6 +8 + 6 > 4 + 6 +8 + 6 > x - 6 + 6 +8 + 6 \leq 2 x +8 + 6 \leq x - 6 + 6 +8 + 7 < 7 x - 4 x +8 + 7 > x - 7 + 7 +8 + 7 \leq 3 x +8 + 7 \leq 5 x +8 + 7 \leq x - 7 + 7 +8 + 8 < 9 + 8 +8 + 9 > x - 9 + 9 +8 + 9 \leq x - 9 + 9 +8 + \left( - 4 \right) < 10 x - 8 x +8 + x +8 + y +8 - 3 x < 20 +8 - 3 x \leq - 10 +8 - 3 x \leq 20 +8 - 4 k < 0 +8 - 5 x < 18 +8 - \frac{1}{8} x - 8 > 9 - 8 +8 - 1 > y + 1 - 1 +8 - 1 \leq 1 - x - 1 +8 - 12 > 4 x + 12 - 12 +8 - 2 +8 - 2 - 5 +8 - 2 < 11 - 2 +8 - 2 > y + 2 - 2 +8 - 2 \geq 3 x +8 - 2 \leq 2 - x - 2 +8 - 24 > 4 x + 24 - 24 +8 - 28 > 4 x + 28 - 28 +8 - 3 < 11 - 3 +8 - 3 > - 9 - 3 +8 - 3 > 5 - 3 +8 - 3 > y + 3 - 3 +8 - 3 \leq 3 - x - 3 +8 - 4 < 11 - 4 +8 - 4 < 9 - 4 +8 - 4 > 4 - 4 +8 - 4 > 5 - 4 +8 - 4 > y + 4 - 4 +8 - 4 \leq 4 - x - 4 +8 - 40 > 4 x + 40 - 40 +8 - 5 < 10 - 5 +8 - 5 < 11 - 5 +8 - 5 > - 5 - 5 +8 - 5 > 4 - 5 +8 - 5 > 5 - 5 +8 - 5 > y + 5 - 5 +8 - 5 \leq 3 x +8 - 5 \leq 5 - x - 5 +8 - 6 < 10 - 6 +8 - 6 > 4 - 6 +8 - 6 \geq 2 x +8 - 6 \leq 6 - x - 6 +8 - 7 \leq 7 - x - 7 +8 - 88 < 88 - 32 t - 88 < 40 - 88 +8 - 88 < 88 - 32 t - 88 < 72 - 88 +8 - \frac{x}{2} \geq 2 +8 - \frac{x}{2} \geq 5 +8 - \frac{x}{3} \geq 1 +8 - \frac{x}{3} \geq 2 +8 - \frac{x}{3} \geq 3 +8 - \frac{x}{3} \geq 4 +8 - \frac{x}{3} \geq 5 +8 - \frac{x}{3} \geq 6 +8 - \frac{x}{3} \geq 7 +8 - \frac{x}{3} \geq 9 +8 - \frac{x}{4} \geq 3 +8 - \frac{x}{4} \geq 4 +8 - \frac{x}{4} \geq 5 +8 - \frac{x}{4} \geq 6 +8 - \frac{x}{4} \geq 7 +8 - \frac{x}{5} \geq 2 +8 - \frac{x}{5} \geq 4 +8 - \frac{x}{5} \geq 9 +8 - \frac{x}{6} \geq 2 +8 - x - 8 < 2 - 8 +8 - x - 8 < 3 - 8 +8 - x - 8 < 4 - 8 +8 - x - 8 < 5 - 8 +8 - x - 8 < 6 - 8 +8 - x - 8 < 7 - 8 +8 - x - 8 \leq - 1 - 8 +8 - x - 8 \leq - 2 - 8 +8 - x - 8 \leq - 3 - 8 +8 - x - 8 \leq - 4 - 8 +8 - x - 8 \leq - 5 - 8 +8 - x - 8 \leq - 6 - 8 +8 - x - 8 \leq - 7 - 8 +8 - x - 8 \leq - 9 - 8 +8 - x > 0 +8 - x \geq 0 +8 - x \geq 10 +8 < 2 x +8 < 2 x - 2 +8 < 3 x - 4 +8 < 3 x - 7 +8 < 4 x +8 < 4 x - 12 +8 < 4 x - 8 +8 < 5 x +8 < 5 x - 12 +8 < 5 x - 17 +8 < 5 x - 4 +8 < 6 x - 10 +8 < 6 x - 16 +8 < 7 x +8 < 7 x - 13 +8 < 7 x - 2 +8 < 7 x - 3 +8 < 7 x - 4 +8 < 8 x - 3 +8 < 9 x +8 < 9 x - 3 +8 < 10 +8 < 11 +8 < 12 +8 < 13 +8 < 14 +8 < 16 +8 < 17 +8 < 18 +8 < 20 +8 < 21x-20 +8 < 24 +8 < 28 +8 < 2x +8 < 32 +8 < 36 +8 < 4k +8 < 4x +8 < 56 +8 < 5x-7 +8 < 60 +8 < 62 +8 < 88 - 32 t < 40 +8 < 88 - 32 t < 72 +8 < 88-32t < 40 +8 < 9 +8 < \frac{x - 8}{3} +8 < \frac{x}{2} +8 < \frac{x}{3} +8 < \frac{x}{3} - 1 +8 < \frac{x}{4} +8 < \frac{x}{5} +8 < \frac{x}{8} +8 < \frac{x}{9} +8 < \frac{x}{9} - 1 +8 < x +8 < x + 5 +8 < x + 7 +8 < x - 3 +8 > 2 x +8 > 4 x +8 > -1 +8 > -10 +8 > -12 +8 > -14 +8 > -16 +8 > -2 +8 > -36 +8 > -5 +8 > -6 +8 > -7 +8 > -8 +8 > -9 +8 > 0 +8 > 1 +8 > 2 +8 > 2x +8 > 3 +8 > 4 +8 > 5 +8 > 6 +8 > 7 +8 > m +8 > n +8 > x +8 > x - 3 +8 > x - 5 +8 > x - 6 +8 > x - 7 +8 > x - 9 +8 > x > -8 +8 > y +8 \geq W +8 \geq x +8 \left( - 5 \right) > 9 \left( - 5 \right) +8 \leq - x +8 \leq 2 x +8 \leq 4 x +8 \leq k +8 \leq p +8 \leq w +8 \leq x +8 \leq x - 2 +8 \times 12 x - 8 \times 13 \leq 1 +8 \times 15 x - 8 \times 11 \leq 9 +8 \times 4 < 9 \times 4 +8 \times 6 - x \left(x + 2\right) +8 \times 8 x^{2 + 7} +8 a > 60 +8 b > 140 +8 b > 250 +8 b > 30 +8 c + 10 c +8 c + 56 - c^{2} + 5 c +8 m > 250 +8 m > 60 +8 n > 150 +8 n > 350 +8 u > 100 +8 u > 140 +8 u > 210 +8 x + 15 x + 8 - 8 \geq - 15 x + 15 x + 25 - 8 +8 x + 15 < 3 +8 x + 24 + 5 x - 17 + 3 x + 26 + 5 x - 30 +8 x + 24 - 24 > 16 - 24 +8 x + 24 - 24 > 24 - 24 +8 x + 24 - 24 \geq 32 - 24 +8 x + 64 - 64 \geq 72 - 64 +8 x + 72 - 72 > 32 - 72 +8 x + 72 - 72 > 40 - 72 +8 x + 72 - 72 \geq 16 - 72 +8 x + 8 \geq - 15 x + 15 +8 x + 8 \geq - 15 x + 25 +8 x - 10 x +8 x - 2 \left( 13 x\right) +8 x - 2 x \leq 30 - 6 +8 x - 3 \left( 19 x\right) +8 x - 5 x \leq 5 x - 5 x +8 x - 8 x \leq 9 x - 1 - 8 x +8 x - 8 x \leq 9 x - 2 - 8 x +8 x - 8 x \leq 9 x - 3 - 8 x +8 x - 15 \leq 5 x - 15 +8 x - 16 + 16 \leq 16 + 16 +8 x - 16 + 16 \leq 32 + 16 +8 x - 2 > 3 \left( 3 x - 3\right) +8 x - 24 + 24 > 24 + 24 +8 x - 3 + 3 \leq 21 + 3 +8 x - 3 + x \leq 24 - x + x +8 x - 3 \leq 3 x - 3 +8 x - 3 \leq 21 +8 x - 4 + x \leq 32 - x + x +8 x - 4 \leq 4 x - 4 +8 x - 48 + 48 > 8 + 48 +8 x - 5 > 3 \left( 3 x - 3\right) +8 x - 56 + 56 \geq 40 + 56 +8 x - 72 + 72 \geq 16 + 72 +8 x - 80 + 80 > 32 + 80 +8 x < - 24 +8 x > - 40 +8 x > - 8 +8 x > 0 +8 x > 1 +8 x > 112 +8 x > 32 +8 x \geq - 56 +8 x \geq 8 +8 x \geq 96 +8 x \leq 128 +8 x \leq 32 +8 x^{2} + 7 x y + 24 x y + 21 y^{2} +8 x^{2} + 9 x + 5 + x + 3 + 8 x^{2} + 9 x + 5 + x + 3 +8 y \leq 288 - 18 x +8 y^{2} + 40 y - 7 y - 2 +8+ 8>-7+ 8 +8+-2>6+-2 +8+-8x +8+-x\frac{1.4}{1.05}\ge y +8+11y^2-3y +8+11y^2-56y +8+12<11x-7x +8+13<7x-13+13 +8+13y^2-7y +8+15-x < 4x-15+15 +8+154x+16+16 +8+16x<12 +8+18 < 11x+8x +8+19x<30 +8+2 < 8x+10x +8+21x<25 +8+22<6x-22+22 +8+22x<9 +8+28\div4 +8+28x +8+29x<56 +8+2<10+2 +8+2<11+2 +8+2<11x-9x +8+2<12+2 +8+2<2x-2+2 +8+2>5+2 +8+2\le x-2+2 +8+2\sqrt{10}-2\sqrt{5}-2\sqrt{2} +8+2p<18 +8+2p<26 +8+3-3x<2x-3+3 +8+33x<28 +8+3<12+3 +8+3<6+8 +8+3p<23 +8+3p<32 +8+3p<35 +8+3x +8+3x\ge26 +8+3y^2-27y-2y^2 +8+4<10+4 +8+4<11+4 +8+4<12+4 +8+4<14+4 +8+4>2x +8+4>6x +8+4\le2x +8+4\le4x-4+4 +8+4\le6x +8+4x>16+8+8 +8+4x\ge8 +8+55x<36 +8+56<\frac{8x}{9} +8+5<10+5 +8+5<11+5 +8+5<12+5 +8+5<9+8 +8+5>4+5 +8+5>x-5+5 +8+5\le x-5+5 +8+5p<23 +8+5p<33 +8+5p<48 +8+5y^2-25y+2y^2 +8+6<11+6 +8+6<2x +8+6<2x-6+6 +8+6>-1+6 +8+6>4+6 +8+6>x-6+6 +8+6>x-8+8 +8+6\le x-6+6 +8+6\le2x-6+6 +8+6y^{2}-42y+9y^{2} +8+7 +8+7<3x+7-7 +8+7<3x-7+7 +8+7<5x-7+7 +8+7>5x +8+7>x-7+7 +8+7>x-8+8 +8+7\le x-7+7 +8+7y^2-56y+4y^2 +8+8 +8+8-x<4+8 +8+9>x +8+9\le x +8+9\le x-8+8 +8+9\le x-9+9 +8+\left(-4\right)<2x +8+n +8+x +8+x-8\ge5-8 +8+x-8\le1-8 +8+x-8\le8-8 +8+x<2+8 +8+x<4 +8+x<7 +8+x>8 +8+x>9 +8+x\ge9 +8+x\le1 +8+x\le1-x+x +8+x\le10 +8+x\le2 +8+x\le4 +8+x\le8 +8+y^2-27y +8,6,4,1 +8,6,4,1,8 +8-0.8x\ge y +8-1.\overline{3}x\ge y +8-11x<2x +8-15x<-16 +8-16>4x+16-16 +8-18\le2x +8-1>y +8-1\frac{1}{3}x\ge y +8-1\le1-x-1 +8-2 < 13-2 +8-28>4x+28-28 +8-2<11-2 +8-2<3x+2-2 +8-2<6x+2-2 +8-2<9x-6x +8-2>y+2-2 +8-2\frac{x}{3}\ge2 +8-2\le2-2-x +8-2x<0 +8-3<\frac{x-2}{3}+3-3 +8-3>y+3-3 +8-3\le3-x-3 +8-3x+3x<4x+3x +8-3x-8<20-8 +8-3x<20 +8-3x\le-10 +8-3x\le20 +8-4<9-4 +8-4<\frac{x-3}{2} +8-4>y +8-4>y+4-4 +8-4\frac{x}{3}\ge28 +8-4k < 0 +8-4k<0 +8-5<3x+5-5 +8-5<9-5 +8-5<\frac{x-5}{4}+5-5 +8-5>4-5 +8-5>y +8-5>y+5-5 +8-5\ge3x +8-5\le x-5-5 +8-5\le5-x-5 +8-5x-8<18-8 +8-5x<-4 +8-5x<18 +8-5x\le-12 +8-5x\le-7 +8-6<10-6 +8-6<11-6 +8-6<2x +8-6<\frac{x-4}{3}+6-6 +8-6>2x +8-6>4-6 +8-6x<-3 +8-6x<3x +8-6x\le-4 +8-6x\le14 +8-6x\le2 +8-6x\le20 +8-7<13-7 +8-7\le7-x-7 +8-8+22x<9-8 +8-8+x<5-8 +8-8+x<6-8 +8-8+x\ge 10-8 +8-8+x\ge10-8 +8-8+x\ge15-8 +8-8+x\ge6-8 +8-8+x\le8-8 +8-8-20x<48-8 +8-8-\frac{1}{8}x>9-8 +8-8-x<3-8 +8-8-x<4-8 +8-8-x<7-8 +8-8-x\le-3-8 +8-8-x\le-9-8 +8-88<-32t<72-88 +8-88<88-32t-88<40-88 +8-8>y+2-8 +8-8>y+3-8 +8-8>y+5-8 +8-8\le2x+10-8 +8-8x +8-9 < 9-9 +8-\frac{0.36}{0.27}x\ge y +8-\frac{1.10x}{1.65}\ge y +8-\frac{1.40}{1.05}x\ge y +8-\frac{1.80}{1.35}x\ge y +8-\frac{1}{8}x-8>1 +8-\frac{1}{8}x>9 +8-\frac{2.20}{1.65}x\ge y +8-\frac{2x}{3}\ge12 +8-\frac{2x}{3}\ge14 +8-\frac{2x}{3}\ge18 +8-\frac{2x}{3}\ge2 +8-\frac{2}{3}x\ge y +8-\frac{2}{3}x\ge10 +8-\frac{4x}{3}\ge20 +8-\frac{4}{3}x\ge y +8-\frac{4}{3}x\ge16 +8-\frac{x}{2}\ge2 +8-\frac{x}{3}\ge1 +8-\frac{x}{3}\ge3 +8-\frac{x}{3}\ge4 +8-\frac{x}{3}\ge5 +8-\frac{x}{3}\ge7 +8-\frac{x}{3}\ge9 +8-p +8-x+8<6+8 +8-x-8<-6 +8-x-8<2-8 +8-x-8<3-8 +8-x-8<5-8 +8-x-8<6-8 +8-x-8<7-8 +8-x-8\le-2-8 +8-x-8\le-5-8 +8-x-8\le-6-8 +8-x-8\le-7-8 +8-x-8\le-9-8 +8-x<5 +8-x<6 +8-x<7 +8-x>0 +8-x\frac{4}{3}\ge28 +8-x\ge0 +8-x\ge10 +8-x\ge9 +8-x\le-1 +8-x\le0 +8-x\le5 +8-x^2-2x\ge5 +8.01\le X\le8.09 +8.01\le x\le8.09 +8.03\le X\le8.07 +8.03\le x\le8.07 +8.05\le X\le8.15 +8.1 +8.14 +8.175\le w +8.18\ge x\ge8.32 +8.18\le X\le8.32 +8.12 +8.25\le+w +8.28\le X\le8.32 +8.2a +8.2v +8.2v+3.5w +8.2y +8.3037\times10^{-10} +8.31 \leq X \leq 8.39 +8.31\le X\le8.49 +8.31\le x\le8.49 +8.325\le w +8.33 \leq X \leq 8.37 +8.35 \leq w +8.35^{-1}\times10^{-4} +8.36\le X\le8.44 +8.36\le x\le8.44 +8.3y +8.40 +8.40-1.40x\ge1.05y +8.40>1.40x+1.05y +8.40\ge1.40x+1.05y +8.41 \leq X \leq 8.49 +8.48\ge p +8.5-n>0 +8.52 \leq X \leq 8.68 +8.53 \leq X \leq 8.67 +8.53\le X\le8.67 +8.59\le X\le8.61 +8.5>n +8.5>x +8.5x+5.7y +8.5y+5.6z +8.60780\times10^5 +8.61\ge p +8.61\le X\le8.69 +8.61\le x\le8.69 +8.61\times10^5 +8.62\overline {6}\ge N +8.6x +8.7 \leq X \leq 8.8 +8.70 +8.720 +8.72\times10^5 +8.73 \leq X \leq 8.87 +8.75\le w +8.75\le0.05m +8.75z\le0.05x +8.79\le X\le8.91 +8.7a+6.5x +8.7x +8.8 +8.81 +8.82\le X\le8.98 +8.83 +8.85 +8.85 \leq X \leq 8.95 +8.86 \leq X \leq 8.94 +8.86 80 - 80 +80 + 8 x - 80 \geq 80 - 80 +80 + 50 + 92 + x \geq 300 +80 + 53 + 92 + x \geq 300 +80 + 55 + 97 + x \geq 300 +80 + 58 + 92 + x \geq 300 +80 + 58 + 93 + x \geq 300 +80 + 60 + 94 + x \geq 300 +80 + 61 + 95 + x \geq 300 +80 + 63 + 95 + x \geq 300 +80 + 66 + 96 + x \geq 300 +80 + 67 + 94 + x \geq 300 +80 + 69 + 90 + x \geq 300 +80 + 69 + 96 + x \geq 300 +80 + 69 + 97 + x \geq 300 +80 + 74 + 96 + x \geq 300 +80 + 75 + 90 + x \geq 300 +80 + 76 + 96 + x \geq 300 +80 + 77 + 91 + x \geq 300 +80 + 77 + 93 + x \geq 300 +80 + 79 + 96 + x \geq 300 +80 - 10 \leq 4 k + 10 k +80 - 30 > 10 x + 30 - 30 +80 - 32 > 8 x + 32 - 32 +80 - 40 > 10 x + 40 - 40 +80 - 40 > 8 x + 40 - 40 +80 - 48 > 8 x + 48 - 48 +80 - 52 \leq 52 + \frac{1}{3} x - 52 < 90 - 52 +80 - 60 > 10 x + 60 - 60 +80 - 70 > 10 x + 70 - 70 +80 - 72 > 8 x + 72 - 72 +80 - 90 > 10 x + 90 - 90 +80 < 106 +80 < 107 +80 < 97 +80 > 36 +80 > 44 +80 > 47 +80 \leq 10 k +80 \leq 8 k +80 \leq \frac{2}{3} \frac{71 + 87 + 75 + 72 + 85}{5} + \frac{1}{3} x < 90 +80 \leq \frac{2}{3} \frac{71 + 88 + 77 + 73 + 81}{5} + \frac{1}{3} x < 90 +80 \leq \frac{2}{3} \frac{72 + 71 + 73 + 85 + 89}{5} + \frac{1}{3} x < 90 +80 \leq \frac{2}{3} \frac{72 + 78 + 77 + 75 + 88}{5} + \frac{1}{3} x < 90 +80 \leq \frac{2}{3} \frac{72 + 82 + 73 + 89 + 74}{5} + \frac{1}{3} x < 90 +80 \leq \frac{2}{3} \frac{72 + 88 + 84 + 71 + 75}{5} + \frac{1}{3} x < 90 +80 \leq \frac{2}{3} \frac{73 + 71 + 89 + 85 + 72}{5} + \frac{1}{3} x < 90 +80 \leq \frac{2}{3} \frac{73 + 72 + 81 + 88 + 76}{5} + \frac{1}{3} x < 90 +80 \leq \frac{2}{3} \frac{73 + 82 + 71 + 89 + 75}{5} + \frac{1}{3} x < 90 +80 \leq \frac{2}{3} \frac{74 + 83 + 87 + 71 + 75}{5} + \frac{1}{3} x < 90 +80 \leq \frac{2}{3} \frac{75 + 71 + 72 + 89 + 83}{5} + \frac{1}{3} x < 90 +80 \leq \frac{2}{3} \frac{75 + 73 + 74 + 79 + 89}{5} + \frac{1}{3} x < 90 +80 \leq \frac{2}{3} \frac{75 + 88 + 74 + 82 + 71}{5} + \frac{1}{3} x < 90 +80 \leq \frac{2}{3} \frac{76 + 72 + 89 + 75 + 78}{5} + \frac{1}{3} x < 90 +80 \leq \frac{2}{3} \frac{76 + 82 + 71 + 89 + 72}{5} + \frac{1}{3} x < 90 +80 \leq \frac{2}{3} \frac{77 + 71 + 81 + 73 + 88}{5} + \frac{1}{3} x < 90 +80 \leq \frac{2}{3} \frac{77 + 73 + 89 + 76 + 75}{5} + \frac{1}{3} x < 90 +80 \leq \frac{2}{3} \frac{77 + 76 + 73 + 75 + 89}{5} + \frac{1}{3} x < 90 +80 \leq \frac{2}{3} \frac{81 + 88 + 75 + 74 + 72}{5} + \frac{1}{3} x < 90 +80 \leq \frac{2}{3} \frac{82 + 77 + 88 + 71 + 72}{5} + \frac{1}{3} x < 90 +80 \leq \frac{2}{3} \frac{83 + 71 + 74 + 73 + 89}{5} + \frac{1}{3} x < 90 +80 \leq \frac{2}{3} \frac{87 + 71 + 84 + 72 + 76}{5} + \frac{1}{3} x < 90 +80 \leq \frac{2}{3} \frac{88 + 71 + 75 + 77 + 79}{5} + \frac{1}{3} x < 90 +80 \leq \frac{2}{3} \frac{88 + 73 + 82 + 71 + 76}{5} + \frac{1}{3} x < 90 +80 \leq \frac{2}{3} \frac{88 + 74 + 73 + 84 + 71}{5} + \frac{1}{3} x < 90 +80 \leq \frac{2}{3} \frac{88 + 76 + 71 + 83 + 72}{5} + \frac{1}{3} x < 90 +80 \leq \frac{2}{3} \frac{88 + 76 + 73 + 71 + 82}{5} + \frac{1}{3} x < 90 +80 \leq \frac{2}{3} \frac{88 + 77 + 82 + 72 + 71}{5} + \frac{1}{3} x < 90 +80 \leq \frac{2}{3} \frac{88 + 82 + 74 + 75 + 71}{5} + \frac{1}{3} x < 90 +80 \leq \frac{2}{3} \frac{89 + 77 + 73 + 76 + 75}{5} + \frac{1}{3} x < 90 +80 \leq \frac{2}{3} \times \frac{390}{5} + \frac{1}{3} x < 90 +80 \leq 52 + \frac{1}{3} x < 90 +80 \leq \frac{354 + x}{5} < 90 +80 \leq \frac{355 + x}{5} < 90 +80 \leq \frac{5 x + 780}{15} < 90 +80 \leq \frac{75 + 89 + 95 + 96 + x}{5} < 90 +80 \leq \frac{75 + 89 + 96 + 95 + x}{5} < 90 +80 \leq \frac{75 + 94 + 88 + 97 + x}{5} < 90 +80 \leq \frac{75 + 95 + 88 + 97 + x}{5} < 90 +80 \leq \frac{75 + 95 + 89 + 96 + x}{5} < 90 +80 \leq \frac{75 + 95 + 97 + 87 + x}{5} < 90 +80 \leq \frac{75 + 96 + 86 + 97 + x}{5} < 90 +80 \leq \frac{75 + 96 + 97 + 87 + x}{5} < 90 +80 \leq \frac{75 + 97 + 88 + 94 + x}{5} < 90 +80 \leq \frac{75 + 97 + 89 + 94 + x}{5} < 90 +80 \leq \frac{75 + 97 + 94 + 89 + x}{5} < 90 +80 \leq \frac{75 + 97 + 95 + 88 + x}{5} < 90 +80 \leq \frac{75 + 97 + 96 + 86 + x}{5} < 90 +80 \leq \frac{75 + 97 + 96 + 87 + x}{5} < 90 +80 \leq \frac{76 + 87 + 95 + 97 + x}{5} < 90 +80 \leq \frac{76 + 87 + 97 + 94 + x}{5} < 90 +80 \leq \frac{76 + 88 + 93 + 97 + x}{5} < 90 +80 \leq \frac{76 + 88 + 94 + 97 + x}{5} < 90 +80 \leq \frac{76 + 88 + 95 + 96 + x}{5} < 90 +80 \leq \frac{76 + 89 + 93 + 97 + x}{5} < 90 +80 \leq \frac{76 + 93 + 88 + 97 + x}{5} < 90 +80 \leq \frac{76 + 94 + 88 + 97 + x}{5} < 90 +80 \leq \frac{76 + 94 + 97 + 88 + x}{5} < 90 +80 \leq \frac{76 + 95 + 97 + 86 + x}{5} < 90 +80 \leq \frac{76 + 96 + 95 + 88 + x}{5} < 90 +80 \leq \frac{76 + 97 + 85 + 96 + x}{5} < 90 +80 \leq \frac{76 + 97 + 87 + 94 + x}{5} < 90 +80 \leq \frac{76 + 97 + 87 + 95 + x}{5} < 90 +80 \leq \frac{76 + 97 + 94 + 87 + x}{5} < 90 +80 \leq \frac{76 + 97 + 96 + 85 + x}{5} < 90 +80 \leq \frac{77 + 87 + 94 + 97 + x}{5} < 90 +80 \leq \frac{77 + 87 + 97 + 93 + x}{5} < 90 +80 \leq \frac{77 + 89 + 91 + 97 + x}{5} < 90 +80 \leq \frac{77 + 89 + 92 + 97 + x}{5} < 90 +80 \leq \frac{77 + 89 + 93 + 96 + x}{5} < 90 +80 \leq \frac{77 + 89 + 97 + 91 + x}{5} < 90 +80 \leq \frac{77 + 89 + 97 + 92 + x}{5} < 90 +80 \leq \frac{77 + 91 + 89 + 97 + x}{5} < 90 +80 \leq \frac{77 + 92 + 88 + 97 + x}{5} < 90 +80 \leq \frac{77 + 92 + 89 + 97 + x}{5} < 90 +80 \leq \frac{77 + 93 + 88 + 97 + x}{5} < 90 +80 \leq \frac{77 + 93 + 97 + 87 + x}{5} < 90 +80 \leq \frac{77 + 94 + 96 + 88 + x}{5} < 90 +80 \leq \frac{77 + 95 + 85 + 97 + x}{5} < 90 +80 \leq \frac{77 + 95 + 86 + 97 + x}{5} < 90 +80 \leq \frac{77 + 95 + 87 + 96 + x}{5} < 90 +80 \leq \frac{77 + 95 + 96 + 87 + x}{5} < 90 +80 \leq \frac{77 + 96 + 85 + 97 + x}{5} < 90 +80 \leq \frac{77 + 96 + 89 + 93 + x}{5} < 90 +80 \leq \frac{77 + 96 + 94 + 88 + x}{5} < 90 +80 \leq \frac{77 + 97 + 84 + 96 + x}{5} < 90 +80 \leq \frac{77 + 97 + 86 + 94 + x}{5} < 90 +80 \leq \frac{77 + 97 + 86 + 95 + x}{5} < 90 +80 \leq \frac{77 + 97 + 88 + 93 + x}{5} < 90 +80 \leq \frac{77 + 97 + 89 + 91 + x}{5} < 90 +80 \leq \frac{77 + 97 + 91 + 89 + x}{5} < 90 +80 \leq \frac{77 + 97 + 93 + 88 + x}{5} < 90 +80 \leq \frac{78 + 84 + 97 + 96 + x}{5} < 90 +80 \leq \frac{78 + 85 + 97 + 94 + x}{5} < 90 +80 \leq \frac{78 + 86 + 94 + 97 + x}{5} < 90 +80 \leq \frac{78 + 87 + 94 + 96 + x}{5} < 90 +80 \leq \frac{78 + 87 + 96 + 94 + x}{5} < 90 +80 \leq \frac{78 + 88 + 96 + 93 + x}{5} < 90 +80 \leq \frac{78 + 89 + 91 + 97 + x}{5} < 90 +80 \leq \frac{78 + 89 + 97 + 90 + x}{5} < 90 +80 \leq \frac{78 + 90 + 97 + 89 + x}{5} < 90 +80 \leq \frac{78 + 91 + 89 + 97 + x}{5} < 90 +80 \leq \frac{78 + 92 + 96 + 89 + x}{5} < 90 +80 \leq \frac{78 + 93 + 87 + 97 + x}{5} < 90 +80 \leq \frac{78 + 94 + 97 + 85 + x}{5} < 90 +80 \leq \frac{78 + 94 + 97 + 86 + x}{5} < 90 +80 \leq \frac{78 + 95 + 96 + 86 + x}{5} < 90 +80 \leq \frac{78 + 96 + 86 + 95 + x}{5} < 90 +80 \leq \frac{78 + 96 + 94 + 87 + x}{5} < 90 +80 \leq \frac{78 + 96 + 95 + 86 + x}{5} < 90 +80 \leq \frac{78 + 97 + 83 + 96 + x}{5} < 90 +80 \leq \frac{78 + 97 + 84 + 95 + x}{5} < 90 +80 \leq \frac{78 + 97 + 85 + 94 + x}{5} < 90 +80 \leq \frac{78 + 97 + 85 + 95 + x}{5} < 90 +80 \leq \frac{78 + 97 + 89 + 90 + x}{5} < 90 +80 \leq \frac{78 + 97 + 92 + 87 + x}{5} < 90 +80 \leq \frac{78 + 97 + 93 + 86 + x}{5} < 90 +80 \leq \frac{78 + 97 + 95 + 84 + x}{5} < 90 +80 \leq \frac{78 + 97 + 95 + 85 + x}{5} < 90 +80 \leq \frac{79 + 83 + 95 + 97 + x}{5} < 90 +80 \leq \frac{79 + 83 + 97 + 96 + x}{5} < 90 +80 \leq \frac{79 + 86 + 97 + 92 + x}{5} < 90 +80 \leq \frac{79 + 86 + 97 + 93 + x}{5} < 90 +80 \leq \frac{79 + 88 + 90 + 97 + x}{5} < 90 +80 \leq \frac{79 + 90 + 97 + 89 + x}{5} < 90 +80 \leq \frac{79 + 91 + 87 + 97 + x}{5} < 90 +80 \leq \frac{79 + 91 + 89 + 96 + x}{5} < 90 +80 \leq \frac{79 + 91 + 97 + 87 + x}{5} < 90 +80 \leq \frac{79 + 91 + 97 + 88 + x}{5} < 90 +80 \leq \frac{79 + 92 + 87 + 97 + x}{5} < 90 +80 \leq \frac{79 + 93 + 85 + 97 + x}{5} < 90 +80 \leq \frac{79 + 94 + 97 + 85 + x}{5} < 90 +80 \leq \frac{79 + 96 + 92 + 88 + x}{5} < 90 +80 \leq \frac{79 + 97 + 82 + 96 + x}{5} < 90 +80 \leq \frac{79 + 97 + 84 + 94 + x}{5} < 90 +80 \leq \frac{79 + 97 + 86 + 93 + x}{5} < 90 +80 \leq \frac{79 + 97 + 88 + 90 + x}{5} < 90 +80 \leq \frac{79 + 97 + 88 + 91 + x}{5} < 90 +80 \leq \frac{79 + 97 + 90 + 89 + x}{5} < 90 +80 \leq \frac{79 + 97 + 91 + 87 + x}{5} < 90 +80 \leq \frac{82 + 79 + 96 + 97 + x}{5} < 90 +80 \leq \frac{82 + 97 + 79 + 96 + x}{5} < 90 +80 \leq \frac{83 + 79 + 95 + 97 + x}{5} < 90 +80 \leq \frac{83 + 79 + 97 + 96 + x}{5} < 90 +80 \leq \frac{83 + 95 + 79 + 97 + x}{5} < 90 +80 \leq \frac{83 + 96 + 97 + 78 + x}{5} < 90 +80 \leq \frac{83 + 97 + 78 + 96 + x}{5} < 90 +80 \leq \frac{83 + 97 + 79 + 96 + x}{5} < 90 +80 \leq \frac{83 + 97 + 95 + 79 + x}{5} < 90 +80 \leq \frac{84 + 77 + 97 + 96 + x}{5} < 90 +80 \leq \frac{84 + 79 + 94 + 97 + x}{5} < 90 +80 \leq \frac{84 + 79 + 95 + 97 + x}{5} < 90 +80 \leq \frac{84 + 95 + 97 + 79 + x}{5} < 90 +80 \leq \frac{84 + 97 + 95 + 78 + x}{5} < 90 +80 \leq \frac{84 + 97 + 96 + 78 + x}{5} < 90 +80 \leq \frac{85 + 76 + 97 + 96 + x}{5} < 90 +80 \leq \frac{85 + 79 + 97 + 93 + x}{5} < 90 +80 \leq \frac{85 + 94 + 78 + 97 + x}{5} < 90 +80 \leq \frac{85 + 96 + 95 + 79 + x}{5} < 90 +80 \leq \frac{85 + 97 + 78 + 94 + x}{5} < 90 +80 \leq \frac{86 + 75 + 97 + 96 + x}{5} < 90 +80 \leq \frac{86 + 76 + 97 + 96 + x}{5} < 90 +80 \leq \frac{86 + 77 + 97 + 94 + x}{5} < 90 +80 \leq \frac{86 + 79 + 92 + 97 + x}{5} < 90 +80 \leq \frac{86 + 79 + 97 + 93 + x}{5} < 90 +80 \leq \frac{86 + 93 + 79 + 97 + x}{5} < 90 +80 \leq \frac{86 + 95 + 76 + 97 + x}{5} < 90 +80 \leq \frac{86 + 95 + 78 + 96 + x}{5} < 90 +80 \leq \frac{86 + 95 + 96 + 78 + x}{5} < 90 +80 \leq \frac{86 + 96 + 75 + 97 + x}{5} < 90 +80 \leq \frac{86 + 97 + 76 + 95 + x}{5} < 90 +80 \leq \frac{86 + 97 + 78 + 93 + x}{5} < 90 +80 \leq \frac{86 + 97 + 94 + 78 + x}{5} < 90 +80 \leq \frac{86 + 97 + 96 + 76 + x}{5} < 90 +80 \leq \frac{87 + 77 + 94 + 97 + x}{5} < 90 +80 \leq \frac{87 + 77 + 96 + 95 + x}{5} < 90 +80 \leq \frac{87 + 78 + 97 + 93 + x}{5} < 90 +80 \leq \frac{87 + 91 + 79 + 97 + x}{5} < 90 +80 \leq \frac{87 + 92 + 79 + 97 + x}{5} < 90 +80 \leq \frac{87 + 92 + 97 + 78 + x}{5} < 90 +80 \leq \frac{87 + 94 + 78 + 96 + x}{5} < 90 +80 \leq \frac{87 + 94 + 96 + 78 + x}{5} < 90 +80 \leq \frac{87 + 95 + 76 + 97 + x}{5} < 90 +80 \leq \frac{87 + 95 + 77 + 96 + x}{5} < 90 +80 \leq \frac{87 + 95 + 96 + 77 + x}{5} < 90 +80 \leq \frac{87 + 95 + 97 + 75 + x}{5} < 90 +80 \leq \frac{87 + 96 + 78 + 94 + x}{5} < 90 +80 \leq \frac{87 + 96 + 79 + 93 + x}{5} < 90 +80 \leq \frac{87 + 97 + 75 + 95 + x}{5} < 90 +80 \leq \frac{87 + 97 + 76 + 94 + x}{5} < 90 +80 \leq \frac{87 + 97 + 78 + 93 + x}{5} < 90 +80 \leq \frac{87 + 97 + 92 + 78 + x}{5} < 90 +80 \leq \frac{87 + 97 + 95 + 76 + x}{5} < 90 +80 \leq \frac{88 + 75 + 97 + 95 + x}{5} < 90 +80 \leq \frac{88 + 76 + 95 + 96 + x}{5} < 90 +80 \leq \frac{88 + 76 + 97 + 94 + x}{5} < 90 +80 \leq \frac{88 + 77 + 92 + 97 + x}{5} < 90 +80 \leq \frac{88 + 77 + 93 + 97 + x}{5} < 90 +80 \leq \frac{88 + 77 + 94 + 96 + x}{5} < 90 +80 \leq \frac{88 + 77 + 97 + 92 + x}{5} < 90 +80 \leq \frac{88 + 78 + 93 + 96 + x}{5} < 90 +80 \leq \frac{88 + 78 + 96 + 93 + x}{5} < 90 +80 \leq \frac{88 + 78 + 97 + 92 + x}{5} < 90 +80 \leq \frac{88 + 79 + 91 + 97 + x}{5} < 90 +80 \leq \frac{88 + 90 + 79 + 97 + x}{5} < 90 +80 \leq \frac{88 + 91 + 79 + 97 + x}{5} < 90 +80 \leq \frac{88 + 94 + 97 + 76 + x}{5} < 90 +80 \leq \frac{88 + 95 + 75 + 97 + x}{5} < 90 +80 \leq \frac{88 + 95 + 96 + 76 + x}{5} < 90 +80 \leq \frac{88 + 95 + 97 + 75 + x}{5} < 90 +80 \leq \frac{88 + 96 + 77 + 94 + x}{5} < 90 +80 \leq \frac{88 + 96 + 79 + 92 + x}{5} < 90 +80 \leq \frac{88 + 96 + 92 + 79 + x}{5} < 90 +80 \leq \frac{88 + 96 + 94 + 77 + x}{5} < 90 +80 \leq \frac{88 + 96 + 95 + 76 + x}{5} < 90 +80 \leq \frac{88 + 97 + 78 + 91 + x}{5} < 90 +80 \leq \frac{88 + 97 + 78 + 92 + x}{5} < 90 +80 \leq \frac{88 + 97 + 90 + 79 + x}{5} < 90 +80 \leq \frac{88 + 97 + 92 + 77 + x}{5} < 90 +80 \leq \frac{88 + 97 + 93 + 76 + x}{5} < 90 +80 \leq \frac{88 + 97 + 94 + 76 + x}{5} < 90 +80 \leq \frac{89 + 75 + 93 + 97 + x}{5} < 90 +80 \leq \frac{89 + 75 + 96 + 95 + x}{5} < 90 +80 \leq \frac{89 + 76 + 92 + 97 + x}{5} < 90 +80 \leq \frac{89 + 76 + 94 + 96 + x}{5} < 90 +80 \leq \frac{89 + 76 + 97 + 92 + x}{5} < 90 +80 \leq \frac{89 + 78 + 97 + 90 + x}{5} < 90 +80 \leq \frac{89 + 90 + 78 + 97 + x}{5} < 90 +80 \leq \frac{89 + 90 + 79 + 97 + x}{5} < 90 +80 \leq \frac{89 + 90 + 97 + 78 + x}{5} < 90 +80 \leq \frac{89 + 91 + 97 + 78 + x}{5} < 90 +80 \leq \frac{89 + 92 + 78 + 96 + x}{5} < 90 +80 \leq \frac{89 + 93 + 75 + 97 + x}{5} < 90 +80 \leq \frac{89 + 93 + 76 + 97 + x}{5} < 90 +80 \leq \frac{89 + 93 + 97 + 75 + x}{5} < 90 +80 \leq \frac{89 + 94 + 76 + 96 + x}{5} < 90 +80 \leq \frac{89 + 96 + 76 + 94 + x}{5} < 90 +80 \leq \frac{89 + 96 + 78 + 92 + x}{5} < 90 +80 \leq \frac{89 + 96 + 92 + 78 + x}{5} < 90 +80 \leq \frac{89 + 97 + 77 + 91 + x}{5} < 90 +80 \leq \frac{89 + 97 + 77 + 92 + x}{5} < 90 +80 \leq \frac{89 + 97 + 92 + 77 + x}{5} < 90 +80 \leq \frac{89 + 97 + 93 + 75 + x}{5} < 90 +80 \leq \frac{89 + 97 + 94 + 75 + x}{5} < 90 +80 \leq \frac{90 + 78 + 97 + 89 + x}{5} < 90 +80 \leq \frac{90 + 79 + 97 + 88 + x}{5} < 90 +80 \leq \frac{90 + 79 + 97 + 89 + x}{5} < 90 +80 \leq \frac{91 + 78 + 97 + 89 + x}{5} < 90 +80 \leq \frac{91 + 79 + 87 + 97 + x}{5} < 90 +80 \leq \frac{91 + 79 + 88 + 97 + x}{5} < 90 +80 \leq \frac{91 + 79 + 97 + 87 + x}{5} < 90 +80 \leq \frac{91 + 87 + 79 + 97 + x}{5} < 90 +80 \leq \frac{91 + 88 + 97 + 78 + x}{5} < 90 +80 \leq \frac{91 + 97 + 87 + 79 + x}{5} < 90 +80 \leq \frac{92 + 79 + 86 + 97 + x}{5} < 90 +80 \leq \frac{92 + 79 + 96 + 88 + x}{5} < 90 +80 \leq \frac{92 + 79 + 97 + 86 + x}{5} < 90 +80 \leq \frac{92 + 86 + 97 + 79 + x}{5} < 90 +80 \leq \frac{92 + 87 + 97 + 78 + x}{5} < 90 +80 \leq \frac{92 + 89 + 97 + 77 + x}{5} < 90 +80 \leq \frac{92 + 96 + 79 + 88 + x}{5} < 90 +80 \leq \frac{92 + 97 + 76 + 89 + x}{5} < 90 +80 \leq \frac{92 + 97 + 86 + 79 + x}{5} < 90 +80 \leq \frac{92 + 97 + 89 + 76 + x}{5} < 90 +80 \leq \frac{92 + 97 + 89 + 77 + x}{5} < 90 +80 \leq \frac{93 + 76 + 89 + 97 + x}{5} < 90 +80 \leq \frac{93 + 77 + 96 + 89 + x}{5} < 90 +80 \leq \frac{93 + 77 + 97 + 88 + x}{5} < 90 +80 \leq \frac{93 + 79 + 87 + 96 + x}{5} < 90 +80 \leq \frac{93 + 79 + 96 + 87 + x}{5} < 90 +80 \leq \frac{93 + 86 + 79 + 97 + x}{5} < 90 +80 \leq \frac{93 + 86 + 97 + 79 + x}{5} < 90 +80 \leq \frac{93 + 87 + 79 + 96 + x}{5} < 90 +80 \leq \frac{93 + 87 + 96 + 79 + x}{5} < 90 +80 \leq \frac{93 + 87 + 97 + 77 + x}{5} < 90 +80 \leq \frac{93 + 87 + 97 + 78 + x}{5} < 90 +80 \leq \frac{93 + 88 + 76 + 97 + x}{5} < 90 +80 \leq \frac{93 + 89 + 97 + 76 + x}{5} < 90 +80 \leq \frac{93 + 97 + 75 + 89 + x}{5} < 90 +80 \leq \frac{93 + 97 + 76 + 89 + x}{5} < 90 +80 \leq \frac{93 + 97 + 77 + 87 + x}{5} < 90 +80 \leq \frac{93 + 97 + 78 + 87 + x}{5} < 90 +80 \leq \frac{93 + 97 + 86 + 78 + x}{5} < 90 +80 \leq \frac{93 + 97 + 87 + 77 + x}{5} < 90 +80 \leq \frac{94 + 75 + 88 + 97 + x}{5} < 90 +80 \leq \frac{94 + 75 + 97 + 88 + x}{5} < 90 +80 \leq \frac{94 + 76 + 97 + 87 + x}{5} < 90 +80 \leq \frac{94 + 78 + 86 + 97 + x}{5} < 90 +80 \leq \frac{94 + 78 + 97 + 86 + x}{5} < 90 +80 \leq \frac{94 + 79 + 84 + 97 + x}{5} < 90 +80 \leq \frac{94 + 84 + 79 + 97 + x}{5} < 90 +80 \leq \frac{94 + 85 + 78 + 97 + x}{5} < 90 +80 \leq \frac{94 + 85 + 97 + 78 + x}{5} < 90 +80 \leq \frac{94 + 86 + 77 + 97 + x}{5} < 90 +80 \leq \frac{94 + 86 + 96 + 79 + x}{5} < 90 +80 \leq \frac{94 + 87 + 97 + 76 + x}{5} < 90 +80 \leq \frac{94 + 88 + 96 + 77 + x}{5} < 90 +80 \leq \frac{94 + 89 + 75 + 97 + x}{5} < 90 +80 \leq \frac{94 + 96 + 86 + 79 + x}{5} < 90 +80 \leq \frac{94 + 96 + 87 + 78 + x}{5} < 90 +80 \leq \frac{94 + 97 + 76 + 87 + x}{5} < 90 +80 \leq \frac{94 + 97 + 78 + 85 + x}{5} < 90 +80 \leq \frac{94 + 97 + 79 + 84 + x}{5} < 90 +80 \leq \frac{94 + 97 + 84 + 79 + x}{5} < 90 +80 \leq \frac{94 + 97 + 89 + 75 + x}{5} < 90 +80 \leq \frac{95 + 75 + 97 + 88 + x}{5} < 90 +80 \leq \frac{95 + 78 + 96 + 86 + x}{5} < 90 +80 \leq \frac{95 + 79 + 83 + 97 + x}{5} < 90 +80 \leq \frac{95 + 79 + 85 + 96 + x}{5} < 90 +80 \leq \frac{95 + 79 + 97 + 84 + x}{5} < 90 +80 \leq \frac{95 + 84 + 79 + 97 + x}{5} < 90 +80 \leq \frac{95 + 85 + 79 + 96 + x}{5} < 90 +80 \leq \frac{95 + 85 + 97 + 77 + x}{5} < 90 +80 \leq \frac{95 + 86 + 77 + 97 + x}{5} < 90 +80 \leq \frac{95 + 86 + 78 + 96 + x}{5} < 90 +80 \leq \frac{95 + 86 + 97 + 76 + x}{5} < 90 +80 \leq \frac{95 + 86 + 97 + 77 + x}{5} < 90 +80 \leq \frac{95 + 89 + 75 + 96 + x}{5} < 90 +80 \leq \frac{95 + 96 + 85 + 79 + x}{5} < 90 +80 \leq \frac{95 + 96 + 88 + 76 + x}{5} < 90 +80 \leq \frac{95 + 97 + 76 + 87 + x}{5} < 90 +80 \leq \frac{95 + 97 + 77 + 86 + x}{5} < 90 +80 \leq \frac{95 + 97 + 78 + 84 + x}{5} < 90 +80 \leq \frac{95 + 97 + 79 + 83 + x}{5} < 90 +80 \leq \frac{95 + 97 + 84 + 78 + x}{5} < 90 +80 \leq \frac{96 + 75 + 89 + 95 + x}{5} < 90 +80 \leq \frac{96 + 77 + 85 + 97 + x}{5} < 90 +80 \leq \frac{96 + 77 + 95 + 87 + x}{5} < 90 +80 \leq \frac{96 + 78 + 84 + 97 + x}{5} < 90 +80 \leq \frac{96 + 78 + 86 + 95 + x}{5} < 90 +80 \leq \frac{96 + 78 + 87 + 94 + x}{5} < 90 +80 \leq \frac{96 + 78 + 92 + 89 + x}{5} < 90 +80 \leq \frac{96 + 78 + 97 + 83 + x}{5} < 90 +80 \leq \frac{96 + 79 + 85 + 95 + x}{5} < 90 +80 \leq \frac{96 + 79 + 86 + 94 + x}{5} < 90 +80 \leq \frac{96 + 79 + 87 + 93 + x}{5} < 90 +80 \leq \frac{96 + 79 + 89 + 91 + x}{5} < 90 +80 \leq \frac{96 + 79 + 97 + 83 + x}{5} < 90 +80 \leq \frac{96 + 82 + 79 + 97 + x}{5} < 90 +80 \leq \frac{96 + 83 + 97 + 78 + x}{5} < 90 +80 \leq \frac{96 + 85 + 79 + 95 + x}{5} < 90 +80 \leq \frac{96 + 85 + 95 + 79 + x}{5} < 90 +80 \leq \frac{96 + 86 + 75 + 97 + x}{5} < 90 +80 \leq \frac{96 + 86 + 79 + 94 + x}{5} < 90 +80 \leq \frac{96 + 86 + 97 + 75 + x}{5} < 90 +80 \leq \frac{96 + 87 + 77 + 95 + x}{5} < 90 +80 \leq \frac{96 + 87 + 78 + 94 + x}{5} < 90 +80 \leq \frac{96 + 87 + 93 + 79 + x}{5} < 90 +80 \leq \frac{96 + 87 + 94 + 78 + x}{5} < 90 +80 \leq \frac{96 + 88 + 79 + 92 + x}{5} < 90 +80 \leq \frac{96 + 91 + 89 + 79 + x}{5} < 90 +80 \leq \frac{96 + 93 + 88 + 78 + x}{5} < 90 +80 \leq \frac{96 + 94 + 87 + 78 + x}{5} < 90 +80 \leq \frac{96 + 94 + 89 + 76 + x}{5} < 90 +80 \leq \frac{96 + 95 + 85 + 79 + x}{5} < 90 +80 \leq \frac{96 + 95 + 88 + 76 + x}{5} < 90 +80 \leq \frac{96 + 97 + 75 + 86 + x}{5} < 90 +80 \leq \frac{96 + 97 + 78 + 83 + x}{5} < 90 +80 \leq \frac{96 + 97 + 84 + 78 + x}{5} < 90 +80 \leq \frac{97 + 75 + 88 + 95 + x}{5} < 90 +80 \leq \frac{97 + 75 + 96 + 87 + x}{5} < 90 +80 \leq \frac{97 + 76 + 87 + 94 + x}{5} < 90 +80 \leq \frac{97 + 76 + 87 + 95 + x}{5} < 90 +80 \leq \frac{97 + 76 + 92 + 89 + x}{5} < 90 +80 \leq \frac{97 + 76 + 95 + 87 + x}{5} < 90 +80 \leq \frac{97 + 76 + 96 + 85 + x}{5} < 90 +80 \leq \frac{97 + 77 + 89 + 91 + x}{5} < 90 +80 \leq \frac{97 + 77 + 91 + 89 + x}{5} < 90 +80 \leq \frac{97 + 77 + 94 + 87 + x}{5} < 90 +80 \leq \frac{97 + 78 + 85 + 94 + x}{5} < 90 +80 \leq \frac{97 + 78 + 87 + 93 + x}{5} < 90 +80 \leq \frac{97 + 78 + 88 + 92 + x}{5} < 90 +80 \leq \frac{97 + 78 + 89 + 90 + x}{5} < 90 +80 \leq \frac{97 + 78 + 90 + 89 + x}{5} < 90 +80 \leq \frac{97 + 78 + 91 + 88 + x}{5} < 90 +80 \leq \frac{97 + 78 + 91 + 89 + x}{5} < 90 +80 \leq \frac{97 + 78 + 96 + 83 + x}{5} < 90 +80 \leq \frac{97 + 79 + 90 + 89 + x}{5} < 90 +80 \leq \frac{97 + 79 + 96 + 83 + x}{5} < 90 +80 \leq \frac{97 + 83 + 78 + 96 + x}{5} < 90 +80 \leq \frac{97 + 83 + 79 + 95 + x}{5} < 90 +80 \leq \frac{97 + 84 + 78 + 95 + x}{5} < 90 +80 \leq \frac{97 + 85 + 77 + 95 + x}{5} < 90 +80 \leq \frac{97 + 85 + 79 + 93 + x}{5} < 90 +80 \leq \frac{97 + 85 + 79 + 94 + x}{5} < 90 +80 \leq \frac{97 + 86 + 75 + 96 + x}{5} < 90 +80 \leq \frac{97 + 86 + 76 + 96 + x}{5} < 90 +80 \leq \frac{97 + 86 + 78 + 93 + x}{5} < 90 +80 \leq \frac{97 + 86 + 78 + 94 + x}{5} < 90 +80 \leq \frac{97 + 86 + 94 + 77 + x}{5} < 90 +80 \leq \frac{97 + 86 + 94 + 78 + x}{5} < 90 +80 \leq \frac{97 + 86 + 96 + 76 + x}{5} < 90 +80 \leq \frac{97 + 87 + 77 + 93 + x}{5} < 90 +80 \leq \frac{97 + 87 + 94 + 76 + x}{5} < 90 +80 \leq \frac{97 + 88 + 75 + 95 + x}{5} < 90 +80 \leq \frac{97 + 88 + 77 + 93 + x}{5} < 90 +80 \leq \frac{97 + 88 + 93 + 77 + x}{5} < 90 +80 \leq \frac{97 + 89 + 78 + 90 + x}{5} < 90 +80 \leq \frac{97 + 89 + 92 + 76 + x}{5} < 90 +80 \leq \frac{97 + 89 + 94 + 75 + x}{5} < 90 +80 \leq \frac{97 + 90 + 88 + 79 + x}{5} < 90 +80 \leq \frac{97 + 90 + 89 + 78 + x}{5} < 90 +80 \leq \frac{97 + 90 + 89 + 79 + x}{5} < 90 +80 \leq \frac{97 + 91 + 77 + 89 + x}{5} < 90 +80 \leq \frac{97 + 91 + 78 + 88 + x}{5} < 90 +80 \leq \frac{97 + 91 + 78 + 89 + x}{5} < 90 +80 \leq \frac{97 + 91 + 88 + 78 + x}{5} < 90 +80 \leq \frac{97 + 91 + 89 + 78 + x}{5} < 90 +80 \leq \frac{97 + 92 + 79 + 86 + x}{5} < 90 +80 \leq \frac{97 + 93 + 76 + 89 + x}{5} < 90 +80 \leq \frac{97 + 93 + 77 + 87 + x}{5} < 90 +80 \leq \frac{97 + 93 + 79 + 85 + x}{5} < 90 +80 \leq \frac{97 + 93 + 88 + 76 + x}{5} < 90 +80 \leq \frac{97 + 93 + 88 + 77 + x}{5} < 90 +80 \leq \frac{97 + 93 + 89 + 75 + x}{5} < 90 +80 \leq \frac{97 + 93 + 89 + 76 + x}{5} < 90 +80 \leq \frac{97 + 94 + 76 + 88 + x}{5} < 90 +80 \leq \frac{97 + 94 + 77 + 87 + x}{5} < 90 +80 \leq \frac{97 + 94 + 78 + 86 + x}{5} < 90 +80 \leq \frac{97 + 94 + 85 + 78 + x}{5} < 90 +80 \leq \frac{97 + 95 + 75 + 87 + x}{5} < 90 +80 \leq \frac{97 + 95 + 77 + 85 + x}{5} < 90 +80 \leq \frac{97 + 95 + 79 + 83 + x}{5} < 90 +80 \leq \frac{97 + 95 + 79 + 84 + x}{5} < 90 +80 \leq \frac{97 + 95 + 84 + 78 + x}{5} < 90 +80 \leq \frac{97 + 95 + 84 + 79 + x}{5} < 90 +80 \leq \frac{97 + 95 + 87 + 75 + x}{5} < 90 +80 \leq \frac{97 + 96 + 75 + 86 + x}{5} < 90 +80 \leq \frac{97 + 96 + 77 + 85 + x}{5} < 90 +80 \leq \frac{97 + 96 + 83 + 78 + x}{5} < 90 +80 \leq \frac{97 + 96 + 84 + 78 + x}{5} < 90 +80 \leq \frac{97 + 96 + 86 + 75 + x}{5} < 90 +80+5.50h\ge367 +80+5.50h\ge371 +80+5.50h\ge386 +80+5.50h\ge387 +80+5.5h\ge389 +80+51+94+x\ge300 +80+53+92+x\ge300 +80+54+95+x\ge300 +80+56+98+x\ge300 +80+57+93+x\ge300 +80+58+97+x\ge300 +80+5h\ge359 +80+5h\ge393 +80+5x\ge359 +80+5x\ge393 +80+6.00h\ge371 +80+6.50h\ge387 +80+6.50h\ge397 +80+6.5h\ge356 +80+6.5x\ge356 +80+61+95+x\ge300 +80+63+91+x\ge 300 +80+63+93+x\ge300 +80+63+97+x\ge300 +80+67+90+x\ge300 +80+67+92+x\ge300 +80+67+94+x\ge300 +80+69+93+x\ge300 +80+69+96+x\ge300 +80+6h>371 +80+6h\ge355 +80+6h\ge371 +80+7.50h\ge387 +80+7.50h\ge388 +80+7.5h\ge356 +80+71+93+x\ge300 +80+71+94+x\ge300 +80+72+94+x\ge300 +80+72+95+x\ge300 +80+75+90+x\ge300 +80+76+96+x\ge300 +80+8m +80+8x-80\ge80-80 +80-40>10x+40-40 +80-48 > -8x +80-4k<0 +80-50>10x +80-52\le52+\frac{1}{3}x-52<90-52 +80-52\le52-52+\frac{1}{3}x<90-52 +80-52\le\frac{1}{3}x+52-52<90-52 +80-56>8x+56-56 +80-5x\le2y +80-80+8x>80-80 +80-\frac{16x}{5}\ge y +80-\frac{16}{9}x\ge y +80-x +80.20>40.09 +80.25 > 32.50 +80.30>41.59 +80.37 > 38.92 +80.37>38.92 +80.4+\frac{31}{120}\times2\pi\times40.2 +80.41>38.63 +80.43>39.26 +80.53>46.52 +80.65>34.41 +80.92>34.36 +800 +800+340\le85xm+95ym +8000 +8000 - 1000 +8000+3000+3000 +8000+5000 +8000+8000+1000 +80000 +800000 +8000\div20 +8000\div40 +8000\left(1+0.02\right)^{4n} +8000\left(1.02\right)^{4n} +800\ge25x+65y +800\times10 +800\times100 +800stuv +800v +800z\le85x+95y +801 +801.0 +801>534 +801cm^2 +802.4\ge x +80370 +804>545 +806>477 +806>510 +806>528 +808>533 +809.80\ge x +80<101 +80<102 +80<10n +80<110 +80<111 +80<112 +80<116 +80<120 +80<123 +80<127 +80<5x +80<6p +80<71B<90 +80<87 +80<95 +80<9m +80-438 +80>11 +80>30 +80>32t>16 +80>32t>48 +80>33 +80>34 +80>35 +80>354+B>90 +80>37 +80>40 +80>41 +80>43 +80>44 +80>46 +80>47 +80>48 +80>49 +80>8\times x +80\ge B +80\ge B\ge90 +80\ge18.9B+3.2 +80\ge\frac{355+b}{5}>90 +80\ge\frac{93+87+96+79+B}{5}>90 +80\le 18k+8 +80\le B<90 +80\le B\le90 +80\le \frac{354+x}{5} < 90 +80\le \frac{355+x}{5} < 90 +80\le \frac{76+97+93+89+x}{5} < 90 +80\le \frac{77+95+97+85+x}{5} < 90 +80\le \frac{77+97+92+89+x}{5} < 90 +80\le \frac{89+75+93+97+x}{5} < 90 +80\le \frac{95+85+96+79+x}{5} < 90 +80\le \frac{96+86+76+97+x}{5} < 90 +80\le \frac{97+78+88+92+x}{5} < 90 +80\le \frac{97+94+78+86+x}{5} < 90 +80\le average\le90 +80\le b<90 +80\le b\le90 +80\le t<90 +80\le x +80\le10k +80\le12k+20 +80\le16k +80\le335b<90 +80\le354+B<90 +80\le52+\frac{1}{3}x<90 +80\le52+\frac{x}{3}<90 +80\le52+x\times\frac{1}{3}<90 +80\le5x+2y +80\le67+x72 +80x+2<2295 +80x+34y +80x+54 +80x+67 +80x-27x>576 +80x-320\le3 +80x-90 +80x<2293 +80x<45 +80x>-240 +80x>160 +80x\le323 +80x^2+120xy +80x^2+360xy+405y^2 +80x^3+112x^2-125x-175 +80x^3+112x^2-5x-7 +80xy^5z^5 +80y-5y^3 +80y^2+20y-10 +80y^3 +80y^6 +80y^{11} +80y^{20} +80zwy +81 +81 + 12 m < 0 +81 + 12 m > 0 +81 + 16 m > 0 +81 + 20 m > 0 +81 + 28 m > 0 +81 + 4 m > 0 +81 + 40 m > 0 +81 + 9 x - 81 > 81 - 81 +81 + 9 x - 81 \geq 81 - 81 +81 - 12 a > 0 +81 - 16 a > 0 +81 - 20 a > 0 +81 - 24 a > 0 +81 - 32 a > 0 +81 - 4 a > 0 +81 - 40 a > 0 +81 - 8 a > 0 +81 - 36 > 9 x + 36 - 36 +81 - 45 > 9 x + 45 - 45 +81 - 54 > 9 x + 54 - 54 +81 - 90 > 9 x + 90 - 90 +81 < x +81 > 24 +81 > 29 +81 > 37 +81 > 42 +81 > 43 +81 > 44 +81 > 50 +81 \geq x +81 \leq 27 x +81 \leq 9 k +81 \leq 9 k + 9 +81+12\times m<0 +81+12m<0 +81+12m>0 +81+16m>0 +81+20m>0 +81+24m>0 +81+28m>0 +81+32m>0 +81+36m>0 +81+40m>0 +81+4m>0 +81+56x +81+9x-81\ge81-81 +81-12a>0 +81-16a>0 +81-16p^2 +81-16p^{2} +81-20a > 0 +81-24a > 0 +81-24a>0 +81-28\left(a\right)>0 +81-32a>0 +81-36a>0 +81-3k+3k\le6k+3k +81-3k\le6k +81-40a>0 +81-4\le11k+4-4 +81-4\left(-3\right)\left(m\right)>0 +81-4\left(a\right)\left(7\right)>0 +81-4\left(mx^2\right)\left(-1\right)>0 +81-4\left(x^2\right)\left(-1\right)>0 +81-4\times a\times 2 > 0 +81-4\times a\times4>0 +81-4\times a\times8>0 +81-4\times m\times-8>0 +81-4\times\left(-3\right)\times m<0 +81-4a>0 +81-4a\left(6\right)>0 +81-4a\times8>0 +81-4a\times\left(1\right)>0 +81-4m\times\left(-10\right)>0 +81-4m\times\left(-1\right)>0 +81-4m\times\left(-6\right)>0 +81-54>9x+54-54 +81-5k+5k\le6k+5k+4 +81-64p^2 +81-81+9x\ge81-81 +81-8\times a > 0 +81-8a > 0 +81-8a>0 +81-p^2 +81-p^{2} +81-x^2 +81.01 - 31.18 \geq 5 N +81.01 - 32.86 \geq 3 N +81.06 +81.17>46.41 +81.21>42.18 +81.2533.22 +81.29>31.04 +81.4 + 23.2894 \pi +81.4 + \frac{103}{360} \times 81.4 \pi +81.52>32.87 +81.610 +81.68>35.94 +81.82>39.01 +81.89>39.72 +81.90>36.46 +81.9>36.46 +810 +810<2.7x +810>432 +811>427 +812.6 +814>547 +815 > 490 +815>520 +816>408 +817>588 +818 +818.0 +819 +819>454 +819>507 +81<-12m +81<100 +81<111 +81<112 +81<121 +81<124 +81<125 +81<204 +81<417 +81<90 +81-12m +81>-20m +81>-32m +81>-4m +81>0-12m +81>11 +81>16a +81>18 +81>2 +81>22 +81>24a +81>30 +81>32a +81>33 +81>34 +81>36a +81>38 +81>39 +81>40 +81>41 +81>42 +81>43 +81>45 +81>46 +81>48 +81>49 +81>5 +81>50 +81>9+8 +81>9-8 +81>\left(x-5\right)^2+\left(y+3\right)^2 +81>x^2+y^2 +81\alpha>41 +81\ge x +81\ge x^2+y^2 +81\ge-33 +81\le x +81\le11k+4 +81\le13k+16 +81\le13x +81\le204 +81\le81x +81\le9k +81\le9k+18 +81\times x^8 +81a^4b^{20}c^{16} +81a^{16}b^{4}c^{12} +81a^{20}b^4c^{12} +81a^{4}b^{20}c^{16} +81m +81m^2n^2 +81m^3 +81m^4n^5 +81mn +81p^6\times\frac{1}{1728}p^{33} +81p^6\times\left(\frac{1}{12}\right)^3p^{33} +81p^{32}125p^{30} +81p^{39}\frac{1}{1728} +81p^{39}\times\frac{1}{1728} +81pq+36pr +81st +81t^{10}\times s^{7} +81t^{10}s^{7} +81u^2-49uv +81u^2-81uv-2uv +81u^2-83uv +81u^2v^2 +81u^{28}v^{20} +81u^{8}v^{14} +81w^5 +81x < 824 +81x+115 +81x+16x>576 +81x+405-9x-54>405 +81x+54\ge360 +81x+54\ge\frac{5}{9}\left(72\right)\left(9\right) +81x+57y+27x +81x+81y+54y+12x +81x+83 +81x-5x+5\ge40+36+5 +81x-5x\ge36+40 +81x>-2280 +81x>330 +81x>80 +81x\ge-324 +81x\ge306 +81x\ge40+36+5 +81x\ge81 +81x^2+-0.16 +81x^2+144x+64 +81x^2+63xy-63yx-49y^2 +81x^2+72x+16 +81x^2+90xy-90yx-100y^2 +81x^2-0.16 +81x^2-0.64 +81x^2-100 +81x^2-100y^2 +81x^2-16 +81x^2-16y^2 +81x^2-25 +81x^2-4 +81x^2-4y^2 +81x^2-64 +81x^4+216x^3y+216x^2y^2+96xy^3+16y^4 +81x^8 +81x^{2}+144yx+64y^{2} +81x^{2}+18xy-18xy-4y^{2} +81x^{2}+36x+36x+16 +81x^{2}-100 +81x^{2}-18x-18x+4 +81x^{2}-36x+4 +81x^{2}-4 +81x^{2}-4y^{2} +81x^{2}-64y^{2} +81y^2+99y +81y^2-25 +81y^2-5^2 +81y^4 +81y^7 +81y^8 +81y^{10} +81y^{11} +81y^{12} +81y^{16} +81y^{2}-100 +82 +82 - 19 \leq 6 k + 3 k +82 < 106 +82 < 111 +82 > 11 +82 > 47 +82 > 48 +82+2<82-32t+82<66+82 +82-06 > 46.58 +82-10\le9k +82-8k\le2 +82.06 > 46.58 +82.10\ge43.60 +82.20\le A +82.41 +82.43>37.27 +82.45 +82.60 +82.62 +82.62 - 41.04 \geq 2 N +82.89>31.70 +821.5\ge x +821.67 +822>421 +822>572 +824>543 +825 - 325 \leq 325 + 125 t - 325 \leq 1075 - 325 +825 - 325 \leq 325 + 125 t - 325 \leq 1200 - 325 +825 \leq 275 t \leq 1375 +825 \leq 275 t \leq 1650 +825 \leq 275 t \leq 2200 +825 \leq 325 + 125 t \leq 1075 +825 \leq 325 + 125 t \leq 1200 +825.10\ge x +825\le275t\le1375 +825\le275t\le1650 +825\le275t\le1925 +825\le275t\le2200 +825\le325+125t\le1075 +825\le325+125t\le1200 +825\le325+125x<1200 +8265 +829>497 +82<108 +82<116 +82<117 +82<121 +82<122 +82<126 +82<128 +82<134 +82<137 +82<139 +82>12 +82>16 +82>18 +82>31 +82>32 +82>34 +82>35 +82>36 +82>38 +82>40 +82>42 +82>43 +82>45 +82>48 +82>49 +82>50 +82>78 +82\ge50 +82\le x +82\le15k+7 +82\le3k+10+6k +82\le9k+10 +82x>105 +82x>164 +82x>396 +82x>45 +83 - 11 \leq 8 k + 10 k +83 < 132 +83 > 40 +83 > 42 +83 > 49 +83 > 73 +83 x > 140 +83+9x +83-14k\le13 +83-19\le7k+9k +83.04 +83.09>47.86 +83.15 > 41.00 +83.15>41 +83.20\ge35.20+6N +83.20\ge35.20+6n +83.26 \leq L +83.40\ge35.40+3N +83.40\ge35.40+3x +83.48>48.04 +83.4\le36.11+3f +83.71>47.59 +83.85 +83000 +830>418 +8320-130x>160y +8320-130x\ge160y +8320\ge130x+160y +8322.28 +832>543 +8333\times60\times60\times20 +8333\times60\times60\times4 +834>49 +834>9 +836 +836>452 +838>404 +839.17 +83:61 +83<102 +83<104 +83<108 +83<118 +83<122 +83<128 +83<90 +83<93 +83>14 +83>15 +83>16 +83>18 +83>32 +83>33 +83>34 +83>36 +83>38 +83>39 +83>41 +83>42 +83>43 +83>44 +83>45 +83>46 +83>47 +83>48 +83>49 +83>5 +83>50 +83>8 +83\ge47+6N +83\le x +83\le15k+8 +83\le9k+20 +83b +83t +83w +83x > 140 +83x+117 +83x+50 +83x<45 +83x<54 +83x<63 +83x>-\frac{4648}{28} +83x>105 +83x>120 +83x>140 +84 +84 < 2x+3y +84 > 28 +84 > 38 +84 > 41 +84 > 43 +84 > 47 +84 > 48 +84 > 49 +84 > 78 +84 \leq 14 k +84 \leq 14 x +84 \leq 9 k + 3 +84 \leq x < 114 +84 \leq x \leq 100 +84+7x +84-12\le9k +84-24x<60 +84-2x < 3y +84-2x<3y +84-3k\le9k +84-4k<0 +84-4x\ge36 +84-7k\le5k +84-84-24x<60-84 +84.00\ge6N +84.15>41.18 +84.15>43.35 +84.3\times2+\frac{92}{360}\times2\pi\times84.3 +84.43>34.07 +84.58>32.82 +84.72 > 44.59 +84.91>39.57 +840 > 404 +8400 +840abcf +840hkrs +840mnpq +840stuv +840tuvs +843>432 +843>487 +843>497 +843>577 +844>432 +844>545 +844>565 +847>459 +848.7 +848>577 +848>580 +84<109 +84<111 +84<113 +84<114 +84<115 +84<117 +84<119 +84<120 +84<132 +84<134 +84<2x+3y +84<3y+2x +84<4k +84<6x+4y +84<92 +84<94 +84>10 +84>19 +84>30 +84>37 +84>38 +84>41 +84>43 +84>45 +84>49 +84>51 +84>60 +84>a +84\ge6N +84\le B<100 +84\le B\le100 +84\le B\le114 +84\le x +84\le x<114 +84\le x\le 100 +84\le x\le100 +84\le+1x<114 +84\le+x<114 +84\le-2k' +84\le10k+4 +84\le12k +84\le14k +84\le14x +84\le1x<114 +84\le2x+3y +84\le3\times\frac{1}{3}x<114 +84\le6x+4y +84\le9k+12 +84\left(\frac{x}{3}\right)+84\left(\frac{x}{4}\right)\ge84\left(7\right) +84\left(u\right)^6\left(v\right)^3 +84a^6b^3 +84ab +84f>37f +84m\times\frac{1}{3}n +84mn^2p^2 +84q-360 +84r +84u +84w^{11} +84x+132x>154 +84x+147<105 +84x+39 +84x+55x > 528 +84x+60>60 +84x+720>12x+576 +84x-102\le7 +84x-114\le5 +84x-56\le16 +84x-8-51x+340 < 952 +84x<-42 +84x>0 +84x>12x-144 +84x\ge147 +84x\le109 +84x\le119 +84x\le7+102 +84x\le72 +84x^2-48xy +84y^5x^6z +84y^{2} +85 +85 - 17 \leq 10 k + 7 k +85 < 115 +85 < 88 +85 > 30 +85 > 37 +85 > 39 +85 > 43 +85 > 50 +85 > 6 +85 > 67 +85 \leq 10 k + 5 +85 \leq 11 k + 8 +85 \leq 17 k +85+36x +85-10k\le 15 +85-10k\le15 +85-3.4x\ge y +85-4-3k\le6k+4-4 +85-\frac{17}{7}x\ge y +85-\frac{17}{9}x\ge y +85.06>43.49 +85.42 +85.4\ge35.4+5N +85.4\le35.5+5n +850 - 325 \leq 325 + 175 t - 325 \leq 1200 - 325 +850 - 325 \leq 325 + 175 t - 325 \leq 1375 - 325 +850 \leq 325 + 175 t \leq 1200 +850 \leq 325 + 175 t \leq 1375 +850-325\le325+175t-325\le1375-325 +850.40\ge x +8500 +85000 +850<325+175x<1550 +850\le 175t+325\le 1375 +850\le175t+325\le1200 +850\le175x+325\le1200 +850\le325+175t\le1550 +851>487 +851>498 +851>565 +851>587 +851\ge565 +852.60\ge x +852>586 +853290 +854>577 +854>596 +855\ge 19x+9y +855\ge19x+9y +856 +856.0 +857 > 487 +857>585 +8590 +859>411 +85<111 +85<112 +85<121 +85<122 +85<134 +85<385 +85<92 +85>10 +85>19 +85>31 +85>33 +85>34 +85>35 +85>36 +85>38 +85>42 +85>43 +85>44 +85>45 +85>46 +85>47 +85>48 +85\le 10k+15 +85\le11k+8 +85\le17k +85x < 4469 +85x+53 < 4522 +85x+640\le24x+30 +85x+700\le18x+30 +85x+760\le12x+30 +85x+95y\le600 +85x-1156>44x-340 +85x-24x\le30-640 +85x-30-550\le24x+30 +85x-580\le24x+30 +85x-670\le18x +85x<18 +85x<45 +85x>-1782 +85x>510 +85x\le 41 +85x\le12x-730 +85x\le29 +85x^2+11xy +86 < 105 +86 < 126 +86 > 13 +86 > 26 +86 > 32 +86 > 33 +86 > 38 +86 > 42 +86 > 44 +86 > 45 +86-14\le 3k+9k +86.04 +86.040 +86.045 +86.05 +86.20\ge30.20+4N +8600 +860780 +860>441 +862.3\ge x +862>566 +863.50\ge x +864 > 407 +864 > 423 +864b^{17} +864b^{18} +864b^{27} +865>448 +868>418 +868>492 +869 +869>422 +869>583 +86:78 +86<107 +86<112 +86<115 +86<116 +86<135 +86<93 +86>17 +86>20 +86>23 +86>30 +86>31 +86>32 +86>33 +86>34 +86>36 +86>37 +86>38 +86>40 +86>41 +86>42 +86>43 +86>45 +86>46 +86>47 +86>48 +86>49 +86>50 +86\ge F\ge-4 +86\ge22 +86\le x +86\le9k+5 +86x > -344 +86x+100 +86x+52 +86x>-\frac{301\times40}{20} +86x>70 +87 > 36 +87 > 40 +87 > 41 +87 > 43 +87 > 48 +87 > 50 +87 \leq 10 k + 7 +87-8k\le7 +87.37>40.28 +87.43 > 35.38 +87.54\ge6N+39.21 +87.81>41.75 +87.90>40.71 +87.90\ge45.90+6N +870.2 +8700 +871>544 +871>551 +872>110 +872>407 +872>410 +873.30\ge x +875 - 375 \leq 375 + 125 t - 375 \leq 1125 - 375 +875 - 375 \leq 375 + 125 t - 375 \leq 1250 - 375 +875 - 375 \leq 375 + 125 t - 375 \leq 1375 - 375 +875 \leq 175 t \leq 1225 +875 \leq 175 t \leq 1400 +875 \leq 375 + 125 t \leq 1125 +875 \leq 375 + 125 t \leq 1250 +875 \leq 375 + 125 t \leq 1375 +875-375\le125t\le1125-375 +875\div175\le175t\div175\le1225\div175 +875\le 175t\le 1225 +875\le 175t\le 1400 +875\le125t+375\le1125 +875\le125t+375\le1375 +875\le175t\le1225 +875\le175t\le1400 +875\le375+125\left(h\right)\le1375 +875\le375+125\times t\le1375 +875\le375+125t\le1125 +875\le375+125t\le1250 +875\le375+125t\le1375 +875\le375+125xt\le1375 +877>435 +877>468 +877>508 +878>516 +879.30\ge x +87<109 +87<118 +87<132 +87>21 +87>28 +87>30 +87>31 +87>32 +87>34 +87>35 +87>36 +87>37 +87>38 +87>40 +87>42 +87>43 +87>44 +87>46 +87>49 +87>50 +87\le11k+10 +87\le15k+12 +87\le8k+7 +87\le9k+6 +87x < 88 +87x+2 < 90 +88 < 115 +88 < 118 +88 < 11k +88 < 96 +88 > 27 +88 > 41 +88 > 45 +88 > 50 +88 > 73 +88 \leq 11 k +88 \leq 8 k + 8 +88+7x +88-17k\le20 +88-4k<0 +88-9k\le7 +88.04>32.96 +88.14>46.53 +88.51>49.94 +88.5\ge B +88.5\le B +88.60 +88.62>47.66 +88.65>40.88 +88065 +881 > 590 +881>465 +881>557 +882 > 529 +882.5\ge x +882>481 +882>538 +883>444 +884>436 +886>441 +886>501 +887>540 +88<108 +88<110 +88<119 +88<312 +88<93 +88>31 +88>33 +88>34 +88>35 +88>36 +88>38 +88>41 +88>42 +88>43 +88>44 +88>45 +88>47 +88>48 +88>49 +88>50 +88>62 +88\ge45 +88\le 11k +88\le b\le90 +88\le11k +88x > 0 +88x+106 +88x+15x>200 +88x+25x>\frac{-113}{10}\left(40\right) +88x+25x>\frac{-113}{1}\left(4\right) +88x+70x>308 +88x+75 +88x+80<1260 +88x+88y +88x+92 +88x-40y +88x-88\le19 +88x<1180 +88x\le107 +88x^6yz^2 +88x^7zy^3 +88x^{6+1}zy^3 +89 - 4 \leq 9 k + 8 k +89 < 105 +89 < 114 +89 < 118 +89 > 28 +89 > 30 +89 > 33 +89 > 36 +89 > 39 +89 > 42 +89 > 48 +89 > 61 +89 x > 150 +89-8k\le9 +89.2+\frac{34}{360}\times2\pi\times44.6 +89.20\ge49.20+5N +89.20\ge49.20n +89.20\ge49.20x +89.36>38.17 +89.39>45.76 +8900 +891>448 +891>592 +892 +892>568 +893>413 +894>493 +894>531 +895>475 +895>585 +897 +898>466 +898>496 +89996400 +899>406 +899>531 +89<105 +89<110 +89<111 +89<113 +89<123 +89<135 +89<96 +8920 +89>30 +89>34 +89>35 +89>36 +89>37 +89>39 +89>40 +89>41 +89>42 +89>43 +89>44 +89>45 +89>47 +89>48 +89>49 +89>54 +89\le x +89\le10k+9 +89x > -152 +89x > -40 +89x > 110 +89x > 1428 +89x > 150 +89x>-1584 +89x>-623 +89x>150 +89x>165 +89x>168 +89x>210 +89x>252 +89x>264 +89x>40 +8:11 +8:2 +8<-21x+10 +8<-21x+12 +8<1+x +8<10 +8<103 +8<10x-3 +8<11 +8<11x-7x +8<12 +8<13 +8<13+x +8<13x +8<14 +8<15 +8<15x +8<16 +8<18 +8<18x-18 +8<20 +8<20x-4 +8<22x-10 +8<24 +8<25 +8<28 +8<2X +8<2\frac{x}{3}-6 +8<2\frac{x}{3}-8 +8<2x +8<2x+10 +8<2x+12 +8<2x+14 +8<2x+4 +8<2x+6 +8<2x+\left(14\right) +8<2x-2 +8<3+x +8<30 +8<32 +8<32x-10 +8<35 +8<36 +8<3x+2 +8<3x-1 +8<3x-4 +8<3x-7 +8<43 +8<4\frac{x}{5}-20 +8<4\frac{x}{9}-12 +8<4x +8<4x-12 +8<4x-4 +8<5x +8<5x-17 +8<5x-3x +8<6+x +8<64 +8<65 +8<6\times12 +8<6x-22 +8<6x-4 +8<7+x +8<72 +8<75 +8<77 +8<7x +8<7x-13 +8<7x-2 +8<7x-4 +8<8+1 +8<82 +8<88-32t<40 +8<88-32t<72 +8<89 +8<8x-3 +8<8x-32 +8<9 +8<90 +8<98 +8<9x +8<9x-3 +8x +8-1 +8>-10 +8>-12 +8>-14 +8>-16 +8>-2 +8>-20 +8>-24 +8>-2x +8>-2x+18 +8>-3 +8>-32 +8>-36 +8>-4 +8>-4x +8>-5 +8>-6 +8>-64 +8>-7 +8>-8 +8>-9 +8>-x +8>0 +8>0+a +8>1 +8>12x+20 +8>1m +8>1x +8>2 +8>27+17x +8>2x +8>2x,18<2x +8>2x,2x>14 +8>2x-2 +8>3 +8>3+1 +8>3-7 +8>4 +8>4+2 +8>4-3 +8>4x +8>4x+36 +8>5 +8>6 +8>6-1 +8>6.5 +8>6x+2 +8>7 +8>8x +8>\frac{x}{-9} +8>a +8>c +8>k +8>m +8>n +8>p +8>x +8>x+7 +8>x-3 +8>x-5 +8>x-6 +8>x-7 +8>x-9 +8>x>-1 +8>x>-8 +8>x>4 +8>x>5 +8>y +8>y+0 +8T +8X+36<28 +8X+40-3<69 +8\div 2\ge 2\left( x+5\right) \div 2 +8\div \left( -2+7\right) +8\div-2<10\div-2 +8\div-6<10\div-6 +8\div2>x +8\div2\le2x\div2 +8\div4>4\div4 +8\div4>4x\div4 +8\div9 +8\div\left( -3+\left( -5\right)\right) +8\frac{1}{2}\le x\le4 +8\frac{1}{4}>2 +8\frac{x}{3}-32\le40 +8\frac{x}{3}-8\le32 +8\frac{x}{3}\le72 +8\ge -9 +8\ge 2x +8\ge 2x+2 +8\ge N +8\ge W +8\ge Y\ge5 +8\ge k +8\ge m +8\ge n +8\ge p +8\ge t\ge 5 +8\ge t\ge3 +8\ge t\ge5 +8\ge x +8\ge x,x\le10 +8\ge x-5 +8\ge x\text{ and }4\le x +8\ge x\ge -8 +8\ge x\ge 2 +8\ge x\ge 4 +8\ge x\ge-2 +8\ge x\ge-8 +8\ge x\ge0 +8\ge x\ge1 +8\ge x\ge2 +8\ge x\ge3 +8\ge x\ge4 +8\ge x\ge5 +8\ge x\ge6 +8\ge x\ge7 +8\ge y +8\ge y\ge 2 +8\ge y\ge 4 +8\ge y\ge 5 +8\ge y\ge-8 +8\ge y\ge0 +8\ge y\ge1 +8\ge y\ge2 +8\ge y\ge3 +8\ge y\ge4 +8\ge y\ge5 +8\ge y\ge6 +8\ge-19x+10 +8\ge-29x+12 +8\ge-9 +8\ge-x +8\ge1 +8\ge14+\frac{2x}{3} +8\ge1x +8\ge2x +8\ge2x+6 +8\ge2x>-2 +8\ge2x>-4 +8\ge2x>-6 +8\ge4 +8\ge4x +8\ge4x>-2 +8\ge4x>-4 +8\ge5 +8\ge\frac{4x}{3} +8\ge\frac{4}{3}x +8\ge\frac{v}{-9} +8\ge\frac{x}{2} +8\le 7x+14-10x +8\le D\left(x\right)\le7 +8\le Y\le3 +8\le Y\le4 +8\le f\le14 +8\le k +8\le n +8\le p +8\le q +8\le w +8\le x +8\le x+4 +8\le x,-2\ge x +8\le x,-8\ge x +8\le x,x\le-4 +8\le x,x\le-8 +8\le x-2 +8\le x-5 +8\le x-9 +8\le x\le-8 +8\le x\le0 +8\le x\le1 +8\le x\le2 +8\le x\le3 +8\le x\le4 +8\le x\le5 +8\le x\le5\le3 +8\le x\le6 +8\le x\le7 +8\le x\le7\le x\le6 +8\le x\le8 +8\le x\le9 +8\le xp +8\le y\le-8 +8\le y\le7 +8\le y\le8 +8\le y\le9 +8\le-2x+16 +8\le-x +8\le1-x +8\le10 +8\le12 +8\le14 +8\le16 +8\le1p +8\le2p +8\le2x +8\le2x+10 +8\le3-x +8\le4+x +8\le4-x +8\le4x +8\le4x-4 +8\le7+x +8\le9 +8\le\frac{x}{2} +8\left( -4y^{2}+1\right) +8\left( 18x-10\right) > 5\left( 11x-24\right) +8\left( 2y-3\right) +8\left( 4y-5\right) +8\left( x+3\right) +8\left( x+7\right) \left( x-7\right) +8\left( x-7\right) \left( x+7\right) +8\left(-2u-9\right) +8\left(-2y^2+3\right) +8\left(-5\right)<10\left(-5\right) +8\left(-5\right)\le10\left(-5\right) +8\left(-8b^2+9\right) +8\left(-9x^2+5x\right) +8\left(-\frac{1}{8}x\right)\le\left(-2\left(8\right)\right) +8\left(1-2uv-3u^2\right) +8\left(1-3uv-2u^2\right) +8\left(1-4uv-8u^2\right) +8\left(1-5uv-8u^2\right) +8\left(1-6uv-2u^2\right) +8\left(1-8uv-2u^2\right) +8\left(1-8uv-6u^{2}\right) +8\left(12+y\right)+x\left(12+y\right) +8\left(13x-6\right)-13\left(7x-18\right)<1040 +8\left(19x-12\right)-19\left(5x-7\right)<912 +8\left(2y-3\right) +8\left(2y-5\right) +8\left(2y^2-8y+1\right) +8\left(4c\right) +8\left(4x-7\right) +8\left(4y-3\right) +8\left(5s+4\right) +8\left(7x+9\right)\le6x-5 +8\left(8+y\right)+x\left(8+y\right) +8\left(8y-6\right) +8\left(\frac{a}{8}\right)<11\left(8\right) +8\left(\frac{x}{3}-3\right)\div8\le32\div8 +8\left(\frac{x}{3}-3\right)\div8\le4 +8\left(\frac{x}{3}\right)-8+8\le48+8 +8\left(\frac{x}{3}\right)-8\le48 +8\left(\frac{x}{3}\right)\le56 +8\left(\frac{x}{9}-1\right)\le40 +8\left(\frac{x}{9}-2\right)\le40 +8\left(\frac{x}{9}-5\right)>32 +8\left(a-3b\right) +8\left(ab-7bc+11ac\right) +8\left(ab-7bc+9ac\right) +8\left(ab-9bc+7ac\right) +8\left(b-5\right) +8\left(b-6\right) +8\left(g-9h\right) +8\left(k+4\right)\le32 +8\left(m+10\right) +8\left(m-5n+3p\right) +8\left(m-5n\right) +8\left(m-7n+9p\right) +8\left(n-1\right)<44 +8\left(p-9q+5r\right) +8\left(r-5t\right) +8\left(s-10\right) +8\left(t-10\right) +8\left(u+v\right)\times4uv +8\left(w-3z+5y\right) +8\left(w-9z+5y\right) +8\left(x+1\right)<32 +8\left(x+1\right)<40 +8\left(x+1\right)<64 +8\left(x+1\right)\left(x-5\right) +8\left(x+1\right)\left(x-9\right) +8\left(x+3\right) +8\left(x+3\right)<72 +8\left(x+4\right) +8\left(x+4\right)<56 +8\left(x+4\right)^{\frac{1}{2}}+C +8\left(x+5\right) +8\left(x+5\right)-6<66 +8\left(x+5\right)<64 +8\left(x+5\right)<72 +8\left(x+5\right)\le64 +8\left(x+6\right)<64 +8\left(x-1\right)\ge40 +8\left(x-3\right)\le0 +8\left(x-4\right)\le0 +8\left(x-4\right)\le2-2 +8\left(x-5\right)+7-7\ge23-7 +8\left(x-5\right)+9\le9 +8\left(x-5\right)\ge16 +8\left(x-5\right)\left(x+5\right) +8\left(x-6\right)+2\ge26 +8\left(x-6\right)\le0 +8\left(x-7\right)\le0 +8\left(x-9\right)\le0 +8\left(x-9\right)\le48 +8\left(x-9\right)\left(x+3\right) +8\left(x-9\right)\left(x+5\right) +8\left(x^2+x-6x-24\right) +8\left(x^2-25\right) +8\left(x^2-5x-24\right) +8\left(xyz+2\right) +8\sqrt{10mp}\times\sqrt{25} +8\sqrt{250mp} +8\sqrt{3u^3} +8\sqrt{5a}+4\sqrt{5a} +8\sqrt{65}-2\sqrt{55}-4\sqrt{39}+\sqrt{33} +8\sqrt{a} +8\sqrt{p\times48m} +8\sqrt{u} +8\times 4y^{9} +8\times P +8\times \frac{x-2}{8} > -1\times 8 +8\times \frac{x}{8} > 9\times 8 +8\times c+8\times7+-c\times c+-c\times-5 +8\times n>300 +8\times n\ge300 +8\times p +8\times q+2 +8\times u+2\times v +8\times u+3\times v +8\times u+4\times v +8\times u+5\times v +8\times u+u\times12+v +8\times u\times u\times u+5\times v\times v +8\times u\times u\times u+6\times v\times v +8\times x+3 +8\times x+8\times1-7<49 +8\times x+8\times8\le72 +8\times y\times y +8\times y\times y\times y +8\times y^1 +8\times y^5 +8\times y^6 +8\times y^{4} +8\times y^{5} +8\times-2<11\times-2 +8\times-2<12\times-2 +8\times-4--7 +8\times27y^{21} +8\times2\ge\frac{x}{2}\times2 +8\times2\ge\frac{x}{8}\times8 +8\times3<\frac{x}{3}\times3 +8\times3\times u\times u\times v\times v\times v\times v +8\times4<11\times4 +8\times4<12\times4 +8\times4\ge\frac{x}{4}\times4 +8\times5<11\times5 +8\times6<10\times6 +8\times6<11\times6 +8\times60 +8^2-4\left(m\right)\left(-9\right)>0 +8^2-4\times a\times1>0 +8^2-4\times1\times\left(5+k\right)<0 +8^2-4\times\left(-5\right)\times m<0 +8^2-4m\times\left(-1\right)>0 +8^2-4m\times\left(-3\right)>0 +8^2m^2-9^2 +8^2u^2v^4 +8^3\times y^3 +8^3y^4 +8^4\times y^2 +8^4\times y^4 +8^4y^2 +8^5\times y^3 +8^5y^2 +8^{ 3 u \left( 4 p + 5 q\right)} +8^{ 8 x} +8^{12up+15uq} +8^{2} - 4 \times \left( - 5 \right) \times m < 0 +8^{2} - 4 \times a \times 1 > 0 +8^{2} - 4 \times a \times 10 > 0 +8^{2} - 4 \times a \times 2 > 0 +8^{2} - 4 \times a \times 7 > 0 +8^{2} - 4 \times a \times 9 > 0 +8^{2} - 4 m \times \left( - 1 \right) > 0 +8^{2} - 4 m \times \left( - 2 \right) > 0 +8^{2} - 4 m \times \left( - 3 \right) > 0 +8^{2} - 4 m \times \left( - 4 \right) > 0 +8^{2} - 4 m \times \left( - 6 \right) > 0 +8^{2} - 4 m \times \left( - 8 \right) > 0 +8^{2} - 4 m \times \left( - 9 \right) > 0 +8^{2} - \left( 5 p\right)^{2} +8^{2}-4\left( k+7\right) < 0 +8^{3}y^{4} +8^{4}\times y^{2} +8^{4}\times y^{4} +8^{5x} +8^{5}\times y^{4} +8^{6x} +8^{7x} +8^{8\times x} +8^{9x} +8^{\frac{1}{3}}\times u^{\frac{1}{3}}\times v^{\frac{1}{3}} +8^{\left(12up+15uq\right)} +8a +8a > 100 +8a > 150 +8a+16-a^2-4a +8a+4 +8a+40 +8a+5b+3a+9b +8a+8b+va+vb +8a+96m+5a+3b +8a+9a +8a+9b+5a+3b +8a>210 +8a>60 +8a\ge 150 +8a\ge60 +8a^2+19ab +8a^2+24ab-48ac +8a^2+7ab +8a^2-14ab+12a +8a^3b^6c^{12} +8a^{12}b^3c^9 +8a^{15}b^{3}c^{3} +8a^{2}+11ab +8a^{2}-16ab+28a +8a^{6}b^{3}c^{9} +8ab +8ab+10a+28b+35 +8b +8b > 100 +8b > 270 +8b > 300 +8b+24 +8b+40-b^2-3b +8b+72 +8b+8\times6 +8b-8\ge-\frac{40}{-8} +8b>150 +8b>180 +8b>210 +8b>500 +8b>60 +8b\ge 100 +8b\ge 50 +8b\ge150 +8b\ge60 +8b\left(8a-9c\right) +8b\left(a-9c+7a\right) +8b^2+12ab+b^2+ab +8b^2+13ab+b^2 +8b^2-12ab +8b^2-12b +8bc+13c^2b +8c+21+c^2 +8c+42c +8c-48-c^2-4c +8c^2 +8c^3+20c^2-3c +8d+40-d\left(d+2\right) +8d^2 +8e^{5x}<15xe^{5x} +8f\times f-8f\times2g-8f\times6h +8g\div2 +8h +8h^2 +8k +8k+18k +8k+24-24\le24-24 +8k+24\le24 +8k+32\le32 +8k+40+40\le40+40 +8k+40\le40 +8k+48-48\le48-48 +8k+48\le48 +8k+56\le56 +8k+72\le72 +8k<0 +8k\ge56 +8k\le0 +8k\le\frac{0}{8} +8k^5 +8k^6t^3+80k^9t^9 +8k^6t^3+8k^6t^3\times10k^3t^6 +8m +8m > 300 +8m+12 +8m+2 +8m+72 +8m+80 +8m+8n +8m,-m,-5m +8m<-4 +8m>-1 +8m>-100 +8m>-36 +8m>-4 +8m>-49 +8m>-64 +8m>100 +8m>140 +8m>150 +8m>16 +8m>180 +8m>20 +8m>210 +8m>250 +8m>270 +8m>300 +8m>450 +8m>500 +8m>60 +8m\ge 150 +8m\ge 300 +8m\ge100 +8m\ge140 +8m\ge150 +8m\ge20 +8m\ge250 +8m\ge270 +8m\ge300 +8m\ge50 +8m\ge500 +8m\ge60 +8m\left(-7n\right) +8m\times\frac{\left(m-6\right)}{10m} +8m\times\left(-7\times n\right) +8m^2 +8m^2+3m +8m^2+72m +8m^2-74m-60 +8m^2q +8m^3n-6p^2m^3 +8m^3n^5\left(1+10m^5n^3\right) +8m^3x+8m^3y\le240m^3 +8m^5 +8m^6m^3n^8n +8m^7 +8m^9n^9 +8m^{15}\times m +8m^{15}\times m\times1 +8m^{15}m +8m^{16} +8mn +8n +8n+16 +8n-24+24>24+24 +8n-300>0 +8n-32+32>32+32 +8n-40+40>40+40 +8n-48 +8n-56+56>56+56 +8n-56-56>56-56 +8n-64+64>64+64 +8n-80+80>80+80 +8n-80>80 +8n-8>8 +8n<58 +8n>100 +8n>112 +8n>128 +8n>144 +8n>150 +8n>16 +8n>160 +8n>210 +8n>24+24 +8n>250 +8n>270 +8n>30 +8n>300 +8n>32 +8n>40+40 +8n>450 +8n>50 +8n>500 +8n>60 +8n>64 +8n>80 +8n>90 +8n>96 +8n\div2 +8n\div8>80\div8 +8n\ge100 +8n\ge150 +8n\ge250 +8n\ge270 +8n\ge30 +8n\ge300 +8n\ge50 +8n\ge60 +8n\ge90 +8n^2 +8n^2+6nm+2n^2+4nm +8n^2+9mn +8n^3 +8n^4 +8n^5 +8n^7 +8nm +8nt-40rt +8nt-40tr +8p +8p+16-p^2-5p +8p+6 +8p+6-3p+-27 +8p+6-3p+-3\times9 +8p,9q +8p-56-p^2+9p +8p-5p-4q+4q+4-1 +8p>150 +8p>180 +8p>20 +8p>210 +8p>250 +8p>270 +8p>30 +8p>350 +8p>450 +8p>50 +8p>500 +8p>60 +8p\ge150 +8p\ge16 +8p\ge20 +8p\ge250 +8p\ge270 +8p\ge350 +8p\ge450 +8p\ge50 +8p\ge72 +8p\left(9pq\right)-7q\left(9pq\right) +8p^2+16pq-72pr +8p^2+72pq-16pr +8p^2-24pq+16pr +8p^2-24pq+48pr +8p^2\times12q^2 +8p^4q^4 +8p^{12}16p^8 +8p^{12}\times 16p^{8} +8p^{27}81p^6 +8p^{27}\times 81p^{6} +8p^{6}-1p^{15} +8p^{6}-p^{15} +8pq +8pq\left( -2q-p\right) +8pq\left( 6p-2q\right) +8pq\left( 8p-7q\right) +8pq\left(3p-2q\right) +8pq\left(7p-5q\right) +8pq\left(9p-4q\right) +8pqr-8p-6pqr+5p +8q +8q+2 +8q^4 +8r > 16 +8r > 24 +8r > 48 +8r > 56 +8r+-48 +8r+2>50 +8r+32 +8r+48 +8r+5>29 +8r+5>45 +8r+5>53 +8r+5>61 +8r+5>86-r +8r+6 +8r+6-6>69-r-6 +8r+7>39 +8r+7>87 +8r+9>25 +8r+9>33 +8r+r > 36 +8r+r > 74-2 +8r+r>59-5 +8r+r>63-r+r +8r-48 +8r>16 +8r>18-r +8r>24 +8r>32 +8r>40 +8r>48 +8r>56 +8r>60-4 +8r>63-r +8r>64 +8r>72-r +8r\times4s\div2 +8r^2tv^2\left(5v+2rt-3\right) +8s +8s+48 +8s+56 +8s+\left( 40s\right) +2s +8s-40 +8s-80 +8s5t3u7v +8s^2\times6t^2 +8st+10s+28t+35 +8st\left(5\left(s+t\right)\right) +8st\left(5s+5t\right) +8st^2+6s^2t+18st +8st^{2}+5s^{2}t+18st +8st^{2}+8s^{2}t +8t+40 +8t-5t +8t\left(2n-4r\right) +8t\left(n-2r\right) +8t^4-36 +8t^{-8} +8t^{2}-2 +8u +8u > 100 +8u > 250 +8u > 350 +8u+48-u^{2}-5u +8u+7u+v +8u+8v +8u+v +8u-16-u^2 +8u>300 +8u\ge 100 +8u\ge210 +8u\sqrt{3u} +8u\times 5 +8u\times3 +8u\times9 +8u^2 +8u^2-22uv +8u^2-5v^2-1 +8u^2-8uv +8u^23v^4 +8u^2\times9v^4 +8u^3-56u^2-9u^3-63u +8u^32v^3 +8u^36v^3 +8u^4v^2 +8u^8v^{13} +8u^8v^{15} +8u^{13}+16u^{10} +8u^{2}-32vu-6 +8u^{4}7v^{2} +8u^{5}v^{3} +8uv +8uv^2+2u^2v+30uv +8uv^2+8vu^2 +8uv^{2}+8u^{2}v +8ux+7u+v +8v +8v > 20 +8v > 300 +8v > 60 +8v+24 +8v+48 +8v+56 +8v-30>0 +8v>450 +8v>50 +8v>500 +8v\ge 20 +8v\ge500 +8v^2+20vu +8v^3-36v^2u+54vu^2-27u^3 +8v^3-64v^2-9v^3-54v +8w +8w^2+38w+35 +8w^{2} +8wy +8wy\times 7\left(w+y\right) +8wy\times \left( 9w+9y\right) +8wy\times9\left(w+y\right) +8wy^3 +8wz^3+6wy^4 +8x +8x < -12 +8x < -24 +8x < -27x+1 +8x < -8 +8x < 0 +8x < 104 +8x < 10x-10 +8x < 120 +8x < 136 +8x < 144 +8x < 16 +8x < 24 +8x < 32 +8x < 48 +8x < 56 +8x < 64 +8x < 72 +8x < 8 +8x < 8+24 +8x < 80+64 +8x < 80-56 +8x < 88 +8x < 96 +8x < 986 +8x > -16 +8x > -24 +8x > -32 +8x > -48 +8x > -56 +8x > -64 +8x > -72 +8x > -8 +8x > 0 +8x > 104 +8x > 107 +8x > 112 +8x > 13 +8x > 136 +8x > 16 +8x > 22 +8x > 24 +8x > 240 +8x > 244 +8x > 288 +8x > 32 +8x > 40 +8x > 48 +8x > 48-80 +8x > 56 +8x > 56-48 +8x > 576 +8x > 64 +8x > 72 +8x > 8 +8x > x+14 +8x > x+21 +8x > x+28 +8x+-12>-24 +8x+-32>-16 +8x+-32\ge-16 +8x+-6x>+10 +8x+0>0 +8x+0\le-36 +8x+1-1\le4-1 +8x+10+15x\ge -15x+25+15x +8x+10-10 > x+31-10 +8x+10-10>x+38-10 +8x+10-10>x+45-10 +8x+104 +8x+10<-12x+16+3x +8x+10<-18x+15 +8x+10<-20x+15+2x +8x+10<-3x+12 +8x+10<-8x+12+5x +8x+10<11x-5 +8x+10<34 +8x+10>-14 +8x+10>-6 +8x+10>18 +8x+10>2 +8x+10>34 +8x+10>40 +8x+10>42 +8x+10>50 +8x+10>x+38 +8x+10\ge -15x+25 +8x+10\ge -20x+25 +8x+10\ge-25x--15 +8x+10\ge50 +8x+10\le6x+16 +8x+11 > 255 +8x+11+4x-10+9x+18+2x-12 +8x+112>-224 +8x+11>105 +8x+11>15 +8x+11y\le40 +8x+12-12>-4-12 +8x+120>-120 +8x+120>-72 +8x+12<-11x+16 +8x+12<-16x+16+5x +8x+12<0 +8x+12<28 +8x+12<68 +8x+12<8 +8x+12>-12 +8x+12>-4 +8x+12>10x +8x+12>20 +8x+12>4 +8x+12\ge-15x+15 +8x+12\ge-15x+20 +8x+12\ge20 +8x+12\le2x-6 +8x+13<1 +8x+13<37 +8x+13>126 +8x+13>28 +8x+13>45 +8x+13y +8x+14>22 +8x+14>6 +8x+14\le3x-6 +8x+14\le6x-3 +8x+15 > 28 +8x+15<+3 +8x+15<3 +8x+15>49 +8x+15x-4x < 3-2 +8x+15x>36 +8x+15x>3\left(12\right) +8x+15x\ge -4+12 +8x+15x\ge -8+25 +8x+15x\ge 1 +8x+16 < -20x+20+5x +8x+16 > 16 +8x+16 > 8 +8x+16-16>-16-16 +8x+16-16>-8-16 +8x+16-16\ge32-16 +8x+16-16\ge8-16 +8x+16-16\le40-16 +8x+16-2<46 +8x+16-3<37 +8x+16-3<69 +8x+16-4<52 +8x+16-5<43 +8x+16-6<34 +8x+16-7<41 +8x+16-7<65 +8x+16<-13x+20 +8x+16<-15x+20+2x +8x+16<36 +8x+16<40 +8x+16<56 +8x+16<8 +8x+16>-16 +8x+16>-8 +8x+16>0 +8x+16>16 +8x+16>32 +8x+16>56 +8x+16\ge 8 +8x+16\ge-15x+20 +8x+16\ge-15x+25 +8x+16\ge16 +8x+16\ge32 +8x+16\ge56 +8x+16\ge8 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+8x\le2+46 +8x\le21+3 +8x\le216 +8x\le24 +8x\le24-x+3 +8x\le27-x +8x\le28+4 +8x\le280 +8x\le2x +8x\le2x+18 +8x\le2x+30 +8x\le3 +8x\le3+45 +8x\le32 +8x\le32+4-x +8x\le36-x +8x\le385 +8x\le3x +8x\le3x+10 +8x\le3x+15 +8x\le3x+20 +8x\le3x+25 +8x\le3x-3+3 +8x\le40 +8x\le40-32 +8x\le432 +8x\le48 +8x\le48+8 +8x\le48-16 +8x\le48\times9 +8x\le490 +8x\le4x +8x\le4x+0 +8x\le4x+16 +8x\le4x+8 +8x\le5 +8x\le5+72-5 +8x\le5-2 +8x\le56 +8x\le56-72 +8x\le576 +8x\le5\left(x-4\right)+20 +8x\le5x +8x\le5x+15 +8x\le6-1 +8x\le6-3 +8x\le64 +8x\le64+8 +8x\le64-56 +8x\le648 +8x\le6x+10 +8x\le6x+6 +8x\le7 +8x\le7+1 +8x\le7+17 +8x\le7-2 +8x\le72 +8x\le8 +8x\le8+32 +8x\le8+48 +8x\le8-3 +8x\le8-5 +8x\le80 +8x\le88 +8x\le9+10 +8x\le9+24-9 +8x\le9-4 +8x\le9-x +8x\le96 +8x\le9x-1 +8x\le9x-2 +8x\le9x-3 +8x\le9x-4 +8x\left(-3x+5\right) +8x\left(-9x+5\right) +8x\left(-x+7\right) +8x\left(8x+0.3\right)-0.3\left(8x+0.3\right) +8x\left(x+4+3\right) +8x\times20\ge100 +8x\times8<56\times8 +8x^1 +8x^2 +8x^2+1 +8x^2+20x+22 +8x^2+31xy+21y^2 +8x^2+4x-4 +8x^2+52x-28-4 +8x^2+52x-32 +8x^2+56x-4x-28-4 +8x^2+5x-9+7x^2+9x+6 +8x^2-16xy+2x +8x^2-2x+8 +8x^2-2x^3-5x+3 +8x^2-4x +8x^3+22x^2-12x-12 +8x^3+5x^2+x-16 +8x^3+5x^2-99x+36\ge0 +8x^3+9x^2-1x+7 +8x^3+9x^2-x+7 +8x^3-28x^2 +8x^3-34x^2 +8x^3-40x^2+6x^2 +8x^3-6x-2x^2-4 +8x^4 +8x^4y^{11} +8x^5 +8x^6 +8x^6y^9 +8x^7 +8x^8 +8x^9 +8x^{-1} +8x^{10} +8x^{14} +8x^{2}+162y^{2}+72xy +8x^{2}-25 +8x^{\frac{1}{2}}+\frac{2}{7}x^{\frac{7}{2}}+C +8xy+2x+y+9 +8xy+7p+2 +8xyz\left(xy-2\right) +8xyz\left(xy-9\right) +8y +8y+13y^2-36y +8y+1y^2 +8y+24+7y-6 +8y+32 +8y+32-9y-3 +8y+3y+18+2 +8y+3y^3-8y^3+72y +8y+4 +8y+40-3y-5 +8y+40-5y+2 +8y+43 +8y+44 +8y+48+9y-1 +8y+48-4y-5 +8y+56 +8y+56-3y+3 +8y+64+5y-6 +8y+72+9y-7 +8y+72-7y+5 +8y+8+5y+4 +8y+9\times8+9y-7 +8y+9y+65 +8y+y^2 +8y-0<9 +8y-1 +8y-1+1<8+1 +8y-10 +8y-12 +8y-13 +8y-2+2<7+2 +8y-22 +8y-2<7 +8y-2y^2+4y-4y^2 +8y-2y^2+8y-5y^2 +8y-3+3<6+3 +8y-3-6y-42 +8y-34 +8y-4-5y+45 +8y-4-5y-30 +8y-5+5<4+5 +8y-5y^3-3y^3+18y +8y-6+6<3+6 +8y-6<3 +8y-7+7<2+7 +8y-8+8<1+8 +8y-8<1 +8y<1+8 +8y<3+6 +8y<4+5 +8y<5+4 +8y<6+3 +8y<7+2 +8y<8+1 +8y<9 +8y\div8<9\div8 +8y\div8>40\div8 +8y\le-17x+544 +8y\le-17x+816 +8y\le-18x+432 +8y\le-19x+608 +8y\le-19x+912 +8y\le-20x+240 +8y\le160-20x +8y\le200-20x +8y\le240-20x +8y\le288-18x +8y\le432-18x +8y\le480-15x +8y\le544-17x +8y\le600-15x +8y\le608-19x +8y\le680-17x +8y\le760-19x +8y\le9 +8y\le912-19x +8y\left( 9x-4y\right) +8y\times y+8y\times7-5y+7 +8y\times6 +8y^2 +8y^2+14y+2y^2+18y +8y^2+24y+5y-6 +8y^2+29y-6 +8y^2+29y-9 +8y^2+33y+7 +8y^2+33y-2 +8y^2+38y-1 +8y^2+51y+7 +8y^2+56y-5y+7 +8y^2+64y+8 +8y^2+65y-9 +8y^2+72y-7y-9 +8y^2+8y\times7-5y+7 +8y^2-12y+9 +8y^2-14y +8y^2-35y +8y^2-38y +8y^2-64y+2y^2+8 +8y^2-6y+6y^2-18y +8y^3 +8y^3+32y +8y^3\times4y^2 +8y^3\times9y^2 +8y^4 +8y^4-16y^3-4y^4+24y^3 +8y^4-26y^3-3y^4 +8y^4-32y^3-3y^4+6y^3 +8y^5 +8y^6 +8y^6\times27y^9 +8y^6\times8y^6 +8y^7 +8y^9 +8y^9\times4y^4 +8y^9\times4y^6 +8y^{-6} +8y^{10} +8y^{11} +8y^{12} +8y^{12}\times8y^{12} +8y^{14} +8y^{15} +8y^{15}\times16y^8 +8y^{21} +8y^{2} +8y^{2}+3y+7y^{2}-49y +8y^{2}+55y-9 +8y^{3} +8y^{3}+72y +8y^{4} +8y^{5} +8y^{6} +8y^{8} +8y^{9} +8yw +8z+3-14\ge14 +8z-12\ge4 +8z^8+5z^3 +8z^{3}-6z^{2}-10z +9 +9 + 10 x < 18 +9 + 12 m < 0 +9 + 12 m > 0 +9 + 13 x < 18 +9 + 15 \div 3 +9 + 16 x < 12 +9 + 17 x < 4 +9 + 19 x < 12 +9 + 20 m > 0 +9 + 22 x < 14 +9 + 22 x < 49 +9 + 24 m > 0 +9 + 28 m > 0 +9 + 3 x - 9 > 9 - 9 +9 + 32 m > 0 +9 + 33 x < 64 +9 + 36 m > 0 +9 + 4 y^{2} + 8 y + 7 y^{2} +9 + 40 m > 0 +9 + 6 y^{2} + 6 y - 3 y^{2} +9 + 7 y^{2} + 35 y - 8 y^{2} +9 + 9 x < 36 +9 + 1 < 11 x - 9 x +9 + 1 < 5 x - 3 x +9 + 1 < 6 x - 4 x +9 + 15 < 11 x - 5 x +9 + 15 < 9 x - 3 x +9 + 2 < 11 + 2 +9 + 2 < 12 + 2 +9 + 2 > 5 + 2 +9 + 2 > 6 + 2 +9 + 2 \leq x - 2 + 2 +9 + 26 < 11 x - 4 x +9 + 3 < 10 x - 6 x +9 + 3 < 11 + 3 +9 + 3 < 12 + 3 +9 + 3 < 13 + 3 +9 + 3 > 5 + 3 +9 + 3 > 6 + 3 +9 + 3 > 7 + 3 +9 + 3 \leq x - 3 + 3 +9 + 4 < 11 + 4 +9 + 4 < 12 + 4 +9 + 4 < 13 + 4 +9 + 4 > 5 + 4 +9 + 4 > 6 + 4 +9 + 4 > 7 + 4 +9 + 4 \leq x - 4 + 4 +9 + 5 < 2 x +9 + 5 < 11 + 5 +9 + 5 < 12 + 5 +9 + 5 < 13 + 5 +9 + 5 > - 5 + 5 +9 + 5 > 5 + 5 +9 + 5 > 6 + 5 +9 + 5 > 7 + 5 +9 + 5 > x - 5 + 5 +9 + 5 \leq 2 x +9 + 5 \leq x - 5 + 5 +9 + 6 < 10 x - 5 x +9 + 6 < 3 x +9 + 6 < 11 + 6 +9 + 6 < 12 + 6 +9 + 6 < 13 + 6 +9 + 6 > 6 + 6 +9 + 6 > x - 6 + 6 +9 + 6 \leq x - 6 + 6 +9 + 7 < 4 x +9 + 7 < 6 x - 2 x +9 + 7 > x - 7 + 7 +9 + 7 \leq x - 7 + 7 +9 + 8 > x - 8 + 8 +9 + 8 \leq x - 8 + 8 +9 + 9 < 11 x - 2 x +9 + \left( - 3 \right) < 11 x - 9 x +9 + \left( - 3 \right) < 7 x - 4 x +9 + \left( - 5 \right) < 11 x - 9 x +9 + \left( - 5 \right) < 6 x - 4 x +9 + b +9 - 12 a > 0 +9 - 16 a > 0 +9 - 18 m - 18 m + 36 m^{2} +9 - 2 x < - 3 +9 - 2 x < - 5 +9 - 2 x < 15 +9 - 2 x > 3, 9 - 2 x < - 3 +9 - 2 x > 5 +9 - 2 x > 5, 9 - 2 x < - 5 +9 - 2 x \leq 15 +9 - 24 a > 0 +9 - 28 a > 0 +9 - 3 x - 5 x + 10 \leq 30 +9 - 4 a > 0 +9 - 4 x < 21 +9 - 4 x \leq - 15 +9 - 5 x < 49 +9 - 7 x < 30 +9 - 8 a > 0 +9 - 1 > y + 1 - 1 +9 - 1 \leq 1 - x - 1 +9 - 2 > 6 - 2 +9 - 2 > y + 2 - 2 +9 - 2 \leq 2 - x - 2 +9 - 24 > 3 x + 24 - 24 +9 - 3 < 12 - 3 +9 - 3 > 5 - 3 +9 - 3 > 6 - 3 +9 - 3 > y + 3 - 3 +9 - 3 \leq 3 - x - 3 +9 - 4 < 13 - 4 +9 - 4 > - 5 - 4 +9 - 4 > 5 x +9 - 4 > y + 4 - 4 +9 - 4 \leq 4 - x - 4 +9 - 5 > 2 x +9 - 5 > 7 - 5 +9 - 5 > y + 5 - 5 +9 - 5 \geq 4 x +9 - 5 \leq 5 - x - 5 +9 - 6 < 11 - 6 +9 - 6 < 13 - 6 +9 - 6 > 3 x + 6 - 6 +9 - 6 > 5 - 6 +9 - 6 > 7 - 6 +9 - 6 \leq 6 - x - 6 +9 - 7 \leq 7 - x - 7 +9 - 8 \leq 8 - x - 8 +9 - 89 < 89 - 32 t - 89 < 41 - 89 +9 - 89 < 89 - 32 t - 89 < 73 - 89 +9 - 9 > - 4 - 9 +9 - \frac{x}{3} \geq 1 +9 - \frac{x}{3} \geq 2 +9 - \frac{x}{3} \geq 3 +9 - \frac{x}{3} \geq 4 +9 - \frac{x}{3} \geq 5 +9 - \frac{x}{3} \geq 6 +9 - \frac{x}{3} \geq 7 +9 - \frac{x}{3} \geq 8 +9 - \frac{x}{4} \geq 3 +9 - \frac{x}{4} \geq 4 +9 - \frac{x}{4} \geq 8 +9 - \frac{x}{5} \geq 2 +9 - \frac{x}{5} \geq 3 +9 - \frac{x}{5} \geq 6 +9 - \frac{x}{5} \geq 8 +9 - p + 5 +9 - x - 9 < 2 - 9 +9 - x - 9 < 3 - 9 +9 - x - 9 < 4 - 9 +9 - x - 9 < 5 - 9 +9 - x - 9 < 6 - 9 +9 - x - 9 < 7 - 9 +9 - x - 9 < 8 - 9 +9 - x - 9 \leq - 1 - 9 +9 - x - 9 \leq - 2 - 9 +9 - x - 9 \leq - 3 - 9 +9 - x - 9 \leq - 4 - 9 +9 - x - 9 \leq - 5 - 9 +9 - x - 9 \leq - 6 - 9 +9 - x - 9 \leq - 7 - 9 +9 - x - 9 \leq - 8 - 9 +9 - x > 0 +9 - x \geq 0 +9 - x \geq 12 +9 < 10 x +9 < 2 x - 1 +9 < 3 x +9 < 3 x - 6 +9 < 4 x - 3 +9 < 4 x - 7 +9 < 5 x +9 < 5 x - 11 +9 < 5 x - 3 +9 < 7 x +9 < 7 x - 26 +9 < 8 x +9 < 9 x - 2 +9 < -32x+12 +9 < 10 +9 < 11 +9 < 12 +9 < 13 +9 < 14 +9 < 15 +9 < 16 +9 < 16x-3 +9 < 17 +9 < 18 +9 < 21 +9 < 24 +9 < 27 +9 < 3x +9 < 3x-6 +9 < 40 +9 < 89 +9 < 89 - 32 t < 41 +9 < 89 - 32 t < 73 +9 < \frac{x}{2} +9 < \frac{x}{3} +9 < \frac{x}{4} +9 < \frac{x}{5} +9 < \frac{x}{8} +9 < \frac{x}{9} +9 < k +9 < n +9 < x +9 < x + 4 +9 < x + 6 +9 < x + 7 +9 < x - 2 +9 < x - 4 +9 < x - 8 +9 > 3 x +9 > 4 x + 5 +9 > 9 x +9 > -1 +9 > -15 +9 > -18 +9 > -2 +9 > -24 +9 > -3 +9 > -4 +9 > -5 +9 > 0 +9 > 1 +9 > 2 +9 > 3 +9 > 3x +9 > 4 +9 > 5 +9 > 6 +9 > 7 +9 > m +9 > x +9 > x - 5 +9 > x - 6 +9 > x - 7 +9 > x - 8 +9 > z > -9 +9 \geq N +9 \geq W +9 \geq x +9 \left( 2 u - 1 u + 2\right) +9 \left(x^{2} - 7 x - 18\right) +9 \leq - x +9 \leq 3 x +9 \leq F - 32 \leq 72 +9 \leq k +9 \leq p +9 \leq w +9 \leq x +9 \leq x - 2 +9 \leq x < \infty +9 \times 14 x - 9 \times 19 \leq 5 +9 \times 4 x - 9 \times 20 \leq 17 +9 \times 6 - x \left(x + 3\right) +9 \times \left( - 3 \right) < - 2 \times \left( - 3 \right) +9 \times t + 9 \times 7 +9 \times y + 9 \times 7 +9 a > 100 +9 a > 210 +9 a > 250 +9 a > 300 +9 a > 50 +9 a^{2} + 9 a b - a^{2} + 2 a b +9 b > 60 +9 m > 100 +9 m > 120 +9 m > 200 +9 m > 50 +9 m^{4 + 1} +9 n > 120 +9 u > 240 +9 u > 30 +9 u > 400 +9 v > 150 +9 v > 160 +9 x + 4 x < 15 - 12 +9 x + 4 x < 15 - 6 +9 x + 12 < - 4 x + 15 +9 x + 12 < - 6 x + 15 + 2 x +9 x + 13 + 8 x - 12 + 9 x + 21 + 8 x - 14 +9 x + 13 - 13 > 171 - 13 +9 x + 13 - 13 > 55 - 13 +9 x + 19 - 19 > 13 - 19 +9 x + 2 + 11 x - 4 y + 7 - 7 y +9 x + 27 - 27 \geq 45 - 27 +9 x + 36 - 36 > 36 - 36 +9 x + 36 - 36 \geq 18 - 36 +9 x + 45 - 45 \leq 54 - 45 +9 x + 5 - 5 > 180 - 5 +9 x + 63 - 63 < 45 - 63 +9 x + 63 - 63 > 36 - 63 +9 x + 72 - 72 \leq 90 - 72 +9 x + 81 - 81 > 36 - 81 +9 x + 90 - 90 > 90 - 90 +9 x - 15 x +9 x - 3 \left( 5 x\right) +9 x - 7 x \leq 16 - 6 +9 x - 1 \leq 8 +9 x - 2 + 2 \leq 16 + 2 +9 x - 2 + x \leq 18 - x + x +9 x - 2 > 4 \left( 3 x - 5\right) +9 x - 2 \leq 16 +9 x - 3 + 3 \leq 24 + 3 +9 x - 3 + x \leq 27 - x + x +9 x - 3 \leq 24 +9 x - 4 + 4 \leq 32 + 4 +9 x - 4 \leq 32 +9 x - 45 + 45 \geq 54 + 45 +9 x - 9 + 9 > 81 + 9 +9 x - 90 + 90 \geq 90 + 90 +9 x - x > 19 - 3 +9 x - x > 32 - 48 +9 x - x > 35 - 3 +9 x - x > 42 - 2 +9 x > - 27 +9 x > 0 +9 x > 45 +9 x > 70 +9 x > 90 +9 x \geq - 18 +9 x \geq 180 +9 x \leq - 9 +9 x \leq 18 +9 x \leq 27 +9 x \leq 36 +9 x \leq 9 +9 x \leq 99 +9 x^{2 + 4} +9 y \times 10 y +9 y^{2} + 36 y + 40 y^{2} + 25 y +9 y^{4} \times 3 w^{3} + 9 y^{4} \times 11 +9+1 < 8+9 +9+1 < 9+9 +9+10\div 2 +9+10y^2+21y +9+111+50+114 +9+12m<0 +9+12m>0 +9+12y^{2}-21y +9+14\div2 +9+14y^2+25y +9+15\div3 +9+15y+11y^2 +9+1<2+9 +9+1<2x-1+1 +9+20m>0 +9+24m>0 +9+2<11+2 +9+2<12+2 +9+2<13+2 +9+2 0 +9+32m>0 +9+36m>0 +9+36x+63+13 +9+3<12+3 +9+3<4x-3+3 +9+3<7+9 +9+3p<15 +9+3p<21 +9+3p<27 +9+3x +9+3x\ge 33 +9+3y^2+15y+8y^2 +9+3y^2-24y-8y^2 +9+40\div5 +9+40m>0 +9+4<11+4 +9+4<12+4 +9+4<13+4 +9+4>5+4 +9+4>7+4 +9+4\le x-4+4 +9+4m>0 +9+4p<29 +9+4p<33 +9+4p<45 +9+5 +9+5<11+5 +9+5<2x-5+5 +9+5>6+5 +9+5>x +9+5\le 2x +9+5\le x +9+5\le x-9+9 +9+5\le2x +9+5p<44 +9+5y^2+25y+9y^2 +9+6<11+6 +9+6<12+6 +9+6<13+6 +9+6<3x +9+6<3x-6+6 +9+6<9+9 +9+6>x +9+6>x-6+6 +9+6\le x +9+6p-6p-4p^2 +9+6x<-3 +9+6y^{2}-18y +9+7 +9+7<4x-7+7 +9+7>x +9+7\le x +9+7\le4x +9+7\le4x-7+7 +9+7y^{2}-21y+5y^{2} +9+89<89-32t+89<41+89 +9+8>x +9+8>x-8+8 +9+8m>0 +9+9+18\le37 +9+9+a +9+9-x<4+9 +9+9-x\ge0+9 +9+9-x\le-4+9 +9+9-x\le-5+9 +9+9-x\le-8+9 +9+9y^2+18y-4y^2 +9+\frac{\left(n-1\right)2}{3} +9+\frac{u}{3} +9+\left(-3\right)>6+\left(-3\right) +9+b +9+h +9+m +9+n +9+n<4 +9+x +9+x-9<5-9 +9+x-9\ge6-9 +9+x-9\ge7-9 +9+x\ge9 +9+x\le5 +9,-9 +9,-9,15 +9,-9,15,-15 +9,9 +9,x,n\ge200 +9-1 < 6 x - 2 x +9-1.5x\ge y +9-10x+14\le84 +9-10x<-2 +9-10x\le70 +9-15>6x +9-16x-9x < -7 +9-18m-6m\left(3-6m\right) +9-1>y+1-1 +9-1\le1-x-1 +9-20a > 0 +9-24>3x+24-24 +9-24a>0 +9-25x < -7 +9-2<11-2 +9-2<\frac{x-8}{3}+2-2 +9-2>y +9-2\le-x +9-2\le2-x-2 +9-2x < -3 +9-2x > 3 +9-2x > 5,9-2x < -5 +9-2x+2x<6x-15+2x +9-2x+2x<8x+2x +9-2x-9<-3-9 +9-2x-9<15-9 +9-2x-9>3-9 +9-2x<-3 +9-2x<-3,9-2x>3 +9-2x<-5 +9-2x<-5,9-2x>5 +9-2x<15 +9-2x<5\times3 +9-2x<7x-2 +9-2x<8x +9-2x>3 +9-2x>3,-2x<-12 +9-2x>3,-\left(9-2x\right)>3 +9-2x>3,9-2x<-3 +9-2x>5 +9-2x>5,-9+2x>5 +9-2x>5,9-2x<-5 +9-2x\le15 +9-3 < 12-3 +9-36a>0 +9-36m+36m^2 +9-3<11-3 +9-3<12-3 +9-3>y +9-3>y+3-3 +9-3\le3-x-3 +9-3x-7x+14\le84 +9-3x<5x-2 +9-4 > 5x +9-40a>0 +9-4<11-4 +9-4<12-4 +9-45x +9-4>y +9-4>y+4-4 +9-4\le 5x+4-4 +9-4\left(-3\right)m<0 +9-4\left(-9\right)m>0 +9-4\left(a\right)\left(10\right)>0 +9-4\left(m\right)\left(-10\right)>0 +9-4\times a\times 5 > 0 +9-4a>0 +9-4a\times6>0 +9-4m\times \left( -5\right) > 0 +9-4m\times \left( -8\right) > 0 +9-4m\times\left(-2\right)>0 +9-4m\times\left(-8\right)>0 +9-4m\times\left(-9\right)>0 +9-4p^2 +9-4x<17x-2 +9-4x<21 +9-4x<6x +9-4x\le-15 +9-5<11-5 +9-5<4x+5-5 +9-5>4x +9-5>6-5 +9-5>7-5 +9-5>y +9-5>y+5-5 +9-5\ge2x +9-5\ge4x +9-5\le5-x-5 +9-5x<2x +9-5x<49 +9-5x\le-6 +9-5y^2-24y +9-6<13-6 +9-6<14-6 +9-6<16-6 +9-6>3x +9-6>7-6 +9-6\ge x+6-6 +9-6x<-2 +9-6x\le-3 +9-6x\le15 +9-6x\le21 +9-6x\le3 +9-7\le7-7-x +9-7x+5<7x-5+5 +9-7x<-2 +9-7x<30 +9-89<-32t<41-89 +9-89<89-32t-89<41-89 +9-8a>0 +9-9+n\le7-9 +9-9+x<5-9 +9-9+x\le7-9 +9-9-2x<-5-9 +9-9-2x>5-9 +9-9-6x\le3-9 +9-9-7x<30-9 +9-9-\frac{x}{2}\ge7-9 +9-9-\frac{x}{3}\ge4-9 +9-9-\frac{x}{3}\ge7-9 +9-9-\frac{x}{3}\ge8-9 +9-9-x\le-5-9 +9-9>y+5-9 +9-9x<-2 +9-\frac{1.65x}{1.10}\ge y +9-\frac{1.65}{1.10}x\ge y +9-\frac{1.95}{1.30}x\ge y +9-\frac{3}{2}x\ge y +9-\frac{3}{4}x\ge y +9-\frac{x}{2}\ge2 +9-\frac{x}{2}\ge7 +9-\frac{x}{3}\ge1 +9-\frac{x}{3}\ge2 +9-\frac{x}{3}\ge4 +9-\frac{x}{3}\ge5 +9-\frac{x}{3}\ge6 +9-\frac{x}{3}\ge7 +9-\frac{x}{3}\ge8 +9-p^{2} +9-x+9<3+9 +9-x+9<5+9 +9-x+9\le-7+9 +9-x-8\ge4 +9-x-9<-1 +9-x-9<2-9 +9-x-9<3-9 +9-x-9<4-9 +9-x-9<5-9 +9-x-9<6-9 +9-x-9<7-9 +9-x-9<8-9 +9-x-9\le-1-9 +9-x-9\le-11 +9-x-9\le-2-9 +9-x-9\le-3-9 +9-x-9\le-4-9 +9-x-9\le-7-9 +9-x-9\le-8-9 +9-x<2 +9-x<3 +9-x<6 +9-x<7 +9-x<8 +9-x>0 +9-x>12 +9-x>15 +9-x>21 +9-x>27 +9-x\ge0 +9-x\ge10 +9-x\ge12 +9-x\ge24 +9-x\ge8\times3 +9-x\le-4 +9-x\le-5 +9-x\le-7 +9-x\le0 +9.07 \leq X \leq 9.13 +9.0\times 10^{7} +9.1 < w +9.15 +9.16 \leq X \leq 9.24 +9.19\le X\le9.21 +9.19\le x\le9.21 +9.1W +9.1\le W +9.1\le w +9.1\le x\le9.3 +9.1v +9.1w>x +9.1x +9.2 < w +9.20 +9.2758717049770\times10^{11} +9.275871704977\times10^{11} +9.276\times10^{11} +9.2 x +9.50\times10^3 +9.53 \leq X \leq 9.57 +9.538 \geq N +9.54 \leq X \leq 9.56 +9.54\le X\le9.66 +9.5x +9.5\ge w +9.5\ge x +9.5\le w +9.5\le x +9.6 < w +9.61 \leq X \leq 9.79 +9.64\ge p +9.68\ge X\ge9.62 +9.69 \geq N +9.69\ge N +9.69\ge n +9.6W +9.6\le w +9.72 \leq X \leq 9.88 +9.72\ge x\ge9.88 +9.76\le X\le9.84 +9.76\le X\le9.94 +9.76\le x\le9.84 +9.77\le X\le9.83 +9.77\le x\le9.83 +9.7 10 x + 100 - 100 +90 - 18 > 9 x + 18 - 18 +90 - 30 > 10 x + 30 - 30 +90 - 40 > 10 x + 40 - 40 +90 - 80 > 10 x + 80 - 80 +90 < 20 x +90 > 12 +90 > 31 +90 > 34 +90 > 36 +90 > 37 +90 > 47 +90 > 48 +90 > 50 +90 \leq 9 k +90+7x>450 +90+85x +90+9x-90\ge90-90 +90-10\le6k+10k +90-10y +90-2x<3y +90-59 +90-65 +90-70>10x+70-70 +90-90+4x\ge90-90 +90-90+9x\ge90-90 +90-\frac{15}{7}x\ge y +90-x +90.03 +90.45 +90.70 +90.75 +90.77 +900 +900 - 375 \leq 375 + 175 t - 375 \leq 1250 - 375 +900 - 375 \leq 375 + 175 t - 375 \leq 1425 - 375 +900 - 375 \leq 375 + 175 t - 375 \leq 1600 - 375 +900 - \left(v + w + x + y + z\right) +900 \leq 225 t \leq 1350 +900 \leq 225 t \leq 1575 +900 \leq 225 t \leq 1800 +900 \leq 375 + 175 t \leq 1250 +900 \leq 375 + 175 t \leq 1425 +900 \leq 375 + 175 t \leq 1600 +900+200 +900-20x\ge 9y +900-v-w-x-y-z +9000 +9000 + 9000 + 3000 +9000000 + 7200000 + 180000 + 9000 + 4500 + 630 + 54 +9000\times1.04^{4n} +9000\times1.08^{2n} +900<-1140 +900<375+175x<1425 +900>581 +900\ge 20x+9y +900\ge20x+9y +900\ge45x+75y +900\le175t+375\le1600 +900\le225t\le1350 +900\le225t\le1575 +900\le225t\le1800 +900\le225x\le1350 +900\le375+175t\le1775 +900\times30 +900\times50 +900x<1200 +904>496 +904>570 +905924 +907>455 +907>487 +908374675 +908>452 +909>526 +909>591 +90:93 +90<106 +90<109 +90<111 +90<124 +90<125 +90<129 +90<131 +90<20x +90<2x+3y +90<2x-36 +90<3y+2x +90<4n +90<4p +90<9x +90<9x-180 +90>16 +90>18 +90>30 +90>31 +90>32 +90>33 +90>36 +90>37 +90>40 +90>42 +90>45 +90>46 +90>47 +90>48 +90>49 +90>58 +90>6 +90>66 +90>71+\frac{x}{5}\ge80 +90>B\ge80 +90>\frac{354+x}{5}\ge80 +90>\frac{355+x}{5}\ge80 +90>\frac{76+97+89+92+x}{5}\ge80 +90>\frac{77+94+97+87+x}{5}\ge80 +90>\frac{78+92+87+97+x}{5}\ge80 +90>\frac{\left(97+87+93+78+x\right)}{5}\ge80 +90>b\ge80 +90>x +90F>45F +90\ge B\ge80 +90\ge5b\ge80 +90\ge6x +90\le B<\frac{2}{3}\times78+\frac{1}{3}x +90\le x +90\le10k +90\le13k+12 +90\le15k +90\le2x+3y +90\le9k +90\left(\frac{7x}{9}+\frac{11x}{10}\right)>6\times90 +90\sqrt{14}-10\sqrt{22}-9\sqrt{21}+\sqrt{33} +90\times y^{13} +90\times y^{15} +90ab +90ab^6c^2 +90b^{7}ac^{3} +90c +90c^3ab^3 +90g^9h^8 +90m^{10} +90mn +90mn-81mp +90mpn^2 +90n +90p^4q^6r^3 +90pq +90q^2p^2 +90qpn +90rs +90st +90u^2v^2 +90u^4v^5 +90u^9+20u^8 +90u^{10}+18u^9 +90uv +90v +90wyz^2 +90x > 13x+195 +90x > \left(x+15\right)13 +90x+18\ge405 +90x+40 +90x+40y-63y+18x +90x+49 +90x+92 +90x+99 +90x-10\le9 +90x-15\le 9 +90x-24-77x+165<1056 +90x-300x<0 +90x-90+90\le14+90 +90x-90\le14 +90x>\frac{63\times50}{5} +90x\ge387 +90x\le104 +90x\le19 +90x^2+340x-80 +90y^3 +90y^9 +90y^{12} +90y^{13} +90y^{15} +90y^{16} +90y^{18} +90y^{20} +90y^{2}+63y^{2} +90y^{4} +90y^{8-7+12} +90zwy +91 - 19 \leq 2 k + 7 k +91 > 35 +91 > 37 +91 > 39 +91 > 44 +91 > 46 +91 > 47 +91 > 63 +91 \leq 13 k +91+81x +91+8x +91-11k\le3 +91-8k\le5k +91.20-43.20\ge3N +91.40\ge49.40+6N +91.60\ge39.60+4N +91.60\ge39.60+4n +91.60\ge39.60+4x +91.62 +91.90\ge5N+31.90 +9100 +912\ge19x+8y +916>459 +917>519 +918 > 554 +918>461 +9190000 +919>435 +919>509 +91<107 +91<114 +91<115 +91<118 +91<137 +91<98 +91>30 +91>34 +91>35 +91>40 +91>41 +91>42 +91>44 +91>45 +91>49 +91>4q +91>59 +91>60 +91X-63-77X-165<1 +91\ge35 +91\ge41 +91\le x +91\le13k +91f>35f +91x+45 +91x+56y +91x+58 +91x+70<1360 +91x-14\le9 +91x-420>80x-1540 +91x-63-77x+165<77 +91x-65\le 19 +91x<1290 +91x>48 +91x>546 +91x>66 +91x>728 +91x\le 148 +91x\le 84 +91x\le23 +91y^2 +92 - 12 \leq 3 k + 5 k +92 - 16 \leq 9 k + 10 k +92 < 118 +92 > 38 +92 > 44 +92 > 49 +92 > 50 +92 > 82 +92 > 86 +92+176x < 1995 +92+64+73+x\ge300 +92-4k<0 +92.39>46.95+6N +92.39\ge46.95+6N +92.497 +92.5 +92.50 +92.95 +92.97 +920>459 +920>468 +921>477 +923 > 401 +924>526 +925>474 +9274.14 +927587170497.70 +927>416 +927>443 +928 +928>481 +929>492 +92<117 +92<118 +92<95 +92<99 +92>35 +92>36 +92>37 +92>38 +92>40 +92>41 +92>42 +92>43 +92>50 +92>60 +92>70 +92>79 +92>9 +92F>41F +92\le10k+12 +92\le9k+2 +92x+70 +92x>63 +92x>\frac{184}{35}\times70 +93 < 109 +93 > 43 +93 > 46 +93 > 49 +93 > 53 +93 > 80 +93.31 +9320 +932>598 +933 +933>485 +934>439 +934>573 +936 > 593 +937>570 +938>475 +938>514 +939.80\ge x +939>420 +939>447 +93<114 +93<119 +93<120 +93<124 +93<126 +93<267 +93<97 +93>-271 +93>31 +93>32 +93>33 +93>35 +93>36 +93>37 +93>39 +93>42 +93>44 +93>45 +93>46 +93>63 +93\le267 +93inches +93x+135y +93x>168 +93x>465 +93x>66 +94 - 17 \leq 3 k + 8 k +94 < 361 +94 > 30 +94 > 37 +94 > 41 +94 > 45 +94 > 50 +94 > 60 +94 \leq 11 k + 6 +94 \leq 9 k + 4 +94+97+78+85+x\le B\le94+97+78+85+x +94+x\ge179 +94-9k\le4 +94.12 - 37.90 \geq 5 N +94.16 - 43.19 \geq 4 N +94.19 +94.29 +94.63 +94.90\ge46.90+4N +9409 - 6155 +941>446 +941>522 +9420 +943.8\ge x +944>418 +945.2\ge x +945>553 +948>598 +948\ge x +949 +94<100 +94<118 +94<136 +94>30 +94>31 +94>32 +94>33 +94>35 +94>39 +94>4 +94>41 +94>42 +94>44 +94>46 +94>47 +94>48 +94>50 +94>51 +94>71 +94\ge39+5N +94\ge46 +94\le11k+6 +94\le9k+4 +94x > 297 +94x+80 +94x>110 +94x>126 +95 +95 - 11 \leq 4 k + 10 k +95 - 7 \leq 5 k + 6 k +95 < 102 +95 < 106 +95 > -287 +95 > 30 +95 > 33 +95 > 37 +95 > 42 +95 > 48 +95 \leq 19 k +95 \leq 19 x +95 x - 304 \leq 15 +95+21x +95+x\ge155 +95-10k\le5 +95-10k\le9k +95-12k\le11 +95-2\frac{5}{7}x\ge y +95-2\frac{5}{7}x\ge\frac{7y}{7} +95-\frac{19x}{6}\ge y +95-\frac{19x}{9}\ge y +95-\frac{19}{6}x\ge y +95-\frac{19}{9}x\ge y +95.00 +95.64 +95.86 - 37.72 \geq 6 N +95.86\ge 37.72+6N +95.86\ge37.72+6N +95.89>37.72+6n +95.89\ge37.72+6n +950 - 325 \leq 325 + 125 t - 325 \leq 1200 - 325 +950 - 325 \leq 325 + 125 t - 325 \leq 1325 - 325 +950 \leq 325 + 125 t \leq 1200 +950 \leq 325 + 125 t \leq 1325 +9500 +950\le125t+325\le1200 +950\le125t+325\le1325 +950\le325+125t\le1200 +950\le325+125x\le1200 +9520\ge 140x+170y +9520\ge140x+170y +953 > 502 +953>443 +954 > 426 +954>586 +955.0 +9555 +956 +95<112 +95<121 +95<127 +95<99 +95>30 +95>34 +95>36 +95>38 +95>40 +95>44 +95>45 +95>46 +95>48 +95>50 +95>54 +95>61 +95>70 +95>x\ge45 +95\ge F\ge 32 +95\ge F\ge-22 +95\ge F\ge23 +95\ge F\ge32 +95\le x +95\le19k +95\left( \frac{7x}{5}-1\right) > 95\left( \frac{17x}{19}-13\right) +95\left( \frac{7x}{5}-\frac{5}{5}\right) > 95\left( \frac{17x}{19}-\frac{247}{19}\right) +95x > 378 +95x>144 +95x>294 +95x>315 +95x>462 +96 - 16 k < 0 +96 - 16 k > 0 +96 - 16 k \geq 0 +96 - 5 \leq 7 k + 6 k +96 < 251 +96 < 434 +96 > 30 +96 > 33 +96 > 42 +96-2x<2x-2x+3y +96-2x<3y +96-7k\le9k +96-\frac{16}{5}x\ge y +96.75 - 45.63 \geq 5 N +9600 +960>476 +960>555 +960stuv +960u^{5}w^{3}v^{5} +960w^3u^5v^5 +962>459 +964 > 498 +964>519 +965>495 +965>568 +967>400 +968>505 +969>502 +969>550 +96<106 +96<118 +96<120 +96<131 +96<134 +96<251 +96<2x+3y +96<3y+2x +96<434 +96<458 +96<4x +96<8x +96>30 +96>34 +96>35 +96>36 +96>40 +96>41 +96>42 +96>43 +96>45 +96>46 +96>47 +96>56 +96>66 +96>x\ge46 +96\le12k +96\le16k +96\le251 +96\le2x+3y +96\le3y+2x +96\le7k+9k +96\le9k+7k +96\times x^{2}\times x\times z\times y^{3} +96a^2b^2 +96ab +96b^{23} +96m^2n^3+56m^2p +96p^2q^2 +96w^3u^5v^5 +96x+110 < 468 +96x+110<468 +96x+190<2394 +96x+52 +96x+60x>936 +96x-104\le1 +96x-72+72\le13+72 +96x^3-144x^2y+54xy^2 +96x^3-144x^2y+54y^2x +96x^{3}zy^{3} +96y^2 +96y^{13} +96y^{14} +96y^{15} +96z^4xy^4 +97 +97 - 19 \leq 6 k + 7 k +97 > 34 +97 > 43 +97 \leq 9 k + 7 +97+x\ge186 +97.1\ge37.1+6N +97.21 +97.30 +97.85 +970>448 +971>561 +972>423 +972>582 +973 > 421 +973>580 +9750-130x\ge150y +9750\ge130x+150y +975>536 +9765625x^{40} +977>495 +977>581 +979 > 419 +979>450 +97<100 +97<113 +97<121 +97<123 +97<124 +97<408 +97>35 +97>37 +97>38 +97>39 +97>41 +97>43 +97>48 +97>49 +97>50 +97>57 +97>58 +97>78 +97>83 +97>84 +97\le9k+7 +97x > 175 +97x > 240 +97x+291>0 +97x+77 +97x>-291 +97x>180 +97x>288 +97x>350 +97x>576 +97x>90 +98 - 10 \leq 3 k + 8 k +98 < 113 +98 > 32 +98 > 33 +98 > 38 +98 > 39 +98 > 41 +98 > 46 +98 > 72 +98 > 85 +98 \leq 11 k + 10 +98 \leq 14 x +98 \leq 9 k + 8 +98 x \leq 81 +98+x\ge164 +98-10\le11k+10-10 +98-13k\le20 +98-13x\le20 +98-2-9k\le7k +98-3k+3k\le8k+10+3k +98-9k\le8 +98.50>5x+33.50 +98.9\ge4N+38.9 +98.9\ge4x+38.9 +980 > 522 +980.5 +980>508 +984\ge x +985 +985 > 479 +985.0 +985>487 +987>489 +989>599 +98<108 +98<112 +98<125 +98<127 +98<132 +98<210 +98<349 +98<499 +98<89-32t+89<130 +98>30 +98>35 +98>38 +98>42 +98>43 +98>45 +98>48 +98>52 +98>54 +98>70 +98>77 +98>85 +98>92 +98>93 +98\le 14k +98\le11k+10 +98\le14k +98\le28x-42 +98x+244-244<255-244 +98x+244<255 +98x+51<660 +98x-14\le11 +98x<11 +98x<609 +98x>-686 +98x>270 +98x\le25 +98y^2 +99 - 19 \leq 8 k + 2 k +99 - 3 \leq 4 k + 8 k +99 < 105 +99 > 31 +99 > 43 +99 > 45 +99 > 49 +99 > 93 +99 > 95 +99 \frac{76 x}{99} > 3 \times 99 +99 \leq 11 k +99-12k\le+3 +99-12x\le+3 +99-16k\le3 +99-6k\le 5k +99-6k\le5k +99-8k\le3k +99-9k\le18 +99.05\ge 47.29+6N +99.10\ge6N+39.10 +99.20 +99.63-35.93\ge4N +99.95 +990>510 +991>401 +991>470 +991>592 +992>468 +993>440 +994.8\ge x +996>537 +997>416 +997>453 +997\ge x +998>428 +999>470 +999>513 +99<123 +99<137 +9930 +99>31 +99>32 +99>33 +99>37 +99>38 +99>39 +99>40 +99>42 +99>43 +99>45 +99>46 +99>47 +99>48 +99>49 +99>50 +99>75 +99\le 11k +99\le11k +99\times\frac{185x}{99}>2\times99 +99x+14x > 308 +99x+14x>308 +99x+44>44 +99x-36\le7 +99x-63\le17 +99x>0 +99x>140 +99x>224 +99x>350 +99x\le43 +99x\le7+36 +99x\le80 +99z^3yx^6 +99z^6x^3y +9:5 +9<-15 +9<-9x +9<-m +9<10 +9<10x +9<11 +9<12 +9<13 +9<14 +9<15 +9<16 +9<16x +9<17 +9<18 +9<19x +9<19x-15 +9<19x-2 +9<21 +9<21+4x +9<22x-3 +9<22x-5 +9<23x +9<23x-7 +9<24 +9<25 +9<27 +9<2x+1 +9<2x+5 +9<2x-1 +9<33 +9<36x-17 +9<3\frac{x}{8}-6 +9<3x +9<3x+3 +9<3x+6 +9<3x-3 +9<3x-6 +9<40 +9<48 +9<4x-3 +9<4x-7 +9<56 +9<5x +9<5x+4 +9<5x-1 +9<5x-6 +9<64 +9<6x-2 +9<73 +9<74 +9<75 +9<7x +9<7x-26 +9<80 +9<82 +9<83 +9<84 +9<86 +9<87 +9<89-32T<41 +9<89-32t<41 +9<89-32t<73 +9<8x +9<8x-15 +9<8x-2 +9<9x +9<\frac{3x}{8}-9 +9<\frac{3}{2}x-6 +9<\frac{n}{4} +9<\frac{x}{3} +9<\frac{x}{4} +9<\frac{x}{5} +9<\frac{x}{8} +9<\frac{x}{9} +9<\left(x-2\right) +9-1 +9>-10 +9>-12 +9>-15 +9>-16 +9>-2 +9>-21 +9>-24 +9>-27 +9>-3 +9>-3x+21 +9>-4 +9>-40m +9>-5 +9>-54 +9>-6 +9>-7 +9>-8 +9>0 +9>0-40m +9>05 +9>1 +9>1+y +9>12x+21 +9>1m +9>2 +9>24a +9>2y +9>3 +9>3+2x,9-2x<-3 +9>36a +9>3x +9>3x+3 +9>3x+6 +9>3x-3 +9>3x-6 +9>4 +9>4-2 +9>4p-3 +9>4x+5 +9>4x^2+21x+36 +9>5 +9>5+2 +9>5p-11 +9>6 +9>6+2 +9>6x+15 +9>6x+21 +9>7 +9>8 +9>9-5 +9>9x +9>W +9>X +9>\frac{12x}{13}-16x +9>\left(x-3\right)^2+\left(y+5\right)^2 +9>k +9>m +9>n +9>p +9>x +9>x-2 +9>x-5 +9>x-6 +9>x-7 +9>x-8 +9>x>-9 +9>x>6 +9>y+2 +9>y+3 +9>y>3 +9>y>7 +9>z>-9 +9P +9\div-2<11\div-2 +9\div-3<13\div-3 +9\div3>3x\div3 +9\div3>7\div3 +9\div4>7\div4 +9\div6>6\div6 +9\frac{1}{2}-5 +9\ge3 +9\ge3x +9\ge4p-3 +9\ge4x>-1 +9\ge4x>-3 +9\ge4x>-7 +9\ge5p-11 +9\ge5x>-3 +9\ge5x>-7 +9\ge6x+3 +9\ge7 +9\ge8 +9\ge\frac{x}{4} +9\ge\frac{x}{5} +9\ge\left(2x+12\right) +9\ge\left|x\right| +9\le -6x+33 +9\le 1k +9\le 3x +9\le F-32\le 72 +9\le F-32\le72 +9\le F-32\le\frac{360}{5} +9\le X +9\le X\le5 +9\le Y\le5 +9\le f\le63 +9\le f\le72 +9\le f\left(y\right)\le4 +9\le k +9\le m-3 +9\le n +9\le p +9\le w +9\le x +9\le x+8 +9\le x,x\le-9 +9\le x-2 +9\le x-8 +9\le x9 +9\le x<2 +9\le x<4 +9\le x\le-9 +9\le x\le0 +9\le x\le1 +9\le x\le2 +9\le x\le3 +9\le x\le3,3\le y\le7 +9\le x\le4 +9\le x\le5 +9\le x\le6 +9\le x\le73 +9\le x\le9 +9\le x\le9y +9\le y7 +9\le y\le-9 +9\le y\le2\le6 +9\le y\le3 +9\le y\le4 +9\le y\le7 +9\le-4+x +9\le-8+x +9\le-x +9\le0.2x<19 +9\le11 +9\le12 +9\le1p +9\le3-n +9\le3x +9\le4x-7 +9\le6-x +9\le63 +9\le\frac{x}{5}<19 +9\le\frac{x}{6} +9\le\left(F-32\right)\le72 +9\left( -\frac{x}{9}\right) -9\left( \frac{20}{1}\right) \le 90 +9\left( ab-11bc+7ac\right) +9\left(-3y-10\right) +9\left(-4s+3\right) +9\left(-6x+5\right) +9\left(-r-3\right) +9\left(-w-7\right) +9\left(1-6uv-5u^2\right) +9\left(1u+2\right) +9\left(2a-5\right) +9\left(2a-a+2\right) +9\left(2f-1f+2\right) +9\left(2f-f+2\right) +9\left(2p-p+2\right) +9\left(2u-u+2\right) +9\left(2y-5\right) +9\left(3-x\right)-4x\left(3-x\right) +9\left(4+y\right) +9\left(5x^2-30x+7x-42\right) +9\left(7x+4\right)\le9x-3 +9\left(8x+19\right)>225 +9\left(9-x\right) +9\left(\frac{2x}{9}+9x\right)<63 +9\left(\frac{2x}{9}+9x\right)<7\times9 +9\left(\frac{3x+4}{9}\right)>9\left(6+3x\right) +9\left(\frac{4x}{9}\right)>\left(12\right)9 +9\left(\frac{x}{9}+\frac{\left(x+4\right)}{72}\right)\ge\frac{5}{9}9 +9\left(\left(2f-f\right)+2\right) +9\left(a+2\right) +9\left(ab-11bc+7ac\right) +9\left(ab-11bc+8ac\right) +9\left(b-15\right) +9\left(c-10\right) +9\left(k+3\right)\le27 +9\left(k+4\div9\right)\le36\div9 +9\left(k+4\right)\le36 +9\left(k+6\right)\le54 +9\left(m+10\right) +9\left(m+15\right) +9\left(n+1\right)\left(n-1\right) +9\left(n+2\right)\left(n-2\right) +9\left(n-2\right) +9\left(n-4\right)\left(n+4\right) +9\left(n^2-16\right) +9\left(n^2-4\right) +9\left(p-13\right) +9\left(r-4s+5t\right) +9\left(t-5\right) +9\left(u+2\right) +9\left(u+v\right)\left(6uv\right) +9\left(u-5\right) +9\left(w+y\right)6wy +9\left(w-4z+5y\right) +9\left(x+1\right)\left(x-2\right) +9\left(x+2\right) +9\left(x+2\right)-x-5>15 +9\left(x+2\right)\le54 +9\left(x+3\right) +9\left(x+4\right) +9\left(x+4\right)-\left(x+4\right)>15 +9\left(x+4\right)-\left(x+5\right)>25 +9\left(x+5\right) +9\left(x+5\right)-\left(x+4\right)>40 +9\left(x+7\right)-\left(x+4\right)>45 +9\left(x+7\right)-\left(x+8\right)>40 +9\left(x+8\right)-\left(x+7\right)>25 +9\left(x-2\right)\le0 +9\left(x-4\right)+3\le3 +9\left(x-4\right)\le0 +9\left(x-6\right) +9\left(x-7\right)\le0 +9\left(x-7\right)\left(x+1\right) +9\left(x-8\right)\le0 +9\left(x^2-6x-7\right) +9\left(x^2-x-56\right) +9\sqrt{7a} +9\sqrt{7a}+2\sqrt{7a} +9\sqrt{a} +9\sqrt{x} +9\times 10^{7} +9\times P +9\times b+9\times2 +9\times b-9\times2 +9\times m>120 +9\times n+14 +9\times p +9\times q^2-64-\left(3q-4\right)^2 +9\times u+3\times v +9\times u+7\times v +9\times u+8\times v +9\times u\times u\times u+10\times v\times v\times v +9\times u\times v\times\left(6u+6v\right) +9\times y-9 +9\times y\times y +9\times y\times y\times y +9\times y\times y\times y\times y +9\times y\times y\times y\times y\times3\times3\times3\times3\times3 +9\times y\times y\times y\times y\times5\times5 +9\times y\times y\times y\times6\times6 +9\times y\times y\times7\times7\times7\times7\times7 +9\times y^1 +9\times y^2 +9\times y^3 +9\times y^4 +9\times y^7 +9\times y^{7} +9\times y^{\frac{3}{3}} +9\times-15\le9\times\frac{5}{9}\left(F-32\right)\le35\times9 +9\times-2+-8 +9\times-2<13\times-2 +9\times-3<13\times-3 +9\times-4<12\times-4 +9\times-5\le9\times\frac{5}{9}\left(F-32\right)\le40\times9 +9\times-5\le9\times\frac{5}{9}\left(F-32\right)\le9\times35 +9\times-6<11\times-6 +9\times0\le5\left(F-32\right)\le35\times9 +9\times0\le9\times\frac{5}{9}\left(F-32\right)\le9\times35 +9\times1 +9\times2\ge x +9\times2\ge\frac{x}{2}\times2 +9\times3<11\times3 +9\times4<13\times4 +9\times4<\frac{n}{4}\times4 +9\times5<11\times5 +9\times5<13\times5 +9\times5\ge\frac{x}{5}\times5 +9\times5\le9\times\frac{5}{9}\left(F-32\right)\le9\times40 +9\times6<11\times6 +9\times6<12\times6 +9\times6\ge6\times\frac{x}{6} +9\times6\le\frac{x}{6}\times6 +9\times7\ge x +9\times9\ge9\times\frac{x}{6} +9\times9\ge\frac{x}{5}\times9 +9\times9\ge\frac{x}{9}\times9 +9\times\frac{-x}{9}\ge5\times9 +9\times\frac{115}{9}\le9\times\frac{5}{9}F\le\frac{520}{9}\times9 +9\times\frac{1}{m^2} +9\times\frac{2x}{9}\le18\times9 +9\times\frac{4x}{9}<8\times9 +9\times\frac{4x}{9}>24\times9 +9\times\frac{5-8x}{9}<9\times5 +9\times\frac{5x}{9}+5\times9>\frac{x}{9}\times9+3\times9 +9\times\frac{8x+5}{9}>5\times9 +9\times\frac{n}{9}>54 +9\times\frac{x+8}{9}\ge8\times9 +9\times\frac{x}{9}\ge2\times9 +9\times\frac{x}{9}\ge5\times9 +9\times\frac{x}{9}\ge7\times9 +9\times\frac{x}{9}\ge9\times9 +9\times\left(\frac{1}{9}x\right)>\left(9\right)\left(2\right) +9\times\left(y^6\right)^2 +9^1\times y^4 +9^2 +9^2+4m>0 +9^2-32a>0 +9^2-4\left(a\right)\left(7\right)>0 +9^2-4\left(m\right)\left(-1\right)>0 +9^2-4\left(m\right)\left(-6\right)>0 +9^2-4\times m\times-1>0 +9^2-4\times m\times-8>0 +9^2-4a\times\left(1\right)>0 +9^2-4m\times\left(-1\right)>0 +9^2>-4m +9^2p^6\times\left(\frac{1}{12}\right)^3p^{33} +9^3\times y^2 +9^3y^2 +9^3y^4 +9^4\times y^4 +9^4y^2 +9^5\times y^3 +9^5y^2 +9^5y^3 +9^5y^4 +9^{ 6 x} +9^{2x} +9^{2} +9^{2} - 4 \times \left( - 3 \right) \times m < 0 +9^{2} - 4 \times a \times 1 > 0 +9^{2} - 4 \times a \times 5 > 0 +9^{2} - 4 \times a \times 6 > 0 +9^{2} - 4 \times a \times 8 > 0 +9^{2} - 4 m \times \left( - 1 \right) > 0 +9^{2} - 4 m \times \left( - 10 \right) > 0 +9^{2} - 4 m \times \left( - 4 \right) > 0 +9^{2} - 4 m \times \left( - 5 \right) > 0 +9^{2} - 4 m \times \left( - 6 \right) > 0 +9^{2} - 4 m \times \left( - 9 \right) > 0 +9^{3x} +9^{4x} +9^{4}y^{3} +9^{6x} +9^{8\times x} +9^{8x} +9a +9a > 120 +9a > 160 +9a > 400 +9a > 80 +9a+1.1b +9a+15 +9a,-3a,-a +9a>150 +9a>20 +9a>200 +9a>300 +9a>40 +9a>400 +9a>50 +9a\ge150 +9a\ge200 +9a\ge300 +9a\ge40 +9a\ge50 +9a^2+54ab+45ac +9a^2-10ab-13b^2 +9a^2-3a\times3b-2a\times2a+2a\times2b +9a^2-3a\times3b-4a^2+2a\times2b +9a^2b^2 +9a^6b^4c^{10} +9a^6b^8c^4 +9a^6b^{10}c^8 +9a^{2}b^{2}c^{2} +9a^{6}b^{4}c^{10} +9ab +9b +9b > 150 +9b > 280 +9b > 30 +9b+18 +9b+27 +9b+27-b^2 +9b+36+b^2+9b +9b+90 +9b-18 +9b-27 +9b>120 +9b>160 +9b>320 +9b>350 +9b>80 +9b\ge 30 +9b\ge160 +9b\ge80 +9b\left(a-7c\right)+72ac +9b^2 +9b^2+13ab +9b^{2}+24b +9c +9c+54 +9c+72 +9c-12-c^2 +9c-18 +9c-54 +9c-63+c^2-4c +9c^{7} +9d+36-d^2-3d +9d\times5d +9f^2+24fg+24fg+64g^2 +9f^2+48fg+64g^2 +9f^2+54fg+45fh +9f^2+63fg+18fh +9f^2+72fg+63fh +9h\ge120 +9h^2 +9k +9k+27\le27 +9k+36<36 +9k+36\le36 +9k+45-45\le45-45 +9k+45\le45 +9k+54\le54 +9k+63-63\le63-63 +9k+63\le63 +9k+72\le72 +9k<0 +9k\div9\le0\div9 +9k\ge18 +9k\ge45 +9k\le p +9k\le0 +9k\le27-27 +9k\le45-45 +9k^{4} +9m +9m > 120 +9m > 200 +9m > 210 +9m+135 +9m+27-m^2-2m +9m+3 +9m+63 +9m+90 +9m+9n +9m+m^2 +9m-120 > 0 +9m-120>0 +9m-8m^2 +9m<45 +9m<81 +9m>100 +9m>120 +9m>140 +9m>150 +9m>160 +9m>20 +9m>200 +9m>210 +9m>240 +9m>250 +9m>280 +9m>30 +9m>40 +9m>50 +9m>80 +9m\ge 120 +9m\ge100 +9m\ge120 +9m\ge150 +9m\ge20 +9m\ge200 +9m\ge240 +9m\ge250 +9m\ge280 +9m\ge30 +9m\ge300 +9m\ge50 +9m\ge80 +9m\left(m-7\right)+5\left(m-7\right) +9m\times4\times5n +9m^2-19n^2-1 +9m^2-45m-54 +9m^2-58m-35 +9m^3 +9m^5 +9m^7 +9m^9 +9m^{10} +9m^{11} +9m^{2}-11n^{2}-9 +9m^{4}\times m +9m^{5} +9mn +9n +9n > 100 +9n > 250 +9n > 50 +9n+14 +9n+54 +9n+81-5n-30 +9n,8n +9n-150>0 +9n-18+18>18+18 +9n-40 > 0 +9n-6n +9n3m6p +9n>100 +9n>108 +9n>120 +9n>140 +9n>144 +9n>150 +9n>160 +9n>162 +9n>18 +9n>180 +9n>20 +9n>200 +9n>210 +9n>240 +9n>250 +9n>280 +9n>30 +9n>300 +9n>320 +9n>350 +9n>36 +9n>400 +9n>50 +9n>500 +9n>54 +9n>72 +9n>80 +9n>90 +9n\ge 100 +9n\ge 50 +9n\ge100 +9n\ge120 +9n\ge140 +9n\ge150 +9n\ge160 +9n\ge200 +9n\ge240 +9n\ge250 +9n\ge280 +9n\ge30 +9n\ge350 +9n\ge50 +9n\ge500 +9n\ge80 +9n^2 +9n^2+180n +9n^2+19mn +9n^2+4mn +9n^2-144 +9n^2-54n +9n^2-81 +9n^2-9 +9n^3-63n^2-2n^3-8n +9n^5 +9n^{2} +9nm +9oo\le20x+9y +9p +9p+11p +9p+16 +9p+4 +9p+7-2p-14 +9p+70\ge350 +9p+9-2p-20 +9p+9-3p-30 +9p>120 +9p>150 +9p>160 +9p>20 +9p>200 +9p>210 +9p>240 +9p>250 +9p>280 +9p>30 +9p>300 +9p>320 +9p>40 +9p>400 +9p>60 +9p>80 +9p\ge120 +9p\ge160 +9p\ge20 +9p\ge200 +9p\ge240 +9p\ge280 +9p\ge320 +9p\ge60 +9p^2-45pq-36pr +9p^2q^2 +9p^3 +9p^5 +9p^{2}-27pq+54pr +9p^{2}q^{2} +9pq +9pq+12pq +9pq\left( 6p-5q\right) +9pq\left(5p-2q\right) +9pq\left(5p-3q\right) +9pq\left(7p-6q\right) +9pq\left(8p-3q\right) +9pq\left(8p-7q\right) +9q +9q\times 4q +9qp +9r > 72 +9r > 81 +9r+2>56 +9r+2>65 +9r+3>39 +9r+5>32 +9r+5>86 +9r+5>95 +9r+7>97 +9r+8>78-r +9r+8>98 +9r+\left(18r\right)+8r +9r+\left(6r\times3\right)+8r +9r+r+9>39-r+r +9r-r^2 +9r>-r+80 +9r>100-r +9r>18 +9r>20-r +9r>27 +9r>45 +9r>54 +9r>63 +9r>72 +9r>81 +9r>90 +9r^2 +9r^3tv^3+6r^2t^3v^2-12rt^2v +9rs +9rtv\left(5t^2v^2-3r^2t+5rv\right) +9s-63 +9st^{2}+9s^{2}t +9t +9t+54 +9t-54 +9t\left(2n-10r\right) +9t\left(n-2r\right) +9t\left(n-3r\right) +9t\left(n-4r\right) +9t\left(n-5r\right) +9t^2-26t-40 +9t^2-36t+10t-40 +9u +9u > 160 +9u > 400 +9u+18 +9u+90 +9u+9v +9u>100 +9u>120 +9u>150 +9u>200 +9u>300 +9u>40 +9u>400 +9u>80 +9u\ge400 +9u\times3 +9u\times5 +9u\times7 +9u^2 +9u^2+9uv-3 +9u^2-9uv +9u^2\times10v^2 +9u^2v+17uv^2+40uv +9u^2v^2 +9u^3+10v^4 +9u^3+5\times v^3 +9u^3+5v^3 +9u^3-8v^3 +9u^33v^2 +9u^37v^4 +9u^3\times3v^2 +9u^3v^2 +9u^3v^5 +9u^45v^3 +9u^4\times5v^3 +9u^4v^{16} +9u^5\div3v^2 +9u^{-4} +9u^{11} +9u^{16}v^4 +9u^{2}-12uv +9u^{2}-16v^{2}-4 +9u^{3}v^{2} +9u^{4}v^{2} +9uv +9uv^2+9u^2v+8uv^2+40uv +9uv^2+9vu^2+3uv^2+9uv +9uv^{2}+9u^{2}v +9v > 100 +9v > 200 +9v > 60 +9v+36 +9v>160 +9v>240 +9v>320 +9v\ge160 +9v^2 +9v^2-810v +9w +9w+45 +9w-18-2w+4 +9w-27-2w+18 +9w-45 +9w^2+3wy+3wy+y^2 +9w^2+6wy+y^2 +9wy +9wy\times9\left(w+y\right) +9wy^2+9w^2y +9wz+12wy-15w +9x +9x < -18 +9x < -27 +9x < -36+54 +9x < -45 +9x < 108 +9x < 126 +9x < 135 +9x < 162 +9x < 171 +9x < 18 +9x < 27 +9x < 350 +9x < 36 +9x < 4 +9x < 45 +9x < 54 +9x < 72 +9x < 81 +9x < 9 +9x < 99 +9x > -18 +9x > -27 +9x > -36 +9x > -45 +9x > -81 +9x > 0 +9x > 18 +9x > 180 +9x > 19 +9x > 218 +9x > 27 +9x > 27-54 +9x > 36 +9x > 45 +9x > 54 +9x > 9 +9x > 90 +9x > x+32 +9x+-12>-6 +9x+-14+-x^2\ge6 +9x+-18>-12 +9x+10-10>37-10 +9x+10-21\ge14 +9x+10-6x\le6x+16-6x +9x+10>37 +9x+10\ge50 +9x+10\le5x+26 +9x+10\le6x+16 +9x+11-20\ge50 +9x+112 +9x+112>x+96 +9x+11<23 +9x+11>100 +9x+11>136 +9x+11\ge16 +9x+11\ge64 +9x+11x < 15-12 +9x+11y\le35 +9x+12 < -11x+15 +9x+12 < -15x+15+4x +9x+12 < -15x+15-4x +9x+12 < 18 +9x+12-12<-6x+15-12+2x +9x+12-12>-6-12 +9x+12-12>3-12 +9x+12<-10x+20-2x +9x+12<-12x+20 +9x+12<-4x+15 +9x+12<-6 +9x+12<-6x+15+2x +9x+12<15+-4x +9x+12<18 +9x+12<21 +9x+12<3 +9x+12<6x+15+2sx +9x+12<9 +9x+12>-15 +9x+12>-6 +9x+12>21 +9x+12>3 +9x+12\ge-15 +9x+12\ge-15x+25 +9x+12\ge-20x+16 +9x+12\ge-25x+15 +9x+144>x+128 +9x+15 +9x+15<-12x+20-5x +9x+15<-17x+20 +9x+15<18 +9x+15<21 +9x+15<24 +9x+15>-12 +9x+15>6 +9x+15\ge -20x+20 +9x+15\le-8 +9x+15x+4x < 15-12 +9x+15x\ge-6+25 +9x+16>133 +9x+16>171 +9x+16>x +9x+17-17>60-17 +9x+17>60 +9x+18 > 9 +9x+18-18>27-18 +9x+18-18>36-18 +9x+18-18\ge36-18 +9x+18-\left(x+3\right)>49 +9x+18-x-4>25 +9x+18-x-7>15 +9x+18-x-8>40 +9x+18-x-9>45 +9x+18>-45 +9x+18>-9 +9x+18>12x +9x+18>18 +9x+18>27 +9x+18>36 +9x+18>45 +9x+18\ge-9 +9x+18\ge36 +9x+18\le -45 +9x+18\le 72 +9x+18\le-18 +9x+18\le-4 +9x+18\le-9 +9x+18\le27 +9x+18\le36 +9x+18\le45 +9x+18\le54 +9x+18\le63 +9x+19>221 +9x+19>288 +9x+1>210 +9x+2 +9x+2 > 220 +9x+2 > 29 +9x+2-10\ge10 +9x+2-2>20-2 +9x+20-20>3-20 +9x+20>133 +9x+20>140 +9x+20x\ge 10-9 +9x+21<18 +9x+21<24 +9x+225>270 +9x+24 < 15 +9x+24<18 +9x+24>3x +9x+25\le-8 +9x+26 +9x+27 > 9 +9x+27-27>36-27 +9x+27-27>72-27 +9x+27-27>9-27 +9x+27-27\ge63-27 +9x+27-27\le36-27 +9x+27-x-4>25 +9x+27-x-6>30 +9x+27<6 +9x+27>-18 +9x+27>-27 +9x+27>-36 +9x+27>36 +9x+27>9 +9x+27\ge -45 +9x+27\ge 36 +9x+27\ge-36 +9x+27\ge-45 +9x+27\le36 +9x+27\le45 +9x+27\le54 +9x+27\le63 +9x+27\le72 +9x+27\le81 +9x+28<10 +9x+29 +9x+2>10 +9x+2>195 +9x+2>20 +9x+2>29 +9x+2>38 +9x+2>47 +9x+2>5\left(4\right) +9x+2\ge25 +9x+2\ge30 +9x+2\ge40 +9x+2\ge42 +9x+2\ge56 +9x+2\le 2x+23 +9x+2x-6+86\le\frac{3x+5}{5}\times6 +9x+3 > 39 +9x+3-3 > 39-3 +9x+3-3>x+19-3 +9x+3-3\ge24-3 +9x+3-3\le6x+9-3 +9x+3-6x\le6x+12-6x +9x+3-x > x+43-x +9x+30 +9x+30+54x+81 +9x+32<5 +9x+35<8 +9x+36 > -45 +9x+36 > 18 +9x+36-36 > 18-36 +9x+36-36>45-36 +9x+36-36\le45-36 +9x+36-36\le63-36 +9x+36-\frac{45x+270}{45}>25 +9x+36-\left(x+4\right)>15 +9x+36-\left(x+6\right)>25 +9x+36-x-3>15 +9x+36-x-3>45 +9x+36-x-4>15 +9x+36>-36 +9x+36>-9 +9x+36>4x^2+32x+64 +9x+36>9 +9x+36\ge -9 +9x+36\ge 27 +9x+36\ge-9 +9x+36\le45 +9x+36\le63 +9x+36\le72 +9x+36\le81 +9x+38 +9x+39 +9x+3<-10x+4-3x +9x+3<-11x+10 +9x+3<-13x+4 +9x+3<-18x+5 +9x+3<-6x+10-5x +9x+3<9 +9x+3>10x +9x+3>x+19 +9x+3>x+35 +9x+3\ge-12x+4 +9x+3\ge-16x+12 +9x+3\ge-16x+20 +9x+3\ge-20x+15 +9x+3\ge-20x+8 +9x+3\ge-4x+6 +9x+3\ge24 +9x+3\ge40 +9x+3\le-10x+4-3x +9x+3\le39 +9x+3\le6x+9 +9x+4+12x-6y+11-7y +9x+4-30\ge15 +9x+44 < -2x +9x+45-45>81-45 +9x+45-45\ge36-45 +9x+45-45\le 81-45 +9x+45-45\le54-45 +9x+45-x-4>40 +9x+45<36 +9x+45>-18 +9x+45>-27 +9x+45>-45 +9x+45>18 +9x+45>27 +9x+45>9 +9x+45\ge 45 +9x+45\ge36 +9x+45\le 81 +9x+45\le27 +9x+45\le54 +9x+45\le63 +9x+45\le72 +9x+45\le81 +9x+47 +9x+48 +9x+4<11x +9x+4>4 +9x+4\ge20 +9x+4\ge30 +9x+4\ge35 +9x+4\le4+54 +9x+4\le58 +9x+4x<-4x+4x+3 +9x+4x<15-12 +9x+4x>-78 +9x+4x\le6x+21 +9x+5 > 23 +9x+5-5 > 23-5 +9x+5-5\le6x+14-5 +9x+50 +9x+52 +9x+54 +9x+54 < 10-2x +9x+54+2x<10-2x+2x +9x+54-54>18-54 +9x+54-54>54-54 +9x+54-54>63-54 +9x+54-x-3>20 +9x+54<10-2x +9x+54\le72 +9x+54\le81 +9x+55x>-192 +9x+5<20 +9x+5>120 +9x+5>32 +9x+5>50 +9x+5>8\times15 +9x+5\ge28 +9x+5\le5x+25 +9x+5y>315 +9x+5y\ge225 +9x+5y\ge270 +9x+5y\ge315 +9x+5y\le b +9x+5y\le225 +9x+6 < -17x+15 +9x+6 < -20x+15+3x +9x+6 < 10 +9x+6 < 3 +9x+6 > 10x +9x+6 > 24 +9x+6-40\ge0 +9x+6-6>x+38-6 +9x+60 +9x+62 +9x+63-63\ge36-63 +9x+63-63\ge9-63 +9x+63-63\le81-63 +9x+63-x-4>45 +9x+63-x-8>30 +9x+63-x-9>25 +9x+63<18 +9x+63\le81 +9x+64 > x+48 +9x+6<-14x+12 +9x+6<10 +9x+6<11x +9x+6<12 +9x+6<15 +9x+6<24 +9x+6<3 +9x+6>+51 +9x+6>10x +9x+6>42 +9x+6>x+22 +9x+6>x+38 +9x+6\ge-12x+16 +9x+6\ge-12x+8 +9x+6\ge-15x+25 +9x+6\ge-16x+8 +9x+6\ge-20x+10 +9x+6\ge-20x+20 +9x+6\ge40 +9x+6\ge\frac{5}{9}\times72 +9x+6\le78 +9x+6x+46+8x+23 +9x+6x>90 +9x+6y\le35 +9x+7 > 26 +9x+7 > 34 +9x+7-5x\le5x+15-5x +9x+7-7>25-7 +9x+70x>168 +9x+72-72<90-72 +9x+72-72>90-72 +9x+72-72\le90-72 +9x+72-x-7>25 +9x+72-x-8>20 +9x+72>-72 +9x+72>90 +9x+72\le81 +9x+7<11x+1 +9x+7<14 +9x+7>10x +9x+7>216 +9x+7>25 +9x+7>26 +9x+7>43 +9x+7>5\times5 +9x+7\ge24 +9x+7\ge40 +9x+7\left(x+4\right)<45 +9x+7\left(x+8\right)<45 +9x+7x+14<45 +9x+7x+28<45 +9x+7x+35<45 +9x+7x+42<45 +9x+7x+56<45 +9x+7x+\frac{504}{9}<45 +9x+7x<10 +9x+8-10\ge15 +9x+8-15\ge20 +9x+8-15\ge30 +9x+8-21\ge35 +9x+8-28\ge35 +9x+8-8>x+40-8 +9x+81 > 90 +9x+81-81 > 36-81 +9x+81-x-2>25 +9x+81-x-9>14 +9x+81>9 +9x+83 +9x+8<11x +9x+8<3\times28 +9x+8<84 +9x+8>35 +9x+8>65 +9x+8>8 +9x+8\ge20 +9x+8\ge25 +9x+8\ge30 +9x+8\ge56 +9x+8\le4x+18 +9x+8\le7x+16 +9x+8x>60 +9x+9 +9x+9 < -10x+25-2x +9x+9 < -12x+25 +9x+9 < -23x+12 +9x+9 < -6x+10+3x +9x+9 < 3 +9x+9 > -36 +9x+9 > 45 +9x+9-9 > 36-9 +9x+9-9 > 45-9 +9x+9-9\ge 27-9 +9x+9-9\le -9-9 +9x+90-5y +9x+90-90 > 63-90 +9x+90-90 > 72-90 +9x+90-90>54-90 +9x+90-90>9-90 +9x+90-90\ge72-90 +9x+90-90\le 45-90 +9x+90>108 +9x+90>126 +9x+95 +9x+96>x+80 +9x+9<-12x+12+5x +9x+9<-7x+12 +9x+9<11x-1 +9x+9<12 +9x+9<21 +9x+9>-45 +9x+9>-9 +9x+9>10x +9x+9>18 +9x+9>27 +9x+9>36 +9x+9>45 +9x+9>54 +9x+9>x+49 +9x+9\ge -20x+10 +9x+9\ge-12x+20 +9x+9\ge-16x+20 +9x+9\ge-25x+20 +9x+9\ge-27 +9x+9\le -9 +9x+9\le-9 +9x+9\le7x+19 +9x+9y-5y-2x +9x+\frac{28x}{5}>28 +9x+\frac{30x}{4}>132 +9x+\frac{63x+504}{9}<\frac{5}{7}\left(63\right) +9x+x+2>27 +9x+x+2\ge27 +9x+x+4\ge27 +9x+x+4\ge45 +9x+x+5\ge45 +9x+x+6\ge45 +9x+x+7>63 +9x+x+7\ge45 +9x+x+7\ge63 +9x+x+7\ge\frac{3}{5}\times45 +9x+x-1\le9 +9x+x-2\le18-x+x +9x+x-3\le27-x+x +9x+x-x+5\ge45-x +9x+x\ge42 +9x+x\le 27+3 +9x+x\le18+2 +9x+x\le18-x+x+2 +9x+x\le20 +9x+x\le20-x+x +9x+x\le27+3 +9x+x\le36+4 +9x+x^2+20 +9x-1+10>10x +9x-1+1\le8+1 +9x-1+8>10x +9x-10 > 10x-15 +9x-10+20>10x +9x-10>10x-20 +9x-10\le \frac{19}{5} +9x-10\le-x +9x-10x +9x-10x-12x +9x-10x<0 +9x-10x>-10+5 +9x-11\ge14 +9x-11x < -3-3 +9x-11x<-4-6 +9x-11x<-7-1 +9x-12 > -6 +9x-12+15>10x +9x-12>-15 +9x-12>-9 +9x-12\ge-3 +9x-12\ge15 +9x-12\ge6 +9x-12\le-30 +9x-12\le15 +9x-12\le24 +9x-12\le6 +9x-12x > -12+6 +9x-12x>-16+4 +9x-13\le5 +9x-14+20>12x +9x-140 < 210 +9x-144<-72 +9x-14>10x-20 +9x-15>-27 +9x-15\ge-6 +9x-15\le3 +9x-160\ge720 +9x-17 > 10x-25 +9x-18 < -9 +9x-18 < 27 +9x-18 > -27 +9x-18+18<27+18 +9x-18+18<54+18 +9x-18+18\ge72+18 +9x-18+5\le5 +9x-18+8\le8 +9x-18+9x+28+5x-25+4x+24 +9x-18<-45 +9x-18<27 +9x-18<36 +9x-18>-12 +9x-18>-27 +9x-18>36 +9x-18\ge72 +9x-18\le -9 +9x-18\le 18 +9x-18\le-27 +9x-18\le0 +9x-19+25>10x +9x-19>17 +9x-19\le8 +9x-1>10x-6 +9x-1>10x-8 +9x-1>\left(5x-4\right)2 +9x-1\le8 +9x-1\le9-x +9x-2 +9x-2+20>12x +9x-2+20>15x +9x-2+2\le16+2 +9x-2+2\le18-x+2 +9x-2+x<18-x+x +9x-2+x\le18 +9x-2+x\le18-x+x +9x-20\ge35 +9x-21 > -24 +9x-21>-9 +9x-21>10x-25 +9x-21x+4x +9x-24>-6 +9x-24>x +9x-24x +9x-24x-15x +9x-26\ge15 +9x-27 > -9 +9x-27+27\le18+27 +9x-27+2x+23+5x-17+8x+24 +9x-27+6\le6 +9x-27+8<8 +9x-27+8\le8 +9x-27+8x+24+5x-17+2x+23 +9x-27<-18 +9x-27>-21 +9x-27>-24 +9x-27>-3 +9x-27\ge45 +9x-27\le18 +9x-28 < 910 +9x-28\le2x +9x-28x +9x-29\le7 +9x-2>10x-10 +9x-2>12x-20 +9x-2>15x-20 +9x-2>4\left(3x-5\right) +9x-2\le16 +9x-2\le18-x +9x-2\left(14x\right) +9x-3+3\le24+3 +9x-3+x\le27-x+x +9x-30x-40x +9x-30x-6x +9x-32>x +9x-32x +9x-32x-16x +9x-36 < 45 +9x-36+3\le3 +9x-36+7\le7 +9x-36<-18 +9x-36<-27 +9x-36<72 +9x-36>-18 +9x-36>27 +9x-36\le27 +9x-39\le6 +9x-39x +9x-3<-4x +9x-3<-6x+2x +9x-3>-15 +9x-3>10x+-10 +9x-3>10x-10 +9x-3>15x-15 +9x-3>3\left(5x-5\right) +9x-3>3\times5x-5\times3 +9x-3\le24 +9x-3\le27-x +9x-3\left(13x\right) +9x-3x+6x < 10-9 +9x-4+10 > 10x +9x-4+4\le32+4 +9x-45+3\le3 +9x-45+45 < 54+45 +9x-45+45 > 9+45 +9x-45+45<27+45 +9x-45+45\ge81+45 +9x-45+45\ge99 +9x-45+6\le6 +9x-45+8\le8 +9x-45<-18 +9x-45<-180 +9x-45<-27 +9x-45<-45 +9x-45<27 +9x-45<45 +9x-45>-18 +9x-45>-27 +9x-45>-45 +9x-45\ge-27 +9x-45\ge-9 +9x-45\ge18 +9x-45\ge27 +9x-45\le27 +9x-45\le9 +9x-4>10x-10 +9x-4\ge8x +9x-4\le32 +9x-4\le36-x +9x-4x+5x +9x-4x<16-6 +9x-4x>-19-11 +9x-4x\ge20+15 +9x-4x\le10 +9x-4x\le12-2 +9x-4x\le16-6 +9x-5+8 > 10x +9x-50+50\le4+50 +9x-50\le4 +9x-54 < -36 +9x-54+2\le2 +9x-54+4\le4 +9x-54+54+4\le4+54 +9x-54+8\le8 +9x-54<-27 +9x-54<-45 +9x-54>-36 +9x-54>-9 +9x-54>27 +9x-54\le 54 +9x-54\le0 +9x-56<1330 +9x-5>10x-10 +9x-6 +9x-6 > 12x-12 +9x-6+2x+86\le\frac{18x+30}{5} +9x-6-3x+-21 +9x-6-3x+-3\times7 +9x-60\le3 +9x-60x +9x-60x+3x +9x-61\le2 +9x-63+3\le3 +9x-63+5\le5 +9x-63+63\ge27+63 +9x-63+63\le27+63 +9x-63+6\le6 +9x-63<-27 +9x-63<-36 +9x-63<-45 +9x-63<-54 +9x-63\ge18 +9x-63\le0 +9x-66\le6 +9x-68\le4 +9x-69y +9x-6>-18 +9x-6>12x-15 +9x-6>16x+-20 +9x-6x+3\le6x-6x+15 +9x-6x\le6x+9-6x +9x-6x\le6x-6x+6 +9x-70\le2 +9x-70x +9x-72+2\le2 +9x-72+4\le4 +9x-72+6<6 +9x-72+6\le6 +9x-72+72\ge36+72 +9x-72+72\le36+72 +9x-72<-18 +9x-72<-27 +9x-72<-36 +9x-72<-45 +9x-72<-63 +9x-72>216 +9x-72\le45 +9x-7\ge30 +9x-7x+2\le7x-7x+10 +9x-7x+9\le15 +9x-7x+9\le7x-7x+17 +9x-7x\le13-9 +9x-7x\le17-9 +9x-8 > 10x-10 +9x-8 > 2\left( 5x-5\right) +9x-8+8\le -8+8 +9x-8-2x-10 +9x-8-2x-4 +9x-8-5x-40 +9x-81+81<18+81 +9x-81+81\ge27+81 +9x-81+81\le27+81 +9x-81<-36 +9x-81<-45 +9x-81<-54 +9x-81<-63 +9x-81<-72 +9x-81\ge27 +9x-8\ge10 +9x-8\le -8 +9x-9 +9x-9 > 10x-15 +9x-9+15>12x +9x-9+3 +9x-9+9 < 36+9 +9x-9+9 < 63+9 +9x-9+9 > 81+9 +9x-9+9\ge18+9 +9x-90+90\ge63+90 +9x-90+90\le54+90 +9x-90\ge54 +9x-90\ge9 +9x-90\ge90 +9x-90\le72 +9x-9<-27 +9x-9<-36 +9x-9>-45 +9x-9>-6 +9x-9\ge50 +9x-9\le-27 +9x-9x+18>12x-9x +9x-9x+8<11x-9x-2 +9x-9x-2\le18-x-9x +9x-9x-4\le 36-x-9x +9x-\frac{105x}{16}>+70 +9x-x > 25-9 +9x-x+5-5>21-5 +9x-x+5>21 +9x-x+7>31 +9x-x>16 +9x-x>25-9 +9x-x>28-4 +9x-x>32 +9x-x>43-3 +9x4+25.90>60 +9x6<11x6 +9x9x+18x\times4y+4y4y +9x9x+2\times9x\times4y+4y4y +9x9x+2\times9x\times4y+\left(4y\right)^2 +9x:27x +9x<-0 +9x<-135 +9x<-13x+1 +9x<-13x+9 +9x<-144 +9x<-18 +9x<-27 +9x<-27+54 +9x<-36+81 +9x<-36+9 +9x<-44-2x +9x<-45 +9x<-4x+3 +9x<-63 +9x<-6x+3+2x +9x<-9 +9x<0 +9x<108 +9x<11 +9x<117 +9x<11x-10 +9x<11x-4 +9x<11x-6 +9x<11x-8 +9x<12 +9x<135 +9x<1386 +9x<140+70 +9x<153 +9x<18 +9x<18-27 +9x<180 +9x<2 +9x<21 +9x<22 +9x<27 +9x<28-6 +9x<288 +9x<36 +9x<360 +9x<378 +9x<4 +9x<45 +9x<54 +9x<63 +9x<7 +9x<72 +9x<72+36 +9x<72\times5 +9x<76 +9x<81 +9x<84-8 +9x<9 +9x<90 +9x<90-90 +9x<99 +9x<\left(54\right)7 +9x>+27 +9x>-108 +9x>-112 +9x>-144 +9x>-15-12 +9x>-17 +9x>-18 +9x>-18+27 +9x>-18+45 +9x>-180 +9x>-216 +9x>-27 +9x>-27+18 +9x>-288 +9x>-36 +9x>-4 +9x>-441 +9x>-45 +9x>-54 +9x>-576 +9x>-63 +9x>-72 +9x>-81 +9x>-9 +9x>-90 +9x>0 +9x>10 +9x>100 +9x>108 +9x>10x+-7 +9x>10x-10+5 +9x>10x-5 +9x>10x-7 +9x>11 +9x>113 +9x>115 +9x>117 +9x>120 +9x>125 +9x>126 +9x>12x-9 +9x>135 +9x>144 +9x>155 +9x>15x-18 +9x>171 +9x>18 +9x>18+9 +9x>180 +9x>18\times2 +9x>19 +9x>193 +9x>20-2 +9x>202 +9x>209 +9x>21-12 +9x>216 +9x>25-7 +9x>255 +9x>269 +9x>27 +9x>28 +9x>288 +9x>3-12 +9x>320 +9x>33 +9x>36 +9x>36-27 +9x>360 +9x>3x-42 +9x>400 +9x>42 +9x>43 +9x>45 +9x>450 +9x>504 +9x>54 +9x>54-36 +9x>54-63 +9x>55 +9x>57 +9x>5x-28 +9x>6 +9x>63 +9x>648 +9x>7 +9x>72 +9x>72-54 +9x>72-9 +9x>7\left(\frac{15x}{16}+10\right) +9x>8 +9x>81 +9x>81-63 +9x>81-9 +9x>89 +9x>9 +9x>9-18 +9x>90\times5 +9x>99 +9x>\frac{105x}{16}+70 +9x>x+16 +9x>x+21-5 +9x>x+22-6 +9x>x+32 +9x>x+40 +9x\div 9 > -45\div 9 +9x\div 9\le 36\div 9 +9x\div9<18\div9 +9x\div9<9\div9 +9x\div9>18\div9 +9x\div9>54\div9 +9x\div9\ge0\div9 +9x\div9\le-54\div9 +9x\div9\le18\div9 +9x\div9\le27\div9 +9x\div9\le36\div9 +9x\ge -18 +9x\ge -20x+5 +9x\ge -45 +9x\ge -72 +9x\ge -9 +9x\ge 0 +9x\ge 108 +9x\ge 135 +9x\ge 144 +9x\ge 18 +9x\ge 27 +9x\ge 45 +9x\ge 45-18 +9x\ge 54 +9x\ge 72-90 +9x\ge 81 +9x\ge 81+27 +9x\ge 9 +9x\ge-16x+11 +9x\ge-16x+17 +9x\ge-16x+2 +9x\ge-18 +9x\ge-180 +9x\ge-20x+5 +9x\ge-25x+11 +9x\ge-27 +9x\ge-36 +9x\ge-45 +9x\ge-54 +9x\ge-63 +9x\ge-72 +9x\ge-9 +9x\ge0 +9x\ge090 +9x\ge108 +9x\ge11 +9x\ge117 +9x\ge12 +9x\ge120 +9x\ge126 +9x\ge135 +9x\ge144 +9x\ge15+12 +9x\ge153 +9x\ge162 +9x\ge17 +9x\ge171 +9x\ge18 +9x\ge18+90 +9x\ge18-27 +9x\ge180 +9x\ge19 +9x\ge20 +9x\ge200 +9x\ge21 +9x\ge22 +9x\ge23 +9x\ge25 +9x\ge26 +9x\ge27 +9x\ge28 +9x\ge300 +9x\ge31 +9x\ge315-5y +9x\ge324 +9x\ge33 +9x\ge34 +9x\ge35 +9x\ge36 +9x\ge36-36 +9x\ge37 +9x\ge38 +9x\ge39 +9x\ge3x-42 +9x\ge40 +9x\ge41 +9x\ge45 +9x\ge48 +9x\ge5 +9x\ge50 +9x\ge52 +9x\ge53 +9x\ge54 +9x\ge55 +9x\ge59 +9x\ge63 +9x\ge63+72 +9x\ge63-27 +9x\ge72 +9x\ge81 +9x\ge81+27 +9x\ge81+45 +9x\ge9 +9x\ge90 +9x\ge90+81 +9x\ge90-90 +9x\ge99 +9x\le -18 +9x\le -27 +9x\le -45 +9x\le -63 +9x\le -9 +9x\le 0 +9x\le 108 +9x\le 126 +9x\le 18+90 +9x\le 27 +9x\le 36 +9x\le 36+90 +9x\le 3x+18 +9x\le 45 +9x\le 4x+25 +9x\le 54 +9x\le 5x+16 +9x\le 63 +9x\le 63-63 +9x\le 6x+12 +9x\le 81 +9x\le 9 +9x\le 9-72 +9x\le 90 +9x\le 90+36 +9x\le 99 +9x\le \frac{19}{5}+10 +9x\le-10 +9x\le-18 +9x\le-22 +9x\le-23 +9x\le-24 +9x\le-27 +9x\le-32 +9x\le-33 +9x\le-36 +9x\le-45 +9x\le-49 +9x\le-54 +9x\le-88 +9x\le-9 +9x\le0 +9x\le10-x +9x\le108 +9x\le117 +9x\le126 +9x\le135 +9x\le140+70 +9x\le144 +9x\le153 +9x\le162 +9x\le18 +9x\le18+81 +9x\le18-x+2 +9x\le180 +9x\le2-2+72 +9x\le20-x +9x\le224 +9x\le24+12 +9x\le24+3 +9x\le27 +9x\le27+18 +9x\le280 +9x\le2x+28 +9x\le30 +9x\le30-x +9x\le308 +9x\le32+4 +9x\le350 +9x\le36 +9x\le36-x+4 +9x\le360 +9x\le4+32 +9x\le4+50 +9x\le40-x +9x\le45 +9x\le45+27 +9x\le45+9 +9x\le4x+15 +9x\le4x+20 +9x\le50 +9x\le54 +9x\le54+72 +9x\le54-45 +9x\le54-9 +9x\le5x+12 +9x\le5x+16 +9x\le5x+20 +9x\le6+12 +9x\le60 +9x\le63 +9x\le648 +9x\le6x+12 +9x\le6x+15 +9x\le6x+6 +9x\le72 +9x\le72+36 +9x\le7x+10 +9x\le7x+4 +9x\le7x+8 +9x\le80 +9x\le81 +9x\le81-45 +9x\le81-54 +9x\le9 +9x\le90 +9x\le99 +9x\le9y +9x\left( x+3\right) +9x\left( x+5-2\right) +9x\left(-2x+5\right) +9x\left(-8x+5\right) +9x\times 6+7x\times 5 > 150 +9x^2 +9x^2+12x+4 +9x^2+12xy-12yx-16y^2 +9x^2+12xy-14xy+16x^2 +9x^2+15x +9x^2+2\left(3x\times0.9\right)+0.9^2 +9x^2+2x^3+4x-1 +9x^2+30xy-30xy-100y^2 +9x^2+5.4x+0.9^2 +9x^2+60xy+100y^2 +9x^2+6x-6x-4 +9x^2+6x\times10y+100y^2 +9x^2-0.04 +9x^2-0.16 +9x^2-0.64 +9x^2-100 +9x^2-100y^2 +9x^2-16 +9x^2-16y^2 +9x^2-25y^2-2x^2 +9x^2-2xy+16x^2 +9x^2-4 +9x^2-64 +9x^2-64-24x+24x +9x^2-64y^2 +9x^2-8^2 +9x^2-x+1 +9x^2>4x^2+15 +9x^2y+1xy^2-11 +9x^2y+8xy^2+2 +9x^2y+xy^2-11 +9x^2y-5xy^2+5 +9x^3y^4\div10x^7y^8 +9x^4 +9x^4y^6 +9x^5\times\frac{1}{5x^8}\times\frac{1}{2x^6} +9x^6 +9x^6z\times7xy^3 +9x^7 +9x^7y^3 +9x^8 +9x^{10} +9x^{11}y^6 +9x^{2}+12x-12x-16 +9x^{2}+15x-15x-25-x^{2} +9x^{2}+25x +9x^{2}-100 +9x^{2}-12x-12x+16 +9x^{2}-16 +9x^{2}-24x+16 +9x^{2}-4y^{2} +9x^{2}-\frac{1}{64} +9x^{8}y^{5} +9x^{8}y^{8} +9xn\ge200 +9xyz\left( xy-3\right) +9xyz\left(xy-4\right) +9xyz\left(xy-6\right) +9xyz\left(xy-7\right) +9xyz\left(xy-8\right) +9y +9y+-14 +9y+-9 +9y+12 +9y+15x\le 180 +9y+18 +9y+19 +9y+19x\le 855 +9y+20x\le 1080 +9y+21 +9y+26 +9y+27-3y-3 +9y+34 +9y+36-5y+7 +9y+36-8y+1 +9y+44 +9y+45-6y+54 +9y+46 +9y+49 +9y+54 +9y+54-5y+7 +9y+59 +9y+63 +9y+63-4y+1 +9y+72+6y+7 +9y+72-5y+8 +9y+72-8y+4 +9y+8\times y+65 +9y-11 +9y-14 +9y-15 +9y-17 +9y-20 +9y-27 +9y-2y^2+14y-8y^2 +9y-3 +9y-3-5y+25 +9y-36 +9y-51 +9y-7 +9y-8 +9y-8+8y+2 +9y-81-7y+5 +9y-8y^2+16y+2y^2 +9y-9 +9y-90 +9y-y^3 +9y>27 +9y>45 +9y\div9>27\div9 +9y\div9>45\div9 +9y\le 1080-20x +9y\le 180-15x +9y\le 855-19x +9y\le x1 +9y\le-15x+225 +9y\le-16x+576 +9y\le-16x+720 +9y\le-17x+612 +9y\le-17x+918 +9y\le-19x+1026 +9y\le-19x+684 +9y\le-19x+855 +9y\le-20x+1080 +9y\le-20x+900 +9y\le1026-19x +9y\le1026-x19 +9y\le180-15x +9y\le225-15x +9y\le270-15x +9y\le576-16x +9y\le612-17x +9y\le684-19x +9y\le720-16x +9y\le765-17x +9y\le855-19x +9y\le864-16x +9y\le900-20x +9y\le918-17x +9y\times 10y +9y\times y^3-9y\times6y^2-7y^3\times y-7y^3\times-5 +9y\times-8w +9y\times12y +9y\times8y +9y^1 +9y^2 +9y^2+12y+12y+16 +9y^2+20y-5 +9y^2+23y-2 +9y^2+24y+16 +9y^2+27y-7y-5 +9y^2+30y+3 +9y^2+36y-6y+3 +9y^2+37y+5 +9y^2+3y+3y^2-27y +9y^2+3y-20y +9y^2+43y-9 +9y^2+45y-2y-9 +9y^2+4y-28y +9y^2+65y+3 +9y^2+66y-9 +9y^2+67y+8 +9y^2+89y-4 +9y^2+8y+4y^2-36y +9y^2+8y^2-64y-4y +9y^2-10wy-13w^2 +9y^2-17y +9y^2-24y +9y^2-30y+3 +9y^2-36y+3y^2+9 +9y^2-42y+3 +9y^2-49y+3 +9y^2-4y+8y^2-64y +9y^2-64 +9y^2-8y+5y^2-20y +9y^2w^2 +9y^3+54y +9y^3+63y +9y^3-24y^2+21y +9y^4 +9y^4-18y^3-5y^4+20y^3 +9y^4-18y^3-8y^4+32y^3 +9y^4-54y^3-8y^4+72y^3 +9y^4-72y^3-3y^3\left(y-7\right) +9y^4-72y^3-3y^4+21y^3 +9y^4\times27y^{12} +9y^4\times4y^6 +9y^4\times9y^4 +9y^5 +9y^6 +9y^6\times27y^{12} +9y^7 +9y^8\times27y^6 +9y^8\times4 +9y^8\times9y^4 +9y^9 +9y^{10} +9y^{10}\times 2y^{5} +9y^{10}\times16y^{10} +9y^{10}\times2y^3 +9y^{12} +9y^{20}\times16 +9y^{2}+27y+8y-8 +9y^{2}+35y-8 +9y^{2}+45y+15y^{2}+24y +9y^{2}+57y+5 +9y^{2}+63y-6y+5 +9y^{2}+88y-8 +9y^{2}-4y+7y^{2}-63y +9y^{2}\times 64y^{3} +9y^{3}+27y +9y^{4}\times 25y^{4} +9y^{6} +9y^{6}\times 4y^{8} +9y^{7} +9yw +9z^3+13+5xy +9z^{10}+15+15xy +9z^{15}+16z^{5} +9z^{2}+3z^{3} +A +A - 30.00 \geq 23.30 +A - 30.00 \geq 31.70 +A - 30.00 \geq 32.60 +A - 30.10 \geq 22.00 +A - 30.20 \geq 21.20 +A - 30.20 \geq 25.60 +A - 30.20 \geq 26.30 +A - 30.20 \geq 31.40 +A - 30.20 \geq 31.70 +A - 30.30 \geq 23.90 +A - 30.30 \geq 32.70 +A - 30.40 \geq 21.60 +A - 30.40 \geq 28.20 +A - 30.40 \geq 28.30 +A - 30.40 \geq 29.70 +A - 30.40 \geq 33.50 +A - 30.70 \geq 26.40 +A - 30.70 \geq 30.70 +A - 30.70 \geq 31.40 +A - 30.70 \geq 34.10 +A - 30.80 \geq 23.40 +A - 30.80 \geq 31.10 +A - 30.90 \geq 20.20 +A - 30.90 \geq 20.90 +A - 30.90 \geq 28.70 +A - 30.90 \geq 33.80 +A - 31.10 \geq 25.30 +A - 31.10 \geq 31.10 +A - 31.20 \geq 24.00 +A - 31.20 \geq 24.50 +A - 31.50 \geq 21.30 +A - 31.50 \geq 23.60 +A - 31.50 \geq 24.50 +A - 31.50 \geq 25.00 +A - 31.50 \geq 26.20 +A - 31.50 \geq 27.50 +A - 31.50 \geq 27.90 +A - 31.50 \geq 31.70 +A - 31.50 \geq 34.20 +A - 31.70 \geq 22.40 +A - 31.70 \geq 29.90 +A - 31.80 \geq 24.00 +A - 31.80 \geq 24.70 +A - 31.90 \geq 20.90 +A - 31.90 \geq 32.10 +A - 32.00 \geq 28.80 +A - 32.00 \geq 32.50 +A - 32.10 \geq 22.40 +A - 32.10 \geq 27.30 +A - 32.20 \geq 25.50 +A - 32.20 \geq 33.10 +A - 32.30 \geq 21.60 +A - 32.30 \geq 24.30 +A - 32.30 \geq 27.50 +A - 32.30 \geq 29.20 +A - 32.30 \geq 34.20 +A - 32.40 \geq 29.50 +A - 32.50 \geq 23.60 +A - 32.50 \geq 25.90 +A - 32.50 \geq 28.40 +A - 32.50 \geq 32.70 +A - 32.50 \geq 34.40 +A - 32.60 \geq 21.70 +A - 32.60 \geq 22.50 +A - 32.60 \geq 29.60 +A - 32.60 \geq 30.00 +A - 32.70 \geq 23.30 +A - 32.70 \geq 27.80 +A - 32.70 \geq 30.70 +A - 32.70 \geq 32.90 +A - 32.80 \geq 20.80 +A - 32.80 \geq 22.70 +A - 32.80 \geq 27.80 +A - 32.90 \geq 22.10 +A - 32.90 \geq 28.90 +A - 32.90 \geq 29.00 +A - 33.00 \geq 20.40 +A - 33.00 \geq 24.10 +A - 33.00 \geq 27.60 +A - 33.00 \geq 28.50 +A - 33.00 \geq 35.00 +A - 33.10 \geq 23.00 +A - 33.10 \geq 27.70 +A - 33.10 \geq 35.00 +A - 33.20 \geq 29.80 +A - 33.20 \geq 30.70 +A - 33.20 \geq 31.80 +A - 33.30 \geq 23.70 +A - 33.30 \geq 31.30 +A - 33.30 \geq 32.90 +A - 33.30 \geq 34.80 +A - 33.40 \geq 27.90 +A - 33.40 \geq 30.10 +A - 33.40 \geq 33.70 +A - 33.40 \geq 34.60 +A - 33.50 \geq 21.80 +A - 33.50 \geq 22.10 +A - 33.50 \geq 28.50 +A - 33.60 \geq 23.00 +A - 33.60 \geq 26.30 +A - 33.60 \geq 26.40 +A - 33.60 \geq 30.60 +A - 33.60 \geq 33.90 +A - 33.70 \geq 20.10 +A - 33.70 \geq 26.40 +A - 33.90 \geq 22.30 +A - 33.90 \geq 24.70 +A - 34.00 \geq 25.60 +A - 34.00 \geq 29.90 +A - 34.00 \geq 32.20 +A - 34.00 \geq 33.50 +A - 34.10 \geq 27.10 +A - 34.10 \geq 28.90 +A - 34.10 \geq 30.20 +A - 34.20 \geq 24.60 +A - 34.20 \geq 30.40 +A - 34.30 \geq 26.00 +A - 34.30 \geq 28.30 +A - 34.40 \geq 20.40 +A - 34.40 \geq 26.00 +A - 34.40 \geq 31.90 +A - 34.40 \geq 33.40 +A - 34.50 \geq 20.60 +A - 34.50 \geq 21.10 +A - 34.50 \geq 30.30 +A - 34.60 \geq 31.50 +A - 34.70 \geq 25.10 +A - 34.70 \geq 32.10 +A - 34.80 \geq 21.80 +A - 34.80 \geq 28.40 +A - 34.80 \geq 30.40 +A - 35.00 \geq 20.00 +A - 35.00 \geq 21.60 +A - 35.00 \geq 26.20 +A - 35.10 \geq 22.20 +A - 35.10 \geq 27.70 +A - 35.20 \geq 20.50 +A - 35.20 \geq 27.80 +A - 35.20 \geq 32.20 +A - 35.30 \geq 21.30 +A - 35.30 \geq 24.50 +A - 35.30 \geq 30.40 +A - 35.30 \geq 30.80 +A - 35.50 \geq 23.10 +A - 35.50 \geq 28.10 +A - 35.50 \geq 30.10 +A - 35.50 \geq 31.20 +A - 35.60 \geq 24.70 +A - 35.60 \geq 28.80 +A - 35.70 \geq 24.90 +A - 35.80 \geq 22.70 +A - 36.00 \geq 20.20 +A - 36.00 \geq 24.10 +A - 36.10 \geq 20.40 +A - 36.10 \geq 33.20 +A - 36.20 \geq 32.60 +A - 36.20 \geq 33.60 +A - 36.20 \geq 34.20 +A - 36.30 \geq 23.80 +A - 36.30 \geq 25.60 +A - 36.40 \geq 22.80 +A - 36.40 \geq 27.10 +A - 36.50 \geq 24.60 +A - 36.50 \geq 25.70 +A - 36.50 \geq 31.60 +A - 36.50 \geq 33.60 +A - 36.50 \geq 34.50 +A - 36.60 \geq 26.50 +A - 36.60 \geq 27.00 +A - 36.60 \geq 27.20 +A - 36.60 \geq 30.10 +A - 36.60 \geq 32.00 +A - 36.60 \geq 34.00 +A - 36.80 \geq 23.60 +A - 36.80 \geq 26.00 +A - 36.80 \geq 27.80 +A - 36.90 \geq 21.60 +A - 36.90 \geq 23.00 +A - 36.90 \geq 25.50 +A - 37.00 \geq 25.50 +A - 37.00 \geq 29.70 +A - 37.00 \geq 30.00 +A - 37.20 \geq 21.90 +A - 37.30 \geq 21.10 +A - 37.30 \geq 24.90 +A - 37.30 \geq 27.50 +A - 37.30 \geq 28.50 +A - 37.30 \geq 32.20 +A - 37.30 \geq 34.20 +A - 37.40 \geq 26.10 +A - 37.40 \geq 27.60 +A - 37.50 \geq 21.70 +A - 37.60 \geq 20.70 +A - 37.60 \geq 23.10 +A - 37.60 \geq 30.30 +A - 37.60 \geq 33.30 +A - 37.70 \geq 32.30 +A - 37.80 \geq 28.40 +A - 37.90 \geq 21.60 +A - 37.90 \geq 25.40 +A - 37.90 \geq 34.00 +A - 38.10 \geq 25.10 +A - 38.10 \geq 28.40 +A - 38.10 \geq 34.90 +A - 38.20 \geq 26.40 +A - 38.20 \geq 28.80 +A - 38.20 \geq 29.10 +A - 38.30 \geq 24.30 +A - 38.30 \geq 30.50 +A - 38.30 \geq 34.50 +A - 38.40 \geq 24.50 +A - 38.40 \geq 33.10 +A - 38.60 \geq 26.80 +A - 38.60 \geq 31.70 +A - 38.60 \geq 32.20 +A - 38.70 \geq 25.60 +A - 38.70 \geq 31.00 +A - 38.80 \geq 24.80 +A - 38.90 \geq 22.30 +A - 38.90 \geq 25.10 +A - 38.90 \geq 30.70 +A - 38.90 \geq 31.30 +A - 39.00 \geq 35.00 +A - 39.10 \geq 24.10 +A - 39.10 \geq 24.80 +A - 39.10 \geq 34.80 +A - 39.20 \geq 23.20 +A - 39.20 \geq 27.60 +A - 39.20 \geq 28.50 +A - 39.20 \geq 29.90 +A - 39.20 \geq 33.80 +A - 39.30 \geq 22.00 +A - 39.30 \geq 28.40 +A - 39.30 \geq 35.00 +A - 39.40 \geq 20.20 +A - 39.40 \geq 23.00 +A - 39.40 \geq 23.50 +A - 39.40 \geq 27.70 +A - 39.40 \geq 29.40 +A - 39.50 \geq 22.30 +A - 39.50 \geq 24.70 +A - 39.50 \geq 26.70 +A - 39.50 \geq 27.80 +A - 39.50 \geq 30.10 +A - 39.50 \geq 32.60 +A - 39.60 \geq 21.00 +A - 39.60 \geq 22.20 +A - 39.60 \geq 27.40 +A - 39.60 \geq 28.20 +A - 39.60 \geq 28.60 +A - 39.70 \geq 25.50 +A - 39.70 \geq 29.70 +A - 39.70 \geq 32.20 +A - 39.80 \geq 20.70 +A - 39.80 \geq 25.40 +A - 39.90 \geq 29.70 +A - 39.90 \geq 30.50 +A - 40.00 \geq 22.50 +A - 40.00 \geq 23.00 +A - 40.00 \geq 26.40 +A - 40.00 \geq 27.00 +A - 40.00 \geq 29.20 +A - 40.00 \geq 34.70 +A - 40.10 \geq 22.90 +A - 40.10 \geq 28.90 +A - 40.10 \geq 32.40 +A - 40.20 \geq 25.20 +A - 40.20 \geq 34.80 +A - 40.30 \geq 22.70 +A - 40.30 \geq 24.40 +A - 40.30 \geq 28.90 +A - 40.30 \geq 34.30 +A - 40.40 \geq 22.10 +A - 40.40 \geq 23.30 +A - 40.50 \geq 21.80 +A - 40.50 \geq 30.90 +A - 40.50 \geq 33.20 +A - 40.60 \geq 21.20 +A - 40.60 \geq 28.30 +A - 40.60 \geq 34.10 +A - 40.60 \geq 34.30 +A - 40.70 \geq 20.00 +A - 40.70 \geq 20.10 +A - 40.70 \geq 22.90 +A - 40.70 \geq 26.70 +A - 40.70 \geq 28.60 +A - 40.70 \geq 28.70 +A - 40.90 \geq 20.30 +A - 40.90 \geq 24.70 +A - 40.90 \geq 25.50 +A - 40.90 \geq 26.60 +A - 40.90 \geq 29.60 +A - 40.90 \geq 31.20 +A - 41.00 \geq 25.40 +A - 41.00 \geq 27.30 +A - 41.00 \geq 31.60 +A - 41.10 \geq 23.70 +A - 41.20 \geq 20.10 +A - 41.20 \geq 23.20 +A - 41.20 \geq 31.50 +A - 41.30 \geq 30.20 +A - 41.30 \geq 31.20 +A - 41.30 \geq 31.90 +A - 41.30 \geq 33.70 +A - 41.40 \geq 20.60 +A - 41.40 \geq 29.70 +A - 41.50 \geq 31.70 +A - 41.60 \geq 21.50 +A - 41.60 \geq 21.60 +A - 41.60 \geq 26.80 +A - 41.60 \geq 27.10 +A - 41.60 \geq 30.40 +A - 41.70 \geq 26.30 +A - 41.70 \geq 32.50 +A - 41.80 \geq 24.90 +A - 41.90 \geq 22.60 +A - 41.90 \geq 23.60 +A - 41.90 \geq 25.00 +A - 41.90 \geq 25.20 +A - 41.90 \geq 26.10 +A - 41.90 \geq 30.20 +A - 41.90 \geq 31.60 +A - 41.90 \geq 32.90 +A - 42.00 \geq 25.80 +A - 42.00 \geq 32.80 +A - 42.00 \geq 33.20 +A - 42.10 \geq 25.60 +A - 42.10 \geq 32.60 +A - 42.10 \geq 33.70 +A - 42.10 \geq 34.00 +A - 42.20 \geq 20.40 +A - 42.20 \geq 29.50 +A - 42.20 \geq 31.20 +A - 42.30 \geq 20.20 +A - 42.30 \geq 22.10 +A - 42.30 \geq 25.10 +A - 42.30 \geq 26.30 +A - 42.30 \geq 35.00 +A - 42.40 \geq 20.70 +A - 42.40 \geq 22.00 +A - 42.40 \geq 25.80 +A - 42.40 \geq 32.00 +A - 42.40 \geq 33.40 +A - 42.40 \geq 34.90 +A - 42.50 \geq 21.60 +A - 42.50 \geq 30.10 +A - 42.50 \geq 33.90 +A - 42.60 \geq 24.80 +A - 42.60 \geq 31.30 +A - 42.70 \geq 24.60 +A - 42.80 \geq 26.70 +A - 42.90 \geq 21.00 +A - 42.90 \geq 28.70 +A - 42.90 \geq 30.00 +A - 43.00 \geq 26.60 +A - 43.10 \geq 24.20 +A - 43.10 \geq 25.90 +A - 43.10 \geq 28.10 +A - 43.20 \geq 25.60 +A - 43.20 \geq 26.00 +A - 43.20 \geq 27.30 +A - 43.30 \geq 21.30 +A - 43.30 \geq 23.30 +A - 43.30 \geq 25.30 +A - 43.30 \geq 31.10 +A - 43.30 \geq 31.20 +A - 43.30 \geq 34.80 +A - 43.40 \geq 21.60 +A - 43.40 \geq 25.80 +A - 43.40 \geq 26.70 +A - 43.40 \geq 28.60 +A - 43.50 \geq 30.30 +A - 43.50 \geq 33.00 +A - 43.60 \geq 25.10 +A - 43.60 \geq 30.60 +A - 43.70 \geq 24.00 +A - 43.70 \geq 24.50 +A - 43.70 \geq 24.90 +A - 43.70 \geq 32.00 +A - 43.80 \geq 20.30 +A - 43.80 \geq 28.50 +A - 43.80 \geq 28.70 +A - 44.00 \geq 20.30 +A - 44.10 \geq 20.10 +A - 44.10 \geq 20.70 +A - 44.10 \geq 27.20 +A - 44.10 \geq 27.50 +A - 44.10 \geq 27.80 +A - 44.20 \geq 23.40 +A - 44.30 \geq 28.40 +A - 44.30 \geq 33.00 +A - 44.30 \geq 33.10 +A - 44.30 \geq 34.50 +A - 44.40 \geq 21.40 +A - 44.40 \geq 24.80 +A - 44.40 \geq 26.40 +A - 44.40 \geq 31.50 +A - 44.40 \geq 34.70 +A - 44.50 \geq 24.30 +A - 44.50 \geq 27.60 +A - 44.50 \geq 33.90 +A - 44.50 \geq 34.20 +A - 44.60 \geq 24.00 +A - 44.60 \geq 27.40 +A - 44.60 \geq 34.50 +A - 44.70 \geq 21.70 +A - 44.70 \geq 30.00 +A - 44.80 \geq 29.90 +A - 44.80 \geq 30.00 +A - 44.80 \geq 31.10 +A - 44.90 \geq 22.80 +A - 44.90 \geq 24.20 +A - 44.90 \geq 25.10 +A - 44.90 \geq 27.50 +A - 44.90 \geq 29.20 +A - 45.00 \geq 24.50 +A - 45.10 \geq 20.90 +A - 45.10 \geq 25.30 +A - 45.10 \geq 30.50 +A - 45.10 \geq 34.90 +A - 45.20 \geq 23.90 +A - 45.30 \geq 20.40 +A - 45.30 \geq 22.60 +A - 45.30 \geq 22.80 +A - 45.30 \geq 26.20 +A - 45.30 \geq 29.30 +A - 45.40 \geq 25.80 +A - 45.40 \geq 27.00 +A - 45.40 \geq 29.60 +A - 45.40 \geq 31.20 +A - 45.50 \geq 20.40 +A - 45.50 \geq 24.10 +A - 45.50 \geq 30.80 +A - 45.50 \geq 33.80 +A - 45.60 \geq 21.00 +A - 45.60 \geq 29.30 +A - 45.60 \geq 29.90 +A - 45.60 \geq 33.90 +A - 45.60 \geq 34.40 +A - 45.70 \geq 20.00 +A - 45.80 \geq 25.00 +A - 45.80 \geq 26.00 +A - 45.80 \geq 29.10 +A - 45.80 \geq 30.70 +A - 45.90 \geq 21.90 +A - 45.90 \geq 22.00 +A - 45.90 \geq 31.40 +A - 46.00 \geq 29.20 +A - 46.10 \geq 24.30 +A - 46.10 \geq 32.00 +A - 46.20 \geq 22.00 +A - 46.20 \geq 23.50 +A - 46.20 \geq 24.10 +A - 46.20 \geq 28.20 +A - 46.20 \geq 30.10 +A - 46.20 \geq 31.00 +A - 46.30 \geq 21.50 +A - 46.30 \geq 23.40 +A - 46.30 \geq 29.50 +A - 46.30 \geq 34.30 +A - 46.40 \geq 20.50 +A - 46.40 \geq 23.30 +A - 46.40 \geq 33.30 +A - 46.40 \geq 34.20 +A - 46.50 \geq 20.70 +A - 46.50 \geq 27.30 +A - 46.50 \geq 27.40 +A - 46.50 \geq 32.80 +A - 46.60 \geq 22.60 +A - 46.60 \geq 24.20 +A - 46.60 \geq 27.50 +A - 46.60 \geq 27.80 +A - 46.60 \geq 28.00 +A - 46.60 \geq 30.30 +A - 46.60 \geq 31.10 +A - 46.70 \geq 26.70 +A - 46.80 \geq 21.50 +A - 46.80 \geq 24.00 +A - 46.80 \geq 28.30 +A - 46.80 \geq 31.30 +A - 46.90 \geq 29.20 +A - 46.90 \geq 29.80 +A - 46.90 \geq 31.70 +A - 47.00 \geq 20.70 +A - 47.00 \geq 29.40 +A - 47.10 \geq 31.70 +A - 47.10 \geq 31.90 +A - 47.20 \geq 25.50 +A - 47.20 \geq 28.30 +A - 47.20 \geq 30.70 +A - 47.30 \geq 26.30 +A - 47.30 \geq 27.10 +A - 47.30 \geq 27.60 +A - 47.30 \geq 29.80 +A - 47.30 \geq 30.60 +A - 47.30 \geq 31.20 +A - 47.40 \geq 25.30 +A - 47.40 \geq 29.50 +A - 47.40 \geq 30.60 +A - 47.40 \geq 34.50 +A - 47.50 \geq 20.80 +A - 47.50 \geq 24.50 +A - 47.50 \geq 25.40 +A - 47.50 \geq 27.50 +A - 47.60 \geq 20.20 +A - 47.60 \geq 23.80 +A - 47.60 \geq 24.60 +A - 47.70 \geq 31.30 +A - 47.80 \geq 23.00 +A - 47.80 \geq 25.80 +A - 47.90 \geq 23.70 +A - 47.90 \geq 30.00 +A - 48.00 \geq 22.00 +A - 48.00 \geq 25.70 +A - 48.10 \geq 22.30 +A - 48.10 \geq 24.20 +A - 48.10 \geq 27.80 +A - 48.10 \geq 28.00 +A - 48.10 \geq 32.10 +A - 48.20 \geq 28.60 +A - 48.20 \geq 28.70 +A - 48.20 \geq 29.90 +A - 48.30 \geq 23.40 +A - 48.30 \geq 25.30 +A - 48.30 \geq 26.80 +A - 48.30 \geq 27.90 +A - 48.30 \geq 29.10 +A - 48.30 \geq 30.00 +A - 48.40 \geq 33.10 +A - 48.50 \geq 32.30 +A - 48.60 \geq 22.70 +A - 48.60 \geq 24.20 +A - 48.60 \geq 26.60 +A - 48.60 \geq 28.20 +A - 48.60 \geq 28.50 +A - 48.70 \geq 20.70 +A - 48.70 \geq 25.00 +A - 48.80 \geq 26.10 +A - 48.80 \geq 26.30 +A - 48.80 \geq 29.60 +A - 49.00 \geq 22.20 +A - 49.00 \geq 24.20 +A - 49.00 \geq 30.90 +A - 49.10 \geq 21.90 +A - 49.10 \geq 31.00 +A - 49.20 \geq 20.30 +A - 49.20 \geq 26.90 +A - 49.20 \geq 29.70 +A - 49.20 \geq 32.20 +A - 49.20 \geq 32.60 +A - 49.20 \geq 33.60 +A - 49.20 \geq 33.90 +A - 49.30 \geq 31.50 +A - 49.30 \geq 34.70 +A - 49.40 \geq 29.20 +A - 49.50 \geq 22.80 +A - 49.50 \geq 23.60 +A - 49.50 \geq 30.00 +A - 49.50 \geq 32.00 +A - 49.60 \geq 20.30 +A - 49.60 \geq 20.40 +A - 49.60 \geq 21.20 +A - 49.60 \geq 31.70 +A - 49.70 \geq 28.40 +A - 49.70 \geq 32.40 +A - 49.80 \geq 21.60 +A - 49.80 \geq 22.40 +A - 49.80 \geq 26.10 +A - 49.80 \geq 26.70 +A - 49.80 \geq 27.80 +A - 49.90 \geq 26.10 +A - 49.90 \geq 28.20 +A - 49.90 \geq 31.40 +A - 50.00 \geq 32.00 +A - 50.00 \geq 33.50 +A - 50.00 \geq 34.40 +A \geq 20.10 + 33.70 +A \geq 20.10 + 44.10 +A \geq 20.20 + 39.40 +A \geq 20.20 + 47.60 +A \geq 20.30 + 40.90 +A \geq 20.30 + 43.80 +A \geq 20.30 + 44.00 +A \geq 20.30 + 49.20 +A \geq 20.40 + 33.00 +A \geq 20.40 + 45.30 +A \geq 20.40 + 49.60 +A \geq 20.50 + 35.20 +A \geq 20.60 + 34.50 +A \geq 20.60 + 41.40 +A \geq 20.70 + 37.60 +A \geq 20.70 + 39.80 +A \geq 20.70 + 46.50 +A \geq 20.90 + 30.90 +A \geq 20.90 + 31.90 +A \geq 21.00 + 42.90 +A \geq 21.00 + 45.60 +A \geq 21.10 + 34.50 +A \geq 21.10 + 37.30 +A \geq 21.20 + 40.60 +A \geq 21.20 + 49.60 +A \geq 21.30 + 31.50 +A \geq 21.40 + 44.40 +A \geq 21.50 + 37.30 +A \geq 21.50 + 46.30 +A \geq 21.50 + 46.80 +A \geq 21.60 + 32.30 +A \geq 21.60 + 36.90 +A \geq 21.60 + 37.90 +A \geq 21.60 + 41.60 +A \geq 21.60 + 49.80 +A \geq 21.70 + 32.60 +A \geq 21.80 + 40.50 +A \geq 21.90 + 45.90 +A \geq 21.90 + 49.10 +A \geq 22.00 + 42.40 +A \geq 22.00 + 45.90 +A \geq 22.10 + 33.50 +A \geq 22.30 + 39.50 +A \geq 22.30 + 48.10 +A \geq 22.40 + 49.80 +A \geq 22.50 + 32.60 +A \geq 22.50 + 40.00 +A \geq 22.60 + 41.90 +A \geq 22.60 + 46.60 +A \geq 22.70 + 32.80 +A \geq 22.70 + 48.60 +A \geq 22.80 + 36.40 +A \geq 22.80 + 44.90 +A \geq 22.80 + 49.50 +A \geq 22.90 + 35.30 +A \geq 22.90 + 40.10 +A \geq 22.90 + 40.70 +A \geq 23.00 + 33.10 +A \geq 23.00 + 33.60 +A \geq 23.00 + 36.90 +A \geq 23.00 + 40.00 +A \geq 23.10 + 35.50 +A \geq 23.10 + 37.60 +A \geq 23.20 + 39.20 +A \geq 23.30 + 30.00 +A \geq 23.30 + 32.70 +A \geq 23.30 + 40.40 +A \geq 23.40 + 44.20 +A \geq 23.40 + 46.30 +A \geq 23.50 + 46.20 +A \geq 23.60 + 31.50 +A \geq 23.60 + 32.50 +A \geq 23.60 + 36.80 +A \geq 23.60 + 41.90 +A \geq 23.70 + 41.10 +A \geq 23.80 + 36.30 +A \geq 23.80 + 47.60 +A \geq 23.90 + 30.30 +A \geq 24.00 + 32.10 +A \geq 24.10 + 36.00 +A \geq 24.20 + 43.10 +A \geq 24.20 + 44.90 +A \geq 24.20 + 46.60 +A \geq 24.20 + 49.00 +A \geq 24.30 + 32.30 +A \geq 24.30 + 42.00 +A \geq 24.30 + 44.50 +A \geq 24.50 + 31.20 +A \geq 24.50 + 31.50 +A \geq 24.50 + 35.30 +A \geq 24.50 + 38.40 +A \geq 24.50 + 43.70 +A \geq 24.60 + 34.20 +A \geq 24.60 + 36.50 +A \geq 24.70 + 35.60 +A \geq 24.70 + 39.50 +A \geq 24.70 + 40.90 +A \geq 24.80 + 38.80 +A \geq 24.80 + 39.10 +A \geq 24.90 + 34.70 +A \geq 24.90 + 41.80 +A \geq 24.90 + 43.70 +A \geq 25.10 + 34.70 +A \geq 25.10 + 38.10 +A \geq 25.10 + 44.90 +A \geq 25.30 + 45.10 +A \geq 25.40 + 39.80 +A \geq 25.40 + 41.00 +A \geq 25.40 + 47.50 +A \geq 25.50 + 30.80 +A \geq 25.50 + 32.20 +A \geq 25.60 + 30.20 +A \geq 25.60 + 34.00 +A \geq 25.60 + 36.30 +A \geq 25.60 + 38.70 +A \geq 25.60 + 42.10 +A \geq 25.70 + 48.00 +A \geq 25.80 + 42.00 +A \geq 25.80 + 45.40 +A \geq 25.90 + 32.50 +A \geq 26.00 + 34.30 +A \geq 26.00 + 36.80 +A \geq 26.00 + 38.60 +A \geq 26.00 + 45.80 +A \geq 26.10 + 37.40 +A \geq 26.10 + 41.90 +A \geq 26.10 + 49.90 +A \geq 26.20 + 31.50 +A \geq 26.20 + 45.30 +A \geq 26.30 + 33.60 +A \geq 26.30 + 41.70 +A \geq 26.40 + 40.00 +A \geq 26.40 + 44.40 +A \geq 26.60 + 40.90 +A \geq 26.60 + 43.00 +A \geq 26.60 + 48.60 +A \geq 26.70 + 39.50 +A \geq 26.70 + 46.70 +A \geq 26.70 + 49.80 +A \geq 26.80 + 41.60 +A \geq 26.80 + 48.30 +A \geq 27.00 + 40.00 +A \geq 27.10 + 41.60 +A \geq 27.10 + 47.30 +A \geq 27.20 + 44.10 +A \geq 27.30 + 32.10 +A \geq 27.30 + 35.50 +A \geq 27.40 + 46.50 +A \geq 27.50 + 31.50 +A \geq 27.50 + 46.60 +A \geq 27.50 + 47.50 +A \geq 27.60 + 37.40 +A \geq 27.60 + 39.20 +A \geq 27.60 + 47.30 +A \geq 27.70 + 33.10 +A \geq 27.70 + 35.10 +A \geq 27.80 + 35.20 +A \geq 27.80 + 36.80 +A \geq 27.80 + 46.60 +A \geq 28.00 + 46.60 +A \geq 28.10 + 43.10 +A \geq 28.20 + 39.60 +A \geq 28.20 + 48.60 +A \geq 28.30 + 34.30 +A \geq 28.30 + 41.00 +A \geq 28.30 + 46.80 +A \geq 28.40 + 32.50 +A \geq 28.40 + 34.80 +A \geq 28.40 + 36.20 +A \geq 28.40 + 49.70 +A \geq 28.50 + 33.00 +A \geq 28.50 + 33.50 +A \geq 28.50 + 37.30 +A \geq 28.50 + 43.80 +A \geq 28.60 + 39.60 +A \geq 28.60 + 40.70 +A \geq 28.60 + 43.40 +A \geq 28.60 + 48.20 +A \geq 28.70 + 30.90 +A \geq 28.70 + 42.90 +A \geq 28.70 + 43.80 +A \geq 28.80 + 38.20 +A \geq 29.10 + 45.80 +A \geq 29.20 + 32.30 +A \geq 29.20 + 40.00 +A \geq 29.20 + 44.90 +A \geq 29.20 + 46.90 +A \geq 29.20 + 49.40 +A \geq 29.40 + 39.40 +A \geq 29.40 + 46.40 +A \geq 29.40 + 47.00 +A \geq 29.50 + 46.30 +A \geq 29.50 + 47.40 +A \geq 29.60 + 40.90 +A \geq 29.60 + 48.80 +A \geq 29.70 + 39.70 +A \geq 29.70 + 39.90 +A \geq 29.80 + 33.20 +A \geq 29.80 + 46.90 +A \geq 29.90 + 31.70 +A \geq 29.90 + 34.00 +A \geq 29.90 + 44.80 +A \geq 29.90 + 45.60 +A \geq 30.00 + 32.60 +A \geq 30.00 + 44.70 +A \geq 30.00 + 44.80 +A \geq 30.00 + 47.90 +A \geq 30.00 + 49.50 +A \geq 30.10 + 36.60 +A \geq 30.10 + 39.50 +A \geq 30.10 + 42.50 +A \geq 30.20 + 34.10 +A \geq 30.20 + 41.30 +A \geq 30.20 + 41.90 +A \geq 30.30 + 43.50 +A \geq 30.40 + 34.20 +A \geq 30.40 + 34.80 +A \geq 30.40 + 41.60 +A \geq 30.50 + 39.90 +A \geq 30.50 + 45.10 +A \geq 30.60 + 33.60 +A \geq 30.60 + 47.30 +A \geq 30.70 + 38.90 +A \geq 30.70 + 45.80 +A \geq 30.90 + 40.50 +A \geq 31.00 + 30.40 +A \geq 31.10 + 43.30 +A \geq 31.10 + 46.60 +A \geq 31.20 + 35.50 +A \geq 31.20 + 40.90 +A \geq 31.20 + 42.20 +A \geq 31.20 + 45.40 +A \geq 31.30 + 33.30 +A \geq 31.30 + 38.90 +A \geq 31.30 + 42.60 +A \geq 31.40 + 30.20 +A \geq 31.40 + 45.90 +A \geq 31.50 + 41.20 +A \geq 31.50 + 44.40 +A \geq 31.70 + 31.50 +A \geq 31.70 + 38.60 +A \geq 31.70 + 41.50 +A \geq 31.70 + 46.90 +A \geq 31.70 + 47.10 +A \geq 31.90 + 41.30 +A \geq 32.00 + 36.60 +A \geq 32.00 + 42.40 +A \geq 32.00 + 50.00 +A \geq 32.10 + 34.70 +A \geq 32.20 + 38.60 +A \geq 32.20 + 39.70 +A \geq 32.30 + 37.70 +A \geq 32.40 + 40.10 +A \geq 32.40 + 49.70 +A \geq 32.50 + 32.00 +A \geq 32.50 + 41.70 +A \geq 32.60 + 36.20 +A \geq 32.60 + 42.10 +A \geq 32.60 + 49.20 +A \geq 32.90 + 33.30 +A \geq 33.00 + 40.30 +A \geq 33.00 + 43.50 +A \geq 33.10 + 32.20 +A \geq 33.10 + 38.40 +A \geq 33.10 + 48.40 +A \geq 33.20 + 36.10 +A \geq 33.20 + 40.50 +A \geq 33.30 + 37.60 +A \geq 33.30 + 46.40 +A \geq 33.40 + 33.30 +A \geq 33.40 + 42.40 +A \geq 33.40 + 46.10 +A \geq 33.50 + 50.00 +A \geq 33.60 + 36.20 +A \geq 33.60 + 36.50 +A \geq 33.70 + 33.40 +A \geq 33.70 + 41.30 +A \geq 33.80 + 30.90 +A \geq 33.80 + 39.20 +A \geq 33.90 + 42.50 +A \geq 33.90 + 44.50 +A \geq 33.90 + 45.60 +A \geq 34.00 + 37.90 +A \geq 34.00 + 42.10 +A \geq 34.10 + 30.70 +A \geq 34.10 + 40.60 +A \geq 34.20 + 31.50 +A \geq 34.20 + 36.20 +A \geq 34.20 + 37.30 +A \geq 34.20 + 46.40 +A \geq 34.30 + 40.30 +A \geq 34.40 + 32.50 +A \geq 34.50 + 36.50 +A \geq 34.50 + 38.30 +A \geq 34.50 + 44.30 +A \geq 34.50 + 44.60 +A \geq 34.60 + 33.40 +A \geq 34.70 + 40.00 +A \geq 34.70 + 49.30 +A \geq 34.80 + 39.10 +A \geq 34.80 + 40.20 +A \geq 35.00 + 33.00 +A \geq 35.00 + 33.10 +A \geq 35.00 + 39.00 +A \geq 35.00 + 39.30 +A \geq 35.00 + 47.00 +A \geq 51.40 +A \geq 51.80 +A \geq 52.80 +A \geq 53.30 +A \geq 53.40 +A \geq 53.80 +A \geq 53.90 +A \geq 54.20 +A \geq 54.30 +A \geq 55.00 +A \geq 55.10 +A \geq 55.50 +A \geq 55.60 +A \geq 55.70 +A \geq 55.80 +A \geq 56.00 +A \geq 56.10 +A \geq 56.40 +A \geq 56.50 +A \geq 56.60 +A \geq 57.00 +A \geq 57.60 +A \geq 57.70 +A \geq 58.00 +A \geq 58.30 +A \geq 58.40 +A \geq 58.50 +A \geq 58.60 +A \geq 58.70 +A \geq 58.80 +A \geq 59.00 +A \geq 59.20 +A \geq 59.40 +A \geq 59.50 +A \geq 59.60 +A \geq 59.80 +A \geq 59.90 +A \geq 60.00 +A \geq 60.10 +A \geq 60.30 +A \geq 60.40 +A \geq 60.50 +A \geq 60.60 +A \geq 60.70 +A \geq 60.80 +A \geq 61.00 +A \geq 61.10 +A \geq 61.20 +A \geq 61.30 +A \geq 61.50 +A \geq 61.60 +A \geq 61.80 +A \geq 62.00 +A \geq 62.20 +A \geq 62.30 +A \geq 62.40 +A \geq 62.50 +A \geq 62.60 +A \geq 62.80 +A \geq 62.90 +A \geq 63.00 +A \geq 63.10 +A \geq 63.20 +A \geq 63.30 +A \geq 63.50 +A \geq 63.60 +A \geq 63.70 +A \geq 63.90 +A \geq 64.20 +A \geq 64.30 +A \geq 64.40 +A \geq 64.50 +A \geq 64.60 +A \geq 64.70 +A \geq 64.80 +A \geq 65.00 +A \geq 65.20 +A \geq 65.30 +A \geq 65.40 +A \geq 65.50 +A \geq 65.60 +A \geq 65.70 +A \geq 65.80 +A \geq 65.90 +A \geq 66.20 +A \geq 66.30 +A \geq 66.40 +A \geq 66.50 +A \geq 66.60 +A \geq 66.70 +A \geq 66.80 +A \geq 66.90 +A \geq 67.00 +A \geq 67.10 +A \geq 67.20 +A \geq 67.30 +A \geq 67.40 +A \geq 67.50 +A \geq 67.60 +A \geq 67.70 +A \geq 67.80 +A \geq 67.90 +A \geq 68.00 +A \geq 68.10 +A \geq 68.20 +A \geq 68.30 +A \geq 68.40 +A \geq 68.60 +A \geq 68.70 +A \geq 68.80 +A \geq 68.90 +A \geq 69.00 +A \geq 69.10 +A \geq 69.20 +A \geq 69.30 +A \geq 69.40 +A \geq 69.50 +A \geq 69.60 +A \geq 69.70 +A \geq 69.80 +A \geq 70.00 +A \geq 70.10 +A \geq 70.20 +A \geq 70.30 +A \geq 70.40 +A \geq 70.50 +A \geq 70.70 +A \geq 70.80 +A \geq 70.90 +A \geq 71.00 +A \geq 71.10 +A \geq 71.20 +A \geq 71.30 +A \geq 71.40 +A \geq 71.50 +A \geq 71.60 +A \geq 71.80 +A \geq 71.90 +A \geq 72.00 +A \geq 72.10 +A \geq 72.30 +A \geq 72.50 +A \geq 72.60 +A \geq 72.70 +A \geq 72.80 +A \geq 72.90 +A \geq 73.00 +A \geq 73.10 +A \geq 73.20 +A \geq 73.40 +A \geq 73.50 +A \geq 73.60 +A \geq 73.70 +A \geq 73.80 +A \geq 73.90 +A \geq 74.00 +A \geq 74.10 +A \geq 74.20 +A \geq 74.30 +A \geq 74.40 +A \geq 74.60 +A \geq 74.70 +A \geq 74.80 +A \geq 74.90 +A \geq 75.00 +A \geq 75.10 +A \geq 75.20 +A \geq 75.50 +A \geq 75.60 +A \geq 75.70 +A \geq 75.80 +A \geq 75.90 +A \geq 76.00 +A \geq 76.10 +A \geq 76.30 +A \geq 76.40 +A \geq 76.50 +A \geq 76.60 +A \geq 76.70 +A \geq 76.80 +A \geq 76.90 +A \geq 77.00 +A \geq 77.10 +A \geq 77.20 +A \geq 77.30 +A \geq 77.50 +A \geq 77.60 +A \geq 77.90 +A \geq 78.00 +A \geq 78.10 +A \geq 78.40 +A \geq 78.50 +A \geq 78.60 +A \geq 78.70 +A \geq 78.80 +A \geq 79.00 +A \geq 79.10 +A \geq 79.20 +A \geq 79.50 +A \geq 79.70 +A \geq 79.80 +A \geq 80.00 +A \geq 80.60 +A \geq 80.80 +A \geq 81.80 +A \geq 82.00 +A \geq 82.10 +A \geq 83.50 +A \geq 83.80 +A \geq 84.00 +A+-32\ge25.80 +A+B +A, B, D, E, F +A,B +A,B,D,E +A,B,D,E,F +A,B,D,E,F,D,C,A +A,B,E +A,B,E,D +A,B,E,D,F +A,B,E,F +A,B,E,F,D +A,B,F,E,D +A,C +A,D,E,B,F +A,E,B,F,D +A,E,D,F +A,E,D,F,B +A-0.50\ge70.50 +A-20.20\ge48.40 +A-20.50\ge50.50 +A-21.1\ge34 +A-21\ge39.40 +A-23.50\ge33.00 +A-23.90\ge40.70 +A-25.3\ge37.8 +A-25.50\ge36.90 +A-27.20\ge42.00 +A-27.80\ge33.10 +A-28.50\ge43.60 +A-28.80\ge40.80 +A-30.10\ge27.00 +A-30.20\ge29.30 +A-30.20\ge29.50 +A-30.2\ge25.4 +A-30.30\ge25.80 +A-30.30\ge27.90 +A-30.30\ge28.00 +A-30.40\ge+31 +A-30.40\ge22.00 +A-30.40\ge31 +A-30.50\ge28 +A-30.50\ge34.40 +A-30.60\ge32.50 +A-30.70\ge20.50 +A-30.70\ge21.60 +A-30.70\ge22.30 +A-30.70\ge31.40 +A-30.70\ge34.70 +A-30.7\ge22.30 +A-30.7\ge31 +A-30.80\ge22 +A-30.80\ge23.40 +A-30.80\ge24.00 +A-30.80\ge25.50 +A-30.80\ge31.40 +A-30.80\ge32.30 +A-30.90>31 +A-30.90\ge27.90 +A-30.90\ge31 +A-30\ge22.50 +A-30\ge27 +A-30\ge29.8 +A-31.00\ge27.60 +A-31.10\ge20.30 +A-31.10\ge32.80 +A-31.10\ge33.60 +A-31.20\ge20.50 +A-31.20\ge24.00 +A-31.30\ge22.80 +A-31.30\ge34.30 +A-31.3\ge22.6 +A-31.40\ge22.40 +A-31.50\ge24.50 +A-31.50\ge26.10 +A-31.50\ge31.30 +A-31.60\ge28.40 +A-31.60\ge34.70 +A-31.70\ge29.90 +A-31.70\ge33 +A-31.7>26.6 +A-31.7\ge26.6 +A-31.90\ge20.00 +A-31.90\ge20.10 +A-31.90\ge33.30 +A-31.9\ge25.7 +A-31\ge24.30 +A-32.00\ge28.70 +A-32.10\ge22.40 +A-32.10\ge24.00 +A-32.1\ge31.1 +A-32.20\ge24 +A-32.30\ge26.8 +A-32.30\ge28.90 +A-32.3\ge26.8 +A-32.40>29.50 +A-32.40\ge24.20 +A-32.50\ge20.30 +A-32.50\ge25.20 +A-32.50\ge28.50 +A-32.60>25.90 +A-32.60\ge21.70 +A-32.60\ge24.40 +A-32.60\ge25.20 +A-32.60\ge25.90 +A-32.60\ge26.70 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+A\ge67.20 +A\ge67.3 +A\ge67.30 +A\ge67.4 +A\ge67.40 +A\ge67.50 +A\ge67.60 +A\ge67.7 +A\ge67.70 +A\ge67.8 +A\ge67.80 +A\ge67.9 +A\ge67.90 +A\ge68 +A\ge68.00 +A\ge68.1 +A\ge68.10 +A\ge68.2 +A\ge68.20 +A\ge68.3 +A\ge68.30 +A\ge68.40 +A\ge68.5 +A\ge68.50 +A\ge68.6 +A\ge68.60 +A\ge68.7 +A\ge68.70 +A\ge68.8 +A\ge68.80 +A\ge68.9 +A\ge68.90 +A\ge69 +A\ge69.00 +A\ge69.1 +A\ge69.10 +A\ge69.2 +A\ge69.20 +A\ge69.3 +A\ge69.30 +A\ge69.4 +A\ge69.40 +A\ge69.5 +A\ge69.50 +A\ge69.500 +A\ge69.5000 +A\ge69.50000 +A\ge69.500000 +A\ge69.5000000 +A\ge69.50000000 +A\ge69.500000000 +A\ge69.5000000000 +A\ge69.50000000000 +A\ge69.500000000000 +A\ge69.5000000000000 +A\ge69.50000000000000 +A\ge69.6 +A\ge69.60 +A\ge69.7 +A\ge69.70 +A\ge69.80 +A\ge69.9 +A\ge69.90 +A\ge70 +A\ge70.00 +A\ge70.1 +A\ge70.10 +A\ge70.2 +A\ge70.20 +A\ge70.3 +A\ge70.30 +A\ge70.4 +A\ge70.40 +A\ge70.5 +A\ge70.50 +A\ge70.6 +A\ge70.60 +A\ge70.7 +A\ge70.70 +A\ge70.8 +A\ge70.80 +A\ge70.9 +A\ge70.90 +A\ge71 +A\ge71.0 +A\ge71.00 +A\ge71.00000000000000 +A\ge71.1 +A\ge71.10 +A\ge71.20 +A\ge71.30 +A\ge71.4 +A\ge71.40 +A\ge71.5 +A\ge71.50 +A\ge71.60 +A\ge71.70 +A\ge71.8 +A\ge71.80 +A\ge71.9 +A\ge71.90 +A\ge72 +A\ge72.00 +A\ge72.1 +A\ge72.10 +A\ge72.2 +A\ge72.20 +A\ge72.3 +A\ge72.30 +A\ge72.4 +A\ge72.40 +A\ge72.5 +A\ge72.50 +A\ge72.6 +A\ge72.7 +A\ge72.70 +A\ge72.8 +A\ge72.80 +A\ge72.90 +A\ge73 +A\ge73.0 +A\ge73.00 +A\ge73.1 +A\ge73.10 +A\ge73.20 +A\ge73.3 +A\ge73.30 +A\ge73.4 +A\ge73.40 +A\ge73.5 +A\ge73.50 +A\ge73.6 +A\ge73.60 +A\ge73.7 +A\ge73.70 +A\ge73.80 +A\ge73.9 +A\ge73.90 +A\ge74.00 +A\ge74.1 +A\ge74.10 +A\ge74.2 +A\ge74.20 +A\ge74.30 +A\ge74.40 +A\ge74.5 +A\ge74.50 +A\ge74.6 +A\ge74.60 +A\ge74.7 +A\ge74.70 +A\ge74.8 +A\ge74.80 +A\ge74.9 +A\ge74.90 +A\ge75 +A\ge75.00 +A\ge75.1 +A\ge75.10 +A\ge75.2 +A\ge75.20 +A\ge75.30 +A\ge75.5 +A\ge75.50 +A\ge75.6 +A\ge75.60 +A\ge75.7 +A\ge75.8 +A\ge75.80 +A\ge75.9 +A\ge75.90 +A\ge76 +A\ge76.0 +A\ge76.00 +A\ge76.1 +A\ge76.10 +A\ge76.20 +A\ge76.3 +A\ge76.30 +A\ge76.4 +A\ge76.5 +A\ge76.50 +A\ge76.60 +A\ge76.70 +A\ge76.8 +A\ge76.80 +A\ge76.9 +A\ge76.90 +A\ge76\frac{1}{10} +A\ge77 +A\ge77.1 +A\ge77.10 +A\ge77.2 +A\ge77.20 +A\ge77.3 +A\ge77.30 +A\ge77.40 +A\ge77.5 +A\ge77.6 +A\ge77.60 +A\ge77.70 +A\ge77.8 +A\ge77.80 +A\ge77.90 +A\ge78 +A\ge78.00 +A\ge78.1 +A\ge78.10 +A\ge78.2 +A\ge78.20 +A\ge78.30 +A\ge78.4 +A\ge78.40 +A\ge78.5 +A\ge78.50 +A\ge78.6 +A\ge78.60 +A\ge78.7 +A\ge78.70 +A\ge78.8 +A\ge78.80 +A\ge78.9 +A\ge78.90 +A\ge79 +A\ge79.00 +A\ge79.1 +A\ge79.10 +A\ge79.2 +A\ge79.20 +A\ge79.3 +A\ge79.30 +A\ge79.40 +A\ge79.5 +A\ge79.50 +A\ge79.60 +A\ge79.70 +A\ge79.8 +A\ge79.80 +A\ge79.90 +A\ge80 +A\ge80.00 +A\ge80.10 +A\ge80.20 +A\ge80.3 +A\ge80.30 +A\ge80.40 +A\ge80.50 +A\ge80.6 +A\ge80.60 +A\ge80.8 +A\ge80.80 +A\ge80.90 +A\ge81 +A\ge81.00 +A\ge81.20 +A\ge81.3 +A\ge81.30 +A\ge81.40 +A\ge81.50 +A\ge81.7 +A\ge81.70 +A\ge81.90 +A\ge82.20 +A\ge82.60 +A\ge82.8 +A\ge82.80 +A\ge82.9 +A\ge82.90 +A\ge83.10 +A\ge83.7 +A\ge83.70 +A\ge83.8 +A\ge83.80 +A\ge83.9 +A\ge83.90 +A\ge84.40 +A\le0.25 +A\le0.3,B\ge0.4 +A\le0.35,B\le0.25,A+B\le0.6 +A\le0.45,B\ge0.25,Ax+By\le1 +A\le0.45,B\ge0.25,x+y\le1 +A\le46.60zZ+27.50 +A\le68.20 +Ad +B +B < 3\frac{128}{1111} +B < 6 +B \leq 1.9 +B \leq 2 +B \leq 2.0598 +B \leq 2.1 +B \leq 2.2 +B \leq 2.2263 +B \leq 2.2761 +B \leq 2.3 +B \leq 2.3092 +B \leq 2.3577 +B \leq 2.4 +B \leq 2.5 +B \leq 2.5303 +B \leq 2.6 +B \leq 2.6811 +B \leq 2.7 +B \leq 2.7232 +B \leq 2.8 +B \leq 2.8072 +B \leq 2.8777 +B \leq 2.8887 +B \leq 2.9 +B \leq 3 +B \leq 3.0856 +B \leq 3.1 +B \leq 3.1283 +B \leq 3.2 +B \leq 3.2602 +B \leq 3.3 +B \leq 3.4 +B \leq 3.446 +B \leq 3.4552 +B \leq 3.5 +B \leq 3.5888 +B \leq 3.6 +B \leq 3.6324 +B \leq 3.7 +B \leq 3.8 +B \leq 3.9 +B \leq 4 +B \leq 4.0 +B \leq 4.1 +B \leq 4.2 +B \leq 4.2102 +B \leq 4.3 +B \leq 4.4 +B \leq 4.4923 +B \leq 4.5 +B \leq 4.6 +B \leq 4.6001 +B \leq 4.7 +B \leq 4.7668 +B \leq 4.8 +B \leq 4.8281 +B \leq 4.9 +B \leq 5 +B \leq 5.0 +B \leq 5.1 +B \leq 5.2 +B \leq 5.3 +B \leq 5.4 +B \leq 5.5 +B \leq 5.6 +B \leq 5.6559 +B \leq 5.7 +B \leq 5.8 +B \leq 5.9 +B \leq 5.9264 +B \leq 5.9365 +B \leq 6 +B \leq 6.1 +B \leq 6.1799 +B \leq 6.2 +B \leq 6.3 +B \leq 6.5 +B \leq 6.6 +B \leq 6.6652 +B \leq 6.7 +B \leq 6.9 +B \leq \frac{55.24}{16.03} +B \leq \frac{55.88}{20.52} +B \leq \frac{56.23}{19.54} +B \leq \frac{56.56}{10.26} +B \leq \frac{57.31}{18.32} +B \leq \frac{57.51}{27.92} +B \leq \frac{58.36}{26.83} +B \leq \frac{59.19}{20.49} +B \leq \frac{59.37}{12.62} +B \leq \frac{60.11}{22.42} +B \leq \frac{60.15}{18.45} +B \leq \frac{61.06}{16.81} +B \leq \frac{61.26}{17.73} +B \leq \frac{61.59}{13.71} +B \leq \frac{62.24}{13.53} +B \leq \frac{62.41}{27.42} +B \leq \frac{62.54}{19.57} +B \leq \frac{62.69}{14.89} +B \leq \frac{62.85}{10.17} +B \leq \frac{63.25}{28.41} +B \leq \frac{63.35}{11.06} +B \leq \frac{63.41}{27.46} +B \leq \frac{63.47}{20.57} +B \leq \frac{63.49}{13.15} +B \leq \frac{63.8}{27.06} +B \leq \frac{64.05}{24.03} +B \leq \frac{64.32}{25.42} +B \leq \frac{65.52}{23.34} +B \leq \frac{66.64}{13.98} +B \leq \frac{68.04}{12.03} +B \leq \frac{71}{11.96} +B \leq \frac{72.42}{12.22} +B \leq \frac{73.65}{11.05} +B \leq \frac{74.18}{20.67} +B \leq \frac{76.23}{23.55} +B \times 10.17 + 3.14 \leq 73.00 +B \times 10.30 + 2.74 \leq 64.00 +B \times 10.84 \leq 62.47 +B \times 11.06 \leq 63.35 +B \times 12.02 + 3.54 \leq 76.00 +B \times 13.75 + 4.60 \leq 62.00 +B \times 13.99 + 3.59 \leq 70.00 +B \times 14.32 + 4.93 \leq 76.00 +B \times 14.92 \leq 57.42 +B \times 16.81 + 4.94 \leq 66.00 +B \times 18.51 + 4.70 \leq 70.00 +B \times 19.68 + 2.77 \leq 79.00 +B \times 19.91 + 2.97 \leq 73.00 +B \times 20.08 + 3.40 \leq 77.00 +B \times 20.57 + 3.53 \leq 67.00 +B \times 20.57 \leq 63.47 +B \times 21.58 \leq 78.00 - 3.96 +B \times 24.35 + 2.60 \leq 61.00 +B \times 24.46 + 4.04 \leq 62.00 +B \times 24.84 + 2.57 \leq 72.00 +B \times 25.23 + 2.82 \leq 78.00 +B \times 25.69 + 2.63 \leq 75.00 +B \times 26.07 + 4.76 \leq 79.00 +B \times 26.12 + 4.25 \leq 68.00 +B \times 27.24 + 2.66 \leq 74.00 +B \times 28.10 + 4.83 \leq 63.00 +B \times 28.38 + 3.91 \leq 76.00 +B \times 29.90 + 2.72 \leq 80.00 +B, E, D, F, G, H, E, F, C, A, B, C +B,D,E,A +B,D,E,A,F +B,D,E,E +B,D,E,F +B,D,E,F' +B,E,D,A +B10.17\le 69.86 +B10.62+4.75\le 79.00 +B10.62\le 74.25 +B15.50+4.17\le76 +B19.00+3.54-3.54\le62.00-3.54 +B19.00+3.54\le62.00 +B19.00\le58.46 +B21.44+2.60\le60.00 +B21.44\le57.40 +B25.56+3.68\le61 +B25.56\le57.32 +B27.2+3.77\le79 +B27.2\le75.23 +B<10 +B<2 +B<2.30 +B<3 +B<3.5 +B<3.7 +B<4 +B<4.8 +B<4.9 +B<5 +B<5.9 +B<6 +B<\frac{60.69}{18.89} +B>88 +BC:AB +BX\le47.38 +B\ge46 +B\ge71 +B\ge80\text{ or } B<90 +B\ge87 +B\ge88.5 +B\le 2 +B\le 3 +B\le 3\frac{128}{1111} +B\le 4 +B\le 5 +B\le 5.6559 +B\le 6 +B\le 6.99152542373 +B\le \frac{6986}{1017} +B\le \frac{74.25}{10.62} +B\le04.18 +B\le1.9 +B\le1.91 +B\le1.92 +B\le1.99 +B\le19 +B\le2 +B\le2.05 +B\le2.06 +B\le2.08 +B\le2.09 +B\le2.090 +B\le2.0907 +B\le2.0907060401 +B\le2.09070604010 +B\le2.0907060401080 +B\le2.090706040108090 +B\le2.1 +B\le2.10 +B\le2.109 +B\le2.109152542 +B\le2.12589928 +B\le2.135 +B\le2.14 +B\le2.159 +B\le2.159285714 +B\le2.16 +B\le2.17 +B\le2.184037901 +B\le2.19 +B\le2.2 +B\le2.20 +B\le2.2245 +B\le2.26 +B\le2.27 +B\le2.2761 +B\le2.27945736434 +B\le2.28 +B\le2.29 +B\le2.293523677 +B\le2.3 +B\le2.30 +B\le2.31 +B\le2.32 +B\le2.33 +B\le2.3404 +B\le2.392685 +B\le2.4 +B\le2.40 +B\le2.41 +B\le2.418 +B\le2.419 +B\le2.42 +B\le2.43 +B\le2.44 +B\le2.46 +B\le2.461 +B\le2.47 +B\le2.5 +B\le2.50 +B\le2.50262960180316 +B\le2.51 +B\le2.54 +B\le2.540169133 +B\le2.54112554 +B\le2.55 +B\le2.5503 +B\le2.56 +B\le2.564777328 +B\le2.5672 +B\le2.57 +B\le2.577 +B\le2.58 +B\le2.59 +B\le2.593 +B\le2.6 +B\le2.60 +B\le2.64355401 +B\le2.68571429 +B\le2.6973484848484 +B\le2.7 +B\le2.71 +B\le2.76 +B\le2.784 +B\le2.79 +B\le2.8 +B\le2.80 +B\le2.85 +B\le2.87 +B\le2.9 +B\le2.90 +B\le2.91 +B\le2.9188 +B\le2.92833333333 +B\le2.93 +B\le2.94 +B\le2.9531384351 +B\le2.9691 +B\le2.97 +B\le2\frac{389}{595} +B\le2\frac{599}{2880} +B\le3 +B\le3.0 +B\le3.00 +B\le3.03559322 +B\le3.05 +B\le3.05879828 +B\le3.05\overline{36} +B\le3.07 +B\le3.079675 +B\le3.085 +B\le3.085526316 +B\le3.08556149733 +B\le3.0855615 +B\le3.09 +B\le3.096 +B\le3.0964464 +B\le3.1 +B\le3.12 +B\le3.12739726 +B\le3.13 +B\le3.14 +B\le3.148 +B\le3.16 +B\le3.188185654 +B\le3.2 +B\le3.20 +B\le3.21 +B\le3.212811 +B\le3.22 +B\le3.23 +B\le3.257 +B\le3.277066 +B\le3.2771 +B\le3.3 +B\le3.31 +B\le3.32 +B\le3.33 +B\le3.36 +B\le3.37 +B\le3.38 +B\le3.39629 +B\le3.4 +B\le3.40 +B\le3.41 +B\le3.43 +B\le3.45 +B\le3.458252427 +B\le3.46 +B\le3.48 +B\le3.480 +B\le3.48010204 +B\le3.5 +B\le3.50 +B\le3.500 +B\le3.52 +B\le3.55 +B\le3.5565749235401 +B\le3.55796056 +B\le3.57985258 +B\le3.59 +B\le3.590\overline{740} +B\le3.6 +B\le3.6075 +B\le3.629 +B\le3.691888949 +B\le3.7 +B\le3.70 +B\le3.71 +B\le3.714723926 +B\le3.72 +B\le3.73 +B\le3.75 +B\le3.7535 +B\le3.76 +B\le3.765 +B\le3.7655 +B\le3.76666666666666667 +B\le3.77 +B\le3.78703703704 +B\le3.79 +B\le3.8 +B\le3.80 +B\le3.81 +B\le3.82 +B\le3.826 +B\le3.83 +B\le3.847540984 +B\le3.9 +B\le3.90 +B\le3.908030199 +B\le3.94 +B\le3.976875 +B\le3.98 +B\le3\frac{611}{998} +B\le3\frac{784}{985} +B\le4 +B\le4.0 +B\le4.04 +B\le4.1 +B\le4.109 +B\le4.10915493 +B\le4.11 +B\le4.110 +B\le4.12 +B\le4.15 +B\le4.159 +B\le4.16 +B\le4.17 +B\le4.17454545 +B\le4.175 +B\le4.18 +B\le4.19 +B\le4.2 +B\le4.21 +B\le4.213 +B\le4.24 +B\le4.26 +B\le4.261 +B\le4.261486 +B\le4.27 +B\le4.3 +B\le4.30 +B\le4.31 +B\le4.31782945736 +B\le4.32 +B\le4.320 +B\le4.32023 +B\le4.320245399 +B\le4.32025 +B\le4.33356164 +B\le4.34 +B\le4.36 +B\le4.37 +B\le4.38 +B\le4.381 +B\le4.3812 +B\le4.38120301 +B\le4.381203010 +B\le4.4 +B\le4.5 +B\le4.6 +B\le4.60 +B\le4.61666666667 +B\le4.638 +B\le4.64 +B\le4.65 +B\le4.66 +B\le4.7 +B\le4.76 +B\le4.78 +B\le4.8 +B\le4.87 +B\le4.8738461538 +B\le4.88 +B\le4.88\overline{03} +B\le4.89 +B\le4.9 +B\le4.90 +B\le4.92 +B\le4.94 +B\le4\frac{38}{725} +B\le4\frac{817}{1310} +B\le5 +B\le5.00 +B\le5.04 +B\le5.05 +B\le5.08 +B\le5.1 +B\le5.10 +B\le5.13 +B\le5.148837209 +B\le5.15 +B\le5.17 +B\le5.2 +B\le5.21 +B\le5.24 +B\le5.28 +B\le5.291111111 +B\le5.3 +B\le5.3175 +B\le5.34 +B\le5.355084745762712 +B\le5.36 +B\le5.4 +B\le5.43 +B\le5.473 +B\le5.5 +B\le5.51253918 +B\le5.55 +B\le5.559 +B\le5.56 +B\le5.565625 +B\le5.592529711 +B\le5.6 +B\le5.62 +B\le5.6280 +B\le5.64 +B\le5.6923 +B\le5.7 +B\le5.74 +B\le5.75 +B\le5.750943396226415 +B\le5.76 +B\le5.77 +B\le5.78 +B\le5.79 +B\le5.8 +B\le5.80 +B\le5.81 +B\le5.82 +B\le5.83 +B\le5.84 +B\le5.88 +B\le5.9 +B\le5.91 +B\le5.91848739 +B\le56.3\div17.18 +B\le5\frac{155}{218} +B\le5\frac{32}{65} +B\le6 +B\le6.1 +B\le6.2 +B\le6.24 +B\le6.240 +B\le6.4 +B\le6.41 +B\le6.47 +B\le6.477 +B\le6.47757 +B\le6.477570093 +B\le6.5 +B\le6.54 +B\le6.64 +B\le6.6446 +B\le6.682178218 +B\le6.7 +B\le6.8 +B\le6.9 +B\le6.9212 +B\le63.47\div20.57 +B\le7 +B\le7.18942307692 +B\le7.2 +B\le7.29 +B\le7.3 +B\le7.32 +B\le7.426573427 +B\le70 +B\le71+x^{-5} +B\le\frac{1104}{307} +B\le\frac{1135}{456} +B\le\frac{1221}{436} +B\le\frac{1241}{485} +B\le\frac{1289}{440} +B\le\frac{1291}{282} +B\le\frac{1431}{266} +B\le\frac{1533}{680} +B\le\frac{17.37}{5.15} +B\le\frac{17}{8} +B\le\frac{207}{44} +B\le\frac{2191}{820} +B\le\frac{264}{115} +B\le\frac{28.99}{12.4} +B\le\frac{2877}{1303} +B\le\frac{3063}{1430} +B\le\frac{3344}{775} +B\le\frac{3359}{755} +B\le\frac{34.74}{10.3} +B\le\frac{3617}{765} +B\le\frac{37.53}{13} +B\le\frac{380}{139} +B\le\frac{479}{94} +B\le\frac{56.43}{17.00} +B\le\frac{56.63}{18.40} +B\le\frac{56.75}{22.8} +B\le\frac{56.81}{22.2} +B\le\frac{5611}{1910} +B\le\frac{57.21}{19.9} +B\le\frac{57.28}{22.90} +B\le\frac{57.31}{11.20} +B\le\frac{57.98}{24.80} +B\le\frac{57.99}{28.20} +B\le\frac{577}{187} +B\le\frac{58.26}{14.00} +B\le\frac{58.3}{11.3} +B\le\frac{58.46}{19.00} +B\le\frac{58.51}{25.00} +B\le\frac{58.81}{25.80} +B\le\frac{5847}{2360} +B\le\frac{59.86}{25.1} +B\le\frac{59.88}{23.60} +B\le\frac{6.75}{1.66} +B\le\frac{60.64}{22.95} +B\le\frac{60.69}{18.89} +B\le\frac{60.6}{10.90} +B\le\frac{60.76}{20.98} +B\le\frac{605}{278} +B\le\frac{62.35}{27.10} +B\le\frac{62.83}{17} +B\le\frac{6233}{2020} +B\le\frac{6257}{1780} +B\le\frac{63.16}{23.8} +B\le\frac{63.36}{13} +B\le\frac{63.47}{20.57} +B\le\frac{63.47}{23.01} +B\le\frac{63.59}{28.80} +B\le\frac{63.86}{18.60} +B\le\frac{64.3}{15.3} +B\le\frac{64.44}{16.90} +B\le\frac{64.54}{14.4} +B\le\frac{6401}{2600} +B\le\frac{643}{295} +B\le\frac{65.11}{10.8} +B\le\frac{65.27}{11.31} +B\le\frac{65.57}{19.3} +B\le\frac{65.57}{22.10} +B\le\frac{651.1}{108} +B\le\frac{6511}{1080} +B\le\frac{6557}{1930} +B\le\frac{6593}{2860} +B\le\frac{66.92}{23.20} +B\le\frac{6641}{1399} +B\le\frac{67.13}{22} +B\le\frac{67.49}{10.10} +B\le\frac{67.50}{16.60} +B\le\frac{68.08}{11.96} +B\le\frac{68.15}{12.20} +B\le\frac{68.66}{29.39} +B\le\frac{68.69}{23.26} +B\le\frac{684}{125} +B\le\frac{6869}{2326} +B\le\frac{6883}{1940} +B\le\frac{69.48}{20.60} +B\le\frac{6937}{1550} +B\le\frac{6951}{1970} +B\le\frac{70.21}{28.10} +B\le\frac{70.36}{16.36} +B\le\frac{70.58}{24.80} +B\le\frac{70.81}{10.2} +B\le\frac{7081}{1020} +B\le\frac{71.05}{23.93} +B\le\frac{71.21}{26.40} +B\le\frac{71.64}{23.60} +B\le\frac{71.85}{14.10} +B\le\frac{71.87}{26.96} +B\le\frac{72-3.31}{23.26} +B\le\frac{72.46}{25.90} +B\le\frac{72.74}{12.3} +B\le\frac{72.83}{22.6} +B\le\frac{7247}{1060} +B\le\frac{73.24}{24.5} +B\le\frac{73.33}{11.20} +B\le\frac{73.49}{16.50} +B\le\frac{74.77}{10.40} +B\le\frac{74.85}{29.30} +B\le\frac{7441}{1450} +B\le\frac{7447}{2870} +B\le\frac{75.06}{26} +B\le\frac{75.31}{28.41} +B\le\frac{75.37}{12.30} +B\le\frac{75.37}{22.70} +B\le\frac{75.47}{25.32} +B\le\frac{75.47}{29.10} +B\le\frac{7547}{2532} +B\le\frac{7549}{2830} +B\le\frac{7589}{2370} +B\le\frac{77.08}{15.40} +B\le\frac{77.08}{15.4} +B\le\frac{7729}{1490} +B\le\frac{\left(65-4.33\right)}{11.40} +B\left(10.8\right)+3.89\le69 +B\left(24.35\right)\le58.4 +B\left(26.20\right)+4.52\le68.00 +B\times 27.21\le 59.32 +B\times11.96+2.92\le71.00 +B\times11.96\le68.08 +B\times12.02\le72.46 +B\times13.75\le57.4 +B\times14.32+4.93\le76.00 +B\times16.58\le66.02 +B\times16.60+3.39-3.39\le72.00-3.39 +B\times16.60+3.39\le72.00 +B\times17.18\le56.3 +B\times20.57\le63.47 +B\times22.95\le60.64 +B\times24.46\le57.96 +B\times25.64+2.97\le77.00 +B\times26.07\le74.24 +B\times27.44\le59.93 +B\times28.30\le64.57 +B\times29.07\le67.42 +B\times29.90\le77.28 +B\times\frac{27.44}{27.44}\le\frac{59.93}{27.44} +Brad>Glen +Bx27.44\le59.63 +Bx28.50\le62.00 +Bx\le47.38 +C+60+62+95\ge300 +C+80+52+90\ge300 +C, B +C,B +C>-\frac{25}{9}-\frac{160}{9} +C>94 +CAH +CDIII +CMXLIX +C\frac{9}{5}+3212 +H>150 +H>153 +H>158 +H>6.00 +H\ge39.42 +H\ge399 +H\ge41.6 +H\ge44.42 +H\ge48 +H\ge48.5 +H\ge48.50 +H\ge48.7 +H\ge58.225 +H\le6.00 +IDONTKNOW +IGIVEUP +Infinity +Iq>0 +JEFF>JEFFY +K-2 +K<0 +K<85 +K<\frac{21}{2} +K>85 +K\ge-9 +K\ge105 +K\ge7 +K\le O +K\le0 +K\le2 +K\le7 +L - 30.05 \geq 20.58 +L - 30.09 \geq 24.14 +L - 30.09 \geq 33.51 +L - 30.12 \geq 33.24 +L - 30.16 \geq 26.69 +L - 30.45 \geq 32.64 +L - 30.54 \geq 20.16 +L - 30.64 \geq 20.41 +L - 30.93 \geq 29.38 +L - 31.01 \geq 20.18 +L - 31.03 \geq 32.66 +L - 31.13 \geq 25.33 +L - 31.37 \geq 33.96 +L - 31.41 \geq 22.62 +L - 31.42 \geq 31.52 +L - 31.44 \geq 27.02 +L - 31.55 \geq 25.61 +L - 31.65 \geq 27.52 +L - 31.88 \geq 29.96 +L - 31.94 \geq 29.79 +L - 31.94 \geq 34.11 +L - 31.99 \geq 21.92 +L - 32.09 \geq 23.78 +L - 32.10 \geq 27.45 +L - 32.11 \geq 25.53 +L - 32.21 \geq 27.07 +L - 32.41 \geq 31.20 +L - 32.46 \geq 28.24 +L - 32.52 \geq 26.73 +L - 32.62 \geq 23.61 +L - 32.64 \geq 33.80 +L - 32.68 \geq 31.10 +L - 32.93 \geq 34.38 +L - 33.09 \geq 27.76 +L - 33.10 \geq 32.53 +L - 33.15 \geq 22.17 +L - 33.25 \geq 27.10 +L - 33.29 \geq 27.00 +L - 33.30 \geq 28.06 +L - 33.31 \geq 28.35 +L - 33.35 \geq 34.84 +L - 33.36 \geq 24.23 +L - 33.37 \geq 21.23 +L - 33.42 \geq 28.56 +L - 33.56 \geq 34.21 +L - 33.57 \geq 23.36 +L - 33.63 \geq 30.82 +L - 33.69 \geq 31.84 +L - 33.92 \geq 28.77 +L - 34.24 \geq 34.41 +L - 34.32 \geq 24.30 +L - 34.33 \geq 34.23 +L - 34.34 \geq 26.36 +L - 34.57 \geq 26.28 +L - 34.63 \geq 27.62 +L - 34.68 \geq 30.57 +L - 34.72 \geq 25.50 +L - 34.72 \geq 34.25 +L - 34.74 \geq 22.82 +L - 34.76 \geq 27.11 +L - 34.88 \geq 21.51 +L - 34.89 \geq 28.02 +L - 35.07 \geq 28.11 +L - 35.08 \geq 32.38 +L - 35.14 \geq 23.06 +L - 35.15 \geq 21.22 +L - 35.31 \geq 34.34 +L - 35.35 \geq 20.85 +L - 35.56 \geq 22.39 +L - 35.63 \geq 32.99 +L - 35.70 \geq 26.67 +L - 35.86 \geq 32.14 +L - 35.94 \geq 32.48 +L - 35.96 \geq 31.78 +L - 35.97 \geq 29.61 +L - 36.08 \geq 29.25 +L - 36.20 \geq 34.87 +L - 36.27 \geq 34.73 +L - 36.29 \geq 21.94 +L - 36.36 \geq 21.75 +L - 36.44 \geq 25.58 +L - 36.45 \geq 20.82 +L - 36.56 \geq 33.96 +L - 36.60 \geq 25.18 +L - 36.61 \geq 30.82 +L - 36.67 \geq 33.82 +L - 36.73 \geq 23.29 +L - 36.95 \geq 22.04 +L - 37.01 \geq 25.32 +L - 37.07 \geq 25.68 +L - 37.10 \geq 29.47 +L - 37.12 \geq 28.67 +L - 37.16 \geq 21.84 +L - 37.26 \geq 27.82 +L - 37.36 \geq 25.15 +L - 37.40 \geq 21.10 +L - 37.43 \geq 25.80 +L - 37.67 \geq 26.55 +L - 37.80 \geq 20.07 +L - 37.82 \geq 34.10 +L - 37.87 \geq 27.94 +L - 37.87 \geq 31.96 +L - 37.89 \geq 28.17 +L - 37.95 \geq 22.39 +L - 38.41 \geq 34.43 +L - 38.50 \geq 23.27 +L - 38.52 \geq 23.30 +L - 38.54 \geq 33.92 +L - 38.56 \geq 32.05 +L - 38.57 \geq 34.49 +L - 38.63 \geq 27.16 +L - 38.64 \geq 26.58 +L - 39.14 \geq 29.97 +L - 39.30 \geq 29.26 +L - 39.35 \geq 26.46 +L - 39.35 \geq 26.98 +L - 39.49 \geq 24.49 +L - 39.52 \geq 31.86 +L - 39.53 \geq 25.00 +L - 39.55 \geq 31.87 +L - 39.67 \geq 29.37 +L - 39.70 \geq 34.95 +L - 39.96 \geq 34.94 +L - 40.05 \geq 25.74 +L - 40.14 \geq 23.08 +L - 40.29 \geq 31.46 +L - 40.41 \geq 25.93 +L - 40.46 \geq 29.47 +L - 40.47 \geq 33.54 +L - 40.65 \geq 27.71 +L - 40.80 \geq 32.79 +L - 40.81 \geq 22.93 +L - 40.93 \geq 28.47 +L - 40.97 \geq 33.63 +L - 40.98 \geq 28.22 +L - 41.00 \geq 32.68 +L - 41.06 \geq 31.90 +L - 41.11 \geq 22.26 +L - 41.30 \geq 32.63 +L - 41.30 \geq 33.40 +L - 41.31 \geq 24.17 +L - 41.32 \geq 22.32 +L - 41.41 \geq 24.19 +L - 41.55 \geq 32.44 +L - 41.56 \geq 21.30 +L - 41.65 \geq 28.65 +L - 41.76 \geq 30.97 +L - 41.87 \geq 31.63 +L - 41.99 \geq 28.47 +L - 42.01 \geq 33.25 +L - 42.02 \geq 22.77 +L - 42.04 \geq 27.04 +L - 42.06 \geq 28.97 +L - 42.13 \geq 24.90 +L - 42.15 \geq 31.64 +L - 42.58 \geq 25.03 +L - 42.73 \geq 29.24 +L - 42.89 \geq 29.70 +L - 42.95 \geq 20.11 +L - 42.99 \geq 26.66 +L - 43.08 \geq 32.57 +L - 43.22 \geq 20.96 +L - 43.27 \geq 32.68 +L - 43.36 \geq 34.49 +L - 43.44 \geq 27.59 +L - 43.47 \geq 24.06 +L - 43.61 \geq 29.37 +L - 43.67 \geq 21.77 +L - 43.82 \geq 32.52 +L - 43.96 \geq 25.71 +L - 43.98 \geq 21.08 +L - 43.98 \geq 28.44 +L - 44.03 \geq 23.37 +L - 44.08 \geq 22.43 +L - 44.11 \geq 25.26 +L - 44.19 \geq 31.21 +L - 44.25 \geq 32.49 +L - 44.52 \geq 26.06 +L - 44.59 \geq 33.75 +L - 44.64 \geq 25.86 +L - 44.68 \geq 24.16 +L - 44.89 \geq 29.82 +L - 45.03 \geq 33.74 +L - 45.09 \geq 31.29 +L - 45.14 \geq 30.66 +L - 45.23 \geq 23.50 +L - 45.25 \geq 26.96 +L - 45.28 \geq 24.81 +L - 45.32 \geq 22.13 +L - 45.37 \geq 30.02 +L - 45.46 \geq 20.75 +L - 45.63 \geq 26.59 +L - 45.65 \geq 30.53 +L - 45.82 \geq 27.06 +L - 45.89 \geq 22.63 +L - 46.11 \geq 26.01 +L - 46.29 \geq 21.99 +L - 46.34 \geq 26.21 +L - 46.36 \geq 33.81 +L - 46.38 \geq 21.13 +L - 46.39 \geq 28.90 +L - 46.44 \geq 20.86 +L - 46.47 \geq 20.27 +L - 46.50 \geq 26.27 +L - 46.54 \geq 27.95 +L - 46.70 \geq 20.71 +L - 46.77 \geq 32.20 +L - 46.90 \geq 34.45 +L - 46.92 \geq 26.99 +L - 46.92 \geq 33.73 +L - 46.97 \geq 20.34 +L - 47.01 \geq 27.06 +L - 47.02 \geq 31.36 +L - 47.09 \geq 20.18 +L - 47.28 \geq 22.62 +L - 47.42 \geq 29.25 +L - 47.50 \geq 21.15 +L - 47.60 \geq 27.89 +L - 47.72 \geq 30.44 +L - 47.78 \geq 28.60 +L - 47.82 \geq 30.01 +L - 47.95 \geq 33.11 +L - 47.95 \geq 34.80 +L - 48.01 \geq 21.94 +L - 48.08 \geq 27.62 +L - 48.08 \geq 31.02 +L - 48.15 \geq 24.91 +L - 48.18 \geq 29.39 +L - 48.19 \geq 20.21 +L - 48.21 \geq 26.61 +L - 48.23 \geq 22.75 +L - 48.23 \geq 34.70 +L - 48.26 \geq 28.68 +L - 48.35 \geq 20.96 +L - 48.37 \geq 31.21 +L - 48.43 \geq 25.98 +L - 48.46 \geq 29.12 +L - 48.49 \geq 26.70 +L - 48.49 \geq 29.76 +L - 48.50 \geq 20.83 +L - 48.52 \geq 21.70 +L - 48.52 \geq 31.71 +L - 48.57 \geq 29.33 +L - 48.61 \geq 32.28 +L - 48.70 \geq 29.10 +L - 48.80 \geq 21.37 +L - 48.91 \geq 34.11 +L - 49.05 \geq 26.55 +L - 49.16 \geq 33.58 +L - 49.38 \geq 33.88 +L - 49.53 \geq 33.29 +L - 49.63 \geq 30.94 +L - 49.79 \geq 24.18 +L - 49.90 \geq 34.37 +L - 49.99 \geq 26.90 +L - 49.99 \geq 29.87 +L > 33.76+23.04 +L > 37.95+22.39 +L > 43.98+32.63 +L > 62.91 +L > 65.58 +L > 69.92 +L > 76.33 +L > 80.89 +L \geq 20.07 + 37.80 +L \geq 20.18 + 31.01 +L \geq 20.21 + 48.19 +L \geq 20.86 + 46.44 +L \geq 21.10 + 37.40 +L \geq 21.22 + 35.15 +L \geq 21.37 + 48.80 +L \geq 21.70 + 48.52 +L \geq 21.77 + 43.67 +L \geq 21.84 + 37.16 +L \geq 22.17 + 33.15 +L \geq 22.32 + 41.32 +L \geq 22.43 + 44.08 +L \geq 22.77 + 42.02 +L \geq 22.93 + 40.81 +L \geq 23.08 + 40.14 +L \geq 23.30 + 38.52 +L \geq 23.37 + 44.03 +L \geq 23.61 + 32.62 +L \geq 24.18 + 49.79 +L \geq 24.90 + 42.13 +L \geq 25.03 + 42.58 +L \geq 25.33 + 31.13 +L \geq 25.50 + 34.72 +L \geq 25.71 + 43.96 +L \geq 25.86 + 44.64 +L \geq 26.28 + 34.57 +L \geq 26.67 + 35.70 +L \geq 26.70 + 48.49 +L \geq 26.73 + 32.52 +L \geq 27.45 + 32.10 +L \geq 27.76 + 33.09 +L \geq 28.02 + 34.89 +L \geq 28.22 + 40.98 +L \geq 28.60 + 47.78 +L \geq 28.67 + 37.12 +L \geq 28.77 + 33.92 +L \geq 28.90 + 46.39 +L \geq 29.47 + 37.10 +L \geq 29.76 + 48.49 +L \geq 29.96 + 31.88 +L \geq 30.82 + 33.63 +L \geq 31.20 + 32.41 +L \geq 31.29 + 45.09 +L \geq 31.52 + 31.42 +L \geq 31.90 + 41.06 +L \geq 32.44 + 41.55 +L \geq 32.57 + 43.08 +L \geq 33.25 + 42.01 +L \geq 33.75 + 44.59 +L \geq 33.82 + 36.67 +L \geq 33.88 + 49.38 +L \geq 34.21 + 33.56 +L \geq 34.34 + 35.31 +L \geq 34.37 + 49.90 +L \geq 34.73 + 36.27 +L \geq 34.84 + 33.35 +L \geq 51.19 +L \geq 56.23 +L \geq 56.37 +L \geq 56.46 +L \geq 58.5 +L \geq 59 +L \geq 59.25 +L \geq 59.55 +L \geq 60.22 +L \geq 60.85 +L \geq 61.82 +L \geq 61.84 +L \geq 62.37 +L \geq 62.69 +L \geq 62.91 +L \geq 62.94 +L \geq 63.61 +L \geq 63.64 +L \geq 64.79 +L \geq 65.79 +L \geq 66.51 +L \geq 66.57 +L \geq 67.03 +L \geq 67.3 +L \geq 67.4 +L \geq 67.61 +L \geq 67.77 +L \geq 68.19 +L \geq 69.65 +L \geq 70.17 +L \geq 70.22 +L \geq 70.5 +L \geq 71 +L \geq 73.99 +L \geq 75.26 +L \geq 75.29 +L \geq 75.65 +L \geq 76.38 +L \geq 78.25 +L \geq 84.27 +L+-44.45\ge20.90 +L+47.09-47.09\ge20.18+47.09 +L-20.43\ge44.27 +L-20.99\ge 45.65 +L-21.03\ge44.05 +L-23.80\ge39.05 +L-24.85\ge48.10 +L-25.03-42.58>0 +L-25.03-42.58\ge0 +L-26.64\ge32.26 +L-27.33\ge39.89 +L-28.02\ge34.89 +L-29.53\ge40.19 +L-30.01\ge 24.65 +L-30.14\ge32.40 +L-30.22\ge22.16 +L-30.33\ge 21.01 +L-30.60\ge 31.22 +L-30.63\ge25.02 +L-30.74\ge21.98 +L-30.79\ge22.46 +L-30.88 > 22.64 +L-30.88\ge 22.64 +L-31.05\ge32.17 +L-31.41\ge27.73 +L-31.44\ge28.77 +L-31.46\ge30.34 +L-31.52\ge28.47 +L-31.78\ge49.20 +L-31.88\ge 31.30 +L-31.96 > 37.87 +L-31.96\ge27.97 +L-31.96\ge31.74 +L-32.07\ge 27.49 +L-32.07\ge21.43 +L-32.28\ge25.60 +L-32.37\ge32.93 +L-32.47\ge22.36 +L-32.68 > 34.1 +L-32.68\ge 34.1 +L-32.94\ge27.59 +L-33.13\ge31.52 +L-33.18\ge 31.50 +L-33.19\ge34.18 +L-33.39\ge 25.56 +L-33.49\ge 27.68 +L-33.50\ge30.18 +L-33.58\ge26.29 +L-33.62\ge26.62 +L-33.63\ge 34.04 +L-33.63\ge30.82 +L-33.75\ge22.06 +L-33.93\ge33.84 +L-34.13\ge23.78 +L-34.16\ge23.16 +L-34.16\ge28.19 +L-34.17\ge31.53 +L-34.22\ge24.45 +L-34.85\ge34.47 +L-34.88>39.63 +L-34.88\ge39.63 +L-34.89 > 28.02 +L-34.89+34.89\ge28.02+34.89 +L-34.89>28.02 +L-34.89\ge 28.02 +L-34.89\ge28.02 +L-34.94\ge25.62 +L-35.14\ge24.03 +L-35.19\ge 31.57 +L-35.33+35.33\ge33.42+35.33 +L-35.33>33.42 +L-35.33\ge33.42 +L-35.63\ge27.06 +L-36.11\ge 28.84 +L-36.16\ge25.34 +L-36.25\ge30.55 +L-36.34>20.39 +L-36.34\ge20.39 +L-36.35\ge32.55 +L-36.40\ge31.37 +L-36.43\ge 33.15 +L-36.44\ge 25.58 +L-36.53\ge24.52 +L-36.72\ge26.06 +L-36.78\ge 29.61 +L-36.94\ge21.86 +L-37.03\ge25.18 +L-37.18\ge23.67 +L-37.22\ge20.54 +L-37.26\ge 27.82 +L-37.33\ge23.96 +L-37.35\ge27.53 +L-37.40+37.40\ge21.10+37.40 +L-37.40\ge21.10 +L-37.53\ge 29.02 +L-37.60\ge 21.51 +L-37.61\ge24.87 +L-37.77\ge23.26 +L-37.78\ge 26.99 +L-37.94\ge 28.57 +L-37.95\ge30.76 +L-38.13\ge33.54 +L-38.28\ge21.11 +L-38.52 > 23.3 +L-38.54\ge 23.78 +L-38.55\ge29.56 +L-38.64\ge21.13 +L-39.07\ge22.42 +L-39.44\ge33.49 +L-39.62\ge33.29 +L-39.67\ge23.55 +L-40.02\ge25.13 +L-40.02\ge33.30 +L-40.05>33.80 +L-40.05\ge33.80 +L-40.11>21.79 +L-40.11\ge21.79 +L-40.12\ge 28.58 +L-40.38\ge26.58 +L-40.63\ge 31.78 +L-40.64\ge30.86 +L-40.72\ge32.26 +L-40.75\ge30.07 +L-40.83\ge33.98 +L-41.02\ge20.01 +L-41.05\ge23.03 +L-41.27\ge27.69 +L-41.47\ge 28.98 +L-41.62\ge25.12 +L-41.69\ge27.33 +L-41.82\ge21.91 +L-41.9\ge23.13 +L-42.01\ge30.06 +L-42.07\ge25.67 +L-42.20\ge31.88 +L-42.29\ge27.71 +L-42.31\ge31.91 +L-42.58\ge25.03 +L-42.78\ge27.47 +L-42.88\ge32.05 +L-43.10\ge20.46 +L-43.1\ge20.94 +L-43.21\ge28.80 +L-43.65\ge34.78 +L-43.71\ge 29.68 +L-43.81\ge22.46 +L-43.91\ge26.83 +L-43.95\ge25.66 +L-44.09\ge22.73 +L-44.13\ge22.31 +L-44.20\ge31.87 +L-44.25\ge26.30 +L-44.25\ge31.96 +L-44.27\ge23.40 +L-44.33\ge 23.68 +L-44.70\ge23.90 +L-44.90\ge28.30 +L-45.10\ge 34.90 +L-45.10\ge20.25 +L-45.63\ge32.19 +L-45.69\ge25.63 +L-45.69\ge27.62 +L-45.95\ge28.88 +L-46.17\ge30.39 +L-46.39>22.93 +L-46.39\ge22.93 +L-46.53\ge26.56 +L-46.54\ge 29.09 +L-46.62\ge23.04 +L-46.64\ge 27.79 +L-46.73\ge23.30 +L-46.82\ge 34.47 +L-46.83\ge 34.62 +L-46\ge20.57 +L-47.13\ge32.02 +L-47.17\ge29.26 +L-47.22\ge22.54 +L-47.32\ge 24.07 +L-47.48\ge 33.6 +L-47.52\ge24.44 +L-47.53 > 23.75 +L-47.53\ge 23.75 +L-47.66\ge22.34 +L-47.96\ge26.03 +L-48.03\ge 32.45 +L-48.07\ge 22.40 +L-48.21-48.21\ge26.61-48.21 +L-48.34\ge 30.09 +L-48.43\ge23.05 +L-48.50\ge28.22 +L-49.17\ge 22.87 +L-49.41\ge22.61 +L-49.53\ge21.01 +L-49.62\ge 33.25 +L-49.74\ge31.71 +L-49.83>28.29 +L-49.83\ge28.29 +L-49.88\ge 27.29 +L>33.59+39.71 +L>44.81+32.34 +L>46.66+33.48 +L>58.50 +L>59.85 +L>60.33 +L>62.91 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68.73 +L\ge 68.84 +L\ge 69.04 +L\ge 69.21 +L\ge 69.28 +L\ge 69.31 +L\ge 69.4 +L\ge 69.58 +L\ge 69.83 +L\ge 69.92 +L\ge 69.93 +L\ge 70.45 +L\ge 70.47 +L\ge 71.28 +L\ge 71.39 +L\ge 71.75 +L\ge 72.04 +L\ge 72.21 +L\ge 72.41 +L\ge 72.84 +L\ge 72.94 +L\ge 73.06 +L\ge 73.39 +L\ge 73.91 +L\ge 73.93 +L\ge 74.01 +L\ge 74.41 +L\ge 74.43 +L\ge 74.9 +L\ge 75.4 +L\ge 75.49 +L\ge 75.63 +L\ge 75.7 +L\ge 76.33 +L\ge 76.34 +L\ge 76.43 +L\ge 76.57 +L\ge 76.61 +L\ge 76.89 +L\ge 77.17 +L\ge 78.03 +L\ge 78.43 +L\ge 78.77 +L\ge 78.97 +L\ge 79.24 +L\ge 80 +L\ge 80.17 +L\ge 80.48 +L\ge 80.89 +L\ge 81.06 +L\ge 81.08 +L\ge 81.29 +L\ge 81.35 +L\ge 81.45 +L\ge 82.82 +L\ge 82.87 +L\ge22.16+30.22 +L\ge23.06+35.14 +L\ge24.06+43.47 +L\ge28.06+33.30 +L\ge28.17+37.89 +L\ge29.56+38.55 +L\ge30.03+26.82 +L\ge31.14+32.15 +L\ge31.41+26.06 +L\ge32.91+24.45 +L\ge33.59+39.71 +L\ge34.89+28.02 +L\ge37.40+21.10 +L\ge38.53+29.47 +L\ge38.92+21.76 +L\ge40.72+31.62 +L\ge42.01+25.10 +L\ge42.76+21.39 +L\ge44.37+27.02 +L\ge44.41+32.57 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12.504 +N \leq 13 +N \leq 13.315 +N \leq 14 +N \leq 15 +N \leq 15.9833 +N \leq 16 +N \leq 16.4 +N \leq 21 +N \leq 21.21 +N \leq 28.785 +N \leq 4 +N \leq 4.6117 +N \leq 5 +N \leq 5.7083 +N \leq 6 +N \leq 6.8275 +N \leq 7 +N \leq 8 +N \leq 9 +N \leq 9.5283 +N \leq 9.69 +N \leq \frac{26.63}{2} +N \leq \frac{27.31}{4} +N \leq \frac{27.67}{6} +N \leq \frac{32.8}{2} +N \leq \frac{34.25}{6} +N \leq \frac{42.03}{4} +N \leq \frac{42.42}{2} +N \leq \frac{47.95}{3} +N \leq \frac{50.79}{5} +N \leq \frac{52.82}{5} +N \leq \frac{57.17}{6} +N \leq \frac{57.57}{2} +N \leq \frac{58.14}{6} +N \leq \frac{60.1}{5} +N \leq \frac{62.52}{5} +N+\frac{33.10}{3}\le\frac{48.10}{3} +N-1 +N2+48.60\le62.60 +N3+35.80\le56.80 +N3\le21 +N5+46.30\le111.30 +N5\le116-41 +N5\le39.57 +N5\le75 +N7\ge150 +N<+5 +N<0 +N<1 +N<10 +N<10.3 +N<11 +N<12 +N<13.445 +N<14 +N<14.52 +N<15 +N<26 +N<3 +N<4 +N<5 +N<6 +N<7 +N<8 +N<9 +N<9.69 +N<\frac{32.87}{6} +N<\frac{52.47}{6} +N>-3 +N>0 +N>1 +N>10 +N>2 +N>3 +N>30 +N>32 +N>4 +N>5 +N>5.56 +N>6 +N>7 +N>8 +N>9 +NO\ge U +N\ge-90 +N\ge2 +N\ge2000 +N\ge2500 +N\ge3 +N\ge300 +N\ge32.10+3n-71.10 +N\ge32.10+3x-71.10 +N\ge4 +N\ge5 +N\ge500 +N\ge6 +N\ge8 +N\ge9 +N\le 10 +N\le 10.3925 +N\le 11 +N\le 11.28 +N\le 12 +N\le 14 +N\le 14.8675 +N\le 18 +N\le 2 +N\le 5 +N\le 5.89 +N\le 58.14\div 6 +N\le 8 +N\le 8.00 +N\le 8.48 +N\le 9 +N\le 9.118 +N\le 9.69 +N\le \frac{212}{25} +N\le \frac{44.71}{3} +N\le \frac{59.47}{4} +N\le-2 +N\le-3 +N\le-90 +N\le0 +N\le1 +N\le1,600 +N\le10 +N\le10.05 +N\le10.33 +N\le10.89 +N\le11 +N\le11.0 +N\le11.00 +N\le11.06 +N\le11.97 +N\le12 +N\le12.65 +N\le13 +N\le13.445 +N\le13.615 +N\le14 +N\le14.04 +N\le14.043333333333333333333333333333333333333333333333333333333333333333333333333333 +N\le14.05 +N\le14.52 +N\le14.58 +N\le14.67 +N\le14.7 +N\le14.70 +N\le14.8 +N\le14.80 +N\le15 +N\le15.62 +N\le15.6244 +N\le15.925 +N\le16 +N\le16.13 +N\le16.47 +N\le17 +N\le18 +N\le18.18 +N\le19 +N\le2 +N\le2.51 +N\le20 +N\le20.115 +N\le20.225 +N\le20.775 +N\le21 +N\le22 +N\le22.215 +N\le23 +N\le24 +N\le24.385 +N\le25 +N\le25.96-9.96 +N\le26 +N\le26.21 +N\le26.215 +N\le29 +N\le29.03 +N\le3 +N\le30 +N\le30.90500 +N\le4 +N\le4.00 +N\le4.\overline{6} +N\le41.40+6n +N\le46+22x +N\le5 +N\le5.00 +N\le5.91 +N\le5.94 +N\le58.14\div6 +N\le6 +N\le6.00 +N\le6.05 +N\le6.428 +N\le6.464 +N\le6.71 +N\le6.95 +N\le6.98 +N\le6X+43.70 +N\le6x+43.70 +N\le7 +N\le7.00 +N\le7.225 +N\le7.32 +N\le7.56\overline{3} +N\le8 +N\le8.00 +N\le8.5 +N\le8.631666667 +N\le8.745 +N\le8.818 +N\le9 +N\le9.0 +N\le9.00 +N\le9.118 +N\le9.538 +N\le9.605 +N\le9.69 +N\le9.7 +N\le\frac{112-34}{6} +N\le\frac{14}{2} +N\le\frac{15.0}{3} +N\le\frac{15}{3} +N\le\frac{24}{4} +N\le\frac{27.86}{6} +N\le\frac{32.14}{5} +N\le\frac{32.87}{6} +N\le\frac{33.78}{5} +N\le\frac{45.84}{5} +N\le\frac{46}{3} +N\le\frac{48.10}{3}-\frac{33.10}{3} +N\le\frac{52.47}{6} +N\le\frac{58.14}{6} +N\le\frac{60}{4} +N\le\frac{61.81}{2} +N\le\frac{63.20-39.20}{4} +N\le\frac{63.25}{5} +N\le\frac{72}{5} +N\le\frac{76.70-44.70}{2} +N\le\frac{78.60-48.60}{5} +N\le\frac{78}{6} +N\le\frac{89.90-49.90}{5} +N\le\frac{98.30-33.30}{5} +N\le\frac{991}{75} +N\le\frac{\left(70.40-40.40\right)}{5} +N\times3 +Nn\le10 +O<100 +P+11<20 +P+12<28 +P+14.88\le36 +P+16.67\le30 +P+20.66\le40 +P+4+3<31 +P-10.78\ge39 +P-11.86\le48 +P-12.81\ge46 +P-14.15\ge41 +P-15.51\le41 +P-16.91\le36 +P-17.12\le40 +P-30% +P9 +P<10 +P<13 +P<14 +P<15 +P<16 +P<17 +P<18 +P<2 +P<22.76 +P<35.6 +P<36 +P<36.6 +P<4 +P<58.48 +P<64.4 +P<7 +P<8 +P<9 +P>0 +P>11 +P>16 +P>44.44 +PQ +PQ + QR + RS +PQ,QR +PQ,RQ +PQ:PS +PQ:QR:RS +PQ:RS +PX3 +P\ge-12 +P\ge-18 +P\ge-40 +P\ge-48 +P\ge-7 +P\ge0 +P\ge20 +P\ge26.74 +P\ge3 +P\ge31.11 +P\ge49 +P\ge5 +P\ge8 +P\ge9 +P\le-112 +P\le0 +P\le16 +P\le17 +P\le17.05 +P\le18 +P\le2 +P\le25 +P\le31.11 +P\le32 +P\le32.38 +P\le33-20.96 +P\le36.60 +P\le39 +P\le40 +P\le47<20.89 +P\le50 +P\le6 +P\le8 +P\left(1+r\right)^4\left(r+1\right) +P\left(1+r\right)^5 +P\left(x\right)>0 +P\left(x\right)\ge0 +P\times 2^{3} +P\times 3\times 3 +P\times 3^{2} +P\times 9 +P\times \left( 2^{3}\right) +P\times0.21\times kg +P\times2^3 +P\times3\times3 +P\times3^2 +P\times4\times4 +P\times4^2 +P\times9 +P^1 +Pp>16 +Pr +Px3 +Px3x3 +QP +QP,QR +QR +QR,QP +R\ge-40 +R\ge18 +R\le350 +R\left(x\right)-C\left(x\right)>0 +R\left(x\right)>C\left(x\right) +R\left(x\right)\ge C\left(X\right) +R\left(x\right)\ge C\left(x\right) +T < - 10 +T < - 11 +T < - 12 +T < - 13 +T < - 14 +T < - 15 +T < - 8 +T < - 9 +T < -10 +T < -11 +T < -12 +T < -13 +T < -14 +T < -15 +T < -8 +T < -9 +T < \left( -10\right) +T < \left( -13\right) +T<-10 +T<-10c +T<-11 +T<-11C +T<-11c +T<-12 +T<-12c +T<-13 +T<-13C +T<-14 +T<-14C +T<-14c +T<-15 +T<-15C +T<-15c +T<-8 +T<-8C +T<-8c +T<-9 +T<-9C +T<-9c +T<-ll +T<11c +T<5h+72 +T<\left(-11\right) +T<\left(-13\right) +T<\left(-14\right) +T>-12C +T>-14C +T>-14c +T\ge-12C +T\le -10 +T\le -11 +T\le -12 +T\le -13 +T\le -14 +T\le -15 +T\le -8 +T\le -9 +T\le-10 +T\le-11 +T\le-11c +T\le-12 +T\le-12C +T\le-13 +T\le-14 +T\le-15 +T\le-15c +T\le-8 +T\le-8c +T\le-9 +T\le-9C +T\le-9c +Tt<-15 +Tt<-8 +Tx\le-12 +U>5 +U>96 +V\ge-32 +V\ge-4 +V\ge-81 +W \leq 10 +W \leq 6 +W \leq 7 +W \leq 8 +W \leq 9 +W \leq \frac{12}{2} +W \leq \frac{14}{2} +W \leq \frac{16}{2} +W \leq \frac{18}{2} +W \leq \frac{20}{2} +W \leq \frac{22 - 10}{2} +W \leq \frac{23 - 11}{2} +W \leq \frac{25 - 13}{2} +W \leq \frac{26 - 10}{2} +W \leq \frac{26 - 12}{2} +W \leq \frac{26 - 14}{2} +W \leq \frac{27 - 15}{2} +W \leq \frac{28 - 10}{2} +W \leq \frac{28 - 12}{2} +W \leq \frac{29 - 15}{2} +W \leq \frac{29 - 17}{2} +W \leq \frac{30 - 10}{2} +W \leq \frac{30 - 12}{2} +W \leq \frac{30 - 16}{2} +W \leq \frac{31 - 11}{2} +W \leq \frac{31 - 13}{2} +W \leq \frac{31 - 15}{2} +W \leq \frac{31 - 17}{2} +W \leq \frac{31 - 19}{2} +W \leq \frac{32 - 12}{2} +W \leq \frac{33 - 13}{2} +W \leq \frac{33 - 17}{2} +W \leq \frac{33 - 21}{2} +W \leq \frac{34 - 20}{2} +W \leq \frac{34 - 22}{2} +W \leq \frac{35 - 17}{2} +W \leq \frac{35 - 21}{2} +W \leq \frac{36 - 16}{2} +W \leq \frac{36 - 18}{2} +W \leq \frac{36 - 20}{2} +W \leq \frac{36 - 24}{2} +W \leq \frac{37 - 17}{2} +W \leq \frac{37 - 19}{2} +W \leq \frac{38 - 18}{2} +W \leq \frac{38 - 20}{2} +W \leq \frac{38 - 24}{2} +W \leq \frac{39 - 23}{2} +W \leq \frac{39 - 27}{2} +W \leq \frac{40 - 26}{2} +W \leq \frac{40 - 28}{2} +W \leq \frac{41 - 23}{2} +W \leq \frac{41 - 25}{2} +W \leq \frac{41 - 27}{2} +W \leq \frac{41 - 29}{2} +W \leq \frac{42 - 24}{2} +W \leq \frac{42 - 26}{2} +W \leq \frac{42 - 28}{2} +W \leq \frac{43 - 27}{2} +W \leq \frac{43 - 29}{2} +W \leq \frac{44 - 26}{2} +W \leq \frac{44 - 30}{2} +W \leq \frac{45 - 25}{2} +W \leq \frac{46 - 26}{2} +W \leq \frac{46 - 28}{2} +W \leq \frac{46 - 30}{2} +W \leq \frac{47 - 27}{2} +W \leq \frac{47 - 29}{2} +W \leq \frac{48 - 30}{2} +W \leq \frac{49 - 29}{2} +W<10 +W<10.3 +W<10.4 +W<10.6 +W<10.7 +W<6 +W<7 +W<8 +W<9 +W<9.1 +W<9.4 +W<9.6 +W<9.7 +W<9.9 +W>10.6 +W>10.8 +W>5 +W>9.4 +W>9.6 +W>9.7 +WHY +W\ge10 +W\ge10.3 +W\ge10.4 +W\ge10.6 +W\ge10.8 +W\ge16 +W\ge16.2 +W\ge2.54 +W\ge6.24 +W\ge6.94 +W\ge7.28 +W\ge9.1 +W\ge9.4 +W\ge9.6 +W\ge9.9 +W\le 10 +W\le 6 +W\le 7 +W\le 8 +W\le 9 +W\le \frac{12}{2} +W\le \frac{23-11}{2} +W\le \frac{30-16}{2} +W\le \frac{31-15}{2} +W\le \frac{38-20}{2} +W\le10 +W\le10.6 +W\le10.8 +W\le12m +W\le1\frac{4}{9}m +W\le3 +W\le4r1 +W\le6 +W\le7 +W\le8 +W\le9 +W\le9.4 +W\le9.9 +W\le\frac{12}{2} +W\le\frac{18}{2} +W\le\frac{20}{2} +W\le\frac{35-17}{2} +W\le\frac{46-30}{2} +W\le\frac{47-27}{2} +W\le\frac{\left(44-24\right)}{2} +W\le\left(30-14\right)\div2 +W\left(2\right)+16\le36 +W^4 +X+-2<28 +X+2>-12 +X+3\ge9 +X+4<8 +X+5<7 +X+5>0,X-1>0 +X+6-6\ge14-6 +X+67+55+93\le300 +X+6>8 +X+7-7>14-7 +X+9<-16 +X+Y\le29,20X+11Y\ge220 +X+\frac{15}{19}>19 +X-3>-6 +X15+y7\le420 +X1\ge6 +X4\ge6 +X<-1 +X<-1,X>2 +X<-10 +X<-12 +X<-14 +X<-16 +X<-2 +X<-3 +X<-33 +X<-36 +X<-4 +X<-45 +X<-4\text{ or } x>4 +X<-5 +X<-5,x>4 +X<-6 +X<-7 +X<-9 +X<-\frac{2}{4} +X<-\frac{2}{5}\text{ or } x>4 +X<-\frac{39}{7} +X<0 +X<0.75 +X<1 +X<1.2 +X<1.5 +X<10 +X<10.4 +X<10.7 +X<100 +X<11 +X<12 +X<13 +X<14 +X<16 +X<17 +X<18 +X<19 +X<190 +X<1964.30 +X<2 +X<2.15 +X<2.6 +X<20 +X<21 +X<2\text{ or } x>4 +X<3 +X<3.725 +X<37 +X<3\text{ and } X<-3 +X<4 +X<5 +X<5+3 +X<5\text{ and } X>-5 +X<6 +X<7 +X<72 +X<8 +X<9 +X<\frac{1211}{326} +X<\frac{16.7}{4} +X<\frac{16}{19} +X<\frac{1}{21} +X<\frac{36}{16} +X<\frac{45}{31} +X<\frac{4}{3} +X<\frac{678}{139} +X>-1 +X>-11 +X>-12 +X>-13 +X>-14 +X>-15 +X>-2 +X>-2+10 +X>-2.5 +X>-28 +X>-3 +X>-30 +X>-4 +X>-4,-10 +X>-5 +X>-6 +X>-7 +X>-8 +X>-80 +X>-9 +X>-\frac{1}{4} +X>-\frac{7}{5} +X>0 +X>0.166666666666666666666666666666666666666666666666666666666666666666666666666666666666666666666666666666666666666666666666666666666666666666666666666666666666666666666666666666666666666 +X>1 +X>1.53 +X>1.75 +X>10 +X>10-2 +X>100 +X>12 +X>13 +X>14 +X>15 +X>16 +X>19 +X>2 +X>2.05 +X>200 +X>251 +X>27 +X>3 +X>3,X<6 +X>3.25 +X>3.75 +X>4 +X>5 +X>54 +X>6 +X>7 +X>8 +X>9 +X>O +X>\frac{11}{3} +X>\frac{11}{4} +X>\frac{13}{4} +X>\frac{140}{83} +X>\frac{174}{19} +X>\frac{1}{21} +X>\frac{251}{13} +X>\frac{2}{-9} +X>\frac{2}{9} +X>\frac{50}{11} +X>\frac{7}{2} +X>\frac{9}{5} +XY\ge2 +X\ge-1 +X\ge-2 +X\ge-24 +X\ge-3 +X\ge-3.5 +X\ge-4 +X\ge-408 +X\ge-42 +X\ge-5 +X\ge-6 +X\ge-7 +X\ge-8 +X\ge-84 +X\ge-9 +X\ge-96 +X\ge0 +X\ge0.075 +X\ge1 +X\ge1,X\ge9 +X\ge1.2 +X\ge1.5 +X\ge1.65637 +X\ge10 +X\ge10,X\le-9 +X\ge11 +X\ge11,X\le-1 +X\ge12 +X\ge130-159 +X\ge1376.6 +X\ge1377 +X\ge14 +X\ge15 +X\ge16 +X\ge16,X\le4 +X\ge18 +X\ge19 +X\ge190 +X\ge1910.60 +X\ge2 +X\ge20 +X\ge21 +X\ge21,X+Y\ge46 +X\ge21,Y\ge46 +X\ge2131.2 +X\ge2250 +X\ge28 +X\ge3 +X\ge3.5 +X\ge300 +X\ge3200 +X\ge36+48 +X\ge4 +X\ge40 +X\ge5 +X\ge56 +X\ge5\text{ or } X\le-5 +X\ge6 +X\ge62 +X\ge7 +X\ge7,X\le-7 +X\ge72 +X\ge77 +X\ge79 +X\ge8 +X\ge9 +X\ge9.6 +X\ge\frac{11}{2} +X\ge\frac{11}{3} +X\ge\frac{1}{2} +X\ge\frac{29}{3} +X\ge\frac{3}{4} +X\ge\frac{47}{2} +X\ge\frac{6}{4} +X\ge\frac{9}{3} +X\le-1 +X\le-10 +X\le-108 +X\le-12 +X\le-13 +X\le-18 +X\le-2 +X\le-20 +X\le-3 +X\le-35 +X\le-4 +X\le-40 +X\le-4X +X\le-5 +X\le-6 +X\le-7 +X\le-8 +X\le-9 +X\le-96 +X\le-\frac{16}{27} +X\le-\frac{39}{23} +X\le-\frac{55}{46} +X\le-\frac{59}{19} +X\le-\frac{9}{20} +X\le0 +X\le1 +X\le1,377 +X\le1-1 +X\le10 +X\le100 +X\le100\text{ and }129 +X\le12 +X\le1214.90-550.10 +X\le13,X\ge5 +X\le1325.6 +X\le1377 +X\le14 +X\le143.60 +X\le1443.6 +X\le1443.60 +X\le15 +X\le16 +X\le1807.60-515.70 +X\le1848.30 +X\le2 +X\le2.7 +X\le21 +X\le3 +X\le3,X\ge11 +X\le3\le7 +X\le4 +X\le40 +X\le5 +X\le6 +X\le7 +X\le8 +X\le8\text{ or } x\ge-8 +X\le9 +X\le9.678 +X\le9.678\le55 +X\le\frac{13}{5} +X\le\frac{3}{2} +X\le\frac{8}{3} +Xx>8 +Xx\le-3 +Y<-3 +Y<-3-9 +Y<-3X-9 +Y<-3x-9 +Y<-\frac{3}{1}x+5 +Y<-\frac{9}{3}X +Y<0 +Y<0.75 +Y<12 +Y<3 +Y<3-3 +Y<3X-3 +Y<3x +Y<3x-5 +Y<5 +Y<6 +Y<8 +Y<\frac{3}{4} +Y>-3-9 +Y>-3x-9 +Y>-5x+0 +Y>0 +Y>1 +Y>10 +Y>1x+2 +Y>2 +Y>3 +Y>4 +Y>9 +Y>\frac{3}{4} +Y>\frac{5}{4}x-5 +Y\ge-1 +Y\ge-2 +Y\ge-9 +Y\ge0 +Y\ge2 +Y\ge3 +Y\ge5 +Y\ge\frac{2}{1}X-3 +Y\le+3 +Y\le-1 +Y\le-3 +Y\le-3,Y\ge3 +Y\le-4X +Y\le-5 +Y\le1.50-2.25x +Y\le2X+4 +Y\le3 +Y\le4 +Y\le5 +Y\le7 +Y\le8 +Y\le9 +Y\le\frac{-18}{7}x+72 +Y\times Y +Y^7 +Ys<-\frac{3}{1}x+5 +Z<5 +\Delta<1 +\alpha>0 +\alpha\ge12 +\cos \theta \left(\sin ^{2}\left(\theta\right) - 1\right) +\cos ^{-1}0.297 +\cos ^{-1}0.397 +\cos ^{-1}0.51 +\cos ^{-1}0.558 +\cos ^{-1}0.927 +\cos ^{-1}\frac{60}{110} +\cos\left(p\right) +\cos^2\theta-1 +\cos^2\theta-2\cos\theta\sin\theta+\sin^2\theta +\cos^2x +\cos^6\left(x^2\right)2x +\cos^{-1}\frac{60}{110} +\cos^{-1}\left(\frac{24}{25}\right) +\cot \theta +\cot\theta +\cot^2\theta +\csc \theta +\csc\theta +\frac{ n}{ 100}\times\left(230n^3+200n\right) +\frac{+26-3m}{\sqrt{13-m}}>0 +\frac{- 10 k}{- 10} \geq \frac{- 80}{- 10} +\frac{- 10 x + 43}{x - 4} \geq 0 +\frac{- 10 x - 9 x - 6 + 1}{10} +\frac{- 10 x - 7}{x + 1} \geq 0 +\frac{- 10 x}{- 10} > \frac{- 18}{- 10} +\frac{- 10 x}{- 10} > \frac{- 37}{- 10} +\frac{- 105 m n p}{- 108 m n} +\frac{- 105 m n p}{- 36 m n} +\frac{- 105 r s t}{- 72 r s} +\frac{- 11 x - 10}{80} +\frac{- 11 x}{- 11} > \frac{- 16}{- 11} +\frac{- 11 x}{- 11} > \frac{- 18}{- 11} +\frac{- 12 x}{- 12} > \frac{- 14}{- 12} +\frac{- 12 x}{- 12} > \frac{- 15}{- 12} +\frac{- 12 x}{- 12} > \frac{- 16}{- 12} +\frac{- 12 x}{- 12} > \frac{- 19}{- 12} +\frac{- 12 x}{- 12} > \frac{- 20}{- 12} +\frac{- 12 x}{- 12} > \frac{- 24}{- 12} +\frac{- 126 m n p}{- 120 m n} +\frac{- 126 p q r}{- 96 p q} +\frac{- 135 p q r}{- 72 p q} +\frac{- 135 u v w}{- 72 u v} +\frac{- 135 w y z}{- 72 w z} +\frac{- 14 k}{- 14} \geq \frac{- 140}{- 14} +\frac{- 14 x}{- 14} > \frac{- 10}{- 14} +\frac{- 14 x}{- 14} > \frac{- 15}{- 14} +\frac{- 14 x}{- 14} > \frac{- 23}{- 14} +\frac{- 14 x}{- 14} > \frac{- 36}{- 14} +\frac{- 140 p q r}{- 48 p q} +\frac{- 144 u v w}{- 189 u v} +\frac{- 15 k}{- 15} \geq \frac{- 135}{- 15} +\frac{- 15 x}{- 15} > \frac{- 15}{- 15} +\frac{- 15 x}{- 15} > \frac{- 37}{- 15} +\frac{- 16 x}{- 16} > \frac{- 15}{- 16} +\frac{- 16 x}{- 16} > \frac{- 22}{- 16} +\frac{- 16 x}{- 16} > \frac{- 29}{- 16} +\frac{- 162 m n p}{- 60 m n} +\frac{- 162 u v w}{- 105 u v} +\frac{- 17 x}{- 17} > \frac{- 20}{- 17} +\frac{- 17 x}{- 17} > \frac{- 22}{- 17} +\frac{- 17 x}{- 17} > \frac{- 32}{- 17} +\frac{- 18 x}{- 18} > \frac{- 10}{- 18} +\frac{- 18 x}{- 18} > \frac{- 17}{- 18} +\frac{- 18 x}{- 18} > \frac{- 20}{- 18} +\frac{- 18 x}{- 18} > \frac{- 22}{- 18} +\frac{- 18 x}{- 18} > \frac{- 23}{- 18} +\frac{- 18 x}{- 18} > \frac{- 4}{- 18} +\frac{- 18 x}{- 18} > \frac{- 7}{- 18} +\frac{- 19 x - 5}{10} +\frac{- 19 x}{- 19} > \frac{- 10}{- 19} +\frac{- 19 x}{- 19} > \frac{- 22}{- 19} +\frac{- 19 x}{- 19} > \frac{- 23}{- 19} +\frac{- 19 x}{- 19} > \frac{- 39}{- 19} +\frac{- 19 x}{- 19} > \frac{- 9}{- 19} +\frac{- 2 \left( - 3 + x y\right)}{x \left( x y - 3\right)} +\frac{- 2 \left(x + 3\right)}{- 2} \leq \frac{- 4}{- 2} +\frac{- 2 \left(x + 4\right)}{- 2} \leq \frac{- 4}{- 2} +\frac{- 2 \left(x + 4\right)}{- 2} \leq \frac{- 6}{- 2} +\frac{- 2 \left(x + 5\right)}{- 2} \leq \frac{- 6}{- 2} +\frac{- 2 \left(x + 5\right)}{- 2} \leq \frac{- 8}{- 2} +\frac{- 2 \left(x + 6\right)}{- 2} \leq \frac{- 8}{- 2} +\frac{- 2 \left(x + 7\right)}{- 2} \leq \frac{- 10}{- 2} +\frac{- 2 \left(x + 7\right)}{- 2} \leq \frac{- 12}{- 2} +\frac{- 2 \left(x + 7\right)}{- 2} \leq \frac{- 4}{- 2} +\frac{- 2 \left(x + 7\right)}{- 2} \leq \frac{- 6}{- 2} +\frac{- 2 \left(x + 7\right)}{- 2} \leq \frac{- 8}{- 2} +\frac{- 2 \left(x + 8\right)}{- 2} \leq \frac{- 12}{- 2} +\frac{- 2 \left(x + 8\right)}{- 2} \leq \frac{- 14}{- 2} +\frac{- 2 \left(x + 8\right)}{- 2} \leq \frac{- 6}{- 2} +\frac{- 2 \left(x + 8\right)}{- 2} \leq \frac{- 8}{- 2} +\frac{- 2 \left(x + 9\right)}{- 2} \leq \frac{- 10}{- 2} +\frac{- 2 \left(x + 9\right)}{- 2} \leq \frac{- 12}{- 2} +\frac{- 2 \left(x + 9\right)}{- 2} \leq \frac{- 14}{- 2} +\frac{- 2 \left(x + 9\right)}{- 2} \leq \frac{- 4}{- 2} +\frac{- 2 \left(x + 9\right)}{- 2} \leq \frac{- 8}{- 2} +\frac{- 2 w}{w} +\frac{- 2 x + 1}{x + 2} \geq 0 +\frac{- 2 x}{- 2} > \frac{- 10}{- 2} +\frac{- 2 x}{- 2} > \frac{- 21}{- 2} +\frac{- 2 x}{- 2} > \frac{- 8}{- 2} +\frac{- 2 x}{- 2} \leq \frac{2}{- 2} +\frac{- 2 x}{- 2} \leq \frac{4}{- 2} +\frac{- 2 x}{- 2} \leq \frac{6}{- 2} +\frac{- 2 x}{105} +\frac{- 2 x}{\left(2 + x^{2}\right)^{2}} < 0 +\frac{- 2 x}{\left(3 + x^{2}\right)^{2}} < 0 +\frac{- 2 x}{\left(4 + x^{2}\right)^{2}} < 0 +\frac{- 2 x}{\left(5 + x^{2}\right)^{2}} < 0 +\frac{- 2 x}{\left(6 + x^{2}\right)^{2}} < 0 +\frac{- 2 x}{\left(8 + x^{2}\right)^{2}} < 0 +\frac{- 2 x}{\left(9 + x^{2}\right)^{2}} < 0 +\frac{- 20 x}{- 20} > \frac{- 16}{- 20} +\frac{- 20 x}{- 20} > \frac{- 17}{- 20} +\frac{- 20 x}{- 20} > \frac{- 23}{- 20} +\frac{- 20 x}{- 20} > \frac{- 30}{- 20} +\frac{- 20 x}{- 20} > \frac{- 38}{- 20} +\frac{- 21 x}{- 21} > \frac{- 22}{- 21} +\frac{- 21 x}{- 21} > \frac{- 24}{- 21} +\frac{- 21 x}{- 21} > \frac{- 30}{- 21} +\frac{- 21 x}{- 21} > \frac{- 31}{- 21} +\frac{- 216 m n p}{- 63 m n} +\frac{- 22 x}{- 22} > \frac{- 10}{- 22} +\frac{- 22 x}{- 22} > \frac{- 20}{- 22} +\frac{- 22 x}{- 22} > \frac{- 7}{- 22} +\frac{- 224 m n p}{- 72 m n} +\frac{- 23 x}{- 23} > \frac{- 21}{- 23} +\frac{- 23 x}{- 23} > \frac{- 23}{- 23} +\frac{- 23 x}{- 23} > \frac{- 40}{- 23} +\frac{- 23 x}{- 23} > \frac{- 4}{- 23} +\frac{- 24 p}{4} +\frac{- 24 x}{- 24} > \frac{- 14}{- 24} +\frac{- 24 x}{- 24} > \frac{- 18}{- 24} +\frac{- 24 x}{- 24} > \frac{- 20}{- 24} +\frac{- 24 x}{- 24} > \frac{- 22}{- 24} +\frac{- 24 x}{- 24} > \frac{- 23}{- 24} +\frac{- 24 x}{- 24} > \frac{- 25}{- 24} +\frac{- 24 x}{- 24} > \frac{- 37}{- 24} +\frac{- 25 x}{- 25} > \frac{- 29}{- 25} +\frac{- 252 m n p}{- 128 m n} +\frac{- 26 x}{- 26} > \frac{- 13}{- 26} +\frac{- 26 x}{- 26} > \frac{- 15}{- 26} +\frac{- 26 x}{- 26} > \frac{- 20}{- 26} +\frac{- 26 x}{- 26} > \frac{- 21}{- 26} +\frac{- 27 x}{- 27} > \frac{- 17}{- 27} +\frac{- 27 x}{- 27} > \frac{- 29}{- 27} +\frac{- 28 m n}{4 m} +\frac{- 28 x}{- 28} > \frac{- 12}{- 28} +\frac{- 28 x}{- 28} > \frac{- 19}{- 28} +\frac{- 28 x}{- 28} > \frac{- 21}{- 28} +\frac{- 28 x}{- 28} > \frac{- 25}{- 28} +\frac{- 28 x}{- 28} > \frac{- 26}{- 28} +\frac{- 28 x}{- 28} > \frac{- 28}{- 28} +\frac{- 28 x}{- 28} > \frac{- 37}{- 28} +\frac{- 28 x}{- 28} > \frac{- 9}{- 28} +\frac{- 29 x}{- 29} > \frac{- 13}{- 29} +\frac{- 29 x}{- 29} > \frac{- 21}{- 29} +\frac{- 29 x}{- 29} > \frac{- 24}{- 29} +\frac{- 29 x}{- 29} > \frac{- 9}{- 29} +\frac{- 3 \left(\sqrt{5} + 9\right)}{76} +\frac{- 3 \left(x + 3\right)}{- 3} \leq \frac{- 6}{- 3} +\frac{- 3 \left(x + 4\right)}{- 3} \leq \frac{- 6}{- 3} +\frac{- 3 \left(x + 4\right)}{- 3} \leq \frac{- 9}{- 3} +\frac{- 3 \left(x + 5\right)}{- 3} \leq \frac{- 12}{- 3} +\frac{- 3 \left(x + 5\right)}{- 3} \leq \frac{- 6}{- 3} +\frac{- 3 \left(x + 5\right)}{- 3} \leq \frac{- 9}{- 3} +\frac{- 3 \left(x + 6\right)}{- 3} \leq \frac{- 12}{- 3} +\frac{- 3 \left(x + 6\right)}{- 3} \leq \frac{- 15}{- 3} +\frac{- 3 \left(x + 6\right)}{- 3} \leq \frac{- 6}{- 3} +\frac{- 3 \left(x + 6\right)}{- 3} \leq \frac{- 9}{- 3} +\frac{- 3 \left(x + 7\right)}{- 3} \leq \frac{- 12}{- 3} +\frac{- 3 \left(x + 7\right)}{- 3} \leq \frac{- 9}{- 3} +\frac{- 3 \left(x + 8\right)}{- 3} \leq \frac{- 12}{- 3} +\frac{- 3 \left(x + 8\right)}{- 3} \leq \frac{- 15}{- 3} +\frac{- 3 \left(x + 8\right)}{- 3} \leq \frac{- 21}{- 3} +\frac{- 3 \left(x + 8\right)}{- 3} \leq \frac{- 6}{- 3} +\frac{- 3 \left(x + 9\right)}{- 3} \leq \frac{- 12}{- 3} +\frac{- 3 \left(x + 9\right)}{- 3} \leq \frac{- 15}{- 3} +\frac{- 3 \left(x + 9\right)}{- 3} \leq \frac{- 18}{- 3} +\frac{- 3 \left(x + 9\right)}{- 3} \leq \frac{- 21}{- 3} +\frac{- 3 \left(x + 9\right)}{- 3} \leq \frac{- 24}{- 3} +\frac{- 3 \left(x + 9\right)}{- 3} \leq \frac{- 6}{- 3} +\frac{- 3 \left(x + 9\right)}{- 3} \leq \frac{- 9}{- 3} +\frac{- 3 \pi}{4} \leq 120 \pi t - \frac{3 \pi}{4} \leq \pi - \frac{3 \pi}{4} +\frac{- 3 x + 16}{x - 4} \geq 0 +\frac{- 3 x - 5}{x + 5} \geq 0 +\frac{- 3 x}{- 3} > \frac{- 9}{- 3} +\frac{- 3 x}{- 3} > \frac{2}{- 3} +\frac{- 3 x}{- 3} \leq \frac{15}{- 3} +\frac{- 30 x}{- 30} > \frac{- 26}{- 30} +\frac{- 30 x}{- 30} > \frac{- 29}{- 30} +\frac{- 30 x}{- 30} > \frac{- 37}{- 30} +\frac{- 31 x}{- 31} > \frac{- 18}{- 31} +\frac{- 31 x}{- 31} > \frac{- 26}{- 31} +\frac{- 31 x}{- 31} > \frac{- 35}{- 31} +\frac{- 32 x}{- 32} > \frac{- 18}{- 32} +\frac{- 32 x}{- 32} > \frac{- 24}{- 32} +\frac{- 32 x}{- 32} > \frac{- 26}{- 32} +\frac{- 324 u v w}{8 v w} +\frac{- 34 x}{- 34} > \frac{- 16}{- 34} +\frac{- 34 x}{- 34} > \frac{- 26}{- 34} +\frac{- 35 x}{- 35} > \frac{- 29}{- 35} +\frac{- 36 p}{4} +\frac{- 37 x}{- 37} > \frac{- 20}{- 37} +\frac{- 4 \left(x + 3\right)}{- 4} \leq \frac{- 8}{- 4} +\frac{- 4 \left(x + 4\right)}{- 4} \leq \frac{- 12}{- 4} +\frac{- 4 \left(x + 4\right)}{- 4} \leq \frac{- 8}{- 4} +\frac{- 4 \left(x + 5\right)}{- 4} \leq \frac{- 12}{- 4} +\frac{- 4 \left(x + 5\right)}{- 4} \leq \frac{- 16}{- 4} +\frac{- 4 \left(x + 5\right)}{- 4} \leq \frac{- 8}{- 4} +\frac{- 4 \left(x + 6\right)}{- 4} \leq \frac{- 12}{- 4} +\frac{- 4 \left(x + 6\right)}{- 4} \leq \frac{- 16}{- 4} +\frac{- 4 \left(x + 6\right)}{- 4} \leq \frac{- 20}{- 4} +\frac{- 4 \left(x + 6\right)}{- 4} \leq \frac{- 8}{- 4} +\frac{- 4 \left(x + 7\right)}{- 4} \leq \frac{- 12}{- 4} +\frac{- 4 \left(x + 7\right)}{- 4} \leq \frac{- 24}{- 4} +\frac{- 4 \left(x + 8\right)}{- 4} \leq \frac{- 12}{- 4} +\frac{- 4 \left(x + 8\right)}{- 4} \leq \frac{- 20}{- 4} +\frac{- 4 \left(x + 8\right)}{- 4} \leq \frac{- 24}{- 4} +\frac{- 4 \left(x + 8\right)}{- 4} \leq \frac{- 8}{- 4} +\frac{- 4 \left(x + 9\right)}{- 4} \leq \frac{- 12}{- 4} +\frac{- 4 \left(x + 9\right)}{- 4} \leq \frac{- 16}{- 4} +\frac{- 4 \left(x + 9\right)}{- 4} \leq \frac{- 20}{- 4} +\frac{- 4 \left(x + 9\right)}{- 4} \leq \frac{- 24}{- 4} +\frac{- 4 \left(x + 9\right)}{- 4} \leq \frac{- 28}{- 4} +\frac{- 4 \left(x + 9\right)}{- 4} \leq \frac{- 32}{- 4} +\frac{- 4 \left(x + 9\right)}{- 4} \leq \frac{- 8}{- 4} +\frac{- 4 b}{b} +\frac{- 4 c}{c} +\frac{- 4 x + 9}{4 y} \times \frac{5}{- 36 x + 81} +\frac{- 4 x}{- 4} > \frac{3}{- 4} +\frac{- 4 x}{- 4} \leq \frac{12}{- 4} +\frac{- 4 x}{- 4} \leq \frac{28}{- 4} +\frac{- 4 x}{- 4} \leq \frac{4}{- 4} +\frac{- 4 x}{- 4} \leq \frac{8}{- 4} +\frac{- 40 x - 2 x}{5} +\frac{- 5 \left(x + 3\right)}{- 5} \leq \frac{- 10}{- 5} +\frac{- 5 \left(x + 4\right)}{- 5} \leq \frac{- 10}{- 5} +\frac{- 5 \left(x + 4\right)}{- 5} \leq \frac{- 15}{- 5} +\frac{- 5 \left(x + 5\right)}{- 5} \leq \frac{- 10}{- 5} +\frac{- 5 \left(x + 5\right)}{- 5} \leq \frac{- 15}{- 5} +\frac{- 5 \left(x + 5\right)}{- 5} \leq \frac{- 20}{- 5} +\frac{- 5 \left(x + 6\right)}{- 5} \leq \frac{- 10}{- 5} +\frac{- 5 \left(x + 6\right)}{- 5} \leq \frac{- 15}{- 5} +\frac{- 5 \left(x + 6\right)}{- 5} \leq \frac{- 25}{- 5} +\frac{- 5 \left(x + 7\right)}{- 5} \leq \frac{- 10}{- 5} +\frac{- 5 \left(x + 7\right)}{- 5} \leq \frac{- 15}{- 5} +\frac{- 5 \left(x + 7\right)}{- 5} \leq \frac{- 20}{- 5} +\frac{- 5 \left(x + 7\right)}{- 5} \leq \frac{- 25}{- 5} +\frac{- 5 \left(x + 7\right)}{- 5} \leq \frac{- 30}{- 5} +\frac{- 5 \left(x + 8\right)}{- 5} \leq \frac{- 10}{- 5} +\frac{- 5 \left(x + 8\right)}{- 5} \leq \frac{- 15}{- 5} +\frac{- 5 \left(x + 8\right)}{- 5} \leq \frac{- 20}{- 5} +\frac{- 5 \left(x + 8\right)}{- 5} \leq \frac{- 25}{- 5} +\frac{- 5 \left(x + 8\right)}{- 5} \leq \frac{- 30}{- 5} +\frac{- 5 \left(x + 8\right)}{- 5} \leq \frac{- 35}{- 5} +\frac{- 5 \left(x + 9\right)}{- 5} \leq \frac{- 10}{- 5} +\frac{- 5 \left(x + 9\right)}{- 5} \leq \frac{- 15}{- 5} +\frac{- 5 \left(x + 9\right)}{- 5} \leq \frac{- 20}{- 5} +\frac{- 5 \left(x + 9\right)}{- 5} \leq \frac{- 30}{- 5} +\frac{- 5 \left(x + 9\right)}{- 5} \leq \frac{- 35}{- 5} +\frac{- 5 \left(x + 9\right)}{- 5} \leq \frac{- 40}{- 5} +\frac{- 5 c}{c} +\frac{- 5 x - 16}{x + 4} \geq 0 +\frac{- 5 x}{- 5} > \frac{- 13}{- 5} +\frac{- 5 x}{- 5} > \frac{- 15}{- 5} +\frac{- 5 x}{- 5} > \frac{2}{- 5} +\frac{- 5 x}{- 5} > \frac{3}{- 5} +\frac{- 5 x}{- 5} > \frac{4}{- 5} +\frac{- 5 x}{- 5} \leq \frac{10}{- 5} +\frac{- 5 x}{- 5} \leq \frac{15}{- 5} +\frac{- 5 x}{- 5} \leq \frac{20}{- 5} +\frac{- 5 x}{- 5} \leq \frac{25}{- 5} +\frac{- 5 x}{- 5} \leq \frac{30}{- 5} +\frac{- 5 x}{- 5} \leq \frac{5}{- 5} +\frac{- 6 \left(x + 4\right)}{- 6} \leq \frac{- 18}{- 6} +\frac{- 6 \left(x + 6\right)}{- 6} \leq \frac{- 12}{- 6} +\frac{- 6 \left(x + 6\right)}{- 6} \leq \frac{- 18}{- 6} +\frac{- 6 \left(x + 6\right)}{- 6} \leq \frac{- 24}{- 6} +\frac{- 6 \left(x + 6\right)}{- 6} \leq \frac{- 30}{- 6} +\frac{- 6 \left(x + 7\right)}{- 6} \leq \frac{- 24}{- 6} +\frac{- 6 \left(x + 8\right)}{- 6} \leq \frac{- 12}{- 6} +\frac{- 6 \left(x + 8\right)}{- 6} \leq \frac{- 18}{- 6} +\frac{- 6 \left(x + 8\right)}{- 6} \leq \frac{- 24}{- 6} +\frac{- 6 \left(x + 8\right)}{- 6} \leq \frac{- 30}{- 6} +\frac{- 6 \left(x + 9\right)}{- 6} \leq \frac{- 12}{- 6} +\frac{- 6 \left(x + 9\right)}{- 6} \leq \frac{- 18}{- 6} +\frac{- 6 \left(x + 9\right)}{- 6} \leq \frac{- 24}{- 6} +\frac{- 6 \left(x + 9\right)}{- 6} \leq \frac{- 30}{- 6} +\frac{- 6 \left(x + 9\right)}{- 6} \leq \frac{- 36}{- 6} +\frac{- 6 \left(x + 9\right)}{- 6} \leq \frac{- 42}{- 6} +\frac{- 6 \left(x + 9\right)}{- 6} \leq \frac{- 48}{- 6} +\frac{- 6 m}{36} +\frac{- 6 x}{- 6} > \frac{- 17}{- 6} +\frac{- 6 x}{- 6} > \frac{5}{- 6} +\frac{- 6 x}{- 6} \leq \frac{12}{- 6} +\frac{- 6 x}{- 6} \leq \frac{30}{- 6} +\frac{- 6 x}{- 6} \leq \frac{36}{- 6} +\frac{- 6 x}{- 6} \leq \frac{42}{- 6} +\frac{- 6 x}{- 6} \leq \frac{6}{- 6} +\frac{- 7 \left(x + 4\right)}{- 7} \leq \frac{- 14}{- 7} +\frac{- 7 \left(x + 5\right)}{- 7} \leq \frac{- 14}{- 7} +\frac{- 7 \left(x + 6\right)}{- 7} \leq \frac{- 14}{- 7} +\frac{- 7 \left(x + 6\right)}{- 7} \leq \frac{- 28}{- 7} +\frac{- 7 \left(x + 7\right)}{- 7} \leq \frac{- 14}{- 7} +\frac{- 7 \left(x + 7\right)}{- 7} \leq \frac{- 28}{- 7} +\frac{- 7 \left(x + 7\right)}{- 7} \leq \frac{- 35}{- 7} +\frac{- 7 \left(x + 7\right)}{- 7} \leq \frac{- 42}{- 7} +\frac{- 7 \left(x + 8\right)}{- 7} \leq \frac{- 14}{- 7} +\frac{- 7 \left(x + 8\right)}{- 7} \leq \frac{- 21}{- 7} +\frac{- 7 \left(x + 8\right)}{- 7} \leq \frac{- 28}{- 7} +\frac{- 7 \left(x + 8\right)}{- 7} \leq \frac{- 35}{- 7} +\frac{- 7 \left(x + 8\right)}{- 7} \leq \frac{- 42}{- 7} +\frac{- 7 \left(x + 8\right)}{- 7} \leq \frac{- 49}{- 7} +\frac{- 7 \left(x + 9\right)}{- 7} \leq \frac{- 14}{- 7} +\frac{- 7 \left(x + 9\right)}{- 7} \leq \frac{- 21}{- 7} +\frac{- 7 \left(x + 9\right)}{- 7} \leq \frac{- 28}{- 7} +\frac{- 7 \left(x + 9\right)}{- 7} \leq \frac{- 35}{- 7} +\frac{- 7 \left(x + 9\right)}{- 7} \leq \frac{- 42}{- 7} +\frac{- 7 \left(x + 9\right)}{- 7} \leq \frac{- 49}{- 7} +\frac{- 7 \left(x + 9\right)}{- 7} \leq \frac{- 56}{- 7} +\frac{- 7 m n}{m} +\frac{- 7 x}{- 7} > \frac{- 21}{- 7} +\frac{- 7 x}{- 7} > \frac{2}{- 7} +\frac{- 7 x}{- 7} > \frac{3}{- 7} +\frac{- 7 x}{- 7} > \frac{4}{- 7} +\frac{- 7 x}{- 7} > \frac{5}{- 7} +\frac{- 7 x}{- 7} > \frac{6}{- 7} +\frac{- 7 x}{- 7} \leq \frac{21}{- 7} +\frac{- 7 x}{- 7} \leq \frac{35}{- 7} +\frac{- 7 x}{- 7} \leq \frac{49}{- 7} +\frac{- 7 x}{- 7} \leq \frac{7}{- 7} +\frac{- 8 \left(x + 3\right)}{- 8} \leq \frac{- 16}{- 8} +\frac{- 8 \left(x + 4\right)}{- 8} \leq \frac{- 24}{- 8} +\frac{- 8 \left(x + 5\right)}{- 8} \leq \frac{- 16}{- 8} +\frac{- 8 \left(x + 5\right)}{- 8} \leq \frac{- 32}{- 8} +\frac{- 8 \left(x + 6\right)}{- 8} \leq \frac{- 16}{- 8} +\frac{- 8 \left(x + 6\right)}{- 8} \leq \frac{- 24}{- 8} +\frac{- 8 \left(x + 6\right)}{- 8} \leq \frac{- 32}{- 8} +\frac{- 8 \left(x + 6\right)}{- 8} \leq \frac{- 40}{- 8} +\frac{- 8 \left(x + 7\right)}{- 8} \leq \frac{- 24}{- 8} +\frac{- 8 \left(x + 7\right)}{- 8} \leq \frac{- 40}{- 8} +\frac{- 8 \left(x + 8\right)}{- 8} \leq \frac{- 16}{- 8} +\frac{- 8 \left(x + 8\right)}{- 8} \leq \frac{- 24}{- 8} +\frac{- 8 \left(x + 8\right)}{- 8} \leq \frac{- 32}{- 8} +\frac{- 8 \left(x + 8\right)}{- 8} \leq \frac{- 48}{- 8} +\frac{- 8 \left(x + 8\right)}{- 8} \leq \frac{- 56}{- 8} +\frac{- 8 \left(x + 9\right)}{- 8} \leq \frac{- 16}{- 8} +\frac{- 8 \left(x + 9\right)}{- 8} \leq \frac{- 24}{- 8} +\frac{- 8 \left(x + 9\right)}{- 8} \leq \frac{- 32}{- 8} +\frac{- 8 \left(x + 9\right)}{- 8} \leq \frac{- 40}{- 8} +\frac{- 8 \left(x + 9\right)}{- 8} \leq \frac{- 48}{- 8} +\frac{- 8 \left(x + 9\right)}{- 8} \leq \frac{- 64}{- 8} +\frac{- 8 x + 22}{15} \leq 5 +\frac{- 8 x + 27}{x - 3} \geq 0 +\frac{- 8 x + 37}{x - 4} \geq 0 +\frac{- 8 x}{- 8} > \frac{3}{- 8} +\frac{- 8 x}{- 8} > \frac{5}{- 8} +\frac{- 8 x}{- 8} > \frac{7}{- 8} +\frac{- 8 x}{- 8} \leq \frac{24}{- 8} +\frac{- 8 x}{- 8} \leq \frac{32}{- 8} +\frac{- 8 x}{- 8} \leq \frac{8}{- 8} +\frac{- 84 p q r}{- 90 p q} +\frac{- 84 r s t}{- 90 r s} +\frac{- 9 \left(x + 3\right)}{- 9} \leq \frac{- 18}{- 9} +\frac{- 9 \left(x + 4\right)}{- 9} \leq \frac{- 18}{- 9} +\frac{- 9 \left(x + 4\right)}{- 9} \leq \frac{- 27}{- 9} +\frac{- 9 \left(x + 6\right)}{- 9} \leq \frac{- 18}{- 9} +\frac{- 9 \left(x + 6\right)}{- 9} \leq \frac{- 36}{- 9} +\frac{- 9 \left(x + 6\right)}{- 9} \leq \frac{- 45}{- 9} +\frac{- 9 \left(x + 7\right)}{- 9} \leq \frac{- 18}{- 9} +\frac{- 9 \left(x + 7\right)}{- 9} \leq \frac{- 36}{- 9} +\frac{- 9 \left(x + 7\right)}{- 9} \leq \frac{- 54}{- 9} +\frac{- 9 \left(x + 8\right)}{- 9} \leq \frac{- 36}{- 9} +\frac{- 9 \left(x + 8\right)}{- 9} \leq \frac{- 45}{- 9} +\frac{- 9 \left(x + 8\right)}{- 9} \leq \frac{- 54}{- 9} +\frac{- 9 \left(x + 8\right)}{- 9} \leq \frac{- 63}{- 9} +\frac{- 9 \left(x + 9\right)}{- 9} \leq \frac{- 18}{- 9} +\frac{- 9 \left(x + 9\right)}{- 9} \leq \frac{- 27}{- 9} +\frac{- 9 \left(x + 9\right)}{- 9} \leq \frac{- 36}{- 9} +\frac{- 9 \left(x + 9\right)}{- 9} \leq \frac{- 45}{- 9} +\frac{- 9 \left(x + 9\right)}{- 9} \leq \frac{- 72}{- 9} +\frac{- 9 k}{- 9} \geq \frac{- 45}{- 9} +\frac{- 9 x - 10}{x + 2} \geq 0 +\frac{- 9 x - 23}{x + 3} \geq 0 +\frac{- 9 x}{- 9} > \frac{2}{- 9} +\frac{- 9 x}{- 9} > \frac{4}{- 9} +\frac{- 9 x}{- 9} > \frac{5}{- 9} +\frac{- 9 x}{- 9} > \frac{8}{- 9} +\frac{- 9 x}{- 9} \leq \frac{18}{- 9} +\frac{- 9 x}{- 9} \leq \frac{9}{- 9} +\frac{- 90 r s t}{- 81 r s} +\frac{- 10 - 5}{- 5 - 0} +\frac{- 10 \times 27 m^{4 + 12}}{5 m^{3 + 10}} +\frac{- 10 x}{- 10} < \frac{- 10}{- 10} +\frac{- 10 x}{- 10} < \frac{- 50}{- 10} +\frac{- 10 x}{- 10} < \frac{- 60}{- 10} +\frac{- 10 x}{- 10} < \frac{- 70}{- 10} +\frac{- 10 x}{- 10} < \frac{- 80}{- 10} +\frac{- 10 x}{- 10} < \frac{- 90}{- 10} +\frac{- 10 x}{- 10} > \frac{- 20}{- 10} +\frac{- 10 x}{- 10} > \frac{- 60}{- 10} +\frac{- 10 x}{- 10} > \frac{- 70}{- 10} +\frac{- 10 x}{- 10} > \frac{- 80}{- 10} +\frac{- 10 x}{- 10} \geq \frac{- 100}{- 10} +\frac{- 10 x}{- 10} \geq \frac{- 10}{- 10} +\frac{- 10 x}{- 10} \geq \frac{- 20}{- 10} +\frac{- 10 x}{- 10} \geq \frac{- 60}{- 10} +\frac{- 10 x}{- 10} \geq \frac{- 70}{- 10} +\frac{- 10 x}{- 10} \leq \frac{- 100}{- 10} +\frac{- 10 x}{- 10} \leq \frac{- 10}{- 10} +\frac{- 10 x}{- 10} \leq \frac{- 20}{- 10} +\frac{- 10 x}{- 10} \leq \frac{- 30}{- 10} +\frac{- 10 x}{- 10} \leq \frac{- 50}{- 10} +\frac{- 10 x}{- 10} \leq \frac{- 60}{- 10} +\frac{- 10 x}{- 10} \leq \frac{- 70}{- 10} +\frac{- 10 x}{- 10} \leq \frac{- 80}{- 10} +\frac{- 10 x}{- 10} \leq \frac{- 90}{- 10} +\frac{- 10}{- 11} > \frac{1}{- 11} \times \left( - 11 x \right) +\frac{- 10}{- 14} > \frac{1}{- 14} \times \left( - 14 x \right) +\frac{- 10}{- 16} > \frac{1}{- 16} \times \left( - 16 x \right) +\frac{- 10}{- 18} > \frac{1}{- 18} \times \left( - 18 x \right) +\frac{- 10}{- 19} > \frac{1}{- 19} \times \left( - 19 x \right) +\frac{- 10}{- 2} > \frac{- 2 m}{- 2} +\frac{- 10}{- 2} \geq \frac{- 2 x}{- 2} > \frac{2}{- 2} +\frac{- 10}{- 2} \geq \frac{- 2 x}{- 2} > \frac{4}{- 2} +\frac{- 10}{- 2} \geq \frac{- 2 x}{- 2} > \frac{6}{- 2} +\frac{- 10}{- 4} \geq \frac{- 4 x}{- 4} > \frac{2}{- 4} +\frac{- 10}{- 4} \geq \frac{- 4 x}{- 4} > \frac{4}{- 4} +\frac{- 10}{- 4} \geq \frac{- 4 x}{- 4} > \frac{6}{- 4} +\frac{- 10}{- 5} \geq \frac{- 5 x}{- 5} > \frac{2}{- 5} +\frac{- 10}{- 5} \geq \frac{- 5 x}{- 5} > \frac{4}{- 5} +\frac{- 10}{- 5} \geq \frac{- 5 x}{- 5} > \frac{6}{- 5} +\frac{- 10}{- 6} > \frac{1}{- 6} \times \left( - 6 x \right) +\frac{- 10}{- 7} > \frac{1}{- 7} \times \left( - 7 x \right) +\frac{- 10}{9} +\frac{- 11}{- 12} > \frac{1}{- 12} \times \left( - 12 x \right) +\frac{- 11}{- 13} > \frac{1}{- 13} \times \left( - 13 x \right) +\frac{- 11}{- 14} > \frac{1}{- 14} \times \left( - 14 x \right) +\frac{- 11}{- 15} > \frac{1}{- 15} \times \left( - 15 x \right) +\frac{- 11}{- 16} > \frac{1}{- 16} \times \left( - 16 x \right) +\frac{- 11}{- 17} > \frac{1}{- 17} \times \left( - 17 x \right) +\frac{- 11}{- 19} > \frac{1}{- 19} \times \left( - 19 x \right) +\frac{- 11}{- 2} \geq \frac{- 2 x}{- 2} > \frac{1}{- 2} +\frac{- 11}{- 2} \geq \frac{- 2 x}{- 2} > \frac{3}{- 2} +\frac{- 11}{- 2} \geq \frac{- 2 x}{- 2} > \frac{5}{- 2} +\frac{- 11}{- 4} \geq \frac{- 4 x}{- 4} > \frac{1}{- 4} +\frac{- 11}{- 4} \geq \frac{- 4 x}{- 4} > \frac{3}{- 4} +\frac{- 11}{- 4} \geq \frac{- 4 x}{- 4} > \frac{5}{- 4} +\frac{- 11}{- 5} \geq \frac{- 5 x}{- 5} > \frac{1}{- 5} +\frac{- 11}{- 5} \geq \frac{- 5 x}{- 5} > \frac{3}{- 5} +\frac{- 11}{- 5} \geq \frac{- 5 x}{- 5} > \frac{5}{- 5} +\frac{- 11}{- 6} > \frac{1}{- 6} \times \left( - 6 x \right) +\frac{- 11}{- 9} > \frac{1}{- 9} \times \left( - 9 x \right) +\frac{- 12 - x}{3} \geq - 5 +\frac{- 125 x^{9} y^{18}}{z^{18}} +\frac{- 12}{- 10} > \frac{1}{- 10} \times \left( - 10 x \right) +\frac{- 12}{- 12} > \frac{1}{- 12} \times \left( - 12 x \right) +\frac{- 12}{- 13} > \frac{1}{- 13} \times \left( - 13 x \right) +\frac{- 12}{- 18} > \frac{1}{- 18} \times \left( - 18 x \right) +\frac{- 12}{- 2} > \frac{- 2 m}{- 2} +\frac{- 12}{- 2} \geq \frac{- 2 x}{- 2} > \frac{2}{- 2} +\frac{- 12}{- 2} \geq \frac{- 2 x}{- 2} > \frac{4}{- 2} +\frac{- 12}{- 3} > \frac{- 3 m}{- 3} +\frac{- 12}{- 4} \geq \frac{- 4 x}{- 4} > \frac{2}{- 4} +\frac{- 12}{- 4} \geq \frac{- 4 x}{- 4} > \frac{4}{- 4} +\frac{- 12}{- 5} \geq \frac{- 5 x}{- 5} > \frac{2}{- 5} +\frac{- 12}{- 5} \geq \frac{- 5 x}{- 5} > \frac{4}{- 5} +\frac{- 12}{- 6} > \frac{1}{- 6} \times \left( - 6 x \right) +\frac{- 12}{- 7} > \frac{1}{- 7} \times \left( - 7 x \right) +\frac{- 12}{- 9} > \frac{1}{- 9} \times \left( - 9 x \right) +\frac{- 13}{- 11} > \frac{1}{- 11} \times \left( - 11 x \right) +\frac{- 13}{- 12} > \frac{1}{- 12} \times \left( - 12 x \right) +\frac{- 13}{- 13} > \frac{1}{- 13} \times \left( - 13 x \right) +\frac{- 13}{- 15} > \frac{1}{- 15} \times \left( - 15 x \right) +\frac{- 13}{- 18} > \frac{1}{- 18} \times \left( - 18 x \right) +\frac{- 13}{- 19} > \frac{1}{- 19} \times \left( - 19 x \right) +\frac{- 13}{- 2} \geq \frac{- 2 x}{- 2} > \frac{1}{- 2} +\frac{- 13}{- 2} \geq \frac{- 2 x}{- 2} > \frac{3}{- 2} +\frac{- 13}{- 4} \geq \frac{- 4 x}{- 4} > \frac{1}{- 4} +\frac{- 13}{- 4} \geq \frac{- 4 x}{- 4} > \frac{3}{- 4} +\frac{- 13}{- 5} > \frac{1}{- 5} \times \left( - 5 x \right) +\frac{- 13}{- 5} \geq \frac{- 5 x}{- 5} > \frac{1}{- 5} +\frac{- 13}{- 5} \geq \frac{- 5 x}{- 5} > \frac{3}{- 5} +\frac{- 13}{- 6} > \frac{1}{- 6} \times \left( - 6 x \right) +\frac{- 13}{- 7} > \frac{1}{- 7} \times \left( - 7 x \right) +\frac{- 14 \times 16 m^{4 + 10}}{7 m^{2 + 6}} +\frac{- 14 \times 16 m^{4 + 16}}{7 m^{5 + 12}} +\frac{- 14}{- 12} > \frac{1}{- 12} \times \left( - 12 x \right) +\frac{- 14}{- 13} > \frac{1}{- 13} \times \left( - 13 x \right) +\frac{- 14}{- 14} > \frac{1}{- 14} \times \left( - 14 x \right) +\frac{- 14}{- 17} > \frac{1}{- 17} \times \left( - 17 x \right) +\frac{- 14}{- 20} > \frac{1}{- 20} \times \left( - 20 x \right) +\frac{- 14}{- 2} > \frac{- 2 m}{- 2} +\frac{- 14}{- 2} \geq \frac{- 2 x}{- 2} > \frac{2}{- 2} +\frac{- 14}{- 4} \geq \frac{- 4 x}{- 4} > \frac{2}{- 4} +\frac{- 14}{- 5} \geq \frac{- 5 x}{- 5} > \frac{2}{- 5} +\frac{- 14}{- 9} > \frac{1}{- 9} \times \left( - 9 x \right) +\frac{- 15 x^{2 - \left( - 5 \right)}}{3} +\frac{- 15 x^{7}}{3} +\frac{- 15}{- 11} > \frac{1}{- 11} \times \left( - 11 x \right) +\frac{- 15}{- 12} > \frac{1}{- 12} \times \left( - 12 x \right) +\frac{- 15}{- 16} > \frac{1}{- 16} \times \left( - 16 x \right) +\frac{- 15}{- 17} > \frac{1}{- 17} \times \left( - 17 x \right) +\frac{- 15}{- 19} > \frac{1}{- 19} \times \left( - 19 x \right) +\frac{- 15}{- 2} \geq \frac{- 2 x}{- 2} > \frac{1}{- 2} +\frac{- 15}{- 3} < \frac{- 3 x}{- 3} +\frac{- 15}{- 3} > \frac{- 3 m}{- 3} +\frac{- 15}{- 4} \geq \frac{- 4 x}{- 4} > \frac{1}{- 4} +\frac{- 15}{- 5} > \frac{- 5 m}{- 5} +\frac{- 15}{- 5} \geq \frac{- 5 x}{- 5} > \frac{1}{- 5} +\frac{- 15}{- 7} > \frac{1}{- 7} \times \left( - 7 x \right) +\frac{- 15}{5 k} +\frac{- 16 w z y}{24 w z} +\frac{- 16}{- 11} > \frac{1}{- 11} \times \left( - 11 x \right) +\frac{- 16}{- 12} > \frac{1}{- 12} \times \left( - 12 x \right) +\frac{- 16}{- 14} > \frac{1}{- 14} \times \left( - 14 x \right) +\frac{- 16}{- 17} > \frac{1}{- 17} \times \left( - 17 x \right) +\frac{- 16}{- 19} > \frac{1}{- 19} \times \left( - 19 x \right) +\frac{- 16}{- 1} > \frac{1}{- 1} \times \left( - x \right) +\frac{- 16}{- 20} > \frac{1}{- 20} \times \left( - 20 x \right) +\frac{- 16}{- 2} > \frac{- 2 m}{- 2} +\frac{- 16}{- 4} > \frac{- 4 m}{- 4} +\frac{- 16}{- 6} > \frac{1}{- 6} \times \left( - 6 x \right) +\frac{- 16}{- 7} > \frac{1}{- 7} \times \left( - 7 x \right) +\frac{- 16}{- 9} > \frac{1}{- 9} \times \left( - 9 x \right) +\frac{- 17 - x}{4} \geq - 5 +\frac{- 17}{- 10} > \frac{1}{- 10} \times \left( - 10 x \right) +\frac{- 17}{- 12} > \frac{1}{- 12} \times \left( - 12 x \right) +\frac{- 17}{- 13} > \frac{1}{- 13} \times \left( - 13 x \right) +\frac{- 17}{- 14} > \frac{1}{- 14} \times \left( - 14 x \right) +\frac{- 17}{- 18} > \frac{1}{- 18} \times \left( - 18 x \right) +\frac{- 17}{- 19} > \frac{1}{- 19} \times \left( - 19 x \right) +\frac{- 17}{- 9} > \frac{1}{- 9} \times \left( - 9 x \right) +\frac{- 18 - x}{4} \geq - 5 +\frac{- 18}{- 14} > \frac{1}{- 14} \times \left( - 14 x \right) +\frac{- 18}{- 15} > \frac{1}{- 15} \times \left( - 15 x \right) +\frac{- 18}{- 19} > \frac{1}{- 19} \times \left( - 19 x \right) +\frac{- 18}{- 20} > \frac{1}{- 20} \times \left( - 20 x \right) +\frac{- 18}{- 3} > \frac{- 3 m}{- 3} +\frac{- 18}{- 6} > \frac{- 6 m}{- 6} +\frac{- 18}{- 7} > \frac{1}{- 7} \times \left( - 7 x \right) +\frac{- 19}{- 10} > \frac{1}{- 10} \times \left( - 10 x \right) +\frac{- 19}{- 12} > \frac{1}{- 12} \times \left( - 12 x \right) +\frac{- 19}{- 13} > \frac{1}{- 13} \times \left( - 13 x \right) +\frac{- 19}{- 16} > \frac{1}{- 16} \times \left( - 16 x \right) +\frac{- 19}{- 17} > \frac{1}{- 17} \times \left( - 17 x \right) +\frac{- 19}{- 18} > \frac{1}{- 18} \times \left( - 18 x \right) +\frac{- 19}{- 19} > \frac{1}{- 19} \times \left( - 19 x \right) +\frac{- 19}{- 3} > \frac{1}{- 3} \times \left( - 3 x \right) +\frac{- 19}{- 8} > \frac{1}{- 8} \times \left( - 8 x \right) +\frac{- 19}{- 9} > \frac{1}{- 9} \times \left( - 9 x \right) +\frac{- 1}{- 12} > \frac{1}{- 12} \times \left( - 12 x \right) +\frac{- 1}{- 13} > \frac{1}{- 13} \times \left( - 13 x \right) +\frac{- 1}{- 16} > \frac{1}{- 16} \times \left( - 16 x \right) +\frac{- 1}{- 18} > \frac{1}{- 18} \times \left( - 18 x \right) +\frac{- 1}{- 1} > \frac{1}{- 1} \times \left( - x \right) +\frac{- 1}{- 7} > \frac{1}{- 7} \times \left( - 7 x \right) +\frac{- 1}{- 8} > \frac{1}{- 8} \times \left( - 8 x \right) +\frac{- 1}{x} +\frac{- 2 w z y}{3 w z} +\frac{- 2 x}{- 2} < \frac{- 10}{- 2} +\frac{- 2 x}{- 2} < \frac{- 14}{- 2} +\frac{- 2 x}{- 2} < \frac{- 20}{- 2} +\frac{- 2 x}{- 2} < \frac{- 2}{- 2} +\frac{- 2 x}{- 2} < \frac{- 4}{- 2} +\frac{- 2 x}{- 2} < \frac{- 6}{- 2} +\frac{- 2 x}{- 2} < \frac{- 8}{- 2} +\frac{- 2 x}{- 2} > \frac{- 10}{- 2} +\frac{- 2 x}{- 2} > \frac{- 12}{- 2} +\frac{- 2 x}{- 2} > \frac{- 14}{- 2} +\frac{- 2 x}{- 2} > \frac{- 16}{- 2} +\frac{- 2 x}{- 2} > \frac{- 6}{- 2} +\frac{- 2 x}{- 2} > \frac{- 8}{- 2} +\frac{- 2 x}{- 2} > \frac{10}{- 2} +\frac{- 2 x}{- 2} > \frac{12}{- 2} +\frac{- 2 x}{- 2} > \frac{14}{- 2} +\frac{- 2 x}{- 2} > \frac{16}{- 2} +\frac{- 2 x}{- 2} > \frac{18}{- 2} +\frac{- 2 x}{- 2} > \frac{4}{- 2} +\frac{- 2 x}{- 2} > \frac{6}{- 2} +\frac{- 2 x}{- 2} > \frac{8}{- 2} +\frac{- 2 x}{- 2} \geq \frac{- 10}{- 2} +\frac{- 2 x}{- 2} \geq \frac{- 12}{- 2} +\frac{- 2 x}{- 2} \geq \frac{- 14}{- 2} +\frac{- 2 x}{- 2} \geq \frac{- 16}{- 2} +\frac{- 2 x}{- 2} \geq \frac{- 18}{- 2} +\frac{- 2 x}{- 2} \geq \frac{- 4}{- 2} +\frac{- 2 x}{- 2} \geq \frac{- 6}{- 2} +\frac{- 2 x}{- 2} \geq \frac{- 8}{- 2} +\frac{- 2 x}{- 2} \leq \frac{- 10}{- 2} +\frac{- 2 x}{- 2} \leq \frac{- 12}{- 2} +\frac{- 2 x}{- 2} \leq \frac{- 14}{- 2} +\frac{- 2 x}{- 2} \leq \frac{- 18}{- 2} +\frac{- 2 x}{- 2} \leq \frac{- 2}{- 2} +\frac{- 2 x}{- 2} \leq \frac{- 4}{- 2} +\frac{- 2 x}{- 2} \leq \frac{- 6}{- 2} +\frac{- 2 x}{- 2} \leq \frac{- 8}{- 2} +\frac{- 2 y}{- 2} \leq \frac{- 10}{- 2} +\frac{- 2 y}{- 2} \leq \frac{- 12}{- 2} +\frac{- 2 y}{- 2} \leq \frac{- 16}{- 2} +\frac{- 2 y}{- 2} \leq \frac{- 18}{- 2} +\frac{- 2 y}{- 2} \leq \frac{- 4}{- 2} +\frac{- 2 y}{- 2} \leq \frac{- 6}{- 2} +\frac{- 2 y}{- 2} \leq \frac{- 8}{- 2} +\frac{- 20 - x}{5} \geq - 5 +\frac{- 20}{- 10} > \frac{1}{- 10} \times \left( - 10 x \right) +\frac{- 20}{- 12} > \frac{1}{- 12} \times \left( - 12 x \right) +\frac{- 20}{- 17} > \frac{1}{- 17} \times \left( - 17 x \right) +\frac{- 20}{- 18} > \frac{1}{- 18} \times \left( - 18 x \right) +\frac{- 20}{- 1} > \frac{1}{- 1} \times \left( - x \right) +\frac{- 20}{- 2} > \frac{1}{- 2} \times \left( - 2 x \right) +\frac{- 20}{- 3} > \frac{1}{- 3} \times \left( - 3 x \right) +\frac{- 20}{- 4} > \frac{- 4 m}{- 4} +\frac{- 20}{- 5} > \frac{- 5 m}{- 5} +\frac{- 20}{- 7} > \frac{1}{- 7} \times \left( - 7 x \right) +\frac{- 20}{- 8} > \frac{1}{- 8} \times \left( - 8 x \right) +\frac{- 21}{- 3} > \frac{- 3 m}{- 3} +\frac{- 21}{- 7} > \frac{- 7 x}{- 7} +\frac{- 21}{- 7} > \frac{- 7 m}{- 7} +\frac{- 21}{7 k} +\frac{- 224 m^{14}}{7 m^{8}} +\frac{- 224 m^{20}}{7 m^{17}} +\frac{- 23 - x}{5} \geq - 5 +\frac{- 23 y - 30}{40} +\frac{- 24}{- 3} > \frac{- 3 m}{- 3} +\frac{- 24}{- 4} > \frac{- 4 m}{- 4} +\frac{- 24}{- 6} > \frac{- 6 m}{- 6} +\frac{- 24}{- 8} > \frac{- 8 m}{- 8} +\frac{- 25 - x}{6} \geq - 5 +\frac{- 25}{- 5} > \frac{- 5 m}{- 5} +\frac{- 27 - x}{6} \geq - 5 +\frac{- 27 u^{ 3 \times 3}}{v^{ 3 \times 3}} +\frac{- 27 u^{9}}{v^{9}} +\frac{- 27}{- 3} > \frac{- 3 m}{- 3} +\frac{- 27}{- 9} > \frac{- 9 m}{- 9} +\frac{- 28 m n p}{48 m n} +\frac{- 28 u v w}{9 u v} +\frac{- 28}{- 4} > \frac{- 4 m}{- 4} +\frac{- 28}{- 7} > \frac{- 7 m}{- 7} +\frac{- 2}{- 12} > \frac{1}{- 12} \times \left( - 12 x \right) +\frac{- 2}{- 13} > \frac{1}{- 13} \times \left( - 13 x \right) +\frac{- 2}{- 14} > \frac{1}{- 14} \times \left( - 14 x \right) +\frac{- 2}{- 16} > \frac{1}{- 16} \times \left( - 16 x \right) +\frac{- 2}{- 17} > \frac{1}{- 17} \times \left( - 17 x \right) +\frac{- 2}{- 18} > \frac{1}{- 18} \times \left( - 18 x \right) +\frac{- 2}{- 19} > \frac{1}{- 19} \times \left( - 19 x \right) +\frac{- 2}{- 20} > \frac{1}{- 20} \times \left( - 20 x \right) +\frac{- 2}{- 3} > \frac{1}{- 3} \times \left( - 3 x \right) +\frac{- 2}{- 4} > \frac{1}{- 4} \times \left( - 4 x \right) +\frac{- 2}{- 8} > \frac{1}{- 8} \times \left( - 8 x \right) +\frac{- 2}{- 9} > \frac{1}{- 9} \times \left( - 9 x \right) +\frac{- 2}{2} > x +\frac{- 2}{\sqrt{3}} +\frac{- 2}{k} +\frac{- 3 - x}{2} \geq - 3 +\frac{- 3 - x}{5} \geq - 2 +\frac{- 3 x}{- 3} < \frac{- 24}{- 3} +\frac{- 3 x}{- 3} < \frac{- 27}{- 3} +\frac{- 3 x}{- 3} < \frac{- 30}{- 3} +\frac{- 3 x}{- 3} < \frac{- 3}{- 3} +\frac{- 3 x}{- 3} < \frac{- 9}{- 3} +\frac{- 3 x}{- 3} > \frac{- 24}{- 3} +\frac{- 3 x}{- 3} > \frac{- 30}{- 3} +\frac{- 3 x}{- 3} > \frac{- 9}{- 3} +\frac{- 3 x}{- 3} > \frac{12}{- 3} +\frac{- 3 x}{- 3} > \frac{15}{- 3} +\frac{- 3 x}{- 3} > \frac{18}{- 3} +\frac{- 3 x}{- 3} > \frac{21}{- 3} +\frac{- 3 x}{- 3} > \frac{24}{- 3} +\frac{- 3 x}{- 3} > \frac{27}{- 3} +\frac{- 3 x}{- 3} > \frac{6}{- 3} +\frac{- 3 x}{- 3} > \frac{9}{- 3} +\frac{- 3 x}{- 3} \geq \frac{- 12}{- 3} +\frac{- 3 x}{- 3} \geq \frac{- 15}{- 3} +\frac{- 3 x}{- 3} \geq \frac{- 18}{- 3} +\frac{- 3 x}{- 3} \geq \frac{- 21}{- 3} +\frac{- 3 x}{- 3} \geq \frac{- 24}{- 3} +\frac{- 3 x}{- 3} \geq \frac{- 27}{- 3} +\frac{- 3 x}{- 3} \geq \frac{- 6}{- 3} +\frac{- 3 x}{- 3} \geq \frac{- 9}{- 3} +\frac{- 3 x}{- 3} \leq \frac{- 12}{- 3} +\frac{- 3 x}{- 3} \leq \frac{- 21}{- 3} +\frac{- 3 x}{- 3} \leq \frac{- 27}{- 3} +\frac{- 3 x}{- 3} \leq \frac{- 30}{- 3} +\frac{- 3 x}{- 3} \leq \frac{- 3}{- 3} +\frac{- 3 x}{- 3} \leq \frac{- 6}{- 3} +\frac{- 3 y}{- 3} \leq \frac{- 15}{- 3} +\frac{- 3 y}{- 3} \leq \frac{- 18}{- 3} +\frac{- 3 y}{- 3} \leq \frac{- 21}{- 3} +\frac{- 3 y}{- 3} \leq \frac{- 24}{- 3} +\frac{- 3 y}{- 3} \leq \frac{- 27}{- 3} +\frac{- 3 y}{- 3} \leq \frac{- 6}{- 3} +\frac{- 3 y}{- 3} \leq \frac{- 9}{- 3} +\frac{- 30}{- 6} > \frac{- 6 x}{- 6} +\frac{- 30}{- 6} > \frac{- 6 m}{- 6} +\frac{- 32}{- 4} > \frac{- 4 m}{- 4} +\frac{- 32}{- 8} > \frac{- 8 m}{- 8} +\frac{- 35 \times 256 m^{3 + 16}}{7 m^{3 + 10}} +\frac{- 35}{- 5} > \frac{- 5 m}{- 5} +\frac{- 36}{- 4} > \frac{- 4 m}{- 4} +\frac{- 36}{- 6} > \frac{- 6 m}{- 6} +\frac{- 36}{- 9} > \frac{- 9 m}{- 9} +\frac{- 3}{- 14} > \frac{1}{- 14} \times \left( - 14 x \right) +\frac{- 3}{- 16} > \frac{1}{- 16} \times \left( - 16 x \right) +\frac{- 3}{- 19} > \frac{1}{- 19} \times \left( - 19 x \right) +\frac{- 3}{- 2} > \frac{1}{- 2} \times \left( - 2 x \right) +\frac{- 3}{- 2} \geq \frac{- 2 x}{- 2} > \frac{1}{- 2} +\frac{- 3}{- 4} \geq \frac{- 4 x}{- 4} > \frac{1}{- 4} +\frac{- 3}{- 5} > \frac{1}{- 5} \times \left( - 5 x \right) +\frac{- 3}{- 5} \geq \frac{- 5 x}{- 5} > \frac{1}{- 5} +\frac{- 3}{10 x^{11}} +\frac{- 4 - x}{3} \geq - 3 +\frac{- 4 x}{- 4} < \frac{- 12}{- 4} +\frac{- 4 x}{- 4} < \frac{- 16}{- 4} +\frac{- 4 x}{- 4} < \frac{- 20}{- 4} +\frac{- 4 x}{- 4} < \frac{- 24}{- 4} +\frac{- 4 x}{- 4} < \frac{- 28}{- 4} +\frac{- 4 x}{- 4} < \frac{- 32}{- 4} +\frac{- 4 x}{- 4} < \frac{- 40}{- 4} +\frac{- 4 x}{- 4} < \frac{- 8}{- 4} +\frac{- 4 x}{- 4} > \frac{- 12}{- 4} +\frac{- 4 x}{- 4} > \frac{- 16}{- 4} +\frac{- 4 x}{- 4} > \frac{- 28}{- 4} +\frac{- 4 x}{- 4} > \frac{- 32}{- 4} +\frac{- 4 x}{- 4} > \frac{12}{- 4} +\frac{- 4 x}{- 4} > \frac{16}{- 4} +\frac{- 4 x}{- 4} > \frac{20}{- 4} +\frac{- 4 x}{- 4} > \frac{24}{- 4} +\frac{- 4 x}{- 4} > \frac{28}{- 4} +\frac{- 4 x}{- 4} > \frac{32}{- 4} +\frac{- 4 x}{- 4} > \frac{36}{- 4} +\frac{- 4 x}{- 4} > \frac{8}{- 4} +\frac{- 4 x}{- 4} \geq \frac{- 12}{- 4} +\frac{- 4 x}{- 4} \geq \frac{- 16}{- 4} +\frac{- 4 x}{- 4} \geq \frac{- 20}{- 4} +\frac{- 4 x}{- 4} \geq \frac{- 24}{- 4} +\frac{- 4 x}{- 4} \geq \frac{- 28}{- 4} +\frac{- 4 x}{- 4} \geq \frac{- 32}{- 4} +\frac{- 4 x}{- 4} \geq \frac{- 36}{- 4} +\frac{- 4 x}{- 4} \geq \frac{- 40}{- 4} +\frac{- 4 x}{- 4} \geq \frac{- 8}{- 4} +\frac{- 4 x}{- 4} \leq \frac{- 20}{- 4} +\frac{- 4 x}{- 4} \leq \frac{- 24}{- 4} +\frac{- 4 x}{- 4} \leq \frac{- 36}{- 4} +\frac{- 4 x}{- 4} \leq \frac{- 4}{- 4} +\frac{- 4 y}{- 4} \leq \frac{- 12}{- 4} +\frac{- 4 y}{- 4} \leq \frac{- 16}{- 4} +\frac{- 4 y}{- 4} \leq \frac{- 20}{- 4} +\frac{- 4 y}{- 4} \leq \frac{- 24}{- 4} +\frac{- 4 y}{- 4} \leq \frac{- 28}{- 4} +\frac{- 4 y}{- 4} \leq \frac{- 32}{- 4} +\frac{- 4 y}{- 4} \leq \frac{- 36}{- 4} +\frac{- 4 y}{- 4} \leq \frac{- 8}{- 4} +\frac{- 40}{- 8} > \frac{- 8 m}{- 8} +\frac{- 40}{p^{18} q^{7}} +\frac{- 42}{- 6} > \frac{- 6 m}{- 6} +\frac{- 42}{- 7} > \frac{- 7 m}{- 7} +\frac{- 45}{- 5} > \frac{- 5 m}{- 5} +\frac{- 45}{- 9} > \frac{- 9 m}{- 9} +\frac{- 45}{5 k} +\frac{- 48}{- 32} > \frac{- 32 t}{- 32} > \frac{- 16}{- 32} +\frac{- 48}{- 6} > \frac{- 6 m}{- 6} +\frac{- 48}{- 8} > \frac{- 8 m}{- 8} +\frac{- 49}{- 7} > \frac{- 7 m}{- 7} +\frac{- 4}{- 10} > \frac{1}{- 10} \times \left( - 10 x \right) +\frac{- 4}{- 11} > \frac{1}{- 11} \times \left( - 11 x \right) +\frac{- 4}{- 13} > \frac{1}{- 13} \times \left( - 13 x \right) +\frac{- 4}{- 14} > \frac{1}{- 14} \times \left( - 14 x \right) +\frac{- 4}{- 18} > \frac{1}{- 18} \times \left( - 18 x \right) +\frac{- 4}{- 19} > \frac{1}{- 19} \times \left( - 19 x \right) +\frac{- 4}{- 1} > \frac{1}{- 1} \times \left( - x \right) +\frac{- 4}{- 2} \geq \frac{- 2 x}{- 2} > \frac{2}{- 2} +\frac{- 4}{- 3} > \frac{1}{- 3} \times \left( - 3 x \right) +\frac{- 4}{- 4} \geq \frac{- 4 x}{- 4} > \frac{2}{- 4} +\frac{- 4}{- 5} \geq \frac{- 5 x}{- 5} > \frac{2}{- 5} +\frac{- 4}{- 7} > \frac{1}{- 7} \times \left( - 7 x \right) +\frac{- 4}{- 9} > \frac{1}{- 9} \times \left( - 9 x \right) +\frac{- 4}{45 x^{12}} +\frac{- 4}{9} +\frac{- 5 - x}{3} \geq - 4 +\frac{- 5 - x}{5} \geq - 2 +\frac{- 5 x}{- 5} < \frac{- 20}{- 5} +\frac{- 5 x}{- 5} < \frac{- 5}{- 5} +\frac{- 5 x}{- 5} > \frac{- 10}{- 5} +\frac{- 5 x}{- 5} > \frac{- 15}{- 5} +\frac{- 5 x}{- 5} > \frac{- 20}{- 5} +\frac{- 5 x}{- 5} > \frac{- 5}{- 5} +\frac{- 5 x}{- 5} > \frac{10}{- 5} +\frac{- 5 x}{- 5} > \frac{15}{- 5} +\frac{- 5 x}{- 5} > \frac{20}{- 5} +\frac{- 5 x}{- 5} > \frac{25}{- 5} +\frac{- 5 x}{- 5} > \frac{30}{- 5} +\frac{- 5 x}{- 5} > \frac{35}{- 5} +\frac{- 5 x}{- 5} > \frac{40}{- 5} +\frac{- 5 x}{- 5} > \frac{45}{- 5} +\frac{- 5 x}{- 5} \geq \frac{- 10}{- 5} +\frac{- 5 x}{- 5} \geq \frac{- 15}{- 5} +\frac{- 5 x}{- 5} \geq \frac{- 20}{- 5} +\frac{- 5 x}{- 5} \geq \frac{- 25}{- 5} +\frac{- 5 x}{- 5} \geq \frac{- 30}{- 5} +\frac{- 5 x}{- 5} \geq \frac{- 35}{- 5} +\frac{- 5 x}{- 5} \geq \frac{- 40}{- 5} +\frac{- 5 x}{- 5} \geq \frac{- 45}{- 5} +\frac{- 5 x}{- 5} \leq \frac{- 15}{- 5} +\frac{- 5 x}{- 5} \leq \frac{- 45}{- 5} +\frac{- 5 x}{- 5} \leq \frac{- 50}{- 5} +\frac{- 5 x}{- 5} \leq \frac{- 5}{- 5} +\frac{- 5 y}{- 5} \leq \frac{- 15}{- 5} +\frac{- 5 y}{- 5} \leq \frac{- 20}{- 5} +\frac{- 5 y}{- 5} \leq \frac{- 25}{- 5} +\frac{- 5 y}{- 5} \leq \frac{- 30}{- 5} +\frac{- 5 y}{- 5} \leq \frac{- 35}{- 5} +\frac{- 5 y}{- 5} \leq \frac{- 40}{- 5} +\frac{- 5 y}{- 5} \leq \frac{- 45}{- 5} +\frac{- 54}{- 9} > \frac{- 9 m}{- 9} +\frac{- 56 u v w}{18 u v} +\frac{- 56}{- 7} > \frac{- 7 m}{- 7} +\frac{- 56}{- 8} > \frac{- 8 m}{- 8} +\frac{- 5}{- 10} > \frac{1}{- 10} \times \left( - 10 x \right) +\frac{- 5}{- 11} > \frac{1}{- 11} \times \left( - 11 x \right) +\frac{- 5}{- 12} > \frac{1}{- 12} \times \left( - 12 x \right) +\frac{- 5}{- 13} > \frac{1}{- 13} \times \left( - 13 x \right) +\frac{- 5}{- 17} > \frac{1}{- 17} \times \left( - 17 x \right) +\frac{- 5}{- 2} \geq \frac{- 2 x}{- 2} > \frac{1}{- 2} +\frac{- 5}{- 2} \geq \frac{- 2 x}{- 2} > \frac{3}{- 2} +\frac{- 5}{- 4} \geq \frac{- 4 x}{- 4} > \frac{1}{- 4} +\frac{- 5}{- 4} \geq \frac{- 4 x}{- 4} > \frac{3}{- 4} +\frac{- 5}{- 5} \geq \frac{- 5 x}{- 5} > \frac{1}{- 5} +\frac{- 5}{- 5} \geq \frac{- 5 x}{- 5} > \frac{3}{- 5} +\frac{- 5}{- 6} > \frac{1}{- 6} \times \left( - 6 x \right) +\frac{- 5}{- 7} > \frac{1}{- 7} \times \left( - 7 x \right) +\frac{- 5}{- 8} > \frac{1}{- 8} \times \left( - 8 x \right) +\frac{- 5}{- 9} > \frac{1}{- 9} \times \left( - 9 x \right) +\frac{- 5}{5} \leq x +\frac{- 6 x}{- 6} < \frac{- 12}{- 6} +\frac{- 6 x}{- 6} < \frac{- 18}{- 6} +\frac{- 6 x}{- 6} < \frac{- 24}{- 6} +\frac{- 6 x}{- 6} < \frac{- 48}{- 6} +\frac{- 6 x}{- 6} < \frac{- 54}{- 6} +\frac{- 6 x}{- 6} < \frac{- 60}{- 6} +\frac{- 6 x}{- 6} > \frac{- 30}{- 6} +\frac{- 6 x}{- 6} > \frac{- 36}{- 6} +\frac{- 6 x}{- 6} > \frac{- 42}{- 6} +\frac{- 6 x}{- 6} > \frac{- 48}{- 6} +\frac{- 6 x}{- 6} > \frac{- 54}{- 6} +\frac{- 6 x}{- 6} > \frac{- 60}{- 6} +\frac{- 6 x}{- 6} > \frac{12}{- 6} +\frac{- 6 x}{- 6} > \frac{18}{- 6} +\frac{- 6 x}{- 6} > \frac{24}{- 6} +\frac{- 6 x}{- 6} > \frac{30}{- 6} +\frac{- 6 x}{- 6} > \frac{36}{- 6} +\frac{- 6 x}{- 6} > \frac{42}{- 6} +\frac{- 6 x}{- 6} > \frac{48}{- 6} +\frac{- 6 x}{- 6} > \frac{54}{- 6} +\frac{- 6 x}{- 6} \geq \frac{- 12}{- 6} +\frac{- 6 x}{- 6} \geq \frac{- 24}{- 6} +\frac{- 6 x}{- 6} \geq \frac{- 30}{- 6} +\frac{- 6 x}{- 6} \geq \frac{- 36}{- 6} +\frac{- 6 x}{- 6} \geq \frac{- 42}{- 6} +\frac{- 6 x}{- 6} \geq \frac{- 48}{- 6} +\frac{- 6 x}{- 6} \geq \frac{- 54}{- 6} +\frac{- 6 x}{- 6} \geq \frac{- 6}{- 6} +\frac{- 6 x}{- 6} \leq \frac{- 24}{- 6} +\frac{- 6 x}{- 6} \leq \frac{- 48}{- 6} +\frac{- 6 x}{- 6} \leq \frac{- 54}{- 6} +\frac{- 6 x}{- 6} \leq \frac{- 6}{- 6} +\frac{- 6 y - 15}{135} +\frac{- 6 y}{- 6} \leq \frac{- 12}{- 6} +\frac{- 6 y}{- 6} \leq \frac{- 18}{- 6} +\frac{- 6 y}{- 6} \leq \frac{- 24}{- 6} +\frac{- 6 y}{- 6} \leq \frac{- 30}{- 6} +\frac{- 6 y}{- 6} \leq \frac{- 36}{- 6} +\frac{- 6 y}{- 6} \leq \frac{- 48}{- 6} +\frac{- 6 y}{- 6} \leq \frac{- 54}{- 6} +\frac{- 60}{- 12} < \frac{- 12 x}{- 12} +\frac{- 63}{- 7} > \frac{- 7 m}{- 7} +\frac{- 63}{- 9} > \frac{- 9 m}{- 9} +\frac{- 63}{9 k} +\frac{- 64}{- 8} > \frac{- 8 m}{- 8} +\frac{- 6}{- 10} > \frac{1}{- 10} \times \left( - 10 x \right) +\frac{- 6}{- 11} > \frac{1}{- 11} \times \left( - 11 x \right) +\frac{- 6}{- 12} > \frac{1}{- 12} \times \left( - 12 x \right) +\frac{- 6}{- 13} > \frac{1}{- 13} \times \left( - 13 x \right) +\frac{- 6}{- 14} > \frac{1}{- 14} \times \left( - 14 x \right) +\frac{- 6}{- 16} > \frac{1}{- 16} \times \left( - 16 x \right) +\frac{- 6}{- 19} > \frac{1}{- 19} \times \left( - 19 x \right) +\frac{- 6}{- 2} > \frac{- 2 m}{- 2} +\frac{- 6}{- 2} \geq \frac{- 2 x}{- 2} > \frac{2}{- 2} +\frac{- 6}{- 2} \geq \frac{- 2 x}{- 2} > \frac{4}{- 2} +\frac{- 6}{- 3} > \frac{- 3 x}{- 3} +\frac{- 6}{- 4} \geq \frac{- 4 x}{- 4} > \frac{2}{- 4} +\frac{- 6}{- 4} \geq \frac{- 4 x}{- 4} > \frac{4}{- 4} +\frac{- 6}{- 5} > \frac{1}{- 5} \times \left( - 5 x \right) +\frac{- 6}{- 5} \geq \frac{- 5 x}{- 5} > \frac{2}{- 5} +\frac{- 6}{- 5} \geq \frac{- 5 x}{- 5} > \frac{4}{- 5} +\frac{- 6}{- 8} > \frac{1}{- 8} \times \left( - 8 x \right) +\frac{- 6}{2} > x +\frac{- 6}{y^{6}} +\frac{- 7 - x}{2} \geq - 5 +\frac{- 7 - x}{5} \geq - 2 +\frac{- 7 - x}{6} \geq - 2 +\frac{- 7 m n p}{12 m n} +\frac{- 7 x}{- 7} < \frac{- 21}{- 7} +\frac{- 7 x}{- 7} < \frac{- 35}{- 7} +\frac{- 7 x}{- 7} < \frac{- 49}{- 7} +\frac{- 7 x}{- 7} < \frac{- 63}{- 7} +\frac{- 7 x}{- 7} < \frac{- 70}{- 7} +\frac{- 7 x}{- 7} > \frac{- 14}{- 7} +\frac{- 7 x}{- 7} > \frac{- 21}{- 7} +\frac{- 7 x}{- 7} > \frac{- 28}{- 7} +\frac{- 7 x}{- 7} > \frac{- 35}{- 7} +\frac{- 7 x}{- 7} > \frac{- 42}{- 7} +\frac{- 7 x}{- 7} > \frac{- 49}{- 7} +\frac{- 7 x}{- 7} > \frac{- 63}{- 7} +\frac{- 7 x}{- 7} > \frac{- 70}{- 7} +\frac{- 7 x}{- 7} > \frac{- 7}{- 7} +\frac{- 7 x}{- 7} > \frac{14}{- 7} +\frac{- 7 x}{- 7} > \frac{21}{- 7} +\frac{- 7 x}{- 7} > \frac{28}{- 7} +\frac{- 7 x}{- 7} > \frac{35}{- 7} +\frac{- 7 x}{- 7} > \frac{42}{- 7} +\frac{- 7 x}{- 7} > \frac{49}{- 7} +\frac{- 7 x}{- 7} > \frac{56}{- 7} +\frac{- 7 x}{- 7} > \frac{63}{- 7} +\frac{- 7 x}{- 7} \geq \frac{- 14}{- 7} +\frac{- 7 x}{- 7} \geq \frac{- 21}{- 7} +\frac{- 7 x}{- 7} \geq \frac{- 28}{- 7} +\frac{- 7 x}{- 7} \geq \frac{- 35}{- 7} +\frac{- 7 x}{- 7} \geq \frac{- 49}{- 7} +\frac{- 7 x}{- 7} \geq \frac{- 56}{- 7} +\frac{- 7 x}{- 7} \geq \frac{- 63}{- 7} +\frac{- 7 x}{- 7} \leq \frac{- 21}{- 7} +\frac{- 7 x}{- 7} \leq \frac{- 28}{- 7} +\frac{- 7 x}{- 7} \leq \frac{- 35}{- 7} +\frac{- 7 x}{- 7} \leq \frac{- 42}{- 7} +\frac{- 7 x}{- 7} \leq \frac{- 49}{- 7} +\frac{- 7 x}{- 7} \leq \frac{- 56}{- 7} +\frac{- 7 x}{- 7} \leq \frac{- 70}{- 7} +\frac{- 7 x}{- 7} \leq \frac{- 7}{- 7} +\frac{- 7 y}{- 7} \leq \frac{- 14}{- 7} +\frac{- 7 y}{- 7} \leq \frac{- 21}{- 7} +\frac{- 7 y}{- 7} \leq \frac{- 28}{- 7} +\frac{- 7 y}{- 7} \leq \frac{- 35}{- 7} +\frac{- 7 y}{- 7} \leq \frac{- 42}{- 7} +\frac{- 7 y}{- 7} \leq \frac{- 56}{- 7} +\frac{- 7 y}{- 7} \leq \frac{- 63}{- 7} +\frac{- 72}{- 8} > \frac{- 8 m}{- 8} +\frac{- 72}{- 9} > \frac{- 9 m}{- 9} +\frac{- 7}{- 10} > \frac{1}{- 10} \times \left( - 10 x \right) +\frac{- 7}{- 12} > \frac{1}{- 12} \times \left( - 12 x \right) +\frac{- 7}{- 15} > \frac{1}{- 15} \times \left( - 15 x \right) +\frac{- 7}{- 16} > \frac{1}{- 16} \times \left( - 16 x \right) +\frac{- 7}{- 17} > \frac{1}{- 17} \times \left( - 17 x \right) +\frac{- 7}{- 18} > \frac{1}{- 18} \times \left( - 18 x \right) +\frac{- 7}{- 19} > \frac{1}{- 19} \times \left( - 19 x \right) +\frac{- 7}{- 20} > \frac{1}{- 20} \times \left( - 20 x \right) +\frac{- 7}{- 2} \geq \frac{- 2 x}{- 2} > \frac{1}{- 2} +\frac{- 7}{- 2} \geq \frac{- 2 x}{- 2} > \frac{3}{- 2} +\frac{- 7}{- 2} \geq \frac{- 2 x}{- 2} > \frac{5}{- 2} +\frac{- 7}{- 3} > \frac{1}{- 3} \times \left( - 3 x \right) +\frac{- 7}{- 4} > \frac{1}{- 4} \times \left( - 4 x \right) +\frac{- 7}{- 4} \geq \frac{- 4 x}{- 4} > \frac{1}{- 4} +\frac{- 7}{- 4} \geq \frac{- 4 x}{- 4} > \frac{3}{- 4} +\frac{- 7}{- 4} \geq \frac{- 4 x}{- 4} > \frac{5}{- 4} +\frac{- 7}{- 5} \geq \frac{- 5 x}{- 5} > \frac{1}{- 5} +\frac{- 7}{- 5} \geq \frac{- 5 x}{- 5} > \frac{3}{- 5} +\frac{- 7}{- 5} \geq \frac{- 5 x}{- 5} > \frac{5}{- 5} +\frac{- 7}{- 9} > \frac{1}{- 9} \times \left( - 9 x \right) +\frac{- 7}{5 + 9} +\frac{- 8 - x}{3} \geq - 5 +\frac{- 8 - x}{5} \geq - 2 +\frac{- 8 - x}{5} \geq - 3 +\frac{- 8 x}{- 8} < \frac{- 16}{- 8} +\frac{- 8 x}{- 8} < \frac{- 24}{- 8} +\frac{- 8 x}{- 8} < \frac{- 48}{- 8} +\frac{- 8 x}{- 8} < \frac{- 80}{- 8} +\frac{- 8 x}{- 8} < \frac{- 8}{- 8} +\frac{- 8 x}{- 8} > \frac{- 16}{- 8} +\frac{- 8 x}{- 8} > \frac{- 40}{- 8} +\frac{- 8 x}{- 8} > \frac{- 64}{- 8} +\frac{- 8 x}{- 8} > \frac{- 72}{- 8} +\frac{- 8 x}{- 8} > \frac{- 8}{- 8} +\frac{- 8 x}{- 8} > \frac{16}{- 8} +\frac{- 8 x}{- 8} > \frac{24}{- 8} +\frac{- 8 x}{- 8} > \frac{32}{- 8} +\frac{- 8 x}{- 8} > \frac{40}{- 8} +\frac{- 8 x}{- 8} > \frac{48}{- 8} +\frac{- 8 x}{- 8} > \frac{56}{- 8} +\frac{- 8 x}{- 8} > \frac{64}{- 8} +\frac{- 8 x}{- 8} > \frac{72}{- 8} +\frac{- 8 x}{- 8} \geq \frac{- 16}{- 8} +\frac{- 8 x}{- 8} \geq \frac{- 24}{- 8} +\frac{- 8 x}{- 8} \geq \frac{- 32}{- 8} +\frac{- 8 x}{- 8} \geq \frac{- 40}{- 8} +\frac{- 8 x}{- 8} \geq \frac{- 48}{- 8} +\frac{- 8 x}{- 8} \geq \frac{- 56}{- 8} +\frac{- 8 x}{- 8} \geq \frac{- 64}{- 8} +\frac{- 8 x}{- 8} \geq \frac{- 72}{- 8} +\frac{- 8 x}{- 8} \leq \frac{- 24}{- 8} +\frac{- 8 x}{- 8} \leq \frac{- 40}{- 8} +\frac{- 8 x}{- 8} \leq \frac{- 48}{- 8} +\frac{- 8 x}{- 8} \leq \frac{- 72}{- 8} +\frac{- 8 x}{- 8} \leq \frac{- 8}{- 8} +\frac{- 8 y}{- 8} \leq \frac{- 16}{- 8} +\frac{- 8 y}{- 8} \leq \frac{- 24}{- 8} +\frac{- 8 y}{- 8} \leq \frac{- 32}{- 8} +\frac{- 8 y}{- 8} \leq \frac{- 40}{- 8} +\frac{- 8 y}{- 8} \leq \frac{- 48}{- 8} +\frac{- 8 y}{- 8} \leq \frac{- 56}{- 8} +\frac{- 8 y}{- 8} \leq \frac{- 64}{- 8} +\frac{- 8 y}{- 8} \leq \frac{- 72}{- 8} +\frac{- 80}{- 32} > \frac{- 32 t}{- 32} > \frac{- 16}{- 32} +\frac{- 80}{- 32} > \frac{- 32 t}{- 32} > \frac{- 48}{- 32} +\frac{- 81}{- 9} > \frac{- 9 m}{- 9} +\frac{- 8960 m^{19}}{7 m^{13}} +\frac{- 8}{- 10} > \frac{1}{- 10} \times \left( - 10 x \right) +\frac{- 8}{- 11} > \frac{1}{- 11} \times \left( - 11 x \right) +\frac{- 8}{- 14} > \frac{1}{- 14} \times \left( - 14 x \right) +\frac{- 8}{- 17} > \frac{1}{- 17} \times \left( - 17 x \right) +\frac{- 8}{- 19} > \frac{1}{- 19} \times \left( - 19 x \right) +\frac{- 8}{- 20} > \frac{1}{- 20} \times \left( - 20 x \right) +\frac{- 8}{- 2} \geq \frac{- 2 x}{- 2} > \frac{2}{- 2} +\frac{- 8}{- 2} \geq \frac{- 2 x}{- 2} > \frac{4}{- 2} +\frac{- 8}{- 2} \geq \frac{- 2 x}{- 2} > \frac{6}{- 2} +\frac{- 8}{- 4} \geq \frac{- 4 x}{- 4} > \frac{2}{- 4} +\frac{- 8}{- 4} \geq \frac{- 4 x}{- 4} > \frac{4}{- 4} +\frac{- 8}{- 4} \geq \frac{- 4 x}{- 4} > \frac{6}{- 4} +\frac{- 8}{- 5} \geq \frac{- 5 x}{- 5} > \frac{2}{- 5} +\frac{- 8}{- 5} \geq \frac{- 5 x}{- 5} > \frac{4}{- 5} +\frac{- 8}{- 5} \geq \frac{- 5 x}{- 5} > \frac{6}{- 5} +\frac{- 8}{- 6} > \frac{1}{- 6} \times \left( - 6 x \right) +\frac{- 8}{- 7} > \frac{1}{- 7} \times \left( - 7 x \right) +\frac{- 9 - x}{3} \geq - 4 +\frac{- 9 - x}{4} \geq - 3 +\frac{- 9 - x}{6} \geq - 2 +\frac{- 9 u v w}{10 u v} +\frac{- 9 x^{3 - \left( - 3 \right)}}{3} +\frac{- 9 x}{- 9} < \frac{- 18}{- 9} +\frac{- 9 x}{- 9} < \frac{- 36}{- 9} +\frac{- 9 x}{- 9} < \frac{- 81}{- 9} +\frac{- 9 x}{- 9} > \frac{- 18}{- 9} +\frac{- 9 x}{- 9} > \frac{- 45}{- 9} +\frac{- 9 x}{- 9} > \frac{- 90}{- 9} +\frac{- 9 x}{- 9} > \frac{18}{- 9} +\frac{- 9 x}{- 9} > \frac{27}{- 9} +\frac{- 9 x}{- 9} > \frac{36}{- 9} +\frac{- 9 x}{- 9} > \frac{45}{- 9} +\frac{- 9 x}{- 9} > \frac{54}{- 9} +\frac{- 9 x}{- 9} > \frac{63}{- 9} +\frac{- 9 x}{- 9} > \frac{72}{- 9} +\frac{- 9 x}{- 9} > \frac{81}{- 9} +\frac{- 9 x}{- 9} \geq \frac{- 18}{- 9} +\frac{- 9 x}{- 9} \geq \frac{- 27}{- 9} +\frac{- 9 x}{- 9} \geq \frac{- 36}{- 9} +\frac{- 9 x}{- 9} \geq \frac{- 54}{- 9} +\frac{- 9 x}{- 9} \geq \frac{- 63}{- 9} +\frac{- 9 x}{- 9} \geq \frac{- 72}{- 9} +\frac{- 9 x}{- 9} \geq \frac{- 81}{- 9} +\frac{- 9 x}{- 9} \geq \frac{- 90}{- 9} +\frac{- 9 x}{- 9} \leq \frac{- 18}{- 9} +\frac{- 9 x}{- 9} \leq \frac{- 27}{- 9} +\frac{- 9 x}{- 9} \leq \frac{- 45}{- 9} +\frac{- 9 x}{- 9} \leq \frac{- 63}{- 9} +\frac{- 9 x}{- 9} \leq \frac{- 72}{- 9} +\frac{- 9 x}{- 9} \leq \frac{- 81}{- 9} +\frac{- 9 x}{- 9} \leq \frac{- 90}{- 9} +\frac{- 9 y}{- 9} \leq \frac{- 18}{- 9} +\frac{- 9 y}{- 9} \leq \frac{- 27}{- 9} +\frac{- 9 y}{- 9} \leq \frac{- 36}{- 9} +\frac{- 9 y}{- 9} \leq \frac{- 45}{- 9} +\frac{- 9 y}{- 9} \leq \frac{- 54}{- 9} +\frac{- 9 y}{- 9} \leq \frac{- 63}{- 9} +\frac{- 9 y}{- 9} \leq \frac{- 72}{- 9} +\frac{- 9 y}{- 9} \leq \frac{- 81}{- 9} +\frac{- 99 u v}{20 u v} +\frac{- 9}{- 13} > \frac{1}{- 13} \times \left( - 13 x \right) +\frac{- 9}{- 16} > \frac{1}{- 16} \times \left( - 16 x \right) +\frac{- 9}{- 17} > \frac{1}{- 17} \times \left( - 17 x \right) +\frac{- 9}{- 19} > \frac{1}{- 19} \times \left( - 19 x \right) +\frac{- 9}{- 2} \geq \frac{- 2 x}{- 2} > \frac{1}{- 2} +\frac{- 9}{- 2} \geq \frac{- 2 x}{- 2} > \frac{3}{- 2} +\frac{- 9}{- 2} \geq \frac{- 2 x}{- 2} > \frac{5}{- 2} +\frac{- 9}{- 2} \geq \frac{- 2 x}{- 2} > \frac{7}{- 2} +\frac{- 9}{- 3} > \frac{- 3 m}{- 3} +\frac{- 9}{- 4} > \frac{1}{- 4} \times \left( - 4 x \right) +\frac{- 9}{- 4} \geq \frac{- 4 x}{- 4} > \frac{1}{- 4} +\frac{- 9}{- 4} \geq \frac{- 4 x}{- 4} > \frac{3}{- 4} +\frac{- 9}{- 4} \geq \frac{- 4 x}{- 4} > \frac{5}{- 4} +\frac{- 9}{- 4} \geq \frac{- 4 x}{- 4} > \frac{7}{- 4} +\frac{- 9}{- 5} > \frac{1}{- 5} \times \left( - 5 x \right) +\frac{- 9}{- 5} \geq \frac{- 5 x}{- 5} > \frac{1}{- 5} +\frac{- 9}{- 5} \geq \frac{- 5 x}{- 5} > \frac{3}{- 5} +\frac{- 9}{- 5} \geq \frac{- 5 x}{- 5} > \frac{5}{- 5} +\frac{- 9}{- 5} \geq \frac{- 5 x}{- 5} > \frac{7}{- 5} +\frac{- 9}{- 6} > \frac{1}{- 6} \times \left( - 6 x \right) +\frac{- 9}{- 7} > \frac{1}{- 7} \times \left( - 7 x \right) +\frac{- 9}{- 8} > \frac{1}{- 8} \times \left( - 8 x \right) +\frac{- 9}{28 x^{8}} +\frac{- 9}{8 + 2} +\frac{- b \pm \sqrt{b^{2} - 4 a c}}{2 a} +\frac{- m^{2}}{12} +\frac{- m^{2}}{8} +\frac{- u^{4}}{u^{2}} +\frac{- x}{- 1} > \frac{- 10}{- 1} +\frac{- x}{- 1} > \frac{- 3}{- 1} +\frac{- x}{- 1} > \frac{- 4}{- 1} +\frac{- x}{- 1} > \frac{- 5}{- 1} +\frac{-0.5-3}{2}\le x\le\frac{0.5-3}{2} +\frac{-1 - x}{2} \geq - 3 +\frac{-1 - x}{3} \geq 2 +\frac{-1-3x}{x+3}\ge0 +\frac{-1-5x}{2}\le-3 +\frac{-1.05x+10.50}{1.75}\ge y +\frac{-1.40x+12.60}{1.05}\ge y +\frac{-1.95x+11.7}{1.3}\ge y +\frac{-105uvw}{-36vu} +\frac{-105u}{9} +\frac{-105w}{-36} +\frac{-108mnp}{-45nm} +\frac{-10\left(x-50000\right)}{x}\le0 +\frac{-10r}{7} +\frac{-10w} {-21} +\frac{-10x+53}{x-5}\ge0 +\frac{-10x+99}{\left(x+9\right)\left(x-9\right)} +\frac{-10x-9}{6} +\frac{-10x^2z}{40}\times\frac{7x}{-1y} +\frac{-10x^3}{-5x^7} +\frac{-10x}{-10} < \frac{-80}{-10} +\frac{-10x}{-10} > \frac{-100}{-10} +\frac{-10x}{-10}<\frac{26}{-10} +\frac{-10x}{-10}\le \frac{-70}{-10} +\frac{-10x}{-10}\le \frac{-80}{-10} +\frac{-10x}{10}<\frac{10}{10} +\frac{-10x}{22y} +\frac{-10}{-10}>\frac{-10x}{-10} +\frac{-10}{-17}>x +\frac{-10}{-18} > \frac{-18x}{-18} +\frac{-10}{-18} > x +\frac{-10}{-2}>m +\frac{-10}{-2}\ge x>\frac{4}{-2} +\frac{-10}{-2}\ge\frac{-2x}{-2}\text{ and }\frac{-2x}{-2}>\frac{4}{-2} +\frac{-10}{-3} +\frac{-10}{-4}>\frac{-32t}{-32}>\frac{-16}{-32} +\frac{-10}{-4}>\frac{-32t}{-32}>\frac{-1}{-2} +\frac{-10}{-4}>t>\frac{-6}{-4} +\frac{-10}{-4}\ge x > \frac{2}{-4} +\frac{-10}{-4}\ge x>-1 +\frac{-10}{-4}\ge x>-\frac{6}{4} +\frac{-10}{-4}\ge x>\frac{2}{-4} +\frac{-10}{-4}\ge x>\frac{6}{-4} +\frac{-10}{-4}\ge\frac{-4x}{-4}>\frac{1}{-2} +\frac{-10}{-4}\ge\frac{-4x}{-4}>\frac{2}{-4} +\frac{-10}{-4}\ge\frac{-4x}{-4}>\frac{6}{-4} +\frac{-10}{-5}\ge x>\frac{4}{-5} +\frac{-10}{-5}\ge x>\frac{6}{-5} +\frac{-10}{-5}\ge\frac{-5x}{-5}>\frac{4}{-5} +\frac{-10}{-5}\ge\frac{-5x}{-5}>\frac{6}{-5} +\frac{-10}{-7}>\frac{-7x}{-7} +\frac{-10}{-7}>\frac{1}{-7}\times\left(-7x\right) +\frac{-10}{-7}>x +\frac{-10}{10}>\frac{10x}{10} +\frac{-10}{1}\le-\frac{2x}{1}<\frac{6}{1} +\frac{-10}{2p} +\frac{-10}{2}<\frac{-5}{2} +\frac{-10}{2}<\frac{2x}{2} +\frac{-10}{2}>\frac{2x}{2} +\frac{-10}{2}\le-\frac{2x}{2}<\frac{6}{2} +\frac{-10}{2}\le\frac{2x}{2}\le\frac{-4}{2} +\frac{-10}{3}<\frac{-14}{3} +\frac{-10}{4}\ge x +\frac{-10}{5}\le\frac{-5x}{5}<\frac{2}{5} +\frac{-10}{5}\le\frac{-5x}{5}\text{ and }\frac{-5x}{5}<\frac{6}{5} +\frac{-11-4x}{5}\le-3 +\frac{-11-x}{4}\ge-4 +\frac{-11k}{-11}\ge\frac{-99}{-11} +\frac{-11my^2}{36} +\frac{-11n}{6}\times\frac{9}{11n} +\frac{-11s}{-6s} +\frac{-11}{-17}>x +\frac{-11}{-2}\ge \frac{-2x}{-2} > \frac{3}{-2} +\frac{-11}{-2}\ge x>\frac{1}{-2} +\frac{-11}{-2}\ge x>\frac{5}{-2} +\frac{-11}{-2}\ge\frac{-2x}{-2}>\frac{1}{-2} +\frac{-11}{-2}\ge\frac{-2x}{-2}>\frac{5}{-2} +\frac{-11}{-2}\ge\frac{x}{1}>\frac{5}{-2} +\frac{-11}{-35}\le x +\frac{-11}{-4}\ge x>\frac{1}{-4} +\frac{-11}{-4}\ge x>\frac{3}{-4} +\frac{-11}{-4}\ge x>\frac{5}{-4} +\frac{-11}{-4}\ge\frac{-4x}{-4}>\frac{1}{-4} +\frac{-11}{-4}\ge\frac{-4x}{-4}>\frac{3}{-4} +\frac{-11}{-4}\ge\frac{-4x}{-4}>\frac{5}{-4} +\frac{-11}{-5}\ge x>-1 +\frac{-11}{-5}\ge x>\frac{1}{-5} +\frac{-11}{-5}\ge x>\frac{3}{-5} +\frac{-11}{-5}\ge x>\frac{5}{-5} +\frac{-11}{-5}\ge-\frac{5x}{-5}>\frac{5}{-5} +\frac{-11}{-5}\ge\frac{-5x}{-5}>\frac{5}{-5} +\frac{-11}{-9}>x +\frac{-11}{2p} +\frac{-11}{2}\le-x<\frac{5}{2} +\frac{-11}{5}\le\frac{-5x}{5}<\frac{1}{5} +\frac{-12-x}{5}\ge-3 +\frac{-120}{-77} < x +\frac{-125x^{15}y^{15}}{z^{18}} +\frac{-125x^{21}}{y^{15}} +\frac{-12a^2}{4}-24 +\frac{-12m^2\times256m^{16}}{3m^4\times m^9} +\frac{-12p}{45} +\frac{-12w}{45} +\frac{-12x^{7}} {35x^{11}} +\frac{-12x}{-12} < \frac{-19}{-12} +\frac{-12x}{-12}<\frac{-36}{-12} +\frac{-12x}{-12}<\frac{60}{-12} +\frac{-12x}{-12}>\frac{12}{-12} +\frac{-12x}{-12}\ge\frac{-24}{-12} +\frac{-12x}{12}>\frac{-72}{12} +\frac{-12x}{12}>\frac{12}{12} +\frac{-12y-5}{60} +\frac{-12} {35x^{4}} +\frac{-12}{-10} > x +\frac{-12}{-1}-\frac{x}{-1} < \frac{18}{-1} +\frac{-12}{-2}\ge\frac{-2x}{-2}>\frac{4}{-2} +\frac{-12}{-3}>\frac{-3m}{-3} +\frac{-12}{-3}>m +\frac{-12}{-4}\ge \frac{-4x}{-4} > \frac{4}{-4} +\frac{-12}{-5}\ge x>-\frac{2}{5} +\frac{-12}{-5}\ge x>\frac{2}{-5} +\frac{-12}{-5}\ge\frac{-5x}{-5}>\frac{2}{-5} +\frac{-12}{-5}\ge\frac{-5x}{-5}>\frac{4}{-5} +\frac{-12}{-7} +\frac{-12}{-7} > x +\frac{-12}{2}<\frac{2x}{2} +\frac{-12}{2}>\frac{2x}{2} +\frac{-12}{2}\ge \frac{2x}{2} +\frac{-12}{3}<\frac{3x}{3} +\frac{-12}{5} +\frac{-12}{5}\le -x < \frac{2}{5} +\frac{-12}{p^3q^2} +\frac{-13+10x}{7\left(x-9\right)\left(x-9\right)} +\frac{-13+10x}{7\left(x-9\right)^2} +\frac{-13-x}{4}\ge-4 +\frac{-13-x}{4}\ge-5 +\frac{-13-x}{5}\ge-4 +\frac{-13-x}{6}\ge-3 +\frac{-130}{150}x+52\ge y +\frac{-130}{160}x+52\ge y +\frac{-135r}{-72} +\frac{-135}{5}\le\frac{5\left(F-32\right)}{5}\le\frac{315}{5} +\frac{-13x-15}{90} +\frac{-13x}{16}+65\ge y +\frac{-13x}{36}<0 +\frac{-13}{-18}>x +\frac{-13}{-2}\ge x>\frac{1}{-2} +\frac{-13}{-2}\ge x>\frac{3}{-2} +\frac{-13}{-2}\ge\frac{-2x}{-2}>\frac{1}{-2} +\frac{-13}{-2}\ge\frac{-2x}{-2}>\frac{3}{-2} +\frac{-13}{-4}\ge \frac{-4x}{-4} > \frac{1}{-4} +\frac{-13}{-4}\ge \frac{-4x}{-4} > \frac{3}{-4} +\frac{-13}{-4}\ge x>-0.25 +\frac{-13}{-4}\ge x>-\frac{1}{4} +\frac{-13}{-4}\ge x>-\frac{3}{4} +\frac{-13}{-4}\ge x>\frac{1}{-4} +\frac{-13}{-4}\ge x>\frac{3}{-4} +\frac{-13}{-4}\ge-\frac{4x}{-4}>\frac{1}{-4} +\frac{-13}{-4}\ge\frac{-4x}{-4}>\frac{3}{-4} +\frac{-13}{-5}\ge x>-0.2 +\frac{-13}{-5}\ge x>-\frac{1}{5} +\frac{-13}{-5}\ge x>\frac{1}{-5} +\frac{-13}{-5}\ge x>\frac{3}{-5} +\frac{-13}{-5}\ge\frac{-5x}{-5}>\frac{1}{-5} +\frac{-13}{15}x+52\ge y +\frac{-13}{16}x+65\ge y +\frac{-13}{29}>x +\frac{-13}{5}>x +\frac{-14-3x}{4}\le-5 +\frac{-14-3x}{4}\left(4\right)\le-5\left(4\right) +\frac{-140x}{160}+28\ge y +\frac{-140x}{160}+\frac{4480}{160}\ge y +\frac{-14r}{9} +\frac{-14x-28}{63}>5 +\frac{-14x}{17}+70\ge y +\frac{-14}{-18}>x +\frac{-14}{-2}\ge\frac{-2x}{-2}>\frac{2}{-2} +\frac{-14}{-4}\ge x>\frac{2}{-4} +\frac{-14}{-4}\ge\frac{-4x}{-4}>\frac{2}{-4} +\frac{-14}{-5}\ge x>\frac{2}{-5} +\frac{-14}{-5}\ge\frac{-5x}{-5}>\frac{2}{-5} +\frac{-14}{-6} > \frac{-6x}{-6} +\frac{-14}{17}x+70\ge y +\frac{-14}{2}\le\frac{2x}{2}\le\frac{-4}{2} +\frac{-14}{3p} +\frac{-14}{4}\ge x +\frac{-14}{4}\ge\frac{4x}{4} +\frac{-15-x}{4}-3\ge-8 +\frac{-15-x}{4}\ge-5 +\frac{-15-x}{6}\ge-3 +\frac{-150}{170}x+75 > y +\frac{-150}{170}x+75\ge y +\frac{-150}{180}x+15\ge y +\frac{-15k}{-15}\ge \frac{-105}{-15} +\frac{-15w^{3}}{3}-60 +\frac{-15x^3yz}{-40y^2} +\frac{-15x^5}{5x^{10}} +\frac{-15x^{5}}{1}\div 3x^{-3} +\frac{-15x^{5}}{1}\div \frac{3}{x^{3}} +\frac{-15x^{5}}{1}\times \frac{x^{3}}{3} +\frac{-15x^{8}}{3} +\frac{-15xy}{28} +\frac{-15x}{350} +\frac{-15y}{-28} +\frac{-15}{-19}\le x +\frac{-15}{-28}\le \frac{-28x}{-28} +\frac{-15}{-2}\ge x>-\frac{1}{2} +\frac{-15}{-3}>\frac{-3m}{-3} +\frac{-15}{-41} > x +\frac{-15}{-4}\ge x>-\frac{1}{4} +\frac{-15}{-4}\ge x>\frac{1}{-4} +\frac{-15}{-4}\ge\frac{-4x}{-4}>\frac{1}{-4} +\frac{-15}{-5} +\frac{-15}{-5}\ge\frac{-5x}{-5}>\frac{1}{-5} +\frac{-15}{-6} < x +\frac{-15}{10}>x +\frac{-15}{2} +\frac{-15}{5k} +\frac{-15}{5}>x +\frac{-15}{5}\times \frac{s}{s} +\frac{-15}{8p} +\frac{-15}{y^6} +\frac{-160rst}{-216sr} +\frac{-162wuv}{-60vu} +\frac{-16r}{3} +\frac{-16x}{16} +\frac{-16x}{20}+\frac{180}{20}>-\frac{5-5x}{20} +\frac{-16x}{20}>-\frac{180}{20}-\frac{5-5x}{20} +\frac{-16}{-11}>x +\frac{-16}{-31}\le x +\frac{-16}{19}>x +\frac{-16}{4p} +\frac{-16}{8} < x +\frac{-16}{y^4} +\frac{-17-3x}{4}\le-5 +\frac{-17-x}{6}\ge-4 +\frac{-1792}{113} < x +\frac{-17k}{-17}\ge\frac{-85}{-17} +\frac{-17}{5p} +\frac{-17}{6}x+85\ge y +\frac{-18pq}{2p} +\frac{-18w}{20} +\frac{-18x+30+45x+5}{30} +\frac{-18x+30}{30}+\frac{45x+5}{30} +\frac{-18x}{-18}\ge\frac{-18}{-18} +\frac{-18}{-14} > x +\frac{-18}{-31} > \frac{-31x}{-31} +\frac{-18}{3}<\frac{3x}{3} +\frac{-18}{4}\ge x +\frac{-198}{-11} \frac{-12}{-19} +\frac{-19x}{19}\le\frac{19}{19} +\frac{-19}{11}\ge x +\frac{-19}{13}>x +\frac{-19}{18}>x +\frac{-19}{4}>x +\frac{-1m}{-1}<\frac{14}{-1} +\frac{-1m}{9} +\frac{-1x+9}{4y}\times\frac{5}{-9x+81} +\frac{-1x}{-1} < \frac{10}{-1} +\frac{-1x}{-1} < \frac{11}{-1} +\frac{-1x}{-1} < \frac{27}{-1} +\frac{-1x}{-1} < \frac{28}{-1} +\frac{-1x}{-1} < \frac{31}{-1} +\frac{-1x}{-1} < \frac{37}{-1} +\frac{-1x}{-1}>\frac{-12}{-1} +\frac{-1x}{-1}\ge \frac{12}{-1} +\frac{-1x}{-1}\ge \frac{18}{-1} +\frac{-1x}{-1}\ge \frac{4}{-1} +\frac{-1x}{-1}\ge\frac{-16}{-1} +\frac{-1x}{-1}\ge\frac{-2}{-1} +\frac{-1x}{-1}\ge\frac{-4}{-1} +\frac{-1x}{30}<0 +\frac{-1x}{9}<\frac{2}{9} +\frac{-1y^2}{-15x} +\frac{-1y}{6} +\frac{-1} {14x^{8}} +\frac{-1} {2} < x\le \frac{3} {2} +\frac{-1}{11}x\left( 11\right) > 209 +\frac{-1}{12}x<0 +\frac{-1}{15}x>11 +\frac{-1}{20}x\left( -20\right) < 4\left( -20\right) +\frac{-1}{2p} +\frac{-1}{2} +\frac{-1}{2} < x\le \frac{5}{2} +\frac{-1}{2}2 +\frac{-1}{3}>x +\frac{-1}{3}\ge x>-3 +\frac{-1}{3}x>4 +\frac{-1}{4}8-6 +\frac{-1}{6}x>2 +\frac{-1}{6}x>3 +\frac{-1}{7}\times \frac{7}{1}x\le \frac{-2}{1}\times \frac{7}{1} +\frac{-1}{7}x>1 +\frac{-1}{7}x>2 +\frac{-1}{8}x\le-2 +\frac{-1}{9}v\le5 +\frac{-1}{a}<\frac{-1}{b} +\frac{-1}{e}\le y +\frac{-1}{k} +\frac{-1}{l} +\frac{-1}{u} +\frac{-1}{x} +\frac{-2-3x}{2}\left(2\right)\le5\left(2\right) +\frac{-2-x}{3}\ge\frac{-3}{1} +\frac{-2.2}{3}\le x\le\frac{-1.8}{3} +\frac{-2.45}{1.05}x+14\ge y +\frac{-204}{-17}<\frac{-17x}{-17} +\frac{-20s^{2}}{4}+60 +\frac{-20xy^3}{-60ywx}\times\frac{3w^2}{15wx} +\frac{-20x}{44y} +\frac{-20}{-19} > x +\frac{-20}{-19}>x +\frac{-20}{-4}>\frac{-5m}{-4} +\frac{-20}{-5}>\frac{-5m}{-5} +\frac{-20}{33} +\frac{-20}{3p} +\frac{-20}{5}\le F\le86 +\frac{-20}{5}\le\frac{5F}{5}\le\frac{430}{5} +\frac{-20}{6p} +\frac{-20}{9}x+100\ge y +\frac{-21-x}{6}-3\ge-7 +\frac{-21p}{-20} +\frac{-21qt}{50pr} +\frac{-21t}{10} +\frac{-21}{16}>x +\frac{-22-x}{5}\ge-5 +\frac{-2240m^{17}}{7m^{15}} +\frac{-22w}{3} +\frac{-22}{-3}>m +\frac{-22}{7}>x +\frac{-23-x}{5}\ge-5 +\frac{-23}{10}>x +\frac{-240}{12}>-x +\frac{-24m^{4}}{6}+72 +\frac{-24p}{4} +\frac{-24w}{54} +\frac{-24w}{7} +\frac{-24xy^3}{-72ywx}\div\frac{15wx}{3w^2} +\frac{-24}{-4}>\frac{-4m}{-4} +\frac{-24}{6}>x +\frac{-24}{8}\frac{8x}{8} +\frac{-25-x}{6}-3\ge-8 +\frac{-25-x}{6}\ge-5 +\frac{-252xy^3w^2}{-3780yw^2x^2} +\frac{-252y^2}{-3780x} +\frac{-25}{3}\ge x +\frac{-26}{10}>x +\frac{-26}{3p} +\frac{-27st}{3s} +\frac{-27x^6y^{12}}{z^{15}} +\frac{-27x^{15}y^9}{z^3} +\frac{-27x}{-27} > \frac{-18}{-27} +\frac{-27x}{20y} +\frac{-27x}{36}\div\frac{20y}{36} +\frac{-27}{28}>x +\frac{-28-x}{6}\ge-5 +\frac{-28p}{48} +\frac{-28x-25}{175} +\frac{-28}{-7}>\frac{-7m}{-7} +\frac{-28}{15}>+x +\frac{-28}{4}>x +\frac{-2\left(3x-5\right)}{2}>\frac{16}{2} +\frac{-2\left(x+6\right)}{-2}\le\frac{-8}{-2} +\frac{-2\left(x+7\right)}{-2}\le\frac{-12}{-2} +\frac{-2\left(x+8\right)}{-2}\le\frac{-12}{-2} +\frac{-2\left(x+8\right)}{-2}\le\frac{-14}{-2} +\frac{-2\left(x+9\right)}{-2}\le\frac{-14}{-2} +\frac{-2ny^2}{9} +\frac{-2t}{1t} +\frac{-2u}{3} +\frac{-2x+10}{63}>\frac{5}{7} +\frac{-2x+13y}{3x+3y} +\frac{-2x+15}{63}>\frac{5}{7} +\frac{-2x+20}{63}>\frac{5}{7} +\frac{-2x+30}{35}-\frac{21}{35}>\frac{21}{35} +\frac{-2x+42}{63}-\frac{36}{63}>\frac{45}{63} +\frac{-2x+6y+7y}{3x+3y} +\frac{-2x+6}{63}>\frac{45}{63} +\frac{-2x+9}{35}>\frac{21}{35} +\frac{-2x-10}{-2}\le\frac{-8}{-2} +\frac{-2x-11}{35}-\frac{21}{35}>0 +\frac{-2x-11}{35}>\frac{3}{5} +\frac{-2x-12}{35}>0 +\frac{-2x-24}{35}>0 +\frac{-2x-32}{35}>0 +\frac{-2x-34}{35}>0 +\frac{-2x-4}{35}>\frac{3}{5} +\frac{-2x-4}{63}>\frac{5}{7} +\frac{-2x^6}{15x^{14}} +\frac{-2x^6}{1}\times\frac{1}{-5x^7}\times\frac{1}{-3x^7} +\frac{-2x^{5}} {28x^{13}} +\frac{-2xy^3}{-6ywx}\div\frac{15wx}{3w^2} +\frac{-2xy^3}{-6ywx}\times\frac{3w^2}{15wx} +\frac{-2x}{-2} < \frac{2}{-2} +\frac{-2x}{-2}<\frac{-10}{-2} +\frac{-2x}{-2}<\frac{-10}{-2},\frac{-2x}{-2}>\frac{-20}{-2} +\frac{-2x}{-2}<\frac{-2}{-2} +\frac{-2x}{-2}<\frac{0}{-2} +\frac{-2x}{-2}>\frac{-10}{-2},\frac{-2x}{-2}<\frac{-4}{-2} +\frac{-2x}{-2}>\frac{-16}{-2} +\frac{-2x}{-2}>\frac{-6}{-2} +\frac{-2x}{-2}>\frac{10}{-2} +\frac{-2x}{-2}>\frac{14}{-2} +\frac{-2x}{-2}>\frac{16}{-2} +\frac{-2x}{-2}>\frac{18}{-2} +\frac{-2x}{-2}>\frac{6}{-2} +\frac{-2x}{-2}\ge \frac{-4}{-2} +\frac{-2x}{-2}\ge \frac{-8}{-2} +\frac{-2x}{-2}\ge \frac{12}{-2} +\frac{-2x}{-2}\ge \frac{14}{-2} +\frac{-2x}{-2}\ge \frac{6}{-2} +\frac{-2x}{-2}\ge \frac{8}{-2} +\frac{-2x}{-2}\ge-\frac{6}{-2} +\frac{-2x}{-2}\ge\frac{-12}{-2} +\frac{-2x}{-2}\ge\frac{-16}{-2} +\frac{-2x}{-2}\ge\frac{-2}{-2} +\frac{-2x}{-2}\ge\frac{-6}{-2} +\frac{-2x}{-2}\ge\frac{10}{-2} +\frac{-2x}{-2}\ge\frac{2}{-2} +\frac{-2x}{-2}\ge\frac{4}{-2} +\frac{-2x}{-2}\ge\frac{6}{2} +\frac{-2x}{-2}\ge\frac{8}{-2} +\frac{-2x}{-2}\le \frac{-16}{-2} +\frac{-2x}{-2}\le \frac{-2}{-2} +\frac{-2x}{-2}\le\frac{-8}{-2} +\frac{-2x}{-2}\le\frac{10}{-2} +\frac{-2x}{-2}\le\frac{14}{-2} +\frac{-2x}{-2}\le\frac{2}{-2} +\frac{-2x}{-2}\le\frac{4}{-2} +\frac{-2x}{-2}\le\frac{8}{-2} +\frac{-2x}{105} +\frac{-2x}{13x} +\frac{-2x}{2}<\frac{22}{2} +\frac{-2x}{35}<0 +\frac{-2x}{3}+287 +\frac{-2x}{\left(4+x^2\right)^2}<0 +\frac{-2x}{\left(5+x^2\right)^2}<0 +\frac{-2x}{\left(9+x^2\right)^2}<0 +\frac{-2x}{\left(x+2\right)} +\frac{-2x}{\left(x^2+5\right)^2}<0 +\frac{-2x}{\left(x^2+8\right)^2}<0 +\frac{-2y-30}{48} +\frac{-2y}{-2}\le\frac{-10}{-2} +\frac{-2y}{-2}\le\frac{-12}{-2} +\frac{-2y}{-2}\le\frac{-16}{-2} +\frac{-2y}{-2}\le\frac{-18}{-2} +\frac{-2y}{3} +\frac{-2} {28x^{8}} +\frac{-2}{-14}>x +\frac{-2}{-21}\le \frac{-21x}{-21} +\frac{-2}{-2}x\ge\frac{14}{-2} +\frac{-2}{-3} +\frac{-2}{-9} +\frac{-2}{13} +\frac{-2}{15x^8} +\frac{-2}{1} +\frac{-2}{1}\le\frac{-5x}{5}<\frac{2}{5} +\frac{-2}{2}>x +\frac{-2}{2}x>\frac{0}{2} +\frac{-2}{3}x+12-12\ge14-12 +\frac{-2}{3}x+28 -\frac{-3}{30} +\frac{-30}{4} +\frac{-30}{\frac{5}{9}}+32\le F\le\frac{35}{\frac{5}{9}}+32 +\frac{-30}{\frac{5}{9}}+32\le\left(F\right)\le\frac{35}{\frac{5}{9}}+32 +\frac{-30}{\frac{5}{9}}\le\left(F-32\right)\le\frac{35}{\frac{5}{9}} +\frac{-31x}{-31} > \frac{-28}{-31} +\frac{-31}{27}>x +\frac{-31}{4p} +\frac{-31}{6p} +\frac{-32pqr}{6qp} +\frac{-32r}{6} +\frac{-32x-12}{36}+\frac{63x-36}{36} +\frac{-33xy}{20} +\frac{-34x-21}{42} +\frac{-34x}{-34} > \frac{-23}{-34} +\frac{-34x}{34}<\frac{-14}{34} +\frac{-350u}{81} +\frac{-35m^2\times64m^{15}}{7m^3\times m^{12}} +\frac{-35u}{3} +\frac{-35w}{-12} +\frac{-35}{-5}>m +\frac{-35}{-7}>m +\frac{-36w}{40} +\frac{-37}{54}>x +\frac{-38}{17}>x +\frac{-38}{8}>x +\frac{-3\left(x+3\right)}{-3}\le\frac{-6}{-3} +\frac{-3\left(x+4\right)}{-3}\le\frac{-9}{-3} +\frac{-3\left(x+8\right)}{-3}<\frac{-12}{-3} +\frac{-3\left(x+8\right)}{-3}\le\frac{-12}{-3} +\frac{-3\left(x+9\right)}{-3}\le\frac{-12}{-3} +\frac{-3m+22}{\sqrt{11-m}}>0 +\frac{-3m+26}{\sqrt{13-m}}>0 +\frac{-3m+28}{\sqrt{14-m}}>0 +\frac{-3r}{4} +\frac{-3r}{7} +\frac{-3t}{6} +\frac{-3x+10}{x-2}\ge0 +\frac{-3x+20}{\left(x-5\right)\left(x+5\right)} +\frac{-3x+20}{x-4}\ge0 +\frac{-3x+28}{\left(x+7\right)\left(x-7\right)} +\frac{-3x+3}{19}\times\frac{5}{x-1} +\frac{-3x+8}{x-2}\ge0 +\frac{-3x-12}{-3}<-15 +\frac{-3x-12}{-3}<5\times\left(-3\right) +\frac{-3x-2}{x+4}\ge0 +\frac{-3x-9}{5}>-3 +\frac{-3x\left(x-y\right)}{x-y}\times\frac{3\left(x+5y\right)}{9\left(x-5y\right)\left(x+5y\right)} +\frac{-3x\times9}{4\times9}\div\frac{5y\times4}{9\times4} +\frac{-3x^3yz}{-8y^2} +\frac{-3x^3z}{-8y} +\frac{-3x}{-3} > \frac{-24}{-3} +\frac{-3x}{-3}<\frac{-12}{-3} +\frac{-3x}{-3}<\frac{-15}{-3} +\frac{-3x}{-3}<\frac{6}{-3} +\frac{-3x}{-3}>\frac{12}{-3} +\frac{-3x}{-3}>\frac{15}{-3} +\frac{-3x}{-3}>\frac{18}{-3} +\frac{-3x}{-3}>\frac{21}{-3} +\frac{-3x}{-3}>\frac{24}{-3} +\frac{-3x}{-3}>\frac{2}{-3} +\frac{-3x}{-3}\ge \frac{15}{-3} +\frac{-3x}{-3}\ge \frac{3}{-3} +\frac{-3x}{-3}\ge \frac{9}{-3} +\frac{-3x}{-3}\ge\frac{-15}{-3} +\frac{-3x}{-3}\ge\frac{-21}{-3} +\frac{-3x}{-3}\ge\frac{-27}{-3} +\frac{-3x}{-3}\ge\frac{-6}{-3} +\frac{-3x}{-3}\ge\frac{15}{-3} +\frac{-3x}{-3}\ge\frac{27}{-3} +\frac{-3x}{-3}\ge\frac{6}{-3} +\frac{-3x}{-3}\ge\frac{\left(-5\right)2-5}{-3} +\frac{-3x}{-3}\le\frac{-30}{-3} +\frac{-3x}{-3}\le\frac{-6}{-3} +\frac{-3x}{-3}\le\frac{12}{-3} +\frac{-3x}{-3}\le\frac{6}{-3} +\frac{-3x}{-3}\le\frac{9}{-3} +\frac{-3x}{-4}>\frac{12}{-4} +\frac{-3x}{10}+11 +\frac{-3x}{10}<0 +\frac{-3x}{1} +\frac{-3x}{2}<\frac{2}{2} +\frac{-3x}{3}<\frac{2}{3} +\frac{-3x}{3}>\frac{0}{3} +\frac{-3x}{3}\ge\frac{-3}{3} +\frac{-3x}{3}\ge\frac{-6}{3} +\frac{-3x}{3}\ge\frac{9}{3} +\frac{-3x}{3}\le\frac{-15}{3} +\frac{-3x}{4}\ge-6 +\frac{-3x}{60}<0 +\frac{-3x}{70} +\frac{-3y}{-3}>\frac{12-4x}{-3} +\frac{-3y}{-3}\le\frac{-18}{-3} +\frac{-3y}{-3}\le\frac{-21}{-3} +\frac{-3y}{-3}\le\frac{-24}{-3} +\frac{-3y}{3}\ge\frac{-21}{3} +\frac{-3y}{9} +\frac{-3}{-2} +\frac{-3}{-2}\ge x>-1 +\frac{-3}{-2}\ge x>-\frac{1}{2} +\frac{-3}{-2}\ge x>\frac{1}{-2} +\frac{-3}{-2}\ge\frac{-2x}{-2}>\frac{1}{-2} +\frac{-3}{-2}\ge\frac{-4x}{-4}>-1 +\frac{-3}{-4}\ge x>\frac{1}{-4} +\frac{-3}{-4}\ge\frac{-4x}{-4}>-0.25 +\frac{-3}{-4}\le X<-4 +\frac{-3}{-5} +\frac{-3}{-5}>x +\frac{-3}{-5}\ge x>\frac{1}{-5} +\frac{-3}{11} +\frac{-3}{16v^6} +\frac{-3}{2}x +\frac{-3}{2}\ge x +\frac{-3}{2}\le xorx\le2 +\frac{-3}{3}<\frac{3x}{3} +\frac{-3}{3}>\frac{3x}{3} +\frac{-3}{3}\ge \frac{3x}{3} +\frac{-3}{4} +\frac{-3}{4}\frac{3.5}{-1} +\frac{-40x}{5}-\frac{2x}{5} +\frac{-40x}{99x} +\frac{-40}{-8}>m +\frac{-40}{6p} +\frac{-40}{99} +\frac{-41p}{7p^2} +\frac{-41x}{8} +\frac{-41}{7p} +\frac{-42x}{5} +\frac{-42}{-7}>\frac{-7m}{-7} +\frac{-42}{25} +\frac{-42}{7}>\frac{7x}{7} +\frac{-42}{7}>x +\frac{-42}{9p} +\frac{-43}{33}>\frac{33x}{33} +\frac{-43}{33}>x +\frac{-43}{5p} +\frac{-44st}{4s} +\frac{-44x}{110y} +\frac{-44y^2+17y}{2\left(4y-1\right)\left(4y+1\right)} +\frac{-44y^2+17y}{\left(8y-2\right)\left(4y+1\right)} +\frac{-44}{37}>x +\frac{-45ab}{5a} +\frac{-45pqr}{-72pq} +\frac{-45y-80}{300} +\frac{-45}{-9}>\frac{-9m}{-9} +\frac{-45}{5k} +\frac{-45}{9k} +\frac{-46}{9p} +\frac{-480x^{3}yz}{-864y^{2}} +\frac{-48rs}{4r} +\frac{-48x+42}{42}+\frac{14x-63}{42} +\frac{-48}{-32}>-\frac{32t}{-32}>-\frac{16}{-32} +\frac{-48}{-32}>\frac{-32t}{-32}>\frac{-16}{-32} +\frac{-48}{-32}>t>\frac{-16}{-32} +\frac{-48}{-6}>\frac{-6m}{-6} +\frac{-48}{-6}>m +\frac{-48}{32}<-t<\frac{-16}{32} +\frac{-49x}{-49}<\frac{25}{-49} +\frac{-49x}{-49}<\frac{60}{-49} +\frac{-49x}{55y} +\frac{-49}{7}>x +\frac{-49}{88} +\frac{-49}{p^{10}q^{14}} +\frac{-4\frac{x}{3}}{4}\ge\frac{-16}{4} +\frac{-4\left(x+5\right)}{-4}\le\frac{-8}{-4} +\frac{-4\left(x+7\right)}{-4}\le\frac{-24}{-4} +\frac{-4\left(x+9\right)}{-4}\le\frac{-12}{-4} +\frac{-4\left(x+9\right)}{-4}\le\frac{-24}{-4} +\frac{-4\left(x+9\right)}{-4}\le\frac{-28}{-4} +\frac{-4\left(x+9\right)}{-4}\le\frac{-32}{-4} +\frac{-4\sqrt{2}}{2} +\frac{-4\times9w}{5\times8} +\frac{-4^5x^{40}}{y^{60}} +\frac{-4ny^2}{18} +\frac{-4pq}{7} +\frac{-4p}{15} +\frac{-4w}{15} +\frac{-4w}{9} +\frac{-4x+25}{\left(x+5\right)\left(x-5\right)} +\frac{-4x+25}{x^2-25} +\frac{-4x-12}{-4}<-8 +\frac{-4x-9}{10}+\frac{9x-5}{10} +\frac{-4x}{-4} < \frac{-24}{-4} +\frac{-4x}{-4} > \frac{-20}{-4} +\frac{-4x}{-4} > \frac{-4}{-4} +\frac{-4x}{-4}<\frac{-24}{-4} +\frac{-4x}{-4}>\frac{12}{-4} +\frac{-4x}{-4}>\frac{16}{-4} +\frac{-4x}{-4}>\frac{20}{-4} +\frac{-4x}{-4}>\frac{24}{-4} +\frac{-4x}{-4}>\frac{28}{-4} +\frac{-4x}{-4}>\frac{3}{-4} +\frac{-4x}{-4}>\frac{8}{-4} +\frac{-4x}{-4}\ge \frac{-24}{-4} +\frac{-4x}{-4}\ge \frac{-8}{-4} +\frac{-4x}{-4}\ge \frac{12}{-4} +\frac{-4x}{-4}\ge \frac{16}{-4} +\frac{-4x}{-4}\ge \frac{4}{-4} +\frac{-4x}{-4}\ge \frac{8}{-4} +\frac{-4x}{-4}\ge\frac{-32}{-4} +\frac{-4x}{-4}\ge\frac{12}{-4} +\frac{-4x}{-4}\ge\frac{20}{-4} +\frac{-4x}{-4}\ge\frac{28}{-4} +\frac{-4x}{-4}\le\frac{-12}{-4} +\frac{-4x}{-4}\le\frac{12}{-4} +\frac{-4x}{-4}\le\frac{24}{-4} +\frac{-4x}{-4}\le\frac{28}{-4} +\frac{-4x}{-4}\le\frac{8}{-4} +\frac{-4x}{3}\ge-24 +\frac{-4x}{3}\ge-28 +\frac{-4x}{3}\ge12 +\frac{-4x}{4}<\frac{-16}{4} +\frac{-4x}{4}<\frac{24}{4} +\frac{-4x}{4}>\frac{0}{4} +\frac{-4x}{4}\ge\frac{28}{4} +\frac{-4x}{4}\ge\frac{4}{4} +\frac{-4x}{4}\ge\frac{8}{4} +\frac{-4x}{55y} +\frac{-4y}{-4}\le\frac{-20}{-4} +\frac{-4y}{6} +\frac{-4y}{7} +\frac{-4z^4}{z^4} +\frac{-4}{-17} > x +\frac{-4}{-2}\ge\frac{-2x}{-2}>\frac{2}{-2} +\frac{-4}{-4}\ge\frac{-4x}{-4}>\frac{2}{-4} +\frac{-4}{-4}x\le\frac{24}{-4} +\frac{-4}{-5} +\frac{-4}{-5}\ge x>\frac{2}{-5} +\frac{-4}{-9} +\frac{-4}{-9} > x +\frac{-4}{1} +\frac{-4}{1}x\le-32 +\frac{-4}{2}<\frac{2x}{2} +\frac{-4}{2}\frac{2x}{2} +\frac{-4}{2}>x +\frac{-4}{2}\ge \frac{2x}{2} +\frac{-4}{2}\le-\frac{2x}{2}<\frac{2}{2} +\frac{-4}{3+9} +\frac{-4}{3} +\frac{-4}{3}\le x\le5 +\frac{-4}{4}>x +\frac{-4}{5}<\frac{-3}{2} +\frac{-4}{5}m +\frac{-4}{5}>x>-2 +\frac{-4}{9} +\frac{-4}{p} +\frac{-5-3x}{2}\left(2\right)\le10 +\frac{-5-3x}{2}\times2\le5\times2 +\frac{-50st}{-5st} +\frac{-50}{24}>\frac{24x}{24} +\frac{-512m^{99}}{n^{27}} +\frac{-52}{-4}<\frac{-4x}{-4} +\frac{-52}{6p} +\frac{-55st}{5s} +\frac{-55tv}{48uw} +\frac{-55t}{5} +\frac{-56st}{-8st} +\frac{-56x+4}{7}>5 +\frac{-56}{-7}>\frac{-7m}{-7} +\frac{-56}{-8}>\frac{-8m}{-8} +\frac{-56}{7}>\frac{7x}{7} +\frac{-56}{8}+\left( -3\right) +\frac{-56}{8}-3 +\frac{-5\left(x+5\right)}{-5}\le\frac{-10}{-5} +\frac{-5\left(x+6\right)}{-5}\le-\frac{20}{-5} +\frac{-5\left(x+6\right)}{-5}\le5 +\frac{-5\left(x+6\right)}{-5}\le\frac{-25}{-5} +\frac{-5\left(x+8\right)}{-5}\le\frac{-20}{-5} +\frac{-5\left(x+9\right)}{-5}\le\frac{-10}{-5} +\frac{-5\left(x+9\right)}{-5}\le\frac{-35}{-5} +\frac{-5c}{1} +\frac{-5m}{-5}<\frac{4}{-5} +\frac{-5m}{45} +\frac{-5w}{12} +\frac{-5x+120}{3}\le\frac{3y}{3} +\frac{-5x+14}{x-2}\ge0 +\frac{-5x+18}{\left(x+3\right)\left(x-3\right)} +\frac{-5x+59}{2\left(x-9\right)^2} +\frac{-5x-17}{x+5}\ge0 +\frac{-5x-1}{x+2}\ge0 +\frac{-5x-3y}{-x+y} +\frac{-5x^{-7}}{-x^{-3}} +\frac{-5x}{-5} < \frac{-40}{-5} +\frac{-5x}{-5}<\frac{5}{-5} +\frac{-5x}{-5}>\frac{-15}{-5} +\frac{-5x}{-5}>\frac{-8}{-5} +\frac{-5x}{-5}>\frac{10}{-5} +\frac{-5x}{-5}>\frac{20}{-5} +\frac{-5x}{-5}>\frac{25}{-5} +\frac{-5x}{-5}>\frac{2}{-5} +\frac{-5x}{-5}>\frac{35}{-5} +\frac{-5x}{-5}>\frac{3}{-5} +\frac{-5x}{-5}>\frac{45}{-5} +\frac{-5x}{-5}>\frac{4}{-5} +\frac{-5x}{-5}>\frac{5}{-5} +\frac{-5x}{-5}\ge \frac{10}{-5} +\frac{-5x}{-5}\ge \frac{5}{-5} +\frac{-5x}{-5}\ge\frac{-10}{-5} +\frac{-5x}{-5}\ge\frac{-25}{-5} +\frac{-5x}{-5}\ge\frac{-30}{-5} +\frac{-5x}{-5}\ge\frac{-35}{-5} +\frac{-5x}{-5}\ge\frac{15}{-5} +\frac{-5x}{-5}\ge\frac{40}{-5} +\frac{-5x}{-5}\le \frac{-5}{-5} +\frac{-5x}{-5}\le\frac{-5}{-5} +\frac{-5x}{-5}\le\frac{10}{-5} +\frac{-5x}{-5}\le\frac{15}{-5} +\frac{-5x}{-5}\le\frac{25}{-5} +\frac{-5x}{-5}\le\frac{5}{-5} +\frac{-5x}{11y} +\frac{-5x}{150}+\frac{25x}{150}\ge3 +\frac{-5x}{150}+\frac{x}{6}\ge3 +\frac{-5x}{150}+\frac{x}{6}\ge7 +\frac{-5x}{24}<0 +\frac{-5x}{350} +\frac{-5x}{36}<0 +\frac{-5x}{3}+\frac{120}{3}\le\frac{3y}{3} +\frac{-5x}{4}\ge10 +\frac{-5x}{5}<\frac{45}{5} +\frac{-5x}{5}\ge\frac{10}{5} +\frac{-5x}{5}\ge\frac{20}{5} +\frac{-5x}{5}\ge\frac{5}{5} +\frac{-5x}{5}\le\frac{-5}{5} +\frac{-5x}{6}+15\ge y +\frac{-5x}{6}+\frac{2700}{180}\ge y +\frac{-5x}{6}\ge30 +\frac{-5x}{84}<0 +\frac{-5y}{5}\ge\frac{-30}{5} +\frac{-5}{-2}>\frac{-32t}{-32}>\frac{-1}{-2} +\frac{-5}{-2}>t>\frac{-1}{-2} +\frac{-5}{-2}>t>\frac{-3}{-2} +\frac{-5}{-2}\ge x>-\frac{1}{2} +\frac{-5}{-2}\ge x>\frac{1}{-2} +\frac{-5}{-2}\ge x>\frac{3}{-2} +\frac{-5}{-2}\ge\frac{-2x}{-2}>\frac{3}{-2} +\frac{-5}{-3} +\frac{-5}{-4}\ge x>\frac{1}{-4} +\frac{-5}{-4}\ge x>\frac{3}{-4} +\frac{-5}{-4}\ge\frac{-4x}{-4}>\frac{1}{-4} +\frac{-5}{-4}\ge\frac{-4x}{-4}>\frac{3}{-4} +\frac{-5}{-5}\ge x>\frac{3}{-5} +\frac{-5}{-5}\ge\frac{-5x}{-5}>\frac{1}{-5} +\frac{-5}{-5}\ge\frac{-5x}{-5}>\frac{3}{-5} +\frac{-5}{-6} +\frac{-5}{-7} > x +\frac{-5}{-7}>x +\frac{-5}{-8} +\frac{-5}{-9} > \frac{-9x}{-9} +\frac{-5}{1} +\frac{-5}{2} < x\le \frac{11}{2} +\frac{-5}{2}\frac{5x}{5} +\frac{-5}{p} +\frac{-6-x}{3}-5\ge-8 +\frac{-60uvw} {-126uv} +\frac{-60xy^3w^2}{-900yw^2x^2} +\frac{-60}{-12}\frac{-7m}{-7} +\frac{-63}{-7}>m +\frac{-63}{-9}>\frac{-9m}{-9} +\frac{-64x^6y^{18}}{z^{15}} +\frac{-64x^{15}y^{12}}{z^6} +\frac{-64}{-8}>\frac{-8m}{-8} +\frac{-64}{8}<\frac{-8m}{8} +\frac{-67}{60}>x +\frac{-68-12x}{4}\le-20 +\frac{-68}{7p} +\frac{-6\left(x+6\right)}{-6}\le\frac{-24}{-6} +\frac{-6\left(x+8\right)}{-6}\le\frac{-12}{-6} +\frac{-6\left(x+8\right)}{-6}\le\frac{-18}{-6} +\frac{-6\left(x+8\right)}{-6}\le\frac{-30}{-6} +\frac{-6\left(x+9\right)}{-6}\le\frac{-18}{-6} +\frac{-6\left(x+9\right)}{-6}\le\frac{-30}{-6} +\frac{-6d^4}{-2d^3}\div-4d^3 +\frac{-6k}{-6}\ge\frac{-42}{-6} +\frac{-6r}{14} +\frac{-6x+y+x-4y}{-x+y} +\frac{-6x-5y}{y-x} +\frac{-6xy^3w^2}{-90yw^2x^2} +\frac{-6x}{-6}<\frac{-24}{-6} +\frac{-6x}{-6}<\frac{-30}{-6} +\frac{-6x}{-6}<\frac{-6}{-6} +\frac{-6x}{-6}<\frac{36}{-6} +\frac{-6x}{-6}>-\frac{6}{-6} +\frac{-6x}{-6}>\frac{12}{-6} +\frac{-6x}{-6}>\frac{18}{-6} +\frac{-6x}{-6}>\frac{24}{-6} +\frac{-6x}{-6}>\frac{30}{-6} +\frac{-6x}{-6}>\frac{36}{-6} +\frac{-6x}{-6}>\frac{48}{-6} +\frac{-6x}{-6}>\frac{54}{-6} +\frac{-6x}{-6}\ge \frac{12}{-6} +\frac{-6x}{-6}\ge\frac{-18}{-6} +\frac{-6x}{-6}\ge\frac{-24}{-6} +\frac{-6x}{-6}\ge\frac{-2}{-6}-\frac{5x}{-6} +\frac{-6x}{-6}\ge\frac{-6}{-6} +\frac{-6x}{-6}\ge\frac{6}{-6} +\frac{-6x}{-6}\le\frac{36}{-6} +\frac{-6x}{-6}\le\frac{6}{-6} +\frac{-6x}{22x} +\frac{-6x}{2} +\frac{-6x}{6}<\frac{-11}{6} +\frac{-6x}{6}<\frac{30}{6} +\frac{-6x}{6}>-\frac{36}{6} +\frac{-6x}{6}>\frac{-18}{6} +\frac{-6x}{6}>\frac{6}{6} +\frac{-6x}{6}\ge\frac{18}{6} +\frac{-6x}{6}\ge\frac{36}{6} +\frac{-6x}{6}\le \frac{6}{6} +\frac{-6x}{6}\le\frac{-30}{6} +\frac{-6x}{6}\le\frac{48}{6} +\frac{-6y^2}{-90x} +\frac{-6y}{-6}\le-\frac{54}{-6} +\frac{-6y}{-6}\le\frac{-24}{-6} +\frac{-6y}{-6}\le\frac{-36}{-6} +\frac{-6y}{-6}\le\frac{-48}{-6} +\frac{-6y}{-6}\le\frac{-54}{-6} +\frac{-6z^3}{2z^3} +\frac{-6}{-16}>x +\frac{-6}{-20} > x +\frac{-6}{-2}>-\frac{2m}{-2} +\frac{-6}{-2}\ge\frac{-2x}{-2}>\frac{2}{-2} +\frac{-6}{-2}\ge\frac{-2x}{-2}>\frac{4}{-2} +\frac{-6}{-3}>\frac{-3}{-3}x +\frac{-6}{-4}\ge X>-1 +\frac{-6}{-4}\ge x>-1 +\frac{-6}{-4}\ge x>\frac{2}{-4} +\frac{-6}{-4}\ge x>\frac{4}{-4} +\frac{-6}{-4}\ge\frac{-4x}{-4}>\frac{2}{-4} +\frac{-6}{-5}\ge \frac{-5x}{-5} > \frac{2}{-5} +\frac{-6}{-5}\ge x>\frac{2}{-5} +\frac{-6}{-5}\ge x>\frac{4}{-5} +\frac{-6}{-5}\ge1x>\frac{4}{-5} +\frac{-6}{-5}\ge\frac{-5x}{-5}>\frac{2}{-5} +\frac{-6}{-5}\ge\frac{-5x}{-5}>\frac{4}{-5} +\frac{-6}{-6}<\frac{6x}{-6} +\frac{-6}{10}<-612 +\frac{-6}{2+-7} +\frac{-6}{2} < \frac{-2}{2} +\frac{-6}{2} < \frac{2x}{2} +\frac{-6}{2}<\frac{2x}{2} +\frac{-6}{2}\ge \frac{2x}{2} +\frac{-6}{3}<\frac{3x}{3} +\frac{-6}{3}\ge \frac{3x}{3} +\frac{-6}{3}\le\frac{3x}{3} +\frac{-6}{4}<\frac{-9}{4} +\frac{-6}{4}x\text{ or }\frac{-7+\sqrt{17}}{8} \frac{-4x}{76} +\frac{-78125x^{56}}{y^{63}} +\frac{-78}{49}\ge x +\frac{-79}{52}>x +\frac{-7\left(x+6\right)}{-7}\le\frac{-28}{-7} +\frac{-7\left(x+7\right)}{-7}\le\frac{-35}{-7} +\frac{-7\left(x+8\right)}{-7}\le\frac{-35}{-7} +\frac{-7\left(x+9\right)}{-7}\le\frac{-14}{-7} +\frac{-7\times8qr}{9\times4q} +\frac{-7\times8r}{36} +\frac{-7\times8r}{9\times4} +\frac{-7my^2}{32} +\frac{-7m}{42} +\frac{-7p}{12} +\frac{-7x+y+x-6y}{y-x} +\frac{-7x+y}{y-x}+\frac{x-6y}{y-x} +\frac{-7x-13}{3x^2+24x+48} +\frac{-7x-1}{7} +\frac{-7x-33}{x+5}\ge0 +\frac{-7x-41}{5\left(x+8\right)\left(x+8\right)} +\frac{-7x^3z}{-4y} +\frac{-7xy}{36y}\times\frac{12y^2}{-7wx}\times\frac{3w^2}{15wx} +\frac{-7x}{-7}<\frac{-21}{-7} +\frac{-7x}{-7}>42\div-7 +\frac{-7x}{-7}>\frac{-21}{-7} +\frac{-7x}{-7}>\frac{-25}{-7} +\frac{-7x}{-7}>\frac{21}{-7} +\frac{-7x}{-7}>\frac{42}{-7} +\frac{-7x}{-7}\ge \frac{-56}{-7} +\frac{-7x}{-7}\ge \frac{-7}{-7} +\frac{-7x}{-7}\ge\frac{-21}{-7} +\frac{-7x}{-7}\ge\frac{-49}{-7} +\frac{-7x}{-7}\le\frac{14}{-7} +\frac{-7x}{3} +\frac{-7x}{60}<0 +\frac{-7x}{7}<\frac{42}{7} +\frac{-7x}{7}\le\frac{-49}{7} +\frac{-7x}{7}\le\frac{-56}{7} +\frac{-7y}{-7}\le9 +\frac{-7y}{-7}\le\frac{-42}{-7} +\frac{-7y}{24}-\frac{9}{8} +\frac{-7y}{7}\ge\frac{-42}{7} +\frac{-7y}{7}\ge\frac{-63}{7} +\frac{-7}{-10} > \frac{-10x}{-10} +\frac{-7}{-2}\ge x>\frac{1}{-2} +\frac{-7}{-2}\ge x>\frac{3}{-2} +\frac{-7}{-2}\ge x>\frac{5}{-2} +\frac{-7}{-2}\ge\frac{-2x}{-2}>-1.5 +\frac{-7}{-2}\ge\frac{-2x}{-2}>\frac{1}{-2} +\frac{-7}{-2}\ge\frac{-2x}{-2}>\frac{3}{-2} +\frac{-7}{-2}\ge\frac{-2x}{-2}>\frac{5}{-2} +\frac{-7}{-3}>x +\frac{-7}{-4}\ge x>-\frac{1}{4} +\frac{-7}{-4}\ge x>\frac{1}{-4} +\frac{-7}{-4}\ge x>\frac{3}{-4} +\frac{-7}{-4}\ge x>\frac{5}{-4} +\frac{-7}{-4}\ge\frac{-4x}{-4}>\frac{5}{-4} +\frac{-7}{-5}\ge \frac{-5x}{-5} > \frac{1}{-5} +\frac{-7}{-5}\ge x > -1 +\frac{-7}{-5}\ge x > \frac{-1}{5} +\frac{-7}{-5}\ge x > \frac{1}{-5} +\frac{-7}{-5}\ge x>-1 +\frac{-7}{-5}\ge x>-\frac{3}{5} +\frac{-7}{-5}\ge x>\frac{1}{-5} +\frac{-7}{-5}\ge x>\frac{3}{-5} +\frac{-7}{-5}\ge x>\frac{5}{-5} +\frac{-7}{-5}\ge-\frac{5x}{-5}>\frac{1}{-5} +\frac{-7}{-5}\ge\frac{-5x}{-5}>\frac{1}{-5} +\frac{-7}{-5}\ge\frac{-5x}{-5}>\frac{3}{-5} +\frac{-7}{-5}\ge\frac{-5x}{-5}>\frac{5}{-5} +\frac{-7}{-9} +\frac{-7}{-9}>x +\frac{-7}{2}\ge x +\frac{-7}{30y} +\frac{-7}{3p} +\frac{-7}{4}<\frac{-10}{4} +\frac{-7}{4}\le\frac{1}{4}-\frac{4x}{4}<\frac{7}{4} +\frac{-7}{4}\le\frac{1}{4}-x<\frac{7}{4} +\frac{-7}{5}\le -\frac{5x}{5} < \frac{1}{5} +\frac{-7}{9+\left( -5\right) } +\frac{-7}{x^2y^8} +\frac{-7}{x^8y^8} +\frac{-7}{x^8} +\frac{-8-3x}{2}\le5 +\frac{-8-3}{-5}\ge x>\frac{8-3}{-5} +\frac{-8-x}{5}\ge-3 +\frac{-80}{-32}>\frac{-32t}{-32}>\frac{-16}{-32} +\frac{-80}{-32}>\frac{-32t}{-32}>\frac{-48}{-32} +\frac{-80}{-32}>t>\frac{-16}{-32} +\frac{-80}{-32}>t>\frac{-48}{-32} +\frac{-80}{-32}>t>\frac{1}{2} +\frac{-80}{32}<\frac{-32t}{32}<-\frac{48}{32} +\frac{-81u}{2} +\frac{-81x-663}{12}\le-8 +\frac{-81}{-9}>\frac{-9m}{-9} +\frac{-84wyz}{-90zw} +\frac{-84x}{50x} +\frac{-85}{9}\frac{-24}{-8} +\frac{-8x}{-8}>\frac{24}{-8} +\frac{-8x}{-8}>\frac{3}{-8} +\frac{-8x}{-8}>\frac{40}{-8} +\frac{-8x}{-8}>\frac{48}{-8} +\frac{-8x}{-8}>\frac{56}{-8} +\frac{-8x}{-8}>\frac{5}{-8} +\frac{-8x}{-8}>\frac{72}{-8} +\frac{-8x}{-8}\ge\frac{-40}{-8} +\frac{-8x}{-8}\ge\frac{-72}{-8} +\frac{-8x}{-8}\ge\frac{72}{-8} +\frac{-8x}{-8}\le \frac{-32}{-8} +\frac{-8x}{-8}\le\frac{32}{-8} +\frac{-8x}{-8}\le\frac{48}{-8} +\frac{-8x}{8}<3 +\frac{-8x}{8}<\frac{24}{8} +\frac{-8y}{-7} +\frac{-8y}{-8}\le\frac{-40}{-8} +\frac{-8y}{-8}\le\frac{-56}{-8} +\frac{-8y}{-8}\le\frac{-64}{-8} +\frac{-8y}{8}\ge\frac{-24}{8} +\frac{-8}{-18} > \frac{-18x}{-18} +\frac{-8}{-18} > x +\frac{-8}{-2}>\frac{-2}{-2}m +\frac{-8}{-2}\ge\frac{-2x}{-2}>\frac{2}{-2} +\frac{-8}{-2}\ge\frac{-2x}{-2}>\frac{6}{-2} +\frac{-8}{-4}\ge\frac{-4x}{-4}>\frac{2}{-4} +\frac{-8}{-4}\ge\frac{-4x}{-4}>\frac{6}{-4} +\frac{-8}{-5} +\frac{-8}{-5}\ge x>\frac{4}{-5} +\frac{-8}{-5}\ge x>\frac{6}{-5} +\frac{-8}{-5}\ge\frac{-5x}{-5}>\frac{2}{-5} +\frac{-8}{-5}\ge\frac{-5x}{-5}>\frac{4}{-5} +\frac{-8}{-5}\ge\frac{-5x}{-5}>\frac{6}{-5} +\frac{-8}{-9} +\frac{-8}{2}<\frac{2x}{2} +\frac{-8}{2}\le\frac{-2x}{2}<\frac{4}{2} +\frac{-8}{2}\le\frac{2x}{2}\le\frac{-2}{2} +\frac{-8}{33} +\frac{-8}{3} +\frac{-8}{4}\le-\frac{4x}{4}<\frac{2}{4} +\frac{-8}{5-9} +\frac{-8}{5}\le\frac{-5x}{5}<\frac{4}{5} +\frac{-8}{8}>\frac{8x}{8} +\frac{-8}{x^2} +\frac{-8}{x^5y^6} +\frac{-8}{y^5x^9} +\frac{-9+\sqrt{17}}{16}x +\frac{-9+\sqrt{41}}{10} \frac{-45}{-9} +\frac{-9x}{-9}<\frac{-18}{-9} +\frac{-9x}{-9}<\frac{0}{-9} +\frac{-9x}{-9}>-\frac{2}{9} +\frac{-9x}{-9}>\frac{-11}{-9} +\frac{-9x}{-9}>\frac{-63}{-9} +\frac{-9x}{-9}>\frac{-72}{-9} +\frac{-9x}{-9}>\frac{2}{-9} +\frac{-9x}{-9}>\frac{4}{-9} +\frac{-9x}{-9}>\frac{54}{-9} +\frac{-9x}{-9}>\frac{72}{-9} +\frac{-9x}{-9}>\frac{8}{-9} +\frac{-9x}{-9}\ge6 +\frac{-9x}{-9}\ge\frac{-27}{-9} +\frac{-9x}{-9}\ge\frac{-36}{-9} +\frac{-9x}{-9}\ge\frac{-72}{-9} +\frac{-9x}{-9}\le\frac{-63}{-9} +\frac{-9x}{-9}\le\frac{27}{-9} +\frac{-9x}{-9}\le\frac{9}{-9} +\frac{-9x}{2}<\frac{72}{2} +\frac{-9x}{9\left(x-5y\right)} +\frac{-9x}{9}<\frac{18}{9} +\frac{-9x}{9}<\frac{45}{9} +\frac{-9x}{9}\ge\frac{36}{9} +\frac{-9x}{9}\le-\frac{18}{9} +\frac{-9y}{-9}\le\frac{-45}{-9} +\frac{-9y}{-9}\le\frac{-54}{-9} +\frac{-9y}{-9}\le\frac{-63}{-9} +\frac{-9y}{-9}\le\frac{-81}{-9} +\frac{-9y}{24}\times\frac{8y}{-9}\times\frac{3w}{15wx} +\frac{-9}{-10} +\frac{-9}{-14} > x +\frac{-9}{-16}>x +\frac{-9}{-2} +\frac{-9}{-2}\ge x>\frac{1}{-2} +\frac{-9}{-2}\ge x>\frac{3}{-2} +\frac{-9}{-2}\ge x>\frac{5}{-2} +\frac{-9}{-2}\ge x>\frac{7}{-2} +\frac{-9}{-2}\ge\frac{-2x}{-2}>\frac{1}{-2} +\frac{-9}{-2}\ge\frac{-2x}{-2}>\frac{3}{-2} +\frac{-9}{-2}\ge\frac{-2x}{-2}>\frac{5}{-2} +\frac{-9}{-3}>\frac{-3m}{-3} +\frac{-9}{-4} +\frac{-9}{-4}\ge x > \frac{5}{-4} +\frac{-9}{-4}\ge x>-1.75 +\frac{-9}{-4}\ge x>\frac{1}{-4} +\frac{-9}{-4}\ge x>\frac{3}{-4} +\frac{-9}{-4}\ge x>\frac{5}{-4} +\frac{-9}{-4}\ge x>\frac{7}{-4} +\frac{-9}{-4}\ge\frac{-4x}{-4}>\frac{1}{-4} +\frac{-9}{-4}\ge\frac{-4x}{-4}>\frac{3}{-4} +\frac{-9}{-4}\ge\frac{-4x}{-4}>\frac{7}{-4} +\frac{-9}{-5} > \frac{-5x}{-5} +\frac{-9}{-5} > x +\frac{-9}{-5}\ge \frac{-5x}{-5} > \frac{7}{-5} +\frac{-9}{-5}\ge x>-1 +\frac{-9}{-5}\ge x>-\frac{1}{5} +\frac{-9}{-5}\ge x>\frac{1}{-5} +\frac{-9}{-5}\ge x>\frac{3}{-5} +\frac{-9}{-5}\ge x>\frac{5}{-5} +\frac{-9}{-5}\ge x>\frac{7}{-5} +\frac{-9}{-5}\ge\frac{-5x}{-5}>-1 +\frac{-9}{-5}\ge\frac{-5x}{-5}>\frac{3}{-5} +\frac{-9}{-5}\ge\frac{-5x}{-5}>\frac{5}{-5} +\frac{-9}{-5}\ge\frac{-5x}{-5}>\frac{7}{-5} +\frac{-9}{-7} > x +\frac{-9}{20}>x +\frac{-9}{2}>x +\frac{-9}{2}\ge x +\frac{-9}{4}\le-1x<\frac{1}{4} +\frac{-9}{4}\le\frac{-4x}{4}<\frac{1}{4} +\frac{-9}{5}\le-x<\frac{1}{5} +\frac{-9}{5}\le\frac{-5x}{5}<\frac{1}{5} +\frac{-9}{9}x\ge5\times9 +\frac{-\frac{1}{13}x}{-\frac{1}{13}}<\frac{15}{-\frac{1}{13}} +\frac{-\frac{1}{2}x}{-\frac{1}{2}}\ge \frac{3}{-\frac{1}{2}} +\frac{-\frac{1}{3}x}{-\frac{1}{3}}<\frac{4-3}{-\frac{1}{3}} +\frac{-\frac{1}{3}x}{-\frac{1}{3}}\ge \frac{-6}{-\frac{1}{3}} +\frac{-\frac{1}{7}x}{-\frac{1}{7}}\ge \frac{2}{-\frac{1}{7}} +\frac{-\left(5-6x\right)^{\frac{3}{2}}}{9}+C +\frac{-\left(7x+41\right)}{5\left(x+8\right)\left(x+8\right)} +\frac{-h+50}{-5}\ge1.645 +\frac{-h+50}{-5}\ge1.645,\frac{h-50}{5}\ge1.645 +\frac{-h+50}{5}\ge1.645 +\frac{-j}{jk} +\frac{-l}{kl} +\frac{-m^2}{3} +\frac{-m}{-1}<\frac{16}{-1} +\frac{-m}{-1}<\frac{9}{-1} +\frac{-m}{1}>\frac{12}{1} +\frac{-m}{9} +\frac{-qr}{1} +\frac{-r}{5} +\frac{-t}{2} +\frac{-uv}{1} +\frac{-w^6}{w^2} +\frac{-x+1}{4xy}\times\frac{5x}{-9x+9} +\frac{-x+9}{3}>5 +\frac{-x-18}{9}\le 4 +\frac{-x-24}{8}\le 13 +\frac{-xy-3x^2+4y^2}{2xy-y^2-x^2} +\frac{-xy-3x^2+4y^2}{\left(x-y\right)\left(y-x\right)} +\frac{-x}{-1} < \frac{10}{-1} +\frac{-x}{-1} < \frac{12}{-1} +\frac{-x}{-1} < \frac{16}{-1} +\frac{-x}{-1} < \frac{19}{-1} +\frac{-x}{-1} < \frac{20}{-1} +\frac{-x}{-1} < \frac{31}{-1} +\frac{-x}{-1} < \frac{32}{-1} +\frac{-x}{-1} < \frac{4}{-1} +\frac{-x}{-1} < \frac{9}{-1} +\frac{-x}{-1}<\frac{27}{-1} +\frac{-x}{-1}<\frac{32}{-1} +\frac{-x}{-1}<\frac{3}{-1} +\frac{-x}{-1}<\frac{9}{-1} +\frac{-x}{-1}>\frac{-2}{-1} +\frac{-x}{-1}>\frac{-5}{-1} +\frac{-x}{-1}>\frac{36}{-1} +\frac{-x}{-1}\ge-\frac{13}{-1} +\frac{-x}{-1}\ge\frac{-3}{-1} +\frac{-x}{-1}\ge\frac{-4}{-1} +\frac{-x}{-1}\ge\frac{-50000}{-1} +\frac{-x}{-1}\ge\frac{-8}{-1} +\frac{-x}{-1}\ge\frac{21}{-1} +\frac{-x}{-1}\le\frac{-10}{-1} +\frac{-x}{-1}\le\frac{-8}{-1} +\frac{-x}{-1}\le\frac{18}{-1} +\frac{-x}{-2}>3 +\frac{-x}{-2}\times-2<6\times-2 +\frac{-x}{-3}>4 +\frac{-x}{-3}>8 +\frac{-x}{-3}\left(-3\right)<6\left(-3\right) +\frac{-x}{-4}>2 +\frac{-x}{-4}>5 +\frac{-x}{-4}\times4>5\times4 +\frac{-x}{-4}\times4>7\times4 +\frac{-x}{-6}>5 +\frac{-x}{-6}\times-6<5\times-6 +\frac{-x}{-7}+7>5+7 +\frac{-x}{-7}+7>8+7 +\frac{-x}{-7}>2 +\frac{-x}{-7}>4 +\frac{-x}{-7}>5 +\frac{-x}{-8}\times8>9\times8 +\frac{-x}{-9}>7 +\frac{-x}{10}\le-1 +\frac{-x}{10}\le4 +\frac{-x}{10}\le8+1 +\frac{-x}{10}\le9 +\frac{-x}{11}\le 27 +\frac{-x}{12}<0 +\frac{-x}{12}\le 36 +\frac{-x}{16}\le 28 +\frac{-x}{16}\le 8+20 +\frac{-x}{18}\le 25 +\frac{-x}{1} > \frac{10}{1} +\frac{-x}{1} > \frac{34}{1} +\frac{-x}{1}>\frac{21}{1} +\frac{-x}{1}\ge\frac{1}{1} +\frac{-x}{20}<0 +\frac{-x}{30}<0 +\frac{-x}{3}3\le 6\left( 3\right) +\frac{-x}{3}\ge-5 +\frac{-x}{3}\le 6 +\frac{-x}{3}\le16 +\frac{-x}{3}\le4 +\frac{-x}{4y} +\frac{-x}{4}-\frac{32}{4}\le 1 +\frac{-x}{4}\ge-2 +\frac{-x}{4}\ge7 +\frac{-x}{5}\ge -1 +\frac{-x}{6}<0 +\frac{-x}{70} +\frac{-x}{7}\le 22 +\frac{-x}{7}\le8 +\frac{-x}{8}\le5 +\frac{-x}{90}<0 +\frac{-x}{9}\ge5 +\frac{-x}{9}\le 23 +\frac{-x}{9}\le18 +\frac{-x}{\left(x-5y\right)} +\frac{-y-15}{24} +\frac{-y^2}{-15x} +\frac{-y}{3} +\frac{-y}{6} +\frac{0 m^{2} + 6 m - 4}{m^{2} + m + 5} +\frac{0.125}{x^9} +\frac{0.158378}{85700} +\frac{0.288}{y} +\frac{0.5m}{1} +\frac{0.8127\times10^4}{0.0002} +\frac{0.8127\times10^4}{2\times10^{-4}} +\frac{0.8}{0.6} +\frac{0.954}{2}-0.301 +\frac{0.96}{0.28} +\frac{0}{-11}\le\frac{x}{-11} +\frac{0}{-3}\ge \frac{-3x}{-3} +\frac{0}{-3}\le \frac{x}{-3} +\frac{0}{-7}\le\frac{-7x}{-7} +\frac{0}{1}<-\frac{1x}{1}+1 +\frac{0}{2}<\frac{2\left(x+4\right)}{2} +\frac{0}{2}>x +\frac{0}{5}>x +\frac{0}{9}\le\frac{5}{9}\left(\frac{F-32}{9}\right)\le\frac{35}{9} +\frac{0}{\frac{5}{9}}+32\le F\le\frac{35}{\frac{5}{9}}+32 +\frac{0}{\frac{5}{9}}+32\le x\le\frac{35}{\frac{5}{9}}+32 +\frac{1 - x}{2} \geq - 2 +\frac{1 \times b^{m}}{a^{n} \times 1} +\frac{1 \times b^{n}}{a^{n} \times 1} +\frac{1 x}{1} < \frac{1566}{1} +\frac{1 x}{1} < \frac{256}{1} +\frac{1 x}{1} < \frac{351}{1} +\frac{1 x}{1} < \frac{4160}{1} +\frac{1+1}{10y}\times\frac{7}{5+5} +\frac{1+2\sin\theta+1}{1+\sin\left(\theta\right)} +\frac{1+2\sin\theta+\sin^2\left(\theta\right)+\cos^2\left(\theta\right)}{1+\sin\left(\theta\right)} +\frac{1-3x}{x+1}\ge0 +\frac{1-\sin\left(\theta\right)}{\cos\left(\theta\right)\left(1-\sin\left(\theta\right)\right)} +\frac{1-\sin\theta}{\left(1-\sin\theta\right)\cos\theta} +\frac{1-x}{2}-5\ge-7 +\frac{1-x}{2}\ge-2 +\frac{1-x}{2}\ge2 +\frac{1-x}{3}\ge2 +\frac{1.05x}{1.05}\le\frac{14.70-2.45y}{1.05} +\frac{1.05y}{1.05}\le\frac{14.70}{1.05}-\frac{2.45x}{1.05} +\frac{1.05}{1.05}y\le\frac{12.60}{1.05}-\frac{1.40}{1.05}x +\frac{1.10y}{1.10}\le\frac{13.20-1.65x}{1.10} +\frac{1.35y}{1.35}\le\frac{13.50-2.25x}{1.35} +\frac{1.35y}{1.35}\le\frac{13.50}{1.35}-\frac{2.25x}{1.35} +\frac{1.3y}{1.3}\le\frac{-1.95x+11.7}{1.3} +\frac{1.40x}{1.05}+y\le\frac{12.60}{1.05} +\frac{1.40y}{1.40}\le\frac{14.00-1.75x}{1.40} +\frac{1.40y}{1.40}\le\frac{14.00}{1.40}-\frac{1.75x}{1.40} +\frac{1.4x}{-1.05}+8\ge y +\frac{1.4}{7}>\frac{1.1}{6} +\frac{1.60x}{1.60}>\frac{320}{1.60} +\frac{1.65}{1.10}x+y\le12 +\frac{1.65}{1.65}y\le\frac{13.20}{1.65}-\frac{1.10}{1.65}x +\frac{1.75y}{1.75}\le\frac{14.00-1.40x}{1.75} +\frac{1.75y}{1.75}\le\frac{14.00}{1.75}-\frac{1.40}{1.75}x +\frac{1.80y}{1.80}\le\frac{10.80-1.35x}{1.80} +\frac{1.9x}{1.9}>\frac{950}{1.9} +\frac{10 + n + 10}{10 \left(10 + n\right)} +\frac{10 + n}{10 \left(10 + n\right)} + \frac{10}{10 \left(10 + n\right)} +\frac{10 - 3 x - 15}{x + 5} \geq 0 +\frac{10 - 5 x - 3 x + 12}{15} \leq 5 +\frac{10 - 5 x - \left( 3 x - 12\right)}{15} \leq 5 +\frac{10 - 9 x + 36}{x - 4} \geq 0 +\frac{10 - x}{3} \geq 5 +\frac{10 \left( 13 x + 3\right)}{10} > 20 \times 10 +\frac{10 \left( 17 x + 2\right)}{10} > 4 \times 10 +\frac{10 \left( 18 x + 11\right)}{10} > 18 \times 10 +\frac{10 \left( 18 x + 1\right)}{10} > 9 \times 10 +\frac{10 \left( 19 x + 4\right)}{10} > 18 \times 10 +\frac{10 \left( 3 x + 4\right)}{10} > 9 \times 10 +\frac{10 \left( 7 x + 11\right)}{10} > 8 \times 10 +\frac{10 \left( 9 x + 10\right)}{10} > 9 \times 10 +\frac{10 \left(\sqrt{7} + \sqrt{5}\right)}{\left(\sqrt{7} - \sqrt{5}\right) \times \left(\sqrt{7} + \sqrt{5}\right)} +\frac{10 \left(\sqrt{7} + \sqrt{5}\right)}{\left(\sqrt{7}\right)^{2} - \left(\sqrt{5}\right)^{2}} +\frac{10 \left(t^{7}\right)^{2}}{5 t^{7}} +\frac{10 \left(x + 2\right)}{9 \left(x + 2\right)^{2}} +\frac{10 \left(x + 2\right)}{9 \left(x^{2} + 4 x + 4\right)} +\frac{10 \times u \times u}{2 \times v \times v \times v} +\frac{10 b^{\frac{3}{2}}}{2 b^{\frac{2}{3}}} +\frac{10 k}{25 k^{2} \div 5 k} +\frac{10 k}{5 k} +\frac{10 m + 12 m}{20} +\frac{10 m n}{m n} +\frac{10 m n}{m} +\frac{10 m}{20} + \frac{12 m}{20} +\frac{10 n - 5 - 6 n - 5}{n - 7} +\frac{10 n - 5 - \left( 6 n + 5\right)}{n - 7} +\frac{10 n^{3 + 2}}{10} +\frac{10 n^{3 + 4}}{10} +\frac{10 n}{10} > \frac{100}{10} +\frac{10 n}{10} > \frac{120}{10} +\frac{10 n}{10} > \frac{140}{10} +\frac{10 n}{10} > \frac{160}{10} +\frac{10 n}{10} > \frac{20}{10} +\frac{10 n}{10} > \frac{40}{10} +\frac{10 n}{10} > \frac{60}{10} +\frac{10 r}{10} > \frac{100}{10} +\frac{10 r}{10} > \frac{70}{10} +\frac{10 s t}{s} +\frac{10 t}{9} +\frac{10 u^{2}}{4 u} +\frac{10 u^{2}}{v^{3}} +\frac{10 u}{4} +\frac{10 x + 21 x}{6} > 5 +\frac{10 x + 3}{22} +\frac{10 x + 3}{32} +\frac{10 x + 5}{15} +\frac{10 x + 9}{7} \geq 6 +\frac{10 x - 10 \times 15 - 7 x}{70} < 20 +\frac{10 x - 8 x}{7} +\frac{10 x - 9 x}{2} +\frac{10 x - 12}{4} > 3 x - 5 +\frac{10 x - 14}{4} > 3 x - 5 +\frac{10 x - 204}{119} < 18 +\frac{10 x - 234}{39} < 15 +\frac{10 x - 2}{3} > 4 x - 2 +\frac{10 x - 2}{4} > 3 x - 3 +\frac{10 x - 4}{4} > 3 x - 3 +\frac{10 x - 5}{10} +\frac{10 x - 5}{3} > 5 x - 5 +\frac{10 x - 5}{5} > 4 x - 5 +\frac{10 x - 6}{4} > 3 x - 5 +\frac{10 x - 7}{3} > 4 x - 5 +\frac{10 x - 8}{4} > 3 x - 5 +\frac{10 x e^{ 2 x} - 3 e^{ 2 x}}{\left( 5 x + 1\right)^{2}} > 0 +\frac{10 x e^{ 5 x} - 7 e^{ 5 x}}{\left( 2 x - 1\right)^{2}} > 0 +\frac{10 x}{10} < \frac{- 10}{10} +\frac{10 x}{10} < \frac{- 20}{10} +\frac{10 x}{10} < \frac{- 40}{10} +\frac{10 x}{10} < \frac{- 50}{10} +\frac{10 x}{10} < \frac{- 60}{10} +\frac{10 x}{10} < \frac{- 70}{10} +\frac{10 x}{10} < \frac{- 80}{10} +\frac{10 x}{10} < \frac{0}{10} +\frac{10 x}{10} < \frac{10}{10} +\frac{10 x}{10} < \frac{130}{10} +\frac{10 x}{10} < \frac{20}{10} +\frac{10 x}{10} < \frac{2346}{10} +\frac{10 x}{10} < \frac{30}{10} +\frac{10 x}{10} < \frac{40}{10} +\frac{10 x}{10} < \frac{50}{10} +\frac{10 x}{10} < \frac{60}{10} +\frac{10 x}{10} < \frac{70}{10} +\frac{10 x}{10} < \frac{80}{10} +\frac{10 x}{10} < \frac{819}{10} +\frac{10 x}{10} < \frac{90}{10} +\frac{10 x}{10} > \frac{- 10}{10} +\frac{10 x}{10} > \frac{- 20}{10} +\frac{10 x}{10} > \frac{- 30}{10} +\frac{10 x}{10} > \frac{- 50}{10} +\frac{10 x}{10} > \frac{- 60}{10} +\frac{10 x}{10} > \frac{- 70}{10} +\frac{10 x}{10} > \frac{- 80}{10} +\frac{10 x}{10} > \frac{0}{10} +\frac{10 x}{10} > \frac{100}{10} +\frac{10 x}{10} > \frac{10}{10} +\frac{10 x}{10} > \frac{120}{10} +\frac{10 x}{10} > \frac{140}{10} +\frac{10 x}{10} > \frac{20}{10} +\frac{10 x}{10} > \frac{40}{10} +\frac{10 x}{10} > \frac{50}{10} +\frac{10 x}{10} > \frac{60}{10} +\frac{10 x}{10} > \frac{70}{10} +\frac{10 x}{10} \geq \frac{- 10}{10} +\frac{10 x}{10} \geq \frac{- 20}{10} +\frac{10 x}{10} \geq \frac{- 30}{10} +\frac{10 x}{10} \geq \frac{- 60}{10} +\frac{10 x}{10} \geq \frac{0}{10} +\frac{10 x}{10} \geq \frac{100}{10} +\frac{10 x}{10} \geq \frac{110}{10} +\frac{10 x}{10} \geq \frac{120}{10} +\frac{10 x}{10} \geq \frac{140}{10} +\frac{10 x}{10} \geq \frac{150}{10} +\frac{10 x}{10} \geq \frac{160}{10} +\frac{10 x}{10} \geq \frac{180}{10} +\frac{10 x}{10} \geq \frac{200}{10} +\frac{10 x}{10} \geq \frac{40}{10} +\frac{10 x}{10} \geq \frac{50}{10} +\frac{10 x}{10} \geq \frac{60}{10} +\frac{10 x}{10} \geq \frac{70}{10} +\frac{10 x}{10} \geq \frac{80}{10} +\frac{10 x}{10} \geq \frac{90}{10} +\frac{10 x}{10} \leq \frac{100}{10} +\frac{10 x}{10} \leq \frac{10}{10} +\frac{10 x}{10} \leq \frac{110}{10} +\frac{10 x}{10} \leq \frac{130}{10} +\frac{10 x}{10} \leq \frac{140}{10} +\frac{10 x}{10} \leq \frac{150}{10} +\frac{10 x}{10} \leq \frac{170}{10} +\frac{10 x}{10} \leq \frac{20}{10} +\frac{10 x}{10} \leq \frac{30}{10} +\frac{10 x}{10} \leq \frac{40}{10} +\frac{10 x}{10} \leq \frac{60}{10} +\frac{10 x}{10} \leq \frac{80}{10} +\frac{10 x}{10} \leq \frac{90}{10} +\frac{10 x}{3} +\frac{10 x}{3} - \frac{14 x}{19} > - 19 + 19 +\frac{10 x}{7} - \frac{2 x}{15} > - 15 + 14 +\frac{10 x}{7} - \frac{3 x}{16} > - 18 + 8 +\frac{10 x}{7} - \frac{3 x}{19} > - 8 + 19 +\frac{10 x}{9} - \frac{14 x}{17} > - 16 + 6 +\frac{10 y^{ - 5 } x^{0}}{5} +\frac{10 y^{2 - 7} x^{9 - 9}}{5} +\frac{10+n+10}{100+10n} +\frac{10+x}{3} \frac{576}{55} +\frac{100 x}{63} > 2 +\frac{100 x}{70} > \frac{20}{7} +\frac{10000}{4} \leq n +\frac{10000}{4}-14+8 +\frac{100x-19x}{380}>-6 +\frac{100x}{63}>3 +\frac{100}{-16}a +\frac{100}{24} > \frac{24a}{24} +\frac{100}{24}>a +\frac{100}{32}>a +\frac{100}{4}<+\frac{4m^2}{4} +\frac{100}{6}<\frac{6n}{6} +\frac{100}{6} - \frac{101}{66} +\frac{101 x}{42} > - \frac{505}{42} +\frac{101 x}{90} > - \frac{101}{15} +\frac{101-7x}{9\left(x-8\right)\left(x-8\right)} +\frac{101-7x}{\left(x-8a\right)\left(x-8\right)} +\frac{101x}{18} > 3 +\frac{102 x - 90 - 35 x + 126}{42} < 16 +\frac{102 x}{102} \leq \frac{103}{102} +\frac{102 x}{27} > - \frac{34}{3} +\frac{102 x}{27} > \frac{68}{3} +\frac{102 x}{72} > - \frac{17}{2} +\frac{10200-150x}{170}\ge y +\frac{10200-150x}{170}\ge\frac{170y}{170} +\frac{1024 b^{ 3 \times 5}}{4 b^{ 2 \times 2}} +\frac{1024 b^{15}}{4 b^{4}} +\frac{1024 y^{30}}{y^{24}} +\frac{1024b^7}{8} +\frac{1024b^{10}}{8b^3} +\frac{1024b^{15}}{4b^4} +\frac{1024b^{15}}{4b^{4}} +\frac{1024y^{25}}{y^{12}} +\frac{102}{17}\le k +\frac{102}{3}-\frac{2x}{3}<\frac{3y}{3} +\frac{103 x}{103} > \frac{4420}{103} +\frac{103 x}{340} > 13 +\frac{103 x}{40} > - \frac{103}{10} +\frac{103 x}{40} > 5 +\frac{103 x}{45} > 8 +\frac{103 x}{70} > \frac{103}{14} +\frac{103x-1}{70} +\frac{103x}{132}>4 +\frac{103x}{132}>8 +\frac{103x}{154} > 4 +\frac{103x}{1}>60 +\frac{103x}{30}>2 +\frac{103x}{30}>5 +\frac{103x}{40}>3 +\frac{103x}{70}-\frac{1}{70} +\frac{103x}{77} > 5 +\frac{103}{30}x>5 +\frac{103}{3}x>\frac{150}{3} +\frac{103}{48}\ge x +\frac{103}{90}x>4 +\frac{104 \left( 13 x + 186\right)}{104} < 10 \times 104 +\frac{104 x - 16 - 15 x + 18}{24} < 2 +\frac{104 x - 48 - 91 x + 234}{104} < 10 +\frac{104 x}{16} > 26 +\frac{104 x}{35} > 7 +\frac{10400-130x}{160}\ge y +\frac{104x-16}{24}-\frac{15x-18}{24}<2 +\frac{104x-54x}{117}>-12 +\frac{104x}{117}-\frac{54x}{117}>-12 +\frac{104}{306}\ge x +\frac{104}{45}x>4 +\frac{105 \left( 32 x + 215\right)}{105} < 18 \times 105 +\frac{105 w z y}{4 z y} +\frac{105 w}{4} +\frac{105 x - 52 x}{28} > - 2 +\frac{105 x}{105} \leq \frac{66}{105} +\frac{105 x}{42} > - \frac{15}{2} +\frac{1050nmq}{3675mnp} +\frac{105m}{4} +\frac{105nqm}{147mnp} +\frac{105nq}{147np} +\frac{105p}{9} +\frac{105rst}{72sr} +\frac{105t}{72} +\frac{105x}{5}-\frac{70x}{7}\le210 +\frac{105}{140n} +\frac{105}{15} \leq \frac{15 k}{15} +\frac{106 x}{20} > - \frac{371}{10} +\frac{106x}{35}>2 +\frac{106x}{72}>\frac{53}{18} +\frac{107 x}{110} > 2 +\frac{107 x}{110} > 7 +\frac{107 x}{42} > 6 +\frac{107 x}{72} > 7 +\frac{107x}{36}>3 +\frac{107x}{55}>8 +\frac{107x}{60}>7 +\frac{107}{360}\times2\pi\times87.7+2\times87.7 +\frac{108 x + 10 x}{45} > 3 +\frac{108 x + 24 x}{18} > \frac{110}{3} +\frac{108 x + 35 x}{84} > 7 +\frac{108 x + 42 x}{84} > - \frac{50}{7} +\frac{108 x + 6 x}{18} > - 19 +\frac{108 x + 77 x}{63} > 6 +\frac{108 x + 77 x}{99} > 2 +\frac{108 x}{60} > - \frac{36}{5} +\frac{108 x}{88} > - \frac{135}{22} +\frac{108-2x}{3}\frac{110}{3} +\frac{108x^2yz\times5x}{24\times9y^2} +\frac{108x^2yz}{24}\times\frac{5x}{9y^2} +\frac{108x}{108}>\frac{756}{108} +\frac{108x}{18} +\frac{108x}{35}>7 +\frac{108x}{40}>16.2 +\frac{108x}{63}+\frac{28x}{63}>3 +\frac{108x}{99}+\frac{121x}{99}>6 +\frac{108y^2w}{1620wx} +\frac{108y^8}{9} +\frac{108}{3}-\frac{2}{3}x 3 +\frac{109x}{133}>-13 +\frac{109x}{18} > 8 +\frac{109x}{266}>16 +\frac{109x}{33}>4 +\frac{109x}{42}>3 +\frac{109x}{42}>\frac{3}{1} +\frac{109x}{44}>5 +\frac{10\left( 21x-1\right) -17\left( 9x-10\right) }{170} < 13 +\frac{10\left(4x-3\right)}{30}+\frac{15\left(x-27\right)}{30}\le\frac{6\left(4x+5\right)}{30} +\frac{10\left(4x-3\right)}{30}+\frac{15\left(x-39\right)}{30}\le\frac{6\left(2x+5\right)}{30} +\frac{10\left(\sqrt{7}+\sqrt{5}\right)}{2} +\frac{10\left(m+7\right)}{25\left(m+9\right)} +\frac{10\left(m-3\right)}{8} +\frac{10\left(m-8\right)}{15} +\frac{10\left(x+9\right)-11}{\left(x+9\right)^2} +\frac{10\sqrt{7}+10\sqrt{5}}{2} +\frac{10a}{33b} +\frac{10b-10}{6} +\frac{10b\left(8b+5\right)^2\times\left(b-1\right)}{\left(8b+5\right)^2\times6b} +\frac{10b\times\left(b-1\right)}{6b} +\frac{10k-30}{6k-18} +\frac{10m+3}{2m+2m^2+2mn} +\frac{10m+70}{25m+225} +\frac{10mn\times2p\times8}{2n\times6p} +\frac{10mnp}{27nm} +\frac{10mn}{2mn} +\frac{10mn}{m} +\frac{10m}{20}+\frac{12m}{20} +\frac{10m}{7} +\frac{10m}{91} +\frac{10m}{9m} +\frac{10n^5}{10} +\frac{10n^5}{2} +\frac{10n^7}{10} +\frac{10n^{7}}{10} +\frac{10n}{10}-\frac{70}{10}>\frac{70}{10} +\frac{10n}{10}>\frac{160}{10} +\frac{10n}{10}>\frac{200}{10} +\frac{10n}{10}>\frac{20}{10} +\frac{10n}{10}>\frac{40}{10} +\frac{10n}{15} +\frac{10n}{3m} +\frac{10p\times 42}{45} +\frac{10pqr}{24qp} +\frac{10p}{27} +\frac{10p}{6} +\frac{10r}{10}>\frac{30}{10} +\frac{10r}{10}>\frac{70}{10} +\frac{10r}{3} +\frac{10t^{14}}{5t^7} +\frac{10t^{2}+5t^{3}}{2+t} +\frac{10t}{102} +\frac{10t}{7} +\frac{10u\times u\times u}{2v\times v\times v} +\frac{10u^2}{3v^5} +\frac{10u^2}{5v^2} +\frac{10u^4}{v^4} +\frac{10uv}{30ab} +\frac{10u}{v}+5 +\frac{10v}{3u} +\frac{10w\times 66}{15} +\frac{10w}{3f-4} +\frac{10x+16}{24}+\frac{3x+6}{24} +\frac{10x+2}{81}-\frac{45}{81}\ge0 +\frac{10x+2}{81}-\frac{5}{9}\ge0 +\frac{10x+2}{81}\ge\frac{5}{9} +\frac{10x+36x}{45} > 8 +\frac{10x+3x}{12}>\frac{13}{2} +\frac{10x+3}{14} +\frac{10x+3}{20} +\frac{10x+3}{7}\ge6 +\frac{10x+47}{x+5}\le0 +\frac{10x+4}{81}\ge\frac{5}{9} +\frac{10x+79}{\left(x+9\right)^2} +\frac{10x+7}{3}\ge8 +\frac{10x+8}{81}\ge\frac{5}{9} +\frac{10x+9}{11}\ge3+2 +\frac{10x+9}{7}-4-4\ge0 +\frac{10x+9}{7}-8\ge0 +\frac{10x+9}{7}-\frac{56}{7}\ge0 +\frac{10x+9}{7}\ge6 +\frac{10x+9}{9x\left(x+9\right)} +\frac{10x-10}{5}>3x-4 +\frac{10x-140}{30}-\frac{3x}{30}<15 +\frac{10x-14}{4} > 3x-5 +\frac{10x-15-15x}{5} > -5 +\frac{10x-160}{30}-\frac{3x}{30} < 17 +\frac{10x-2} {8} +\frac{10x-2}{8} +\frac{10x-3}{20} +\frac{10x-43}{81}\ge0 +\frac{10x-47}{7}\ge0 +\frac{10x-5-15x}{5} > -5 +\frac{10x-5}{10} +\frac{10x-5}{3} > 5x-5 +\frac{10x-5}{3}-4x>-3 +\frac{10x-5}{3}>4x-3 +\frac{10x-5}{5}-3x > -5 +\frac{10x-6}{4}>3x-3 +\frac{10x-7}{3}>4x-5 +\frac{10x-80}{9y-108} +\frac{10x-8}{40} +\frac{10x^2+x^2+2x}{12} +\frac{10x^2}{5x^5} +\frac{10x^2}{5x} +\frac{10x^2}{x} +\frac{10x^5}{2x^8} +\frac{10x^{10}y^6}{5} +\frac{10xy}{13} +\frac{10x} {10}>\frac{20} {10} +\frac{10x} {10}\ge \frac{10} {10} +\frac{10x}{105}+\frac{39x}{105} +\frac{10x}{10} +\frac{10x}{10} < \frac{40}{10} +\frac{10x}{10} > \frac{-80}{10} +\frac{10x}{10} > \frac{30}{10} +\frac{10x}{10} > \frac{40}{10} +\frac{10x}{10} > \frac{50}{10} +\frac{10x}{10} > \frac{70}{10} +\frac{10x}{10} > \frac{90}{10} +\frac{10x}{10}<-\frac{60}{10} +\frac{10x}{10}<\frac{-10}{10} +\frac{10x}{10}<\frac{10}{10} +\frac{10x}{10}<\frac{20}{10} +\frac{10x}{10}<\frac{60}{10} +\frac{10x}{10}>-\frac{10}{10} +\frac{10x}{10}>-\frac{20}{10} +\frac{10x}{10}>-\frac{40}{10} +\frac{10x}{10}>-\frac{60}{10} +\frac{10x}{10}>\frac{-10}{10} +\frac{10x}{10}>\frac{-20}{10} +\frac{10x}{10}>\frac{-30}{10} +\frac{10x}{10}>\frac{-50}{10} +\frac{10x}{10}>\frac{0}{10} +\frac{10x}{10}>\frac{10}{10} +\frac{10x}{10}>\frac{120}{10} +\frac{10x}{10}>\frac{202}{10} +\frac{10x}{10}>\frac{20}{10} +\frac{10x}{10}>\frac{40}{10} +\frac{10x}{10}>\frac{50}{10} +\frac{10x}{10}>\frac{7}{10} +\frac{10x}{10}\ge \frac{0}{10} +\frac{10x}{10}\ge \frac{30}{10} +\frac{10x}{10}\ge-\frac{50}{10} +\frac{10x}{10}\ge0 +\frac{10x}{10}\ge\frac{-30}{10} +\frac{10x}{10}\ge\frac{0}{10} +\frac{10x}{10}\ge\frac{130}{10} +\frac{10x}{10}\ge\frac{140}{10} +\frac{10x}{10}\ge\frac{150}{10} +\frac{10x}{10}\ge\frac{170}{10} +\frac{10x}{10}\ge\frac{20}{10} +\frac{10x}{10}\ge\frac{40}{10} +\frac{10x}{10}\ge\frac{70}{10} +\frac{10x}{10}\ge\frac{90}{10} +\frac{10x}{10}\le \frac{-10}{10} +\frac{10x}{10}\le \frac{-40}{10} +\frac{10x}{10}\le \frac{30}{10} +\frac{10x}{10}\le \frac{70}{10} +\frac{10x}{10}\le\frac{-10}{10} +\frac{10x}{10}\le\frac{140}{10} +\frac{10x}{10}\le\frac{150}{10} +\frac{10x}{10}\le\frac{170}{10} +\frac{10x}{10}\le\frac{20}{10} +\frac{10x}{10}\le\frac{30}{10} +\frac{10x}{10}\le\frac{40}{10} +\frac{10x}{11}\times\frac{2y}{7} +\frac{10x}{12}+\frac{3x}{12}>\frac{13}{2} +\frac{10x}{14}+\frac{35x}{14}>7 +\frac{10x}{150}-\frac{15x}{150}+\frac{x}{6}\ge3 +\frac{10x}{150}-\frac{15x}{150}+\frac{x}{6}\ge7 +\frac{10x}{15}+\frac{36x}{15}>3 +\frac{10x}{18}+\frac{99x}{18} > 8 +\frac{10x}{20}+8>7 +\frac{10x}{20}>-1 +\frac{10x}{2} +\frac{10x}{2}+20 > 40 +\frac{10x}{2}<40 +\frac{10x}{2}>5 +\frac{10x}{30}+13>\frac{9x}{30} +\frac{10x}{35}+\frac{55x}{40}>\frac{2325}{280} +\frac{10x}{3} +\frac{10x}{525} +\frac{10x}{5}\le 10 +\frac{10x}{5}\le 40 +\frac{10x}{7}+\frac{8x}{9} > 5 +\frac{10x}{9x\left(x+9\right)}+\frac{9}{9x\left(x+9\right)} +\frac{10x}{9}-\frac{14x}{17}>-10 +\frac{10x}{x+5}+\frac{47}{x+5}\le0 +\frac{10y^2-113y-129}{\left(y+7\right)\left(y+2\right)\left(y-9\right)\left(y-2\right)} +\frac{10y^2}{105} +\frac{10y^5}{1} +\frac{10y^{2}}{2}+\frac{26y}{2} +\frac{10y^{2}}{2}+\frac{30y}{2} +\frac{10y^{2}}{5}+\frac{55y}{5} +\frac{10y}{10}\le\frac{400}{10}-\frac{16}{10}x +\frac{10y}{10}\le\frac{760-19x}{10} +\frac{10y}{9} +\frac{10} {1} +\frac{10} {3}>x +\frac{10}{-2}<\frac{12}{-2} +\frac{10}{-2}<\frac{13}{-2} +\frac{10}{-2}<\frac{14}{-2} +\frac{10}{-3}<-4 +\frac{10}{-3}<\frac{12}{-3} +\frac{10}{-3}<\frac{13}{-3} +\frac{10}{-3}<\frac{14}{-3} +\frac{10}{-4}<\frac{12}{-4} +\frac{10}{-4}<\frac{13}{-4} +\frac{10}{-4}<\frac{14}{-4} +\frac{10}{-5}<\frac{12}{-5} +\frac{10}{-5}<\frac{13}{-5} +\frac{10}{-5}<\frac{14}{-5} +\frac{10}{-6}<\frac{12}{-6} +\frac{10}{-6}<\frac{13}{-6} +\frac{10}{-6}<\frac{14}{-6} +\frac{10}{100}\times633.10 +\frac{10}{10}<\frac{5x}{10} +\frac{10}{10}x>\frac{10}{10} +\frac{10}{10}x>\frac{30}{10} +\frac{10}{10}x\le\frac{0}{10} +\frac{10}{11}>x +\frac{10}{13} > x +\frac{10}{16} > x +\frac{10}{17}>x +\frac{10}{1} +\frac{10}{2 x^{3}} +\frac{10}{2} < \frac{2 x}{2} +\frac{10}{2} < x +\frac{10}{2} > \frac{2 x}{2} +\frac{10}{2} > \frac{7}{2} +\frac{10}{2}<\frac{14}{-2} +\frac{10}{2}<\frac{2x}{2} +\frac{10}{2}\ge \frac{2x}{2} +\frac{10}{2}\le p +\frac{10}{3} +\frac{10}{3} > \frac{6}{3} +\frac{10}{3} > \frac{7}{3} +\frac{10}{3} > \frac{8}{3} +\frac{10}{3}+0 +\frac{10}{3}2 +\frac{10}{3}>\frac{6}{3} +\frac{10}{3}>\frac{7}{3} +\frac{10}{3}>\frac{8}{3} +\frac{10}{3}w +\frac{10}{4} > \frac{7}{4} +\frac{10}{4} > \frac{8}{4} +\frac{10}{4} > t > \frac{6}{4} +\frac{10}{4}>2 +\frac{10}{4}>\frac{10}{5} +\frac{10}{4}>\frac{2}{4} +\frac{10}{4}>\frac{2}{5} +\frac{10}{4}>\frac{6}{4} +\frac{10}{4}>\frac{7}{4} +\frac{10}{4}>\frac{8}{4} +\frac{10}{4}>t>\frac{1}{2} +\frac{10}{4}\ge x > \frac{1}{-2} +\frac{10}{4}\ge x > \frac{2}{-4} +\frac{10}{4}\ge x>-0.5 +\frac{10}{4}\ge x>-1 +\frac{10}{4}\ge x>-\frac{1}{2} +\frac{10}{4}\ge x>-\frac{2}{4} +\frac{10}{4}\ge x>-\frac{3}{2} +\frac{10}{4}\ge x>-\frac{4}{4} +\frac{10}{4}\ge x>-\frac{6}{4} +\frac{10}{4}\ge x>\frac{-1}{2} +\frac{10}{4}\ge x>\frac{-6}{4} +\frac{10}{4}\ge x>\frac{2}{-4} +\frac{10}{4}\ge x>\frac{6}{-4} +\frac{10}{4}\ge x\text{ and } x>\frac{6}{-4} +\frac{10}{4}\le x +\frac{10}{5 x^{3}} +\frac{10}{5} +\frac{10}{5} < \frac{5 x}{5} +\frac{10}{5} < x +\frac{10}{5} > \frac{6}{5} +\frac{10}{5} > \frac{7}{5} +\frac{10}{5} > \frac{8}{5} +\frac{10}{5} \leq \frac{5 k}{5} +\frac{10}{5} \leq x +\frac{10}{5}<\frac{5\left(\frac{x}{8}-6\right)}{5} +\frac{10}{5}<\frac{5x}{5} +\frac{10}{5}\frac{5x}{5} +\frac{10}{5}>\frac{6}{5} +\frac{10}{5}>\frac{8}{5} +\frac{10}{5}>x +\frac{10}{5}\ge x>-\frac{2}{5} +\frac{10}{5}\ge x>-\frac{4}{5} +\frac{10}{5}\ge x>\frac{2}{-5} +\frac{10}{5}\ge x>\frac{6}{-5} +\frac{10}{5}\le\frac{5p}{5} +\frac{10}{5}\le\frac{5x}{5} +\frac{10}{6p}-\frac{30}{6p} +\frac{10}{6} > \frac{6}{6} +\frac{10}{6} > \frac{7}{6} +\frac{10}{6} > \frac{8}{6} +\frac{10}{6}<\frac{12}{6} +\frac{10}{6}>1 +\frac{10}{6}>\frac{6}{6} +\frac{10}{6}>\frac{8}{6} +\frac{10}{7} < x +\frac{10}{7}<\frac{7x}{7} +\frac{10}{7}\frac{7}{6} +\frac{10}{7}>x +\frac{10}{7}r +\frac{10}{8p}-\frac{72}{8p} +\frac{10}{9 \left(x + 2\right)} +\frac{10}{9x+18} +\frac{10}{9} +\frac{10}{9} < x +\frac{10}{9}<\frac{9x}{9} +\frac{10}{9}x +\frac{10}{p^1} +\frac{10}{q^5} +\frac{10}{q^{13}} +\frac{10}{v}\times\frac{3v+10v^2}{v} +\frac{10}{w} +\frac{10}{x + 5} - 3 \geq 0 +\frac{10}{x + 5} - \frac{3 \left(x + 5\right)}{x + 5} \geq 0 +\frac{10}{x + 5} - \frac{3 x + 15}{x + 5} \geq 0 +\frac{10}{x - 4} - \frac{9 \left(x - 4\right)}{x - 4} \geq 0 +\frac{10}{x+4}-3\ge0 +\frac{10}{x+4}-\frac{3\left(x+4\right)}{x+4}\ge0 +\frac{10}{x+4}-\frac{3x+12}{x+4}\ge0 +\frac{10}{x-4}-9\ge0 +\frac{10}{x^6} +\frac{10}{x^9y^9} +\frac{10}{x^{1}} +\frac{10}{x^{4}y^{8}} +\frac{10}{x} +\frac{10}{y^3} +\frac{10}{y^6} +\frac{10}{y^9} +\frac{10}{y^{6}} +\frac{11 \left( 11 x + 18\right)}{11} > 9 \times 11 +\frac{11 \left( 11 x + 3\right)}{11} > 2 \times 11 +\frac{11 \left( 13 x + 8\right)}{11} > 9 \times 11 +\frac{11 \left( 14 x + 3\right)}{11} > 1 \times 11 +\frac{11 \left( 17 x + 4\right)}{11} > 7 \times 11 +\frac{11 \left( 7 x + 2\right)}{11} > 17 \times 11 +\frac{11 \left( 7 x + 3\right)}{11} > 2 \times 11 +\frac{11 \left( 7 x + 8\right)}{11} > 1 \times 11 +\frac{11 \left( 8 x + 3\right)}{11} > 11 \times 11 +\frac{11 \left( 9 x + 13\right)}{11} > 5 \times 11 +\frac{11 \left(6 + 9 v\right)}{v} +\frac{11 \times 9}{9 \left(x - 8\right) \left(y - 7\right)} + \frac{5 \left(x - 8\right)}{9 \left(x - 8\right) \left(y - 7\right)} +\frac{11 m}{10} +\frac{11 r}{11} > \frac{110}{11} +\frac{11 r}{11} > \frac{22}{11} +\frac{11 x + 144}{306} < 13 +\frac{11 x - 11 \times 12 - 7 x}{77} < 1 +\frac{11 x - 11 \times 18 - 5 x}{55} < 2 +\frac{11 x - 11 \times 5 - 5 x}{55} < 4 +\frac{11 x - 11 \times 5 - 7 x}{77} < 13 +\frac{11 x - 11 - 3 x}{33} < 13 +\frac{11 x - 11 - 6 x}{66} < 20 +\frac{11 x - 112}{80} < 17 +\frac{11 x - 168}{42} < 7 +\frac{11 x - 176}{80} < 8 +\frac{11 x - 18}{126} < 16 +\frac{11 x - 35}{70} +\frac{11 x}{11} < \frac{1472}{11} +\frac{11 x}{11} < \frac{2034}{11} +\frac{11 x}{11} < \frac{462}{11} +\frac{11 x}{11} < \frac{816}{11} +\frac{11 x}{11} > \frac{123}{11} +\frac{11 x}{11} > \frac{151}{11} +\frac{11 x}{11} > \frac{19}{11} +\frac{11 x}{11} > \frac{204}{11} +\frac{11 x}{11} > \frac{279}{11} +\frac{11 x}{11} > \frac{28}{11} +\frac{11 x}{11} > \frac{306}{11} +\frac{11 x}{11} > \frac{49}{11} +\frac{11 x}{11} > \frac{4}{11} +\frac{11 x}{11} > \frac{50}{11} +\frac{11 x}{11} > \frac{57}{11} +\frac{11 x}{11} > \frac{96}{11} +\frac{11 x}{12} +\frac{11 x}{12} - \frac{3 x}{17} > - 20 + 17 +\frac{11 x}{14} - \frac{13 x}{19} > - 2 + 19 +\frac{11 x}{14} - \frac{14 x}{19} > - 18 + 16 +\frac{11 x}{35} \leq 11 +\frac{11 x}{35} \leq 12 +\frac{11 x}{35} \leq 13 +\frac{11 x}{35} \leq 7 +\frac{11 x}{35} \leq 9 +\frac{11 x}{3} - \frac{13 x}{16} > - 6 + 16 +\frac{11 x}{42} \leq 11 +\frac{11 x}{7} - \frac{2 x}{13} > - 11 + 19 +\frac{11 x}{7} - \frac{9 x}{16} > - 18 + 2 +\frac{11 x}{90} > 7 +\frac{11 x}{9} - \frac{2 x}{13} > - 16 + 19 +\frac{11 x}{9} - \frac{3 x}{14} > - 2 + 7 +\frac{11!}{5! \left(11 - 5\right)!} u^{6} v^{5}, \frac{11!}{\left(11 - 5\right)! 5!} u^{5} v^{6} +\frac{11-1.1x}{2.75}\ge y +\frac{11-x}{6}-2\ge1 +\frac{11.60B}{11.60}\le \frac{70.49}{11.60} +\frac{110 x + 22 x}{110} > - \frac{18}{5} +\frac{110 x + 36 x}{99} > 2 +\frac{110 x + 6 x}{33} > 7 +\frac{110 x + 66 x}{66} > - \frac{56}{3} +\frac{110 x + 99 x}{90} > 2 +\frac{110 x}{110} \leq \frac{227}{110} +\frac{110 x}{21} > 3 +\frac{110 x}{42} > - \frac{110}{7} +\frac{1100}{275} \leq \frac{275 t}{275} \leq \frac{1650}{275} +\frac{1100}{275} \leq \frac{275 t}{275} \leq \frac{1925}{275} +\frac{1100}{275} \leq \frac{275 t}{275} \leq \frac{2200}{275} +\frac{1100}{275} \leq t \leq \frac{1650}{275} +\frac{1100}{275} \leq t \leq \frac{1925}{275} +\frac{1100}{275} \leq t \leq \frac{2200}{275} +\frac{1100}{275}\le t\le\frac{2200}{275} +\frac{110n^4+220n^2}{100} +\frac{110n^4}{100}+\frac{220n^2}{100} +\frac{110x+90}{77}<2 +\frac{110x-60-99x+117}{90} < 20 +\frac{110x}{33}+\frac{24x}{33}>\frac{938}{33} +\frac{110x}{99}+\frac{108x}{99}>6 +\frac{110x}{99}+\frac{54x}{99}>5 +\frac{110}{11} \leq \frac{11 k}{11} +\frac{110}{11}\le\frac{11k}{11} +\frac{110}{20}8 +\frac{112 x}{112} \leq \frac{123}{112} +\frac{112 x}{112} \leq \frac{144}{112} +\frac{112 x}{112} \leq \frac{81}{112} +\frac{112 x}{33} > 3 +\frac{112 x}{90} > \frac{448}{45} +\frac{1125}{225} \leq \frac{225 t}{225} \leq \frac{1575}{225} +\frac{1125}{225} \leq \frac{225 t}{225} \leq \frac{1800}{225} +\frac{1125}{225} \leq t \leq \frac{1575}{225} +\frac{1125}{225} \leq t \leq \frac{1800}{225} +\frac{112u^3}{20v^5} +\frac{112x}{33}>2 +\frac{112}{64q} +\frac{113 x}{112} > - 16 +\frac{113 x}{113} > \frac{- 1792}{113} +\frac{113 x}{56} > 6 +\frac{113 x}{56} > 7 +\frac{113 x}{77} > 4 +\frac{113 x}{99} > 6 +\frac{113x} {63}>4 +\frac{113x}{112} > -16 +\frac{113x}{112}>-16 +\frac{113x}{55}>5 +\frac{113x}{72}>5 +\frac{113x}{77}>4 +\frac{114 \left( 31 x + 283\right)}{114} < 6 \times 114 +\frac{114 x}{18} > - 19 +\frac{114 x}{35} > 7 +\frac{114 x}{55} > 6 +\frac{114 x}{72} > - \frac{19}{2} +\frac{114 x}{90} > - \frac{152}{15} +\frac{114-2x}{3}7 +\frac{114}{19} \leq \frac{19 k}{19} +\frac{114}{19}\le k +\frac{114}{19}\le x +\frac{115 x}{42} > 2 +\frac{115 x}{77} > 5 +\frac{115 x}{77} > 6 +\frac{115x+23}{182}<8 +\frac{115x+23}{182}\times182<8\times182 +\frac{115x}{115}<\frac{1433}{115} +\frac{115x}{22}>6 +\frac{115x}{36}>4 +\frac{115x}{36}>5 +\frac{115x}{56}>\frac{115}{14} +\frac{115x}{77} > 8 +\frac{115x}{90}>-\frac{690}{90} +\frac{115}{5}\le F\le95 +\frac{115}{5}\le F\le\frac{475}{5} +\frac{115}{5}\le F\le\frac{520}{5} +\frac{115}{5}\le\frac{5F}{5}\le\frac{475}{5} +\frac{115}{5}\le\frac{5F}{5}\le\frac{520}{5} +\frac{115}{5}\le\frac{5}{5}F\le\frac{475}{5} +\frac{115}{5}\le\frac{5}{5}F\le\frac{520}{5} +\frac{115}{77}x>3 +\frac{115}{9}\le\frac{5}{9}F\le\frac{520}{9} +\frac{115}{9}\left(9\right)\le\frac{5}{9}F\left(9\right)\le\frac{520}{9}\left(9\right) +\frac{116 x}{24} > 29 +\frac{116x}{30}>\frac{116}{5} +\frac{116x}{45} > 5 +\frac{116x}{55}>2 +\frac{116}{4} 5 +\frac{117 x - 95 x}{65} > 0 +\frac{117 x}{117} > \frac{88}{117} +\frac{117 x}{117} \leq \frac{209}{117} +\frac{117 x}{22} > - \frac{819}{22} +\frac{117 x}{44} > 2 +\frac{117 x}{56} > 3 +\frac{117 x}{77} > 7 +\frac{117\left(15x-4\right)}{9}-\frac{117\left(11x-18\right)}{13}<468 +\frac{117x}{56}>2 +\frac{117x}{56}>3 +\frac{117x}{70}>6 +\frac{117x}{70}>7 +\frac{117x}{88}>8 +\frac{117}{13} < k +\frac{117}{13} \leq \frac{13 k}{13} +\frac{117}{13}\le k +\frac{118 x}{33} > 7 +\frac{118 x}{40} > \frac{59}{10} +\frac{118 x}{42} > - \frac{118}{7} +\frac{118x}{45}>3 +\frac{118x}{80}>-\frac{177}{20} +\frac{119 x - 55 x}{187} > 10 +\frac{119 x - 60 x}{28} > 8 +\frac{119 x}{119} > \frac{- 432}{119} +\frac{119 x}{119} \leq \frac{171}{119} +\frac{119 x}{119} \leq \frac{189}{119} +\frac{119 x}{119} \leq \frac{70}{119} +\frac{119 x}{48} > - 9 +\frac{11900-140x}{170}\ge y +\frac{11900-140x}{170}\ge\frac{170y}{170} +\frac{11900}{170}-\frac{140x}{170}\ge y +\frac{119x}{110} > 2 +\frac{119x}{187}-\frac{55x}{187}>-5+15 +\frac{119x}{40}>2 +\frac{119x}{85}>\frac{45x}{85}+8 +\frac{119}{169} +\frac{119}{55}x>5 +\frac{11\left( 13x-4\right) -17\left( 7x-6\right) }{187} < 14 +\frac{11\left( 2x\right) +7\left( 7x\right) }{77} > 4 +\frac{11\left( 7x-17\right) }{11}\le \frac{8}{11} +\frac{11\left(19x-13\right)}{11}\le\frac{18}{11} +\frac{11\left(6x\right)}{55}+\frac{5\left(3x\right)}{55}>6 +\frac{11my^2}{72} +\frac{11m}{10} +\frac{11n^4+22n^2}{10} +\frac{11p}{12} +\frac{11p}{15} +\frac{11p}{4} +\frac{11t}{10s} +\frac{11u^4\times3v^3}{7v\times3v^3} +\frac{11w}{12} +\frac{11w}{4} +\frac{11w}{6} +\frac{11x+17}{12} +\frac{11x+19}{11} > 16 +\frac{11x+20}{20} +\frac{11x+49}{28}<\frac{4}{7} +\frac{11x+4}{3}-4\ge3 +\frac{11x+4}{3}\ge7 +\frac{11x+6}{5}\ge5 +\frac{11x+7}{12}\ge7 +\frac{11x+7}{2}<7 +\frac{11x+92}{6}\le\frac{2x+5}{5} +\frac{11x+9}{4}-3+3\ge3+3 +\frac{11x+9}{4}\ge6 +\frac{11x+9}{4}\times4\ge6\times4 +\frac{11x-105}{6}\le\frac{3x+5}{5} +\frac{11x-120}{180}<17 +\frac{11x-143}{55}-\frac{5x}{55}<\frac{220}{55} +\frac{11x-144}{80}<17 +\frac{11x-14}{7} > \frac{9x-288}{16} +\frac{11x-154-9x}{99}<17 +\frac{11x-176}{77}-\frac{7x}{77}<19 +\frac{11x-220}{88}-\frac{8x}{88}<12 +\frac{11x-35}{70} +\frac{11x-39}{26}<9 +\frac{11x-55-5x}{55} < 4 +\frac{11x-56}{6}\le\frac{4x+5}{5} +\frac{11x-66}{88}-\frac{8x}{88}<7 +\frac{11x-99-9x}{99} < 6 +\frac{11x-99}{110}-\frac{10x}{110}<19 +\frac{11x^2+2x}{12} +\frac{11x^2y}{10} +\frac{11x^2z}{22}\times\frac{5x}{y} +\frac{11x^3y}{6} +\frac{11x^5y^2}{7} +\frac{11x^7y^4}{7x^2y^2} +\frac{11x^{2}y^{2}}{4} +\frac{11xy^{5}} {7} +\frac{11x} {12} +\frac{11x}{11}<-\frac{22}{11} +\frac{11x}{11}<-\frac{44}{11} +\frac{11x}{11}<\frac{-22}{11} +\frac{11x}{11}>\frac{177}{11} +\frac{11x}{11}>\frac{50}{11} +\frac{11x}{11}>\frac{66}{11} +\frac{11x}{11}\ge\frac{15}{11} +\frac{11x}{11}\le\frac{-39}{11} +\frac{11x}{20} > \frac{x}{20}-1 +\frac{11x}{20}+1 > \frac{x}{20} +\frac{11x}{20}+1>\frac{x}{20} +\frac{11x}{20}+9>\frac{x}{20}+8 +\frac{11x}{20}-\frac{x}{20}>-1 +\frac{11x}{20}>\frac{x}{20}-1 +\frac{11x}{2} +\frac{11x}{30}\ge-11 +\frac{11x}{30}\ge11 +\frac{11x}{35} +\frac{11x}{35}\le11 +\frac{11x}{35}\le14 +\frac{11x}{35}\le16 +\frac{11x}{35}\le7 +\frac{11x}{3}-2<0 +\frac{11x}{3}<2 +\frac{11x}{4}<9 +\frac{11x}{4}>22 +\frac{11x}{4}>\frac{x}{3}+6 +\frac{11x}{5}-\frac{2x}{17} > 6 +\frac{11x}{5}>\frac{-22}{5} +\frac{11x}{5}>\frac{17x}{11}+8 +\frac{11x}{6}-\frac{50}{6}+\frac{50}{6}\le\frac{4x}{5}+2+\frac{50}{6} +\frac{11x}{6}-\frac{50}{6}\le\frac{4x}{5}+2 +\frac{11x}{6}\le\frac{4x}{5}+\frac{62}{6} +\frac{11x}{7}+16>\frac{9x}{16} +\frac{11x}{7}-2>\frac{9x}{16}-18 +\frac{11x}{7}-8>\frac{2x}{13} +\frac{11x}{7}-\frac{2x}{13}>8 +\frac{11x}{7}-\frac{9x}{16} > -16 +\frac{11x}{7}-\frac{9x}{16} > -18+2 +\frac{11x}{7}-\frac{9x}{16}>-16 +\frac{11x}{7}-\frac{x}{13}>-7 +\frac{11x}{7}>\frac{9x}{16}-16 +\frac{11x}{80}<17+\frac{9}{5} +\frac{11x}{8}+\frac{12x}{7}>-\frac{173}{14} +\frac{11x}{8}>\frac{7x}{11}+5 +\frac{11x}{8}>\frac{7x}{11}-7+12 +\frac{11x}{9} +\frac{11x}{9}+\frac{2x}{6}>-\frac{56}{6} +\frac{11x}{9}+\frac{3x}{9}>-\frac{84}{9} +\frac{11x}{9}+\frac{x}{3}>-\frac{28}{3} +\frac{11x}{9}-3>\frac{2x}{13} +\frac{11y}{13} +\frac{11y}{6} +\frac{11}{-4}>\frac{8}{-4} +\frac{11}{10} < x +\frac{11}{10}x +\frac{11}{10}\times\frac{7}{9} +\frac{11}{11}x>\frac{66}{11} +\frac{11}{14}>x +\frac{11}{16}>x +\frac{11}{18} > x +\frac{11}{19} \frac{7}{2} +\frac{11}{2} > \frac{8}{2} +\frac{11}{2}4 +\frac{11}{2}>\frac{7}{2} +\frac{11}{2}>\frac{8}{2} +\frac{11}{2}>\frac{9}{2} +\frac{11}{2}\ge x > -\frac{1}{2} +\frac{11}{2}\ge x > -\frac{3}{2} +\frac{11}{2}\ge x > -\frac{5}{2} +\frac{11}{2}\ge x > \frac{-1}{2} +\frac{11}{2}\ge x > \frac{3}{-2} +\frac{11}{2}\ge x>-\frac{1}{2} +\frac{11}{2}\ge x>-\frac{3}{2} +\frac{11}{2}\ge x>-\frac{5}{2} +\frac{11}{2}\ge x>\frac{-5}{2} +\frac{11}{2}\ge x>\frac{1}{-2} +\frac{11}{2}\ge x>\frac{3}{-2} +\frac{11}{2}\ge x>\frac{5}{-2} +\frac{11}{2}\ge x\text{ and } x>-\frac{1}{2} +\frac{11}{2}\ge x\text{ and } x>-\frac{5}{2} +\frac{11}{2}\ge x\text{ and } x>\frac{-5}{2} +\frac{11}{35}\le x +\frac{11}{37}\le x +\frac{11}{3} > \frac{7}{3} +\frac{11}{3} > \frac{8}{3} +\frac{11}{3} > \frac{9}{3} +\frac{11}{3}>3 +\frac{11}{3}>\frac{7}{3} +\frac{11}{3}>\frac{8}{3} +\frac{11}{3}>\frac{9}{3} +\frac{11}{4} > \frac{7}{4} +\frac{11}{4} > \frac{8}{4} +\frac{11}{4} > \frac{9}{4} +\frac{11}{4}>2 +\frac{11}{4}>\frac{1.75}{4} +\frac{11}{4}>\frac{10}{4} +\frac{11}{4}>\frac{7}{4} +\frac{11}{4}>\frac{9}{4} +\frac{11}{4}>x +\frac{11}{4}\ge x > -\frac{1}{4} +\frac{11}{4}\ge x > -\frac{3}{4} +\frac{11}{4}\ge x > \frac{1}{-4} +\frac{11}{4}\ge x>-\frac{1}{4} +\frac{11}{4}\ge x>-\frac{3}{4} +\frac{11}{4}\ge x>-\frac{5}{4} +\frac{11}{4}\ge x>\frac{-1}{4} +\frac{11}{4}\ge x>\frac{1}{-4} +\frac{11}{4}\ge x>\frac{3}{-4} +\frac{11}{4}\ge x>\frac{5}{-4} +\frac{11}{4}\ge x\text{ and } x>-\frac{1}{4} +\frac{11}{4}\ge x\text{ and } x>-\frac{5}{4} +\frac{11}{4}\ge x\text{ and } x>\frac{3}{-4} +\frac{11}{5} < x +\frac{11}{5} > \frac{7}{5} +\frac{11}{5} > \frac{9}{5} +\frac{11}{5}<\frac{5x}{5} +\frac{11}{5}<\frac{9}{4} +\frac{11}{5}\frac{7}{5} +\frac{11}{5}>\frac{8}{11} +\frac{11}{5}>\frac{8}{5} +\frac{11}{5}>\frac{9}{5} +\frac{11}{5}\ge x > -1 +\frac{11}{5}\ge x > -\frac{1}{5} +\frac{11}{5}\ge x > \frac{-3}{5} +\frac{11}{5}\ge x>-1 +\frac{11}{5}\ge x>-\frac{1}{5} +\frac{11}{5}\ge x>-\frac{3}{5} +\frac{11}{5}\ge x>\frac{-1}{5} +\frac{11}{5}\ge x>\frac{-3}{5} +\frac{11}{5}\ge x>\frac{1}{-5} +\frac{11}{5}\ge x>\frac{3}{-5} +\frac{11}{5}\ge x>\frac{8-3}{-5} +\frac{11}{6} +\frac{11}{6} < x +\frac{11}{6} > \frac{7}{6} +\frac{11}{6} > \frac{8}{6} +\frac{11}{6} > \frac{9}{6} +\frac{11}{6}\frac{4}{3} +\frac{11}{6}>\frac{7}{6} +\frac{11}{6}>\frac{8}{6} +\frac{11}{6}>\frac{9}{6} +\frac{11}{7} < x +\frac{11}{7} x +\frac{11}{9}<\frac{9x}{9} +\frac{11}{9} 6 \times 12 +\frac{12 \left( 14 x + 3\right)}{12} > 6 \times 12 +\frac{12 \left( 15 x + 14\right)}{12} > 14 \times 12 +\frac{12 \left( 17 x + 20\right)}{12} > 7 \times 12 +\frac{12 \left( 17 x + 6\right)}{12} > 17 \times 12 +\frac{12 \left( 18 x + 11\right)}{12} > 11 \times 12 +\frac{12 \left( 2 x + 3\right)}{12} > 7 \times 12 +\frac{12 \left( 4 x + 19\right)}{12} > 5 \times 12 +\frac{12 \left( 5 x + 9\right)}{12} > 16 \times 12 +\frac{12 \left(3 + 4 v\right)}{v} +\frac{12 \left(t^{3}\right)^{4}}{3 t^{3}} +\frac{12 \left(t^{5}\right)^{3}}{3 t^{5}} +\frac{12 \sqrt{7} + 7}{21} +\frac{12 b^{\frac{4}{3}}}{3 b^{\frac{3}{4}}} +\frac{12 m n p}{5 m n} +\frac{12 n^{2 + 4}}{12} +\frac{12 n^{4}}{4 n^{4}} +\frac{12 p}{5} +\frac{12 x + 2 x - 3}{28} +\frac{12 x + 28 x}{21} > 2 +\frac{12 x + 48 x}{48} > \frac{15}{2} +\frac{12 x + 49 x}{14} > - \frac{183}{7} +\frac{12 x + 55 x}{44} > \frac{201}{44} +\frac{12 x + 28}{35} < \frac{3}{7} +\frac{12 x + 2}{10} +\frac{12 x + 8 - 3 x + \left( - 2 \right)}{16} +\frac{12 x - 12 \times 14 - 5 x}{60} < 15 +\frac{12 x - 14 x}{105} +\frac{12 x - 2 x + 3}{32} +\frac{12 x - 285}{133} < 19 +\frac{12 x - 39}{13} < 11 +\frac{12 x - \left( 2 x - 3\right)}{32} +\frac{12 x e^{ 3 x} - 7 e^{ 3 x}}{\left( 4 x - 1\right)^{2}} > 0 +\frac{12 x e^{ 3 x} - e^{ 3 x}}{\left( 4 x + 1\right)^{2}} > 0 +\frac{12 x e^{ 4 x} - 7 e^{ 4 x}}{\left( 3 x - 1\right)^{2}} > 0 +\frac{12 x^{2}}{x^{2}}:\frac{5 x^{2}}{x^{2}} +\frac{12 x^{2}}{x} +\frac{12 x}{105} - \frac{14 x}{105} +\frac{12 x}{11} - \frac{2 x}{19} > - 15 + 8 +\frac{12 x}{11} - \frac{8 x}{15} > - 19 + 7 +\frac{12 x}{11} - \frac{9 x}{17} > - 10 + 20 +\frac{12 x}{12} < \frac{182}{12} +\frac{12 x}{12} < \frac{2812}{12} +\frac{12 x}{12} > \frac{- 16}{12} +\frac{12 x}{12} > \frac{- 9}{12} +\frac{12 x}{12} > \frac{26}{12} +\frac{12 x}{12} > \frac{29}{12} +\frac{12 x}{12} > \frac{307}{12} +\frac{12 x}{12} > \frac{35}{12} +\frac{12 x}{12} > \frac{36}{12} +\frac{12 x}{12} \leq \frac{23}{12} +\frac{12 x}{12} \leq \frac{247}{12} +\frac{12 x}{12} \leq \frac{48}{12} +\frac{12 x}{12} \leq \frac{73}{12} +\frac{12 x}{17} - \frac{7 x}{15} > - 11 + 8 +\frac{12 x}{28} + \frac{2 x - 3}{28} +\frac{12 x}{5} - \frac{3 x}{2} > - 15 + 9 +\frac{12 x}{7} - \frac{17 x}{19} > - 19 + 6 +\frac{12 y - 35 y - 30}{40} +\frac{12 y - \left( 35 y + 30\right)}{40} +\frac{12 y^{ - 2 } x^{0}}{6} +\frac{12 y^{ - 3 } x^{0}}{3} +\frac{12 y^{ - 3 } x^{0}}{4} +\frac{12 y^{ - 4 } x^{0}}{4} +\frac{12 y^{2 - 5} x^{3 - 3}}{3} +\frac{12 y^{2 - 5} x^{5 - 5}}{4} +\frac{12 y^{2 - 6} x^{6 - 6}}{4} +\frac{12 y^{4 - 6} x^{6 - 6}}{6} +\frac{12.60-1.40x}{1.05}\ge y +\frac{12.9}{4}>x +\frac{120 W L H}{40 W L} +\frac{120 m n p}{45 n p} +\frac{120 x + 10 x}{50} > - \frac{104}{5} +\frac{120 x + 16 x}{48} > \frac{34}{3} +\frac{120 x + 28 x}{40} > \frac{37}{2} +\frac{120 x + 84 x}{120} > - \frac{34}{5} +\frac{120 x}{120} \leq \frac{69}{120} +\frac{120 x}{120} \leq \frac{97}{120} +\frac{120 x}{30} > 28 +\frac{120-2x}{3} 7 +\frac{121 x + 16 x}{22} > 6 +\frac{121 x + 21 x}{33} > 6 +\frac{121 x + 21 x}{77} > 7 +\frac{121 x + 35 x}{55} > - \frac{936}{55} +\frac{121 x + 84 x}{132} > 5 +\frac{121 x + 9 x}{33} > 7 +\frac{121 x - 44 - 91 x + 78}{143} < 2 +\frac{121 x}{121} \leq \frac{30}{121} +\frac{121 x}{30} > 7 +\frac{121 x}{56} > - \frac{121}{14} +\frac{121x+70x}{77}>5 +\frac{121xy}{60} +\frac{121x}{121}>\frac{588}{121} +\frac{121x}{24}>8 +\frac{121x}{33}+\frac{15x}{33}>-\frac{1088}{33} +\frac{121x}{33}+\frac{6x}{33}>5 +\frac{121x}{45}>5 +\frac{121x}{70}>4 +\frac{121x}{84}>7 +\frac{121x}{88}+\frac{48x}{88}>3 +\frac{121x}{88}+\frac{80x}{88}>8 +\frac{121x}{88}+\frac{96x}{88}>\frac{217}{44} +\frac{121x}{88}-\frac{56x}{88}>5 +\frac{122 x}{40} > \frac{61}{5} +\frac{122 x}{80} > \frac{427}{40} +\frac{1225t^2u^3wy}{315v^3wt^3u} +\frac{1225u^2y}{315v^3t} +\frac{122x+78}{77} < 8 +\frac{122x}{77} > 6 +\frac{123 x}{55} > 3 +\frac{123x}{182}>10 +\frac{123x}{35}>6 +\frac{123x}{70}>7 +\frac{124 x}{40} > - \frac{93}{5} +\frac{124 x}{99} > - 3 +\frac{124 x}{99} > \frac{248}{99} +\frac{124x}{40}>-\frac{93}{5} +\frac{124x}{45} > 2 +\frac{124}{124}x>-\frac{744}{124} +\frac{125 x^{9}}{27} +\frac{125 x}{117} > 3 +\frac{125 x}{30} > - \frac{125}{6} +\frac{125 x}{77} > 5 +\frac{12500}{5} \leq n +\frac{125\times\left(x^3\right)^3}{27} +\frac{125m^2}{15} +\frac{125m^3}{15m} +\frac{125m^{15}}{n^{30}} +\frac{125m^{9}}{n^{27}} +\frac{125p^9}{25p^5} +\frac{125u}{4} +\frac{125u}{6} +\frac{125x^{12}} {y^{9}} +\frac{125x^{15}}{27} +\frac{125x^{15}}{64} +\frac{125x}{132}>2 +\frac{125x}{22}>5 +\frac{125x}{28}>2 +\frac{125x}{63}>-\frac{125}{9} +\frac{125y^3}{16y^2} +\frac{125y^{3}} {1296y^{4}} +\frac{125y^{3}}{4y^{2}} +\frac{125y}{16} +\frac{125y}{4} +\frac{125y}{9} +\frac{125} {1296y} +\frac{125}{16}y +\frac{125}{4}y +\frac{125}{8y^9} +\frac{126 \left( 109 x + 101\right)}{126} < 3 \times 126 +\frac{126 w y z}{64 y z} +\frac{126 x - 3 x}{7} > 7 +\frac{126 x - 78 - 95 x + 361}{114} < 6 +\frac{126 x}{108} > - \frac{49}{6} +\frac{126 x}{126} \leq \frac{128}{126} +\frac{126 x}{126} \leq \frac{317}{126} +\frac{1260000}{200} +\frac{12600}{2} +\frac{126pqr}{30qr} +\frac{126p}{30} +\frac{126wzy}{30zy} +\frac{126w}{30} +\frac{126w}{96} +\frac{126x-60}{102}+\frac{-51x+323}{102}<1 +\frac{126x-60}{102}-\frac{51x-323}{102}<1 +\frac{126y-98y}{196} +\frac{127 x}{126} > 5 +\frac{127 x}{127} > \frac{- 33}{127} +\frac{127 x}{127} > \frac{630}{127} +\frac{127 x}{30} > \frac{889}{30} +\frac{127 x}{33} > -1 +\frac{127 x}{40} > 5 +\frac{127 x}{44} > 6 +\frac{127 x}{88} > 7 +\frac{12750-150x}{170}\ge y +\frac{127x}{127}>\frac{165}{127} +\frac{127x}{33}>5 +\frac{127x}{66}>5 +\frac{128 x - 63 x}{144} > 2 +\frac{128 x - 9 x}{48} > - 9 +\frac{128 x}{128} \leq \frac{45}{128} +\frac{128 x}{128} \leq \frac{71}{128} +\frac{128}{16} \leq \frac{16 k}{16} +\frac{128}{3888y} +\frac{129 x + 2}{70} < 9 +\frac{129 x}{119} > - 4 +\frac{129 x}{129} < \frac{628}{129} +\frac{129 x}{129} > \frac{- 476}{129} +\frac{1296b^8}{27b^3} +\frac{1296y^4}{243y^5} +\frac{1296y^{-1}}{243} +\frac{1296}{243y} +\frac{129x}{91}>8 +\frac{12\left(\sqrt{11}+\sqrt{5}\right)}{6} +\frac{12\sqrt{11}+12\sqrt{5}}{11-5} +\frac{12\sqrt{11}+12\sqrt{5}}{6} +\frac{12\times12x-11\times5x}{132}>-12 +\frac{12hk}{77jp} +\frac{12m\left(3m+5\right)}{\left(3m+5\right)}\times\frac{\left(m-8\right)}{15m} +\frac{12m\left(3m^2-20m-63\right)}{\left(3m+7\right)15m} +\frac{12m\left(m-8\right)}{15m} +\frac{12m}{1}\times\frac{\left(m-8\right)}{15m} +\frac{12m}{30}+\frac{20m}{30} +\frac{12m}{3m+7}\times\frac{3m^2-20m-63}{15m} +\frac{12m}{3m+7}\times\frac{\left(3m+7\right)\left(m-9\right)}{15m} +\frac{12n^4}{4n^4} +\frac{12n^6}{12} +\frac{12n^7}{12} +\frac{12nm}{55nm} +\frac{12n}{18} +\frac{12pq}{55pq} +\frac{12p}{28} +\frac{12p}{5} +\frac{12q^4}{p^5} +\frac{12s^8}{t^3} +\frac{12st}{72st} +\frac{12t^2+9t^3}{4+3t} +\frac{12t^{12}}{3t^3} +\frac{12t^{15}}{3t^5} +\frac{12tu^2}{15vw^3}\times\frac{25w^3y^2}{9t^2u} +\frac{12t}{32}\times\frac{32}{4t} +\frac{12t}{4t} +\frac{12u^4}{2v^5} +\frac{12u^4}{5v^2} +\frac{12u^4}{5v^4} +\frac{12u^{2}}{4v^{2}} +\frac{12u}{15v}\times\frac{25y^2}{9t} +\frac{12wzy}{7zw} +\frac{12x+10}{35}<\frac{3}{5} +\frac{12x+12}{20}-\frac{3x-3}{20} +\frac{12x+14}{35}-\frac{15}{35}<0 +\frac{12x+14}{35}<\frac{3}{7} +\frac{12x+15}{35}<\frac{3}{5} +\frac{12x+16x-64}{48}<\frac{132}{48} +\frac{12x+17}{12}\times12>11\times12 +\frac{12x+19}{30} +\frac{12x+21}{35}<\frac{3}{7} +\frac{12x+28}{35}<\frac{3}{7} +\frac{12x+28}{9} +\frac{12x+2}{10} +\frac{12x+30}{35}<\frac{21}{35} +\frac{12x+3}{25} +\frac{12x+48}{4}\ge6 +\frac{12x+55x}{22} > 6 +\frac{12x+5}{15} +\frac{12x+5}{7}\ge7 +\frac{12x+8}{16}-\frac{3x+2}{16} +\frac{12x-1}{35}<0 +\frac{12x-36}{132}-\frac{11x}{132} < 6 +\frac{12x-4x+3}{21} +\frac{12x-6}{35}<0 +\frac{12x-\left(4x-3\right)}{21} +\frac{12x^2+43x+35}{9x^2-49} +\frac{12x^2z}{24}\times\frac{5x}{y} +\frac{12x^2}{16}+\frac{6x^2+2x}{16} +\frac{12x^2}{3x} +\frac{12x^{-7}} {4} +\frac{12x^{2}}{16}+\frac{6x^{2}+2x}{16} +\frac{12x^{2}}{6x^{6}} +\frac{12x^{2}}{6x^{7}} +\frac{12xe^{3x}-e^{3x}}{16x^2+8x+1}>0 +\frac{12xe^{4x}-7e^{4x}}{\left( 3x-1\right) ^{2}} > 0 +\frac{12x}{105}-\frac{14x}{105} +\frac{12x}{108}\ge\frac{108}{108} +\frac{12x}{10} +\frac{12x}{10}+\frac{12x}{8}>16.2 +\frac{12x}{11} +\frac{12x}{11}+\frac{5x}{4}>4 +\frac{12x}{11}-\frac{5x}{12}>-12 +\frac{12x}{11}-\frac{8x}{15}>-12 +\frac{12x}{11}>\frac{5x}{12}-12 +\frac{12x}{12} +\frac{12x}{12} < \frac{1}{12} +\frac{12x}{12}<-\frac{24}{12} +\frac{12x}{12}<-\frac{96}{12} +\frac{12x}{12}<\frac{-12}{12} +\frac{12x}{12}<\frac{-84}{12} +\frac{12x}{12}<\frac{0}{12} +\frac{12x}{12}>-\frac{12}{12} +\frac{12x}{12}>-\frac{36}{12} +\frac{12x}{12}>\frac{-24}{12} +\frac{12x}{12}>\frac{-96}{12} +\frac{12x}{12}>\frac{115}{12} +\frac{12x}{12}>\frac{24}{12} +\frac{12x}{12}>\frac{48}{12} +\frac{12x}{12}>\frac{84}{12} +\frac{12x}{12}\ge \frac{36}{12} +\frac{12x}{12}\ge-\frac{108}{12} +\frac{12x}{12}\ge-\frac{48}{12} +\frac{12x}{12}\le-\frac{22}{12} +\frac{12x}{12}\le\frac{0}{12} +\frac{12x}{12}\le\frac{24}{12} +\frac{12x}{12}\le\frac{60}{12} +\frac{12x}{17}-\frac{7x}{15}>-3 +\frac{12x}{21}-\frac{4x-3}{21} +\frac{12x}{32}-\frac{2x-3}{32} +\frac{12x}{33}+\frac{77x}{33}>8 +\frac{12x}{35}+\frac{25}{35}<\frac{21}{35} +\frac{12x}{35}<\frac{-4}{35} +\frac{12x}{35}<\frac{21}{35}-\frac{25}{35} +\frac{12x}{44}+\frac{55x}{44}>\frac{201}{44} +\frac{12x}{48}+\frac{12x}{36}\ge-7 +\frac{12x}{48}+\frac{16\left(x-4\right)}{48}<\frac{132}{48} +\frac{12x}{48}+\frac{16\left(x-4\right)}{48}\le\frac{132}{48} +\frac{12x}{48}+\frac{16x-64}{48}<\frac{132}{48} +\frac{12x}{4}+12\ge 48 +\frac{12x}{4}\ge120 +\frac{12x}{5} > \frac{17x}{9}-7 +\frac{12x}{5}+\frac{2x}{11}>4 +\frac{12x}{5}\times 45 > \frac{17x}{9}\times 45-7\times 45 +\frac{12x}{66}+\frac{132x}{66}>\frac{72}{11} +\frac{12x}{6}+\frac{9x}{6}>28 +\frac{12x}{7}-\frac{17x}{19}>-13 +\frac{12x}{7}>\frac{3x}{2}-7 +\frac{12x}{90}-\frac{25x+15}{90} +\frac{12x}{9}+\frac{3x}{9}>-5 +\frac{12y^2+3y-56y^2+14y}{\left(8y-2\right)\left(4y+1\right)} +\frac{12y^2+51y}{3} +\frac{12y^2}{45} +\frac{12y^5}{1} +\frac{12y^{-2}1}{4} +\frac{12y^{-2}}{4} +\frac{12y^{-3}x^0}{4} +\frac{12y^{2}}{3}+\frac{39y}{3} +\frac{12y}{18w} +\frac{12y}{40}-\frac{35y+30}{40} +\frac{12y}{7} +\frac{12}{12}>x +\frac{12}{13} +\frac{12}{13} < x +\frac{12}{13} > x +\frac{12}{13}\div\frac{5}{13} +\frac{12}{13}\times\frac{13}{5} +\frac{12}{16} < x +\frac{12}{1}>\frac{8}{1} +\frac{12}{1}\times\frac{1}{5} +\frac{12}{20}x +\frac{12}{21}13\times\frac{12}{26} +\frac{12}{29} < x +\frac{12}{2} < x +\frac{12}{2} > \frac{9}{2} +\frac{12}{2} \leq \frac{2 p}{2} +\frac{12}{2}<\frac{2x}{2} +\frac{12}{2}\frac{10}{2} +\frac{12}{2}>\frac{2x}{2} +\frac{12}{2}>\frac{8}{2} +\frac{12}{2}\ge \frac{2x}{2} +\frac{12}{2}\le p +\frac{12}{2}\le x +\frac{12}{2}\le\frac{2x}{2} +\frac{12}{2}w +\frac{12}{3} < \frac{3 x}{3} +\frac{12}{3} > \frac{10}{3} +\frac{12}{3} > \frac{3 x}{3} +\frac{12}{3} > \frac{8}{3} +\frac{12}{3} > \frac{9}{3} +\frac{12}{3} \leq \frac{3 p}{3} +\frac{12}{3}<\frac{3x}{3} +\frac{12}{3}>\frac{10}{3} +\frac{12}{3}>\frac{9}{3} +\frac{12}{3}\le x +\frac{12}{3}\left(\frac{21}{3}-\frac{x}{3}\right)\ge32 +\frac{12}{3}\left(\frac{21}{3}-\frac{x}{3}\right)\ge\frac{96}{3} +\frac{12}{4x} +\frac{12}{4} +\frac{12}{4} < \frac{4 x}{4} +\frac{12}{4} < x +\frac{12}{4} > \frac{10}{4} +\frac{12}{4} > \frac{4 x}{4} +\frac{12}{4} > \frac{9}{4} +\frac{12}{4}<\frac{4x}{4} +\frac{12}{4}\frac{10}{4} +\frac{12}{4}>\frac{4x}{4} +\frac{12}{4}>\frac{8}{4} +\frac{12}{4}\le x +\frac{12}{4}\le\frac{4x}{4} +\frac{12}{55} +\frac{12}{5} +\frac{12}{5} < x +\frac{12}{5} > \frac{8}{5} +\frac{12}{5}<\frac{5x}{5} +\frac{12}{5}2 +\frac{12}{5}>\frac{10}{5} +\frac{12}{5}>\frac{2}{1} +\frac{12}{5}>\frac{8}{5} +\frac{12}{5}>\frac{9}{5} +\frac{12}{5}\ge x > \frac{-2}{5} +\frac{12}{5}\ge x > \frac{-4}{5} +\frac{12}{5}\ge x>-\frac{2}{5} +\frac{12}{5}\ge x>-\frac{4}{5} +\frac{12}{5}\ge x>\frac{2}{-5} +\frac{12}{5}\ge x>\frac{4}{-5} +\frac{12}{5}\ge x\text{ and } x>-\frac{2}{5} +\frac{12}{5}\ge x^2-\frac{17}{5}x +\frac{12}{6 x^{5}} +\frac{12}{6} < \frac{6 x}{6} +\frac{12}{6} < x +\frac{12}{6} > \frac{10}{6} +\frac{12}{6} > \frac{8}{6} +\frac{12}{6} > \frac{9}{6} +\frac{12}{6}<\frac{6x}{6} +\frac{12}{6}\frac{10}{6} +\frac{12}{6}>\frac{8}{6} +\frac{12}{6}>\frac{9}{6} +\frac{12}{7} +\frac{12}{7} < x +\frac{12}{7} t > \frac{4}{8} +\frac{12}{8} > x +\frac{12}{8}>t>\frac{4}{8} +\frac{12}{v} +\frac{12}{x}-3 +\frac{12}{y^5} +\frac{12}{y^9} +\frac{12}{y^{10}} +\frac{13 - 2}{9 p} +\frac{13 - x}{4} \geq 5 +\frac{13 \left( 11 x + 18\right)}{13} > 13 \times 13 +\frac{13 \left( 13 x + 12\right)}{13} > 15 \times 13 +\frac{13 \left( 13 x + 6\right)}{13} > 10 \times 13 +\frac{13 \left( 13 x + 9\right)}{13} > 20 \times 13 +\frac{13 \left( 19 x + 5\right)}{13} > 12 \times 13 +\frac{13 \left( 19 x + 5\right)}{13} > 5 \times 13 +\frac{13 \left( 19 x + 9\right)}{13} > 1 \times 13 +\frac{13 \left( 20 x + 11\right)}{13} > 3 \times 13 +\frac{13 \left( 20 x + 3\right)}{13} > 19 \times 13 +\frac{13 \left( 7 x + 16\right)}{13} > 14 \times 13 +\frac{13 \left( 7 x + 17\right)}{13} > 14 \times 13 +\frac{13 \left( 9 x + 19\right)}{13} > 1 \times 13 +\frac{13 \times 145}{6.6465 \times 10^{ - 24 }} +\frac{13 a}{a + 6}, \frac{16 a}{a - 7} +\frac{13 k}{2} \leq 65 +\frac{13 n^{3}}{5} + \frac{12 n^{2}}{5} +\frac{13 x + 186}{104} < 10 +\frac{13 x - 13 \times 13 - 6 x}{78} < 8 +\frac{13 x - 13 \times 18 - 3 x}{39} < 15 +\frac{13 x - 13 \times 19 - 11 x}{143} < 1 +\frac{13 x - 13 \times 3 - x}{13} < 11 +\frac{13 x - 13 \times 9 - 10 x}{130} < 4 +\frac{13 x - 171}{114} < 9 +\frac{13 x - 221}{68} < 11 +\frac{13 x - 3}{55} +\frac{13 x - 70}{14} < 8 +\frac{13 x^{2}}{x} +\frac{13 x}{12} - \frac{2 x}{7} > - 3 + 1 +\frac{13 x}{13} < \frac{1197}{13} +\frac{13 x}{13} < \frac{854}{13} +\frac{13 x}{13} > \frac{- 456}{13} +\frac{13 x}{13} > \frac{- 532}{13} +\frac{13 x}{13} > \frac{- 7}{13} +\frac{13 x}{13} > \frac{124}{13} +\frac{13 x}{13} > \frac{183}{13} +\frac{13 x}{13} > \frac{186}{13} +\frac{13 x}{13} > \frac{191}{13} +\frac{13 x}{13} > \frac{197}{13} +\frac{13 x}{13} > \frac{207}{13} +\frac{13 x}{13} > \frac{234}{13} +\frac{13 x}{13} > \frac{24}{13} +\frac{13 x}{13} > \frac{251}{13} +\frac{13 x}{13} > \frac{28}{13} +\frac{13 x}{13} > \frac{2}{13} +\frac{13 x}{13} > \frac{318}{13} +\frac{13 x}{13} > \frac{39}{13} +\frac{13 x}{13} > \frac{4}{13} +\frac{13 x}{13} > \frac{58}{13} +\frac{13 x}{13} > \frac{70}{13} +\frac{13 x}{13} > \frac{96}{13} +\frac{13 x}{13} > \frac{97}{13} +\frac{13 x}{13} \leq \frac{263}{13} +\frac{13 x}{14} > 5 +\frac{13 x}{152} > - 3 +\frac{13 x}{15} - \frac{6 x}{19} > - 5 + 17 +\frac{13 x}{18} - \frac{3 x}{5} > - 11 + 18 +\frac{13 x}{266} > - 2 +\frac{13 x}{28} \leq 6 +\frac{13 x}{30} \leq 13 +\frac{13 x}{30} \leq 9 +\frac{13 x}{35} \leq 13 +\frac{13 x}{4} - \frac{5 x}{9} > - 7 + 12 +\frac{13 x}{5} - \frac{12 x}{19} > - 8 + 2 +\frac{13 x}{6} - \frac{8 x}{11} > - 8 + 4 +\frac{13 x}{7} - \frac{16 x}{11} > - 8 + 16 +\frac{13 x}{7} - \frac{9 x}{10} > - 16 + 5 +\frac{13 x}{8} - \frac{4 x}{17} > - 6 + 18 +\frac{13 x}{9} - \frac{14 x}{17} > - 13 + 15 +\frac{13 x}{x}:\frac{34 x^{2}}{x} +\frac{13-x}{5}\ge4 +\frac{13.20-1.65x}{1.10}\ge y +\frac{13.20-2.20x}{1.65}\ge y +\frac{13.20-2.20x}{1.65}\ge+\frac{1.65y}{1.65} +\frac{13.20-x\left(1.65\right)}{1.10}\ge y +\frac{13.30B}{13.30}\le\frac{58.27}{13.30} +\frac{13.50-2.25x}{1.50}\ge y +\frac{130 x - 63 x}{70} > - 11 +\frac{130 x - 60 - 77 x + 88}{110} < 7 +\frac{130 x}{33} > 7 +\frac{130 x}{33} > 8 +\frac{130n^3}{100}+\frac{270n^2}{100} +\frac{130x-60}{110}-\frac{77x-88}{110}<7 +\frac{130x}{50}>-\frac{104}{5} +\frac{130x}{63}>\frac{260}{21} +\frac{130}{13} \leq \frac{13 k}{13} +\frac{130}{30}7 +\frac{131x}{60}>3 +\frac{132 \left( 101 x + 125\right)}{132} < 11 \times 132 +\frac{132 w}{5} +\frac{132 x + 33 x}{33} > - 25 +\frac{132 x + 6 x}{22} > \frac{345}{11} +\frac{132 x + 6 x}{36} > - \frac{161}{6} +\frac{132 x}{110} > - \frac{18}{5} +\frac{132 x}{18} > \frac{110}{3} +\frac{132u}{10} +\frac{132u}{18} +\frac{132x}{12}>77 +\frac{132x}{18}>\frac{110}{3} +\frac{132x}{55}+\frac{10X}{55}>4 +\frac{132x}{55}+\frac{10x}{55}>4 +\frac{133 x - 40 x}{28} > - 13 +\frac{133 x - 42 - 63 x + 135}{63} < 6 +\frac{133 x - 56 - 81 x + 117}{63} < 20 +\frac{133 x - 70 - 63 x + 153}{63} < 8 +\frac{133 x}{133} \leq \frac{147}{133} +\frac{133 x}{133} \leq \frac{346}{133} +\frac{133 x}{133} \leq \frac{52}{133} +\frac{133 x}{99} > 2 +\frac{133x-91-45x+171}{63}<20 +\frac{133x}{133} < \frac{61}{133} +\frac{133x}{133}\le \frac{61}{133} +\frac{133x}{72}>\frac{-133}{18} +\frac{133}{19}\le k +\frac{1344 m^{16 - 10}}{7} +\frac{1344 m^{16}}{7 m^{10}} +\frac{134x}{33}>\frac{938}{33} +\frac{134x}{63}>4 +\frac{135 x - 55 x}{99} > - 18 +\frac{135 x}{135} \leq \frac{107}{135} +\frac{135 x}{135} \leq \frac{46}{135} +\frac{135 x}{135} \leq \frac{61}{135} +\frac{135x-76x}{60} > -1 +\frac{135x}{56}>4 +\frac{135x}{99}>-\frac{105}{11} +\frac{136 \left( 85 x + 80\right)}{136} < 7 \times 136 +\frac{136 x - 48 x}{51} > 2 +\frac{136 x - 7 x}{119} > - 4 +\frac{136 x - 32 - 121 x + 187}{88} < 4 +\frac{136 x - 56 - 51 x + 136}{136} < 7 +\frac{136 x}{136} \leq \frac{252}{136} +\frac{136 x}{136} \leq \frac{308}{136} +\frac{136 x}{48} > \frac{34}{3} +\frac{136x}{77}>2 +\frac{136x}{91}>-7 +\frac{137 x}{110} > - \frac{137}{55} +\frac{137 x}{22} > 6 +\frac{137 x}{72} > 7 +\frac{1375}{275} \leq \frac{275 t}{275} \leq \frac{1925}{275} +\frac{1375}{275} \leq \frac{275 t}{275} \leq \frac{2200}{275} +\frac{1375}{275} \leq t \leq \frac{1925}{275} +\frac{1375}{275} \leq t \leq \frac{2200}{275} +\frac{137x}{137}>\frac{792}{137} +\frac{137x}{77}>3 +\frac{138 x}{22} > \frac{345}{11} +\frac{138 x}{36} > - \frac{161}{6} +\frac{138 x}{99} > - \frac{322}{33} +\frac{138x}{36}>-\frac{161}{6} +\frac{138x}{77} > 5 +\frac{139 x + 22}{70} < 10 +\frac{139 x}{112} > - 10 +\frac{139 x}{139} > \frac{- 1120}{139} +\frac{139 x}{55} > 3 +\frac{13\left(15x-6\right)}{13}\le\frac{15}{13} +\frac{13a}{a+6} +\frac{13a}{a},\frac{16a}{a-1} +\frac{13n^3}{10}+\frac{27n^2}{10} +\frac{13p}{15} +\frac{13p}{21} +\frac{13u^2}{5v} +\frac{13x+186}{104}<10 +\frac{13x+18}{18} +\frac{13x+22}{24} +\frac{13x+3}{13} > \frac{52}{13} +\frac{13x+3}{13}\times 13 > 4\times 13 +\frac{13x+3}{40} +\frac{13x-12}{17}\left(221\right)-\frac{7x-11}{13}\left(221\right)<11\left(221\right) +\frac{13x-15\times3}{30}<15 +\frac{13x-2}{16}+1 +\frac{13x-39}{26}-\frac{2x}{26}<9 +\frac{13x-3} {33} +\frac{13x-45}{30}<15 +\frac{13x-5}{33} +\frac{13x-5}{7} < 8+\frac{3x-19}{11} +\frac{13xy^3}{9} +\frac{13xy^4}{11} +\frac{13x} {33}-\frac{1} {11} +\frac{13x}{105} +\frac{13x}{10} +\frac{13x}{12}-\frac{2x}{7}>-2 +\frac{13x}{13}<\frac{3}{13} +\frac{13x}{13}<\frac{915}{13} +\frac{13x}{13}>\frac{134}{13} +\frac{13x}{13}>\frac{156}{13} +\frac{13x}{13}>\frac{251}{13} +\frac{13x}{13}\le\frac{-42}{13} +\frac{13x}{19}-\frac{9x}{16} > 0 +\frac{13x}{35} +\frac{13x}{3}-\frac{16x}{5} > -2+20 +\frac{13x}{44}>-14 +\frac{13x}{44}>-19+5 +\frac{13x}{78}-\frac{169}{78}-\frac{6x}{78}<8 +\frac{13x}{7}>\frac{3x}{4}+12 +\frac{13x}{8} +\frac{13y}{12} +\frac{13}{-14}\ge x +\frac{13}{10} > x +\frac{13}{10}>\frac{83}{100} +\frac{13}{12} > x +\frac{13}{12}>x +\frac{13}{13}<\frac{v}{13}<\frac{77}{13} +\frac{13}{14} < x +\frac{13}{17}x +\frac{13}{20} > x +\frac{13}{20}>x +\frac{13}{23} \frac{10}{2} +\frac{13}{2}5 +\frac{13}{2}>\frac{10}{2} +\frac{13}{2}>\frac{9}{2} +\frac{13}{2}\ge x > -\frac{1}{2} +\frac{13}{2}\ge x>-0.5 +\frac{13}{2}\ge x>-\frac{1}{2} +\frac{13}{2}\ge x>-\frac{3}{2} +\frac{13}{2}\ge x>\frac{-1}{2} +\frac{13}{2}\ge x>\frac{-3}{2} +\frac{13}{2}\ge x>\frac{1}{-2} +\frac{13}{2}\ge x>\frac{3}{-2} +\frac{13}{2}\ge x\text{ and } x>-\frac{3}{2} +\frac{13}{3 b} +\frac{13}{31} \frac{10}{3} +\frac{13}{3} > \frac{9}{3} +\frac{13}{3}\frac{10}{3} +\frac{13}{3}>\frac{9}{3} +\frac{13}{3}>x +\frac{13}{4} > \frac{9}{4} +\frac{13}{4}<-\frac{3}{4} +\frac{13}{4}\frac{10}{4} +\frac{13}{4}>\frac{9}{4} +\frac{13}{4}\ge x > \frac{-1}{4} +\frac{13}{4}\ge x > \frac{-3}{4} +\frac{13}{4}\ge x>-\frac{1}{4} +\frac{13}{4}\ge x>-\frac{3}{4} +\frac{13}{4}\ge x>\frac{-1}{4} +\frac{13}{4}\ge x>\frac{1}{-4} +\frac{13}{4}\ge x>\frac{3}{-4} +\frac{13}{4}\ge x\text{ and } x>-\frac{1}{4} +\frac{13}{4}\ge x\text{ and } x>-\frac{3}{4} +\frac{13}{4}\ge x\text{ and } x>\frac{3}{-4} +\frac{13}{4}\ge x\text{ and }-4x<3 +\frac{13}{4}x>-13 +\frac{13}{5} > \frac{9}{5} +\frac{13}{5}>2 +\frac{13}{5}>\frac{10}{5} +\frac{13}{5}>\frac{2}{1} +\frac{13}{5}>\frac{9}{5} +\frac{13}{5}>x +\frac{13}{5}\ge x > -\frac{3}{5} +\frac{13}{5}\ge x > \frac{-1}{5} +\frac{13}{5}\ge x > \frac{-3}{5} +\frac{13}{5}\ge x>-\frac{1}{5} +\frac{13}{5}\ge x>-\frac{3}{5} +\frac{13}{5}\ge x>\frac{-1}{5} +\frac{13}{5}\ge x>\frac{-3}{5} +\frac{13}{5}\ge x>\frac{1}{-5} +\frac{13}{5}\ge x>\frac{3}{-5} +\frac{13}{6} > \frac{10}{6} +\frac{13}{6} > \frac{9}{6} +\frac{13}{6} > x +\frac{13}{6}<\frac{5}{3} +\frac{13}{6}>\frac{10}{6} +\frac{13}{6}>\frac{5}{3} +\frac{13}{6}>\frac{9}{6} +\frac{13}{7} < x +\frac{13}{8}>x +\frac{13}{9}>x +\frac{13}{x}-10 +\frac{13}{x}-8 +\frac{14 \left( 12 x + 7\right)}{14} > 3 \times 14 +\frac{14 \left( 18 x + 5\right)}{14} > 16 \times 14 +\frac{14 \left( 19 x + 8\right)}{14} > 7 \times 14 +\frac{14 \left( 3 x + 16\right)}{14} > 12 \times 14 +\frac{14 \left( 3 x + 4\right)}{14} > 12 \times 14 +\frac{14 \left( 3 x + 8\right)}{14} > 18 \times 14 +\frac{14 \left( 7 x + 16\right)}{14} > 9 \times 14 +\frac{14 p q r}{15 p q} +\frac{14 r}{15} +\frac{14 x + 20 x}{28} > - \frac{17}{2} +\frac{14 x + 27 x}{63} > 4 +\frac{14 x + 30 x}{12} > - \frac{77}{3} +\frac{14 x + 30 x}{21} > 8 +\frac{14 x + 33 x}{77} > 4 +\frac{14 x + 36 x}{63} > 4 +\frac{14 x + 60 x}{70} > - \frac{296}{35} +\frac{14 x + 72 x}{63} > \frac{86}{9} +\frac{14 x + 102}{77} < 1 +\frac{14 x - 14 \times 12 - 3 x}{42} < 7 +\frac{14 x - 14 \times 12 - x}{14} < 17 +\frac{14 x - 14 \times 5 - x}{14} < 8 +\frac{14 x - 14 \times 6 - 9 x}{126} < 13 +\frac{14 x - 14 - 9 x}{126} < 16 +\frac{14 x - 2}{8} +\frac{14 x - 3}{28} +\frac{14 x - x}{14} > 5 +\frac{14 x}{13} - \frac{11 x}{14} > - 5 + 9 +\frac{14 x}{13} - \frac{11 x}{15} > - 14 + 15 +\frac{14 x}{14} < - \frac{25}{14} +\frac{14 x}{14} < \frac{324}{14} +\frac{14 x}{14} > - \frac{1}{14} +\frac{14 x}{14} > \frac{125}{14} +\frac{14 x}{14} > \frac{16}{14} +\frac{14 x}{14} > \frac{280}{14} +\frac{14 x}{14} > \frac{31}{14} +\frac{14 x}{14} > \frac{47}{14} +\frac{14 x}{14} > \frac{69}{14} +\frac{14 x}{19} - \frac{3 x}{13} > - 14 + 2 +\frac{14 x}{19} - \frac{7 x}{12} > - 17 + 15 +\frac{14 x}{35} + \frac{15 x}{35} +\frac{14 x}{3} - \frac{11 x}{14} > - 5 + 19 +\frac{14 x}{3} - \frac{9 x}{11} > - 10 + 9 +\frac{14 x}{3} < 2 +\frac{14 x}{3} < 9 +\frac{14 x}{5} - \frac{2 x}{3} > - 12 + 10 +\frac{14 y + 12 y}{17} +\frac{14-1.75x}{1.40}\ge y +\frac{14-5\left(x-9\right)}{2\left(x-9\right)^2} +\frac{14-5x+45}{2\left(x-9\right)^2} +\frac{14-7x}{21}-\frac{3x-15}{21}\le3 +\frac{14.00B}{14.00}\le\frac{58.26}{14.00} +\frac{14.40B}{14.4}\le\frac{64.54}{14.4} +\frac{14.5}{2} \leq w +\frac{14.70-2.45x}{1.05}\ge y +\frac{14.90B}{14.90}\le\frac{72.97}{14.90} +\frac{14.9}{2} \leq w +\frac{140 x}{140} \leq \frac{107}{140} +\frac{14088}{12} +\frac{140u}{21} +\frac{140u}{90q} +\frac{140x-52x}{91} > 0 +\frac{140x^4+8}{35x^5} +\frac{140x}{28}\le196 +\frac{140x}{35}+\frac{175x}{35}>-385 +\frac{140x}{4}+\frac{336x}{7}>140 +\frac{140x}{88}>\frac{175}{22} +\frac{140}{14} \leq \frac{14 k}{14} +\frac{141 x}{77} > 8 +\frac{141y+11}{\left(6y-7\right)\left(9y+9\right)} +\frac{142 x}{33} > 6 +\frac{142 x}{70} > - \frac{142}{35} +\frac{142 x}{77} > 7 +\frac{142x}{33}>8 +\frac{142x}{55}>4 +\frac{142x}{90}>\frac{284}{45} +\frac{143 \left( 188 x + 128\right)}{143} < 13 \times 143 +\frac{143 x - 112 x}{77} > 8 +\frac{143 x - 14 x}{91} > 8 +\frac{143 x - 18 x}{117} > 3 +\frac{143 x - 22 - 117 x + 169}{143} < 10 +\frac{143 x - 99 - 45 x + 150}{165} < 4 +\frac{143 x}{143} > \frac{- 3825}{143} +\frac{143 x}{143} \leq \frac{93}{143} +\frac{143 x}{143} \leq \frac{94}{143} +\frac{143 x}{255} > - 15 +\frac{143 x}{70} > 7 +\frac{143 x}{72} > 4 +\frac{143 x}{84} > 7 +\frac{143x+88}{11} > 99 +\frac{143x}{36} > 6 +\frac{143x}{36}>5 +\frac{143x}{91}-\frac{7x}{91}>-7 +\frac{143}{3}\le h +\frac{143}{42}\times\frac{143}{42}x>2\times\frac{143}{42} +\frac{143}{42}x>2 +\frac{144 x + 14 x}{84} > - \frac{395}{42} +\frac{144 x + 70 x}{84} > - \frac{107}{7} +\frac{144 x}{110} > \frac{576}{55} +\frac{144\left(x+6\right)}{4}-\frac{144\left(x+3\right)}{36}>\frac{5}{9}\left(144\right) +\frac{144^{1}}{16}\le \frac{16k}{16} +\frac{144mnp}{105mn} +\frac{144x+162}{63}<5 +\frac{144x-55x}{132}>-12 +\frac{144x}{112}-\frac{105x}{112}>+10 +\frac{144x}{66}>\frac{432}{66} +\frac{144x}{66}>\frac{72}{11} +\frac{144x}{84}+\frac{84x}{84}>19 +\frac{144}{16} \leq \frac{16 k}{16} +\frac{144}{16}\ge k +\frac{144}{18} \leq \frac{18 k}{18} +\frac{144}{18}\le k +\frac{144}{32} < x^{2} +\frac{145 x}{234} > 9 +\frac{145 x}{56} > 3 +\frac{1450}{225}\le\frac{325+225t}{225}\le\frac{2125}{225} +\frac{145x}{22}>\frac{725}{22} +\frac{145x}{84} > 2 +\frac{146 x}{165} > - 3 +\frac{146 x}{55} > \frac{292}{55} +\frac{146 x}{99} > 2 +\frac{146x}{63} > 5 +\frac{1470000}{250} +\frac{1470x}{42}-\frac{1260x}{42}\le294 +\frac{147u^3}{42v^4} +\frac{147x}{132}>-\frac{49}{11} +\frac{147x}{132}>-\frac{588}{132} +\frac{148 x}{40} > \frac{37}{2} +\frac{148 x}{55} > 2 +\frac{148 x}{57} > 0 +\frac{148 x}{99} > 2 +\frac{14860}{\left(1 + 0.0476\right)^{14}} +\frac{14860}{\left(1 + \frac{0.0476}{12}\right)^{ 12 \times 14}} +\frac{14860}{\left(1 + \frac{0.0476}{2}\right)^{ 2 \times 14}} +\frac{14860}{\left(1 + \frac{0.0476}{365}\right)^{ 365 \times 14}} +\frac{14860}{\left(1 + \frac{0.0476}{4}\right)^{ 4 \times 14}} +\frac{14860}{\left(1 + \frac{0.0476}{52}\right)^{ 52 \times 14}} +\frac{148x}{33}>4 +\frac{148}{33}x>4 +\frac{149 x + 74}{420} < 9 +\frac{149x-220+294}{420}<9 +\frac{149x}{55}>\frac{596}{55} +\frac{149x}{70}>3 +\frac{14\left( 17x-12\right) }{238}-\frac{17\left( 9x-13\right) }{238} < 19 +\frac{14\left( 21x-5\right) -13\left( 3x-14\right) }{182} < 15 +\frac{14\times n\times n\times n+7\times n\times n}{5} +\frac{14a}{13}-28b+\frac{14}{3} +\frac{14a}{33b} +\frac{14k}{14}\ge\frac{140}{14} +\frac{14n^{3}+7n^{2}}{5} +\frac{14n^{3}}{5}+\frac{7n^{2}}{5} +\frac{14n}{21} +\frac{14p^{5}q^{2}}{q^{5}p^{4}} +\frac{14p}{15} +\frac{14p}{q^{3}} +\frac{14q^4}{p^2} +\frac{14q}{49p} +\frac{14r}{3} +\frac{14t}{15} +\frac{14t}{21s} +\frac{14u}{9q} +\frac{14v}{2v} +\frac{14wzy}{3zy} +\frac{14w} {15} +\frac{14w}{3} +\frac{14w}{5} +\frac{14x+11}{3} > 3 +\frac{14x+20x}{35} +\frac{14x+288}{153}<4 +\frac{14x+30x}{12}>-\frac{77}{3} +\frac{14x+33x}{77}>4 +\frac{14x+55x}{22}>\frac{483}{22} +\frac{14x+6x}{4}>25 +\frac{14x+81x}{63} > 6 +\frac{14x-126-13x}{182}<15 +\frac{14x-126}{182}-\frac{13x}{182}<15 +\frac{14x-140-5x}{70} < 3 +\frac{14x-280}{182}-\frac{13x}{182}<12 +\frac{14x-56}{70}-\frac{5x}{70}<19 +\frac{14xy^3}{42wxy}\div\frac{15wx}{3w^2} +\frac{14xy^3}{42wxy}\times\frac{3w^2}{15wx} +\frac{14x}{-7\left(x+2\right)} +\frac{14x}{-7x-14} +\frac{14x}{10} +\frac{14x}{10}+\frac{45x}{10}>5 +\frac{14x}{14}<\frac{1}{14} +\frac{14x}{14}>\frac{16}{14} +\frac{14x}{14}\ge \frac{17}{14} +\frac{14x}{14}\le-\frac{18}{14} +\frac{14x}{17}-70\le-y +\frac{14x}{17}\le70-y +\frac{14x}{18}+\frac{9x}{18}>\frac{92}{18} +\frac{14x}{19}-\frac{6x}{13}>11 +\frac{14x}{19}>\frac{6x}{13}+11 +\frac{14x}{21} +\frac{14x}{35}+\frac{20x}{35} +\frac{14x}{35}+\frac{5x}{35} +\frac{14x}{35}-\frac{10x}{35}\le\frac{245}{35} +\frac{14x}{35}\le\frac{10x+245}{35} +\frac{14x}{35}\le\frac{10x}{35}+\frac{245}{35} +\frac{14x}{3}-\frac{11x}{14}>14 +\frac{14x}{3}<3 +\frac{14x}{77}+\frac{102}{77} < 1 +\frac{14x}{8} +\frac{14x}{9} +\frac{14y^2}{210x} +\frac{14y}{-63w} +\frac{14y}{11} +\frac{14y}{13} +\frac{14y}{15} +\frac{14}{-2x^2y^8} +\frac{14}{100y} +\frac{14}{11}x +\frac{14}{14}<\frac{14x}{14} +\frac{14}{15} > x +\frac{14}{17}>x +\frac{14}{17}x+y\le 28,x+y\le 33 +\frac{14}{20}>x +\frac{14}{22}\frac{10}{2} +\frac{14}{2}\le \frac{2x}{2} +\frac{14}{2}\le\frac{2x}{2} +\frac{14}{36} \frac{10}{3} +\frac{14}{3}>\frac{10}{3} +\frac{14}{3}>\frac{7}{3}x +\frac{14}{3}>x +\frac{14}{3}m +\frac{14}{4} > \frac{10}{4} +\frac{14}{4}>\frac{10}{4} +\frac{14}{4}\ge x>-\frac{1}{2} +\frac{14}{4}\ge x>-\frac{2}{4} +\frac{14}{4}\ge x>\frac{-2}{4} +\frac{14}{5} > \frac{10}{5} +\frac{14}{5}>2 +\frac{14}{5}\ge x > -\frac{2}{5} +\frac{14}{5}\ge x > \frac{-2}{5} +\frac{14}{5}\ge x>-\frac{2}{5} +\frac{14}{5}\ge x>\frac{-2}{5} +\frac{14}{5}\ge x>\frac{2}{-5} +\frac{14}{6} > \frac{10}{6} +\frac{14}{6}>\frac{10}{6} +\frac{14}{7} < \frac{7 x}{7} +\frac{14}{7} \leq \frac{7 k}{7} +\frac{14}{7} \leq \frac{7 p}{7} +\frac{14}{7}>\frac{7x}{7} +\frac{14}{8p} +\frac{14}{9}>x +\frac{14}{9}x^{3-2}y^{5-2} +\frac{15 - 6}{3 p} +\frac{15 - x}{4} \geq 5 +\frac{15 \left( 11 x + 18\right)}{15} > 13 \times 15 +\frac{15 \left( 13 x + 2\right)}{15} > 2 \times 15 +\frac{15 \left( 14 x + 13\right)}{15} > 4 \times 15 +\frac{15 \left( 16 x + 1\right)}{15} > 1 \times 15 +\frac{15 \left( 3 x + 13\right)}{15} > 9 \times 15 +\frac{15 \left( 38 x + 2\right)}{15} < 16 \times 15 +\frac{15 m + 12 m}{20} +\frac{15 m}{20} + \frac{12 m}{20} +\frac{15 p q r}{8 p q} +\frac{15 r}{8} +\frac{15 u v w}{8 u v} +\frac{15 w y z}{8 w z} +\frac{15 w}{8} +\frac{15 x + 110 x}{30} > - \frac{125}{6} +\frac{15 x + 15 x}{15} > - 8 +\frac{15 x + 16 x}{10} > 2 +\frac{15 x + 16 x}{6} > \frac{124}{3} +\frac{15 x + 24 x}{20} > 8 +\frac{15 x + 28 x}{20} > 3 +\frac{15 x + 28 x}{20} > 8 +\frac{15 x + 44 x}{33} > 2 +\frac{15 x + 50 x}{50} > \frac{91}{10} +\frac{15 x + 56 x}{35} > - \frac{426}{35} +\frac{15 x + 64 x}{24} > 5 +\frac{15 x + 72 x}{24} > \frac{87}{4} +\frac{15 x + 77 x}{21} > 3 +\frac{15 x + 88 x}{40} > 3 +\frac{15 x + 88 x}{40} > 5 +\frac{15 x + 20 + 4 x + 6}{20} +\frac{15 x + 20}{20} + \frac{4 x + 6}{20} +\frac{15 x - 15 \times 10 - 14 x}{210} < 19 +\frac{15 x - 15 \times 17 - 7 x}{105} < 4 +\frac{15 x - 15 \times 3 - 2 x}{30} < 15 +\frac{15 x - 15 \times 6 - 13 x}{195} < 15 +\frac{15 x - 15 \times 9 - 11 x}{165} < 3 +\frac{15 x - 2 x - 3}{55} +\frac{15 x - 171}{76} < 13 +\frac{15 x - 209}{76} < 9 +\frac{15 x - 247}{76} < 5 +\frac{15 x - \left( 2 x + 3\right)}{55} +\frac{15 x e^{ 3 x} - 2 e^{ 3 x}}{\left( 5 x + 1\right)^{2}} > 0 +\frac{15 x e^{ 3 x} - 8 e^{ 3 x}}{\left( 5 x - 1\right)^{2}} > 0 +\frac{15 x e^{ 5 x} - 8 e^{ 5 x}}{\left( 3 x - 1\right)^{2}} > 0 +\frac{15 x^{3 - 8}}{3} +\frac{15 x^{3}}{5 x^{6}} +\frac{15 x^{4 - 8}}{5} +\frac{15 x}{11} - \frac{5 x}{9} > - 19 + 1 +\frac{15 x}{13} - \frac{11 x}{16} > - 12 + 12 +\frac{15 x}{13} - \frac{15 x}{17} > - 8 + 17 +\frac{15 x}{13} - \frac{9 x}{10} > - 18 + 3 +\frac{15 x}{15} < \frac{627}{15} +\frac{15 x}{15} < \frac{893}{15} +\frac{15 x}{15} > \frac{- 90}{15} +\frac{15 x}{15} > \frac{101}{15} +\frac{15 x}{15} > \frac{108}{15} +\frac{15 x}{15} > \frac{136}{15} +\frac{15 x}{15} > \frac{154}{15} +\frac{15 x}{15} > \frac{15}{15} +\frac{15 x}{15} > \frac{1}{15} +\frac{15 x}{15} > \frac{215}{15} +\frac{15 x}{15} > \frac{21}{15} +\frac{15 x}{15} > \frac{36}{15} +\frac{15 x}{15} > \frac{5}{15} +\frac{15 x}{15} > \frac{9}{15} +\frac{15 x}{15} \leq \frac{25}{15} +\frac{15 x}{15} \leq \frac{271}{15} +\frac{15 x}{15} \leq \frac{29}{15} +\frac{15 x}{15} \leq \frac{53}{15} +\frac{15 x}{15} \leq \frac{70}{15} +\frac{15 x}{20} - \frac{8 x}{20} \leq 9 +\frac{15 x}{2} - \frac{20 x}{3} > - 3 + 16 +\frac{15 x}{4} - \frac{12 x}{11} > - 12 + 14 +\frac{15 x}{4} - \frac{13 x}{7} > - 19 + 17 +\frac{15 x}{55} - \frac{2 x + 3}{55} +\frac{15 x}{7} - \frac{2 x}{5} > - 9 + 17 +\frac{15 x}{7} - \frac{3 x}{13} > - 14 + 17 +\frac{15 x}{7} > 3 +\frac{15 y - 60 y - 80}{300} +\frac{15 y - \left( 60 y + 80\right)}{300} +\frac{15 y}{8} +\frac{15-4x}{x-3}\ge0 +\frac{15-7\left(x+8\right)}{5\left(x+8\right)\left(x+8\right)} +\frac{15-7x-56}{5\left(x+8\right)\left(x+8\right)} +\frac{15-x}{4}>5 +\frac{15-x}{4}\ge5 +\frac{15.8378 \times 10^{ - 2 }}{8.57 \times 10^{4}} +\frac{150 x - 117 x}{130} > - 15 +\frac{150 x - 70 - 77 x + 126}{70} < 16 +\frac{150 x - 80 - 81 x + 117}{90} < 2 +\frac{150 x}{84} > - \frac{50}{7} +\frac{150 y^{14}}{6 y^{7}} +\frac{150rst}{18st} +\frac{150r}{18} +\frac{150w^3u^3v^3}{90u^2v^2} +\frac{150w^3uv}{90} +\frac{150wy^2}{2250wx} +\frac{150wzy}{18zy} +\frac{150x}{150}\le\frac{10200-170y}{150} +\frac{150x}{150}\le\frac{3600-180y}{150} +\frac{150x}{150}\le\frac{49}{150} +\frac{150x}{180}+y\le\frac{2700}{180} +\frac{150x}{180}-\frac{4500}{180}\le-y +\frac{150y^{12}}{6y^6} +\frac{150y^{16}}{6y^9} +\frac{150y}{150}\le-\frac{130x}{150}+\frac{5850}{150} +\frac{150y}{150}\le\frac{1350}{150}-\frac{225x}{150} +\frac{150y}{150}\le\frac{5850-130x}{150} +\frac{150y}{150}\le\frac{5850}{150}-\frac{130x}{150} +\frac{150y}{150}\le\frac{7800-130x}{150} +\frac{150}{150}y\le\frac{5850}{150}-\frac{130}{150}x +\frac{150}{15} \leq \frac{15 k}{15} +\frac{150}{20} 8 +\frac{151x}{204}>-3 +\frac{151x}{77}>7 +\frac{151}{90}x>7 +\frac{152 x - 16 - 105 x + 270}{120} < 1 +\frac{152 x}{152} \leq \frac{141}{152} +\frac{152 x}{152} \leq \frac{20}{152} +\frac{152x-16}{120}-\frac{105x-270}{120}<1 +\frac{152x}{40}-\frac{55x}{40} > 6 +\frac{152}{18}>x +\frac{152}{19} \leq \frac{19 k}{19} +\frac{152}{3}\le h +\frac{153 x - 63 - 35 x + 119}{63} < 10 +\frac{153 x}{10} > - 3 +\frac{1530x}{9}-918>\frac{2142x}{17}-2448 +\frac{1530x}{9}-\frac{2142x}{17}>-2448+918 +\frac{153}{17} \leq \frac{17 k}{17} +\frac{154 \left( 161 x + 27\right)}{154} < 6 \times 154 +\frac{154 x - 27 x}{126} > 5 +\frac{154 x - 27 x}{33} > -1 +\frac{154 x - 224 - 39 x + 247}{182} < 8 +\frac{154 x - 28 - 15 x + 50}{70} < 10 +\frac{154 x - 28 - 25 x + 30}{70} < 9 +\frac{154 x - 70 - 45 x + 171}{126} < 3 +\frac{154 x}{154} \leq \frac{161}{154} +\frac{154 x}{55} > - \frac{28}{5} +\frac{1540000}{200} +\frac{154x-84}{238}-\frac{85x-204}{238}<\frac{238}{238} +\frac{154x}{11}+\frac{231x}{7}>308 +\frac{155 x}{88} > - \frac{155}{11} +\frac{156 x - 84 - 55 x + 209}{132} < 11 +\frac{156 x}{63} > \frac{52}{3} +\frac{156}{65} +\frac{157 x}{157} > \frac{3420}{157} +\frac{157 x}{285} > 12 +\frac{157x}{88} > 4 +\frac{157x}{88}>-\frac{1099}{88} +\frac{158 x}{84} > - \frac{395}{42} +\frac{159 x}{55} > 3 +\frac{15\left(1-x\right)}{23\left(x-1\right)} +\frac{15\left(12-x\right)}{10}\ge y +\frac{15\left(2-x\right)}{3}-\frac{15\left(x-2\right)}{5}\le15\times2 +\frac{15\left(2-x\right)}{3}-\frac{15\left(x-4\right)}{5}\le3\left(15\right) +\frac{15\left(m+7\right)}{10\left(m+3\right)} +\frac{15\sqrt{7}+10}{59} +\frac{15\sqrt{7}+10}{63-4} +\frac{15\sqrt{7}+10}{9\times7-4} +\frac{15a}{22b} +\frac{15m+135}{12m+96} +\frac{15m^5}{3m^{13}}\times7m +\frac{15m}{16} +\frac{15m}{7} +\frac{15n^6}{15} +\frac{15nqm}{21mnp} +\frac{15nq}{21np} +\frac{15ny^2}{132} +\frac{15p}{35}+\frac{4p}{35} +\frac{15p}{36} +\frac{15r}{2} +\frac{15r}{8} +\frac{15s^7}{3t^5}\times6t^2 +\frac{15st}{4st} +\frac{15t^{15}}{3t^3} +\frac{15t}{8} +\frac{15t}{9} +\frac{15u^3}{5v^3} +\frac{15u^3}{5v^5} +\frac{15u^5}{3v^4} +\frac{15u^5}{5v^2} +\frac{15uv}{240ab} +\frac{15uv}{30ab} +\frac{15uv}{60ab} +\frac{15u}{16q} +\frac{15w^3uv}{9} +\frac{15x+11}{14}>6 +\frac{15x+155}{88}<4 +\frac{15x+15x}{15}>-8 +\frac{15x+21+20x+35}{90} +\frac{15x+21}{90}+\frac{20x+35}{90} +\frac{15x+2}{28} +\frac{15x+45}{5}>-6 +\frac{15x+4x+3}{35} +\frac{15x+8}{14}\times14>4\times14 +\frac{15x-195}{195}-\frac{13x}{195}<16 +\frac{15x-30}{105}-\frac{7x}{105}<16 +\frac{15x^2y^3}{8} +\frac{15x^2}{5x} +\frac{15x^3z}{6y} +\frac{15x^5}{5}+\frac{16x^4}{4}+C +\frac{15x^{-4}}{5} +\frac{15x^{-5}}{3} +\frac{15x} {12} +\frac{15x}{11} +\frac{15x}{11}-\frac{9x}{17} > 10 +\frac{15x}{12}+\frac{9x}{12}>-10 +\frac{15x}{15} < \frac{-60}{15} +\frac{15x}{15} < \frac{0}{15} +\frac{15x}{15} < \frac{4}{15} +\frac{15x}{15} > \frac{-75}{15} +\frac{15x}{15} > \frac{15}{15} +\frac{15x}{15}<\frac{4}{15} +\frac{15x}{15}>-\frac{120}{15} +\frac{15x}{15}>-\frac{13}{15} +\frac{15x}{15}>-\frac{90}{15} +\frac{15x}{15}>\frac{0}{15} +\frac{15x}{15}>\frac{150}{15} +\frac{15x}{15}>\frac{15}{15} +\frac{15x}{15}>\frac{73}{15} +\frac{15x}{15}\le \frac{53}{15} +\frac{15x}{15}\le\frac{15}{15} +\frac{15x}{18}-\frac{450}{18}\le-y +\frac{15x}{20}-\frac{12x}{20}\le12 +\frac{15x}{22}>-\frac{45}{22} +\frac{15x}{300}-\frac{20x}{300}+\frac{25x}{300}-4\ge0 +\frac{15x}{300}-\frac{20x}{300}+\frac{25x}{300}\ge4 +\frac{15x}{35}+\frac{4x+3}{35} +\frac{15x}{40}+\frac{64x}{40}>8 +\frac{15x}{40}-\frac{2x-3}{40} +\frac{15x}{4}-\frac{13x}{7}>-2 +\frac{15x}{4}-\frac{16x}{11}>-9 +\frac{15x}{5} +\frac{15x}{5}+x+2\ge9 +\frac{15x}{5}\le-30 +\frac{15x}{7}>3 +\frac{15x}{7}>\frac{9x}{20}+8 +\frac{15x}{7}\times140>\frac{9x}{20}\times140+8\times140 +\frac{15x}{9}>-5 +\frac{15y\times6w}{5} +\frac{15y^{2}}{45} +\frac{15y}{11} +\frac{15y}{180}-\frac{84y+36}{180} +\frac{15y}{28} +\frac{15y}{300}-\frac{60y+80}{300} +\frac{15} {16}x^{3}y^{5} +\frac{15} {49} +\frac{15}{-23} +\frac{15}{-5}>k +\frac{15}{11} -\frac{60}{15} +\frac{15}{15}x\ge0 +\frac{15}{165} +\frac{15}{17} +\frac{15}{17} < x +\frac{15}{17} > x +\frac{15}{17}>x +\frac{15}{17}\div\frac{8}{17} +\frac{15}{23} < \frac{23x}{23} +\frac{15}{28} +\frac{15}{28}\le x +\frac{15}{28}y +\frac{15}{2}-\frac{1}{2} +\frac{15}{2}\ge x>\frac{-1}{2} +\frac{15}{2}\ge x>\frac{1}{-2} +\frac{15}{2}\ge x\text{ and }7-2x<8 +\frac{15}{32}r +\frac{15}{3} < \frac{3 x}{3} +\frac{15}{3} < x +\frac{15}{3} > \frac{3 x}{3} +\frac{15}{3} \leq \frac{3 p}{3} +\frac{15}{3} \leq x +\frac{15}{3}<\frac{3x}{3} +\frac{15}{3}\frac{3x}{3} +\frac{15}{3}>x +\frac{15}{3}\ge \frac{3x}{3} +\frac{15}{3}\ge x +\frac{15}{3}\le\frac{3x}{3} +\frac{15}{41} > x +\frac{15}{49} +\frac{15}{4} +\frac{15}{4}\ge x>-\frac{1}{4} +\frac{15}{4}\ge x>\frac{1}{-4} +\frac{15}{4}w +\frac{15}{5 x^{3}} +\frac{15}{5\left(x+8\right)\left(x+8\right)}-\frac{7\left(x+8\right)}{5\left(x+8\right)\left(x+8\right)} +\frac{15}{5} < \frac{5 x}{5} +\frac{15}{5} < x +\frac{15}{5} \leq \frac{5 k}{5} +\frac{15}{5} \leq \frac{5 p}{5} +\frac{15}{5}<\frac{5x}{5} +\frac{15}{5}>\frac{5x}{5} +\frac{15}{5}>x +\frac{15}{5}\ge x>-\frac{1}{5} +\frac{15}{5}\le\frac{5p}{5} +\frac{15}{5}\le\frac{5p}{5}\left(p\le3\right) +\frac{15}{6} < x +\frac{15}{7} > x +\frac{15}{8y^2} +\frac{15}{8} +\frac{15}{8}>x +\frac{15}{8}x^4y +\frac{15}{8}y +\frac{15}{y^7} +\frac{15}{y^8} +\frac{16 \left( 12 x + 13\right)}{16} > 20 \times 16 +\frac{16 \left( 13 x + 8\right)}{16} > 2 \times 16 +\frac{16 \left( 14 x + 3\right)}{16} > 8 \times 16 +\frac{16 \left( 15 x + 4\right)}{16} > 7 \times 16 +\frac{16 \left( 17 x + 10\right)}{16} > 15 \times 16 +\frac{16 \left( 19 x + 5\right)}{16} > 4 \times 16 +\frac{16 \left( 20 x + 7\right)}{16} > 6 \times 16 +\frac{16 \left( 9 x + 19\right)}{16} > 18 \times 16 +\frac{16 \left( 9 x + 7\right)}{16} > 14 \times 16 +\frac{16 m^{ 8 \times 4}}{n^{ 6 \times 4}} +\frac{16 m}{15} +\frac{16 n^{4 + 2}}{16} +\frac{16 p}{3} + \frac{14 q}{3} +\frac{16 r}{3} +\frac{16 s^{7} t^{5}}{t^{3}} +\frac{16 x + 15 x}{10} > 5 +\frac{16 x + 27 x}{72} > 8 +\frac{16 x + 28 x}{32} > - \frac{33}{4} +\frac{16 x + 4 x}{16} > - \frac{25}{4} +\frac{16 x + 45 x}{20} > 4 +\frac{16 x + 48 x}{12} > - \frac{128}{3} +\frac{16 x + 49 x}{14} > 6 +\frac{16 x + 63 x}{56} > 4 +\frac{16 x + 63 x}{56} > 5 +\frac{16 x + 77 x}{56} > \frac{465}{56} +\frac{16 x + 8 x}{8} > 12 +\frac{16 x + 99 x}{22} > 6 +\frac{16 x + 203}{273} < 18 +\frac{16 x - 16 \times 10 - 15 x}{240} < 8 +\frac{16 x - 16 \times 11 - 5 x}{80} < 8 +\frac{16 x - 16 \times 20 - 15 x}{240} < 16 +\frac{16 x - 16 \times 7 - 5 x}{80} < 17 +\frac{16 x - 16 \times 9 - 5 x}{80} < 17 +\frac{16 x - 119}{17} < 19 +\frac{16 x - 323}{17} < 16 +\frac{16 x^{ 7 \times 4}}{y^{ 6 \times 4}} +\frac{16 x^{10}}{25} +\frac{16 x^{16}}{625} +\frac{16 x^{16}}{81} +\frac{16 x^{4 - \left( - 2 \right)}}{4} +\frac{16 x^{6}}{4} +\frac{16 x^{8}}{81} +\frac{16 x}{11} - \frac{11 x}{10} > - 14 + 2 +\frac{16 x}{11} - \frac{5 x}{17} > - 7 + 7 +\frac{16 x}{13} - \frac{11 x}{18} > - 3 + 12 +\frac{16 x}{15} - \frac{9 x}{19} > - 6 + 15 +\frac{16 x}{16} < \frac{0}{16} +\frac{16 x}{16} < \frac{442}{16} +\frac{16 x}{16} > \frac{- 96}{16} +\frac{16 x}{16} > \frac{14}{16} +\frac{16 x}{16} > \frac{18}{16} +\frac{16 x}{16} > \frac{303}{16} +\frac{16 x}{16} > \frac{39}{16} +\frac{16 x}{19} - \frac{2 x}{15} > - 13 + 14 +\frac{16 x}{35} \leq 15 +\frac{16 x}{5} - \frac{9 x}{8} > - 8 + 19 +\frac{16 x}{7} - \frac{5 x}{16} > - 15 + 13 +\frac{16 y - 12 y}{17} +\frac{16 y^{ - 3 } x^{0}}{4} +\frac{16 y^{2}}{81 y^{4}} +\frac{16 y^{3 - 6} x^{10 - 10}}{4} +\frac{16+n}{8\left(8+n\right)} +\frac{16-8x}{15}\le2 +\frac{16-8x}{15}\le4 +\frac{16-8x}{15}\le5 +\frac{16.7}{2} \leq w +\frac{160 x - 121 x}{110} > - 12 +\frac{160 x - 21 x}{112} > - 10 +\frac{160 x}{99} > - \frac{160}{33} +\frac{160mnp}{12np} +\frac{160mnp}{2n\times6p} +\frac{160x}{104}-14>\frac{143x}{104}-4 +\frac{160y}{160}\le\frac{5600-140x}{160} +\frac{160}{160}y\le\frac{3360}{160}-\frac{140x}{160} +\frac{160}{160}y\le\frac{6240}{160}-\frac{130}{160}x +\frac{160}{160}y\le\frac{8320}{160}-\frac{130}{160}x +\frac{160}{5}\le F\le95 +\frac{160}{5}\le F\le\frac{475}{5} +\frac{160}{5}\le\frac{5F}{5}\le\frac{475}{5} +\frac{160}{5}\le\frac{5}{5}F\le95 +\frac{160}{5}\le\frac{5}{5}F\le\frac{475}{5} +\frac{160}{5}\le\frac{F5}{5}\le\frac{475}{5} +\frac{160}{7}

8 +\frac{161 x}{161} < \frac{897}{161} +\frac{161x}{161}<\frac{897}{161} +\frac{162 x - 85 x}{153} > 2 +\frac{162 x}{54} > - 12 +\frac{163 x}{42} > 14 +\frac{16384y^9}{256} +\frac{163x}{163}>\frac{396}{163} +\frac{164 x + 89}{221} < 19 +\frac{165 x - 48 x}{44} > 2 +\frac{165 x - 270 - 85 x + 272}{255} < 9 +\frac{165 x - 77 - 105 x + 126}{231} < 19 +\frac{165 x}{165} \leq \frac{122}{165} +\frac{165 x}{165} \leq \frac{37}{165} +\frac{165pqr}{36qr} +\frac{165p}{36} +\frac{165u}{36} +\frac{165w}{60} +\frac{165x-77}{231}-\frac{105x-126}{231}<19 +\frac{167x}{60}>3 +\frac{167x}{70}>8 +\frac{167}{1000}>\frac{13}{100} +\frac{168 x + 22}{39} < 20 +\frac{168 x - 133 x}{228} > - 2 +\frac{168 x}{120} > \frac{14}{5} +\frac{168m^2q}{28} +\frac{168m^2y}{28} +\frac{168m^{14}}{7m^{12}} +\frac{168m^{19}}{7m^{13}} +\frac{168m^{4+15}}{7m^{13}} +\frac{168r}{90} +\frac{168trs}{90st} +\frac{168wzy}{36zy} +\frac{168x+17}{39}<2 +\frac{168x}{168}<\frac{61}{168} +\frac{169 x}{169} \leq \frac{105}{169} +\frac{169 x}{169} \leq \frac{277}{169} +\frac{169 x}{60} > 8 +\frac{169 x}{70} > 7 +\frac{169 x}{77} > 6 +\frac{169x}{169}>\frac{480}{169} +\frac{169x}{60}>8 +\frac{169x}{88}>3 +\frac{16M}{15} +\frac{16\left( 11x\right) -7\left( 9x\right) }{112} > -16 +\frac{16\left(\sqrt{7}+\sqrt{3}\right)}{4} +\frac{16\left(\sqrt{7}+\sqrt{3}\right)}{\sqrt{49}-3} +\frac{16\sqrt{6u^5}}{2u\sqrt{2}} +\frac{16\sqrt{7}+16\sqrt{3}}{4} +\frac{16\times3x}{160}-\frac{10\left(7x+2\right)}{160} +\frac{16^{2}}{12} - \frac{10^{2}}{12} +\frac{16a^4}{8a^4} +\frac{16m^2q}{1} +\frac{16m^2}{3} +\frac{16m^{32}}{n^{24}} +\frac{16m}{15} +\frac{16m}{3} +\frac{16n^4}{4n^4} +\frac{16n^6}{16} +\frac{16n^7}{16} +\frac{16n}{4n} +\frac{16p^{5}q^{4}}{q^{2}p^{10}} +\frac{16p}{3} +\frac{16q^2}{p^2} +\frac{16q^{2}}{p^{5}} +\frac{16sq}{27pr} +\frac{16tu^3y^2}{25t^3u^2v^3} +\frac{16t}{-24s} +\frac{16t}{-2t} +\frac{16u^2}{24v^2} +\frac{16u^3}{5v^3} +\frac{16u^{44}}{v^{36}} +\frac{16u}{-2u} +\frac{16v}{2v} +\frac{16w}{21} +\frac{16w}{3} +\frac{16x+18}{63}<\frac{5}{9} +\frac{16x+1}{63}<0 +\frac{16x+21}{63}<\frac{5}{7} +\frac{16x+27}{63}<\frac{35}{63} +\frac{16x+28}{63}<\frac{5}{7} +\frac{16x+36}{63}<\frac{35}{63} +\frac{16x+56}{63}<\frac{5}{7} +\frac{16x+8x}{8}\left(8\right)>12\left(8\right) +\frac{16x-119}{17}<19 +\frac{16x-160}{240}-\frac{15x}{240}<\frac{1920}{240} +\frac{16x^2y^3}{12} +\frac{16x^2y^5}{11} +\frac{16x^2y}{9} +\frac{16x^4y^6}{z^8} +\frac{16x^5y^2}{3} +\frac{16x^6}{y^6} +\frac{16x^8}{9} +\frac{16x^{10}}{25} +\frac{16x^{12}y^4}{z^{12}} +\frac{16x^{12}y^{10}}{z^8} +\frac{16x^{12}y^{20}}{z^4} +\frac{16x^{12}y^{2}}{z^{8}} +\frac{16x^{16}} {625} +\frac{16x^{16}}{625} +\frac{16x^{20}y^{12}}{z^4} +\frac{16x^{20}}{625} +\frac{16x^{20}}{y^{20}} +\frac{16x^{24}y^{20}}{z^8} +\frac{16x^{28}}{y^{24}} +\frac{16x^{7\times4}}{y^{6\times4}} +\frac{16xy}{6y} +\frac{16x} {35} +\frac{16x}{11}-\frac{11x}{14} > 4 +\frac{16x}{12}+\frac{10x}{12}>13 +\frac{16x}{16} < \frac{3}{16} +\frac{16x}{16} > -\frac{144}{16} +\frac{16x}{16}>-\frac{112}{16} +\frac{16x}{16}>-\frac{32}{16} +\frac{16x}{16}>\frac{-32}{16} +\frac{16x}{16}>\frac{1280}{16} +\frac{16x}{16}>\frac{32}{16} +\frac{16x}{16}\ge\frac{32}{16} +\frac{16x}{16}\le-\frac{64}{16} +\frac{16x}{16}\le\frac{2\frac{6}{19}}{16} +\frac{16x}{17}<\frac{442}{17} +\frac{16x}{240}\ge7 +\frac{16x}{35} +\frac{16x}{35}<8 +\frac{16x}{35}\le8 +\frac{16x}{36}+\frac{45x}{36}>6 +\frac{16x}{36}+\frac{81x}{36}>8 +\frac{16x}{36}+\frac{99x}{36}>4 +\frac{16x}{40}+\frac{4x+6}{40} +\frac{16x}{40}-\frac{6x+8}{40} +\frac{16x}{63}+\frac{35}{63}<\frac{45}{63} +\frac{16x}{63}+\frac{56}{63}<\frac{5}{7} +\frac{16x}{6} +\frac{16x}{72}+\frac{27x}{72}>6 +\frac{16y^2}{16y^4} +\frac{16y^2}{216y^3} +\frac{16y^4}{125y^3} +\frac{16y^4}{25w^6} +\frac{16y^{-3}x^0}{4} +\frac{16y}{125} +\frac{16y}{13}\le48-x +\frac{16y}{2y} +\frac{16}{-20}>m +\frac{16}{-2} +\frac{16}{11}>x +\frac{16}{12}>a +\frac{16}{12}>k +\frac{16}{13}x>\frac{251}{13} +\frac{16}{14}a +\frac{16}{216y} +\frac{16}{21} < x +\frac{16}{21}y +\frac{16}{23}k +\frac{16}{40}>a +\frac{16}{45}x>-1 +\frac{16}{4} < \frac{4 x}{4} +\frac{16}{4} < x +\frac{16}{4} > \frac{4 x}{4} +\frac{16}{4} \leq \frac{4 p}{4} +\frac{16}{4}<\frac{4\left(\frac{x}{3}-3\right)}{4} +\frac{16}{4}<\frac{4p}{4} +\frac{16}{4}<\frac{4x}{4} +\frac{16}{4}\ge x +\frac{16}{4}\le p +\frac{16}{4}\le\frac{4p}{4} +\frac{16}{5}>a +\frac{16}{7}>x +\frac{16}{81 y^{2}} +\frac{16}{81} +\frac{16}{8} +\frac{16}{8} \leq \frac{8 k}{8} +\frac{16}{8} \leq \frac{8 p}{8} +\frac{16}{m^4} +\frac{16}{m^6} +\frac{16}{m^{12}} +\frac{16}{x}-9 +\frac{16}{y^5} +\frac{16}{y^7} +\frac{16}{y^{10}} +\frac{17 - x}{4} \geq 5 +\frac{17 - x}{5} \geq 4 +\frac{17 \left( 11 x + 17\right)}{17} > 13 \times 17 +\frac{17 \left( 13 x + 14\right)}{17} > 13 \times 17 +\frac{17 \left( 13 x + 4\right)}{17} > 14 \times 17 +\frac{17 \left( 13 x + 7\right)}{17} > 1 \times 17 +\frac{17 \left( 13 x + 9\right)}{17} > 7 \times 17 +\frac{17 \left( 15 x + 16\right)}{17} > 1 \times 17 +\frac{17 \left( 17 x + 1\right)}{17} > 4 \times 17 +\frac{17 \left( 4 x + 5\right)}{17} > 6 \times 17 +\frac{17 \left( 8 x + 9\right)}{17} > 3 \times 17 +\frac{17 \left( 9 x + 14\right)}{17} > 18 \times 17 +\frac{17 x - 17 \times 12 - 7 x}{119} < 18 +\frac{17 x - 17 \times 13 - 4 x}{68} < 11 +\frac{17 x - 17 \times 19 - x}{17} < 16 +\frac{17 x - 17 \times 2 - 15 x}{255} < 17 +\frac{17 x - 17 \times 20 - 14 x}{238} < 16 +\frac{17 x - 17 \times 3 - 15 x}{255} < 3 +\frac{17 x - 17 \times 7 - x}{17} < 19 +\frac{17 x - 17 \times 9 - 14 x}{238} < 14 +\frac{17 x - 144}{18} < 3 +\frac{17 x - 17 - 4 x}{68} < 20 +\frac{17 x - 285}{38} < 6 +\frac{17 x}{10} - \frac{20 x}{17} > - 3 + 1 +\frac{17 x}{11} - \frac{5 x}{17} > - 19 + 12 +\frac{17 x}{17} < \frac{513}{17} +\frac{17 x}{17} > \frac{16}{17} +\frac{17 x}{17} > \frac{230}{17} +\frac{17 x}{17} > \frac{237}{17} +\frac{17 x}{17} > \frac{23}{17} +\frac{17 x}{17} > \frac{2}{17} +\frac{17 x}{17} > \frac{304}{17} +\frac{17 x}{17} > \frac{318}{17} +\frac{17 x}{17} > \frac{339}{17} +\frac{17 x}{17} > \frac{43}{17} +\frac{17 x}{17} > \frac{67}{17} +\frac{17 x}{17} > \frac{99}{17} +\frac{17 x}{17} \leq \frac{16}{17} +\frac{17 x}{17} \leq \frac{194}{17} +\frac{17 x}{17} \leq \frac{23}{17} +\frac{17 x}{3} < 8 +\frac{17 x}{42} \leq 17 +\frac{17 x}{42} \leq 8 +\frac{17 x}{42} \leq 9 +\frac{17 x}{4} - \frac{15 x}{7} > - 9 + 17 +\frac{17 x}{6} - \frac{8 x}{11} > - 5 + 14 +\frac{17 x}{6} < 4 +\frac{17 x}{8} - \frac{2 x}{19} > - 16 + 13 +\frac{17 x}{9} - \frac{10 x}{19} > - 13 + 6 +\frac{17 x}{9} - \frac{7 x}{11} > - 20 + 17 +\frac{17-3x}{4}\le5 +\frac{17-x}{12}+\frac{x+5}{4}>\frac{5}{3} +\frac{17.00B}{17.00}\le\frac{56.43}{17.00} +\frac{17.00B}{17}\le\frac{62.83}{17} +\frac{17.50B}{17.50}\le\frac{75.18}{17.50} +\frac{17.91}{6} \geq N +\frac{170 x - 126 x}{153} > - 10 +\frac{170 x - 17 x}{10} > - 3 +\frac{170 x - 10 - 133 x + 361}{190} < 13 +\frac{170 x}{170} \leq \frac{203}{170} +\frac{170x-10}{190}-\frac{133x-361}{190}<13 +\frac{170y}{170}\le\frac{10200-150x}{170} +\frac{170y}{170}\le\frac{10200}{170}-\frac{150x}{170} +\frac{170y}{170}\le\frac{11900-140x}{170} +\frac{170y}{170}\le\frac{7140}{170}-\frac{140x}{170} +\frac{170}{140}y\le85-x +\frac{170}{170}y\le-\frac{140}{170}x+\frac{9520}{170} +\frac{170}{170}y\le\frac{10200}{170}-\frac{150}{170}x +\frac{170}{170}y\le\frac{7650}{170}-\frac{150x}{170} +\frac{170}{170}y\le\frac{7650}{170}-\frac{150}{170}x +\frac{170}{17}\le \frac{17k}{17} +\frac{17162}{12} +\frac{171x-28x}{36} > 6 +\frac{171x}{88}>6 +\frac{171}{19} \leq \frac{19 k}{19} +\frac{173 x}{56} > 8 +\frac{173x}{77}>8 +\frac{174 x}{174} > \frac{273}{174} +\frac{174 x}{91} > 3 +\frac{175r}{32} +\frac{175x}{7}-\frac{105x}{5}\le17\left(35\right) +\frac{175x}{7}-\frac{105x}{5}\le595 +\frac{175}{3} 10 +\frac{176 x - 63 x}{112} > - 16 +\frac{176 x - x}{16} > 8 +\frac{176 x}{63} > 6 +\frac{176 x}{66} > - \frac{56}{3} +\frac{1760}{22}-16 +\frac{176x}{112}-\frac{63x}{112} > -16 +\frac{176x}{112}-\frac{63x}{112}>-16 +\frac{176x}{176}\le\frac{205}{176} +\frac{177 x}{70} > - \frac{354}{35} +\frac{177 x}{88} > 4 +\frac{177x}{85} > 6 +\frac{179xy}{144} +\frac{17x+28}{50} +\frac{17x+3}{5}\times5>15\times5 +\frac{17x-119-x}{17} < 19 +\frac{17x-12}{17} < 19+\frac{9x-13}{14} +\frac{17x-12}{17}-\frac{9x-13}{14} < 19 +\frac{17x-12}{17}<19+\frac{9x-13}{14} +\frac{17x-136-3x}{51} < 10 +\frac{17x-14}{7} > \frac{4x-266}{19} +\frac{17x-1}{19}-\frac{133x-361}{190}<13 +\frac{17x-238-7x}{119} < 17 +\frac{17x-306-11x}{187} < 7 +\frac{17x-34-15x}{255}<17 +\frac{17x-68-9x}{153} < 6 +\frac{17x-6}{2} > \frac{14x-104}{13} +\frac{17x}{12} +\frac{17x}{13}+\frac{7}{13}>3 +\frac{17x}{17} < \frac{5}{17} +\frac{17x}{17}-\frac{119}{17}-\frac{x}{17}<\frac{19}{1} +\frac{17x}{17}-\frac{x}{17}<\frac{19}{1}+\frac{119}{17} +\frac{17x}{17}<\frac{6}{17} +\frac{17x}{17}>\frac{20}{17} +\frac{17x}{17}>\frac{2}{17} +\frac{17x}{17}>\frac{38}{17} +\frac{17x}{17}>\frac{45}{17} +\frac{17x}{17}>\frac{72}{17} +\frac{17x}{17}\ge\frac{51}{17} +\frac{17x}{17}\le-\frac{75}{17} +\frac{17x}{35} +\frac{17x}{4}-\frac{15x}{7}>8 +\frac{17x}{4}>\frac{15x}{7}+8 +\frac{17x}{70} +\frac{17x}{8}-\frac{544}{8}\le-y +\frac{17x}{9}-6>\frac{10x}{19}-13 +\frac{17y}{11} +\frac{17}{-16}\ge x +\frac{17}{-19}\ge x +\frac{17}{10} < 3 +\frac{17}{10}\frac{17}{5} +\frac{17}{11} > x +\frac{17}{13}>x +\frac{17}{13}x>\frac{32}{13} +\frac{17}{15} +\frac{17}{15} > x +\frac{17}{15}x +\frac{17}{16} > x +\frac{17}{17}<\frac{17x}{17} +\frac{17}{17}x>\frac{2}{17} +\frac{17}{19}>x +\frac{17}{20}>x +\frac{17}{23}x +\frac{17}{7} > x +\frac{17}{7}x+y\le102 +\frac{17}{8} +\frac{17}{9}>x +\frac{17}{x}-10 +\frac{17}{x}-6 +\frac{18 - x}{5} \geq 4 +\frac{18 \left( 15 x + 8\right)}{18} > 8 \times 18 +\frac{18 \left( 17 x + 16\right)}{18} > 1 \times 18 +\frac{18 \left( 18 x + 1\right)}{18} > 15 \times 18 +\frac{18 \left( 3 x + 16\right)}{18} > 12 \times 18 +\frac{18 \left( 4 x + 15\right)}{18} > 9 \times 18 +\frac{18 \left( 8 x + 13\right)}{18} > 18 \times 18 +\frac{18 \left( 9 x + 5\right)}{18} > 10 \times 18 +\frac{18 r}{- 2 r} +\frac{18 s^{11} t^{2}}{t^{4}} +\frac{18 x + 10 x}{45} > 4 +\frac{18 x + 108 x}{108} > - \frac{49}{6} +\frac{18 x + 14 x}{21} > 5 +\frac{18 x + 27 x}{54} > - \frac{10}{3} +\frac{18 x + 28 x}{24} > - \frac{23}{4} +\frac{18 x + 35 x}{15} > 6 +\frac{18 x + 40 x}{45} > 3 +\frac{18 x + 45 x}{45} > \frac{42}{5} +\frac{18 x + 48 x}{24} > - 11 +\frac{18 x + 49 x}{63} > 7 +\frac{18 x + 54 x}{18} > 28 +\frac{18 x + 55 x}{33} > 8 +\frac{18 x + 90 x}{60} > - \frac{36}{5} +\frac{18 x - 18 \times 12 - 13 x}{234} < 19 +\frac{18 x - 18 \times 16 - 13 x}{234} < 9 +\frac{18 x - 18 \times 19 - 17 x}{306} < 4 +\frac{18 x - 18 \times 8 - x}{18} < 3 +\frac{18 x - 133}{19} < 1 +\frac{18 x - 18 - 7 x}{126} < 16 +\frac{18 x - 95}{19} < 8 +\frac{18 x^{6}}{3 x^{8}} +\frac{18 x}{13} - \frac{9 x}{20} > - 13 + 13 +\frac{18 x}{17} - \frac{5 x}{9} > - 14 + 16 +\frac{18 x}{18} < \frac{247}{18} +\frac{18 x}{18} < \frac{72}{18} +\frac{18 x}{18} > \frac{121}{18} +\frac{18 x}{18} > \frac{169}{18} +\frac{18 x}{18} > \frac{1}{18} +\frac{18 x}{18} > \frac{269}{18} +\frac{18 x}{18} > \frac{26}{18} +\frac{18 x}{18} > \frac{30}{18} +\frac{18 x}{18} > \frac{4}{18} +\frac{18 x}{18} > \frac{73}{18} +\frac{18 x}{18} > \frac{89}{18} +\frac{18 x}{5} - \frac{15 x}{17} > - 16 + 6 +\frac{18-x}{4}-3\ge2 +\frac{18-x}{4}\ge2+3 +\frac{18-x}{4}\ge5 +\frac{18.40B}{18.40}\le\frac{64.07}{18.40} +\frac{18.9735 \times 10^{2}}{3.17 \times 10^{4}} +\frac{180 x - 119 x}{255} > - 3 +\frac{180 x}{180} \leq \frac{158}{180} +\frac{180 x}{180} \leq \frac{61}{180} +\frac{180-15x}{10}\ge y +\frac{180mnp}{270mnq} +\frac{180n^{6}}{100}+\frac{130n^{2}}{100} +\frac{180w^3u^3v^3}{32u^2v^2} +\frac{180wzy}{40zy} +\frac{180x+100}{20}>260 +\frac{180x+100}{20}\times20>260\times20 +\frac{180x}{165}-\frac{88x}{165}>-12 +\frac{180x}{180}>0 +\frac{180x}{180}>\frac{5100}{180} +\frac{180y^{13}}{20y^7} +\frac{180y}{180}\le-\frac{150x}{180}+\frac{3600}{180} +\frac{180y}{180}\le\frac{2700-150x}{180} +\frac{180y}{180}\le\frac{3600-150x}{180} +\frac{180y}{180}\le\frac{3600}{180}-\frac{150x}{180} +\frac{180}{180}y\le-\frac{150}{180}x+\frac{3600}{180} +\frac{180}{180}y\le\frac{2700}{180}-\frac{150}{180}x +\frac{180}{180}y\le\frac{3600}{180}-\frac{150}{180}x +\frac{180}{7}<\frac{7m}{7} +\frac{180}{7}\frac{116}{100} +\frac{183}{100}>\frac{29}{25} +\frac{184x}{95}>-4 +\frac{185 x}{209} > 10 +\frac{185x}{209}>10 +\frac{185x}{99}>2 +\frac{186 x}{108} > - \frac{62}{9} +\frac{186 x}{80} > - \frac{93}{20} +\frac{187 x - 36 x}{204} > - 3 +\frac{187 x - 63 x}{99} > - 3 +\frac{187 x - 204 - 91 x + 247}{221} < 9 +\frac{187 x - 22 - 77 x + 112}{77} < 2 +\frac{187 x - 33 - 135 x + 240}{165} < 5 +\frac{187 x}{187} > \frac{- 570}{187} +\frac{187 x}{187} \leq \frac{118}{187} +\frac{187 x}{95} > - 6 +\frac{187x}{85}-\frac{10x}{85} > 6 +\frac{188 x + 128}{143} < 13 +\frac{188 x}{188} < \frac{1731}{188} +\frac{188 x}{80} > \frac{141}{10} +\frac{18800}{\left(1 + \frac{0.0427}{2}\right)^{ 2 \times 11}} +\frac{188x}{188}<\frac{1731}{188} +\frac{189 x}{110} > \frac{189}{22} +\frac{189xy^2z}{3z} +\frac{189x}{110}>2 +\frac{189x}{136}>12 +\frac{18\times u\times u}{9\times v\times v\times v} +\frac{18c}{\left( -2c\right) } +\frac{18m}{9m} +\frac{18n^{6}}{10}+\frac{13n^{2}}{10} +\frac{18n}{8m} +\frac{18p^8}{6p^3} +\frac{18p^{12}}{9p^2} +\frac{18p^{16}}{9p^2} +\frac{18p}{6p}5q +\frac{18r}{30} +\frac{18t^2+6t^3}{6+2t} +\frac{18t^4}{6t^4} +\frac{18u} {-2u} +\frac{18u}{-285uv^2} +\frac{18u}{19v}\times\frac{1}{-15uv} +\frac{18x+20x}{15} > 7 +\frac{18x-10}{5} > \frac{11x-24}{8} +\frac{18x^2+2x}{16} +\frac{18x^3+5}{6x^4} +\frac{18x^3}{6x^4}+\frac{5}{6x^4} +\frac{18x^{-2}}{3} +\frac{18xy^{2}}{1} +\frac{18x}{13} > \frac{x}{5}-14+17 +\frac{18x}{13}-3 > \frac{x}{5} +\frac{18x}{17}-\frac{4x}{15}>-14+12 +\frac{18x}{17}-\frac{4x}{15}>-2 +\frac{18x}{17}>\frac{4x}{15}-14+12 +\frac{18x}{18}>\frac{180}{18} +\frac{18x}{18}>\frac{18}{18} +\frac{18x}{18}>\frac{342}{18} +\frac{18x}{18}>\frac{89}{18} +\frac{18x}{18}\ge \frac{5}{18} +\frac{18x}{18}\le-\frac{144}{18} +\frac{18x}{18}\le-\frac{54}{18} +\frac{18x}{18}\le-\frac{90}{18} +\frac{18x}{18}\le\frac{0}{18} +\frac{18x}{18}\le\frac{18}{18} +\frac{18x}{18}\le\frac{90}{18} +\frac{18x}{24}+\frac{18x}{24}>\frac{108}{24} +\frac{18x}{35} +\frac{18x}{5} > \frac{15x}{17}-10 +\frac{18x}{5}-\frac{15x}{17} > -10 +\frac{18x}{6} +\frac{18x}{6}+\frac{9x}{6}>\frac{-189}{6} +\frac{18x}{90}\ge5 +\frac{18y}{-8w} +\frac{18y}{11} +\frac{18}{-285v^2} +\frac{18}{-30}\ge x +\frac{18}{10}\ge x>-\frac{3}{5} +\frac{18}{10}x-45\le-y +\frac{18}{13} > x +\frac{18}{13}x +\frac{18}{2 u} +\frac{18}{24} x +\frac{18}{32} < x +\frac{18}{35}t +\frac{18}{3} \leq \frac{3 p}{3} +\frac{18}{3}<\frac{3x}{3} +\frac{18}{3}\frac{3x}{3} +\frac{18}{3}\ge \frac{3x}{3} +\frac{18}{3}\le\frac{3p}{3} +\frac{18}{45n} +\frac{18}{4} > x +\frac{18}{4}-6\ge x +\frac{18}{4}\ge x+6 +\frac{18}{5}>\frac{14}{5} +\frac{18}{6} < \frac{6 x}{6} +\frac{18}{6} < x +\frac{18}{6} \leq \frac{6 p}{6} +\frac{18}{6}>\frac{6x}{6} +\frac{18}{77} +\frac{18}{7}x +\frac{18}{9} \leq \frac{9 p}{9} +\frac{18}{\left( -2\right) } +\frac{18}{m^2} +\frac{18}{x}-10 +\frac{18}{x}-6 +\frac{19 - x}{6} \geq 4 +\frac{19 \left( 11 x + 17\right)}{19} > 17 \times 19 +\frac{19 \left( 13 x + 5\right)}{19} > 17 \times 19 +\frac{19 \left( 15 x + 2\right)}{19} > 2 \times 19 +\frac{19 \left( 16 x + 1\right)}{19} > 1 \times 19 +\frac{19 \left( 16 x + 1\right)}{19} > 16 \times 19 +\frac{19 \left( 17 x + 10\right)}{19} > 13 \times 19 +\frac{19 \left( 19 x + 15\right)}{19} > 19 \times 19 +\frac{19 \left( 19 x + 7\right)}{19} > 6 \times 19 +\frac{19 \left( 19 x + 8\right)}{19} > 10 \times 19 +\frac{19 \left( 7 x + 16\right)}{19} > 12 \times 19 +\frac{19 x + 26}{20} +\frac{19 x - 12 x}{76} > 1 +\frac{19 x - 19 \times 11 - 4 x}{76} < 9 +\frac{19 x - 19 \times 13 - 4 x}{76} < 5 +\frac{19 x - 19 \times 15 - 2 x}{38} < 6 +\frac{19 x - 19 \times 15 - 7 x}{133} < 19 +\frac{19 x - 19 \times 16 - 15 x}{285} < 13 +\frac{19 x - 19 \times 18 - 17 x}{323} < 16 +\frac{19 x - 19 \times 20 - 11 x}{209} < 16 +\frac{19 x - 19 \times 5 - x}{19} < 8 +\frac{19 x - 19 \times 7 - 13 x}{247} < 13 +\frac{19 x - 19 \times 7 - x}{19} < 1 +\frac{19 x - 19 \times 8 - 3 x}{57} < 9 +\frac{19 x - 19 \times 9 - 18 x}{342} < 14 +\frac{19 x - 19 \times 9 - 4 x}{76} < 13 +\frac{19 x - 19 \times 9 - 6 x}{114} < 9 +\frac{19 x - 19 - 10 x}{190} < 7 +\frac{19 x}{11} - \frac{16 x}{19} > - 6 + 16 +\frac{19 x}{15} - \frac{12 x}{17} > - 16 + 1 +\frac{19 x}{16} - \frac{10 x}{19} > - 8 + 18 +\frac{19 x}{19} > \frac{107}{19} +\frac{19 x}{19} > \frac{151}{19} +\frac{19 x}{19} > \frac{153}{19} +\frac{19 x}{19} > \frac{176}{19} +\frac{19 x}{19} > \frac{249}{19} +\frac{19 x}{19} > \frac{30}{19} +\frac{19 x}{19} > \frac{34}{19} +\frac{19 x}{19} > \frac{43}{19} +\frac{19 x}{19} > \frac{59}{19} +\frac{19 x}{19} > \frac{64}{19} +\frac{19 x}{19} > \frac{90}{19} +\frac{19 x}{19} > \frac{96}{19} +\frac{19 x}{20} - \frac{11 x}{17} > - 5 + 18 +\frac{19 x}{3} - \frac{10 x}{17} > - 10 + 8 +\frac{19 x}{4} - \frac{10 x}{7} > - 16 + 3 +\frac{19 x}{4} < 5 +\frac{19 x}{4} < 8 +\frac{19 x}{5} < 5 +\frac{19 x}{8} < 9 +\frac{19-8x}{15}\le2 +\frac{19-8x}{15}\le4 +\frac{19-8x}{15}\le5 +\frac{19-x}{6}\ge4 +\frac{19.00B}{19}\le\frac{59.82}{19} +\frac{19.60B}{19.60}\le\frac{73.32}{19.60} +\frac{19.9B}{19.9}\le\frac{57.21}{19.9} +\frac{190 x - 42 x}{57} > 0 +\frac{190 x}{190} \leq \frac{63}{190} +\frac{190 x}{190} \leq \frac{77}{190} +\frac{190}{20} \frac{936}{191} +\frac{191 x}{234} > 4 +\frac{191x}{234}>3 +\frac{192u^3}{60v^3} +\frac{192x}{144} +\frac{193x}{99}>2 +\frac{193x}{99}>3 +\frac{195 \left( 198 x + 197\right)}{195} < 3 \times 195 +\frac{195 x + 8}{176} < 1 +\frac{195 x - 21 x}{91} > 3 +\frac{195 x - 120 - 133 x + 152}{285} < 5 +\frac{195 x - 13 - 27 x + 30}{39} < 2 +\frac{195 x - 26 - 27 x + 48}{39} < 20 +\frac{195 x - 52 - 99 x + 162}{117} < 4 +\frac{195 x}{195} < \frac{168}{195} +\frac{195 x}{195} \leq \frac{93}{195} +\frac{195}{77}x>2 +\frac{196 x - 143 x}{182} > 4 +\frac{196 x - 33 x}{42} > 14 +\frac{196 x}{13} > - 9 +\frac{196 x}{196} > \frac{- 117}{196} +\frac{196 x}{196} \leq \frac{51}{196} +\frac{196 x}{196} \leq \frac{85}{196} +\frac{196 x}{99} > - \frac{1568}{99} +\frac{196u^3}{63v^4} +\frac{196x}{132}>\frac{1176}{132} +\frac{196x}{4}+\frac{112x}{7}>140 +\frac{196}{28}\le x +\frac{198 \left( 229 x + 50\right)}{198} < 5 \times 198 +\frac{198 x + 197}{195} < 3 +\frac{198 x - 162 - 187 x + 306}{306} < 13 +\frac{198 x}{198} < \frac{388}{198} +\frac{198 x}{198} \leq \frac{161}{198} +\frac{198 x}{198} \leq \frac{38}{198} +\frac{198uvw}{30vw} +\frac{198u}{30} +\frac{198x}{66}>9 +\frac{198x}{90}>\frac{-22}{5} +\frac{19\left( x-16\right) -14x}{266} < 6 +\frac{19\left( x-16\right) -7x}{133} < 18 +\frac{19\left(16x-2\right)}{19}\le\frac{6}{19} +\frac{19\left(5y+2\right)}{2\left(2y-1\right)\left(7y+6\right)} +\frac{19\left(5y+2\right)}{\left(4y-2\right)\left(7y+6\right)} +\frac{19\left(x-11\right)-8x}{152}<7 +\frac{19p}{35} +\frac{19x+12}{13}>1 +\frac{19x+37}{10} +\frac{19x+3}{35} +\frac{19x+5}{6}<9 +\frac{19x-114}{209}-\frac{11x}{209}<13 +\frac{19x-266}{266}-\frac{14x}{266}<6 +\frac{19x}{11}-16>\frac{16x}{19}-6 +\frac{19x}{11}-\frac{16x}{19}>10 +\frac{19x}{12}>-\frac{152}{12} +\frac{19x}{13}-11+11>\frac{x}{17}-2+11 +\frac{19x}{13}-\frac{11x}{14}>10 +\frac{19x}{13}-\frac{x}{17}>9 +\frac{19x}{13}>\frac{11x}{14}+10 +\frac{19x}{14}>10 +\frac{19x}{16}>\frac{10x}{19}+10 +\frac{19x}{19}<\frac{22}{19} +\frac{19x}{19}>\frac{11}{19} +\frac{19x}{19}>\frac{36}{19} +\frac{19x}{19}>\frac{388}{19} +\frac{19x}{19}>\frac{57}{19} +\frac{19x}{19}\ge \frac{10}{19} +\frac{19x}{19}\le-\frac{68}{19} +\frac{19x}{19}\le\frac{\left(\frac{3}{2}+19\right)}{19} +\frac{19x}{2}-13>5x-10 +\frac{19x}{2}-5x>3 +\frac{19x}{2}-\frac{10x}{2}>-10+13 +\frac{19x}{2}-\frac{10x}{3} > 11 +\frac{19x}{30} > 28 +\frac{19x}{35} +\frac{19x}{3} +\frac{19x}{45}>-\frac{133}{45} +\frac{19x}{4}-\frac{7x}{9} > 6 +\frac{19x}{4}<9 +\frac{19x}{5} > \frac{11x}{8}+6 +\frac{19x}{5}-9+9 > \frac{11x}{8}-3+9 +\frac{19x}{5}-\frac{11x}{8} > 6 +\frac{19}{102}\ge x +\frac{19}{10} > x +\frac{19}{10}<4 +\frac{19}{12}>x +\frac{19}{14}x +\frac{19}{18} x +\frac{19}{3}>x +\frac{19}{6}>x +\frac{19}{7} < x +\frac{19}{9} > x +\frac{19}{9}>x +\frac{1\left( \sqrt{10}-1\right) }{\left( \sqrt{10}+1\right) \left( \sqrt{10}-1\right) } +\frac{1\left(x+13\right)}{4\left(x-3\right)} +\frac{1\left(x-2\right)}{6\left(x-2\right)}+\frac{24}{6\left(x-2\right)} +\frac{1\left(x-3\right)+16}{4\left(x-3\right)} +\frac{1\left(x-3\right)}{4\left(x-3\right)}+\frac{16}{4\left(x-3\right)} +\frac{1\left(x-7\right)+5\left(6\right)}{6\left(x-7\right)} +\frac{1b^n}{a^n1} +\frac{1m} {2} +\frac{1m}{10} +\frac{1m}{1}>\frac{12}{1} +\frac{1m}{2} +\frac{1m}{3} +\frac{1m}{4} +\frac{1m}{9} +\frac{1n}{-6n} +\frac{1n}{4} +\frac{1p}{6} +\frac{1p}{8} +\frac{1q^5}{p^1} +\frac{1s}{3} +\frac{1t}{10.2} +\frac{1uv}{16ab} +\frac{1uv}{2ab} +\frac{1uv}{3ab} +\frac{1u}{v^2}\times\frac{y^2}{1t} +\frac{1wy^2}{15wx} +\frac{1wz\times 10y\times 11}{5z3y} +\frac{1w}{3} +\frac{1x-280}{182}<12 +\frac{1x-99}{110}<19 +\frac{1x^3y^3}{6} +\frac{1x} {2} +\frac{1x}{1} +\frac{1x}{1}<\frac{3}{1} +\frac{1x}{1}<\frac{8}{1} +\frac{1x}{1}>\frac{8}{1} +\frac{1x}{1}\le \frac{0}{1} +\frac{1x}{1}\le\frac{0}{1} +\frac{1x}{2}+8>7 +\frac{1x}{2}<5 +\frac{1x}{2}>-1 +\frac{1x}{2}\le5 +\frac{1x}{3} +\frac{1x}{3}+19>-6x +\frac{1x}{3}>-19-6x +\frac{1x}{5} +\frac{1x}{5}>7 +\frac{1x}{5}\ge1 +\frac{1x}{70} +\frac{1x}{7} +\frac{1x}{8} +\frac{1x}{90}>-0 +\frac{1x}{9} +\frac{1x}{x\left(x+7\right)}+\frac{1x+7}{x\left(x+7\right)} +\frac{1y^2}{15x} +\frac{1y^2}{6} +\frac{1y}{3} +\frac{1y}{5} +\frac{1y}{6} +\frac{1y}{7} +\frac{1} {10x^{6}} +\frac{1} {2} < t < \frac{5} {2} +\frac{1} {2}\le \frac{2} {4} +\frac{1} {2}\times 2y^{3}\times 4y^{2} +\frac{1} {2}\times 8y^{5} +\frac{1} {2}m +\frac{1} {64x^{3}} +\frac{1} {7x^{3}} +\frac{1} {81x^{2}} +\frac{1} {81}x^{-2} +\frac{1} {9m^{2}} +\frac{1} {x^{3}} +\frac{1} {x^{6}} +\frac{1}{- 2} +\frac{1}{- 6} +\frac{1}{- 8} +\frac{1}{- m} +\frac{1}{-12} +\frac{1}{-1} +\frac{1}{-1}\ge x +\frac{1}{-2} < x\le \frac{9}{2} +\frac{1}{-2}<-1 +\frac{1}{-2}<-2 +\frac{1}{-2}<\frac{3}{-2} +\frac{1}{-2}<\frac{4}{-2} +\frac{1}{-2}<\frac{5}{-2} +\frac{1}{-2}4 +\frac{1}{-6}<-\frac{2}{3} +\frac{1}{-6}<\frac{1}{-2} +\frac{1}{-6}<\frac{3}{-6} +\frac{1}{-6}<\frac{4}{-6} +\frac{1}{-6}<\frac{5}{-6} +\frac{1}{-7}<-x +\frac{1}{-7}<\frac{7x}{-7} +\frac{1}{-7}x<7 +\frac{1}{-8} +\frac{1}{-8}v\le9 +\frac{1}{-\sqrt{3}} +\frac{1}{-a}<\frac{1}{-b} +\frac{1}{-j} +\frac{1}{-p} +\frac{1}{-u} +\frac{1}{0.20} x +\frac{1}{1024 y^{ 4 \times 5}} +\frac{1}{1024 y^{20}} +\frac{1}{1024y^{15}} +\frac{1}{1024y^{25}} +\frac{1}{10x^7} +\frac{1}{10} +\frac{1}{10} + \frac{1}{10 + n} +\frac{1}{10} < 1 +\frac{1}{10} < 2 +\frac{1}{10} < 3 +\frac{1}{10} < \frac{2}{10} +\frac{1}{10} > x +\frac{1}{10} \times 69.10 +\frac{1}{10}<1 +\frac{1}{10}<2 +\frac{1}{10}<3 +\frac{1}{10}<300 +\frac{1}{10}<\frac{2}{10} +\frac{1}{10}\left( 28x+11x^{2}+59\right) +\frac{1}{10}\left( 3x^{2}+53x-46\right) +\frac{1}{10}\times10x +\frac{1}{10}\times2x +\frac{1}{10}\times3x +\frac{1}{10}\times5x +\frac{1}{10}\times633.10 +\frac{1}{10}\times6x +\frac{1}{10}\times7x +\frac{1}{11^4} +\frac{1}{11} +\frac{1}{11}>x +\frac{1}{125 \left(p^{4}\right)^{3} \left(q^{8}\right)^{3}} +\frac{1}{125 p^{ 4 \times 3} q^{ 8 \times 3}} +\frac{1}{125 p^{12} q^{24}} +\frac{1}{125 y^{6}} +\frac{1}{125 y^{9}} +\frac{1}{125^{p}} +\frac{1}{125y^6} +\frac{1}{125y^9} +\frac{1}{125y^{9}} +\frac{1}{128^{\frac{2}{7}}} +\frac{1}{128}y +\frac{1}{128}y^1 +\frac{1}{12n^3} +\frac{1}{12y} +\frac{1}{12} +\frac{1}{12}>x +\frac{1}{12}x^2+\frac{7}{12}x-\frac{7}{12} +\frac{1}{13} +\frac{1}{14641} +\frac{1}{16 \left(p^{6}\right)^{2} \left(q^{7}\right)^{2}} +\frac{1}{16 \left(p^{8}\right)^{2} \left(q^{9}\right)^{2}} +\frac{1}{16 p^{ 6 \times 2} q^{ 7 \times 2}} +\frac{1}{16 p^{ 8 \times 2} q^{ 9 \times 2}} +\frac{1}{16 p^{12} q^{14}} +\frac{1}{16 p^{16} q^{18}} +\frac{1}{16 x^{8}} +\frac{1}{16x^{4}} +\frac{1}{16y} +\frac{1}{16} +\frac{1}{16} + \frac{y}{2} + \frac{3 y^{2}}{2} + 2 y^{3} + y^{4} +\frac{1}{16} > x +\frac{1}{16}>x +\frac{1}{16}x^{-8} +\frac{1}{16}y^1 +\frac{1}{16}y^3 +\frac{1}{16}y^6 +\frac{1}{17} > x +\frac{1}{17}>x +\frac{1}{18}>x +\frac{1}{19} +\frac{1}{19} > x +\frac{1}{19}\le x +\frac{1}{1\sqrt{2}} +\frac{1}{1}<\frac{1x}{1} +\frac{1}{1}<\frac{2}{1} +\frac{1}{1}>\frac{1}{2} +\frac{1}{1}\times\frac{9}{1}\le\left(F-32\right)\le\frac{8}{1}\times\frac{9}{1} +\frac{1}{20736} +\frac{1}{20} > x +\frac{1}{20}a +\frac{1}{20}>x +\frac{1}{21}\le x +\frac{1}{22}>x +\frac{1}{24 y} +\frac{1}{243x^2} +\frac{1}{243x^3} +\frac{1}{24} > \frac{24}{24}a +\frac{1}{24} > a +\frac{1}{24}\times \left( 2y+1\right) \times \left( 3y-1\right) +\frac{1}{256p^{32}q^{40}} +\frac{1}{256y^8} +\frac{1}{256}p^{42} +\frac{1}{27^{\frac{2}{3}}} +\frac{1}{27m^3} +\frac{1}{27} + \frac{v}{3} + v^{2} + v^{3} +\frac{1}{28}>a +\frac{1}{2\left(2x-3\right)} +\frac{1}{2\left(k-8\right)} +\frac{1}{2^5x^2} +\frac{1}{2^{ 2 p}} +\frac{1}{2^{9p}} +\frac{1}{2p^3q^3} +\frac{1}{2p} +\frac{1}{2} +\frac{1}{2} < 2\frac{1}{2} +\frac{1}{2} < 7 +\frac{1}{2} < t < 2\frac{1}{2} +\frac{1}{2} < t < \frac{3}{2} +\frac{1}{2} < t < \frac{5}{2} +\frac{1}{2} > x +\frac{1}{2} \left( h \left(w + 10\right) + 3 \left(w + 10\right)\right) - \frac{1}{2} w h +\frac{1}{2} \left(h + 3\right) \left(w + 10\right) - \frac{1}{2} w h +\frac{1}{2} \leq \frac{2}{4} +\frac{1}{2} \times 4 y^{5} \times 6 y^{3} +\frac{1}{2} b h +\frac{1}{2} x^{7 - 2} +\frac{1}{2} x^{7 - 3} +\frac{1}{2} x^{7 - 5} +\frac{1}{2} x^{7 - 6} y^{5 - 4} +\frac{1}{2} x^{8 - 3} +\frac{1}{2}+\frac{14}{2\left(x-5\right)} +\frac{1}{2}+\frac{4\sqrt{5}}{5} +\frac{1}{2}+\frac{7}{\left(x-5\right)} +\frac{1}{2}-5\ge x +\frac{1}{2}5q9q +\frac{1}{2}5q\times9q +\frac{1}{2}5qx9q +\frac{1}{2}5w+5h+25 +\frac{1}{2}<-1 +\frac{1}{2}<-1.16666666667 +\frac{1}{2}<1 +\frac{1}{2}<2 +\frac{1}{2}<6 +\frac{1}{2}<=\frac{2}{4} +\frac{1}{2}<\frac{2}{4} +\frac{1}{2}<\frac{6}{1} +\frac{1}{2}-2 +\frac{1}{2}>1 +\frac{1}{2}>=\frac{2}{4} +\frac{1}{2}>\frac{1}{3} +\frac{1}{2}>\frac{1}{6} +\frac{1}{2}>\frac{2}{4} +\frac{1}{2}>\frac{2}{6} +\frac{1}{2}>x +\frac{1}{2}\ge X>\frac{7}{2} +\frac{1}{2}\ge x+5 +\frac{1}{2}\ge\frac{1}{2} +\frac{1}{2}\ge\frac{2}{4} +\frac{1}{2}\le x\le6 +\frac{1}{2}\le x\le8 +\frac{1}{2}\le x\le\frac{3}{2} +\frac{1}{2}\le\frac{2}{4} +\frac{1}{2}\left(6y^2\right)\times10y +\frac{1}{2}\left(a+b\right)h +\frac{1}{2}\left(x\right)\le3 +\frac{1}{2}\left(x\right)\le8 +\frac{1}{2}\left(x\right)\le9 +\frac{1}{2}\log_6\left(y\right) +\frac{1}{2}\times 18u^{11} +\frac{1}{2}\times 2y^{4}\times 7y +\frac{1}{2}\times 3u^{2}\times 6u^{9} +\frac{1}{2}\times 4u^{7}\times 9u +\frac{1}{2}\times \left( 2x+y+z\right) +\frac{1}{2}\times a\times b\times\sin C +\frac{1}{2}\times a\times b\times\sin\theta +\frac{1}{2}\times n +\frac{1}{2}\times u +\frac{1}{2}\times x<4 +\frac{1}{2}\times x<8 +\frac{1}{2}\times x\le3 +\frac{1}{2}\times x\le7 +\frac{1}{2}\times x\le8 +\frac{1}{2}\times10y^{10} +\frac{1}{2}\times18c^{11} +\frac{1}{2}\times24u^9 +\frac{1}{2}\times2y^2\times4y^3 +\frac{1}{2}\times2y^3\times4y^2 +\frac{1}{2}\times2y^5\times5y^5 +\frac{1}{2}\times3u^3\times8u^6 +\frac{1}{2}\times4b\times2b +\frac{1}{2}\times54y^8 +\frac{1}{2}\times5q\times9q +\frac{1}{2}\times66y^{10} +\frac{1}{2}\times6q\times4q +\frac{1}{2}\times6y^2\times11y +\frac{1}{2}\times6y^3\times8y^4 +\frac{1}{2}\times6y^4\times11y +\frac{1}{2}\times6y^4\times11y^4 +\frac{1}{2}\times6y^5\times11y^5 +\frac{1}{2}\times6y^5\times9y^3 +\frac{1}{2}\times8b^2 +\frac{1}{2}bh +\frac{1}{2}f +\frac{1}{2}m +\frac{1}{2}n +\frac{1}{2}s<6 +\frac{1}{2}u^{-\frac{1}{2}}\times-10x^{-2} +\frac{1}{2}x > -1 +\frac{1}{2}x+1>0 +\frac{1}{2}x<-2 +\frac{1}{2}x<-5 +\frac{1}{2}x<-6 +\frac{1}{2}x<-7 +\frac{1}{2}x<3 +\frac{1}{2}x<4 +\frac{1}{2}x<5 +\frac{1}{2}x<6 +\frac{1}{2}x<7 +\frac{1}{2}x<8 +\frac{1}{2}x<9 +\frac{1}{2}x>-1 +\frac{1}{2}x>0 +\frac{1}{2}x\ge8 +\frac{1}{2}x\le3 +\frac{1}{2}x\le4 +\frac{1}{2}x\le5 +\frac{1}{2}x\le6 +\frac{1}{2}x\le7 +\frac{1}{2}x\le8 +\frac{1}{2}x\le9 +\frac{1}{2}x\times2\le3\times2 +\frac{1}{2}x\times2\le5\times2 +\frac{1}{2}x\times2\le7\times2 +\frac{1}{2}x^2 +\frac{1}{2}x^2+\frac{16}{3}x^{\frac{3}{2}}+16x+C +\frac{1}{2}x^3 +\frac{1}{2}x^5 +\frac{1}{2}x^{1}y^{1} +\frac{1}{2}x^{4} +\frac{1}{2}xy +\frac{1}{2}y +\frac{1}{32x^2} +\frac{1}{32x^3} +\frac{1}{32y} +\frac{1}{32}y +\frac{1}{36}c^{2}+\frac{c}{24}-\frac{1}{8} +\frac{1}{3\left(k-9\right)} +\frac{1}{3^2y^8} +\frac{1}{3^2}\times\frac{m^6}{1} +\frac{1}{3^2}m^6 +\frac{1}{3^5x^2} +\frac{1}{3^{10p}} +\frac{1}{3^{2} m^{2}} +\frac{1}{3^{2}} \times m^{6} +\frac{1}{3^{5} x^{5 - 3}} +\frac{1}{3^{6\times p}} +\frac{1}{3^{6p}} +\frac{1}{3^{6} x^{6 - 3}} +\frac{1}{3} +\frac{1}{3} < \frac{3}{9} +\frac{1}{3} > x +\frac{1}{3} \leq \frac{3}{9} +\frac{1}{3}+4\le-6x +\frac{1}{3}<-2 +\frac{1}{3}<3 +\frac{1}{3}<=\frac{3}{9} +\frac{1}{3}1 +\frac{1}{3}>=\frac{3}{9} +\frac{1}{3}>\frac{3}{9} +\frac{1}{3}>x +\frac{1}{3}\ge x +\frac{1}{3}\ge\frac{3}{9} +\frac{1}{3}\le \frac{3}{9} +\frac{1}{3}\le x-4-7x +\frac{1}{3}\le-6x-4 +\frac{1}{3}\le\frac{3}{9} +\frac{1}{3}\left(2m-5n\right) +\frac{1}{3}\left(3x+4\right)^3\times\frac{1}{3} +\frac{1}{3}\left(8p-5q\right) +\frac{1}{3}\left(\frac{179xy}{48}\right) +\frac{1}{3}\left(\frac{240xy+640xy+15xy}{240}\right) +\frac{1}{3}\left(\frac{895xy}{240}\right) +\frac{1}{3}\left(\frac{xy}{1}+\frac{40xy}{15}+\frac{xy}{16}\right) +\frac{1}{3}\left(xy+\frac{40xy}{15}+\frac{xy}{16}\right) +\frac{1}{3}m +\frac{1}{3}u^{-\frac{2}{3}}\times\left(-6x^{-2}\right) +\frac{1}{3}x +\frac{1}{3}x+\frac{5}{3}>6 +\frac{1}{3}x<-5 +\frac{1}{3}x<-6 +\frac{1}{3}x>-\frac{7}{3} +\frac{1}{3}x>0 +\frac{1}{3}x>\frac{13}{3} +\frac{1}{3}x\ge2 +\frac{1}{3}x\le2\frac{1}{3} +\frac{1}{3}x^2 +\frac{1}{3}x^3 +\frac{1}{4 x^{11}} +\frac{1}{4 x^{6}} +\frac{1}{41} > x +\frac{1}{45 a^{3}} +\frac{1}{45y} +\frac{1}{49} +\frac{1}{4^4y^8} +\frac{1}{4^p} +\frac{1}{4^{2} \left(p^{6}\right)^{2} \left(q^{7}\right)^{2}} +\frac{1}{4^{2} \left(p^{8}\right)^{2} \left(q^{9}\right)^{2}} +\frac{1}{4^{3} \left(p^{8}\right)^{3} \left(q^{7}\right)^{3}} +\frac{1}{4^{3} m^{3}} +\frac{1}{4^{5} \left(y^{4}\right)^{5}} +\frac{1}{4^{5}}\times \frac{1}{y^{25}} +\frac{1}{4a^3} +\frac{1}{4k+28} +\frac{1}{4m^2} +\frac{1}{4x^{2}} +\frac{1}{4} +\frac{1}{4} \leq \frac{4}{16} +\frac{1}{4} x^{4 - 2} +\frac{1}{4} x^{7 - 6} +\frac{1}{4}+\frac{3\sqrt{10}}{10} +\frac{1}{4}+\frac{3}{\sqrt{10}} +\frac{1}{4}36pq +\frac{1}{4}<-1 +\frac{1}{4}<0.25 +\frac{1}{4}<4 +\frac{1}{4}<=0.25 +\frac{1}{4}<=\frac{4}{16} +\frac{1}{4}<\frac{4}{16} +\frac{1}{4}=\frac{4}{16} +\frac{1}{4}>\frac{1}{6} +\frac{1}{4}>\frac{4}{16} +\frac{1}{4}>a +\frac{1}{4}>x +\frac{1}{4}\ge\frac{1}{4} +\frac{1}{4}\ge\frac{4}{16} +\frac{1}{4}\ge\frac{7}{4}-x +\frac{1}{4}\le \frac{4}{16} +\frac{1}{4}\le\frac{1}{4} +\frac{1}{4}\le\frac{2}{8} +\frac{1}{4}\le\frac{4}{16} +\frac{1}{4}\times x +\frac{1}{4}\times y +\frac{1}{4}m +\frac{1}{4}v +\frac{1}{4}x +\frac{1}{4}x+\frac{3}{4}\ge3 +\frac{1}{4}x<-3 +\frac{1}{4}x>0 +\frac{1}{4}x>5 +\frac{1}{4}x>8 +\frac{1}{4}x\le0 +\frac{1}{4}x^1 +\frac{1}{4}x^2 +\frac{1}{4}x^4 +\frac{1}{4}x^5 +\frac{1}{4}x^6 +\frac{1}{4}x^{-6} +\frac{1}{4}x^{1} +\frac{1}{4}x^{2} +\frac{1}{4}x^{4-8-7} +\frac{1}{4}x^{7-6} +\frac{1}{4}x^{8-2} +\frac{1}{4}y +\frac{1}{4}y\times 280w +\frac{1}{5^2}m^{20} +\frac{1}{5^4}\times m^8 +\frac{1}{5^{ 8 p}} +\frac{1}{5^{2p}} +\frac{1}{5^{3p}} +\frac{1}{5^{3} \left(p^{4}\right)^{3} \left(q^{8}\right)^{3}} +\frac{1}{5^{3} \times y^{ 2 \times 3}} +\frac{1}{5^{3} \times y^{ 3 \times 3}} +\frac{1}{5^{5p}} +\frac{1}{5^{7p}} +\frac{1}{5x^8} +\frac{1}{5x^9} +\frac{1}{5x^{10}} +\frac{1}{5} +\frac{1}{5} < 1 +\frac{1}{5} < 2 +\frac{1}{5} < 3 +\frac{1}{5} > \frac{1}{10} +\frac{1}{5} x^{6 - 2} +\frac{1}{5}<1 +\frac{1}{5}<2 +\frac{1}{5}<3 +\frac{1}{5}<6 +\frac{1}{5}<\frac{4}{4} +\frac{1}{5}>0 +\frac{1}{5}>\frac{1}{10} +\frac{1}{5}>x +\frac{1}{5}\ge x,y\ge\frac{9}{20} +\frac{1}{5}\ge\frac{1}{10} +\frac{1}{5}\le2 +\frac{1}{5}\left(2m-9n\right) +\frac{1}{5}\left(3s-2t\right) +\frac{1}{5}\left(4m-3n\right) +\frac{1}{5}\left(4p-9q\right) +\frac{1}{5}\left(8a-9b\right) +\frac{1}{5}\left(8s-3t\right) +\frac{1}{5}\left(8s-9t\right) +\frac{1}{5}\left(8y-9w\right) +\frac{1}{5}\left(9y-8w\right) +\frac{1}{5}\times m^{2} +\frac{1}{5}n+\frac{49}{5} +\frac{1}{5}x +\frac{1}{5}x<-2 +\frac{1}{5}x<-3 +\frac{1}{5}x>-2 +\frac{1}{5}x>0 +\frac{1}{5}x^{1} +\frac{1}{5}x^{2} +\frac{1}{5}y +\frac{1}{6 x^{5}} +\frac{1}{6.55\times10^4} +\frac{1}{60}\left( 10x^{2}+65x-32\right) +\frac{1}{625}\times m^8 +\frac{1}{64 \left(p^{8}\right)^{3} \left(q^{7}\right)^{3}} +\frac{1}{64 m^{3}} +\frac{1}{64 p^{ 8 \times 3} q^{ 7 \times 3}} +\frac{1}{64p^{24}q^{21}} +\frac{1}{64x^2} +\frac{1}{64x^3} +\frac{1}{64x^{4}} +\frac{1}{6a^2} +\frac{1}{6q^{15}} +\frac{1}{6x+24} +\frac{1}{6x^8} +\frac{1}{6} +\frac{1}{6} < 1 +\frac{1}{6} < 2 +\frac{1}{6} < 3 +\frac{1}{6} x^{6 - 4} +\frac{1}{6}9x +\frac{1}{6}<1 +\frac{1}{6}<2 +\frac{1}{6}<3 +\frac{1}{6}<6 +\frac{1}{6}>\frac{0}{8} +\frac{1}{6}>x +\frac{1}{6}\times4x +\frac{1}{6}\times7x +\frac{1}{6}\times8x +\frac{1}{6}\times9x +\frac{1}{6}x +\frac{1}{6}x-1\frac{1}{6}>-1 +\frac{1}{6}x>0 +\frac{1}{6}x>\frac{1}{6} +\frac{1}{6}x\le7 +\frac{1}{6}x^2 +\frac{1}{6}x^3 +\frac{1}{6}x^{2}+\frac{13}{12}x-\frac{8}{15} +\frac{1}{6}x^{5-2} +\frac{1}{729 x^{3}} +\frac{1}{729 x^{4}} +\frac{1}{729x^2} +\frac{1}{729x^3} +\frac{1}{729x^{3}} +\frac{1}{7^{8p}} +\frac{1}{7q^{17}} +\frac{1}{7} +\frac{1}{7} < 1 +\frac{1}{7} < 2 +\frac{1}{7} < 3 +\frac{1}{7}3x +\frac{1}{7}<1 +\frac{1}{7}<2 +\frac{1}{7}<3 +\frac{1}{7}<\frac{1}{11} +\frac{1}{7}>x +\frac{1}{7}\le1 +\frac{1}{7}\le2 +\frac{1}{7}\left(10r-3s\right) +\frac{1}{7}\left(3m-4n\right) +\frac{1}{7}\left(5a+3b\right) +\frac{1}{7}\left(5x+4\right)^{\frac{7}{5}}+C +\frac{1}{7}\left(8p-9q\right) +\frac{1}{7}\left(9s+5t\right) +\frac{1}{7}\times10x +\frac{1}{7}\times2x +\frac{1}{7}\times3x +\frac{1}{7}\times5x +\frac{1}{7}\times6x +\frac{1}{7}^{4p} +\frac{1}{7}x +\frac{1}{7}x<-2 +\frac{1}{7}x^3 +\frac{1}{7}x^{3} +\frac{1}{7}x^{6} +\frac{1}{8 x^{9}} +\frac{1}{8.3521}\times10^{-4} +\frac{1}{8.35}\times10^{-4} +\frac{1}{8.35}\times\frac{1}{10^4} +\frac{1}{81x^2} +\frac{1}{81y^{8}} +\frac{1}{81} +\frac{1}{83521} +\frac{1}{8q^{10}} +\frac{1}{8q^{11}} +\frac{1}{8x^8} +\frac{1}{8y^{15}} +\frac{1}{8} +\frac{1}{8} < 1 +\frac{1}{8} < 2 +\frac{1}{8} < 3 +\frac{1}{8} > x +\frac{1}{8}+\frac{16}{8\left(x-3\right)} +\frac{1}{8}+\frac{1}{8+n} +\frac{1}{8}+\frac{2}{x-3} +\frac{1}{8}<1 +\frac{1}{8}<2 +\frac{1}{8}<3 +\frac{1}{8}<8 +\frac{1}{8}>a +\frac{1}{8}>x +\frac{1}{8}\le2 +\frac{1}{8}\times\frac{2}{\left(k+7\right)} +\frac{1}{8}m\times\frac{72n}{1} +\frac{1}{8}x +\frac{1}{8}x^2 +\frac{1}{8}x^4 +\frac{1}{9q^7} +\frac{1}{9q^8} +\frac{1}{9y^4} +\frac{1}{9y^8} +\frac{1}{9} +\frac{1}{9} < 1 +\frac{1}{9} < 2 +\frac{1}{9} < 3 +\frac{1}{9} > x +\frac{1}{9}<1 +\frac{1}{9}<2 +\frac{1}{9}<3 +\frac{1}{9}\left(3x+4\right)^3 +\frac{1}{9}\left(7a-2b\right) +\frac{1}{9}\left(8u-5v\right) +\frac{1}{9}x>2 +\frac{1}{9}x>4 +\frac{1}{9}x\le 6 +\frac{1}{A}>\frac{1}{B} +\frac{1}{\cos\alpha}\left(1-\sin\alpha\right) +\frac{1}{\cos\left(\alpha\right)}\left(1-\sin\left(\alpha\right)\right) +\frac{1}{\cos\left(\theta\right)} +\frac{1}{\cos\theta\tan\theta} +\frac{1}{\cos\theta} +\frac{1}{\frac{- \sqrt{3}}{2}} +\frac{1}{\frac{-\sqrt{3}}{2}} +\frac{1}{\frac{15}{17}} +\frac{1}{\frac{1}{2}} +\frac{1}{\frac{1}{a^{n}}} +\frac{1}{\frac{1}{b^{\frac{3}{2}}}} +\frac{1}{\frac{8}{17}} +\frac{1}{\frac{a^9}{b^{21}}} +\frac{1}{\frac{a^n}{b^n}} +\frac{1}{\frac{a^{n}}{b^{n}}} +\frac{1}{\left( - 128 \right)^{\frac{3}{7}}} +\frac{1}{\left( - 2 \right)^{3}} +\frac{1}{\left( 3 m\right)^{2}} +\frac{1}{\left( 3y^{2}\right) ^{4}} +\frac{1}{\left( 4 m\right)^{3}} +\frac{1}{\left( 4 p^{6} q^{7}\right)^{2}} +\frac{1}{\left( 4 p^{8} q^{9}\right)^{2}} +\frac{1}{\left( 4 y^{4}\right)^{5}} +\frac{1}{\left( 5 p^{4} q^{8}\right)^{3}} +\frac{1}{\left( 5 y^{2}\right)^{3}} +\frac{1}{\left( 5 y^{3}\right)^{3}} +\frac{1}{\left( 5^{3}\right) ^{p}} +\frac{1}{\left( \frac{27}{m^{15}}\right) } +\frac{1}{\left( \frac{3}{m^{5}}\right) ^{3}} +\frac{1}{\left(-2\right)^4} +\frac{1}{\left(-8\right)^{\frac{4}{3}}} +\frac{1}{\left(4y^3\right)^5} +\frac{1}{\left(5y^3\right)^3} +\frac{1}{\left(\frac{a^3}{b^7}\right)^3} +\frac{1}{\left(\frac{a}{b}\right)^n} +\frac{1}{\left(\frac{a}{b}\right)^{n}} +\frac{1}{\left(\sqrt[3]{\left(-2\right)^3}\right)^4} +\frac{1}{\left(\sqrt[7]{ - 128 }\right)^{3}} +\frac{1}{\left(\sqrt[7]{\left( - 2 \right)^{7}}\right)^{3}} +\frac{1}{\left(a^3\right)^{\frac{1}{5}}} +\frac{1}{\left(a^{\frac{3}{5}}\right)} +\frac{1}{\left(b^{ - 3 }\right)^{\frac{1}{2}}} +\frac{1}{\left(x+3\right)} +\frac{1}{\left(x+5\right)} +\frac{1}{\sin \theta} +\frac{1}{\sin\theta} +\frac{1}{\sqrt[5]{243^4}} +\frac{1}{\sqrt{10}+1} +\frac{1}{\sqrt{10}} +\frac{1}{\sqrt{15}-1} +\frac{1}{\sqrt{15}-1}\times \frac{\sqrt{15}+1}{\sqrt{15}+1} +\frac{1}{\sqrt{2}} +\frac{1}{\sqrt{7} + 2} +\frac{1}{a^3} +\frac{1}{a^4} +\frac{1}{a^5} +\frac{1}{a^6} +\frac{1}{a^7} +\frac{1}{a^8}\div\frac{1}{b^8} +\frac{1}{a^8}\times\frac{b^8}{1} +\frac{1}{a^n}\times\frac{b^n}{1} +\frac{1}{a^{-n}} +\frac{1}{a^{12}}\div\frac{1}{b^9} +\frac{1}{a^{12}}\times\frac{b^9}{1} +\frac{1}{a^{5}} +\frac{1}{a^{6}} +\frac{1}{a^{7}} +\frac{1}{a^{\frac{2}{3}}} +\frac{1}{a^{\frac{5}{4}}} +\frac{1}{ab} +\frac{1}{a} < \frac{1}{b} +\frac{1}{a} > \frac{1}{b} +\frac{1}{a}<\frac{1}{b} +\frac{1}{a}>\frac{1}{b} +\frac{1}{a}\ge \frac{1}{b} +\frac{1}{a}\ge\frac{1}{b} +\frac{1}{a}\le\frac{1}{b} +\frac{1}{b^2} +\frac{1}{b^4} +\frac{1}{b^6} +\frac{1}{b^8} +\frac{1}{b^{-1\frac{1}{2}}} +\frac{1}{b^{\frac{-3}{2}}} +\frac{1}{b} +\frac{1}{b} < \frac{1}{a} +\frac{1}{b} > \frac{1}{a} +\frac{1}{b}<\frac{1}{a} +\frac{1}{b}>\frac{1}{A} +\frac{1}{b}>\frac{1}{a} +\frac{1}{b}\ge\frac{1}{a} +\frac{1}{cf} +\frac{1}{f} +\frac{1}{g} +\frac{1}{j} +\frac{1}{k^2} +\frac{1}{k^{10}} +\frac{1}{k^{14}} +\frac{1}{k^{15}} +\frac{1}{k^{21}} +\frac{1}{k^{25}} +\frac{1}{k^{26}} +\frac{1}{k^{2}} +\frac{1}{k^{34}} +\frac{1}{k^{36}} +\frac{1}{k^{41}} +\frac{1}{k^{44}} +\frac{1}{k^{47}} +\frac{1}{k^{54}} +\frac{1}{k^{61}} +\frac{1}{k^{66}} +\frac{1}{k^{6}} +\frac{1}{k^{8}} +\frac{1}{k^{92}} +\frac{1}{k^{93}} +\frac{1}{km} +\frac{1}{m^2} +\frac{1}{m^3} +\frac{1}{m^4n^3}\times p^5 +\frac{1}{m^4n^3}\times\frac{p^5}{1} +\frac{1}{m^4}\times\frac{1}{n^3}\times p^5 +\frac{1}{m^5\times n^5}\times p^3 +\frac{1}{m^5n^5}\times p^2 +\frac{1}{m^5} +\frac{1}{m^{16}} +\frac{1}{m^{5}} +\frac{1}{m} +\frac{1}{n} +\frac{1}{p^1}\times\frac{q^4}{1} +\frac{1}{p^2} +\frac{1}{p^2}\times\frac{q^3}{1} +\frac{1}{p^3} +\frac{1}{p^3}q^5 +\frac{1}{p^5}\times q^2 +\frac{1}{p^5}\times\frac{q^2}{1} +\frac{1}{p^{3}} +\frac{1}{p^{5}}q^{4} +\frac{1}{pq} +\frac{1}{p} +\frac{1}{q^3} +\frac{1}{q^{17}7} +\frac{1}{q} +\frac{1}{r^3} +\frac{1}{r^9} +\frac{1}{r^{26}} +\frac{1}{r^{36}} +\frac{1}{r^{66}} +\frac{1}{r^{8}} +\frac{1}{rm} +\frac{1}{r} +\frac{1}{u^1} +\frac{1}{u^8} +\frac{1}{u^9} +\frac{1}{u^{10}} +\frac{1}{u^{12}} +\frac{1}{u^{15}} +\frac{1}{u^{20}} +\frac{1}{u^{54}} +\frac{1}{u^{90}} +\frac{1}{uv} +\frac{1}{u} +\frac{1}{v-3w} +\frac{1}{v-4w} +\frac{1}{v} +\frac{1}{w^6} +\frac{1}{w^{12}} +\frac{1}{w^{18}} +\frac{1}{w^{28}} +\frac{1}{w^{32}} +\frac{1}{w^{36}} +\frac{1}{x + 3} + \frac{x - 8}{\left(x + 3\right) \left(x + 8\right)} +\frac{1}{x y z} +\frac{1}{x+11} +\frac{1}{x+5} +\frac{1}{x-6} +\frac{1}{x^2} +\frac{1}{x^3} +\frac{1}{x^4} +\frac{1}{x^5} +\frac{1}{x^6} +\frac{1}{x^{1}} +\frac{1}{x^{2}} +\frac{1}{x^{3}} +\frac{1}{x^{5}} +\frac{1}{x^{6}} +\frac{1}{x^{\frac{1}{2}}} +\frac{1}{xyz} +\frac{1}{xy} +\frac{1}{x} +\frac{1}{y^2} +\frac{1}{y^3} +\frac{1}{y^4} +\frac{1}{y^5} +\frac{1}{y^6} +\frac{1}{y^9} +\frac{1}{y^{3}} +\frac{1}{y^{6}} +\frac{1}{y^{7}} +\frac{1}{y} +\frac{2 + 5 + 2 \sqrt{ 2 \times 5}}{2 - 5} +\frac{2 - x}{2} \geq 2 +\frac{2 \left( 14 x + 13\right)}{2} > 6 \times 2 +\frac{2 \left( 15 x + 1\right)}{2} > 5 \times 2 +\frac{2 \left( 16 x + 5\right)}{2} > 5 \times 2 +\frac{2 \left( 2 b + 1\right)}{b - 4} +\frac{2 \left( 2 x + 10\right)}{2} > \frac{- 16}{2} +\frac{2 \left( 2 x + 1\right)}{4} +\frac{2 \left( 2 x + 8\right)}{2} > \frac{- 16}{2} +\frac{2 \left( 2 x + 9\right) \left(x - 2\right)}{2} +\frac{2 \left( 2 x - 2\right)}{2} \geq \frac{- 8}{2} +\frac{2 \left( 3 x + 12\right)}{2} < \frac{- 30}{2} +\frac{2 \left( 3 x + 12\right)}{2} > \frac{30}{2} +\frac{2 \left( 3 x + 15\right)}{2} > \frac{- 24}{2} +\frac{2 \left( 3 x + 15\right)}{2} > \frac{18}{2} +\frac{2 \left( 3 x + 15\right)}{2} \geq \frac{- 24}{2} +\frac{2 \left( 3 x + 15\right)}{2} \leq \frac{- 24}{2} +\frac{2 \left( 3 x + 3\right)}{2} < \frac{18}{2} +\frac{2 \left( 3 x + 3\right)}{2} \geq \frac{- 18}{2} +\frac{2 \left( 3 x + 6\right)}{2} \geq \frac{6}{2} +\frac{2 \left( 3 x + 9\right)}{2} > \frac{- 30}{2} +\frac{2 \left( 3 x + 9\right)}{2} > \frac{- 6}{2} +\frac{2 \left( 3 x - 15\right)}{2} \geq \frac{- 6}{2} +\frac{2 \left( 4 x + 12\right)}{2} > \frac{- 16}{2} +\frac{2 \left( 4 x + 12\right)}{2} > \frac{40}{2} +\frac{2 \left( 4 x + 12\right)}{2} \geq \frac{- 16}{2} +\frac{2 \left( 4 x + 16\right)}{2} > \frac{- 24}{2} +\frac{2 \left( 4 x + 16\right)}{2} > \frac{24}{2} +\frac{2 \left( 4 x + 4\right)}{2} > \frac{16}{2} +\frac{2 \left( 4 x + 4\right)}{2} > \frac{8}{2} +\frac{2 \left( 4 x + 4\right)}{2} \leq \frac{32}{2} +\frac{2 \left( 4 x - 12\right)}{2} \geq \frac{40}{2} +\frac{2 \left( 4 x - 12\right)}{2} \leq \frac{16}{2} +\frac{2 \left( 5 x + 10\right)}{2} < \frac{20}{2} +\frac{2 \left( 5 x + 10\right)}{2} \leq \frac{10}{2} +\frac{2 \left( 5 x + 15\right)}{2} < \frac{- 30}{2} +\frac{2 \left( 5 x + 15\right)}{2} \geq \frac{- 50}{2} +\frac{2 \left( 5 x + 15\right)}{2} \leq \frac{- 10}{2} +\frac{2 \left( 5 x + 20\right)}{2} > \frac{30}{2} +\frac{2 \left( 5 x + 25\right)}{2} < \frac{- 40}{2} +\frac{2 \left( 5 x + 25\right)}{2} > \frac{- 30}{2} +\frac{2 \left( 5 x + 5\right)}{2} < \frac{50}{2} +\frac{2 \left( 5 x - 15\right)}{2} > \frac{30}{2} +\frac{2 \left( 5 x - 20\right)}{2} < \frac{- 20}{2} +\frac{2 \left( 5 x - 5\right)}{2} > \frac{50}{2} +\frac{2 \left( 5 x-1\right)}{8} +\frac{2 \left( 6 x + 1\right)}{10} +\frac{2 \left( 6 x + 6\right)}{2} \leq \frac{- 24}{2} +\frac{2 \left( 6 x - 30\right)}{2} \leq \frac{- 48}{2} +\frac{2 \left( 6 x - 6\right)}{2} \geq \frac{24}{2} +\frac{2 \left( 7 x-1\right)}{8} +\frac{2 \left( 8 x + 11\right)}{2} > 18 \times 2 +\frac{2 \left( 9 x + 7\right)}{2} > 13 \times 2 +\frac{2 \left(3 - x y\right)}{x \left( x y - 3\right)} +\frac{2 \left(b - 1\right)}{3} +\frac{2 \left(m - 3\right)}{3} +\frac{2 \left(x + 2\right)}{2} \leq \frac{10}{2} +\frac{2 \left(x + 2\right)}{2} \leq \frac{14}{2} +\frac{2 \left(x + 2\right)}{2} \leq \frac{18}{2} +\frac{2 \left(x + 2\right)}{2} \leq \frac{6}{2} +\frac{2 \left(x + 2\right)}{2} \leq \frac{8}{2} +\frac{2 \left(x + 3\right)}{2} \leq \frac{18}{2} +\frac{2 \left(x + 3\right)}{2} \leq \frac{8}{2} +\frac{2 \left(x + 4\right)}{2} \leq \frac{10}{2} +\frac{2 \left(x + 4\right)}{2} \leq \frac{18}{2} +\frac{2 \left(x + 5\right)^{2}}{x + 5} > 9 \left(x + 5\right)^{2} +\frac{2 \left(x + 5\right)}{2} \leq \frac{14}{2} +\frac{2 \left(x + 6\right)}{2} \leq \frac{14}{2} +\frac{2 \left(x + 6\right)}{2} \leq \frac{18}{2} +\frac{2 \left(x + 7\right)}{2} \leq \frac{16}{2} +\frac{2 \left(x + 8\right)}{2} \leq \frac{18}{2} +\frac{2 \left(x - 6\right)}{2} < \frac{- 10}{2} +\frac{2 \left(x - 6\right)}{2} < \frac{- 6}{2} +\frac{2 \left(x - 6\right)}{2} < \frac{- 8}{2} +\frac{2 \left(x - 7\right)}{2} < \frac{- 12}{2} +\frac{2 \left(x - 7\right)}{2} < \frac{- 4}{2} +\frac{2 \left(x - 7\right)}{2} < \frac{- 8}{2} +\frac{2 \left(x - 8\right)}{2} < \frac{- 8}{2} +\frac{2 \left(x - 9\right)}{2} < \frac{- 10}{2} +\frac{2 \left(x - 9\right)}{2} < \frac{- 14}{2} +\frac{2 \left(x - 9\right)}{2} < \frac{- 6}{2} +\frac{2 \sin x \cos x}{1 + 2 \cos ^{2}\left(x\right) - 1} +\frac{2 \sqrt{ A \pi}}{4 \pi} +\frac{2 \times u \times u}{v \times v \times v} +\frac{2 a b}{2 x y} +\frac{2 a b}{a b} +\frac{2 a b}{a} +\frac{2 b}{b} +\frac{2 m n \times 3 p \times 5}{2 n \times 7 p} +\frac{2 m^{2} + 9 m + 4 - 2 m^{2} - 3 m - 8}{m^{2} + m + 5} +\frac{2 m^{2} + 9 m + 4 - \left( 2 m^{2} + 3 m + 8\right)}{m^{2} + m + 5} +\frac{2 m}{20} +\frac{2 n^{2}}{2} +\frac{2 n}{3} +\frac{2 p + p}{2 p - p} +\frac{2 p - p}{8} +\frac{2 p x^{4} y^{3}}{15 p q x y} +\frac{2 p}{8} - \frac{p}{8} +\frac{2 q}{3 p} +\frac{2 r s t}{3 r s} +\frac{2 s^{2}}{5} - 2 \times 8 t + \frac{2}{2} +\frac{2 t}{3} +\frac{2 u^{4}}{v^{2}} +\frac{2 u^{5}}{v^{2}} +\frac{2 x + 7 x}{11} +\frac{2 x + 9 x}{12} +\frac{2 x + 1}{2} +\frac{2 x + 1}{3} +\frac{2 x + 29}{3} \geq 5 +\frac{2 x + 29}{5} \geq 7 +\frac{2 x + 29}{7} \geq 5 +\frac{2 x + 3}{5} \geq 4 +\frac{2 x + 3}{5} \geq 5 +\frac{2 x + 3}{5} \geq 6 +\frac{2 x + 3}{5} \geq 8 +\frac{2 x + 3}{5} \geq 9 +\frac{2 x + 3}{x \left(x + 3\right)} +\frac{2 x + 5}{3} \geq 6 +\frac{2 x + 5}{9} \geq 6 +\frac{2 x + 5}{9} \geq 8 +\frac{2 x + 7}{9} \geq 6 +\frac{2 x + 9}{5} \geq 5 +\frac{2 x + 9}{5} \geq 6 +\frac{2 x + 9}{5} \geq 7 +\frac{2 x + 9}{5} \geq 8 +\frac{2 x + 9}{5} \geq 9 +\frac{2 x + 9}{7} \geq 9 +\frac{2 x + y + z}{2} +\frac{2 x - 144}{63} < 6 +\frac{2 x - 14}{35} < 9 +\frac{2 x - 247}{143} < 1 +\frac{2 x - 342}{323} < 16 +\frac{2 x - 34}{255} < 17 +\frac{2 x - 3}{- 4 x + 5} +\frac{2 x - 51}{255} < 3 +\frac{2 x \left(x + 2\right)}{\left(x + 5\right) \left(x - 5\right) \left(x + 2\right)} - \frac{3 \left(x - 5\right)}{\left(x + 2\right) \left(x + 5\right) \left(x - 5\right)} +\frac{2 x \times 2}{5 \times 2} + \frac{3 x + 5}{10} +\frac{2 x^{ - 7 }}{x^{ - 3 }} +\frac{2 x^{ - 8 }}{x^{ - 5 }} +\frac{2 x^{3} y^{2}}{15 q} +\frac{2 x^{6 - 4} y^{6 - 4}}{7} +\frac{2 x^{6} y^{6}}{7 x^{4} y^{4}} +\frac{2 x}{2} < \frac{- 12}{2} +\frac{2 x}{2} < \frac{- 18}{2} +\frac{2 x}{2} < \frac{- 2}{2} +\frac{2 x}{2} < \frac{- 42}{2} +\frac{2 x}{2} < \frac{- 80}{2} +\frac{2 x}{2} < \frac{- 8}{2} +\frac{2 x}{2} < \frac{0.5}{2} +\frac{2 x}{2} < \frac{0.7}{2} +\frac{2 x}{2} < \frac{0}{2} +\frac{2 x}{2} < \frac{1.9}{2} +\frac{2 x}{2} < \frac{10.1}{2} +\frac{2 x}{2} < \frac{10.8}{2} +\frac{2 x}{2} < \frac{10}{2} +\frac{2 x}{2} < \frac{11.2}{2} +\frac{2 x}{2} < \frac{11.5}{2} +\frac{2 x}{2} < \frac{12.2}{2} +\frac{2 x}{2} < \frac{12.7}{2} +\frac{2 x}{2} < \frac{12.8}{2} +\frac{2 x}{2} < \frac{12}{2} +\frac{2 x}{2} < \frac{13.2}{2} +\frac{2 x}{2} < \frac{13.4}{2} +\frac{2 x}{2} < \frac{13.6}{2} +\frac{2 x}{2} < \frac{13.7}{2} +\frac{2 x}{2} < \frac{14.1}{2} +\frac{2 x}{2} < \frac{14.6}{2} +\frac{2 x}{2} < \frac{14.8}{2} +\frac{2 x}{2} < \frac{14}{2} +\frac{2 x}{2} < \frac{15.7}{2} +\frac{2 x}{2} < \frac{16.3}{2} +\frac{2 x}{2} < \frac{16.6}{2} +\frac{2 x}{2} < \frac{16}{2} +\frac{2 x}{2} < \frac{17.4}{2} +\frac{2 x}{2} < \frac{18.3}{2} +\frac{2 x}{2} < \frac{18}{2} +\frac{2 x}{2} < \frac{2.3}{2} +\frac{2 x}{2} < \frac{2.4}{2} +\frac{2 x}{2} < \frac{2.5}{2} +\frac{2 x}{2} < \frac{2}{2} +\frac{2 x}{2} < \frac{3.1}{2} +\frac{2 x}{2} < \frac{3.2}{2} +\frac{2 x}{2} < \frac{3.5}{2} +\frac{2 x}{2} < \frac{390}{2} +\frac{2 x}{2} < \frac{4.6}{2} +\frac{2 x}{2} < \frac{4}{2} +\frac{2 x}{2} < \frac{5.3}{2} +\frac{2 x}{2} < \frac{522}{2} +\frac{2 x}{2} < \frac{6.3}{2} +\frac{2 x}{2} < \frac{6.5}{2} +\frac{2 x}{2} < \frac{6.8}{2} +\frac{2 x}{2} < \frac{6.9}{2} +\frac{2 x}{2} < \frac{6}{2} +\frac{2 x}{2} < \frac{7.3}{2} +\frac{2 x}{2} < \frac{8.4}{2} +\frac{2 x}{2} < \frac{8.6}{2} +\frac{2 x}{2} < \frac{8.7}{2} +\frac{2 x}{2} < \frac{8.8}{2} +\frac{2 x}{2} < \frac{8}{2} +\frac{2 x}{2} < \frac{9.5}{2} +\frac{2 x}{2} < \frac{9.8}{2} +\frac{2 x}{2} > - \frac{1}{2} +\frac{2 x}{2} > \frac{- 10}{2} +\frac{2 x}{2} > \frac{- 12}{2} +\frac{2 x}{2} > \frac{- 14}{2} +\frac{2 x}{2} > \frac{- 18}{2} +\frac{2 x}{2} > \frac{- 24}{2} +\frac{2 x}{2} > \frac{- 2}{2} +\frac{2 x}{2} > \frac{- 30}{2} +\frac{2 x}{2} > \frac{- 4}{2} +\frac{2 x}{2} > \frac{- 50}{2} +\frac{2 x}{2} > \frac{- 6}{2} +\frac{2 x}{2} > \frac{- 8}{2} +\frac{2 x}{2} > \frac{0}{2} +\frac{2 x}{2} > \frac{10}{2} +\frac{2 x}{2} > \frac{11.2}{2} +\frac{2 x}{2} > \frac{11.4}{2} +\frac{2 x}{2} > \frac{11.6}{2} +\frac{2 x}{2} > \frac{12}{2} +\frac{2 x}{2} > \frac{13.2}{2} +\frac{2 x}{2} > \frac{13.9}{2} +\frac{2 x}{2} > \frac{14.5}{2} +\frac{2 x}{2} > \frac{14.7}{2} +\frac{2 x}{2} > \frac{14.8}{2} +\frac{2 x}{2} > \frac{14}{2} +\frac{2 x}{2} > \frac{15.3}{2} +\frac{2 x}{2} > \frac{15.8}{2} +\frac{2 x}{2} > \frac{16.3}{2} +\frac{2 x}{2} > \frac{16.6}{2} +\frac{2 x}{2} > \frac{16}{2} +\frac{2 x}{2} > \frac{17.4}{2} +\frac{2 x}{2} > \frac{17.5}{2} +\frac{2 x}{2} > \frac{17.8}{2} +\frac{2 x}{2} > \frac{17.9}{2} +\frac{2 x}{2} > \frac{18.5}{2} +\frac{2 x}{2} > \frac{18}{2} +\frac{2 x}{2} > \frac{19.1}{2} +\frac{2 x}{2} > \frac{19.4}{2} +\frac{2 x}{2} > \frac{19.7}{2} +\frac{2 x}{2} > \frac{2.1}{2} +\frac{2 x}{2} > \frac{20.5}{2} +\frac{2 x}{2} > \frac{20}{2} +\frac{2 x}{2} > \frac{22}{2} +\frac{2 x}{2} > \frac{26}{2} +\frac{2 x}{2} > \frac{28}{2} +\frac{2 x}{2} > \frac{2}{2} +\frac{2 x}{2} > \frac{3.5}{2} +\frac{2 x}{2} > \frac{3.7}{2} +\frac{2 x}{2} > \frac{36}{2} +\frac{2 x}{2} > \frac{38}{2} +\frac{2 x}{2} > \frac{4.9}{2} +\frac{2 x}{2} > \frac{4}{2} +\frac{2 x}{2} > \frac{5.6}{2} +\frac{2 x}{2} > \frac{53}{2} +\frac{2 x}{2} > \frac{6.5}{2} +\frac{2 x}{2} > \frac{6.8}{2} +\frac{2 x}{2} > \frac{6}{2} +\frac{2 x}{2} > \frac{7.2}{2} +\frac{2 x}{2} > \frac{8.7}{2} +\frac{2 x}{2} > \frac{8}{2} +\frac{2 x}{2} > \frac{9.3}{2} +\frac{2 x}{2} > \frac{9.5}{2} +\frac{2 x}{2} \geq \frac{- 2}{2} +\frac{2 x}{2} \geq \frac{- 42}{2} +\frac{2 x}{2} \geq \frac{0}{2} +\frac{2 x}{2} \geq \frac{10}{2} +\frac{2 x}{2} \geq \frac{14}{2} +\frac{2 x}{2} \geq \frac{16}{2} +\frac{2 x}{2} \geq \frac{18}{2} +\frac{2 x}{2} \geq \frac{20}{2} +\frac{2 x}{2} \geq \frac{22}{2} +\frac{2 x}{2} \geq \frac{24}{2} +\frac{2 x}{2} \geq \frac{26}{2} +\frac{2 x}{2} \geq \frac{28}{2} +\frac{2 x}{2} \geq \frac{30}{2} +\frac{2 x}{2} \geq \frac{34}{2} +\frac{2 x}{2} \geq \frac{36}{2} +\frac{2 x}{2} \geq \frac{6}{2} +\frac{2 x}{2} \leq \frac{- 10}{2} +\frac{2 x}{2} \leq \frac{- 12}{2} +\frac{2 x}{2} \leq \frac{- 14}{2} +\frac{2 x}{2} \leq \frac{- 18}{2} +\frac{2 x}{2} \leq \frac{- 4}{2} +\frac{2 x}{2} \leq \frac{- 50}{2} +\frac{2 x}{2} \leq \frac{- 6}{2} +\frac{2 x}{2} \leq \frac{- 8}{2} +\frac{2 x}{2} \leq \frac{0}{2} +\frac{2 x}{2} \leq \frac{10}{2} +\frac{2 x}{2} \leq \frac{14}{2} +\frac{2 x}{2} \leq \frac{16}{2} +\frac{2 x}{2} \leq \frac{18}{2} +\frac{2 x}{2} \leq \frac{20}{2} +\frac{2 x}{2} \leq \frac{22}{2} +\frac{2 x}{2} \leq \frac{26}{2} +\frac{2 x}{2} \leq \frac{34}{2} +\frac{2 x}{2} \leq \frac{3}{2} +\frac{2 x}{2} \leq \frac{5}{2} +\frac{2 x}{2} \leq \frac{6}{2} +\frac{2 x}{2} \leq \frac{8}{2} +\frac{2 x}{35} \leq 10 +\frac{2 x}{35} \leq 11 +\frac{2 x}{35} \leq 14 +\frac{2 x}{35} \leq 15 +\frac{2 x}{3} + 3 x < 6 +\frac{2 x}{3} + 4 x < 2 +\frac{2 x}{3} + 4 x < 9 +\frac{2 x}{3} + 5 x < 8 +\frac{2 x}{3} + 6 x < 4 +\frac{2 x}{3} + 7 x < 2 +\frac{2 x}{3} + 8 x < 3 +\frac{2 x}{3} + 10 - 10 \geq - 4 - 10 +\frac{2 x}{3} + 2 - 2 < - 4 - 2 +\frac{2 x}{3} + 2 - 2 \geq - 6 - 2 +\frac{2 x}{3} + 4 - 4 \geq - 6 - 4 +\frac{2 x}{3} + 6 - 6 < 10 - 6 +\frac{2 x}{3} + 6 - 6 > - 2 - 6 +\frac{2 x}{3} + 6 - 6 > - 4 - 6 +\frac{2 x}{3} + 6 - 6 > 2 - 6 +\frac{2 x}{3} + 8 - 8 < - 6 - 8 +\frac{2 x}{3} + 8 - 8 > - 6 - 8 +\frac{2 x}{3} + 8 - 8 \geq - 8 - 8 +\frac{2 x}{3} + \frac{12 x}{3} < 2 +\frac{2 x}{3} + \frac{12 x}{3} < 3 +\frac{2 x}{3} + \frac{12 x}{3} < 9 +\frac{2 x}{3} + \frac{15 x}{3} < 8 +\frac{2 x}{3} + \frac{18 x}{3} < 4 +\frac{2 x}{3} + \frac{21 x}{3} < 2 +\frac{2 x}{3} + \frac{24 x}{3} < 3 +\frac{2 x}{3} - 10 + 10 < - 10 + 10 +\frac{2 x}{3} - 10 + 10 > 2 + 10 +\frac{2 x}{3} - 2 + 2 < - 8 + 2 +\frac{2 x}{3} - 2 + 2 \leq - 8 + 2 +\frac{2 x}{3} - 2 + 2 \leq 0 + 2 +\frac{2 x}{3} - 4 + 4 < 4 + 4 +\frac{2 x}{3} - 4 + 4 > - 4 + 4 +\frac{2 x}{3} - 8 + 8 \leq 4 + 8 +\frac{2 x}{3} < - 14 +\frac{2 x}{3} < - 2 +\frac{2 x}{3} < - 6 +\frac{2 x}{3} < - 6 + 10 +\frac{2 x}{3} < - 6 + 8 +\frac{2 x}{3} < - 8 + 6 +\frac{2 x}{3} < 0 +\frac{2 x}{3} < 10 + 6 +\frac{2 x}{3} < 12 +\frac{2 x}{3} < 16 +\frac{2 x}{3} < 2 +\frac{2 x}{3} < 4 +\frac{2 x}{3} < 4 + 8 +\frac{2 x}{3} < 8 +\frac{2 x}{3} < 8 + 4 +\frac{2 x}{3} > - 10 +\frac{2 x}{3} > - 10 - 4 +\frac{2 x}{3} > - 12 +\frac{2 x}{3} > - 14 +\frac{2 x}{3} > - 16 +\frac{2 x}{3} > - 2 + 10 +\frac{2 x}{3} > - 2 - 10 +\frac{2 x}{3} > - 4 + 2 +\frac{2 x}{3} > - 4 - 8 +\frac{2 x}{3} > - 6 + 6 +\frac{2 x}{3} > - 8 +\frac{2 x}{3} > - 8 + 4 +\frac{2 x}{3} > - 8 + 6 +\frac{2 x}{3} > - 8 - 8 +\frac{2 x}{3} > -1 +\frac{2 x}{3} > 0 +\frac{2 x}{3} > 12 +\frac{2 x}{3} > 2 +\frac{2 x}{3} > 8 +\frac{2 x}{3} > 8 + 4 +\frac{2 x}{3} \geq - 10 +\frac{2 x}{3} \geq - 10 - 8 +\frac{2 x}{3} \geq - 12 +\frac{2 x}{3} \geq - 14 +\frac{2 x}{3} \geq - 16 +\frac{2 x}{3} \geq - 18 +\frac{2 x}{3} \geq - 2 +\frac{2 x}{3} \geq - 2 - 2 +\frac{2 x}{3} \geq - 2 - 6 +\frac{2 x}{3} \geq - 4 +\frac{2 x}{3} \geq - 4 - 10 +\frac{2 x}{3} \geq - 6 +\frac{2 x}{3} \geq - 6 - 10 +\frac{2 x}{3} \geq - 6 - 2 +\frac{2 x}{3} \geq - 6 - 6 +\frac{2 x}{3} \geq - 6 - 8 +\frac{2 x}{3} \geq - 8 +\frac{2 x}{3} \geq - 8 - 10 +\frac{2 x}{3} \geq - 8 - 2 +\frac{2 x}{3} \geq - 8 - 4 +\frac{2 x}{3} \geq - 8 - 8 +\frac{2 x}{3} \geq 0 +\frac{2 x}{3} \geq 10 - 4 +\frac{2 x}{3} \geq 10 - 6 +\frac{2 x}{3} \geq 2 +\frac{2 x}{3} \geq 2 - 2 +\frac{2 x}{3} \geq 2 - 4 +\frac{2 x}{3} \geq 2 - 6 +\frac{2 x}{3} \geq 2 - 8 +\frac{2 x}{3} \geq 4 +\frac{2 x}{3} \geq 4 - 10 +\frac{2 x}{3} \geq 4 - 6 +\frac{2 x}{3} \geq 4 - 8 +\frac{2 x}{3} \geq 6 +\frac{2 x}{3} \geq 6 - 10 +\frac{2 x}{3} \geq 6 - 8 +\frac{2 x}{3} \geq 8 - 10 +\frac{2 x}{3} \geq 8 - 2 +\frac{2 x}{3} \geq 8 - 6 +\frac{2 x}{3} \geq 8 - 8 +\frac{2 x}{3} \leq 12 +\frac{2 x}{3} \leq 2 +\frac{2 x}{3} \times 3 < - 6 \times 3 +\frac{2 x}{3} \times 3 > - 16 \times 3 +\frac{2 x}{3} \times 3 > - 8 \times 3 +\frac{2 x}{5} + 4 x < 8 +\frac{2 x}{5} + 10 - 10 < - 8 - 10 +\frac{2 x}{5} + 10 - 10 > 4 - 10 +\frac{2 x}{5} + 2 - 2 \leq 4 - 2 +\frac{2 x}{5} + 4 - 4 > - 6 - 4 +\frac{2 x}{5} + 4 - 4 \leq - 6 - 4 +\frac{2 x}{5} + 6 - 6 < 10 - 6 +\frac{2 x}{5} + 6 - 6 \geq - 4 - 6 +\frac{2 x}{5} + 6 - 6 \leq 6 - 6 +\frac{2 x}{5} + 8 - 8 < - 8 - 8 +\frac{2 x}{5} + 8 - 8 \geq 6 - 8 +\frac{2 x}{5} + \frac{20 x}{5} < 8 +\frac{2 x}{5} - 10 + 10 \leq 4 + 10 +\frac{2 x}{5} - 2 + 2 > - 2 + 2 +\frac{2 x}{5} - 4 + 4 \geq - 10 + 4 +\frac{2 x}{5} - 6 + 6 > 10 + 6 +\frac{2 x}{5} - 8 + 8 \geq - 6 + 8 +\frac{2 x}{5} - \frac{2 x}{7} \leq 6 + 5 +\frac{2 x}{5} < - 16 +\frac{2 x}{5} < - 18 +\frac{2 x}{5} < 4 +\frac{2 x}{5} > - 10 +\frac{2 x}{5} > - 12 +\frac{2 x}{5} > - 14 +\frac{2 x}{5} > - 2 +\frac{2 x}{5} > - 2 - 10 +\frac{2 x}{5} > - 3 +\frac{2 x}{5} > - 4 +\frac{2 x}{5} > - 5 +\frac{2 x}{5} > - 6 +\frac{2 x}{5} > - 8 - 6 +\frac{2 x}{5} > -1 +\frac{2 x}{5} > 0 +\frac{2 x}{5} > 1 +\frac{2 x}{5} > 16 +\frac{2 x}{5} > 2 +\frac{2 x}{5} > 3 +\frac{2 x}{5} > 4 +\frac{2 x}{5} > 5 +\frac{2 x}{5} > 6 +\frac{2 x}{5} > 6 + 10 +\frac{2 x}{5} \geq - 2 - 6 +\frac{2 x}{5} \geq - 4 - 2 +\frac{2 x}{5} \geq - 6 +\frac{2 x}{5} \geq - 8 +\frac{2 x}{5} \geq 0 +\frac{2 x}{5} \geq 10 - 6 +\frac{2 x}{5} \geq 2 - 2 +\frac{2 x}{5} \geq 4 +\frac{2 x}{5} \geq 4 - 10 +\frac{2 x}{5} \geq 4 - 4 +\frac{2 x}{5} \leq - 10 +\frac{2 x}{5} \leq 14 +\frac{2 x}{5} \leq 2 +\frac{2 x}{5} \times 5 \leq 2 \times 5 +\frac{2 x}{7} +\frac{2 x}{7} > 12 - 4 +\frac{2 x}{7} > 8 + 10 +\frac{2 x}{7} \geq - 4 +\frac{2 x}{7} \geq 6 - 10 +\frac{2 x}{9} + 3 x < 2 +\frac{2 x}{9} + 4 x < 3 +\frac{2 x}{9} + 5 x < 6 +\frac{2 x}{9} + 6 x < 3 +\frac{2 x}{9} + 7 x < 6 +\frac{2 x}{9} + 8 x < 5 +\frac{2 x}{9} + 9 x < 6 +\frac{2 x}{9} + \frac{27 x}{9} < 2 +\frac{2 x}{9} + \frac{36 x}{9} < 3 +\frac{2 x}{9} + \frac{45 x}{9} < 6 +\frac{2 x}{9} + \frac{54 x}{9} < 3 +\frac{2 x}{9} + \frac{63 x}{9} < 6 +\frac{2 x}{9} + \frac{81 x}{9} < 6 +\frac{2 x}{9} < - 6 + 10 +\frac{2 x}{9} < 10 +\frac{2 x}{9} < 4 +\frac{2 x}{9} < 4 + 6 +\frac{2 x}{9} < 6 + 4 +\frac{2 x}{9} > - 10 + 10 +\frac{2 x}{9} > - 10 + 8 +\frac{2 x}{9} > - 14 +\frac{2 x}{9} > - 2 +\frac{2 x}{9} > - 4 + 4 +\frac{2 x}{9} > - 4 - 4 +\frac{2 x}{9} > - 6 +\frac{2 x}{9} > - 6 + 8 +\frac{2 x}{9} > - 6 - 8 +\frac{2 x}{9} > - 8 +\frac{2 x}{9} > - 8 + 10 +\frac{2 x}{9} > - 8 + 2 +\frac{2 x}{9} > 0 +\frac{2 x}{9} > 10 + 2 +\frac{2 x}{9} > 12 +\frac{2 x}{9} > 12 - 4 +\frac{2 x}{9} > 12 - 6 +\frac{2 x}{9} > 14 - 4 +\frac{2 x}{9} > 18 - 10 +\frac{2 x}{9} > 18 - 6 +\frac{2 x}{9} > 2 +\frac{2 x}{9} > 2 + 4 +\frac{2 x}{9} > 4 + 2 +\frac{2 x}{9} > 6 +\frac{2 x}{9} > 8 +\frac{2 x}{9} \leq 12 +\frac{2 x}{y} +\frac{2 y \left( 149 y + 79\right)}{7 \left( 10 y + 3\right) \left(y + 1\right)} +\frac{2 y \left( 149 y + 79\right)}{\left( 7 y + 7\right) \left( 10 y + 3\right)} +\frac{2 y-1}{y \left(y + 4\right) \left(y - 5\right)} +\frac{2 y}{13} +\frac{2 y}{2} < \frac{3}{2} +\frac{2 y}{2} < \frac{5}{2} +\frac{2 y}{2} < \frac{7}{2} +\frac{2 y}{2} < \frac{9}{2} +\frac{2 y}{2} > \frac{10}{2} +\frac{2 y}{2} > \frac{12}{2} +\frac{2 y}{2} > \frac{14}{2} +\frac{2 y}{2} > \frac{16}{2} +\frac{2 y}{2} > \frac{4}{2} +\frac{2 y}{2} > \frac{6}{2} +\frac{2 y}{2} > \frac{8}{2} +\frac{2+2\sin\left(\theta\right)}{1+\sin\left(\theta\right)} +\frac{2+2\sqrt{6}+3}{-1} +\frac{2+4x}{3} +\frac{2+\sqrt{10}+\sqrt{10}+5}{-3} +\frac{2+\sqrt{10}+\sqrt{10}+5}{2-5} +\frac{2+\sqrt{14}+\sqrt{14}+7}{2+\sqrt{14}-\sqrt{14}-7} +\frac{2+\sqrt{6}+\sqrt{6}+3}{2+\sqrt{6}-\sqrt{6}-3} +\frac{2-3x}{4}\left(4\right)\le5\left(4\right) +\frac{2-3x}{5}<4 +\frac{2-42}{6p} +\frac{2-7\left(x+5\right)}{x+5}\ge0 +\frac{2-7x-35}{x+5}\ge0 +\frac{2-8}{6}>\frac{6x}{6} +\frac{2-8}{6}>x +\frac{2-9x}{5}<4 +\frac{2-x}{2}\ge2 +\frac{2-x}{3}+\frac{-x+3}{5}\le4 +\frac{2-x}{3}-\frac{x-2}{5}\le2 +\frac{2-x}{3}-\frac{x-2}{5}\le5 +\frac{2-x}{3}-\frac{x-3}{5}\le4 +\frac{2-x}{3}-\frac{x-4}{5}\le4 +\frac{2.20y}{2.20}\le\frac{13.20-1.65x}{2.20} +\frac{2.33\times10^6}{2.50\times10^2} +\frac{2.5x^3z}{y} +\frac{2.60x}{2.60}>\frac{520}{2.60} +\frac{2.70x}{2.7}>\frac{1080}{2.7} +\frac{2.75}{4}>\frac{1.75}{4} +\frac{2.80x}{2.80}>\frac{1120}{2.80} +\frac{20 - 3 m}{\sqrt{10 - m}} > 0 +\frac{20 \left( 13 x + 9\right)}{20} > 10 \times 20 +\frac{20 \left( 14 x + 15\right)}{20} > 6 \times 20 +\frac{20 \left( 17 x + 2\right)}{20} > 16 \times 20 +\frac{20 \left( 19 x + 12\right)}{20} > 20 \times 20 +\frac{20 \left( 4 x + 7\right)}{20} > 1 \times 20 +\frac{20 \left( 6 x + 19\right)}{20} > 11 \times 20 +\frac{20 \left( 6 x + 5\right)}{20} > 1 \times 20 +\frac{20 \left( 6 x + 7\right)}{20} > 13 \times 20 +\frac{20 \left( 61 x + 77\right)}{20} < 19 \times 20 +\frac{20 \left( 9 x + 5\right)}{20} > 13 \times 20 +\frac{20 \left(t^{7}\right)^{5}}{5 t^{7}} +\frac{20 \log m}{2 \log m} +\frac{20 n^{2 + 3}}{20} +\frac{20 n^{3 + 4}}{20} +\frac{20 s^{7} t^{2}}{t^{6}} +\frac{20 t^{ 7 \times 5}}{5 t^{7}} +\frac{20 t^{2} + 8 t^{3}}{5 + 2 t} +\frac{20 t^{3} + 15 t^{2}}{4 t + 3} +\frac{20 t}{27} +\frac{20 t}{9} +\frac{20 u^{2}}{5 v^{4}} +\frac{20 u^{2}}{5 v^{5}} +\frac{20 u^{2}}{7 v^{2}} +\frac{20 x + 12 x}{24} > \frac{16}{3} +\frac{20 x + 2 x - 3}{35} +\frac{20 x + 21 x}{14} > 7 +\frac{20 x + 21 x}{70} > 5 +\frac{20 x + 21 x}{70} > \frac{123}{70} +\frac{20 x + 24 x}{24} > - \frac{22}{3} +\frac{20 x + 33 x}{30} > 8 +\frac{20 x + 35 x}{35} > - 11 +\frac{20 x + 44 x}{22} > - \frac{192}{11} +\frac{20 x + 48 x}{24} > - \frac{68}{3} +\frac{20 x + 63 x}{35} > 3 +\frac{20 x + 72 x}{18} > - \frac{92}{3} +\frac{20 x + 72 x}{45} > 4 +\frac{20 x + 77 x}{70} > - \frac{97}{10} +\frac{20 x e^{ 4 x} - 9 e^{ 4 x}}{\left( 5 x - 1\right)^{2}} > 0 +\frac{20 x e^{ 4 x} - e^{ 4 x}}{\left( 5 x + 1\right)^{2}} > 0 +\frac{20 x^{5 - 8}}{4} +\frac{20 x}{11} - \frac{14 x}{15} > - 14 + 11 +\frac{20 x}{11} - \frac{6 x}{17} > - 8 + 4 +\frac{20 x}{13} - \frac{13 x}{18} > - 2 + 6 +\frac{20 x}{13} - \frac{4 x}{7} > - 5 + 5 +\frac{20 x}{16} > - \frac{25}{4} +\frac{20 x}{20} > \frac{- 100}{20} +\frac{20 x}{20} > \frac{- 8}{20} +\frac{20 x}{20} > \frac{132}{20} +\frac{20 x}{20} > \frac{180}{20} +\frac{20 x}{20} > \frac{244}{20} +\frac{20 x}{20} > \frac{30}{20} +\frac{20 x}{20} > \frac{53}{20} +\frac{20 x}{20} > \frac{89}{20} +\frac{20 x}{35} + \frac{2 x - 3}{35} +\frac{20 x}{35} - \frac{14 x}{35} \leq 14 +\frac{20 x}{3} < 4 +\frac{20 y \left( 10 y + 3\right) + 14 y \left( 7 y + 7\right)}{\left( 7 y + 7\right) \left( 10 y + 3\right)} +\frac{20 y \left( 10 y + 3\right)}{\left( 7 y + 7\right) \left( 10 y + 3\right)} + \frac{14 y \left( 7 y + 7\right)}{\left( 7 y + 7\right) \left( 10 y + 3\right)} +\frac{20 y^{ - 2 } x^{0}}{5} +\frac{20 y^{ - 3 } x^{0}}{10} +\frac{20 y^{2 - 5} x^{9 - 9}}{10} +\frac{20 y^{3 - 5} x^{8 - 8}}{5} +\frac{20 y}{7 y + 7} + \frac{14 y}{10 y + 3} +\frac{20+n}{100+10n} +\frac{20-3m}{\sqrt{10-m}}>0 +\frac{20.00B}{20.00}\le\frac{75.31}{20.00} +\frac{20.10B}{20.10}\le\frac{72.73}{20.10} +\frac{20.2}{2} \leq w +\frac{20.50}{4}\le w +\frac{20.50}{4}\le\frac{4w}{4} +\frac{20.60B}{20.60}\le\frac{69.48}{20.60} +\frac{20.80B}{20.80}\le\frac{59.01}{20.80} +\frac{200 y^{2} + 60 y + 98 y^{2} + 98 y}{\left( 7 y + 7\right) \left( 10 y + 3\right)} +\frac{200p^3}{40p^2}+\frac{3p}{3} +\frac{200u^2}{60v^5} +\frac{200}{30}-8+18 +\frac{201x}{304}>10 +\frac{201x}{88}>8 +\frac{202 x}{202} > \frac{285}{202} +\frac{202 x}{285} > 1 +\frac{202x}{255}>-2 +\frac{204 x}{120} > - \frac{34}{5} +\frac{204 x}{204} \leq \frac{173}{204} +\frac{2048y^{14}}{128} +\frac{204x}{204}\le\frac{105}{204} +\frac{205 x}{132} > 5 +\frac{205 x}{77} > 7 +\frac{205}{5}\le\frac{5F}{5}\le\frac{520}{5} +\frac{206 x}{206} > \frac{- 1463}{206} +\frac{206 x}{209} > - 7 +\frac{208 x + 61}{323} < 12 +\frac{208 x - 12 x}{13} > - 9 +\frac{208 x - 19 x}{16} > 4 +\frac{208 x}{208} < \frac{3815}{208} +\frac{208x-112}{336}-\frac{147x-210}{336}<\frac{4368}{336} +\frac{208x}{304}-\frac{171x}{304} > 0 +\frac{209 x - 182 x}{266} > 17 +\frac{209 x - 196 x}{266} > - 2 +\frac{209 x}{84} > 5 +\frac{209 x}{90} > 2 +\frac{209x}{209}\le\frac{161}{209} +\frac{209x}{95}-\frac{25x}{95}>-11+7 +\frac{209}{4} > x +\frac{20\left(k-3\right)}{12\left(k-3\right)} +\frac{20\left(m+7\right)\left(m+9\right)\left(m+6\right)}{25\left(m+4\right)\left(m+9\right)\left(m+6\right)} +\frac{20\left(m-3\right)}{16} +\frac{20\left(x+6\right)}{2}-\frac{20\left(x+2\right)}{10}>\frac{3}{5}\left(20\right) +\frac{20\log m}{2\log m} +\frac{20e^{4x}x-9e^{4x}}{\left(5x-1\right)^2}>0 +\frac{20k-60}{12k-36} +\frac{20m+35n}{50m} +\frac{20m^2y^2}{245m} +\frac{20mnp}{54nm} +\frac{20m}{20}<-\frac{25}{20} +\frac{20m}{20}<\frac{-16}{20} +\frac{20m}{20}>\frac{-81}{20} +\frac{20m}{252} +\frac{20n^7}{20} +\frac{20pqr}{6qp} +\frac{20p}{9} +\frac{20rst}{27sr} +\frac{20s^9}{t^3} +\frac{20s^{11}}{t^2} +\frac{20t^{35}}{5t^7} +\frac{20u^2}{2}-160u +\frac{20u^{2}y^{2}}{49tv} +\frac{20uv}{60ab} +\frac{20uy^2}{9vt} +\frac{20u}{3} +\frac{20v}{5v} +\frac{20x+3}{33} +\frac{20x+6}{40} +\frac{20x+81x}{18} > 3 +\frac{20x-14x}{4} +\frac{20x-36x}{16} +\frac{20x-\left(+3\right)}{39} +\frac{20x^2}{32}+\frac{3x^2-x}{32} +\frac{20x^{-2}}{4} +\frac{20x^{-3}}{4} +\frac{20xy}{77} +\frac{20x} {20}\le \frac{-180} {20} +\frac{20x}{11} > \frac{x}{14}+11 +\frac{20x}{11}-\frac{x}{14} > 11 +\frac{20x}{13}-\frac{13x}{18}>3 +\frac{20x}{13}>\frac{9x}{11}-9 +\frac{20x}{150}\ge3 +\frac{20x}{16} +\frac{20x}{16}+\frac{7}{16}>6 +\frac{20x}{19}+6 > \frac{2x}{7} +\frac{20x}{19}>\frac{9x}{14}+16 +\frac{20x}{1}-14>\frac{20x}{19}-6 +\frac{20x}{20} > \frac{-80}{20} +\frac{20x}{20} > \frac{0}{20} +\frac{20x}{20}<\frac{-80}{20} +\frac{20x}{20}<\frac{60}{20} +\frac{20x}{20}>-\frac{120}{20} +\frac{20x}{20}>-\frac{140}{20} +\frac{20x}{20}>-\frac{20}{20} +\frac{20x}{20}>-\frac{40}{20} +\frac{20x}{20}>\frac{0}{20} +\frac{20x}{20}>\frac{40}{20} +\frac{20x}{20}>\frac{60}{20} +\frac{20x}{20}>\frac{80}{20} +\frac{20x}{20}>\frac{89}{20} +\frac{20x}{20}\ge \frac{0}{20} +\frac{20x}{20}\ge-\frac{60}{20} +\frac{20x}{20}\ge\frac{60}{20} +\frac{20x}{20}\le-\frac{100}{20} +\frac{20x}{20}\le-\frac{140}{20} +\frac{20x}{20}\le\frac{-80}{20} +\frac{20x}{20}\le\frac{20}{20} +\frac{20x}{20}\le\frac{40}{20} +\frac{20x}{300}\ge4 +\frac{20x}{350}-\frac{35x}{350} +\frac{20x}{35}-\frac{14x}{35}\le10 +\frac{20x}{35}35-\frac{14x}{35}35\le\left(10\right)35 +\frac{20x}{3}<5 +\frac{20x}{3}<9 +\frac{20x}{5}\ge-100 +\frac{20x}{6}+\frac{15x}{6}>7 +\frac{20x}{7}-\frac{3x}{17}>4 +\frac{20x}{7}>\frac{3x}{17}+4 +\frac{20x}{7}>\frac{60}{7} +\frac{20y^{-3}x^0}{10} +\frac{20y}{21y} +\frac{20}{10}>\frac{10x}{10} +\frac{20}{10}>x +\frac{20}{10}\le\frac{10k}{10} +\frac{20}{11}>x +\frac{20}{12} +\frac{20}{13}x +\frac{20}{19} < x +\frac{20}{19} > x +\frac{20}{19}>x +\frac{20}{1}\times\frac{x}{5}+x+3\ge\frac{3}{5}\times\frac{20}{1} +\frac{20}{20}<\frac{5x}{20} +\frac{20}{20}x\le-\frac{60}{20} +\frac{20}{21} +\frac{20}{22} < x +\frac{20}{22}\frac{4}{3} +\frac{20}{3}>m +\frac{20}{4} < \frac{4 x}{4} +\frac{20}{4} < x +\frac{20}{4} \leq \frac{4 p}{4} +\frac{20}{4}>\frac{4x}{4} +\frac{20}{4}\le\frac{4p}{4} +\frac{20}{50n} +\frac{20}{5} < x +\frac{20}{5} \leq \frac{5 p}{5} +\frac{20}{5}<\frac{5x}{5} +\frac{20}{5}-x +\frac{20}{7} t > \frac{12}{8} +\frac{20}{8}>t>\frac{1}{2} +\frac{20}{8}>t>\frac{4}{8} +\frac{20}{9} +\frac{20}{9} 7 +\frac{21 x + 100 x}{70} > 4 +\frac{21 x + 110 x}{70} > 2 +\frac{21 x + 121 x}{33} > 8 +\frac{21 x + 18 x}{42} > \frac{13}{7} +\frac{21 x + 25 x}{15} > 6 +\frac{21 x + 35 x}{15} > 3 +\frac{21 x + 45 x}{15} > - \frac{132}{5} +\frac{21 x + 50 x}{70} > 8 +\frac{21 x + 55 x}{33} > 4 +\frac{21 x + 56 x}{24} > 8 +\frac{21 x + 6 x}{14} > 8 +\frac{21 x + 60 x}{35} > 7 +\frac{21 x + 63 x}{63} > - \frac{20}{3} +\frac{21 x - 10 x - 35}{70} +\frac{21 x - \left( 10 x + 35\right)}{70} +\frac{21 x}{21} > \frac{12}{21} +\frac{21 x}{21} \leq \frac{59}{21} +\frac{21 x}{21} \leq \frac{68}{21} +\frac{21 x}{28} - \frac{12 x}{28} \leq 14 +\frac{21 x}{28} - \frac{12 x}{28} \leq 5 +\frac{21 x}{28} - \frac{16 x}{28} \leq 12 +\frac{21 x}{28} - \frac{16 x}{28} \leq 17 +\frac{21 x}{28} - \frac{16 x}{28} \leq 7 +\frac{21 x}{28} - \frac{8 x}{28} \leq 6 +\frac{21 x}{35} - \frac{10 x}{35} \leq 12 +\frac{21 x}{35} - \frac{10 x}{35} \leq 13 +\frac{21 x}{35} - \frac{10 x}{35} \leq 7 +\frac{21 x}{35} - \frac{10 x}{35} \leq 9 +\frac{21 x}{70} - \frac{10 x + 35}{70} +\frac{21-x}{6}\ge4 +\frac{21.90B}{21.90}\le\frac{68.49}{21.90} +\frac{210 x - 143 x}{195} > 1 +\frac{210 x - 100 - 119 x + 170}{170} < 8 +\frac{210 x}{210} \leq \frac{61}{210} +\frac{210nmq}{735mnp} +\frac{210nqm}{294mnp} +\frac{210nq}{294np} +\frac{210q}{735p} +\frac{210x-100}{170}-\frac{119x-170}{170}<8 +\frac{210x}{42}\le294 +\frac{210x}{6}-\frac{210x}{7}<294 +\frac{210x}{6}-\frac{210x}{7}\le294 +\frac{210y^{12}}{6y^6} +\frac{210y^{16}}{6y^6} +\frac{212 x + 52}{65} < 1 +\frac{212 x}{212} < \frac{13}{212} +\frac{212 x}{88} > \frac{106}{11} +\frac{214 x}{84} > - \frac{107}{7} +\frac{216 b^{ 4 \times 3}}{9 b^{ 1 \times 2}} +\frac{216 b^{12}}{9 b^{2}} +\frac{216b^{12}}{9b^2} +\frac{216r}{63} +\frac{216y^2w}{3240wx} +\frac{217 x}{132} > 7 +\frac{217x}{132}>7 +\frac{218+x}{4}\ge\frac{300}{4} +\frac{218x}{99}>6 +\frac{21\times v}{12\times u} +\frac{21\times8m^4m^{15}}{7m^{13}} +\frac{21ab}{16ab} +\frac{21a}{3a} +\frac{21a}{5a} +\frac{21c}{3c} +\frac{21hk} {20jp} +\frac{21m^2\times2^3\times m^{12}}{7m^4\times m^8} +\frac{21m^2\times8m^{12}}{7m^{12}} +\frac{21m^42^3m^{15}}{7m^3\times m^{10}} +\frac{21m^42^3m^{15}}{7m^{13}} +\frac{21m^42^3m^{15}}{7m^{3+10}} +\frac{21m^42^3m^{5\times3}}{7m^3\times m^{5\times2}} +\frac{21m^48m^{15}}{7m^{13}} +\frac{21m^4\times2^2\times m^6}{7m^2\times\left(m^4\right)} +\frac{21m^4\times2^3\times m^{2\times3}}{7m^2\times m^{2\times2}} +\frac{21m^4\times2^3m^{4\times3}}{7m^2\times m^{4\times2}} +\frac{21m^4\times2^3y^{4\times3}}{7m^2\times m^{4\times2}} +\frac{21m^4\times8\times m^6}{7m^2\times m^4} +\frac{21m}{198} +\frac{21m}{2} +\frac{21m}{45} +\frac{21m}{5} +\frac{21p^2q^8}{p^4q^3} +\frac{21pqr}{32pq} +\frac{21pqr}{4qr} +\frac{21p}{20} +\frac{21p}{4} +\frac{21p}{5} +\frac{21q^5}{p^2} +\frac{21r}{2} +\frac{21r}{32} +\frac{21t}{72} +\frac{21u^3}{3v^2} +\frac{21u}{2} +\frac{21wyz}{18wz} +\frac{21w}{16} +\frac{21w}{20} +\frac{21w}{32} +\frac{21w}{3w} +\frac{21w}{5} +\frac{21x+28x}{12}>5 +\frac{21x+2}{33} +\frac{21x+33x}{33}>\frac{54}{11} +\frac{21x+35x}{15}>3 +\frac{21x+37}{5x^{3}+x^{2}-320x-64} +\frac{21x+3}{22} +\frac{21x+55x}{33} > 4 +\frac{21x-10}{17}-\frac{3x-19}{6}<1 +\frac{21x^3z}{28y} +\frac{21x^{-5}}{7} +\frac{21xy}{40yx} +\frac{21x} {44}+\frac{1} {11} +\frac{21x}{15}+\frac{25x}{15}>8 +\frac{21x}{15}+\frac{50x}{15}>6 +\frac{21x}{21}\ge \frac{11}{21} +\frac{21x}{21}\ge \frac{2}{21} +\frac{21x}{21}\ge\frac{11}{21} +\frac{21x}{21}\le-\frac{59}{21} +\frac{21x}{22}+\frac{3}{22} +\frac{21x}{24}+\frac{16x}{24}>-\frac{259}{24} +\frac{21x}{24}+\frac{40x}{24}>8 +\frac{21x}{28}-\frac{12x}{28}\le11 +\frac{21x}{28}-\frac{168}{28}\le\frac{12x}{28}+\frac{56}{28} +\frac{21x}{28}\le\frac{8x}{28}+10 +\frac{21x}{33}+\frac{121x}{33}>8 +\frac{21x}{33}+\frac{55x}{33} > 4 +\frac{21x}{33}+\frac{55x}{33}>4 +\frac{21x}{35}+\frac{20x}{35} +\frac{21x}{35}+\frac{20x}{35}>3 +\frac{21x}{35}-\frac{10x}{35} +\frac{21x}{35}-\frac{10x}{35}\le14 +\frac{21x}{35}-\frac{10x}{35}\le7 +\frac{21x}{35}-\frac{5x}{35} +\frac{21x}{42}+\frac{12x}{42} +\frac{21x}{6}>28 +\frac{21x}{8}<7 +\frac{21y}{20} +\frac{21y}{32} +\frac{21y}{75}-\frac{15y+40}{75} +\frac{21y}{75}-\frac{5\left(3y+8\right)}{75} +\frac{21}{-11}\ge x +\frac{21}{16} +\frac{21}{16}y +\frac{21}{20}r +\frac{21}{21} < \frac{21x}{21} +\frac{21}{23} < x +\frac{21}{28}p +\frac{21}{29}\frac{9}{2} +\frac{21}{34} x +\frac{21}{3}>\frac{3\left(3x+4\right)}{3} +\frac{21}{3}\le k +\frac{21}{3}\le p +\frac{21}{40} +\frac{21}{4} 0 +\frac{22 m}{20} +\frac{22 x + 25 x}{10} > 5 +\frac{22 x + 48 x}{44} > - \frac{35}{11} +\frac{22 x + 49 x}{14} > 7 +\frac{22 x - 3}{35} +\frac{22 x}{22} > \frac{0}{22} +\frac{22 x}{22} \leq \frac{85}{22} +\frac{22 x}{22} \leq \frac{95}{22} +\frac{22 x}{5} < 8 +\frac{22 x}{65} > 0 +\frac{22 x}{9} < 8 +\frac{22-3m}{\sqrt{11-m}}>0 +\frac{22-8x}{15}\le3 +\frac{22-x}{5}\ge5 +\frac{22.10B}{22.10}\le\frac{65.57}{22.10} +\frac{22.30B}{22.30}\le\frac{56.64}{22.30} +\frac{22.69}{3} \geq N +\frac{22.70B}{22.70}\le\frac{75.37}{22.70} +\frac{220 W L H}{55 W L} +\frac{220 x}{220} \leq \frac{150}{220} +\frac{220w}{5} +\frac{221 \left( 164 x + 89\right)}{221} < 19 \times 221 +\frac{221 x - 126 x}{153} > 2 +\frac{221 x - 26 - 33 x + 154}{143} < 13 +\frac{221 x}{112} > - 2 +\frac{221 x}{221} \leq \frac{183}{221} +\frac{221 x}{221} \leq \frac{266}{221} +\frac{221 x}{221} \leq \frac{69}{221} +\frac{221x}{136}-\frac{32x}{136}>-6+18 +\frac{221x}{136}-\frac{32x}{136}>12 +\frac{221x}{221}\le \frac{257}{221} +\frac{224x}{154}-\frac{121x}{154} > 4 +\frac{225 x - 30 - 49 x + 56}{105} < 1 +\frac{2250000}{250} +\frac{225m}{12} +\frac{225x-30}{105}-\frac{49x-56}{105}<1 +\frac{225x^3yz}{90y^2} +\frac{225}{45}\le F\le\frac{4275}{45} +\frac{228 x - 22 x}{209} > - 7 +\frac{228 x - 48 - 119 x + 289}{204} < 10 +\frac{228 x}{228} \leq \frac{257}{228} +\frac{228x}{84}>19 +\frac{228}{79}6 +\frac{22a}{9b} +\frac{22m}{15} +\frac{22m}{20} +\frac{22u}{3} +\frac{22x+24x}{33}>6 +\frac{22x+40}{40} +\frac{22x+49x}{77} > 4 +\frac{22x}{22}+\frac{33x}{22}>20 +\frac{22x}{22}<\frac{1}{22} +\frac{22x}{22}>\frac{1760}{22} +\frac{22x}{22}\ge \frac{3}{22} +\frac{22x}{22}\ge\frac{3}{22} +\frac{22x}{22}\le-\frac{24}{22} +\frac{22x}{33}+\frac{24x}{33}>6 +\frac{22x}{35} +\frac{22x}{4}>-\frac{55}{2} +\frac{22x}{55}+\frac{60x}{55}>\frac{164}{55} +\frac{22x}{6}+\frac{33x}{6}>8 +\frac{22}{15}x^2+\frac{1}{12}x+\frac{1}{4} +\frac{22}{17}<\frac{17x}{17} +\frac{22}{17}\frac{16}{2} +\frac{22}{3}>m +\frac{22}{4}\ge\frac{4}{4}\left(x+7\right) +\frac{23 - x}{5} \geq 5 +\frac{23 n^{4}}{10} + 2 n^{2} +\frac{23 x}{3} < 2 +\frac{23 x}{42} \leq 11 +\frac{23 x}{42} \leq 12 +\frac{23 x}{42} \leq 15 +\frac{23 x}{4} < 8 +\frac{23 x}{60} > 4 +\frac{23-x}{5}-2\ge3 +\frac{23-x}{5}\ge5 +\frac{23-x}{6}\ge5 +\frac{230n^{4}}{100}+\frac{200n^{2}}{100} +\frac{231xy^2}{11} +\frac{231x}{85} > -10 +\frac{231}{61} - 7 +\frac{233 x}{233} > \frac{- 1197}{233} +\frac{233+x}{4}\ge 75 +\frac{2330000}{250} +\frac{234 x}{187} > - 7 +\frac{234x}{234}\le\frac{196}{234} +\frac{236}{3}\le b<82 +\frac{238 x - 252 - 187 x + 323}{238} < 17 +\frac{238 x - 28 - 77 x + 55}{154} < 6 +\frac{238x-28-77x+55}{154}<6 +\frac{23x+34}{12} < 3 +\frac{23x-20}{100} +\frac{23x^2-3x}{21} +\frac{23x^2-x}{32} +\frac{23x}{18}>7 +\frac{23x}{18}>\frac{92}{18} +\frac{23x}{23} < \frac{3}{23} +\frac{23x}{23}>\frac{4600}{23} +\frac{23x}{23}\ge \frac{15}{23} +\frac{23x}{35} +\frac{23x}{42}\le9 +\frac{23}{10}<\frac{10x}{10} +\frac{23}{10} - \frac{93}{5} +\frac{24 x + 12 x}{24} > \frac{9}{2} +\frac{24 x + 15 x}{40} > 4 +\frac{24 x + 18 x}{12} > \frac{21}{2} +\frac{24 x + 21 x}{21} > \frac{120}{7} +\frac{24 x + 21 x}{28} > 6 +\frac{24 x + 50 x}{15} > 4 +\frac{24 x + 63 x}{28} > 6 +\frac{24 x + 77 x}{66} > 8 +\frac{24 x + 88 x}{33} > 3 +\frac{24 x + 99 x}{88} > 4 +\frac{24 x + 70}{39} < 5 +\frac{24 x - 15 x}{10} > - 6 +\frac{24 x - 4 x + 3}{33} +\frac{24 x - \left( 35 x + 10\right)}{80} +\frac{24 x - \left( 4 x + 3\right)}{39} +\frac{24 x}{24} < \frac{125}{24} +\frac{24 x}{24} < \frac{72}{24} +\frac{24 x}{24} > \frac{18}{24} +\frac{24 x}{24} > \frac{37}{24} +\frac{24 x}{24} \leq \frac{125}{24} +\frac{24 x}{24} \leq \frac{44}{24} +\frac{24 x}{24} \leq \frac{47}{24} +\frac{24 x}{28} - \frac{21 x}{28} \leq 12 +\frac{24 x}{39} - \frac{4 x + 3}{39} +\frac{24 x}{44} - \frac{3 x - 4}{44} +\frac{24 x}{6} > 20 +\frac{24 y^{ - 2 } x^{0}}{6} +\frac{24 y^{ - 2 } x^{0}}{8} +\frac{24 y^{ - 5 } x^{0}}{8} +\frac{24 y^{2 - 4} x^{3 - 3}}{8} +\frac{24 y^{2 - 7} x^{9 - 9}}{8} +\frac{24 y^{3 - 5} x^{5 - 5}}{6} +\frac{24 y^{3 - 5} x^{7 - 7}}{6} +\frac{24.3}{2} \leq w +\frac{24.80B}{24.80}\le\frac{57.98}{24.80} +\frac{24.90B}{24.90}\le\frac{74.60}{24.90} +\frac{240 x - 38 x}{285} > 1 +\frac{240 x}{240} \leq \frac{226}{240} +\frac{240 x}{240} \leq \frac{271}{240} +\frac{240u}{15} +\frac{240x}{208}-\frac{143x}{208}>-12+12 +\frac{240x}{3600}-5\ge0 +\frac{240x}{3600}-\frac{180x}{3600}+\frac{300x}{3600}\ge5 +\frac{240x}{3600}\ge5 +\frac{240x}{72}+\frac{216x}{192}>3 +\frac{240}{7} - 2 +\frac{247 x - 60 x}{95} > - 6 +\frac{247 x - 90 x}{285} > 12 +\frac{247 x - 13 - 35 x + 65}{65} < 1 +\frac{247 x - 171 - 63 x + 357}{399} < 9 +\frac{247 x - 38 - 153 x + 187}{323} < 19 +\frac{247 x - 91 - 231 x + 294}{273} < 18 +\frac{247 x}{247} \leq \frac{30}{247} +\frac{247}{13} 24 +\frac{24x+28y}{14} +\frac{24x+28y}{2}\times\frac{1}{7} +\frac{24x+28y}{32xy}\times\frac{16xy}{7} +\frac{24x+38}{15} +\frac{24x+4x-3}{33} +\frac{24x+55x}{33} > 3 +\frac{24x+70}{39} < 5 +\frac{24x+70}{39}<5 +\frac{24x+8x}{18} > \frac{-32}{9} +\frac{24x-35x-10}{80} +\frac{24x-3x+2}{33} +\frac{24x^2yz}{16}\times\frac{5x}{3y^2} +\frac{24x^2z}{16}\times\frac{5x}{3y} +\frac{24x^2}{12xy} +\frac{24x^5-54x^3+30x^2}{6x^2} +\frac{24xy^3}{72ywx}\times\frac{3w^2}{15wx} +\frac{24x} {64}\times \frac{8x} {64} +\frac{24x}{12x-8x} +\frac{24x}{12}+\frac{8x}{12}>\frac{64}{12} +\frac{24x}{12}>-10 +\frac{24x}{12}>12 +\frac{24x}{14}>\frac{21x}{14}-7 +\frac{24x}{15} +\frac{24x}{20}+\frac{15x}{20}>6 +\frac{24x}{22}+\frac{121x}{22}>\frac{725}{22} +\frac{24x}{24} > \frac{144}{24} +\frac{24x}{24}<\frac{192}{24} +\frac{24x}{24}>\frac{192}{24} +\frac{24x}{24}\le \frac{-72}{24} +\frac{24x}{24}\le-\frac{168}{24} +\frac{24x}{24}\le-\frac{18}{24} +\frac{24x}{24}\le-\frac{23}{24} +\frac{24x}{24}\le\frac{46}{24} +\frac{24x}{24}\le\frac{48}{24} +\frac{24x}{28}-\frac{21x}{28}\le15 +\frac{24x}{30}+\frac{35x}{30}>6 +\frac{24x}{33}+\frac{44x}{33}>8 +\frac{24x}{33}+\frac{4x-3}{33} +\frac{24x}{33}+\frac{88x}{33}>2 +\frac{24x}{36}+\frac{30x}{36} > 12 +\frac{24x}{40}+\frac{25x}{40}>3 +\frac{24x}{40}+\frac{50x}{40}>\frac{370}{40} +\frac{24x}{48}+\frac{18x}{48}>\frac{126}{48} +\frac{24x}{4x} +\frac{24x}{80}-\frac{35x+10}{80} +\frac{24y}{156} +\frac{24y}{7} +\frac{24}{-43}\ge x +\frac{24}{-8}<\frac{-8x}{-8} +\frac{24}{12} > \frac{12 x}{12} +\frac{24}{12} \leq \frac{12 k}{12} +\frac{24}{12}\le\frac{12k}{12} +\frac{24}{16}>t>\frac{1}{2} +\frac{24}{16}>t>\frac{8}{16} +\frac{24}{19} \frac{3 x}{3} +\frac{24}{3} \leq \frac{3 p}{3} +\frac{24}{3}\le38 +\frac{24}{4} +\frac{24}{4} \leq \frac{4 p}{4} +\frac{24}{4}>\frac{12}{4} +\frac{24}{4}\le\frac{4p}{4} +\frac{24}{5} < x +\frac{24}{6} < \frac{6 x}{6} +\frac{24}{6} < x +\frac{24}{6} \leq \frac{6 p}{6} +\frac{24}{6}\le\frac{6p}{6} +\frac{24}{7} +\frac{24}{7}r +\frac{24}{8} \leq \frac{8 k}{8} +\frac{24}{8} \leq \frac{8 p}{8} +\frac{24}{8}<\frac{x}{3}-4 +\frac{24}{8}>\frac{8x}{8} +\frac{24}{8}ab +\frac{24}{8}pq +\frac{24}{90} +\frac{24}{9} +\frac{25 - x}{6} \geq 5 +\frac{25 r}{5 r} +\frac{25 r}{8 r - 3 r} +\frac{25 s^{11} t^{4}}{t^{6}} +\frac{25 t^{ 6 \times 3}}{5 t^{6}} +\frac{25 t^{2} + 10 t^{3}}{5 + 2 t} +\frac{25 u^{ - 2 \times 2 }}{16} +\frac{25 u^{ - 4 }}{16} +\frac{25 x + 121 x}{55} > \frac{292}{55} +\frac{25 x + 144 x}{60} > 8 +\frac{25 x + 15 x}{15} > \frac{16}{3} +\frac{25 x + 16 x}{20} > 3 +\frac{25 x + 28 x}{35} > 4 +\frac{25 x + 54 x}{30} > 2 +\frac{25 x + 56 x}{35} > 3 +\frac{25 x + 63 x}{45} > 6 +\frac{25 x + 88 x}{55} > 5 +\frac{25 x^{ - 3 }}{5} +\frac{25 x^{ - 7 - \left( - 4 \right)}}{5} +\frac{25 x^{2} y^{6}}{z^{6}} +\frac{25 x^{6}}{4} +\frac{25 x^{6}}{9} +\frac{25 x}{25} \geq \frac{- 25}{25} +\frac{25 x}{30} - \frac{12 x}{30} \leq 13 +\frac{25 x}{30} - \frac{12 x}{30} \leq 9 +\frac{25 x}{35} - \frac{14 x}{35} \leq 11 +\frac{25 x}{35} - \frac{21 x}{35} \leq 12 +\frac{25.64B}{25.64}\le\frac{74.03}{25.64} +\frac{25.73B}{25.73}\le\frac{67.16}{25.73} +\frac{25.90B}{25.90}\le\frac{72.46}{25.90} +\frac{250x}{12}+\frac{600x}{5}>400 +\frac{252 w z y}{30 z y} +\frac{252m^3}{42m^2} +\frac{252p}{30} +\frac{255 \left( 80 x + 2\right)}{255} < 9 \times 255 +\frac{255 x - 195 x}{221} > 9 +\frac{255 x - 119 - 91 x + 208}{221} < 19 +\frac{255x-187-77x+220}{187} < 1 +\frac{255x-187-\left( 77x-220\right) }{187} < 1 +\frac{255x}{255}\le\frac{120}{255} +\frac{256 b^{ 5 \times 4}}{4 b^{ 2 \times 2}} +\frac{256 b^{15}}{b^{4}} +\frac{256 b^{20}}{4 b^{4}} +\frac{256 x - 35 x}{112} > - 2 +\frac{256 x^{4} y^{16}}{z^{20}} +\frac{256 x}{256} \leq \frac{129}{256} +\frac{256 y^{24}}{y^{9}} +\frac{256 y^{4}}{7776 y^{5}} +\frac{256b^{15}}{b^4} +\frac{256b^{20}}{4b^{4}} +\frac{256x^4y^{24}}{z^4} +\frac{256y^2}{9} +\frac{256y^4}{7776y^5} +\frac{256y^{14}}{16} +\frac{256y^{4}}{27y^{3}} +\frac{256y}{27} +\frac{256}{24}\frac{3}{5}\left(25\right) +\frac{25\times x^{6}}{4} +\frac{25a^2}{5a^2} +\frac{25aa}{5aa} +\frac{25a}{-5a} +\frac{25a}{14b} +\frac{25a}{5a} +\frac{25m^2}{3} +\frac{25m^{2}}{m^{5}} +\frac{25m}{16} +\frac{25m}{28y} +\frac{25m}{56y} +\frac{25r}{3} +\frac{25u^4}{5v^5} +\frac{25v}{-5v} +\frac{25w}{3} +\frac{25x+121x}{55}>\frac{292}{55} +\frac{25x+18x}{10}>3 +\frac{25x+24x}{30}>-\frac{49}{15} +\frac{25x+35}{15}-\frac{x-3}{15} +\frac{25x+50}{5}-\frac{25x+75}{25}>15 +\frac{25x+50}{5}-\frac{25x+75}{25}>\frac{3}{5}\left(25\right) +\frac{25x-42}{\left(x-2\right)\left(x+2\right)\left(7x-9\right)} +\frac{25x^2-80x+64}{36} +\frac{25x^2y^8}{z^{10}} +\frac{25x^6y^{10}}{z^6} +\frac{25x^6y^{12}}{z^4} +\frac{25x^6}{4} +\frac{25x^6}{9} +\frac{25x^8y^{12}}{z^8} +\frac{25x^{-4}}{5} +\frac{25x^{10}}{4} +\frac{25x^{22}}{y^{8}} +\frac{25x^{2}}{45}+\frac{x^{2}+2x}{45} +\frac{25x^{4}}{9} +\frac{25x^{5}}{5x^{8}} +\frac{25x^{6}}{4} +\frac{25x^{6}}{9} +\frac{25xy}{66} +\frac{25x}{10}+\frac{18x}{10}>7 +\frac{25x}{15}+\frac{12x}{15}>3 +\frac{25x}{15}+\frac{21x}{15}>8 +\frac{25x}{15}+\frac{24x}{15}>3 +\frac{25x}{25} < \frac{-75}{25} +\frac{25x}{25} < \frac{12}{25} +\frac{25x}{25} > \frac{50}{25} +\frac{25x}{25}<\frac{172}{25} +\frac{25x}{25}<\frac{3}{25} +\frac{25x}{25}<\frac{4}{25} +\frac{25x}{25}>-\frac{200}{25} +\frac{25x}{25}>\frac{0}{25} +\frac{25x}{25}\ge \frac{25}{25} +\frac{25x}{25}\ge+\frac{19}{25} +\frac{25x}{25}\ge-\frac{25}{25} +\frac{25x}{25}\ge20 +\frac{25x}{25}\le-\frac{25}{25} +\frac{25x}{25}\le\frac{-125}{25} +\frac{25x}{266}>14 +\frac{25x}{35}-\frac{14x}{35}\le11 +\frac{25x}{35}-\frac{14x}{35}\le16 +\frac{25x}{35}-\frac{21x}{35}\le9 +\frac{25x}{55}+\frac{88x}{55}>5 +\frac{25x}{7}-2<0 +\frac{25x}{7}<2 +\frac{25x}{9} +\frac{25x}{9}>\frac{100}{9} +\frac{25y^{2}}{729y^{6}} +\frac{25}{-28}a +\frac{25}{13} +\frac{25}{14}<-x +\frac{25}{16 u^{4}} +\frac{25}{16}>a +\frac{25}{18}a +\frac{25}{44} +\frac{25}{4}>a +\frac{25}{4}>c +\frac{25}{4}x^{6} +\frac{25}{5} +\frac{25}{5} < x +\frac{25}{5} \leq \frac{5 p}{5} +\frac{25}{5}<\frac{5p}{5} +\frac{25}{5}\le\frac{5p}{5} +\frac{25}{6} > a +\frac{25}{6}>a +\frac{25}{729y^{4}} +\frac{25}{72} +\frac{25}{8} +\frac{25}{8}>a +\frac{25}{9 y^{4}} +\frac{25}{9}\le\frac{5}{9}F\le\frac{475}{9} +\frac{25}{9}x^{6} +\frac{25}{m^2} +\frac{25}{m^4} +\frac{25}{m^{10}} +\frac{25}{m^{20}} +\frac{25}{m^{2}} +\frac{25}{m^{3}} +\frac{25}{q^{14}} +\frac{25}{y^{10}} +\frac{26 - 3 m}{\sqrt{13 - m}} > 0 +\frac{26 x + 147}{143} < 10 +\frac{26 x}{26} \leq \frac{211}{26} +\frac{26 x}{26} \leq \frac{33}{26} +\frac{26 x}{3} < 3 +\frac{26 x}{9} < 9 +\frac{26 y}{17} +\frac{26-3m}{\sqrt{13-m}}>0 +\frac{26-74}{32}<-t<\frac{58-74}{32} +\frac{260 n^{3}}{100} + \frac{240 n^{2}}{100} +\frac{260 x - 320 - 187 x + 323}{340} < 1 +\frac{260 x}{260} \leq \frac{389}{260} +\frac{260 x}{260} \leq \frac{53}{260} +\frac{264xy^2z}{12z} +\frac{265}{5.5} \leq h +\frac{26667}{10000}>\frac{16667}{10000} +\frac{266x}{266}\le \frac{106}{266} +\frac{269x}{154} > 11 +\frac{26B}{26}\le\frac{75.06}{26} +\frac{26x^{2}+2x}{45} +\frac{26x}{12}>13 +\frac{26x}{12}\times12>13\times12 +\frac{26x}{24}>-\frac{208}{24} +\frac{26x}{24}>-\frac{26}{3} +\frac{26x}{26} < \frac{9}{26} +\frac{26x}{26}<\frac{12}{26} +\frac{26x}{26}<\frac{5}{26} +\frac{26x}{26}>\frac{11}{26} +\frac{26x}{26}>\frac{156}{26} +\frac{26x}{26}\ge \frac{11}{26} +\frac{26x}{26}\ge \frac{7}{26} +\frac{26x}{26}\ge\frac{78}{26} +\frac{26}{-27}\ge x +\frac{26}{13} \leq \frac{13 k}{13} +\frac{26}{17} x +\frac{26}{3}>m +\frac{27 m}{20} +\frac{27 s u}{70 t v} +\frac{27 u^{ 11 \times 3}}{v^{ 3 \times 3}} +\frac{27 u^{33}}{v^{9}} +\frac{27 x + 121 x}{99} > 2 +\frac{27 x + 30 x}{90} > - \frac{133}{30} +\frac{27 x + 36 x}{54} > \frac{14}{3} +\frac{27 x + 80 x}{72} > 7 +\frac{27 x}{14} > 8 +\frac{27 x}{266} > 17 +\frac{27 x}{4} < 3 +\frac{27 x}{4} < 4 +\frac{27 x}{7} < 7 +\frac{27 y^{12}}{y^{10}} +\frac{27.10B}{27.10}\le\frac{60.79}{27.10} +\frac{27.20B}{27.20}\le\frac{60.55}{27.20} +\frac{27.2B}{27.2}\le\frac{60.55}{27.2} +\frac{27.59B}{27.59}\le\frac{69.05}{27.59} +\frac{27.60b}{27.60}\le\frac{58.52}{27.60} +\frac{27.6598 \times 10^{3}}{4.96 \times 10^{9}} +\frac{2700-150x}{180}\ge y +\frac{272 x - 55 x}{187} > 0 +\frac{272 x - 144 - 75 x + 210}{240} < 4 +\frac{272 x - 192 - 231 x + 336}{336} < 3 +\frac{272 x - 80 - 77 x + 88}{176} < 1 +\frac{272 x}{272} \leq \frac{144}{272} +\frac{272 x}{272} \leq \frac{237}{272} +\frac{272 x}{272} \leq \frac{260}{272} +\frac{272 x}{272} \leq \frac{77}{272} +\frac{272x}{4}\le \frac{144}{4} +\frac{273 \left( 16 x + 203\right)}{273} < 18 \times 273 +\frac{273 x - 13 - 75 x + 210}{195} < 3 +\frac{274 x}{187} > - 4 +\frac{274}{360}\pi\times\left(67.3\right)^2 +\frac{275}{100}>1 +\frac{279}{7.5} \leq h +\frac{27\left( v+3\right) } {v} +\frac{27\times x^6}{125} +\frac{27\times\left(x^2\right)^3}{125} +\frac{27\times\left(x^2\right)^3}{5^3} +\frac{27mp}{70nq} +\frac{27p}{8} +\frac{27r}{28} +\frac{27su} {80tv} +\frac{27u^{33}}{v^9} +\frac{27u^{33}}{v^{9}} +\frac{27v}{-90u} +\frac{27w^{12}}{8y^9} +\frac{27w}{10} +\frac{27x+110x}{99} > \frac{693}{99} +\frac{27x+110x}{99}>8 +\frac{27x+30x}{90}>-\frac{133}{30} +\frac{27x+35}{30} +\frac{27x+55x}{99}>4 +\frac{27x^6}{125} +\frac{27x^7y^3}{3} +\frac{27x^{12}}{8} +\frac{27x^{15}}{125} +\frac{27x^{9}}{8} +\frac{27xy}{44} +\frac{27x}{14}>8 +\frac{27x}{18}-\frac{4x}{18}>7 +\frac{27x}{27}\ge \frac{1}{27} +\frac{27x}{27}\ge \frac{7}{27} +\frac{27x}{33}+\frac{121x}{33}>4 +\frac{27x}{35} +\frac{27x}{6}>\frac{-189}{6} +\frac{27x}{99}+\frac{110x}{99}>8 +\frac{27x}{9}-\frac{2x}{9} +\frac{27y^2w}{405wx} +\frac{27y^3}{16y^2} +\frac{27y^3}{4y^2} +\frac{27y^{12}}{64w^9} +\frac{27y}{16} +\frac{27y}{4} +\frac{27}{-3} +\frac{27}{10}>\frac{17}{10} +\frac{27}{10}w +\frac{27}{125u^{6}} +\frac{27}{17} 0 +\frac{28 \times 27 m^{4 + 9}}{7 m^{2 + 4}} +\frac{28 \times 8 m^{2 + 12}}{7 m^{2 + 8}} +\frac{28 m n p}{9 m n} +\frac{28 m^{2} \times 8 m^{12}}{7 m^{2} \times m^{8}} +\frac{28 m^{2} \times \left( 2^{3} \times m^{ 4 \times 3}\right)}{7 m^{2} \times \left(m^{ 2 \times 4}\right)} +\frac{28 m^{4} \times 27 m^{9}}{7 m^{2} \times m^{4}} +\frac{28 m^{4} \times \left( 3^{3} \times m^{ 3 \times 3}\right)}{7 m^{2} \times \left(m^{ 2 \times 2}\right)} +\frac{28 m^{4} \times \left( 4^{3} \times m^{ 4 \times 3}\right)}{7 m^{3} \times \left(m^{ 3 \times 3}\right)} +\frac{28 p}{9} +\frac{28 x + 20 x}{35} > 5 +\frac{28 x + 24 x}{48} > \frac{13}{4} +\frac{28 x + 5 x}{35} +\frac{28 x + 63 x}{63} > \frac{26}{3} +\frac{28 x + 99 x}{44} > 6 +\frac{28 x - 13 x}{7} > 3 +\frac{28 x - 21 x - 15}{60} +\frac{28 x - \left( 21 x + 15\right)}{60} +\frac{28 x}{35} + \frac{10 x}{35} +\frac{28 x}{35} + \frac{5 x}{35} +\frac{28 x}{35} - \frac{15 x}{35} \leq 13 +\frac{28 x}{35} - \frac{20 x}{35} \leq 14 +\frac{28 x}{35} - \frac{20 x}{35} \leq 6 +\frac{28 x}{35} - \frac{25 x}{35} \leq 12 +\frac{28 x}{45} > 4 +\frac{28 x}{60} - \frac{21 x + 15}{60} +\frac{28-3m}{\sqrt{14-m}}>0 +\frac{28-x}{6}\ge5 +\frac{28.20B}{28.20}\le\frac{57.99}{28.20} +\frac{28.70B}{28.70}\le\frac{75.87}{28.70} +\frac{280 m^{19}}{7 m^{15}} +\frac{280-8x}{5}\le y +\frac{280Uu}{42} +\frac{280U}{42} +\frac{280n^{3}+140n^{2}}{100} +\frac{280r}{24} +\frac{280u}{180q} +\frac{280u}{42} +\frac{280x-11x}{154} > 11 +\frac{280}{5}-\frac{8}{5}x\le y +\frac{283}{5.50}\le h +\frac{284}{5}\le h +\frac{285 \left( 62 x + 32\right)}{285} < 5 \times 285 +\frac{285 x}{285} \leq \frac{40}{285} +\frac{286}{6}\le h +\frac{286}{7.5} \leq h +\frac{287}{4} 9 +\frac{288}{6} \leq h +\frac{288}{9} - 2 +\frac{289 x - 55 x}{187} > - 7 +\frac{289 x}{289} \leq \frac{116}{289} +\frac{28B}{28}\le\frac{60.46}{28} +\frac{28\left(3x\right)}{4}-\frac{28\left(4x\right)}{7}\le7\left(28\right) +\frac{28\left(x+5\right)}{2}-\frac{28\left(x+7\right)}{14}>\frac{3}{7}\left(28\right) +\frac{28\times 27m^{13}}{7m^{6}} +\frac{28\times u^3}{4\times v^2} +\frac{28m^4\times27m^9}{7m^2\times m^4} +\frac{28m^4\times64\times m^{12}}{7m^3\times m^9} +\frac{28m^4\times\left(4^3\times m^{4\times3}\right)}{7m^3\times\left(m^{3\times3}\right)} +\frac{28m^{16}\times64}{7m^3\times m^9} +\frac{28m^{16}\times64}{7m^{12}} +\frac{28m^{16}\times64}{7m^{3+9}} +\frac{28m^{4+12}\times64}{7m^3\times m^9} +\frac{28m}{12} +\frac{28m}{396} +\frac{28n\times n}{7}-28n\times4 +\frac{28n^{3}+14n^{2}}{10} +\frac{28p}{1} +\frac{28p}{3} +\frac{28p}{9} +\frac{28r}{15} +\frac{28t}{9} +\frac{28u^3v^2}{44v^3} +\frac{28u^3}{5v^5} +\frac{28u^3}{9v^4} +\frac{28u}{3} +\frac{28w}{3} +\frac{28x+119}{245}>\frac{3}{5} +\frac{28x+140}{2}-\frac{28x+196}{14}>12 +\frac{28x+35y-280}{20}\le0 +\frac{28x+3}{39} +\frac{28x+49}{80xy+140y} +\frac{28x-10x}{35} +\frac{28x-3}{33} +\frac{28x-5x}{35} +\frac{28x-64}{48}<\frac{132}{48} +\frac{28x}{15}>\frac{56}{5} +\frac{28x}{28} < \frac{15}{28} +\frac{28x}{28} < \frac{3}{28} +\frac{28x}{28}\ge\frac{13}{28} +\frac{28x}{28}\le\frac{-33}{28} +\frac{28x}{35}+\frac{10x}{35} +\frac{28x}{35}-\frac{10x}{35} +\frac{28x}{35}-\frac{5x}{35} +\frac{28x}{35}\le\frac{20x}{35}+11 +\frac{28x}{36}+\frac{27x}{36}>8 +\frac{28x}{36}+\frac{3x\times9}{4\times9}>8 +\frac{28x}{42} +\frac{28y+21}{\left(2y+9\right)\left(2y-6\right)} +\frac{28y}{196} +\frac{28y}{19} +\frac{28}{-4} +\frac{28}{13}<\frac{13x}{13} +\frac{28}{13}m +\frac{28}{4} \leq \frac{4 p}{4} +\frac{28}{4}\le p +\frac{28}{7x^2} +\frac{28}{7} < \frac{7 x}{7} +\frac{28}{7} < x +\frac{28}{7} \leq \frac{7 p}{7} +\frac{28}{7}<\frac{7x}{7} +\frac{28}{7}-2 +\frac{293}{7} \leq h +\frac{296}{5.5} \leq h +\frac{298 y^{2} + 158 y}{\left( 7 y + 7\right) \left( 10 y + 3\right)} +\frac{298.90}{100} +\frac{298x}{171}>0 +\frac{299}{5.5} \leq h +\frac{29p}{35} +\frac{29x+20}{\left(x+4\right)\left(9x+5\right)} +\frac{29x-4}{84} +\frac{29x}{12}>6 +\frac{29x}{29} < \frac{14}{29} +\frac{29x}{29}<\frac{16}{29} +\frac{29x}{29}\ge\frac{14}{29} +\frac{29x}{29}\ge\frac{6}{29} +\frac{29x}{29}\le-\frac{37}{29} +\frac{29x}{35} +\frac{29x}{3}<7 +\frac{29}{-9}\ge x +\frac{29}{10p} +\frac{29}{11}\le-\frac{11x}{qq} +\frac{29}{19} < x +\frac{29}{23}\frac{116}{35} +\frac{29}{36} \frac{14}{2} +\frac{2\left( x+7\right) }{2} > \frac{10}{2} +\frac{2\left(-7-3x\right)}{2}\le2\left(-5\right) +\frac{2\left(1+\sin\left(\theta\right)\right)}{1+\sin\left(\theta\right)} +\frac{2\left(10x-8\right)}{x\left(5x^2-4x\right)} +\frac{2\left(13x+15\right)}{2}>12\times2 +\frac{2\left(19x-19\right)}{2}\le\frac{3}{2} +\frac{2\left(2-\frac{x}{3}\right)}{2}\ge\frac{18}{2} +\frac{2\left(2a+1\right)}{a-1} +\frac{2\left(2n-1\right)}{n-2} +\frac{2\left(2x+8\right)}{2}>\frac{-12}{2} +\frac{2\left(2x-9\right)}{6\left(x+5\right)} +\frac{2\left(3x+12\right)}{2}<\frac{-24}{2} +\frac{2\left(3x+15\right)}{2}<\frac{6}{2} +\frac{2\left(3x+3\right)}{2}<\frac{30}{2} +\frac{2\left(3x+4\right)}{2}<-\frac{10}{2} +\frac{2\left(3x+4\right)}{2}<\frac{2}{2} +\frac{2\left(3x+4\right)}{2}>\frac{-4}{2} +\frac{2\left(3x+4\right)}{2}>\frac{2}{2} +\frac{2\left(3x-15\right)}{2}<\frac{12}{2} +\frac{2\left(3x-26\right)}{\left(x-2\right)\left(x+8\right)\left(x-10\right)} +\frac{2\left(3y-20\right)}{75} +\frac{2\left(48-x\right)}{3}\frac{-20}{2} +\frac{2\left(5x+20\right)}{2}\le\frac{-20}{2} +\frac{2\left(5x-10\right)}{2}>\frac{-50}{2} +\frac{2\left(6-\frac{x}{5}\right)}{2}\ge\frac{8}{2} +\frac{2\left(6x+7y\right)}{7} +\frac{2\left(6x-7\right)}{2}\ge\frac{10}{2} +\frac{2\left(9-\frac{x}{3}\right)}{2}\ge\frac{14}{2} +\frac{2\left(\frac{x}{5}-2\right)}{2}\le\frac{4}{2} +\frac{2\left(b-3\right)}{3} +\frac{2\left(m+4\right)}{5\left(m+3\right)} +\frac{2\left(m+5\right)}{5\left(m+7\right)} +\frac{2\left(m+7\right)}{5\left(m+9\right)} +\frac{2\left(m+9\right)}{3\left(m+5\right)} +\frac{2\left(m+9\right)}{5\left(m+5\right)} +\frac{2\left(m-5\right)}{3} +\frac{2\left(m-8\right)}{3} +\frac{2\left(x+10\right)+1\left(x-2\right)}{\left(x+3\right)\left(x-2\right)\left(x+10\right)} +\frac{2\left(x+10\right)}{\left(x+3\right)\left(x-2\right)\left(x+10\right)}+\frac{1\left(x-2\right)}{\left(x+3\right)\left(x+10\right)\left(x-2\right)} +\frac{2\left(x+10\right)}{\left(x+3\right)\left(x-2\right)\left(x+10\right)}+\frac{1}{\left(x+3\right)\left(x+10\right)} +\frac{2\left(x+2\right)}{2}\le\frac{12}{2} +\frac{2\left(x+2\right)}{2}\le\frac{18}{2} +\frac{2\left(x+2\right)}{2}\le\frac{8}{2} +\frac{2\left(x+3\right)}{2}<2\left(-6\right) +\frac{2\left(x+3\right)}{2}>\frac{-4}{2} +\frac{2\left(x+3\right)}{2}\le\frac{18}{2} +\frac{2\left(x+5\right)+5\left(x-10\right)}{\left(x+3\right)\left(x-10\right)\left(x+5\right)} +\frac{2\left(x+5\right)}{2}\ge\frac{14}{2} +\frac{2\left(x+5\right)}{\left(x+3\right)\left(x-10\right)\left(x+5\right)}+\frac{5\left(x-10\right)}{\left(x+3\right)\left(x+5\right)\left(x-10\right)} +\frac{2\left(x+5y\right)}{x+5y} +\frac{2\left(x+6\right)\left(x+7\right)-x+1}{\left(x-1\right)\left(x+6\right)\left(x+7\right)} +\frac{2\left(x+6\right)\left(x+7\right)}{\left(x-1\right)\left(x+6\right)\left(x+7\right)}-\frac{x-1}{\left(x-1\right)\left(x+6\right)\left(x+7\right)} +\frac{2\left(x+6\right)}{2}\le\frac{4}{2} +\frac{2\left(x+8\right)}{5} +\frac{2\left(x+9\right)}{2}\ge9\times2 +\frac{2\left(x-1\right)}{2}\ge\frac{-12}{2} +\frac{2\left(x-2\right)}{4\left(x+4\right)} +\frac{2\left(x-3\right)\left(x+8\right)}{5\left(x-3\right)} +\frac{2\left(x-6\right)}{2}<\frac{-10}{2} +\frac{2\left(x-6\right)}{3\left(x+3\right)} +\frac{2\left(x-6\right)}{3\left(x+5\right)} +\frac{2\left(x-8\right)}{2}<\frac{-8}{2} +\frac{2\left(x^2+7x+6x+42\right)-x+1}{\left(x-1\right)\left(x+6\right)\left(x+7\right)} +\frac{2\left(x^2+8x\right)}{\left(x+8\right)\left(x+11\right)\left(x+7\right)} +\frac{2\sin\theta+2}{1+\sin\left(\theta\right)} +\frac{2\sqrt{10pq}}{5\sqrt{10p}} +\frac{2\sqrt{14}+9}{-5} +\frac{2\sqrt{14}+9}{2-7} +\frac{2\sqrt{5}+1}{5} +\frac{2\sqrt{7p^3}}{7\sqrt{7p^2}} +\frac{2\sqrt{7p^3}}{\sqrt{343p^2}} +\frac{2\sqrt{7}+8}{-9} +\frac{2\sqrt{7}+8}{7-16} +\frac{2\sqrt{p}}{7} +\frac{2\sqrt{q}}{5} +\frac{2\times5x}{2}\le2\left(-15\right) +\frac{2\times5y}{2}\le2\left(-15\right) +\frac{2^2c^6}{3^2a^8} +\frac{2^2m^4}{n^{10}} +\frac{2^2x^4}{3^2} +\frac{2^3\left(x^5\right)^3}{\left(5\right)^3} +\frac{2^3y^{12}}{y^8} +\frac{2^3y^{4\times3}}{y^{4\times2}} +\frac{2^4u^{44}}{v^{36}} +\frac{2^5y^{25}}{y^9} +\frac{2^5}{y^{15}} +\frac{2^6}{y^6} +\frac{2^{2} \left(y^{3}\right)^{2}}{3^{2} \left(w^{2}\right)^{2}} +\frac{2^{2} \times \left(x^{2}\right)^{2}}{3^{2}} +\frac{2^{2} \times y^{2}}{5^{3} \times y^{3}} +\frac{2^{2}x^{4}}{3^{2}} +\frac{2^{2}x^{4}}{9} +\frac{2^{3} \left(a^{2}\right)^{3}}{3^{3} \left(c^{3}\right)^{3}} +\frac{2^{3} \left(c^{4}\right)^{3}}{3^{3} \left(a^{3}\right)^{3}} +\frac{2^{3} \left(y^{2}\right)^{3}}{3^{3} \left(w^{3}\right)^{3}} +\frac{2^{3} \times y^{ 6 \times 3}}{y^{ 5 \times 3}} +\frac{2^{4} \left(x^{7}\right)^{4}}{\left(y^{6}\right)^{4}} +\frac{2^{4} \times \left(x^{2}\right)^{4}}{3^{4}} +\frac{2^{4} \times \left(x^{4}\right)^{4}}{3^{4}} +\frac{2^{4} \times \left(x^{4}\right)^{4}}{5^{4}} +\frac{2^{4}x^{4\times 4}}{5^{4}} +\frac{2^{\log_2x}}{2}\ge\frac{4}{2} +\frac{2a-1}{a\left(a+2\right)\left(a-3\right)} +\frac{2a^3}{a^3} +\frac{2ab}{2xy} +\frac{2b+1}{b-2} +\frac{2b-1}{b\left(b+2\right)\left(b-3\right)} +\frac{2b\left(b-3\right)}{3b} +\frac{2b^2-7b-28}{b\left(b-2\right)\left(b+2\right)} +\frac{2b^3}{a} +\frac{2b^{2}}{a} +\frac{2b}{1b} +\frac{2b}{3} +\frac{2m+10}{5m+35} +\frac{2m-9n}{5} +\frac{2m\times 3\times 5}{9\times 4} +\frac{2m^2}{28}\times\frac{84q}{1} +\frac{2my^2}{21} +\frac{2m}{3m} +\frac{2m}{6} +\frac{2m}{91} +\frac{2m}{9d-9} +\frac{2m}{9} +\frac{2n-5}{n-5} +\frac{2n^2}{15n^{11}} +\frac{2n^2}{2} +\frac{2n^2}{45n^{10}} +\frac{2n^7}{2} +\frac{2n^{-3}}{9}\div5n^5 +\frac{2n}{2}>12 +\frac{2n}{2}\ge \frac{5000}{2} +\frac{2n}{3m} +\frac{2n}{3} +\frac{2n}{3}\times\frac{1}{8n^4} +\frac{2p\times 42}{9} +\frac{2p^4}{12p^4q^7q^8} +\frac{2p^{18}}{q^{13}} +\frac{2p^{5}}{q^{2}}\times \frac{8q^{4}}{p^{10}} +\frac{2p}{12} +\frac{2p}{16}+\frac{p}{16} +\frac{2p}{2} < \frac{4}{2} +\frac{2p}{2}<\frac{20}{2} +\frac{2p}{2}\ge\frac{14}{2} +\frac{2p}{2}\le\frac{10}{2} +\frac{2p}{2}\le\frac{16}{2} +\frac{2p}{2}\le\frac{18}{2} +\frac{2p}{3q} +\frac{2p}{3} +\frac{2p}{5} +\frac{2p}{6} +\frac{2q-q}{8} +\frac{2q^{4}}{1} +\frac{2q}{7p} +\frac{2q}{8} +\frac{2q}{9} +\frac{2r+1}{r-1} +\frac{2r}{2}+\frac{8}{2} > \frac{14}{2}-\frac{r}{2} +\frac{2s^{2}}{5}-16t+1 +\frac{2s^{2}}{5}-16t+\frac{2}{2} +\frac{2s}{9} +\frac{2t+1}{t-5} +\frac{2t}{-3s} +\frac{2t}{3s} +\frac{2t}{9} +\frac{2u^2}{3v^2} +\frac{2u^2}{9v^5} +\frac{2u^2}{v^2} +\frac{2u^2}{v^3} +\frac{2u^4}{v^2} +\frac{2u^{4}}{v^{2}} +\frac{2uv}{6ab} +\frac{2u}{1u} +\frac{2u}{3} +\frac{2u}{5a}\div\frac{6b}{5v} +\frac{2u}{u} +\frac{2u}{v}+3 +\frac{2v+10x}{v}\times\frac{8}{1} +\frac{2v}{1v} +\frac{2v}{5u} +\frac{2w}{3w} +\frac{2w}{6} +\frac{2x+10+5x-50}{\left(x+3\right)\left(x-10\right)\left(x+5\right)} +\frac{2x+11}{19}>4 +\frac{2x+11}{19}\times19>4\times19 +\frac{2x+11}{3}>7 +\frac{2x+11}{3}\ge7 +\frac{2x+11}{7}+4\ge7 +\frac{2x+11}{9}-11>4-11 +\frac{2x+11}{9}\times9>4\times9 +\frac{2x+126}{12}\le\frac{30x-42}{12} +\frac{2x+18}{12}>\frac{5}{3} +\frac{2x+18}{6}>\frac{5}{3} +\frac{2x+19}{17}\times17>20\times17 +\frac{2x+19}{9}>8 +\frac{2x+1}{2} +\frac{2x+1}{35}<-\frac{21}{35} +\frac{2x+1}{5} +\frac{2x+1}{5}+3\ge6 +\frac{2x+1}{5}\ge3 +\frac{2x+1}{x\left(x+1\right)} +\frac{2x+1}{x^2+x} +\frac{2x+20+x-2}{\left(x+3\right)\left(x-2\right)\left(x+10\right)} +\frac{2x+20}{6}>\frac{5}{3} +\frac{2x+20}{\left(x+3\right)\left(x-2\right)\left(x+10\right)}+\frac{1}{\left(x+3\right)\left(x+10\right)} +\frac{2x+20}{\left(x+3\right)\left(x-2\right)\left(x+10\right)}+\frac{x-2}{\left(x+3\right)\left(x+10\right)\left(x-2\right)} +\frac{2x+22}{12}>\frac{20}{12} +\frac{2x+22}{12}>\frac{5}{3} +\frac{2x+22}{6}>\frac{10}{6} +\frac{2x+22}{6}>\frac{5}{3} +\frac{2x+24}{6}>\frac{5}{3} +\frac{2x+28}{12}>\frac{20}{12} +\frac{2x+29}{5}\ge3 +\frac{2x+29}{5}\ge7 +\frac{2x+2}{12}>0 +\frac{2x+2}{3}>8+5x +\frac{2x+2}{4}-3x>7 +\frac{2x+2}{4}-3x>7+3x-3x +\frac{2x+2}{4}>7+3x +\frac{2x+30}{12}>\frac{20}{12} +\frac{2x+31}{7}\ge3 +\frac{2x+32}{12}>\frac{20}{12} +\frac{2x+32}{12}>\frac{5}{3} +\frac{2x+34}{12}>\frac{20}{12} +\frac{2x+3x-9}{6}<\frac{8}{3} +\frac{2x+3}{5}-5+5\ge2+5 +\frac{2x+3}{5}>8 +\frac{2x+3}{5}>8+9x +\frac{2x+3}{5}\ge4 +\frac{2x+3}{5}\ge7 +\frac{2x+3}{5}\ge8 +\frac{2x+3}{5}\ge9 +\frac{2x+3}{5}\left(5\right)>3\left(5\right) +\frac{2x+3}{5}\times5>\frac{3}{5}\times5 +\frac{2x+3}{5}\times5\ge7\times5 +\frac{2x+3}{6}>7+5x +\frac{2x+3}{7}\ge5 +\frac{2x+3}{7}\ge6 +\frac{2x+3}{x\left(x+3\right)} +\frac{2x+3}{x^2+3x} +\frac{2x+41}{5}\ge7 +\frac{2x+4}{4}>8+8x +\frac{2x+4}{6}-\frac{x-14}{6}>\frac{15}{6} +\frac{2x+4}{8}-\frac{9x}{1}>5 +\frac{2x+4}{\left(x+5\right)\left(x+2\right)} +\frac{2x+4}{x^2+7x+10} +\frac{2x+5}{2}>\frac{9}{2} +\frac{2x+5}{3}\ge4 +\frac{2x+5}{3}\ge6 +\frac{2x+5}{3}\left(3\right)>3\left(3\right) +\frac{2x+5}{3}\times3>3\times3 +\frac{2x+5}{4}>7+8x +\frac{2x+5}{4}\times4>\left(7+8x\right)4 +\frac{2x+5}{7}\ge9 +\frac{2x+5}{9}>\frac{5}{9} +\frac{2x+5}{9}\ge5 +\frac{2x+5}{9}\ge7 +\frac{2x+5}{x\left(x+5\right)} +\frac{2x+6-x+16}{10}>\frac{15}{10} +\frac{2x+6}{10}-\frac{x-16}{10}>\frac{15}{10} +\frac{2x+6}{6}-\frac{x-12}{6}>\frac{5}{2} +\frac{2x+7}{4} +\frac{2x+7}{5}>3 +\frac{2x+7}{5}\times5>3\times5 +\frac{2x+7}{9}\ge6 +\frac{2x+7}{x\left(x+7\right)} +\frac{2x+7}{x^2+7x} +\frac{2x+8}{50}+\frac{15x+20}{50} +\frac{2x+8}{5}>\frac{45+40x}{5} +\frac{2x+9}{11}\times11>2\times11 +\frac{2x+9}{12y\left(2x+9\right)} +\frac{2x+9}{1}\times1>1\times1 +\frac{2x+9}{24xy+108y} +\frac{2x+9}{5}\ge3+5 +\frac{2x+9}{5}\ge4 +\frac{2x+9}{5}\ge5 +\frac{2x+9}{5}\ge6 +\frac{2x+9}{5}\ge7 +\frac{2x+9}{5}\ge8 +\frac{2x+9}{5}\ge9 +\frac{2x+9}{5}\times5>3\times5 +\frac{2x+9}{7}\ge2+2 +\frac{2x+9}{7}\ge2+4 +\frac{2x+9}{7}\ge4 +\frac{2x+x}{9} +\frac{2x+y+z}{2} +\frac{2x-10}{15}<14 +\frac{2x-12}{3x+3} +\frac{2x-12}{3x+9} +\frac{2x-14}{2}<\frac{-8}{2} +\frac{2x-162}{63}<13 +\frac{2x-195}{195}<16 +\frac{2x-1} {2} +\frac{2x-1}{2} +\frac{2x-1}{x+5} +\frac{2x-20}{4\left(x+5\right)} +\frac{2x-20}{4x+20} +\frac{2x-4}{4\left(x+4\right)} +\frac{2x-4}{6}>\frac{10}{6} +\frac{2x-63}{63} < 4 +\frac{2x-8}{4\left(x+3\right)} +\frac{2x-90}{195}<15 +\frac{2x-9}{5} +\frac{2x-\left(15\right)}{3\left(x+2\right)} +\frac{2x-y}{6} +\frac{2x\left(x+8\right)}{\left(x+11\right)\left(x+8\right)\left(x+7\right)} +\frac{2x\left(x+8\right)}{\left(x+8\right)\left(x+11\right)\left(x+7\right)} +\frac{2x\left(x+8\right)}{\left(x+8\right)\left(x+9\right)\left(x+5\right)} +\frac{2x\times1}{3\left(x+2\right)\times1}-\frac{5\times3}{\left(x+2\right)\times3} +\frac{2x\times7}{35}+\frac{4x\times5}{35} +\frac{2x^2+14x+20}{\left(x^2+7x+10\right)\left(x+5\right)} +\frac{2x^2+14x+20}{x^3+12x^2+45x+50} +\frac{2x^2+14x+20}{x^3+7x^2+10x+5x^2+35x+50} +\frac{2x^2+16x+32-9x-36}{x^3+8x^2+16x+4x^2+32x+64}\times\frac{x^2+8x+16}{x+5} +\frac{2x^2+16x}{\left(x+11\right)\left(x+8\right)\left(x+7\right)} +\frac{2x^2+16x}{\left(x+8\right)\left(x+11\right)\left(x+7\right)} +\frac{2x^2+16x}{\left(x+8\right)\left(x+9\right)\left(x+5\right)} +\frac{2x^2+25x+85}{\left(x-1\right)\left(x+6\right)\left(x+7\right)} +\frac{2x^2+26x+84-x+1}{\left(x-1\right)\left(x+6\right)\left(x+7\right)} +\frac{2x^2+4x}{\left(x+5\right)\left(x-5\right)\left(x+2\right)}-\frac{3x-15}{\left(x+2\right)\left(x+5\right)\left(x-5\right)} +\frac{2x^2+7x-4}{x^3+12x^2+48x+64}\times\frac{x^2+8x+16}{x+5} +\frac{2x^2+x+15}{\left(x+5\right)\left(x-5\right)\left(x+2\right)} +\frac{2x^2-1x+35}{\left(x+7\right)\left(x-7\right)\left(x+2\right)} +\frac{2x^2y+9xy}{24x^2y^2+108xy^2} +\frac{2x^2y^2}{3} +\frac{2x^2y^2}{7} +\frac{2x^2y^4}{15} +\frac{2x^2y^5}{3} +\frac{2x^2}{1x^9} +\frac{2x^2}{5} +\frac{2x^3y^5}{3} +\frac{2x^3}{3} +\frac{2x^4+16x^3+32x^2+7x^3+56x^2+112x-4x^2-32x-64}{x^4+12x^3+48x^2+64x+5x^3+60x^2+240x+320} +\frac{2x^4+23x^3+84x^2+80x-64}{x^4+17x^3+108x^2+304x+320} +\frac{2x^4y^4}{3x^2y^2} +\frac{2x^6y^3}{3} +\frac{2x^6y^6}{7x^4y^4} +\frac{2x^7y^7}{3x^5y^2} +\frac{2x^7y^7}{3x^{5vv^2}} +\frac{2x^7}{32x^{11}} +\frac{2x^7}{4x^3}\div8x^8 +\frac{2x^7}{4x^3}\div\frac{8x^8}{1} +\frac{2x^7}{4x^3}\times\frac{1}{8x^8} +\frac{2x^{2}y^{2}}{7} +\frac{2x^{2}y^{5}}{3} +\frac{2x^{2}}{x^{6}} +\frac{2x^{3-10}}{1} +\frac{2x^{6-4}y^2}{7} +\frac{2x^{7}y^{7}}{3x^{5}y^{2}} +\frac{2x^{\frac{7}{2}}}{7}+4x^{\frac{1}{2}}+C +\frac{2x} {2} < \frac{6} {2} +\frac{2x} {3} < 4 +\frac{2x} {3}\ge -4 +\frac{2x} {3}\ge 2 +\frac{2x} {5}\le 16 +\frac{2x} {6} < \frac{6} {6} +\frac{2x}{-2}\ge\frac{4}{-2} +\frac{2x}{-x-2} +\frac{2x}{105} +\frac{2x}{10}+\frac{5x-5}{10}<\frac{8}{5} +\frac{2x}{12}+\frac{24x}{12} > \frac{182}{12} +\frac{2x}{12}\ge\frac{12}{12} +\frac{2x}{14}-\frac{7x}{14}<0 +\frac{2x}{15}\ge3 +\frac{2x}{18}-\frac{9x}{18}<0 +\frac{2x}{195}-1<16 +\frac{2x}{195}<17 +\frac{2x}{1} +\frac{2x}{1}+\frac{4}{1} +\frac{2x}{2} +\frac{2x}{2} < -28 +\frac{2x}{2} < \frac{-16}{2} +\frac{2x}{2} < \frac{-2}{2} +\frac{2x}{2} < \frac{-6}{2} +\frac{2x}{2} < \frac{-8}{2} +\frac{2x}{2} < \frac{14.2}{2} +\frac{2x}{2} < \frac{16.3}{2} +\frac{2x}{2} < \frac{28}{2} +\frac{2x}{2} > \frac{-10}{2} +\frac{2x}{2} > \frac{-12}{2} +\frac{2x}{2} > \frac{-2}{2} +\frac{2x}{2} > \frac{-4}{2} +\frac{2x}{2} > \frac{-6}{2} +\frac{2x}{2} > \frac{-8}{2} +\frac{2x}{2} > \frac{10}{2} +\frac{2x}{2} > \frac{12}{2} +\frac{2x}{2} > \frac{2}{2} +\frac{2x}{2} > \frac{4}{2} +\frac{2x}{2} > \frac{5.4}{2} +\frac{2x}{2} > \frac{6}{2} +\frac{2x}{2} > \frac{8}{2} +\frac{2x}{2}+\frac{5}{2}\le\frac{8}{2} +\frac{2x}{2}<-\frac{2}{2} +\frac{2x}{2}<-\frac{4}{2} +\frac{2x}{2}<-\frac{6}{2} +\frac{2x}{2}<-\frac{8}{2} +\frac{2x}{2}<8 +\frac{2x}{2}<\frac{-18}{2} +\frac{2x}{2}<\frac{-2}{2} +\frac{2x}{2}<\frac{-4}{2} +\frac{2x}{2}<\frac{-6}{2} +\frac{2x}{2}<\frac{0.1}{2} +\frac{2x}{2}<\frac{0}{2} +\frac{2x}{2}<\frac{1.6}{2} +\frac{2x}{2}<\frac{12}{2} +\frac{2x}{2}<\frac{14.5}{2} +\frac{2x}{2}<\frac{14}{2} +\frac{2x}{2}<\frac{15.5}{2} +\frac{2x}{2}<\frac{16}{2} +\frac{2x}{2}<\frac{17.2}{2} +\frac{2x}{2}<\frac{17.5}{2} +\frac{2x}{2}<\frac{18.3}{2} +\frac{2x}{2}<\frac{18.6}{2} +\frac{2x}{2}<\frac{18.8}{2} +\frac{2x}{2}<\frac{2.2}{2} +\frac{2x}{2}<\frac{2.9}{2} +\frac{2x}{2}<\frac{20}{2} +\frac{2x}{2}<\frac{2}{2} +\frac{2x}{2}<\frac{3+9}{2} +\frac{2x}{2}<\frac{3.25}{1} +\frac{2x}{2}<\frac{3.6}{2} +\frac{2x}{2}<\frac{4.6}{2} +\frac{2x}{2}<\frac{4.9}{2} +\frac{2x}{2}<\frac{4}{2} +\frac{2x}{2}<\frac{5.2}{2} +\frac{2x}{2}<\frac{6.4}{2} +\frac{2x}{2}<\frac{6.5}{2} +\frac{2x}{2}<\frac{6}{2} +\frac{2x}{2}<\frac{7.6}{2} +\frac{2x}{2}<\frac{7.9}{2} +\frac{2x}{2}<\frac{70}{2} +\frac{2x}{2}<\frac{8.1}{2} +\frac{2x}{2}<\frac{8}{2} +\frac{2x}{2}<\frac{9.4}{2} +\frac{2x}{2}>+\frac{4}{2} +\frac{2x}{2}>-\frac{10}{2} +\frac{2x}{2}>-\frac{12}{2} +\frac{2x}{2}>-\frac{18}{2} +\frac{2x}{2}>-\frac{2}{2} +\frac{2x}{2}>-\frac{4}{2} +\frac{2x}{2}>-\frac{6}{2} +\frac{2x}{2}>-\frac{8}{2} +\frac{2x}{2}>2\left(-1\right) +\frac{2x}{2}>=\frac{8}{2} +\frac{2x}{2}>\frac{-10}{2} +\frac{2x}{2}>\frac{-144}{2} +\frac{2x}{2}>\frac{-2}{2} +\frac{2x}{2}>\frac{-40}{2} +\frac{2x}{2}>\frac{-6}{2} +\frac{2x}{2}>\frac{-8}{2} +\frac{2x}{2}>\frac{0}{2} +\frac{2x}{2}>\frac{10.4}{2} +\frac{2x}{2}>\frac{10.6}{2} +\frac{2x}{2}>\frac{10}{2} +\frac{2x}{2}>\frac{11.3}{2} +\frac{2x}{2}>\frac{11.5}{2} +\frac{2x}{2}>\frac{11.9}{2} +\frac{2x}{2}>\frac{120-3y}{2} +\frac{2x}{2}>\frac{12}{2} +\frac{2x}{2}>\frac{13}{2} +\frac{2x}{2}>\frac{14}{2} +\frac{2x}{2}>\frac{17.5}{2} +\frac{2x}{2}>\frac{18}{2} +\frac{2x}{2}>\frac{19.4}{2} +\frac{2x}{2}>\frac{19.7}{2} +\frac{2x}{2}>\frac{20.8}{2} +\frac{2x}{2}>\frac{209}{2} +\frac{2x}{2}>\frac{20}{2} +\frac{2x}{2}>\frac{24}{2} +\frac{2x}{2}>\frac{26}{2} +\frac{2x}{2}>\frac{2}{2} +\frac{2x}{2}>\frac{3.1}{2} +\frac{2x}{2}>\frac{3.9}{2} +\frac{2x}{2}>\frac{4}{2} +\frac{2x}{2}>\frac{5.8}{2} +\frac{2x}{2}>\frac{6.4}{2} +\frac{2x}{2}>\frac{65}{2} +\frac{2x}{2}>\frac{67}{2} +\frac{2x}{2}>\frac{6}{2} +\frac{2x}{2}>\frac{7.1}{2} +\frac{2x}{2}>\frac{8.1}{2} +\frac{2x}{2}>\frac{8.4}{2} +\frac{2x}{2}>\frac{8.8}{2} +\frac{2x}{2}>\frac{8}{2} +\frac{2x}{2}>\frac{9.6}{2} +\frac{2x}{2}>\frac{90}{2} +\frac{2x}{2}\ge \frac{12}{2} +\frac{2x}{2}\ge \frac{6}{2} +\frac{2x}{2}\ge \frac{8}{2} +\frac{2x}{2}\ge-\frac{10}{2} +\frac{2x}{2}\ge-\frac{12}{2} +\frac{2x}{2}\ge-\frac{2}{2} +\frac{2x}{2}\ge-\frac{48}{2} +\frac{2x}{2}\ge-\frac{4}{2} +\frac{2x}{2}\ge-\frac{54}{2} +\frac{2x}{2}\ge-\frac{6}{2} +\frac{2x}{2}\ge-\frac{8}{2} +\frac{2x}{2}\ge\frac{-12}{2} +\frac{2x}{2}\ge\frac{-16}{2},\frac{2x}{2}\le\frac{2}{2} +\frac{2x}{2}\ge\frac{-2}{2} +\frac{2x}{2}\ge\frac{-4}{2} +\frac{2x}{2}\ge\frac{-6}{2} +\frac{2x}{2}\ge\frac{-8}{2} +\frac{2x}{2}\ge\frac{0}{2} +\frac{2x}{2}\ge\frac{10}{2} +\frac{2x}{2}\ge\frac{12}{2} +\frac{2x}{2}\ge\frac{14}{2} +\frac{2x}{2}\ge\frac{16}{2} +\frac{2x}{2}\ge\frac{18}{2} +\frac{2x}{2}\ge\frac{19}{2} +\frac{2x}{2}\ge\frac{20}{2} +\frac{2x}{2}\ge\frac{22}{2} +\frac{2x}{2}\ge\frac{26}{2} +\frac{2x}{2}\ge\frac{28}{2} +\frac{2x}{2}\ge\frac{2}{2} +\frac{2x}{2}\ge\frac{30}{2} +\frac{2x}{2}\ge\frac{32}{2} +\frac{2x}{2}\ge\frac{39}{2} +\frac{2x}{2}\ge\frac{4}{2} +\frac{2x}{2}\ge\frac{5+3}{2} +\frac{2x}{2}\ge\frac{8}{2} +\frac{2x}{2}\ge\frac{\left(4-8\right)3}{2} +\frac{2x}{2}\le \frac{-10}{2} +\frac{2x}{2}\le \frac{-2}{2} +\frac{2x}{2}\le \frac{-6}{2} +\frac{2x}{2}\le \frac{-8}{2} +\frac{2x}{2}\le \frac{0}{2} +\frac{2x}{2}\le \frac{14}{2} +\frac{2x}{2}\le \frac{4}{2} +\frac{2x}{2}\le \frac{6}{2} +\frac{2x}{2}\le-\frac{16}{2} +\frac{2x}{2}\le-\frac{4}{2} +\frac{2x}{2}\le-\frac{4}{2},\frac{2x}{2}\ge-\frac{14}{2} +\frac{2x}{2}\le-\frac{6}{2} +\frac{2x}{2}\le-\frac{8}{2} +\frac{2x}{2}\le10 +\frac{2x}{2}\le\frac{-12}{2} +\frac{2x}{2}\le\frac{-24}{2} +\frac{2x}{2}\le\frac{-2}{2} +\frac{2x}{2}\le\frac{-2}{2},\frac{2x}{2}\ge\frac{-8}{2} +\frac{2x}{2}\le\frac{-4}{2} +\frac{2x}{2}\le\frac{-4}{2},\frac{2x}{2}\ge\frac{-10}{2} +\frac{2x}{2}\le\frac{-6}{2} +\frac{2x}{2}\le\frac{0}{2} +\frac{2x}{2}\le\frac{10}{2} +\frac{2x}{2}\le\frac{12}{2} +\frac{2x}{2}\le\frac{14}{2} +\frac{2x}{2}\le\frac{162}{2} +\frac{2x}{2}\le\frac{18}{2} +\frac{2x}{2}\le\frac{22}{2} +\frac{2x}{2}\le\frac{2}{2} +\frac{2x}{2}\le\frac{2}{2},\frac{2x}{2}\ge-\frac{16}{2} +\frac{2x}{2}\le\frac{3}{2} +\frac{2x}{2}\le\frac{4}{2} +\frac{2x}{2}\le\frac{5}{2} +\frac{2x}{2}\le\frac{6}{2} +\frac{2x}{2}\le\frac{8}{2} +\frac{2x}{35}\le7 +\frac{2x}{3\left(x+2\right)}-\frac{15}{3\left(x+2\right)} +\frac{2x}{3} +\frac{2x}{3} < -10 +\frac{2x}{3} < -4 +\frac{2x}{3} < 12 +\frac{2x}{3} < 16 +\frac{2x}{3} > -14 +\frac{2x}{3} > -16 +\frac{2x}{3} > -4 +\frac{2x}{3} > -6+8 +\frac{2x}{3} > -8 +\frac{2x}{3} > 12 +\frac{2x}{3} > 2 +\frac{2x}{3}+10-10 > -6-10 +\frac{2x}{3}+10-10\ge-6-10 +\frac{2x}{3}+10<0 +\frac{2x}{3}+2x<7 +\frac{2x}{3}+3x<2 +\frac{2x}{3}+3x<4 +\frac{2x}{3}+4-4<6-4 +\frac{2x}{3}+4-4>-8-4 +\frac{2x}{3}+4-4>18-4 +\frac{2x}{3}+4<0 +\frac{2x}{3}+4\ge-10 +\frac{2x}{3}+4x<2 +\frac{2x}{3}+4x<3 +\frac{2x}{3}+4x<5 +\frac{2x}{3}+4x<6 +\frac{2x}{3}+4x<7 +\frac{2x}{3}+4x<9 +\frac{2x}{3}+5x<2 +\frac{2x}{3}+5x<9 +\frac{2x}{3}+6-6>-2-6 +\frac{2x}{3}+6-6\ge-10-6 +\frac{2x}{3}+6\ge-10 +\frac{2x}{3}+6x<3 +\frac{2x}{3}+6x<5 +\frac{2x}{3}+6x<9 +\frac{2x}{3}+8-8>18-8 +\frac{2x}{3}+8-8\ge-10-8 +\frac{2x}{3}+8>-2 +\frac{2x}{3}+8\ge-10 +\frac{2x}{3}+8x<4 +\frac{2x}{3}+9x<7 +\frac{2x}{3}+\frac{12x}{3}<2 +\frac{2x}{3}+\frac{18x}{3}<9 +\frac{2x}{3}+\frac{27x}{3}<7 +\frac{2x}{3}+\frac{6x}{1}<9 +\frac{2x}{3}+\frac{9x}{3}-2<0 +\frac{2x}{3}-10\le8 +\frac{2x}{3}-12\le6 +\frac{2x}{3}-2+2>-4+2 +\frac{2x}{3}-2<6 +\frac{2x}{3}-4+4>-10+4 +\frac{2x}{3}-4\le4 +\frac{2x}{3}-6\le12 +\frac{2x}{3}-8+8>2+8 +\frac{2x}{3}-8+8\le10+8 +\frac{2x}{3}-8\le4 +\frac{2x}{3}<-10 +\frac{2x}{3}<-14 +\frac{2x}{3}<-16 +\frac{2x}{3}<-2 +\frac{2x}{3}<-4 +\frac{2x}{3}<-6 +\frac{2x}{3}<-6+10 +\frac{2x}{3}<-6x+9 +\frac{2x}{3}<-8 +\frac{2x}{3}<10 +\frac{2x}{3}<12 +\frac{2x}{3}<16 +\frac{2x}{3}<2 +\frac{2x}{3}<4 +\frac{2x}{3}<8 +\frac{2x}{3}<9-5x +\frac{2x}{3}>-10 +\frac{2x}{3}>-12 +\frac{2x}{3}>-14 +\frac{2x}{3}>-16 +\frac{2x}{3}>-18 +\frac{2x}{3}>-2 +\frac{2x}{3}>-20 +\frac{2x}{3}>-4 +\frac{2x}{3}>-6 +\frac{2x}{3}>-6+6 +\frac{2x}{3}>-8 +\frac{2x}{3}>0 +\frac{2x}{3}>10 +\frac{2x}{3}>12 +\frac{2x}{3}>14 +\frac{2x}{3}>16 +\frac{2x}{3}>18 +\frac{2x}{3}>36-y +\frac{2x}{3}>4 +\frac{2x}{3}>6 +\frac{2x}{3}>8 +\frac{2x}{3}\ge-10 +\frac{2x}{3}\ge-12 +\frac{2x}{3}\ge-14 +\frac{2x}{3}\ge-16 +\frac{2x}{3}\ge-18 +\frac{2x}{3}\ge-2 +\frac{2x}{3}\ge-4 +\frac{2x}{3}\ge-4-10 +\frac{2x}{3}\ge-6 +\frac{2x}{3}\ge-6-2 +\frac{2x}{3}\ge-6-6 +\frac{2x}{3}\ge-8 +\frac{2x}{3}\ge0 +\frac{2x}{3}\ge2 +\frac{2x}{3}\ge4 +\frac{2x}{3}\ge4-8 +\frac{2x}{3}\ge6 +\frac{2x}{3}\le-14 +\frac{2x}{3}\le-2 +\frac{2x}{3}\le-4 +\frac{2x}{3}\le-6 +\frac{2x}{3}\le-8 +\frac{2x}{3}\le10 +\frac{2x}{3}\le12 +\frac{2x}{3}\le18 +\frac{2x}{3}\le2 +\frac{2x}{3}\le4 +\frac{2x}{3}\le4+8 +\frac{2x}{3}\le6 +\frac{2x}{3}\left(3\right)\ge-16\left(3\right) +\frac{2x}{3}\left(3\right)\ge-48 +\frac{2x}{3}\times3>-6\times3 +\frac{2x}{3}\times3>10\times3 +\frac{2x}{3}\times3\le18\times3 +\frac{2x}{3}\times\frac{3}{1}-\frac{3}{1}10\le2\times\frac{3}{1} +\frac{2x}{3}\times\frac{3}{1}\ge-12 +\frac{2x}{4\left(x+5\right)}-\frac{20}{4\left(x+5\right)} +\frac{2x}{4} > -1 +\frac{2x}{4}+3>2 +\frac{2x}{4}+4>3 +\frac{2x}{4}+5>4 +\frac{2x}{4}+6>5 +\frac{2x}{4}>-1 +\frac{2x}{4}>\frac{-1}{1} +\frac{2x}{5} < 2 +\frac{2x}{5} < 6 +\frac{2x}{5} > -10 +\frac{2x}{5} > -14 +\frac{2x}{5} > -2 +\frac{2x}{5} > -20 +\frac{2x}{5} > -6 +\frac{2x}{5} > 14 +\frac{2x}{5}+2-2\le4-2 +\frac{2x}{5}+2>+3 +\frac{2x}{5}+4 > -4 +\frac{2x}{5}+4>6 +\frac{2x}{5}+5>2 +\frac{2x}{5}+6<6 +\frac{2x}{5}+8>9 +\frac{2x}{5}+\frac{3}{5}\ge7 +\frac{2x}{5}+\frac{9}{5}\ge5 +\frac{2x}{5}-10\le8 +\frac{2x}{5}-12\le6 +\frac{2x}{5}-2<-10 +\frac{2x}{5}-4+4>-2+4 +\frac{2x}{5}-8>6 +\frac{2x}{5}<-10 +\frac{2x}{5}<-2 +\frac{2x}{5}<-4 +\frac{2x}{5}<-8 +\frac{2x}{5}<0 +\frac{2x}{5}<10 +\frac{2x}{5}<14 +\frac{2x}{5}<2 +\frac{2x}{5}<4 +\frac{2x}{5}>-1 +\frac{2x}{5}>-10 +\frac{2x}{5}>-14 +\frac{2x}{5}>-16 +\frac{2x}{5}>-18 +\frac{2x}{5}>-2 +\frac{2x}{5}>-3 +\frac{2x}{5}>-4 +\frac{2x}{5}>-6 +\frac{2x}{5}>-8 +\frac{2x}{5}>0 +\frac{2x}{5}>1 +\frac{2x}{5}>1.6 +\frac{2x}{5}>10 +\frac{2x}{5}>12 +\frac{2x}{5}>14 +\frac{2x}{5}>16 +\frac{2x}{5}>2 +\frac{2x}{5}>20 +\frac{2x}{5}>3 +\frac{2x}{5}>4 +\frac{2x}{5}>5 +\frac{2x}{5}>6 +\frac{2x}{5}>8 +\frac{2x}{5}>9-4 +\frac{2x}{5}\ge -16 +\frac{2x}{5}\ge-10 +\frac{2x}{5}\ge-14 +\frac{2x}{5}\ge-16 +\frac{2x}{5}\ge-2 +\frac{2x}{5}\ge-4 +\frac{2x}{5}\ge-6 +\frac{2x}{5}\ge-8 +\frac{2x}{5}\ge2 +\frac{2x}{5}\ge2-2 +\frac{2x}{5}\ge3.2 +\frac{2x}{5}\ge4 +\frac{2x}{5}\ge8 +\frac{2x}{5}\le 2 +\frac{2x}{5}\le 6 +\frac{2x}{5}\le 8 +\frac{2x}{5}\le-14 +\frac{2x}{5}\le-4 +\frac{2x}{5}\le-6 +\frac{2x}{5}\le-8 +\frac{2x}{5}\le0 +\frac{2x}{5}\le18 +\frac{2x}{5}\le2 +\frac{2x}{5}\le8 +\frac{2x}{5}\le\frac{2x}{7}+\frac{7}{1} +\frac{2x}{5}\times5>2\times5 +\frac{2x}{5}\times5\le2\times5 +\frac{2x}{6} +\frac{2x}{6}+\frac{3x+21}{6}<-\frac{4}{6} +\frac{2x}{6}+\frac{3x}{6}\ge-5 +\frac{2x}{6}+\frac{3x}{6}\ge5 +\frac{2x}{6}-\frac{10}{6}>0 +\frac{2x}{6}-\frac{3x}{6}<0 +\frac{2x}{7} +\frac{2x}{7}+4-4>16-4 +\frac{2x}{7}-2+2<8+2 +\frac{2x}{7}-2<8 +\frac{2x}{7}<10 +\frac{2x}{7}<16 +\frac{2x}{7}>-\frac{7x}{2}+7 +\frac{2x}{7}>12 +\frac{2x}{7}>18 +\frac{2x}{7}>2 +\frac{2x}{7}>4 +\frac{2x}{7}>7-\frac{7x}{2} +\frac{2x}{7}\times7<10\times7 +\frac{2x}{9} > 6 +\frac{2x}{9}+3x<9 +\frac{2x}{9}+4-4>14-4 +\frac{2x}{9}+6x<2 +\frac{2x}{9}+6x<5 +\frac{2x}{9}+6x<7 +\frac{2x}{9}+7x-2<0 +\frac{2x}{9}+7x<2 +\frac{2x}{9}+8x<3 +\frac{2x}{9}+9x<7 +\frac{2x}{9}+\frac{5x}{1}<6 +\frac{2x}{9}+\frac{9x}{1}<6 +\frac{2x}{9}-10>2 +\frac{2x}{9}-10\le8 +\frac{2x}{9}-12+12\le6+12 +\frac{2x}{9}-12\le6 +\frac{2x}{9}-2>4 +\frac{2x}{9}-2\le10 +\frac{2x}{9}-2\le14 +\frac{2x}{9}-2\le16 +\frac{2x}{9}-2\le8 +\frac{2x}{9}-4\le10 +\frac{2x}{9}-4\le8 +\frac{2x}{9}-6\le4 +\frac{2x}{9}-6\le8 +\frac{2x}{9}-8+8>-6+8 +\frac{2x}{9}-8>6 +\frac{2x}{9}-8\le10 +\frac{2x}{9}-8\le4 +\frac{2x}{9}-8\le6 +\frac{2x}{9}<-2 +\frac{2x}{9}<12 +\frac{2x}{9}<14 +\frac{2x}{9}<16 +\frac{2x}{9}<18 +\frac{2x}{9}<2 +\frac{2x}{9}<4 +\frac{2x}{9}<8 +\frac{2x}{9}>-10 +\frac{2x}{9}>-12 +\frac{2x}{9}>-16 +\frac{2x}{9}>-18 +\frac{2x}{9}>-2 +\frac{2x}{9}>-20 +\frac{2x}{9}>-4 +\frac{2x}{9}>-4+4 +\frac{2x}{9}>-6 +\frac{2x}{9}>-6-4 +\frac{2x}{9}>0 +\frac{2x}{9}>10 +\frac{2x}{9}>12 +\frac{2x}{9}>14 +\frac{2x}{9}>18 +\frac{2x}{9}>2 +\frac{2x}{9}>2+4 +\frac{2x}{9}>4 +\frac{2x}{9}>4-\frac{3x}{7} +\frac{2x}{9}>6 +\frac{2x}{9}\le10 +\frac{2x}{9}\le10+8 +\frac{2x}{9}\le12 +\frac{2x}{9}\le14 +\frac{2x}{9}\le18 +\frac{2x}{9}\left(9\right)>2\left(9\right) +\frac{2x}{\left(x+11\right)\left(x+7\right)} +\frac{2x}{\left(x+5\right)\left(x+7\right)} +\frac{2x}{\left(x+9\right)\left(x+5\right)} +\frac{2x}{\left(x-5\right)\left(x+5\right)}-\frac{3}{\left(x+2\right)\left(x+5\right)} +\frac{2y+y}{6} +\frac{2y^2}{21} +\frac{2y^2}{27y^3} +\frac{2y^2}{30x} +\frac{2y^3}{2}\times4y^2 +\frac{2y^3}{30yx} +\frac{2y^6}{2y^8} +\frac{2y}{-9w} +\frac{2y}{15} +\frac{2y}{23} +\frac{2y}{2}<\frac{3}{2} +\frac{2y}{2}<\frac{5}{2} +\frac{2y}{2}<\frac{9}{2} +\frac{2y}{2}>\frac{12}{2} +\frac{2y}{2}>\frac{14}{2} +\frac{2y}{2}>\frac{4}{2} +\frac{2y}{2}\le \frac{20}{2}-\frac{2x}{2} +\frac{2y}{2}\le \frac{22}{2}-\frac{2x}{2} +\frac{2y}{2}\le \frac{24}{2}-\frac{2x}{2} +\frac{2y}{2}\le \frac{26}{2}-\frac{2x}{2} +\frac{2y}{2}\le\frac{20}{2}-\frac{2x}{2} +\frac{2y}{2}\le\frac{22}{2}-\frac{2x}{2} +\frac{2y}{3w} +\frac{2y}{3} +\frac{2y}{3}+24w-1 +\frac{2y}{5} +\frac{2y}{y-4} +\frac{2} {3x+18}+\frac{1} {x^{2}+6x} +\frac{2} {5x^{2}y^{3}} +\frac{2} {9} +\frac{2} {9} < x +\frac{2} {x^{4}} +\frac{2}{-1}\le-\frac{x}{-1} +\frac{2}{-2}<\frac{3}{-2} +\frac{2}{-2}<\frac{4}{-2} +\frac{2}{-2}<\frac{6}{-2} +\frac{2}{-3}<-2 +\frac{2}{-3}<\frac{4}{-3} +\frac{2}{-3}<\frac{5}{-3} +\frac{2}{-3}<\frac{6}{-3} +\frac{2}{-4}<\frac{-4x}{-4}\le\frac{-4}{-4} +\frac{2}{-4}<\frac{4}{-4} +\frac{2}{-4}<\frac{5}{-4} +\frac{2}{-4}<\frac{6}{-4} +\frac{2}{-4} \frac{1}{10} +\frac{2}{11}>x +\frac{2}{13} > x +\frac{2}{13}>x +\frac{2}{13}x^3y +\frac{2}{13}x^3y^1 +\frac{2}{13}x^{6-3}y^{6-5} +\frac{2}{15 n^{9}} +\frac{2}{15} \frac{x}{1} +\frac{2}{1}<2\frac{1}{5} +\frac{2}{1}>\frac{2}{3} +\frac{2}{1}>\frac{4}{5} +\frac{2}{1}X\frac{x+9}{2}+3x<7 +\frac{2}{1}\ge x>\frac{1}{-2} +\frac{2}{21}>x +\frac{2}{21}\le x +\frac{2}{24n^3} +\frac{2}{27y} +\frac{2}{2} > x +\frac{2}{2}<\frac{2}{2}x +\frac{2}{2}>\frac{1}{2} +\frac{2}{2}>\frac{2x}{2} +\frac{2}{2}>\frac{\left(2x\right)}{2} +\frac{2}{2}\ge \frac{2x}{2} +\frac{2}{2}\ge\frac{2x}{2} +\frac{2}{2}\le\frac{-x}{2} +\frac{2}{2}\left(\frac{x}{9}-1\right)\le\frac{12}{2} +\frac{2}{2}x<-\frac{2}{2} +\frac{2}{2}x<\frac{11.4}{2} +\frac{2}{2}x<\frac{8}{2} +\frac{2}{2}x>\frac{12.6}{2} +\frac{2}{2}x>\frac{12}{2} +\frac{2}{2}x>\frac{42}{2} +\frac{2}{2}x\ge\frac{14}{2} +\frac{2}{2}x\ge\frac{6}{2} +\frac{2}{2}x\le9\times2 +\frac{2}{2}x\le\frac{-4}{2} +\frac{2}{37}\le x +\frac{2}{3y\left(x+4y\right)} +\frac{2}{3} +\frac{2}{3} < 2 +\frac{2}{3} < 3 +\frac{2}{3} < x +\frac{2}{3} < x < 4 +\frac{2}{3} > x +\frac{2}{3} \leq x \leq 4 +\frac{2}{3} \leq x \leq 5 +\frac{2}{3}6x\le x +\frac{2}{3}<2 +\frac{2}{3}<3 +\frac{2}{3}<6 +\frac{2}{3}2 +\frac{2}{3}>\frac{1}{2} +\frac{2}{3}>\frac{1}{3} +\frac{2}{3}>\frac{1}{6} +\frac{2}{3}>\frac{2}{6} +\frac{2}{3}>x +\frac{2}{3}\ge x\ge-5,x\ge7 +\frac{2}{3}\ge x\ge-7,x\ge2 +\frac{2}{3}\le x +\frac{2}{3}\le x-\frac{5x}{6} +\frac{2}{3}\le x\le4 +\frac{2}{3}\le x\le6 +\frac{2}{3}\left(y+8\right) +\frac{2}{3}n +\frac{2}{3}x+8>-10 +\frac{2}{3}x+\frac{1}{3}y+2 +\frac{2}{3}x+\frac{2}{3}y+5 +\frac{2}{3}x+\frac{2}{3}y+\frac{7}{10} +\frac{2}{3}x+y>30 +\frac{2}{3}x+y>32 +\frac{2}{3}x+y>\frac{96}{3} +\frac{2}{3}x-2-18 +\frac{2}{3}x\le2 +\frac{2}{3}y+\frac{1}{3}k+5 +\frac{2}{45 n^{8}} +\frac{2}{45}n^{-8} +\frac{2}{4}\le x +\frac{2}{4}\le\frac{1}{2} +\frac{2}{5n} +\frac{2}{5p}-\frac{45}{5p} +\frac{2}{5} +\frac{2}{5} < 1 +\frac{2}{5} < 2 +\frac{2}{5} < 3 +\frac{2}{5} < x < 4 +\frac{2}{5} \leq x \leq 3 +\frac{2}{5} \leq x \leq 4 +\frac{2}{5}+\frac{7n}{10m} +\frac{2}{5}<-1 +\frac{2}{5}<1 +\frac{2}{5}<2 +\frac{2}{5}<3 +\frac{2}{5}<3cups +\frac{2}{5}<5 +\frac{2}{5}\frac{1}{5} +\frac{2}{5}\le x +\frac{2}{5}\le x\le3 +\frac{2}{5}\le x\le4 +\frac{2}{5}\le x\le6 +\frac{2}{5}\times\frac{5}{2}x>-4\times\frac{2}{5} +\frac{2}{5}x +\frac{2}{5}x > -18 +\frac{2}{5}x+1.4>3 +\frac{2}{5}x+\frac{3}{5}\ge4 +\frac{2}{5}x<-6 +\frac{2}{5}x>10 +\frac{2}{5}x\ge3\frac{2}{5} +\frac{2}{5}x^4y^3 +\frac{2}{5}x^{3} +\frac{2}{5}x^{\frac{5}{2}}+8x^{\frac{1}{2}}+C +\frac{2}{6}<\frac{4}{6} +\frac{2}{6}m +\frac{2}{7} +\frac{2}{7} < 1 +\frac{2}{7} < 3 +\frac{2}{7} x^{7 - 4} +\frac{2}{7}<1 +\frac{2}{7}<2 +\frac{2}{7}<3 +\frac{2}{7}\le3 +\frac{2}{7}\sqrt{q} +\frac{2}{7}x^2y^2 +\frac{2}{7}x^3 +\frac{2}{8\left(k+7\right)} +\frac{2}{8k+56} +\frac{2}{8}>x +\frac{2}{9} +\frac{2}{9} < 1 +\frac{2}{9} < 2 +\frac{2}{9} < 3 +\frac{2}{9} < \frac{3}{1} +\frac{2}{9} < x +\frac{2}{9}<1 +\frac{2}{9}<2 +\frac{2}{9}<3 +\frac{2}{9}0 +\frac{2}{x}-1\ge0 +\frac{2}{x}-2 +\frac{2}{x}-4 +\frac{2}{x}\ge1 +\frac{2}{y^2} +\frac{2}{y^3} +\frac{2}{y^4} +\frac{2}{y} +\frac{2}{y}^6 +\frac{3 + 28}{4 p} +\frac{3 - 10 x + 40}{x - 4} \geq 0 +\frac{3 - 10 x - 10}{x + 1} \geq 0 +\frac{3 - 8 x + 24}{x - 3} \geq 0 +\frac{3 - x}{2} \geq 5 +\frac{3 - x}{4} \geq 2 +\frac{3 \left( 11 x + 1\right)}{3} > 20 \times 3 +\frac{3 \left( 11 x + 5\right)}{3} > 11 \times 3 +\frac{3 \left( 13 x + 16\right)}{3} > 3 \times 3 +\frac{3 \left( 13 x + 5\right)}{3} > 4 \times 3 +\frac{3 \left( 17 x + 4\right)}{3} > 9 \times 3 +\frac{3 \left( 17 x + 7\right)}{3} > 10 \times 3 +\frac{3 \left( 18 x + 17\right)}{3} > 6 \times 3 +\frac{3 \left( 2 x + 10\right)}{3} > \frac{30}{3} +\frac{3 \left( 2 x + 10\right)}{3} > \frac{6}{3} +\frac{3 \left( 2 x + 2\right)}{3} < \frac{- 30}{3} +\frac{3 \left( 2 x + 2\right)}{3} > \frac{12}{3} +\frac{3 \left( 2 x + 6\right)}{3} < \frac{- 18}{3} +\frac{3 \left( 2 x + 8\right)}{3} > \frac{- 30}{3} +\frac{3 \left( 2 x + 8\right)}{3} > \frac{24}{3} +\frac{3 \left( 2 x - 10\right)}{3} > \frac{24}{3} +\frac{3 \left( 2 x - 10\right)}{3} \leq \frac{24}{3} +\frac{3 \left( 2 x - 2\right)}{3} > \frac{30}{3} +\frac{3 \left( 2 x - 2\right)}{3} \geq \frac{- 6}{3} +\frac{3 \left( 2 x - 6\right)}{3} < \frac{- 24}{3} +\frac{3 \left( 2 x - 6\right)}{3} \geq \frac{- 30}{3} +\frac{3 \left( 3 x + 15\right)}{3} > \frac{- 36}{3} +\frac{3 \left( 3 x + 15\right)}{3} > \frac{36}{3} +\frac{3 \left( 3 x + 15\right)}{3} \leq \frac{45}{3} +\frac{3 \left( 3 x + 19\right)}{3} > 8 \times 3 +\frac{3 \left( 3 x + 3\right)}{3} \leq \frac{- 27}{3} +\frac{3 \left( 3 x + 6\right)}{3} \geq \frac{- 18}{3} +\frac{3 \left( 3 x + 9\right)}{3} > \frac{- 36}{3} +\frac{3 \left( 3 x - 15\right)}{3} > \frac{- 9}{3} +\frac{3 \left( 3 x - 15\right)}{3} \leq \frac{- 18}{3} +\frac{3 \left( 3 x - 15\right)}{3} \leq \frac{- 45}{3} +\frac{3 \left( 3 x - 1\right) \left(x - 5\right)}{3} +\frac{3 \left( 3 x - 3\right)}{3} < \frac{- 27}{3} +\frac{3 \left( 4 x + 16\right)}{3} < \frac{- 36}{3} +\frac{3 \left( 4 x + 16\right)}{3} > \frac{12}{3} +\frac{3 \left( 4 x + 16\right)}{3} \geq \frac{- 36}{3} +\frac{3 \left( 4 x + 16\right)}{3} \geq \frac{12}{3} +\frac{3 \left( 4 x + 20\right)}{3} < \frac{- 36}{3} +\frac{3 \left( 4 x + 20\right)}{3} > \frac{- 24}{3} +\frac{3 \left( 4 x + 20\right)}{3} > \frac{36}{3} +\frac{3 \left( 4 x + 20\right)}{3} \geq \frac{- 60}{3} +\frac{3 \left( 4 x + 20\right)}{3} \leq \frac{- 48}{3} +\frac{3 \left( 4 x + 8\right)}{3} < \frac{- 36}{3} +\frac{3 \left( 4 x - 12\right)}{3} < \frac{- 48}{3} +\frac{3 \left( 4 x - 4\right)}{3} > \frac{- 60}{3} +\frac{3 \left( 5 x + 10\right)}{3} > \frac{- 45}{3} +\frac{3 \left( 5 x + 10\right)}{3} > \frac{75}{3} +\frac{3 \left( 5 x + 15\right)}{3} > \frac{- 15}{3} +\frac{3 \left( 5 x + 20\right)}{3} > \frac{45}{3} +\frac{3 \left( 5 x + 25\right)}{3} > \frac{45}{3} +\frac{3 \left( 5 x + 25\right)}{3} \geq \frac{15}{3} +\frac{3 \left( 5 x + 5\right)}{3} \geq \frac{45}{3} +\frac{3 \left( 5 x + 5\right)}{3} \leq \frac{- 15}{3} +\frac{3 \left( 5 x - 10\right)}{3} > \frac{30}{3} +\frac{3 \left( 5 x - 5\right)}{3} > \frac{- 15}{3} +\frac{3 \left( 6 x - 6\right)}{3} < \frac{90}{3} +\frac{3 \left( 6 x - 6\right)}{3} > \frac{- 36}{3} +\frac{3 \left( 9 x + 20\right)}{3} > 1 \times 3 +\frac{3 \left(b - 5\right)}{4} +\frac{3 \left(k + 4\right)}{3} \leq \frac{12}{3} +\frac{3 \left(k + 5\right)}{3} \leq \frac{15}{3} +\frac{3 \left(k + 6\right)}{3} \leq \frac{18}{3} +\frac{3 \left(k + 7\right)}{3} \leq \frac{21}{3} +\frac{3 \left(k + 8\right)}{3} \leq \frac{24}{3} +\frac{3 \left(k + 9\right)}{3} \leq \frac{27}{3} +\frac{3 \left(m + 10\right)}{5 \left(m + 7\right)} +\frac{3 \left(m + 2\right)}{5 \left(m + 5\right)} +\frac{3 \left(m - 8\right)}{4} +\frac{3 \left(p - q\right)^{2}}{3 \left(p^{2} - q^{2}\right)} +\frac{3 \left(x + 2\right)}{3} \leq \frac{15}{3} +\frac{3 \left(x + 2\right)}{3} \leq \frac{24}{3} +\frac{3 \left(x + 2\right)}{3} \leq \frac{27}{3} +\frac{3 \left(x + 2\right)}{3} \leq \frac{9}{3} +\frac{3 \left(x + 3\right)}{3} \leq \frac{12}{3} +\frac{3 \left(x + 3\right)}{3} \leq \frac{15}{3} +\frac{3 \left(x + 3\right)}{3} \leq \frac{18}{3} +\frac{3 \left(x + 3\right)}{3} \leq \frac{21}{3} +\frac{3 \left(x + 3\right)}{3} \leq \frac{24}{3} +\frac{3 \left(x + 3\right)}{3} \leq \frac{27}{3} +\frac{3 \left(x + 4\right)}{3} \leq \frac{15}{3} +\frac{3 \left(x + 4\right)}{3} \leq \frac{18}{3} +\frac{3 \left(x + 4\right)}{3} \leq \frac{21}{3} +\frac{3 \left(x + 4\right)}{3} \leq \frac{24}{3} +\frac{3 \left(x + 5\right)}{3} \leq \frac{18}{3} +\frac{3 \left(x + 6\right)}{3} \leq \frac{21}{3} +\frac{3 \left(x + 6\right)}{3} \leq \frac{24}{3} +\frac{3 \left(x + 6\right)}{3} \leq \frac{27}{3} +\frac{3 \left(x + 7\right)}{3} \leq \frac{27}{3} +\frac{3 \left(x - 15\right)}{5 \left(x + 3\right)} +\frac{3 \left(x - 2\right)}{\left(x - 2\right) \left(y - 5\right)} - \frac{7}{\left(x - 2\right) \left(y - 5\right)} +\frac{3 \left(x - 4\right)}{3} < \frac{- 6}{3} +\frac{3 \left(x - 5\right)}{3} < \frac{- 12}{3} +\frac{3 \left(x - 5\right)}{5 \left(x + 2\right)} +\frac{3 \left(x - 6\right)}{3} < \frac{- 12}{3} +\frac{3 \left(x - 6\right)}{3} < \frac{- 15}{3} +\frac{3 \left(x - 7\right)}{3} < \frac{- 18}{3} +\frac{3 \left(x - 8\right)}{3} < \frac{- 12}{3} +\frac{3 \left(x - 8\right)}{3} < \frac{- 18}{3} +\frac{3 \left(x - 8\right)}{3} < \frac{- 21}{3} +\frac{3 \left(x - 8\right)}{3} < \frac{- 9}{3} +\frac{3 \left(x - 9\right)}{3} < \frac{- 21}{3} +\frac{3 \left(x - 9\right)}{3} < \frac{- 24}{3} +\frac{3 \left(x - 9\right)}{3} < \frac{- 6}{3} +\frac{3 \sqrt{11} + 3 \times 7}{11 - 7^{2}} +\frac{3 \sqrt{5} + 3 \times 9}{5 - 9^{2}} +\frac{3 \sqrt{5} + 27}{- 76} +\frac{3 \times 2 \sqrt{5}}{10} + \frac{5}{10} +\frac{3 b}{a} +\frac{3 k}{3} \leq 0 +\frac{3 m^{2}}{11} +\frac{3 m}{119} +\frac{3 m}{35} +\frac{3 m}{3} > \frac{200}{3} +\frac{3 n^{4}}{n^{4}} +\frac{3 n}{3} > \frac{12}{3} +\frac{3 n}{3} > \frac{18}{3} +\frac{3 n}{3} > \frac{24}{3} +\frac{3 n}{3} > \frac{30}{3} +\frac{3 n}{3} > \frac{36}{3} +\frac{3 n}{3} > \frac{54}{3} +\frac{3 n}{3} > \frac{60}{3} +\frac{3 n}{3} > \frac{6}{3} +\frac{3 n}{4} +\frac{3 n}{5} +\frac{3 r \times 8 s t}{4 s \times 9 r} +\frac{3 s \times 9 u}{7 t \times 10 v} +\frac{3 t^{4}}{t^{2}} +\frac{3 t^{4}}{t^{4}} +\frac{3 u^{5}}{v^{2}} +\frac{3 u}{v} + 9 +\frac{3 v}{3} > \frac{160}{3} +\frac{3 w z \times 7 y \times 6}{8 z \times 8 y} +\frac{3 w^{2}}{64} +\frac{3 w}{8 c - 4} +\frac{3 w}{8} \times \frac{w}{8} +\frac{3 x + 29}{7} \geq 2 +\frac{3 x + 2}{5} \geq 5 +\frac{3 x + 2}{5} \geq 6 +\frac{3 x + 2}{5} \geq 7 +\frac{3 x + 2}{5} \geq 9 +\frac{3 x + 4}{11} \geq 5 +\frac{3 x + 4}{5} \geq 4 +\frac{3 x + 4}{5} \geq 5 +\frac{3 x + 4}{5} \geq 7 +\frac{3 x + 4}{5} \geq 9 +\frac{3 x + 4}{7} \geq 9 +\frac{3 x + 5}{2} \geq 9 +\frac{3 x + 5}{4} \geq 5 +\frac{3 x + 8}{5} \geq 8 +\frac{3 x + 8}{5} \geq 9 +\frac{3 x + 8}{7} \geq 6 +\frac{3 x + 8}{8 x \left(x + 2\right)} +\frac{3 x + x + 2}{4} +\frac{3 x - 3 \times 11 - 2 x}{6} < 20 +\frac{3 x - 150}{70} < 20 +\frac{3 x - 153}{238} < 14 +\frac{3 x - 15}{5 \left(x + 2\right)} +\frac{3 x - 17}{x + 7} \leq 0 +\frac{3 x - 340}{238} < 16 +\frac{3 x - 45}{5 \left(x + 3\right)} +\frac{3 x^{2} + 7 x^{2}}{x} +\frac{3 x^{2} + 9 x^{2}}{x} +\frac{3 x^{2} y^{5}}{4 x^{4} y^{8}} +\frac{3 x^{5 - 3} y^{8 - 2}}{4} +\frac{3 x^{5} y^{8}}{4 x^{3} y^{2}} +\frac{3 x^{7}}{30 x^{15}} +\frac{3 x}{10} +\frac{3 x}{28} \leq 12 +\frac{3 x}{2} + 12 - 12 > 6 - 12 +\frac{3 x}{2} + 12 - 12 \leq - 6 - 12 +\frac{3 x}{2} + 12 - 12 \leq 3 - 12 +\frac{3 x}{2} + 15 - 15 < - 6 - 15 +\frac{3 x}{2} + 15 - 15 < 6 - 15 +\frac{3 x}{2} + 15 - 15 > - 3 - 15 +\frac{3 x}{2} + 15 - 15 \leq - 9 - 15 +\frac{3 x}{2} + 18 - 18 > - 12 - 18 +\frac{3 x}{2} + 18 - 18 > 15 - 18 +\frac{3 x}{2} + 3 - 3 < 12 - 3 +\frac{3 x}{2} + 3 - 3 < 3 - 3 +\frac{3 x}{2} + 3 - 3 \geq - 15 - 3 +\frac{3 x}{2} - 12 + 12 \geq 9 + 12 +\frac{3 x}{2} - 3 + 3 \geq 3 + 3 +\frac{3 x}{2} - 9 + 9 < - 9 + 9 +\frac{3 x}{2} - 9 + 9 < 15 + 9 +\frac{3 x}{2} - 9 + 9 > - 12 + 9 +\frac{3 x}{2} < - 15 + 12 +\frac{3 x}{2} < - 21 +\frac{3 x}{2} < - 9 +\frac{3 x}{2} < 0 +\frac{3 x}{2} < 24 +\frac{3 x}{2} < 3 + 9 +\frac{3 x}{2} < 9 +\frac{3 x}{2} > - 18 +\frac{3 x}{2} > - 3 +\frac{3 x}{2} > - 6 - 12 +\frac{3 x}{2} > 12 +\frac{3 x}{2} > 21 +\frac{3 x}{2} > 24 +\frac{3 x}{2} > 27 +\frac{3 x}{2} > 27 - 15 +\frac{3 x}{2} > 6 +\frac{3 x}{2} > 6 + 3 +\frac{3 x}{2} > 9 + 15 +\frac{3 x}{2} \geq - 12 +\frac{3 x}{2} \geq - 12 - 9 +\frac{3 x}{2} \geq - 18 +\frac{3 x}{2} \geq - 21 +\frac{3 x}{2} \geq - 3 +\frac{3 x}{2} \geq - 3 - 15 +\frac{3 x}{2} \geq - 3 - 6 +\frac{3 x}{2} \geq - 9 +\frac{3 x}{2} \geq - 9 - 9 +\frac{3 x}{2} \geq 15 - 12 +\frac{3 x}{2} \geq 3 +\frac{3 x}{2} \leq - 24 +\frac{3 x}{2} \leq - 9 +\frac{3 x}{2} \times 2 < 9 \times 2 +\frac{3 x}{35} \leq 12 +\frac{3 x}{3} < \frac{- 108}{3} +\frac{3 x}{3} < \frac{- 12}{3} +\frac{3 x}{3} < \frac{- 15}{3} +\frac{3 x}{3} < \frac{- 18}{3} +\frac{3 x}{3} < \frac{- 27}{3} +\frac{3 x}{3} < \frac{- 36}{3} +\frac{3 x}{3} < \frac{- 3}{3} +\frac{3 x}{3} < \frac{- 6}{3} +\frac{3 x}{3} < \frac{- 9}{3} +\frac{3 x}{3} < \frac{0}{3} +\frac{3 x}{3} < \frac{12}{3} +\frac{3 x}{3} < \frac{1550}{3} +\frac{3 x}{3} < \frac{15}{3} +\frac{3 x}{3} < \frac{18}{3} +\frac{3 x}{3} < \frac{21}{3} +\frac{3 x}{3} < \frac{24}{3} +\frac{3 x}{3} < \frac{27}{3} +\frac{3 x}{3} < \frac{33}{3} +\frac{3 x}{3} < \frac{3485}{3} +\frac{3 x}{3} < \frac{36}{3} +\frac{3 x}{3} < \frac{3}{3} +\frac{3 x}{3} < \frac{45}{3} +\frac{3 x}{3} < \frac{48}{3} +\frac{3 x}{3} < \frac{51}{3} +\frac{3 x}{3} < \frac{6}{3} +\frac{3 x}{3} < \frac{9}{3} +\frac{3 x}{3} > \frac{- 105}{3} +\frac{3 x}{3} > \frac{- 12}{3} +\frac{3 x}{3} > \frac{- 150}{3} +\frac{3 x}{3} > \frac{- 15}{3} +\frac{3 x}{3} > \frac{- 18}{3} +\frac{3 x}{3} > \frac{- 21}{3} +\frac{3 x}{3} > \frac{- 24}{3} +\frac{3 x}{3} > \frac{- 27}{3} +\frac{3 x}{3} > \frac{- 30}{3} +\frac{3 x}{3} > \frac{- 36}{3} +\frac{3 x}{3} > \frac{- 3}{3} +\frac{3 x}{3} > \frac{- 6}{3} +\frac{3 x}{3} > \frac{- 72}{3} +\frac{3 x}{3} > \frac{- 90}{3} +\frac{3 x}{3} > \frac{- 96}{3} +\frac{3 x}{3} > \frac{- 9}{3} +\frac{3 x}{3} > \frac{0}{3} +\frac{3 x}{3} > \frac{114}{3} +\frac{3 x}{3} > \frac{12}{3} +\frac{3 x}{3} > \frac{130}{3} +\frac{3 x}{3} > \frac{140}{3} +\frac{3 x}{3} > \frac{152}{3} +\frac{3 x}{3} > \frac{15}{3} +\frac{3 x}{3} > \frac{18}{3} +\frac{3 x}{3} > \frac{200}{3} +\frac{3 x}{3} > \frac{21}{3} +\frac{3 x}{3} > \frac{244}{3} +\frac{3 x}{3} > \frac{24}{3} +\frac{3 x}{3} > \frac{27}{3} +\frac{3 x}{3} > \frac{36}{3} +\frac{3 x}{3} > \frac{3}{3} +\frac{3 x}{3} > \frac{48}{3} +\frac{3 x}{3} > \frac{57}{3} +\frac{3 x}{3} > \frac{6}{3} +\frac{3 x}{3} > \frac{86}{3} +\frac{3 x}{3} > \frac{9}{3} +\frac{3 x}{3} \geq \frac{- 12}{3} +\frac{3 x}{3} \geq \frac{- 15}{3} +\frac{3 x}{3} \geq \frac{- 21}{3} +\frac{3 x}{3} \geq \frac{- 24}{3} +\frac{3 x}{3} \geq \frac{- 27}{3} +\frac{3 x}{3} \geq \frac{- 30}{3} +\frac{3 x}{3} \geq \frac{- 36}{3} +\frac{3 x}{3} \geq \frac{- 3}{3} +\frac{3 x}{3} \geq \frac{- 45}{3} +\frac{3 x}{3} \geq \frac{- 60}{3} +\frac{3 x}{3} \geq \frac{- 6}{3} +\frac{3 x}{3} \geq \frac{- 9}{3} +\frac{3 x}{3} \geq \frac{0}{3} +\frac{3 x}{3} \geq \frac{12}{3} +\frac{3 x}{3} \geq \frac{15}{3} +\frac{3 x}{3} \geq \frac{21}{3} +\frac{3 x}{3} \geq \frac{24}{3} +\frac{3 x}{3} \geq \frac{27}{3} +\frac{3 x}{3} \geq \frac{30}{3} +\frac{3 x}{3} \geq \frac{33}{3} +\frac{3 x}{3} \geq \frac{36}{3} +\frac{3 x}{3} \geq \frac{39}{3} +\frac{3 x}{3} \geq \frac{42}{3} +\frac{3 x}{3} \geq \frac{45}{3} +\frac{3 x}{3} \geq \frac{48}{3} +\frac{3 x}{3} \geq \frac{51}{3} +\frac{3 x}{3} \geq \frac{54}{3} +\frac{3 x}{3} \geq \frac{6}{3} +\frac{3 x}{3} \geq \frac{9}{3} +\frac{3 x}{3} \leq \frac{- 12}{3} +\frac{3 x}{3} \leq \frac{- 150}{3} +\frac{3 x}{3} \leq \frac{- 15}{3} +\frac{3 x}{3} \leq \frac{- 18}{3} +\frac{3 x}{3} \leq \frac{- 21}{3} +\frac{3 x}{3} \leq \frac{- 24}{3} +\frac{3 x}{3} \leq \frac{- 27}{3} +\frac{3 x}{3} \leq \frac{- 48}{3} +\frac{3 x}{3} \leq \frac{- 6}{3} +\frac{3 x}{3} \leq \frac{0}{3} +\frac{3 x}{3} \leq \frac{15}{3} +\frac{3 x}{3} \leq \frac{18}{3} +\frac{3 x}{3} \leq \frac{21}{3} +\frac{3 x}{3} \leq \frac{24}{3} +\frac{3 x}{3} \leq \frac{27}{3} +\frac{3 x}{3} \leq \frac{2}{3} +\frac{3 x}{3} \leq \frac{30}{3} +\frac{3 x}{3} \leq \frac{33}{3} +\frac{3 x}{3} \leq \frac{34}{3} +\frac{3 x}{3} \leq \frac{36}{3} +\frac{3 x}{3} \leq \frac{39}{3} +\frac{3 x}{3} \leq \frac{45}{3} +\frac{3 x}{3} \leq \frac{48}{3} +\frac{3 x}{3} \leq \frac{4}{3} +\frac{3 x}{3} \leq \frac{5}{3} +\frac{3 x}{3} \leq \frac{6}{3} +\frac{3 x}{3} \leq \frac{8}{3} +\frac{3 x}{3} \leq \frac{9}{3} +\frac{3 x}{4} + 4 x < 5 +\frac{3 x}{4} + 4 x < 8 +\frac{3 x}{4} + 4 x < 9 +\frac{3 x}{4} + 5 x < 8 +\frac{3 x}{4} + 6 x < 3 +\frac{3 x}{4} + 6 x < 4 +\frac{3 x}{4} + 7 x < 2 +\frac{3 x}{4} + 9 x < 2 +\frac{3 x}{4} + 12 - 12 < - 9 - 12 +\frac{3 x}{4} + 12 - 12 < 3 - 12 +\frac{3 x}{4} + 12 - 12 > - 3 - 12 +\frac{3 x}{4} + 12 - 12 > 9 - 12 +\frac{3 x}{4} + 12 - 12 \leq - 15 - 12 +\frac{3 x}{4} + 12 - 12 \leq 0 - 12 +\frac{3 x}{4} + 15 - 15 < - 12 - 15 +\frac{3 x}{4} + 15 - 15 > 12 - 15 +\frac{3 x}{4} + 15 - 15 > 15 - 15 +\frac{3 x}{4} + 18 - 18 > - 6 - 18 +\frac{3 x}{4} + 3 - 3 < - 6 - 3 +\frac{3 x}{4} + 3 - 3 \leq 6 - 3 +\frac{3 x}{4} + 6 - 6 > - 3 - 6 +\frac{3 x}{4} + 6 - 6 > 0 - 6 +\frac{3 x}{4} + 6 - 6 > 6 - 6 +\frac{3 x}{4} + 6 - 6 \geq - 9 - 6 +\frac{3 x}{4} + 6 - 6 \geq 0 - 6 +\frac{3 x}{4} + 6 - 6 \geq 6 - 6 +\frac{3 x}{4} + 6 - 6 \leq 6 - 6 +\frac{3 x}{4} + 9 - 9 < 0 - 9 +\frac{3 x}{4} + 9 - 9 > - 15 - 9 +\frac{3 x}{4} + 9 - 9 > - 9 - 9 +\frac{3 x}{4} + 9 - 9 \geq 15 - 9 +\frac{3 x}{4} + 9 - 9 \leq - 12 - 9 +\frac{3 x}{4} + \frac{16 x}{4} < 5 +\frac{3 x}{4} + \frac{16 x}{4} < 8 +\frac{3 x}{4} + \frac{16 x}{4} < 9 +\frac{3 x}{4} + \frac{20 x}{4} < 8 +\frac{3 x}{4} + \frac{24 x}{4} < 3 +\frac{3 x}{4} + \frac{24 x}{4} < 4 +\frac{3 x}{4} + \frac{28 x}{4} < 2 +\frac{3 x}{4} + \frac{36 x}{4} < 2 +\frac{3 x}{4} - 12 + 12 \leq 12 + 12 +\frac{3 x}{4} - 12 + 12 \leq 15 + 12 +\frac{3 x}{4} - 15 + 15 > - 6 + 15 +\frac{3 x}{4} - 9 + 9 > - 6 + 9 +\frac{3 x}{4} - 9 + 9 \leq - 9 + 9 +\frac{3 x}{4} - 9 + 9 \leq 9 + 9 +\frac{3 x}{4} - \frac{2 x}{5} \leq 5 + 4 +\frac{3 x}{4} - \frac{2 x}{5} \leq 9 +\frac{3 x}{4} - \frac{2 x}{7} \leq 2 + 4 +\frac{3 x}{4} - \frac{2 x}{7} \leq 6 +\frac{3 x}{4} - \frac{3 x}{5} \leq 5 + 7 +\frac{3 x}{4} - \frac{3 x}{7} \leq 14 +\frac{3 x}{4} - \frac{3 x}{7} \leq 2 + 3 +\frac{3 x}{4} - \frac{3 x}{7} \leq 5 +\frac{3 x}{4} - \frac{3 x}{7} \leq 9 + 5 +\frac{3 x}{4} - \frac{4 x}{7} \leq 12 +\frac{3 x}{4} - \frac{4 x}{7} \leq 17 +\frac{3 x}{4} - \frac{4 x}{7} \leq 2 + 5 +\frac{3 x}{4} - \frac{4 x}{7} \leq 7 +\frac{3 x}{4} - \frac{4 x}{7} \leq 7 + 5 +\frac{3 x}{4} - \frac{4 x}{7} \leq 8 + 9 +\frac{3 x}{4} - \frac{5 x}{11} > - 19 + 5 +\frac{3 x}{4} < - 15 + 12 +\frac{3 x}{4} < - 21 +\frac{3 x}{4} < - 27 +\frac{3 x}{4} < - 3 +\frac{3 x}{4} < - 3 + 15 +\frac{3 x}{4} < - 9 +\frac{3 x}{4} < - 9 + 15 +\frac{3 x}{4} < 6 +\frac{3 x}{4} > - 12 +\frac{3 x}{4} > - 12 - 9 +\frac{3 x}{4} > - 15 +\frac{3 x}{4} > - 15 + 3 +\frac{3 x}{4} > - 18 +\frac{3 x}{4} > - 21 +\frac{3 x}{4} > - 24 +\frac{3 x}{4} > - 3 +\frac{3 x}{4} > - 6 +\frac{3 x}{4} > - 9 +\frac{3 x}{4} > 0 +\frac{3 x}{4} > 15 + 12 +\frac{3 x}{4} > 18 +\frac{3 x}{4} > 18 - 12 +\frac{3 x}{4} > 27 +\frac{3 x}{4} > 3 + 15 +\frac{3 x}{4} > 3 + 3 +\frac{3 x}{4} > 6 +\frac{3 x}{4} > 6 + 3 +\frac{3 x}{4} > 9 +\frac{3 x}{4} > 9 + 12 +\frac{3 x}{4} \geq - 12 +\frac{3 x}{4} \geq - 12 - 12 +\frac{3 x}{4} \geq - 12 - 9 +\frac{3 x}{4} \geq - 15 +\frac{3 x}{4} \geq - 15 - 3 +\frac{3 x}{4} \geq - 15 - 6 +\frac{3 x}{4} \geq - 18 +\frac{3 x}{4} \geq - 21 +\frac{3 x}{4} \geq - 24 +\frac{3 x}{4} \geq - 3 - 15 +\frac{3 x}{4} \geq - 3 - 6 +\frac{3 x}{4} \geq - 6 +\frac{3 x}{4} \geq - 9 +\frac{3 x}{4} \geq - 9 - 9 +\frac{3 x}{4} \geq 0 +\frac{3 x}{4} \geq 12 - 12 +\frac{3 x}{4} \geq 12 - 3 +\frac{3 x}{4} \geq 3 - 12 +\frac{3 x}{4} \geq 6 +\frac{3 x}{4} \geq 9 - 15 +\frac{3 x}{4} \leq - 21 +\frac{3 x}{4} \leq - 27 +\frac{3 x}{4} \leq 0 +\frac{3 x}{4} \leq 18 +\frac{3 x}{4} \leq 27 +\frac{3 x}{4} \times 4 \geq - 6 \times 4 +\frac{3 x}{5 \left(x + 3\right)} - \frac{45}{5 \left(x + 3\right)} +\frac{3 x}{5} + 12 - 12 > - 9 - 12 +\frac{3 x}{5} + 12 - 12 > 12 - 12 +\frac{3 x}{5} + 15 - 15 < 15 - 15 +\frac{3 x}{5} + 15 - 15 \geq 3 - 15 +\frac{3 x}{5} + 15 - 15 \geq 6 - 15 +\frac{3 x}{5} + 15 - 15 \leq - 12 - 15 +\frac{3 x}{5} + 15 - 15 \leq - 15 - 15 +\frac{3 x}{5} + 18 - 18 > - 12 - 18 +\frac{3 x}{5} + 18 - 18 > - 9 - 18 +\frac{3 x}{5} + 18 - 18 > 0 - 18 +\frac{3 x}{5} + 3 - 3 < 0 - 3 +\frac{3 x}{5} + 3 - 3 \leq - 9 - 3 +\frac{3 x}{5} + 6 - 6 > 3 - 6 +\frac{3 x}{5} + 9 - 9 < - 12 - 9 +\frac{3 x}{5} + 9 - 9 < - 9 - 9 +\frac{3 x}{5} + 9 - 9 \geq 3 - 9 +\frac{3 x}{5} + 9 - 9 \geq 9 - 9 +\frac{3 x}{5} - 12 + 12 \leq - 12 + 12 +\frac{3 x}{5} - 15 + 15 \leq - 3 + 15 +\frac{3 x}{5} - 3 + 3 < - 12 + 3 +\frac{3 x}{5} - 3 + 3 < - 15 + 3 +\frac{3 x}{5} - 9 + 9 < 0 + 9 +\frac{3 x}{5} - \frac{2 x}{7} \leq 12 +\frac{3 x}{5} - \frac{2 x}{7} \leq 13 +\frac{3 x}{5} - \frac{2 x}{7} \leq 3 + 4 +\frac{3 x}{5} - \frac{2 x}{7} \leq 5 + 8 +\frac{3 x}{5} - \frac{2 x}{7} \leq 7 +\frac{3 x}{5} - \frac{2 x}{7} \leq 7 + 2 +\frac{3 x}{5} - \frac{2 x}{7} \leq 7 + 5 +\frac{3 x}{5} - \frac{2 x}{7} \leq 9 +\frac{3 x}{5} - \frac{3 x}{7} \leq 3 + 8 +\frac{3 x}{5} - \frac{3 x}{7} \leq 4 + 6 +\frac{3 x}{5} - \frac{x}{5} > 2 - 6 +\frac{3 x}{5} - \frac{x}{5} > 3 - 6 +\frac{3 x}{5} - \frac{x}{5} > 3 - 7 +\frac{3 x}{5} - \frac{x}{5} > 4 - 2 +\frac{3 x}{5} - \frac{x}{5} > 4 - 5 +\frac{3 x}{5} - \frac{x}{5} > 4 - 9 +\frac{3 x}{5} - \frac{x}{5} > 5 - 3 +\frac{3 x}{5} - \frac{x}{5} > 5 - 6 +\frac{3 x}{5} - \frac{x}{5} > 5 - 7 +\frac{3 x}{5} - \frac{x}{5} > 5 - 9 +\frac{3 x}{5} - \frac{x}{5} > 6 - 2 +\frac{3 x}{5} - \frac{x}{5} > 6 - 9 +\frac{3 x}{5} - \frac{x}{5} > 7 - 2 +\frac{3 x}{5} - \frac{x}{5} > 7 - 8 +\frac{3 x}{5} - \frac{x}{5} > 8 - 2 +\frac{3 x}{5} - \frac{x}{5} > 8 - 3 +\frac{3 x}{5} - \frac{x}{5} > 8 - 7 +\frac{3 x}{5} - \frac{x}{5} > 8 - 9 +\frac{3 x}{5} - \frac{x}{5} > 9 - 4 +\frac{3 x}{5} - \frac{x}{5} > 9 - 6 +\frac{3 x}{5} < - 18 +\frac{3 x}{5} < - 21 +\frac{3 x}{5} < - 3 +\frac{3 x}{5} < - 9 + 6 +\frac{3 x}{5} < 0 +\frac{3 x}{5} > - 12 - 6 +\frac{3 x}{5} > - 18 +\frac{3 x}{5} > - 21 +\frac{3 x}{5} > - 27 +\frac{3 x}{5} > - 3 +\frac{3 x}{5} > - 30 +\frac{3 x}{5} > - 6 - 12 +\frac{3 x}{5} > - 6 - 15 +\frac{3 x}{5} \geq - 12 +\frac{3 x}{5} \geq - 15 +\frac{3 x}{5} \geq - 3 - 12 +\frac{3 x}{5} \geq - 3 - 6 +\frac{3 x}{5} \geq - 6 +\frac{3 x}{5} \geq - 9 +\frac{3 x}{5} \geq 0 +\frac{3 x}{5} \geq 3 +\frac{3 x}{5} \geq 3 - 15 +\frac{3 x}{5} \geq 9 - 6 +\frac{3 x}{5} \leq - 30 +\frac{3 x}{5} \leq 0 +\frac{3 x}{5} \leq 12 +\frac{3 x}{5} \times 5 < - 18 \times 5 +\frac{3 x}{5} \times 5 < 0 \times 5 +\frac{3 x}{7} - \frac{x}{7} > 7 - 2 +\frac{3 x}{7} - \frac{x}{7} > 7 - 9 +\frac{3 x}{8 x \left(x + 2\right)} + \frac{8}{8 x \left(x + 2\right)} +\frac{3 x}{8} + 2 x < 9 +\frac{3 x}{8} + 5 x < 6 +\frac{3 x}{8} + 8 x < 7 +\frac{3 x}{8} + 9 x < 2 +\frac{3 x}{8} + \frac{16 x}{8} < 9 +\frac{3 x}{8} + \frac{40 x}{8} < 6 +\frac{3 x}{8} + \frac{40 x}{8} < 8 +\frac{3 x}{8} + \frac{64 x}{8} < 4 +\frac{3 x}{8} + \frac{64 x}{8} < 7 +\frac{3 x}{8} + \frac{72 x}{8} < 2 +\frac{3 x}{8} < - 15 + 9 +\frac{3 x}{8} < - 6 +\frac{3 x}{8} < 18 +\frac{3 x}{8} < 3 + 15 +\frac{3 x}{8} > - 15 +\frac{3 x}{8} > - 18 +\frac{3 x}{8} > - 6 - 12 +\frac{3 x}{8} > - 9 - 6 +\frac{3 x}{8} > 12 +\frac{3 x}{8} > 21 - 9 +\frac{3 x}{8} > 27 - 15 +\frac{3 x}{8} > 6 + 6 +\frac{3 x}{9} +\frac{3 y - 35 y - 25}{45} +\frac{3 y}{3} < \frac{4}{3} +\frac{3 y}{3} < \frac{5}{3} +\frac{3 y}{3} < \frac{7}{3} +\frac{3 y}{3} < \frac{8}{3} +\frac{3 y}{3} > \frac{12}{3} +\frac{3 y}{3} > \frac{15}{3} +\frac{3 y}{3} > \frac{18}{3} +\frac{3 y}{3} > \frac{21}{3} +\frac{3 y}{3} > \frac{24}{3} +\frac{3 y}{3} > \frac{27}{3} +\frac{3 y}{3} > \frac{6}{3} +\frac{3 y}{3} > \frac{9}{3} +\frac{3+1}{4}\le x +\frac{3+1}{4}\le\frac{4x}{4} +\frac{3-14}{2p} +\frac{3-45}{9p} +\frac{3-8}{5}>\frac{5x}{5} +\frac{3-8}{5}>x +\frac{3-x}{2}-4+4\ge-1+4 +\frac{3-x}{2}\ge-2 +\frac{3-x}{2}\ge3 +\frac{3.5\sqrt{3pq}}{\sqrt{27p}} +\frac{3.617 \times 10^{16}}{3 \times 10^{5}} +\frac{3.8x}{3.8}>\frac{1900}{3.8} +\frac{30 p^{13}}{15 p^{2}} +\frac{30 p^{15}}{15 p^{2}} +\frac{30 p^{16}}{15 p^{2}} +\frac{30 q^{2}}{p^{4}} +\frac{30 u^{2}}{3 v^{3}} +\frac{30 x + 36 x}{60} > \frac{77}{10} +\frac{30 x + 44 x}{66} > \frac{259}{33} +\frac{30 x + 49 x}{35} > 2 +\frac{30 x + 56 x}{80} > - \frac{43}{10} +\frac{30 x + 77 x}{110} > 2 +\frac{30 x + 84 x}{35} > 7 +\frac{30 x + 88 x}{33} > 7 +\frac{30 x + 90 x}{30} > 28 +\frac{30 x}{30} \leq \frac{83}{30} +\frac{30 x}{35} - \frac{14 x}{35} \leq 15 +\frac{30 x}{35} - \frac{21 x}{35} \leq 10 +\frac{30 x}{35} - \frac{21 x}{35} \leq 11 +\frac{30 x}{35} - \frac{28 x}{35} \leq 10 +\frac{30 x}{35} - \frac{28 x}{35} \leq 11 +\frac{30 x}{35} - \frac{28 x}{35} \leq 14 +\frac{30 x}{35} - \frac{28 x}{35} \leq 15 +\frac{30+100v}{v} +\frac{30-12}{2}>W +\frac{30-12}{2}\ge W +\frac{30-15x}{3}-\frac{15x-60}{5}\le45 +\frac{300 x - 154 x}{165} > - 3 +\frac{300-20x}{6}\ge y +\frac{3000}{10} +\frac{300uy^2}{135vt} +\frac{300x+43}{180}-\frac{99x}{180}<1 +\frac{300x-20}{180}-\frac{99x-63}{180}<1 +\frac{300x}{12}+\frac{720x}{5}>480 +\frac{300y^{10}}{12y^4} +\frac{300}{12}x+\frac{720}{5}x>480 +\frac{303}{5.5} \leq h +\frac{304 x - 135 x}{285} > 9 +\frac{304}{6} \leq h +\frac{305}{7} \leq h +\frac{306 \left( 11 x + 144\right)}{306} < 13 \times 306 +\frac{306 x - 7 x}{18} > 6 +\frac{306 x - 126 - 77 x + 176}{198} < 5 +\frac{306 x}{306} \leq \frac{57}{306} +\frac{306x-75x}{85} > -10 +\frac{306}{6.5} \leq h +\frac{307 x}{152} > - 3 +\frac{307 x}{307} > \frac{- 456}{307} +\frac{307}{5} \leq h +\frac{308}{7.5} \leq h +\frac{309}{5}\le h +\frac{30m^{4}}{10m^{4}} +\frac{30mn}{5n}\div9m +\frac{30m}{21} +\frac{30m}{36} +\frac{30p^{16}}{15p^2} +\frac{30p^{6}}{15p^{2}} +\frac{30p^{7}}{10} +\frac{30rs}{5rs} +\frac{30s^{10}}{5t^4}\times3t^2 +\frac{30t}{18} +\frac{30uvw}{36vw} +\frac{30v+100v^2}{v^2} +\frac{30wzy\times 11}{5z9y} +\frac{30x+40}{40}+\frac{8x+12}{40} +\frac{30x-3}{44} +\frac{30x^3z}{12y} +\frac{30x^4}{10xy} +\frac{30xzy^2}{5z} +\frac{30x}{12}+\frac{4x}{12}>\frac{34}{3} +\frac{30x}{30}>\frac{210}{30} +\frac{30x}{30}\le \frac{-120}{30} +\frac{30x}{30}\le-\frac{120}{30} +\frac{30x}{30}\le-\frac{150}{30} +\frac{30x}{30}\le-\frac{30}{30} +\frac{30x}{30}\le-\frac{60}{30} +\frac{30x}{30}\le\frac{240}{30} +\frac{30x}{30}\le\frac{30}{30} +\frac{30x}{30}\le\frac{60}{30} +\frac{30x}{350}-\frac{35x}{350} +\frac{30x}{35}-\frac{14x}{35}\le8 +\frac{30x}{35}-\frac{28x}{35}\le7 +\frac{30x}{35}\le\frac{21x}{35}+10 +\frac{30x}{55}+\frac{77x}{55}>8 +\frac{30x}{5} > -210 +\frac{30x}{5}+x+4\ge\frac{90}{5} +\frac{30x}{6x} +\frac{30x}{70}+\frac{56x}{70} > -\frac{344}{70} +\frac{30x}{7}-30\le3x+20 +\frac{30}{-52}\ge x +\frac{30}{10} +\frac{30}{10}>x +\frac{30}{13} \frac{616}{31} +\frac{31 x}{4} < 2 +\frac{31 x}{6} > 5 +\frac{31 x}{6} > \frac{124}{3} +\frac{31 x}{77} > 8 +\frac{31.9}{2} \leq w +\frac{310x}{221}>9 +\frac{310}{5} \leq h +\frac{311}{7.5} \leq h +\frac{3120-65x}{80}\ge y +\frac{3125}{y^5} +\frac{314.10}{20} +\frac{315 p q r}{60 q r} +\frac{315mnp}{30np} +\frac{315uvw}{30vw} +\frac{315u}{30} +\frac{315x^3yz}{360y^2} +\frac{315x}{35}>-385 +\frac{315}{4}\times w^{14} +\frac{315}{6}\le h +\frac{316}{4}2 +\frac{31x}{28}>12 +\frac{31x}{30}\le\frac{310}{30} +\frac{31x}{30}\le\frac{31}{3} +\frac{31x}{31}\ge \frac{3}{31} +\frac{31x}{31}\ge\frac{11}{31} +\frac{31x}{31}\le\frac{-310}{31} +\frac{31x}{35} +\frac{31x}{4}<2 +\frac{31x}{9}<8 +\frac{31}{-14}\ge x +\frac{31}{12} +\frac{31}{13}6 +\frac{31}{20}\frac{1}{4} +\frac{31}{6} < x +\frac{31}{8} 6 +\frac{32 x + 42 x}{28} > \frac{74}{7} +\frac{32 x + 45 x}{20} > 3 +\frac{32 x + 60 x}{80} > \frac{23}{10} +\frac{32 x + 90 x}{80} > \frac{427}{40} +\frac{32 x + 215}{105} < 18 +\frac{32 x - 19 x}{152} > - 3 +\frac{32 x}{24} > \frac{16}{3} +\frac{32 x}{32} < \frac{1675}{32} +\frac{32 x}{32} \leq \frac{41}{32} +\frac{32 x}{32} \leq \frac{57}{32} +\frac{32 x}{x}:\frac{13 x^{2}}{x} +\frac{32 y - 9}{75} +\frac{32.62}{3} \geq N +\frac{322}{5.5} \leq h +\frac{323 \left( 208 x + 61\right)}{323} < 12 \times 323 +\frac{323 x - 16 x}{152} > - 3 +\frac{323 x - 180 x}{255} > - 15 +\frac{323 x - 220 x}{340} > 13 +\frac{323 x - 30 x}{51} > - 2 +\frac{323 x - 90 x}{171} > - 7 +\frac{323 x - 76 - 65 x + 169}{247} < 12 +\frac{323x-76-147x+168}{399} < 5 +\frac{324u^2}{252v^2} +\frac{324}{5} \leq h +\frac{326}{6}\le h +\frac{328}{7} \leq h +\frac{32m^2q}{2} +\frac{32m^{60}}{n^{50}} +\frac{32m}{30} +\frac{32m}{4m} +\frac{32pqr}{6qp} +\frac{32p}{3} +\frac{32p}{q^2} +\frac{32r}{6} +\frac{32st}{8} +\frac{32t}{-72s} +\frac{32u\times u}{4v\times v} +\frac{32u^5}{4v^5} +\frac{32u^{2}}{7v^{2}} +\frac{32u}{3} +\frac{32w}{35} +\frac{32x+68}{35}<20 +\frac{32x^2}{52}+\frac{3x^2+4x}{52} +\frac{32x^{30}}{y^{60}} +\frac{32x}{24}+\frac{15x}{24}>7 +\frac{32x}{28}+\frac{21x}{28}>4 +\frac{32x}{32} < \frac{13}{32} +\frac{32x}{32}\le-\frac{22}{32} +\frac{32x}{32}\le-\frac{47}{32} +\frac{32x}{32}\le\frac{23}{32} +\frac{32x}{72}+\frac{81x}{72}>5 +\frac{32y+40}{12y^2+20y+7} +\frac{32y-9}{75} +\frac{32y^{25}}{y^9} +\frac{32y^{30}}{8y^{18}} +\frac{32} {21} < x +\frac{32}{-40}\ge-\frac{40x}{-40} +\frac{32}{-4} +\frac{32}{-4}k +\frac{32}{3}\ge k +\frac{32}{4} \leq \frac{4 p}{4} +\frac{32}{5}k +\frac{32}{5}\ge k +\frac{32}{5}\le k +\frac{32}{8} < \frac{8 x}{8} +\frac{32}{8} < x +\frac{32}{8}<\frac{8x}{8} +\frac{32}{8}\ge k +\frac{32}{972y} +\frac{32}{9} 8 +\frac{33 x + 12 x}{44} > \frac{45}{22} +\frac{33 x + 50 x}{30} > 4 +\frac{33 x}{130} > - 15 +\frac{33 x}{33} > \frac{- 1950}{33} +\frac{33 x}{33} > \frac{22}{33} +\frac{33 x}{33} > \frac{28}{33} +\frac{33.23}{3} \geq N +\frac{330 p q r}{72 q r} +\frac{330uvw}{72vw} +\frac{330wzy}{5z9y} +\frac{330w}{45} +\frac{330w}{5\times 9} +\frac{330w}{72} +\frac{336 x - 208 - 231 x + 378}{336} < 10 +\frac{336x-80}{144}-\frac{45x-144}{144} < 5 +\frac{339}{6.5} \leq h +\frac{33ab}{16ba} +\frac{33ac}{16bf} +\frac{33a}{35b} +\frac{33p^2}{27p^3} +\frac{33u^4v^3}{21v^4} +\frac{33u^4}{21v} +\frac{33u}{10y}\times\frac{25y}{88q} +\frac{33x+3}{4}<7 +\frac{33x+70x}{77} > 5 +\frac{33x+72x}{88}>4 +\frac{33x^2yz}{22}\times\frac{5x}{3y^2} +\frac{33x}{15}+\frac{40x}{15}>5 +\frac{33x}{24}+\frac{56x}{24} > 8 +\frac{33x}{30}+\frac{70x}{30}>2 +\frac{33x}{33} < \frac{8}{33} +\frac{33x}{33}>\frac{3960}{33} +\frac{33x}{33}\le\frac{152}{33} +\frac{33x}{35} +\frac{33x}{36}+\frac{40x}{36}>-\frac{365}{36} +\frac{33x}{42} +\frac{33x}{44}-\frac{20x}{44}>-19+5 +\frac{33x}{55}+\frac{25x}{55}>8 +\frac{33x}{8} +\frac{33y}{18} +\frac{33y}{19} +\frac{33}{-21}\ge\frac{-21x}{-21} +\frac{33}{13} +\frac{33}{13} - \frac{17}{2} +\frac{34 x}{34} > \frac{16}{34} +\frac{34 x}{34} \leq \frac{41}{34} +\frac{340 \left( 73 x + 3\right)}{340} < 340 +\frac{340 x - 66 x}{187} > - 4 +\frac{340 x}{340} \leq \frac{155}{340} +\frac{340 x}{340} \leq \frac{156}{340} +\frac{340x-21x}{119}>4 +\frac{342 x}{342} \leq \frac{201}{342} +\frac{34x+35}{15} +\frac{34x}{15}+\frac{7}{3} +\frac{34x}{35} +\frac{34y}{22} +\frac{34}{-9}\ge x +\frac{34}{10}\frac{170}{15} +\frac{34}{15}x>\frac{34}{3} +\frac{34}{17} \leq \frac{17 k}{17} +\frac{34}{17}\le k +\frac{34}{25} +\frac{34}{30} 8 +\frac{35 x + 132 x}{55} > 3 +\frac{35 x + 27 x}{45} > \frac{62}{9} +\frac{35 x + 32 x}{40} > \frac{67}{10} +\frac{35 x + 48 x}{28} > 5 +\frac{35 x + 48 x}{42} > 3 +\frac{35 x + 72 x}{42} > 6 +\frac{35 x + 8 x}{28} > 2 +\frac{35 x + 9 x}{15} > 4 +\frac{35 x - 16 x}{14} > 10 +\frac{35 x}{228} > - 2 +\frac{35 x}{35} > \frac{- 456}{35} +\frac{35 x}{35} > \frac{15}{35} +\frac{35 x}{42} - \frac{12 x}{42} \leq 11 +\frac{35 x}{42} - \frac{12 x}{42} \leq 12 +\frac{35 x}{42} - \frac{12 x}{42} \leq 15 +\frac{35 x}{42} - \frac{18 x}{42} \leq 17 +\frac{35 x}{42} - \frac{18 x}{42} \leq 8 +\frac{35 x}{42} - \frac{18 x}{42} \leq 9 +\frac{35 x}{42} - \frac{24 x}{42} \leq 11 +\frac{35 x}{9} < 7 +\frac{35 y - 3 y - 9}{75} +\frac{35 y - \left( 3 y + 9\right)}{75} +\frac{35-6x}{x-5}\ge0 +\frac{35-8x}{x-4}\ge0 +\frac{350r}{64} +\frac{35\left(3x\right)}{5}-\frac{35\left(2x\right)}{7}\le6\left(35\right) +\frac{35\left(5x\right)}{7}-\frac{35\left(3x\right)}{5}\le17\left(35\right) +\frac{35\left(x+4\right)}{245}-\frac{7\left(x+3\right)}{245}>\frac{3}{5} +\frac{35\left(x+4\right)}{7}-\frac{35\left(x+3\right)}{5}>\frac{3}{5}\left(35\right) +\frac{35\left(x+5\right)}{7}-\frac{35\left(x+5\right)}{35}>\frac{3}{5}\left(35\right) +\frac{35a}{6b} +\frac{35m^2\times64m^9}{7m^4\times m^4} +\frac{35m}{6} +\frac{35n}{5} +\frac{35p^{4}}{p^{4}q^{10}} +\frac{35p}{12} +\frac{35p}{3} +\frac{35r}{12} +\frac{35r}{24} +\frac{35r}{36} +\frac{35r}{3} +\frac{35t^2u^2}{12v^2w^2}\times\frac{12w^2y^2}{35t^3u} +\frac{35t^2u^3}{15v^3w}\times\frac{35wy}{21t^3u} +\frac{35t}{-5t} +\frac{35t}{24} +\frac{35u^2v^3}{60v^4} +\frac{35u^2y}{9v^3t} +\frac{35uy^2}{16t^2v^2} +\frac{35u}{49q} +\frac{35v^3}{50v^4} +\frac{35v^4}{50v^5} +\frac{35w}{12} +\frac{35x+132x}{55} > 3 +\frac{35x+140-\left(7x+21\right)}{245}>\frac{3}{5} +\frac{35x+140}{7}-\frac{35x+105}{5}>21 +\frac{35x+140}{7}-\frac{35x+105}{5}>\frac{3}{5}\left(35\right) +\frac{35x+27x}{15}>4 +\frac{35x+40}{75}+\frac{9x+12}{75} +\frac{35x+45}{5}>15 +\frac{35x+48x}{28}>5 +\frac{35x+56}{90} +\frac{35x+72x}{42} > 7 +\frac{35x-315}{30}\le\frac{12x+30}{30} +\frac{35x^2+2x}{44} +\frac{35x^2+4x}{52} +\frac{35xy}{22} +\frac{35xy}{54} +\frac{35x} {36}+\frac{29} {24} +\frac{35x}{20}+\frac{28x}{20}>6 +\frac{35x}{35xy} +\frac{35x}{35}\ge \frac{11}{35} +\frac{35x}{35}\ge \frac{6}{35} +\frac{35x}{35}\ge+\frac{18}{35} +\frac{35x}{35}\ge\frac{11}{35} +\frac{35x}{35}\le\frac{80}{35} +\frac{35x}{42}-\frac{12x}{42}\le5+4 +\frac{35x}{42}-\frac{12x}{42}\le9 +\frac{35x}{42}-\frac{24x}{42}\le11 +\frac{35x}{45}+\frac{63x}{45}>6 +\frac{35x}{55}\times\frac{132y}{55} +\frac{35x}{56}+\frac{64x}{56}>\frac{112}{56} +\frac{35x}{6}>7 +\frac{35x}{6}\le3x+84 +\frac{35x}{75}-\frac{3y+9}{75} +\frac{35x}{7}+\frac{35\left(x+2\right)}{5}<\frac{3}{7}\left(35\right) +\frac{35x}{8}<7 +\frac{35x}{9}<2 +\frac{35x}{x\left(5+2\right)} +\frac{35y+70+28y-24}{\left(7y-6\right)\left(5y+10\right)} +\frac{35y-79}{\left(7y-8\right)\left(3y-9\right)} +\frac{35y}{18} +\frac{35y}{23} +\frac{35y}{75}-\frac{3y+9}{75} +\frac{35}{11} +\frac{35}{12}p +\frac{35}{15} +\frac{35}{20} +\frac{35}{25} < \frac{25x}{25} +\frac{35}{26} 42 +\frac{36 x + 14 x}{6} > - 50 +\frac{36 x + 25 x}{45} > 5 +\frac{36 x + 27 x}{18} > 28 +\frac{36 x + 30 x}{24} > 22 +\frac{36 x + 40 x}{36} > - \frac{152}{9} +\frac{36 x + 48 x}{36} > \frac{56}{3} +\frac{36 x + 54 x}{18} > 15 +\frac{36 x + 55 x}{30} > 4 +\frac{36 x + 55 x}{44} > 6 +\frac{36 x + 77 x}{99} > 6 +\frac{36 x + 3}{55} +\frac{36 x - 5}{55} +\frac{36 x}{36} \leq \frac{197}{36} +\frac{36 x}{36} \leq \frac{31}{36} +\frac{36 x}{36} \leq \frac{37}{36} +\frac{36+4h+9w}{2} +\frac{36-2x}{3}\ge14 +\frac{36.1}{2} \leq w +\frac{360 x - 169 x}{234} > 4 +\frac{3600-150x}{180}\ge y +\frac{3600}{45}-6 +\frac{360x}{234}-\frac{169x}{234}>3 +\frac{361 x - 176 x}{209} > 10 +\frac{361 x - 228 - 153 x + 289}{323} < 12 +\frac{361 x}{361} \leq \frac{132}{361} +\frac{361 x}{361} \leq \frac{238}{361} +\frac{361 x}{361} \leq \frac{288}{361} +\frac{361x}{304}-\frac{160x}{304}>-8+18 +\frac{36\left(x+6\right)}{4}-\frac{36\left(x+3\right)}{36}>\frac{5}{9}\left(36\right) +\frac{36\times u\times u\times u}{6\times v\times v} +\frac{36a^{8}}{25c^{6}} +\frac{36mnp}{54mnq} +\frac{36n}{16m} +\frac{36p^{12}}{12p^3} +\frac{36p^{12}}{12p^{3}} +\frac{36p^{13}}{12p^3} +\frac{36p^{13}}{12p^{3}} +\frac{36p^{4+9}}{12p^3} +\frac{36r^2}{9r^2} +\frac{36r}{24} +\frac{36u^3}{4v^2} +\frac{36u^4}{15v^4} +\frac{36u^4}{4v^5} +\frac{36u^5}{4v^2} +\frac{36u} {-4u} +\frac{36x+10x}{18}>-\frac{46}{3} +\frac{36x+216}{4}-\frac{36x+108}{36}>20 +\frac{36x+96x}{24}>\frac{77}{2} +\frac{36xy^3}{108ywx}\times\frac{3w^2}{15wx} +\frac{36x}{18}+\frac{10x}{18}>-\frac{46}{3} +\frac{36x}{24}+\frac{30x}{24}>22 +\frac{36x}{24}>\frac{9}{2} +\frac{36x}{30}+30 > 6 +\frac{36x}{36}>\frac{5760}{36} +\frac{36x}{36}\le-\frac{216}{36} +\frac{36x}{36}\le\frac{-39}{36} +\frac{36y+42-4y-2}{12y^2+14y+6y+7} +\frac{36y^2}{125y^3} +\frac{36y}{-16w} +\frac{36}{125 y} +\frac{36}{125y} +\frac{36}{23}<\frac{23x}{23} +\frac{36}{23}a +\frac{36}{35} +\frac{36}{3}<\frac{12m}{3} +\frac{36}{40} > a +\frac{36}{40}>\frac{40a}{40} +\frac{36}{40}>a +\frac{36}{4}\le p +\frac{36}{4}\le\frac{4p}{4} +\frac{36}{4}uv +\frac{36}{6} \leq \frac{6 p}{6} +\frac{36}{9} \leq \frac{9 k}{9} +\frac{36}{9} \leq \frac{9 p}{9} +\frac{36}{9}\le\frac{9k}{9} +\frac{36}{9}\le\frac{9p}{9} +\frac{36}{m^4} +\frac{37 x}{12} > 3 +\frac{37.23}{12.7}\ge B +\frac{37.98}{2} \geq N +\frac{375}{125} \leq \frac{125 t}{125} \leq \frac{1000}{125} +\frac{375}{125} \leq \frac{125 t}{125} \leq \frac{625}{125} +\frac{375}{125} \leq \frac{125 t}{125} \leq \frac{750}{125} +\frac{375}{125} \leq t \leq \frac{1000}{125} +\frac{375}{125} \leq t \leq \frac{625}{125} +\frac{375}{125} \leq t \leq \frac{750}{125} +\frac{375}{125}\le \frac{125t}{125}\le \frac{750}{125} +\frac{376-74}{6}3 +\frac{37x}{24}>-\frac{259}{24} +\frac{37x}{304} > 0 +\frac{37x}{37}<\frac{2}{37} +\frac{37x}{37}\le\frac{555}{37} +\frac{37}{10} +\frac{37}{29}n +\frac{38 x + 2}{15} < 16 +\frac{38 x}{38} \leq \frac{41}{38} +\frac{38 x}{9} < 3 +\frac{38+9a^4}{10a^5} +\frac{38-86}{32}<\frac{86-32t-86}{32}<\frac{70-86}{32} +\frac{38.87 \times 10^{4}}{8.12 \times 10^{7}} +\frac{38.87\times10^4}{8.12\times10^7} +\frac{380 x - 220 - 231 x + 294}{420} < 9 +\frac{380 x}{380} \leq \frac{305}{380} +\frac{380 x}{380} \leq \frac{63}{380} +\frac{384t}{128t} +\frac{3857x}{11}-\frac{3248x}{19}>2030 +\frac{385x}{35}\le210 +\frac{385}{13}\ge x +\frac{38800 - 38800 \times 0.24 - 15400}{12} +\frac{38800 - 9312 - 15400}{12} +\frac{38x+52}{40} +\frac{38x}{15} > 7 +\frac{38x}{35} +\frac{38x}{38}\le-\frac{34}{38} +\frac{38}{15} +\frac{38}{19} \leq \frac{19 k}{19} +\frac{38}{21} - 12 +\frac{39 x}{20} > 8 +\frac{39 x}{39} > \frac{- 1320}{39} +\frac{39 x}{39} > \frac{- 80}{39} +\frac{39 x}{40} > 4 +\frac{39 x}{42} > \frac{13}{7} +\frac{39 x}{4} < 2 +\frac{39 x}{80} > -1 +\frac{392u^3}{126v^4} +\frac{392wyz}{24yz} +\frac{39300 - 39300 \times 0.16 - 15850}{12} +\frac{39300 - 6288 - 15850}{12} +\frac{396uvw}{30vw} +\frac{396u}{30} +\frac{396x}{11}+\frac{220x}{4}>264 +\frac{396}{36} +\frac{399x-190-45x+285}{285} < 7 +\frac{399x-190}{285}-\frac{45x-285}{285} < 7 +\frac{39\left( 21x-20\right) }{13}-\frac{39\left( 3x-10\right) }{3} < 195 +\frac{39\left(21x-20\right)}{13}-\frac{39\left(3x-10\right)}{3}<195 +\frac{39x+51}{50} +\frac{39x}{110}-2>-14 +\frac{39x}{112}>+10 +\frac{39x}{14} +\frac{39x}{20}>6 +\frac{39x}{38}>-12 +\frac{39}{13}\le k +\frac{39}{155}x +\frac{3N}{3}\le\frac{18}{3} +\frac{3N}{3}\le\frac{21}{3} +\frac{3N}{3}\le\frac{33}{3} +\frac{3N}{3}\le\frac{42}{3} +\frac{3\left( 12x\right) +11\left( 11x\right) }{33} > 5 +\frac{3\left( 3x+12\right) }{3}\ge \frac{27}{3} +\frac{3\left( 5x+5\right) }{3} > \frac{75}{3} +\frac{3\left( x+2\right) }{3} > \frac{0}{3} +\frac{3\left( x-5\right) } {5\left( x+1\right) } +\frac{3\left(10m+3\right)\left(m-8\right)}{4\left(10m+3\right)} +\frac{3\left(10m+3\right)}{\left(10m+3\right)}\times\frac{\left(m-8\right)}{4} +\frac{3\left(21x-20\right)-13\left(3x-10\right)}{39}<5 +\frac{3\left(2m\right)+7}{2m\left(1+m+n\right)} +\frac{3\left(2m\right)}{2m\left(1+m+n\right)}+\frac{7}{2m\left(1+m+n\right)} +\frac{3\left(2w+5\right)}{2w+5} +\frac{3\left(2x+2\right)}{3}>\frac{30}{3} +\frac{3\left(2x-12\right)}{3}>\frac{-24}{3} +\frac{3\left(2x-3\right)}{3}\le\frac{3}{3} +\frac{3\left(3x+4\right)}{3}>\frac{-6}{3} +\frac{3\left(3x+4\right)}{3}>\frac{21}{3} +\frac{3\left(3x-18\right)}{3}>-\frac{45}{3} +\frac{3\left(3x-2\right)+2\left(x-37\right)}{6}\le\frac{2x+5}{5} +\frac{3\left(3x-2\right)}{6}+\frac{2\left(x-37\right)}{6}\le\frac{2x+5}{5} +\frac{3\left(3x-4\right)}{3}\ge\frac{15}{3} +\frac{3\left(3x-4\right)}{3}\le\frac{15}{3} +\frac{3\left(3x-7\right)\left(x+2\right)}{3} +\frac{3\left(4x+8\right)}{3}<-12 +\frac{3\left(4x-8\right)}{3}>\frac{48}{3} +\frac{3\left(5x-10\right)}{3}>\frac{-75}{3} +\frac{3\left(6y+6\right)+5\left(5y-2\right)}{\left(5y-2\right)\left(6y+6\right)} +\frac{3\left(6y+6\right)}{\left(5y-2\right)\left(6y+6\right)}+\frac{5\left(5y-2\right)}{\left(5y-2\right)\left(6y+6\right)} +\frac{3\left(9-\frac{x}{2}\right)}{3}\ge\frac{21}{3} +\frac{3\left(\frac{x}{4}-4\right)}{3}\le\frac{9}{3} +\frac{3\left(\frac{x}{7}-6\right)}{3}\le\frac{6}{3} +\frac{3\left(\sqrt{3}+8\right)}{-61} +\frac{3\left(b-5\right)}{4} +\frac{3\left(k+4\right)}{3}\le4 +\frac{3\left(k+9\right)}{3}\le\frac{27}{3} +\frac{3\left(m+7\right)}{2\left(m+3\right)} +\frac{3\left(m-4\right)}{4} +\frac{3\left(m-5\right)}{4} +\frac{3\left(r-3\right)}{\left(r-3\right)\left(r+3\right)} +\frac{3\left(x+3\right)}{3}\le\frac{15}{3} +\frac{3\left(x+3\right)}{6}-\frac{x-11}{6}>\frac{10}{6} +\frac{3\left(x+4\right)}{3}\le5 +\frac{3\left(x+4\right)}{3}\le\frac{18}{3} +\frac{3\left(x+4\right)}{3}\le\frac{21}{3} +\frac{3\left(x+5\right)}{6}-\frac{x-3}{6}>\frac{5}{3} +\frac{3\left(x+6\right)}{\left(x+3\right)\left(x-2\right)\left(x+10\right)} +\frac{3\left(x+8\right)}{3}\le\frac{27}{3} +\frac{3\left(x-10\right)}{5\left(x+4\right)} +\frac{3\left(x-15\right)}{5\left(x+4\right)} +\frac{3\left(x-221\right)}{12}-7x\le-8 +\frac{3\left(x-2\right)+5}{\left(x-2\right)^2} +\frac{3\left(x-2\right)-7}{\left(x-2\right)\left(y-5\right)} +\frac{3\left(x-2\right)^2+5\left(x-2\right)}{\left(x-2\right)^3} +\frac{3\left(x-4\right)}{4\left(x+2\right)} +\frac{3\left(x-6\right)}{10\left(y-3\right)} +\frac{3\left(x-7\right)}{3}<-\frac{9}{3} +\frac{3\left(x-7\right)}{3}>-5\times3 +\frac{3\left(x^2-4x+4\right)+5\left(x-2\right)}{\left(x-2\right)^3} +\frac{3\left(x^2-4x+4\right)}{\left(x-2\right)\left(x^2-4x+4\right)}+\frac{5\left(x-2\right)}{\left(x^2-4x+4\right)\left(x-2\right)} +\frac{3\left(y+12\right)}{4\left(x-10\right)} +\frac{3\left(y-4\right)}{\left(y-4\right)\left(y+4\right)} +\frac{3\sin^2\left(x\right)\cos^2\left(x\right)}{\cos^2\left(x\right)} +\frac{3\sin^2\left(x\right)\left(\cos^2\left(x\right)\right)}{\cos^2\left(x\right)} +\frac{3\sqrt{11}+21}{-38} +\frac{3\sqrt{28p^3}}{7\sqrt{7p^2}} +\frac{3\sqrt{2q}}{2\sqrt{2}} +\frac{3\sqrt{2}+12}{-14} +\frac{3\sqrt{3pq}}{7\sqrt{3p}} +\frac{3\sqrt{42}-4\sqrt{21}}{6} +\frac{3\sqrt{5}+1}{5} +\frac{3\sqrt{5}}{5}+\frac{1}{5} +\frac{3\sqrt{P}}{5} +\frac{3\sqrt{p}}{5} +\frac{3\sqrt{q}}{7} +\frac{3\times u\times u}{v\times v} +\frac{3\times8p}{4\times9} +\frac{3^3\times y^{7\times3}}{y^{6\times3}} +\frac{3^3y^{12}}{y^{10}} +\frac{3^{10}x^{50}}{y^{120}} +\frac{3^{2} \times \left(x^{3}\right)^{2}}{4^{2}} +\frac{3^{2}x^{6}}{16} +\frac{3^{2}x^{6}}{4^{2}} +\frac{3^{3} \left(u^{11}\right)^{3}}{\left(v^{3}\right)^{3}} +\frac{3^{3} \times \left(x^{2}\right)^{3}}{5^{3}} +\frac{3^{3} \times y^{ 4 \times 3}}{y^{ 2 \times 5}} +\frac{3^{3} \times y^{ 7 \times 3}}{y^{ 6 \times 3}} +\frac{3^{3} \times y^{3}}{2^{2} \times y^{2}} +\frac{3^{3}u^{33}}{v^{9}} +\frac{3^{4} \left(x^{5}\right)^{4}}{\left(y^{4}\right)^{4}} +\frac{3^{4} \left(x^{7}\right)^{4}}{\left(y^{3}\right)^{4}} +\frac{3^{4} \times \left(x^{5}\right)^{4}}{4^{4}} +\frac{3^{4} \times y^{ 4 \times 4}}{y^{ 4 \times 3}} +\frac{3^{4} \times y^{4}}{2^{2} \times y^{2}} +\frac{3^{4} \times y^{4}}{5^{2} \times y^{2}} +\frac{3^{4} \times y^{4}}{5^{3} \times y^{3}} +\frac{3^{4}x^{28}}{y^{12}} +\frac{3^{4}y^{2}}{5^{2}} +\frac{3^{4}y^{4}}{5^{2}y^{2}} +\frac{3a^2}{13}-21b+\frac{3}{2} +\frac{3a^2}{64} +\frac{3a} {7b}\times \frac{5b} {7a} +\frac{3b+b}{9} +\frac{3b-30}{2} +\frac{3b\left(b-5\right)}{4b} +\frac{3b}{b} +\frac{3cny^2}{44} +\frac{3k}{3}\le\frac{0}{3} +\frac{3k}{4k} +\frac{3m-4n}{7} +\frac{3m\left(10m+3\right)}{\left(10m+3\right)}\times\frac{\left(m-8\right)}{4m} +\frac{3m\times8np}{4n\times9m} +\frac{3m^4\times8\times m^6}{m^6} +\frac{3m}{-4} +\frac{3m}{12} +\frac{3m}{1m} +\frac{3m}{5m} +\frac{3m}{70} +\frac{3n-2}{n-7} +\frac{3n}{3}>\frac{6}{3} +\frac{3n}{3}\ge \frac{7500}{3} +\frac{3n}{3}\ge\frac{3000}{3} +\frac{3n}{4n} +\frac{3n}{4} +\frac{3p\times10\times11}{8\times9} +\frac{3p^2}{q^3}\times\frac{7q^8}{p^4} +\frac{3p^{14}}{p^3} +\frac{3p^{3}}{8}+6q-1 +\frac{3p}{16} +\frac{3p}{20} +\frac{3p}{32} +\frac{3p}{3} < \frac{18}{3} +\frac{3p}{3}<\frac{12}{3} +\frac{3p}{3}<\frac{6}{3} +\frac{3p}{3}<\frac{9}{3} +\frac{3p}{3}\ge\frac{18}{3} +\frac{3p}{3}\le\frac{6}{3} +\frac{3p}{4} +\frac{3p}{5} +\frac{3p}{7} +\frac{3p}{8} +\frac{3q+2}{q-2} +\frac{3q^2}{100} +\frac{3q}{q} +\frac{3r\times r}{8\times 8} +\frac{3r^2}{64} +\frac{3r^{2}}{64} +\frac{3r}{2} +\frac{3r}{3}>\frac{24}{3} +\frac{3r}{3}>\frac{27}{3} +\frac{3r}{3}>\frac{6}{3} +\frac{3r}{4} +\frac{3r}{5} +\frac{3r}{8}\times \frac{r}{8} +\frac{3r}{8}\times\frac{r}{8} +\frac{3s^2}{64} +\frac{3st}{-4s^2} +\frac{3s}{4} +\frac{3s}{6} +\frac{3s}{8} +\frac{3t^2\left(4+3t\right)}{4+3t} +\frac{3t}{-4s} +\frac{3t}{-8s} +\frac{3t}{2} +\frac{3t}{4}\div\frac{t}{4} +\frac{3t}{4}\times\frac{4}{t} +\frac{3t}{9} +\frac{3t}{9}+\frac{t}{3} +\frac{3t}{9}-\frac{t}{9} +\frac{3t}{t} +\frac{3u-3}{u-1} +\frac{3u^2}{4u} +\frac{3u^2}{v^2} +\frac{3u^2}{v^4}\times\frac{3u^2}{v^4}\times\frac{3u^2}{v^4}\times\frac{3u^2}{v^4} +\frac{3u^3}{v^3} +\frac{3u^3}{v^5} +\frac{3u^4}{v^2} +\frac{3u^{2}}{v^{2}} +\frac{3uv}{12ab} +\frac{3u}{2} +\frac{3u}{4} +\frac{3u}{v}+5 +\frac{3u}{v}+6 +\frac{3v}{-10u} +\frac{3wz\times20y}{18zy} +\frac{3wz\times4y\times5}{18zy} +\frac{3w}{1w} +\frac{3w}{2} +\frac{3x+10}{7}\ge6 +\frac{3x+15}{12}-\frac{x-17}{12}>\frac{5}{3} +\frac{3x+15}{12}-\frac{x-19}{12}>\frac{20}{12} +\frac{3x+15}{6}-\frac{x+19}{6}>\frac{10}{6} +\frac{3x+15}{6}-\frac{x-1}{6}>\frac{5}{3} +\frac{3x+15}{6}-\frac{x-3}{6}>\frac{5}{3} +\frac{3x+15}{6}-\frac{x-5}{6}>\frac{10}{6} +\frac{3x+15}{6}-\frac{x-5}{6}>\frac{5}{3} +\frac{3x+15}{6}-\frac{x-7}{6}>\frac{10}{6} +\frac{3x+15}{6}-\frac{x-9}{6}>\frac{5}{3} +\frac{3x+18}{\left(x+3\right)\left(x-2\right)\left(x+10\right)} +\frac{3x+1}{4} +\frac{3x+29}{7}\ge5 +\frac{3x+2x}{6}>-5 +\frac{3x+2x}{6}\ge-5 +\frac{3x+2x}{6}\ge5 +\frac{3x+2y}{x-y} +\frac{3x+2}{2} +\frac{3x+2}{3}-7>7x +\frac{3x+2}{4x-5} +\frac{3x+2}{5}\ge9 +\frac{3x+2}{5}\left(5\right)>\frac{2}{5}\left(5\right) +\frac{3x+2}{5}\times5>4\times5 +\frac{3x+31}{5}+5\ge7 +\frac{3x+31}{5}\ge\frac{2}{1} +\frac{3x+41}{5}\ge7 +\frac{3x+41}{7}\ge5 +\frac{3x+4\left(x-2\right)}{12}<\frac{9}{4} +\frac{3x+4x-84}{12}\ge0 +\frac{3x+4x-8}{12}<\frac{9}{4} +\frac{3x+4x}{12}-\frac{84}{12}\ge0 +\frac{3x+4x}{12}\ge7 +\frac{3x+4y}{x-y} +\frac{3x+4}{2x-5} +\frac{3x+4}{4x\left(x+6\right)} +\frac{3x+4}{5}\ge4 +\frac{3x+4}{5}\ge5 +\frac{3x+4}{5}\ge7 +\frac{3x+4}{5}\ge9 +\frac{3x+4}{6}-9x>6 +\frac{3x+4}{7}\ge4 +\frac{3x+4}{9}>6+4x +\frac{3x+5}{10} +\frac{3x+5}{2}\ge6 +\frac{3x+5}{4}\ge5 +\frac{3x+5}{4}\ge8 +\frac{3x+5}{7}\ge4 +\frac{3x+6}{12}-\frac{x-16}{12}>\frac{20}{12} +\frac{3x+6}{12}-\frac{x-24}{12}>\frac{20}{12} +\frac{3x+6}{12}-\frac{x-6}{12}>\frac{5}{3} +\frac{3x+6}{3}\ge6 +\frac{3x+6}{6}-\frac{x+6}{6}-\frac{10}{6}>0 +\frac{3x+6}{6}-\frac{x-10}{6}>\frac{10}{6} +\frac{3x+6}{\left(x+5\right)\left(x+2\right)}-\frac{1}{x+5} +\frac{3x+6}{x^2+7x+10}-\frac{1}{x+5} +\frac{3x+7}{10} +\frac{3x+7}{4}-7>4-7 +\frac{3x+7}{4}>4 +\frac{3x+7}{4}>\frac{4}{1} +\frac{3x+7}{7} +\frac{3x+8}{11}\ge7 +\frac{3x+8}{5}\ge9 +\frac{3x+8}{5}\times5>4\times5 +\frac{3x+8}{7}\ge4 +\frac{3x+9-x+13}{12}>\frac{5}{3} +\frac{3x+9}{12}-\frac{x-13}{12}>\frac{5}{3} +\frac{3x+9}{12}-\frac{x-19}{12}>\frac{5}{3} +\frac{3x+9}{12}-\frac{x-1}{12}>\frac{20}{12} +\frac{3x+9}{12}-\frac{x-21}{12}>\frac{20}{12} +\frac{3x+9}{12}-\frac{x-9}{12}>\frac{5}{3} +\frac{3x+9}{6}-\frac{\left(x-11\right)}{6}>\frac{10}{6} +\frac{3x+9}{6}-\frac{x-11}{6}>\frac{10}{6} +\frac{3x+\left(x+2\right)}{4} +\frac{3x-10}{6} +\frac{3x-12}{4\left(x+2\right)} +\frac{3x-12}{4x+8} +\frac{3x-13}{\left(x-2\right)\left(y-5\right)} +\frac{3x-15} {5\left( x+1\right) } +\frac{3x-15} {5x+5} +\frac{3x-15}{5\left(x+2\right)} +\frac{3x-17}{\left(x-4\right)\left(x-4\right)} +\frac{3x-17}{x^2-8x+16} +\frac{3x-1}{7}\ge2 +\frac{3x-1}{\left(x-2\right)^2} +\frac{3x-220}{88}<12 +\frac{3x-24}{3}>-15 +\frac{3x-2}{2}+\frac{x+37}{3}\le\frac{4x+5}{5} +\frac{3x-2}{2}+\frac{x+43}{3}\le\frac{3x+5}{5} +\frac{3x-2}{2}\left(30\right)+\frac{x-31}{3}\left(30\right)\le\frac{3x+5}{5}\left(30\right) +\frac{3x-30}{5\left(x+4\right)} +\frac{3x-3}{3}<-\frac{18}{3} +\frac{3x-3}{8} +\frac{3x-426}{12}\le5x-7 +\frac{3x-45}{5\left(x+4\right)} +\frac{3x-45}{5}<0 +\frac{3x-663}{12}-7x\le-8 +\frac{3x-66}{88}<7 +\frac{3x-x}{4}>-1 +\frac{3x-x}{5}>-4 +\frac{3x2x7}{10} +\frac{3x\left( 2\right) }{2} < 9\left( 2\right) +\frac{3x\left(x+3\right)-5\left(x-8\right)}{\left(x+3\right)\left(x+8\right)\left(x-8\right)} +\frac{3x\left(x+3\right)}{\left(x+3\right)\left(x+8\right)\left(x-8\right)}-\frac{5\left(x-8\right)}{\left(x+3\right)\left(x+8\right)\left(x-8\right)} +\frac{3x\left(x+3\right)}{\left(x+7\right)\left(x-7\right)\left(x+3\right)}-\frac{2\left(x-7\right)}{\left(x+3\right)\left(x+7\right)\left(x-7\right)} +\frac{3x^2+21x+30-x^2-7x-10}{\left(x^2+7x+10\right)\left(x+5\right)} +\frac{3x^2+4x+40}{\left(x+3\right)\left(x+8\right)\left(x-8\right)} +\frac{3x^2+7x+14}{\left(x+7\right)\left(x-7\right)\left(x+3\right)} +\frac{3x^2+9x-5x+40}{\left(x+3\right)\left(x+8\right)\left(x-8\right)} +\frac{3x^2+9x}{\left(x+7\right)\left(x-7\right)\left(x+3\right)}-\frac{2x-14}{\left(x+3\right)\left(x+7\right)\left(x-7\right)} +\frac{3x^2y^2}{2} +\frac{3x^2y^6}{4} +\frac{3x^2}{100} +\frac{3x^2}{2}-7x-108 +\frac{3x^2}{2}\div5x^4 +\frac{3x^2}{y} +\frac{3x^3y^2}{20q} +\frac{3x^3z}{4y} +\frac{3x^3z}{8y} +\frac{3x^3}{1}\times\frac{1}{5x^8}\times\frac{1}{4x^8} +\frac{3x^3}{20x^{16}} +\frac{3x^3}{4} +\frac{3x^3}{5} +\frac{3x^3}{\frac{5x^8}{5X^2}} +\frac{3x^3}{y} +\frac{3x^4y^3p}{20pqxy} +\frac{3x^4y^3}{5pq}\times\frac{p}{4xy} +\frac{3x^4}{14x^7} +\frac{3x^4}{18x^{12}} +\frac{3x^4}{2} +\frac{3x^6}{15x^{15}} +\frac{3x^{-4}}{1} +\frac{3x^{-7}}{40} +\frac{3x^{1}}{7} +\frac{3x^{2}}{16} +\frac{3x^{3}}{7} +\frac{3x^{5}} {30x^{11}} +\frac{3x^{5}} {6x^{7}}\div \frac{5x^{4}} {1} +\frac{3x^{6}y^{5}}{10x^{8}y^{8}} +\frac{3xy^3}{14} +\frac{3x} {2}\ge 21 +\frac{3x} {2}\le -3 +\frac{3x} {4}\le -21 +\frac{3x} {5}\ge -6 +\frac{3x} {8} +\frac{3x} {8}\times \frac{x} {8} +\frac{3x}{-3}\ge\frac{-12}{-3} +\frac{3x}{-3}\le\frac{6}{-3} +\frac{3x}{-3}\le\frac{9}{-3} +\frac{3x}{10} +\frac{3x}{10}\times\frac{x}{10} +\frac{3x}{11}+\frac{5x}{4}>\frac{201}{44} +\frac{3x}{12}+\frac{4\left(x+8\right)}{12}<-\frac{1}{4} +\frac{3x}{12}+\frac{4\left(x-2\right)}{12}<\frac{9}{4} +\frac{3x}{12}+\frac{4x+32}{12}<-\frac{1}{4} +\frac{3x}{12}+\frac{4x-8}{12}<\frac{9}{4} +\frac{3x}{12}+\frac{4x}{12}\ge-7 +\frac{3x}{12}+\frac{4x}{12}\ge7 +\frac{3x}{12}+\frac{4x}{12}\ge\frac{84}{12} +\frac{3x}{12}-\frac{4x}{12}<0 +\frac{3x}{14}>-7 +\frac{3x}{1} +\frac{3x}{1}-\frac{9x}{2} +\frac{3x}{1}<-24 +\frac{3x}{1}>30 +\frac{3x}{1}\ge120 +\frac{3x}{20}\le12 +\frac{3x}{21}+\frac{x+2}{21}\ge\frac{9}{21} +\frac{3x}{24}-\frac{8x}{24}<0 +\frac{3x}{28}\le15 +\frac{3x}{2x} +\frac{3x}{2} +\frac{3x}{2} < -12+3 +\frac{3x}{2} < -9 +\frac{3x}{2} < 9 +\frac{3x}{2} > -12 +\frac{3x}{2} > -15 +\frac{3x}{2} > -33 +\frac{3x}{2} > 0 +\frac{3x}{2} > 27 +\frac{3x}{2}+3-3 < 12-3 +\frac{3x}{2}+3-3<-15-3 +\frac{3x}{2}+3-3<12-3 +\frac{3x}{2}+6\ge3 +\frac{3x}{2}+9-9\le-6-9 +\frac{3x}{2}-15+15<12+15 +\frac{3x}{2}-15+15>12+15 +\frac{3x}{2}-15<12 +\frac{3x}{2}-18\le9 +\frac{3x}{2}-3 < -12 +\frac{3x}{2}-3+3<-6+3 +\frac{3x}{2}-6+6<-6+6 +\frac{3x}{2}<-12 +\frac{3x}{2}<-15 +\frac{3x}{2}<-18 +\frac{3x}{2}<-21 +\frac{3x}{2}<-3 +\frac{3x}{2}<-9 +\frac{3x}{2}<0 +\frac{3x}{2}<15 +\frac{3x}{2}<21 +\frac{3x}{2}<24 +\frac{3x}{2}<27 +\frac{3x}{2}<3 +\frac{3x}{2}<9 +\frac{3x}{2}>-12 +\frac{3x}{2}>-15 +\frac{3x}{2}>-18 +\frac{3x}{2}>-21 +\frac{3x}{2}>-24 +\frac{3x}{2}>-3 +\frac{3x}{2}>-30 +\frac{3x}{2}>-9 +\frac{3x}{2}>0 +\frac{3x}{2}>12 +\frac{3x}{2}>15 +\frac{3x}{2}>18 +\frac{3x}{2}>21 +\frac{3x}{2}>27 +\frac{3x}{2}>3 +\frac{3x}{2}>30 +\frac{3x}{2}>6 +\frac{3x}{2}>9 +\frac{3x}{2}>\frac{2x}{9}+7 +\frac{3x}{2}\ge \frac{6}{2} +\frac{3x}{2}\ge-12 +\frac{3x}{2}\ge-18 +\frac{3x}{2}\ge-21 +\frac{3x}{2}\ge-27 +\frac{3x}{2}\ge-3 +\frac{3x}{2}\ge-6 +\frac{3x}{2}\ge-9-9 +\frac{3x}{2}\ge0 +\frac{3x}{2}\ge12-3 +\frac{3x}{2}\ge3 +\frac{3x}{2}\ge6 +\frac{3x}{2}\le -24 +\frac{3x}{2}\le -27 +\frac{3x}{2}\le -3 +\frac{3x}{2}\le 18 +\frac{3x}{2}\le 6 +\frac{3x}{2}\le-15 +\frac{3x}{2}\le-18 +\frac{3x}{2}\le-24 +\frac{3x}{2}\le12 +\frac{3x}{2}\le18 +\frac{3x}{2}\le27 +\frac{3x}{2}\le9 +\frac{3x}{2}\left(2\right)<-3\left(2\right) +\frac{3x}{2}\times2<-24 +\frac{3x}{2}\times2<0\times2 +\frac{3x}{2}\times2<9\times2 +\frac{3x}{2}\times\frac{2}{3}<-18\times\frac{2}{3} +\frac{3x}{30}-\frac{2x}{30}+\frac{5x}{30}-6\ge0 +\frac{3x}{30}-\frac{2x}{30}+\frac{5x}{30}\ge6 +\frac{3x}{3} < -\frac{12}{3} +\frac{3x}{3} < \frac{18}{3} +\frac{3x}{3} < \frac{57}{3} +\frac{3x}{3} > \frac{-12}{3} +\frac{3x}{3} > \frac{-15}{3} +\frac{3x}{3} > \frac{-18}{3} +\frac{3x}{3} > \frac{0}{3} +\frac{3x}{3} > \frac{12}{3} +\frac{3x}{3} > \frac{18}{3} +\frac{3x}{3} > \frac{21}{3} +\frac{3x}{3} > \frac{3}{3} +\frac{3x}{3} > \frac{6}{3} +\frac{3x}{3} > \frac{9}{3} +\frac{3x}{3}-\frac{10x}{3} +\frac{3x}{3}-\frac{2x}{3} +\frac{3x}{3}<-\frac{12}{3} +\frac{3x}{3}<-\frac{48}{3} +\frac{3x}{3}<-\frac{6}{3} +\frac{3x}{3}<-\frac{7}{3} +\frac{3x}{3}<-\frac{9}{3} +\frac{3x}{3}<3\left(-9\right) +\frac{3x}{3}<\frac{-12}{3} +\frac{3x}{3}<\frac{-18}{3} +\frac{3x}{3}<\frac{-24}{3} +\frac{3x}{3}<\frac{-3}{3} +\frac{3x}{3}<\frac{0}{3} +\frac{3x}{3}<\frac{12}{3} +\frac{3x}{3}<\frac{15}{3} +\frac{3x}{3}<\frac{18}{3} +\frac{3x}{3}<\frac{30}{3} +\frac{3x}{3}<\frac{3}{3} +\frac{3x}{3}<\frac{45}{3} +\frac{3x}{3}<\frac{54}{3} +\frac{3x}{3}<\frac{6}{3} +\frac{3x}{3}<\frac{75}{3} +\frac{3x}{3}<\frac{84}{3} +\frac{3x}{3}<\frac{9}{3} +\frac{3x}{3}>-\frac{12}{3} +\frac{3x}{3}>-\frac{18}{3} +\frac{3x}{3}>-\frac{3}{3} +\frac{3x}{3}>-\frac{6}{3} +\frac{3x}{3}>-\frac{96}{3} +\frac{3x}{3}>-\frac{9}{3} +\frac{3x}{3}>0 +\frac{3x}{3}>\frac{-12}{3} +\frac{3x}{3}>\frac{-15}{3} +\frac{3x}{3}>\frac{-18}{3} +\frac{3x}{3}>\frac{-21}{3} +\frac{3x}{3}>\frac{-3}{3} +\frac{3x}{3}>\frac{-6}{3} +\frac{3x}{3}>\frac{-96}{3} +\frac{3x}{3}>\frac{-9}{3} +\frac{3x}{3}>\frac{0}{3} +\frac{3x}{3}>\frac{12}{3} +\frac{3x}{3}>\frac{15}{3} +\frac{3x}{3}>\frac{18}{3} +\frac{3x}{3}>\frac{200}{3} +\frac{3x}{3}>\frac{24}{3} +\frac{3x}{3}>\frac{36}{3} +\frac{3x}{3}>\frac{3}{3} +\frac{3x}{3}>\frac{54}{3} +\frac{3x}{3}>\frac{6}{3} +\frac{3x}{3}>\frac{9}{3} +\frac{3x}{3}\ge \frac{3}{3} +\frac{3x}{3}\ge \frac{6}{3} +\frac{3x}{3}\ge \frac{9}{3} +\frac{3x}{3}\ge-\frac{24}{3} +\frac{3x}{3}\ge-\frac{3}{3} +\frac{3x}{3}\ge-\frac{6}{3} +\frac{3x}{3}\ge27 +\frac{3x}{3}\ge9 +\frac{3x}{3}\ge\frac{-12}{3} +\frac{3x}{3}\ge\frac{-3}{3} +\frac{3x}{3}\ge\frac{-6}{3} +\frac{3x}{3}\ge\frac{-96}{3} +\frac{3x}{3}\ge\frac{0}{3} +\frac{3x}{3}\ge\frac{12}{3} +\frac{3x}{3}\ge\frac{15}{3} +\frac{3x}{3}\ge\frac{21}{3} +\frac{3x}{3}\ge\frac{24}{3} +\frac{3x}{3}\ge\frac{27}{3} +\frac{3x}{3}\ge\frac{33}{3} +\frac{3x}{3}\ge\frac{36}{3} +\frac{3x}{3}\ge\frac{3}{3} +\frac{3x}{3}\ge\frac{42}{3} +\frac{3x}{3}\ge\frac{54}{3} +\frac{3x}{3}\ge\frac{6}{3} +\frac{3x}{3}\ge\frac{9}{3} +\frac{3x}{3}\ge\frac{9}{3},\frac{5x}{5}\le\frac{5}{5} +\frac{3x}{3}\ge\frac{x-2}{3} +\frac{3x}{3}\le \frac{-15}{3} +\frac{3x}{3}\le \frac{-3}{3} +\frac{3x}{3}\le \frac{-9}{3} +\frac{3x}{3}\le \frac{0}{3} +\frac{3x}{3}\le \frac{6}{3} +\frac{3x}{3}\le \frac{9}{3} +\frac{3x}{3}\le-\frac{30}{3} +\frac{3x}{3}\le-\frac{6}{3} +\frac{3x}{3}\le-\frac{75}{3} +\frac{3x}{3}\le-\frac{9}{3} +\frac{3x}{3}\le\frac{-x-12}{3} +\frac{3x}{3}\le\frac{0}{3} +\frac{3x}{3}\le\frac{12}{3} +\frac{3x}{3}\le\frac{15}{3} +\frac{3x}{3}\le\frac{18}{3} +\frac{3x}{3}\le\frac{21}{3} +\frac{3x}{3}\le\frac{24}{3} +\frac{3x}{3}\le\frac{27}{3} +\frac{3x}{3}\le\frac{2}{3} +\frac{3x}{3}\le\frac{30}{3} +\frac{3x}{3}\le\frac{33}{3} +\frac{3x}{3}\le\frac{3}{3} +\frac{3x}{3}\le\frac{4}{3} +\frac{3x}{3}\le\frac{5}{3} +\frac{3x}{3}\le\frac{6}{3} +\frac{3x}{3}\le\frac{8}{3} +\frac{3x}{3}\le\frac{9}{3} +\frac{3x}{4\left(x+2\right)}-\frac{12}{4\left(x+2\right)} +\frac{3x}{4\left(x+2\right)}-\frac{3\times4}{4\left(x+2\right)} +\frac{3x}{4x\left(x+6\right)}+\frac{4}{4x\left(x+6\right)} +\frac{3x}{4} +\frac{3x}{4} < -21 +\frac{3x}{4} < -3 +\frac{3x}{4} < 12 +\frac{3x}{4} > -12 +\frac{3x}{4} > -33 +\frac{3x}{4} > 18 +\frac{3x}{4} > 3 +\frac{3x}{4} > 3-15 +\frac{3x}{4} > \frac{x}{4}-1 +\frac{3x}{4}+12-12<0-12 +\frac{3x}{4}+12-12\ge-12-12 +\frac{3x}{4}+12<-9 +\frac{3x}{4}+12>-6 +\frac{3x}{4}+12\ge-12 +\frac{3x}{4}+15 > 15 +\frac{3x}{4}+15-15>-9-15 +\frac{3x}{4}+15-15\ge9-15 +\frac{3x}{4}+1>\frac{x}{4} +\frac{3x}{4}+2x<9 +\frac{3x}{4}+3\le-6 +\frac{3x}{4}+3x<7 +\frac{3x}{4}+4x<8 +\frac{3x}{4}+5x<7 +\frac{3x}{4}+5x<8 +\frac{3x}{4}+5x<9 +\frac{3x}{4}+6>\frac{x}{4}+5 +\frac{3x}{4}+6x<3 +\frac{3x}{4}+7x<8 +\frac{3x}{4}+9x<3 +\frac{3x}{4}+\frac{1}{1}>\frac{x}{4} +\frac{3x}{4}+\frac{4x}{1}<9 +\frac{3x}{4}+\frac{9}{1}<-15 +\frac{3x}{4}-12\le12 +\frac{3x}{4}-15>-6 +\frac{3x}{4}-18\le9 +\frac{3x}{4}-3>24 +\frac{3x}{4}-6+6<15+6 +\frac{3x}{4}-6+6\le-9+6 +\frac{3x}{4}-6\le-9 +\frac{3x}{4}-\frac{2x}{7}\le11 +\frac{3x}{4}-\frac{3x}{5}\le12 +\frac{3x}{4}-\frac{3x}{7}\le11 +\frac{3x}{4}-\frac{3x}{7}\le8 +\frac{3x}{4}-\frac{4x}{7}\le7 +\frac{3x}{4}-\frac{5x}{11}>-14 +\frac{3x}{4}-\frac{9}{1} > -6 +\frac{3x}{4}-\frac{x}{4}>8-9 +\frac{3x}{4}<-12 +\frac{3x}{4}<-21 +\frac{3x}{4}<-3 +\frac{3x}{4}<-6 +\frac{3x}{4}<-9 +\frac{3x}{4}<-9+9 +\frac{3x}{4}<0 +\frac{3x}{4}<18 +\frac{3x}{4}<21 +\frac{3x}{4}<27 +\frac{3x}{4}<3 +\frac{3x}{4}<3-6x +\frac{3x}{4}<7-6x +\frac{3x}{4}>-12 +\frac{3x}{4}>-18 +\frac{3x}{4}>-21 +\frac{3x}{4}>-24 +\frac{3x}{4}>-3 +\frac{3x}{4}>-30 +\frac{3x}{4}>-6 +\frac{3x}{4}>-9+9 +\frac{3x}{4}>0 +\frac{3x}{4}>12 +\frac{3x}{4}>15 +\frac{3x}{4}>18 +\frac{3x}{4}>21 +\frac{3x}{4}>24 +\frac{3x}{4}>27 +\frac{3x}{4}>6 +\frac{3x}{4}>9 +\frac{3x}{4}>\frac{x}{4}-1 +\frac{3x}{4}\ge -27 +\frac{3x}{4}\ge -6 +\frac{3x}{4}\ge 15 +\frac{3x}{4}\ge-12 +\frac{3x}{4}\ge-15 +\frac{3x}{4}\ge-15-6 +\frac{3x}{4}\ge-18 +\frac{3x}{4}\ge-21 +\frac{3x}{4}\ge-24 +\frac{3x}{4}\ge-3 +\frac{3x}{4}\ge-6 +\frac{3x}{4}\ge-6-15 +\frac{3x}{4}\ge-9 +\frac{3x}{4}\ge0 +\frac{3x}{4}\ge30 +\frac{3x}{4}\ge9-15 +\frac{3x}{4}\le -6 +\frac{3x}{4}\le-12 +\frac{3x}{4}\le-15 +\frac{3x}{4}\le-18 +\frac{3x}{4}\le-3 +\frac{3x}{4}\le-30 +\frac{3x}{4}\le-6 +\frac{3x}{4}\le-9 +\frac{3x}{4}\le-9+15 +\frac{3x}{4}\le12 +\frac{3x}{4}\le15 +\frac{3x}{4}\le24 +\frac{3x}{4}\le27 +\frac{3x}{4}\le3 +\frac{3x}{4}\le6 +\frac{3x}{4}\le9 +\frac{3x}{4}\le\frac{2x}{7}+10 +\frac{3x}{4}\le\frac{3x}{5}+12 +\frac{3x}{4}\le\frac{3x}{7}+11 +\frac{3x}{4}\times4>-24\times4 +\frac{3x}{4}\times\frac{4}{1}\ge120 +\frac{3x}{5\left(x+2\right)}-\frac{15}{5\left(x+2\right)} +\frac{3x}{5} +\frac{3x}{5} < -6 +\frac{3x}{5} < -9 +\frac{3x}{5} < 0 +\frac{3x}{5} < 21 +\frac{3x}{5} > -12 +\frac{3x}{5} > -27 +\frac{3x}{5} > -6 +\frac{3x}{5}+12-12\le-9-12 +\frac{3x}{5}+15\ge3 +\frac{3x}{5}+1>\frac{x}{5} +\frac{3x}{5}+2>\frac{x}{5}+3 +\frac{3x}{5}+3-3\le0-3 +\frac{3x}{5}+6\ge-9 +\frac{3x}{5}+9x<2 +\frac{3x}{5}+\frac{12}{1}>12 +\frac{3x}{5}+\frac{3x}{5}+18>-12+\frac{3x}{5} +\frac{3x}{5}-15+15>18 +\frac{3x}{5}-9\le18 +\frac{3x}{5}-\frac{2x}{7}\le14 +\frac{3x}{5}-\frac{2x}{7}\le6 +\frac{3x}{5}-\frac{x}{5}+5>0 +\frac{3x}{5}-\frac{x}{5}+9>6 +\frac{3x}{5}-\frac{x}{5}>-3 +\frac{3x}{5}-\frac{x}{5}>-6 +\frac{3x}{5}-\frac{x}{5}>5 +\frac{3x}{5}-\frac{x}{5}>6-3 +\frac{3x}{5}-\frac{x}{5}>7-8 +\frac{3x}{5}<-12 +\frac{3x}{5}<-15 +\frac{3x}{5}<-18 +\frac{3x}{5}<-21 +\frac{3x}{5}<-6 +\frac{3x}{5}<-9 +\frac{3x}{5}<15 +\frac{3x}{5}<21 +\frac{3x}{5}<3 +\frac{3x}{5}<9 +\frac{3x}{5}>-21 +\frac{3x}{5}>-27 +\frac{3x}{5}>-3 +\frac{3x}{5}>-6 +\frac{3x}{5}>-6-12 +\frac{3x}{5}>0 +\frac{3x}{5}>12 +\frac{3x}{5}>18 +\frac{3x}{5}>21 +\frac{3x}{5}>9 +\frac{3x}{5}>\frac{x}{5}+2 +\frac{3x}{5}>\frac{x}{5}+6 +\frac{3x}{5}>\frac{x}{5}-1 +\frac{3x}{5}>\frac{x}{5}-3 +\frac{3x}{5}>\frac{x}{5}-4 +\frac{3x}{5}>\frac{x}{5}-6 +\frac{3x}{5}\ge -15 +\frac{3x}{5}\ge-12 +\frac{3x}{5}\ge-15 +\frac{3x}{5}\ge-9 +\frac{3x}{5}\ge12 +\frac{3x}{5}\ge18 +\frac{3x}{5}\ge3-15 +\frac{3x}{5}\ge\frac{-12}{1} +\frac{3x}{5}\le -12 +\frac{3x}{5}\le -3 +\frac{3x}{5}\le -9-15 +\frac{3x}{5}\le-12 +\frac{3x}{5}\le-15 +\frac{3x}{5}\le-18 +\frac{3x}{5}\le-21 +\frac{3x}{5}\le-27 +\frac{3x}{5}\le-3 +\frac{3x}{5}\le-30 +\frac{3x}{5}\le-6 +\frac{3x}{5}\le18 +\frac{3x}{5}\le24 +\frac{3x}{5}\le27 +\frac{3x}{5}\le3 +\frac{3x}{5}\le9 +\frac{3x}{5}\le\frac{27}{1} +\frac{3x}{5}\le\frac{3x}{7}+7 +\frac{3x}{5}\times5\le-21\times5 +\frac{3x}{60}-\frac{4x}{60}+\frac{5x}{60}\ge7 +\frac{3x}{6} +\frac{3x}{6}+\frac{2x+16}{6}<-\frac{3}{2} +\frac{3x}{6}+\frac{2x-4}{6}<\frac{21}{6} +\frac{3x}{6}+\frac{2x-4}{6}<\frac{7}{2} +\frac{3x}{6}+\frac{2x}{6}\ge-5 +\frac{3x}{6}+\frac{2x}{6}\ge5 +\frac{3x}{6}+\frac{2x}{6}\ge\frac{30}{6} +\frac{3x}{7} +\frac{3x}{7}+\frac{8x}{10} > \frac{-172}{35} +\frac{3x}{7}-\frac{7x}{3}<0 +\frac{3x}{7}-\frac{x}{7}>2 +\frac{3x}{7}>-24 +\frac{3x}{8}+4x<7 +\frac{3x}{8}+4x<9 +\frac{3x}{8}+5x<8 +\frac{3x}{8}+7x<3 +\frac{3x}{8}+7x<6 +\frac{3x}{8}+8x<4 +\frac{3x}{8}+8x<7 +\frac{3x}{8}+\frac{16x}{8}<9 +\frac{3x}{8}+\frac{32x}{8}<7 +\frac{3x}{8}-18\le9 +\frac{3x}{8}-3<-6 +\frac{3x}{8}-6>18 +\frac{3x}{8}-9<-15 +\frac{3x}{8}<-12 +\frac{3x}{8}<-2x+9 +\frac{3x}{8}<-3 +\frac{3x}{8}<-6 +\frac{3x}{8}<-\frac{6}{1} +\frac{3x}{8}<12 +\frac{3x}{8}<18 +\frac{3x}{8}<21 +\frac{3x}{8}<24 +\frac{3x}{8}<7-8x +\frac{3x}{8}>-15 +\frac{3x}{8}>3 +\frac{3x}{8}>\frac{0}{8} +\frac{3x}{8}\le27 +\frac{3x}{9} +\frac{3x}{\left(x+7\right)\left(x-7\right)}-\frac{2}{\left(x+3\right)\left(x+7\right)} +\frac{3x}{\left(x+8\right)\left(x-8\right)}-\frac{5}{\left(x+3\right)\left(x+8\right)} +\frac{3x}{\left(x-4\right)\left(x+4\right)}-\frac{5}{\left(x+3\right)\left(x+4\right)} +\frac{3x}{\left(x-7\right)\left(x+7\right)}-\frac{2}{\left(x+3\right)\left(x+7\right)} +\frac{3y-15y-5}{60} +\frac{3y\left(11y-14\right)}{\left(2y-5\right)\left(7y-4\right)} +\frac{3y\left(4y+1\right)-\left(7y\left(8y-2\right)\right)}{\left(8y-2\right)\left(4y+1\right)} +\frac{3y\times3y}{6y\times6y\times6y} +\frac{3y^2+3y-8}{\left(y+5\right)\left(y-3\right)} +\frac{3y^2w}{45wx} +\frac{3y^2}{45x} +\frac{3y^{-2}1}{1} +\frac{3y^{-2}}{1} +\frac{3y^{2}+9y-4}{y^{2}-4y-5} +\frac{3y^{2}}{14} +\frac{3y^{3}}{y^{3}} +\frac{3y}{-2w} +\frac{3y}{11}-18w^{5}+\frac{3}{2} +\frac{3y}{15} +\frac{3y}{3}<\frac{4}{3} +\frac{3y}{3}<\frac{7}{3} +\frac{3y}{3}<\frac{8}{3} +\frac{3y}{3}>-\frac{2x}{3}+\frac{108}{3} +\frac{3y}{3}>-\frac{2x}{3}+\frac{120}{3} +\frac{3y}{3}>\frac{102-2x}{3} +\frac{3y}{3}>\frac{102}{3}-\frac{2x}{3} +\frac{3y}{3}>\frac{114-2x}{3} +\frac{3y}{3}>\frac{120-2x}{3} +\frac{3y}{3}>\frac{120}{3}-\frac{2x}{3} +\frac{3y}{3}>\frac{15}{3} +\frac{3y}{3}>\frac{24}{3} +\frac{3y}{3}>\frac{6}{3} +\frac{3y}{3}>\frac{90}{3}-\frac{2x}{3} +\frac{3y}{3}>\frac{9}{3} +\frac{3y}{3}\ge\frac{105-5x}{3} +\frac{3y}{3}\ge\frac{105-7x}{3} +\frac{3y}{3}\ge\frac{90}{3}-\frac{5x}{3} +\frac{3y}{6} +\frac{3y}{y-4} +\frac{3} {x^{7}} +\frac{3}{- 4 + \left( - 8 \right)} +\frac{3}{-1}\ge x +\frac{3}{-2}<-2 +\frac{3}{-2}<-3 +\frac{3}{-2}<-\frac{6}{2} +\frac{3}{-2}<\frac{5}{-2} +\frac{3}{-2}<\frac{6}{-2} +\frac{3}{-2}<\frac{7}{-2} +\frac{3}{-2}x +\frac{3}{14x^3} +\frac{3}{15x^9} +\frac{3}{18} +\frac{3}{19}>x +\frac{3}{1p} +\frac{3}{1} +\frac{3}{1} > \frac{2}{9} +\frac{3}{1} > \frac{x}{1} +\frac{3}{1}-\frac{x}{3}\ge8 +\frac{3}{1}>2\frac{1}{2} +\frac{3}{1}>\frac{2}{9} +\frac{3}{1}>\frac{3}{10} +\frac{3}{1}>\frac{5}{3} +\frac{3}{1}\ge x>-1 +\frac{3}{1}\left( -\frac{1}{3}\right) x\le \frac{-4}{1}\left( \frac{3}{1}\right) +\frac{3}{1}\left(20-\frac{4x}{3}\right)\ge\left(32\right)3 +\frac{3}{20x^{13}} +\frac{3}{20}>x +\frac{3}{24}+\frac{16}{8x-24} +\frac{3}{25x^7} +\frac{3}{25} x^{3 - 8 - 2} +\frac{3}{25}x^{-7} +\frac{3}{29} > x +\frac{3}{2\sqrt{6}} +\frac{3}{2p} +\frac{3}{2p}-\frac{14}{2p} +\frac{3}{2} +\frac{3}{2} < t < \frac{5}{2} +\frac{3}{2} < x +\frac{3}{2} > \frac{1}{2} +\frac{3}{2} > t > \frac{1}{2} +\frac{3}{2} \leq x \leq 4 +\frac{3}{2} \leq x \leq 5 +\frac{3}{2}<\frac{13}{-6} +\frac{3}{2}<\frac{13}{6} +\frac{3}{2}-\frac{1}{2} +\frac{3}{2}>1 +\frac{3}{2}>\frac{1}{2} +\frac{3}{2}>\frac{1}{3} +\frac{3}{2}>\frac{1}{6} +\frac{3}{2}>\frac{2}{2} +\frac{3}{2}>\frac{3}{4} +\frac{3}{2}>\frac{5}{6} +\frac{3}{2}>\frac{7}{6} +\frac{3}{2}>t>\frac{1}{2} +\frac{3}{2}>x +\frac{3}{2}\ge r>-\frac{1}{2} +\frac{3}{2}\ge x +\frac{3}{2}\ge x > -1 +\frac{3}{2}\ge x > -\frac{1}{2} +\frac{3}{2}\ge x > \frac{-1}{2} +\frac{3}{2}\ge x>-1 +\frac{3}{2}\ge x>-\frac{1}{2} +\frac{3}{2}\ge x>\frac{-1}{2} +\frac{3}{2}\ge x>\frac{1}{-2} +\frac{3}{2}\ge x\text{ and } x>-1 +\frac{3}{2}\ge x\text{ and } x>-\frac{1}{2} +\frac{3}{2}\ge x\text{ or }4\le x +\frac{3}{2}\ge-\left(-1\times x\right)>\frac{4}{-4} +\frac{3}{2}\ge\frac{-2x}{-2}>\frac{1}{-2} +\frac{3}{2}\ge\frac{2}{2}\left(x+5\right) +\frac{3}{2}\le x\le4 +\frac{3}{2}\le x\le5 +\frac{3}{2}\le x\le6 +\frac{3}{2}\log _{a}2+\frac{1}{2}\log _{a}5 +\frac{3}{2}x-3x +\frac{3}{35}\le x +\frac{3}{3} > \frac{1}{3} +\frac{3}{3} \geq x +\frac{3}{3}<\frac{3x}{3} +\frac{3}{3}>\frac{1}{3} +\frac{3}{3}>\frac{3x}{3} +\frac{3}{3}\le x +\frac{3}{3}\le\frac{1x}{3} +\frac{3}{3}\le\frac{3x}{3} +\frac{3}{3}\left(\frac{x}{4}-6\right)\le\frac{9}{3} +\frac{3}{3}x<\frac{9}{3} +\frac{3}{3}x\ge\frac{24}{3} +\frac{3}{3}x\le-\frac{15}{3} +\frac{3}{3}x\le\frac{9}{3} +\frac{3}{3}y>-\frac{2}{3}x+\frac{102}{3} +\frac{3}{3}y>-\frac{2}{3}x+\frac{90}{3} +\frac{3}{3}y>-\frac{2}{3}x+\frac{96}{3} +\frac{3}{3}y>\frac{114}{3}-\frac{2}{3}x +\frac{3}{3}y>\frac{90}{3}-\frac{2x}{3} +\frac{3}{4 p} + \frac{28}{4 p} +\frac{3}{4 x + 3} > 0 +\frac{3}{4 x^{2} y^{3}} +\frac{3}{40 x^{7}} +\frac{3}{40}>x +\frac{3}{4n} +\frac{3}{4} +\frac{3}{4} < 2 +\frac{3}{4} < 3 +\frac{3}{4} < x +\frac{3}{4} < x < 2 +\frac{3}{4} > \frac{1}{4} +\frac{3}{4} > x +\frac{3}{4} \leq x \leq 2 +\frac{3}{4} \leq x \leq 5 +\frac{3}{4}<2 +\frac{3}{4}<3 +\frac{3}{4}\frac{1}{3} +\frac{3}{4}>\frac{1}{4} +\frac{3}{4}>\frac{2}{4} +\frac{3}{4}>x +\frac{3}{4}\ge x > -\frac{1}{4} +\frac{3}{4}\ge x>-0.25 +\frac{3}{4}\ge x>-\frac{1}{4} +\frac{3}{4}\ge x>\frac{-1}{4} +\frac{3}{4}\ge x>\frac{1}{-4} +\frac{3}{4}\ge x\text{ and } x>-\frac{1}{4} +\frac{3}{4}\ge\frac{2}{4} +\frac{3}{4}\le X +\frac{3}{4}\le x +\frac{3}{4}\le x\le2 +\frac{3}{4}\le x\le5 +\frac{3}{4}\le x\le6 +\frac{3}{4}\times\frac{4x}{3}\ge-12\times\frac{3}{4} +\frac{3}{4}n +\frac{3}{4}p +\frac{3}{4}x > 0 +\frac{3}{4}x+15 > 15 +\frac{3}{4}x+\frac{7}{4}>4 +\frac{3}{4}x+y\le9 +\frac{3}{4}x-3-9 +\frac{3}{4}x\le-15 +\frac{3}{4}x\le-9 +\frac{3}{4}x^2 +\frac{3}{5p} +\frac{3}{5} +\frac{3}{5} < 1 +\frac{3}{5} < 2 +\frac{3}{5} < 3 +\frac{3}{5} < x < 4 +\frac{3}{5} > \frac{1}{5} +\frac{3}{5} > x +\frac{3}{5} \leq x \leq 2 +\frac{3}{5} \leq x \leq 4 +\frac{3}{5} \leq x \leq 6 +\frac{3}{5}<1 +\frac{3}{5}<2 +\frac{3}{5}<3 +\frac{3}{5}<5 +\frac{3}{5}\frac{1}{5} +\frac{3}{5}>\frac{2}{4} +\frac{3}{5}>x +\frac{3}{5}\ge x > -\frac{1}{5} +\frac{3}{5}\ge x > \frac{-1}{5} +\frac{3}{5}\ge x > \frac{1}{-5} +\frac{3}{5}\ge x>-\frac{1}{5} +\frac{3}{5}\ge x>\frac{-1}{5} +\frac{3}{5}\ge x>\frac{1}{-5} +\frac{3}{5}\ge x\text{ or } x\ge6 +\frac{3}{5}\le x +\frac{3}{5}\le x\le4 +\frac{3}{5}\le x\le6 +\frac{3}{5}a+\frac{1}{5}x+1 +\frac{3}{5}a+\frac{3}{5}b+2 +\frac{3}{5}m<1m +\frac{3}{5}x +\frac{3}{5}x+\frac{3}{5}y+2 +\frac{3}{5}x>-6 +\frac{3}{5}x>9 +\frac{3}{5}x^3 +\frac{3}{5}x^{1} +\frac{3}{5}y+\frac{3}{5}k+6 +\frac{3}{5}y+\frac{3}{5}k+\frac{1}{10} +\frac{3}{6\left(k-8\right)} +\frac{3}{6} > \frac{1}{6} +\frac{3}{6}<\frac{6}{6} +\frac{3}{6}>\frac{1}{6} +\frac{3}{6}>\frac{7}{6} +\frac{3}{7} +\frac{3}{7} < 1 +\frac{3}{7} < 2 +\frac{3}{7} < 3 +\frac{3}{7}<1 +\frac{3}{7}<2 +\frac{3}{7}<3 +\frac{3}{7}<4 +\frac{3}{7}\le3 +\frac{3}{7}\sqrt{4p} +\frac{3}{7}x^{1} +\frac{3}{8x^5y^2} +\frac{3}{8x^5y^3} +\frac{3}{8y^4x^2} +\frac{3}{8} +\frac{3}{8} < 1 +\frac{3}{8} < 2 +\frac{3}{8} < 3 +\frac{3}{8} > x +\frac{3}{8}<1 +\frac{3}{8}<2 +\frac{3}{8}<3 +\frac{3}{8}>x +\frac{3}{8}\ge x +\frac{3}{8}\ge x\ge-8,x\ge9 +\frac{3}{8}\le1 +\frac{3}{8}m>1m +\frac{3}{8}x^{-7} +\frac{3}{9}<3 +\frac{3}{P}+11<20 +\frac{3}{\csc^2\left(x\right)} +\frac{3}{\frac{1}{\sin^2\left(x\right)}} +\frac{3}{\left(x+8\right)\left(x+8\right)}-\frac{7}{5\left(x+8\right)} +\frac{3}{\sqrt{3} - 8} \times \frac{\sqrt{3} + 8}{\sqrt{3} + 8} +\frac{3}{a^4} +\frac{3}{a^6} +\frac{3}{a^7} +\frac{3}{a^{5}} +\frac{3}{a^{9}} +\frac{3}{p} +\frac{3}{t^3} +\frac{3}{u^3} +\frac{3}{v^4} +\frac{3}{v^6} +\frac{3}{v} +\frac{3}{w^2} +\frac{3}{w^6} +\frac{3}{w^7} +\frac{3}{w} +\frac{3}{x + 1} - 10 \geq 0 +\frac{3}{x + 1} - \frac{10 \left(x + 1\right)}{x + 1} \geq 0 +\frac{3}{x + 1} - \frac{10 x + 10}{x + 1} \geq 0 +\frac{3}{x + 5} - 10 \geq 0 +\frac{3}{x - 3} - 8 \geq 0 +\frac{3}{x - 3} - \frac{8 \left(x - 3\right)}{x - 3} \geq 0 +\frac{3}{x - 3} - \frac{8 x - 24}{x - 3} \geq 0 +\frac{3}{x - 4} - \frac{10 \left(x - 4\right)}{x - 4} \geq 0 +\frac{3}{x+3}\left(x+3\right)^2>4\left(x+3\right)^2 +\frac{3}{x+5}-\frac{1}{x+5} +\frac{3}{x-3}-4\ge0 +\frac{3}{x-4}-10\ge0 +\frac{3}{x-4}-\frac{10\left(x-1\right)}{x-1}\ge0 +\frac{3}{x-4}-\frac{10\left(x-4\right)}{x-4}\ge0 +\frac{3}{x-4}-\frac{10x-10}{x-1}\ge0 +\frac{3}{x-4}-\frac{10x-40}{x-4}\ge0 +\frac{3}{x-5}-10\ge0 +\frac{3}{x^2} +\frac{3}{x^3} +\frac{3}{x^4} +\frac{3}{x^5} +\frac{3}{x^6y^8} +\frac{3}{x^6} +\frac{3}{x^8} +\frac{3}{x^{10}y^{12}} +\frac{3}{x^{1}} +\frac{3}{x^{3}} +\frac{3}{x^{5}} +\frac{3}{x^{7}} +\frac{3}{x} +\frac{3}{x} \geq 1 +\frac{3}{x}-10 +\frac{3}{x}-1\ge0 +\frac{3}{x}\ge1 +\frac{3}{y-5}-\frac{7}{\left(x-2\right)\left(y-5\right)} +\frac{3}{y-5}-\frac{7}{x\left(y-5\right)-2\left(y-5\right)} +\frac{3}{y-5}-\frac{7}{xy-2y-5x+10} +\frac{3}{y^2} +\frac{3}{y^3} +\frac{3}{y^4} +\frac{3}{y} +\frac{4 - 3 x + 12}{x - 4} \geq 0 +\frac{4 - 5 x - 20}{x + 4} \geq 0 +\frac{4 - 9 x - 27}{x + 3} \geq 0 +\frac{4 - x}{3} \geq 3 +\frac{4 W L H}{W L} +\frac{4 \left( 13 x + 6\right)}{4} > 16 \times 4 +\frac{4 \left( 17 x + 4\right)}{4} > 5 \times 4 +\frac{4 \left( 19 x + 16\right)}{4} > 20 \times 4 +\frac{4 \left( 19 x + 5\right)}{4} > 12 \times 4 +\frac{4 \left( 2 x + 10\right)}{4} > \frac{- 40}{4} +\frac{4 \left( 2 x + 10\right)}{4} > \frac{16}{4} +\frac{4 \left( 2 x + 1\right)}{6} +\frac{4 \left( 2 x + 2\right)}{4} \leq \frac{- 8}{4} +\frac{4 \left( 2 x + 8\right)}{4} > \frac{- 40}{4} +\frac{4 \left( 2 x - 6\right)}{4} > \frac{8}{4} +\frac{4 \left( 3 x + 11\right)}{4} > 18 \times 4 +\frac{4 \left( 3 x + 12\right)}{4} \geq \frac{- 12}{4} +\frac{4 \left( 3 x + 12\right)}{4} \geq \frac{24}{4} +\frac{4 \left( 3 x + 15\right)}{4} > \frac{- 12}{4} +\frac{4 \left( 3 x + 15\right)}{4} > \frac{12}{4} +\frac{4 \left( 3 x + 15\right)}{4} \geq \frac{60}{4} +\frac{4 \left( 3 x + 3\right)}{4} > \frac{12}{4} +\frac{4 \left( 3 x + 3\right)}{4} \geq \frac{- 60}{4} +\frac{4 \left( 3 x + 6\right)}{4} < \frac{- 24}{4} +\frac{4 \left( 3 x + 6\right)}{4} > \frac{- 36}{4} +\frac{4 \left( 3 x + 6\right)}{4} \geq \frac{- 24}{4} +\frac{4 \left( 3 x + 9\right)}{4} < \frac{- 48}{4} +\frac{4 \left( 3 x + 9\right)}{4} > \frac{24}{4} +\frac{4 \left( 3 x - 6\right)}{4} > \frac{- 36}{4} +\frac{4 \left( 3 x - 6\right)}{4} \geq \frac{24}{4} +\frac{4 \left( 4 x + 12\right)}{4} > \frac{- 48}{4} +\frac{4 \left( 4 x + 12\right)}{4} \geq \frac{32}{4} +\frac{4 \left( 4 x + 16\right)}{4} > \frac{64}{4} +\frac{4 \left( 4 x + 1\right)}{4} > 15 \times 4 +\frac{4 \left( 4 x + 20\right)}{4} \geq \frac{- 64}{4} +\frac{4 \left( 4 x + 20\right)}{4} \leq \frac{- 80}{4} +\frac{4 \left( 4 x + 4\right)}{4} > \frac{- 16}{4} +\frac{4 \left( 4 x + 4\right)}{4} > \frac{16}{4} +\frac{4 \left( 4 x + 8\right)}{4} > \frac{- 64}{4} +\frac{4 \left( 4 x - 2\right) \left(x - 6\right)}{4} +\frac{4 \left( 4 x - 4\right)}{4} < \frac{16}{4} +\frac{4 \left( 5 x + 10\right)}{4} > \frac{- 40}{4} +\frac{4 \left( 5 x + 10\right)}{4} > \frac{100}{4} +\frac{4 \left( 5 x + 10\right)}{4} > \frac{20}{4} +\frac{4 \left( 5 x + 10\right)}{4} \geq \frac{- 40}{4} +\frac{4 \left( 5 x + 10\right)}{4} \leq \frac{60}{4} +\frac{4 \left( 5 x + 15\right)}{4} < \frac{20}{4} +\frac{4 \left( 5 x + 20\right)}{4} < \frac{- 100}{4} +\frac{4 \left( 5 x + 20\right)}{4} < \frac{- 80}{4} +\frac{4 \left( 5 x + 20\right)}{4} > \frac{- 60}{4} +\frac{4 \left( 5 x + 20\right)}{4} \geq \frac{- 80}{4} +\frac{4 \left( 5 x + 25\right)}{4} < \frac{- 100}{4} +\frac{4 \left( 5 x + 25\right)}{4} \geq \frac{40}{4} +\frac{4 \left( 5 x + 5\right)}{4} \geq \frac{100}{4} +\frac{4 \left( 5 x - 10\right)}{4} \geq \frac{- 20}{4} +\frac{4 \left( 5 x - 15\right)}{4} \geq \frac{40}{4} +\frac{4 \left( 5 x - 20\right)}{4} < \frac{80}{4} +\frac{4 \left( 5 x - 20\right)}{4} \leq \frac{60}{4} +\frac{4 \left( 5 x - 5\right)}{4} \geq \frac{- 40}{4} +\frac{4 \left( 6 x + 30\right)}{4} \leq \frac{120}{4} +\frac{4 \left( 6 x - 30\right)}{4} < \frac{72}{4} +\frac{4 \left( 6 x - 30\right)}{4} \geq \frac{- 96}{4} +\frac{4 \left( 8 x + 15\right)}{4} > 4 \times 4 +\frac{4 \left( 8 x + 7\right)}{4} > 8 \times 4 +\frac{4 \left(k + 3\right)}{4} \leq \frac{12}{4} +\frac{4 \left(k + 5\right)}{4} \leq \frac{20}{4} +\frac{4 \left(k + 6\right)}{4} \leq \frac{24}{4} +\frac{4 \left(k + 7\right)}{4} \leq \frac{28}{4} +\frac{4 \left(k + 8\right)}{4} \leq \frac{32}{4} +\frac{4 \left(k + 9\right)}{4} \leq \frac{36}{4} +\frac{4 \left(m + 3\right)}{5 \left(m + 10\right)} +\frac{4 \left(m + 4\right)}{5 \left(m + 9\right)} +\frac{4 \left(m - 6\right)}{5} +\frac{4 \left(x + 2\right)}{4} \leq \frac{12}{4} +\frac{4 \left(x + 2\right)}{4} \leq \frac{24}{4} +\frac{4 \left(x + 2\right)}{4} \leq \frac{28}{4} +\frac{4 \left(x + 2\right)}{4} \leq \frac{36}{4} +\frac{4 \left(x + 3\right)}{4} \leq \frac{32}{4} +\frac{4 \left(x + 3\right)}{4} \leq \frac{36}{4} +\frac{4 \left(x + 4\right)}{4} \leq \frac{24}{4} +\frac{4 \left(x + 4\right)}{4} \leq \frac{36}{4} +\frac{4 \left(x + 5\right)}{4} \leq \frac{24}{4} +\frac{4 \left(x + 5\right)}{4} \leq \frac{32}{4} +\frac{4 \left(x + 5\right)}{4} \leq \frac{36}{4} +\frac{4 \left(x + 6\right)}{4} \leq \frac{32}{4} +\frac{4 \left(x + 6\right)}{4} \leq \frac{36}{4} +\frac{4 \left(x + 7\right)}{4} \leq \frac{32}{4} +\frac{4 \left(x + 7\right)}{4} \leq \frac{36}{4} +\frac{4 \left(x - 3\right)}{4} < \frac{- 8}{4} +\frac{4 \left(x - 4\right)}{4} < \frac{- 12}{4} +\frac{4 \left(x - 4\right)}{4} < \frac{- 8}{4} +\frac{4 \left(x - 5\right)}{4} < \frac{- 12}{4} +\frac{4 \left(x - 5\right)}{4} < \frac{- 16}{4} +\frac{4 \left(x - 5\right)}{4} < \frac{- 8}{4} +\frac{4 \left(x - 6\right)}{4} < \frac{- 16}{4} +\frac{4 \left(x - 7\right)}{4} < \frac{- 20}{4} +\frac{4 \left(x - 8\right)}{4} < \frac{- 16}{4} +\frac{4 \left(x - 8\right)}{4} < \frac{- 20}{4} +\frac{4 \left(x - 8\right)}{4} < \frac{- 28}{4} +\frac{4 \left(x - 8\right)}{4} < \frac{- 8}{4} +\frac{4 \left(x - 9\right)}{4} < \frac{- 12}{4} +\frac{4 \left(x - 9\right)}{4} < \frac{- 28}{4} +\frac{4 \left(x - 9\right)}{4} < \frac{- 32}{4} +\frac{4 \sin ^{2}\left(x\right) \cos ^{2}\left(x\right) + \sin ^{4}\left(x\right) - \sin ^{2}\left(x\right)}{\cos ^{2}\left(x\right)} +\frac{4 \sqrt{p}}{3} +\frac{4 \sqrt{p}}{7} +\frac{4 \times 10^{14}}{\left(3857 + 7938\right) \times 24} +\frac{4 \times 3 \sqrt{7}}{21} + \frac{7}{21} +\frac{4 \times 5 \log m}{\frac{1}{3} \times 6 \log m} +\frac{4 b^{\frac{4}{3}}}{b^{\frac{3}{4}}} +\frac{4 k}{4} \leq 0 +\frac{4 m n}{3 m n} +\frac{4 m^{3}}{21 m^{10}} +\frac{4 m}{32} +\frac{4 m}{4 f - 2} +\frac{4 m}{4} > \frac{30}{4} +\frac{4 n - 10}{n - 7} +\frac{4 n}{4} > \frac{40}{4} +\frac{4 n}{4} > \frac{56}{4} +\frac{4 n}{4} > \frac{64}{4} +\frac{4 n}{4} > \frac{72}{4} +\frac{4 n}{4} > \frac{8}{4} +\frac{4 n}{n} +\frac{4 p}{9} + 12 q^{2} - \frac{4}{5} +\frac{4 p}{9} + 4 \times 3 q^{2} - \frac{4}{5} +\frac{4 r s}{r} +\frac{4 t^{35}}{t^{7}} +\frac{4 u^{2}}{v^{4}} +\frac{4 u^{2}}{v^{5}} +\frac{4 u}{v} + 7 +\frac{4 v}{9 u} +\frac{4 v}{v} +\frac{4 x + 45 x}{18} > 3 +\frac{4 x + 49 x}{14} > 7 +\frac{4 x + 63 x}{14} > 6 +\frac{4 x + 11}{3} \geq 7 +\frac{4 x + 2}{3} +\frac{4 x + 2}{4} +\frac{4 x + 3}{15} +\frac{4 x + 3}{3 x \left(x + 7\right)} +\frac{4 x + 3}{5} \geq 5 +\frac{4 x + 3}{5} \geq 6 +\frac{4 x + 3}{5} \geq 8 +\frac{4 x + 3}{5} \geq 9 +\frac{4 x + 3}{7} \geq 5 +\frac{4 x + 3}{7} \geq 6 +\frac{4 x + 43}{15} > \frac{3}{5} +\frac{4 x + 5}{3} \geq 4 +\frac{4 x + 5}{3} \geq 8 +\frac{4 x + 7}{11} \geq 7 +\frac{4 x + 7}{3} \geq 7 +\frac{4 x + 7}{3} \geq 8 +\frac{4 x + 9}{5} \geq 4 +\frac{4 x + 9}{5} \geq 5 +\frac{4 x + 9}{5} \geq 6 +\frac{4 x + 9}{5} \geq 8 +\frac{4 x + 9}{5} \geq 9 +\frac{4 x - 4 \times 10 - 3 x}{12} < 18 +\frac{4 x - 112}{21} < 19 +\frac{4 x - 132}{77} < 1 +\frac{4 x - 304}{285} < 13 +\frac{4 x - 55}{77} < 13 +\frac{4 x - y}{x - y} + \frac{- 1 \left(x - 3 y\right)}{- 1 \left(y - x\right)} +\frac{4 x - y}{x - y} + \frac{3 y - x}{x - y} +\frac{4 x \times 3}{35 \times 3} - \frac{2 x \times 7}{15 \times 7} +\frac{4 x \times 7}{5 \times 7} + \frac{x \times 5}{7 \times 5} +\frac{4 x^{2 - \left( - 5 \right)}}{2} +\frac{4 x^{2} + 8 x^{2}}{x} +\frac{4 x^{2} + 9 x^{2}}{x} +\frac{4 x^{2}}{2} - 3 x + C +\frac{4 x^{4}}{16 x^{6}} +\frac{4 x^{4}}{9} +\frac{4 x^{5} y^{4}}{5} +\frac{4 x^{8 - 3} y^{8 - 4}}{5} +\frac{4 x^{8} y^{8}}{5 x^{3} y^{4}} +\frac{4 x^{8}}{20 x^{16}} +\frac{4 x^{9}}{24 x^{14}} +\frac{4 x}{10} + \frac{3 x + 5}{10} +\frac{4 x}{19} - \frac{x}{8} > - 11 + 8 +\frac{4 x}{3 x \left(x + 7\right)} + \frac{3}{3 x \left(x + 7\right)} +\frac{4 x}{35} \leq 12 +\frac{4 x}{3} + 12 - 12 < 4 - 12 +\frac{4 x}{3} + 16 - 16 < 12 - 16 +\frac{4 x}{3} + 16 - 16 > - 8 - 16 +\frac{4 x}{3} + 20 - 20 < - 12 - 20 +\frac{4 x}{3} + 20 - 20 < 8 - 20 +\frac{4 x}{3} + 20 - 20 > 16 - 20 +\frac{4 x}{3} + 20 - 20 \geq - 16 - 20 +\frac{4 x}{3} + 24 - 24 > - 12 - 24 +\frac{4 x}{3} + 4 - 4 < - 16 - 4 +\frac{4 x}{3} + 4 - 4 < 0 - 4 +\frac{4 x}{3} + 4 - 4 \leq 0 - 4 +\frac{4 x}{3} + 8 - 8 \geq - 16 - 8 +\frac{4 x}{3} - 12 + 12 \leq 12 + 12 +\frac{4 x}{3} - 12 + 12 \leq 8 + 12 +\frac{4 x}{3} - 4 + 4 < - 4 + 4 +\frac{4 x}{3} - 4 + 4 < 0 + 4 +\frac{4 x}{3} - 4 + 4 < 12 + 4 +\frac{4 x}{3} - 4 + 4 > 20 + 4 +\frac{4 x}{3} - 8 + 8 \leq 20 + 8 +\frac{4 x}{3} - \frac{17 x}{14} > - 11 + 16 +\frac{4 x}{3} < - 12 +\frac{4 x}{3} < - 12 + 16 +\frac{4 x}{3} < - 12 + 20 +\frac{4 x}{3} < - 20 +\frac{4 x}{3} < - 4 +\frac{4 x}{3} < - 4 + 8 +\frac{4 x}{3} < 12 + 4 +\frac{4 x}{3} < 16 +\frac{4 x}{3} < 20 + 16 +\frac{4 x}{3} < 20 + 4 +\frac{4 x}{3} < 24 +\frac{4 x}{3} < 4 +\frac{4 x}{3} < 4 + 20 +\frac{4 x}{3} < 8 +\frac{4 x}{3} > - 12 +\frac{4 x}{3} > - 12 + 20 +\frac{4 x}{3} > - 12 + 8 +\frac{4 x}{3} > - 16 +\frac{4 x}{3} > - 16 + 16 +\frac{4 x}{3} > - 16 - 8 +\frac{4 x}{3} > - 20 +\frac{4 x}{3} > - 20 - 20 +\frac{4 x}{3} > - 24 +\frac{4 x}{3} > - 36 +\frac{4 x}{3} > - 4 +\frac{4 x}{3} > - 4 + 8 +\frac{4 x}{3} > - 4 - 20 +\frac{4 x}{3} > - 4 - 8 +\frac{4 x}{3} > - 40 +\frac{4 x}{3} > - 8 - 12 +\frac{4 x}{3} > - 8 - 8 +\frac{4 x}{3} > 0 +\frac{4 x}{3} > 16 +\frac{4 x}{3} > 16 + 12 +\frac{4 x}{3} > 16 + 4 +\frac{4 x}{3} > 20 +\frac{4 x}{3} > 20 + 16 +\frac{4 x}{3} > 20 + 20 +\frac{4 x}{3} > 24 +\frac{4 x}{3} > 24 - 8 +\frac{4 x}{3} > 28 +\frac{4 x}{3} > 36 +\frac{4 x}{3} > 36 - 16 +\frac{4 x}{3} > 36 - 20 +\frac{4 x}{3} > 4 +\frac{4 x}{3} > 4 + 12 +\frac{4 x}{3} > 4 + 16 +\frac{4 x}{3} > 40 +\frac{4 x}{3} > 8 +\frac{4 x}{3} > 8 + 20 +\frac{4 x}{3} \geq - 12 +\frac{4 x}{3} \geq - 12 - 16 +\frac{4 x}{3} \geq - 12 - 4 +\frac{4 x}{3} \geq - 12 - 8 +\frac{4 x}{3} \geq - 16 +\frac{4 x}{3} \geq - 16 - 16 +\frac{4 x}{3} \geq - 16 - 20 +\frac{4 x}{3} \geq - 16 - 4 +\frac{4 x}{3} \geq - 16 - 8 +\frac{4 x}{3} \geq - 20 +\frac{4 x}{3} \geq - 20 - 20 +\frac{4 x}{3} \geq - 20 - 4 +\frac{4 x}{3} \geq - 20 - 8 +\frac{4 x}{3} \geq - 24 +\frac{4 x}{3} \geq - 28 +\frac{4 x}{3} \geq - 32 +\frac{4 x}{3} \geq - 36 +\frac{4 x}{3} \geq - 4 +\frac{4 x}{3} \geq - 4 - 12 +\frac{4 x}{3} \geq - 4 - 16 +\frac{4 x}{3} \geq - 4 - 20 +\frac{4 x}{3} \geq - 4 - 8 +\frac{4 x}{3} \geq - 40 +\frac{4 x}{3} \geq - 8 +\frac{4 x}{3} \geq - 8 - 16 +\frac{4 x}{3} \geq - 8 - 4 +\frac{4 x}{3} \geq 0 +\frac{4 x}{3} \geq 12 - 16 +\frac{4 x}{3} \geq 12 - 20 +\frac{4 x}{3} \geq 12 - 8 +\frac{4 x}{3} \geq 16 - 12 +\frac{4 x}{3} \geq 16 - 20 +\frac{4 x}{3} \geq 20 - 12 +\frac{4 x}{3} \geq 20 - 16 +\frac{4 x}{3} \geq 20 - 8 +\frac{4 x}{3} \geq 4 +\frac{4 x}{3} \geq 4 - 20 +\frac{4 x}{3} \geq 4 - 4 +\frac{4 x}{3} \geq 8 +\frac{4 x}{3} \geq 8 - 20 +\frac{4 x}{3} \leq 20 +\frac{4 x}{3} \leq 24 +\frac{4 x}{3} \leq 28 +\frac{4 x}{3} \times 3 < - 12 \times 3 +\frac{4 x}{3} \times 3 > - 24 \times 3 +\frac{4 x}{3} \times 3 > 4 \times 3 +\frac{4 x}{3} \times 3 \geq - 28 \times 3 +\frac{4 x}{3} \times 3 \leq 28 \times 3 +\frac{4 x}{4} < \frac{- 120}{4} +\frac{4 x}{4} < \frac{- 12}{4} +\frac{4 x}{4} < \frac{- 16}{4} +\frac{4 x}{4} < \frac{- 20}{4} +\frac{4 x}{4} < \frac{- 24}{4} +\frac{4 x}{4} < \frac{- 32}{4} +\frac{4 x}{4} < \frac{- 36}{4} +\frac{4 x}{4} < \frac{- 4}{4} +\frac{4 x}{4} < \frac{- 8}{4} +\frac{4 x}{4} < \frac{0.1}{4} +\frac{4 x}{4} < \frac{0.2}{4} +\frac{4 x}{4} < \frac{0.3}{4} +\frac{4 x}{4} < \frac{0.8}{4} +\frac{4 x}{4} < \frac{0}{4} +\frac{4 x}{4} < \frac{1.3}{4} +\frac{4 x}{4} < \frac{1.5}{4} +\frac{4 x}{4} < \frac{1.6}{4} +\frac{4 x}{4} < \frac{1.7}{4} +\frac{4 x}{4} < \frac{10.3}{4} +\frac{4 x}{4} < \frac{10.9}{4} +\frac{4 x}{4} < \frac{1056}{4} +\frac{4 x}{4} < \frac{11.1}{4} +\frac{4 x}{4} < \frac{11.3}{4} +\frac{4 x}{4} < \frac{11.6}{4} +\frac{4 x}{4} < \frac{11.7}{4} +\frac{4 x}{4} < \frac{11.9}{4} +\frac{4 x}{4} < \frac{12.1}{4} +\frac{4 x}{4} < \frac{12.5}{4} +\frac{4 x}{4} < \frac{12.8}{4} +\frac{4 x}{4} < \frac{12}{4} +\frac{4 x}{4} < \frac{13.2}{4} +\frac{4 x}{4} < \frac{13.4}{4} +\frac{4 x}{4} < \frac{13.6}{4} +\frac{4 x}{4} < \frac{13.9}{4} +\frac{4 x}{4} < \frac{14.1}{4} +\frac{4 x}{4} < \frac{14.3}{4} +\frac{4 x}{4} < \frac{14.4}{4} +\frac{4 x}{4} < \frac{14.7}{4} +\frac{4 x}{4} < \frac{14.8}{4} +\frac{4 x}{4} < \frac{15.1}{4} +\frac{4 x}{4} < \frac{15.4}{4} +\frac{4 x}{4} < \frac{15.8}{4} +\frac{4 x}{4} < \frac{15.9}{4} +\frac{4 x}{4} < \frac{16.2}{4} +\frac{4 x}{4} < \frac{16.3}{4} +\frac{4 x}{4} < \frac{16.7}{4} +\frac{4 x}{4} < \frac{16}{4} +\frac{4 x}{4} < \frac{17.1}{4} +\frac{4 x}{4} < \frac{17.3}{4} +\frac{4 x}{4} < \frac{17.7}{4} +\frac{4 x}{4} < \frac{17.9}{4} +\frac{4 x}{4} < \frac{18.1}{4} +\frac{4 x}{4} < \frac{18.2}{4} +\frac{4 x}{4} < \frac{18.8}{4} +\frac{4 x}{4} < \frac{2.1}{4} +\frac{4 x}{4} < \frac{2.5}{4} +\frac{4 x}{4} < \frac{2.9}{4} +\frac{4 x}{4} < \frac{20}{4} +\frac{4 x}{4} < \frac{24}{4} +\frac{4 x}{4} < \frac{28}{4} +\frac{4 x}{4} < \frac{3.2}{4} +\frac{4 x}{4} < \frac{3.8}{4} +\frac{4 x}{4} < \frac{3.9}{4} +\frac{4 x}{4} < \frac{36}{4} +\frac{4 x}{4} < \frac{4.2}{4} +\frac{4 x}{4} < \frac{4.7}{4} +\frac{4 x}{4} < \frac{4009}{4} +\frac{4 x}{4} < \frac{40}{4} +\frac{4 x}{4} < \frac{5.3}{4} +\frac{4 x}{4} < \frac{5.5}{4} +\frac{4 x}{4} < \frac{5.6}{4} +\frac{4 x}{4} < \frac{56}{4} +\frac{4 x}{4} < \frac{6.1}{4} +\frac{4 x}{4} < \frac{6.5}{4} +\frac{4 x}{4} < \frac{6.9}{4} +\frac{4 x}{4} < \frac{7.2}{4} +\frac{4 x}{4} < \frac{8.1}{4} +\frac{4 x}{4} < \frac{8.9}{4} +\frac{4 x}{4} < \frac{8}{4} +\frac{4 x}{4} < \frac{9.3}{4} +\frac{4 x}{4} < \frac{9.4}{4} +\frac{4 x}{4} < \frac{9.7}{4} +\frac{4 x}{4} < \frac{9.9}{4} +\frac{4 x}{4} > \frac{- 12}{4} +\frac{4 x}{4} > \frac{- 20}{4} +\frac{4 x}{4} > \frac{- 24}{4} +\frac{4 x}{4} > \frac{- 28}{4} +\frac{4 x}{4} > \frac{- 32}{4} +\frac{4 x}{4} > \frac{- 40}{4} +\frac{4 x}{4} > \frac{- 4}{4} +\frac{4 x}{4} > \frac{- 72}{4} +\frac{4 x}{4} > \frac{- 8}{4} +\frac{4 x}{4} > \frac{0}{4} +\frac{4 x}{4} > \frac{10.8}{4} +\frac{4 x}{4} > \frac{11.1}{4} +\frac{4 x}{4} > \frac{12.6}{4} +\frac{4 x}{4} > \frac{12.7}{4} +\frac{4 x}{4} > \frac{12}{4} +\frac{4 x}{4} > \frac{13.2}{4} +\frac{4 x}{4} > \frac{13.9}{4} +\frac{4 x}{4} > \frac{14.1}{4} +\frac{4 x}{4} > \frac{14.3}{4} +\frac{4 x}{4} > \frac{147}{4} +\frac{4 x}{4} > \frac{15.6}{4} +\frac{4 x}{4} > \frac{15.9}{4} +\frac{4 x}{4} > \frac{16.6}{4} +\frac{4 x}{4} > \frac{16}{4} +\frac{4 x}{4} > \frac{17.2}{4} +\frac{4 x}{4} > \frac{17.3}{4} +\frac{4 x}{4} > \frac{17.7}{4} +\frac{4 x}{4} > \frac{17.9}{4} +\frac{4 x}{4} > \frac{18.1}{4} +\frac{4 x}{4} > \frac{18.9}{4} +\frac{4 x}{4} > \frac{19.2}{4} +\frac{4 x}{4} > \frac{19.8}{4} +\frac{4 x}{4} > \frac{2.3}{4} +\frac{4 x}{4} > \frac{2.4}{4} +\frac{4 x}{4} > \frac{2.7}{4} +\frac{4 x}{4} > \frac{20.2}{4} +\frac{4 x}{4} > \frac{20.7}{4} +\frac{4 x}{4} > \frac{20.9}{4} +\frac{4 x}{4} > \frac{20}{4} +\frac{4 x}{4} > \frac{24}{4} +\frac{4 x}{4} > \frac{28}{4} +\frac{4 x}{4} > \frac{3.2}{4} +\frac{4 x}{4} > \frac{3.7}{4} +\frac{4 x}{4} > \frac{3.9}{4} +\frac{4 x}{4} > \frac{32}{4} +\frac{4 x}{4} > \frac{36}{4} +\frac{4 x}{4} > \frac{4.1}{4} +\frac{4 x}{4} > \frac{4.5}{4} +\frac{4 x}{4} > \frac{41}{4} +\frac{4 x}{4} > \frac{47}{4} +\frac{4 x}{4} > \frac{4}{4} +\frac{4 x}{4} > \frac{60}{4} +\frac{4 x}{4} > \frac{7.1}{4} +\frac{4 x}{4} > \frac{8.4}{4} +\frac{4 x}{4} > \frac{8.7}{4} +\frac{4 x}{4} > \frac{8.9}{4} +\frac{4 x}{4} > \frac{8}{4} +\frac{4 x}{4} > \frac{9.1}{4} +\frac{4 x}{4} > \frac{9.5}{4} +\frac{4 x}{4} > \frac{9.9}{4} +\frac{4 x}{4} \geq \frac{- 100}{4} +\frac{4 x}{4} \geq \frac{- 160}{4} +\frac{4 x}{4} \geq \frac{- 20}{4} +\frac{4 x}{4} \geq \frac{- 36}{4} +\frac{4 x}{4} \geq \frac{- 40}{4} +\frac{4 x}{4} \geq \frac{- 84}{4} +\frac{4 x}{4} \geq \frac{- 8}{4} +\frac{4 x}{4} \geq \frac{0}{4} +\frac{4 x}{4} \geq \frac{100}{4} +\frac{4 x}{4} \geq \frac{16}{4} +\frac{4 x}{4} \geq \frac{24}{4} +\frac{4 x}{4} \geq \frac{32}{4} +\frac{4 x}{4} \geq \frac{36}{4} +\frac{4 x}{4} \geq \frac{40}{4} +\frac{4 x}{4} \geq \frac{44}{4} +\frac{4 x}{4} \geq \frac{52}{4} +\frac{4 x}{4} \geq \frac{56}{4} +\frac{4 x}{4} \geq \frac{60}{4} +\frac{4 x}{4} \geq \frac{64}{4} +\frac{4 x}{4} \geq \frac{68}{4} +\frac{4 x}{4} \geq \frac{76}{4} +\frac{4 x}{4} \geq \frac{8}{4} +\frac{4 x}{4} \leq \frac{- 12}{4} +\frac{4 x}{4} \leq \frac{- 160}{4} +\frac{4 x}{4} \leq \frac{- 16}{4} +\frac{4 x}{4} \leq \frac{- 20}{4} +\frac{4 x}{4} \leq \frac{- 24}{4} +\frac{4 x}{4} \leq \frac{- 28}{4} +\frac{4 x}{4} \leq \frac{- 32}{4} +\frac{4 x}{4} \leq \frac{- 36}{4} +\frac{4 x}{4} \leq \frac{- 8}{4} +\frac{4 x}{4} \leq \frac{12}{4} +\frac{4 x}{4} \leq \frac{16}{4} +\frac{4 x}{4} \leq \frac{20}{4} +\frac{4 x}{4} \leq \frac{28}{4} +\frac{4 x}{4} \leq \frac{32}{4} +\frac{4 x}{4} \leq \frac{36}{4} +\frac{4 x}{4} \leq \frac{3}{4} +\frac{4 x}{4} \leq \frac{40}{4} +\frac{4 x}{4} \leq \frac{48}{4} +\frac{4 x}{4} \leq \frac{4}{4} +\frac{4 x}{4} \leq \frac{52}{4} +\frac{4 x}{4} \leq \frac{56}{4} +\frac{4 x}{4} \leq \frac{5}{4} +\frac{4 x}{4} \leq \frac{60}{4} +\frac{4 x}{4} \leq \frac{64}{4} +\frac{4 x}{4} \leq \frac{68}{4} +\frac{4 x}{4} \leq \frac{84}{4} +\frac{4 x}{5} + 3 x < 5 +\frac{4 x}{5} + 12 - 12 > - 8 - 12 +\frac{4 x}{5} + 16 - 16 < 8 - 16 +\frac{4 x}{5} + 16 - 16 > - 16 - 16 +\frac{4 x}{5} + 16 - 16 > - 4 - 16 +\frac{4 x}{5} + 16 - 16 \geq - 4 - 16 +\frac{4 x}{5} + 16 - 16 \geq - 8 - 16 +\frac{4 x}{5} + 20 - 20 < - 16 - 20 +\frac{4 x}{5} + 20 - 20 > 12 - 20 +\frac{4 x}{5} + 20 - 20 > 16 - 20 +\frac{4 x}{5} + 20 - 20 \geq - 12 - 20 +\frac{4 x}{5} + 20 - 20 \geq 12 - 20 +\frac{4 x}{5} + 20 - 20 \leq - 20 - 20 +\frac{4 x}{5} + 4 - 4 < - 20 - 4 +\frac{4 x}{5} + 4 - 4 < 8 - 4 +\frac{4 x}{5} + 8 - 8 < 16 - 8 +\frac{4 x}{5} + 8 - 8 > - 4 - 8 +\frac{4 x}{5} + \frac{15 x}{5} < 5 +\frac{4 x}{5} - 12 + 12 < 8 + 12 +\frac{4 x}{5} - 12 + 12 \geq 8 + 12 +\frac{4 x}{5} - 4 + 4 \leq - 12 + 4 +\frac{4 x}{5} - 4 + 4 \leq 12 + 4 +\frac{4 x}{5} - 8 + 8 \geq 12 + 8 +\frac{4 x}{5} - \frac{3 x}{7} \leq 13 +\frac{4 x}{5} - \frac{3 x}{7} \leq 8 + 5 +\frac{4 x}{5} - \frac{4 x}{7} \leq 2 + 4 +\frac{4 x}{5} - \frac{4 x}{7} \leq 6 +\frac{4 x}{5} - \frac{5 x}{16} > - 15 + 14 +\frac{4 x}{5} - \frac{5 x}{7} \leq 12 +\frac{4 x}{5} - \frac{5 x}{7} \leq 9 + 3 +\frac{4 x}{5} < - 24 +\frac{4 x}{5} < - 36 +\frac{4 x}{5} < - 8 +\frac{4 x}{5} < 12 + 4 +\frac{4 x}{5} < 16 +\frac{4 x}{5} < 20 +\frac{4 x}{5} < 4 +\frac{4 x}{5} < 8 +\frac{4 x}{5} > - 12 + 4 +\frac{4 x}{5} > - 12 - 12 +\frac{4 x}{5} > - 16 +\frac{4 x}{5} > - 20 +\frac{4 x}{5} > - 20 + 4 +\frac{4 x}{5} > - 20 - 20 +\frac{4 x}{5} > - 24 +\frac{4 x}{5} > - 28 +\frac{4 x}{5} > - 32 +\frac{4 x}{5} > - 4 +\frac{4 x}{5} > - 4 + 4 +\frac{4 x}{5} > - 40 +\frac{4 x}{5} > - 8 +\frac{4 x}{5} > - 8 - 20 +\frac{4 x}{5} > 0 +\frac{4 x}{5} > 16 + 8 +\frac{4 x}{5} > 20 +\frac{4 x}{5} > 24 +\frac{4 x}{5} > 24 - 16 +\frac{4 x}{5} > 8 +\frac{4 x}{5} \geq - 12 +\frac{4 x}{5} \geq - 16 - 16 +\frac{4 x}{5} \geq - 16 - 8 +\frac{4 x}{5} \geq - 20 +\frac{4 x}{5} \geq - 24 +\frac{4 x}{5} \geq - 28 +\frac{4 x}{5} \geq - 32 +\frac{4 x}{5} \geq - 4 +\frac{4 x}{5} \geq - 4 - 4 +\frac{4 x}{5} \geq - 8 +\frac{4 x}{5} \geq - 8 - 20 +\frac{4 x}{5} \geq 0 +\frac{4 x}{5} \geq 16 - 16 +\frac{4 x}{5} \geq 20 - 20 +\frac{4 x}{5} \geq 4 - 16 +\frac{4 x}{5} \geq 8 - 20 +\frac{4 x}{5} \geq 8 - 4 +\frac{4 x}{5} \geq 8 - 8 +\frac{4 x}{5} \leq - 40 +\frac{4 x}{5} \times 5 \geq 20 \times 5 +\frac{4 x}{7} + 8 x < 6 +\frac{4 x}{7} + \frac{56 x}{7} < 6 +\frac{4 x}{7} - \frac{2 x}{5} \leq 14 +\frac{4 x}{7} - \frac{2 x}{5} \leq 6 + 8 +\frac{4 x}{7} > - 4 + 16 +\frac{4 x}{7} > 12 +\frac{4 x}{7} \geq - 16 +\frac{4 x}{7} \geq - 16 - 4 +\frac{4 x}{7} \geq - 4 - 12 +\frac{4 x}{7} \geq 16 +\frac{4 x}{7} \geq 20 - 4 +\frac{4 x}{9} + 2 x < 8 +\frac{4 x}{9} + 5 x < 7 +\frac{4 x}{9} + 6 x < 8 +\frac{4 x}{9} + 9 x < 5 +\frac{4 x}{9} + \frac{18 x}{9} < 8 +\frac{4 x}{9} + \frac{45 x}{9} < 7 +\frac{4 x}{9} + \frac{54 x}{9} < 8 +\frac{4 x}{9} + \frac{81 x}{9} < 2 +\frac{4 x}{9} + \frac{81 x}{9} < 5 +\frac{4 x}{9} < - 20 + 12 +\frac{4 x}{9} < - 20 + 16 +\frac{4 x}{9} < - 4 +\frac{4 x}{9} < - 4 + 20 +\frac{4 x}{9} < - 8 +\frac{4 x}{9} < - 8 + 12 +\frac{4 x}{9} < 16 +\frac{4 x}{9} < 24 +\frac{4 x}{9} < 4 +\frac{4 x}{9} < 4 + 20 +\frac{4 x}{9} > - 12 + 12 +\frac{4 x}{9} > - 16 +\frac{4 x}{9} > - 16 + 12 +\frac{4 x}{9} > - 16 - 12 +\frac{4 x}{9} > - 16 - 8 +\frac{4 x}{9} > - 2 +\frac{4 x}{9} > - 20 +\frac{4 x}{9} > - 20 + 12 +\frac{4 x}{9} > - 20 + 20 +\frac{4 x}{9} > - 20 - 16 +\frac{4 x}{9} > - 20 - 8 +\frac{4 x}{9} > - 24 +\frac{4 x}{9} > - 28 +\frac{4 x}{9} > - 3 +\frac{4 x}{9} > - 36 +\frac{4 x}{9} > - 4 +\frac{4 x}{9} > - 4 - 12 +\frac{4 x}{9} > - 4 - 20 +\frac{4 x}{9} > - 5 +\frac{4 x}{9} > - 6 +\frac{4 x}{9} > - 7 +\frac{4 x}{9} > - 8 +\frac{4 x}{9} > - 8 - 12 +\frac{4 x}{9} > -1 +\frac{4 x}{9} > 0 +\frac{4 x}{9} > 1 +\frac{4 x}{9} > 16 +\frac{4 x}{9} > 16 + 12 +\frac{4 x}{9} > 16 + 20 +\frac{4 x}{9} > 16 + 8 +\frac{4 x}{9} > 2 +\frac{4 x}{9} > 20 +\frac{4 x}{9} > 20 + 8 +\frac{4 x}{9} > 24 +\frac{4 x}{9} > 28 +\frac{4 x}{9} > 3 +\frac{4 x}{9} > 32 - 12 +\frac{4 x}{9} > 32 - 16 +\frac{4 x}{9} > 36 +\frac{4 x}{9} > 36 - 12 +\frac{4 x}{9} > 36 - 8 +\frac{4 x}{9} > 4 +\frac{4 x}{9} > 5 +\frac{4 x}{9} > 6 +\frac{4 x}{9} > 8 + 20 +\frac{4 x}{9} > 8 + 8 +\frac{4 x}{9} \leq 20 +\frac{4 x}{9} \leq 36 +\frac{4 y^{ - 3 }}{27} +\frac{4 y^{ - 4 } x^{0}}{2} +\frac{4 y^{2 - 6} x^{5 - 5}}{2} +\frac{4 y^{2}}{125 y^{3}} +\frac{4 y^{6}}{9 w^{4}} +\frac{4 y}{17} +\frac{4 y}{4} < \frac{5}{4} +\frac{4 y}{4} < \frac{7}{4} +\frac{4 y}{4} < \frac{9}{4} +\frac{4 y}{4} > \frac{12}{4} +\frac{4 y}{4} > \frac{20}{4} +\frac{4 y}{4} > \frac{24}{4} +\frac{4 y}{4} > \frac{28}{4} +\frac{4 y}{4} > \frac{8}{4} +\frac{4 y}{5 w} +\frac{4+8x}{6} +\frac{4+\frac{\sin^2\left(x\right)}{\cos^2\left(x\right)}-\frac{1}{\cos^2\left(x\right)}}{\frac{1}{\sin^2\left(x\right)}} +\frac{4+\frac{\sin^2x-1}{\cos^2x}}{\frac{1}{\sin^2x}} +\frac{4+\frac{\sin^2x}{\cos^2x}-\frac{1}{\cos^2x}}{\frac{1}{\sin^2x}} +\frac{4+x}{4}\ge\frac{5}{4} +\frac{4-3\left(x-1\right)}{x-1}\ge0 +\frac{4-3x+3}{x-1}\ge0 +\frac{4-3x+6}{x-2}\ge0 +\frac{4-3x}{7}<4 +\frac{4.5}{5}>x +\frac{40 a b}{5 a b} +\frac{40 h}{8 h} +\frac{40 m^{2} n^{3}}{28 n^{4}} +\frac{40 p^{16}}{8 p^{5}} +\frac{40 t^{2} + 20 t^{3}}{8 + 4 t} +\frac{40 u^{4} v^{3}}{28 v^{4}} +\frac{40 u^{4} v^{3}}{55 v^{4}} +\frac{40 x + 132 x}{55} > 4 +\frac{40 x + 27 x}{15} > 7 +\frac{40 x + 45 x}{72} > \frac{85}{12} +\frac{40 x + 48 x}{30} > \frac{88}{15} +\frac{40 x + 50 x}{50} > \frac{63}{5} +\frac{40 x + 63 x}{70} > \frac{103}{14} +\frac{40 x + 77 x}{88} > 8 +\frac{40 x + 9 x}{30} > 3 +\frac{40 x + 99 x}{55} > 3 +\frac{40 x - 4 x + 3}{55} +\frac{40 x - 4 x - 5}{55} +\frac{40 x - \left( 4 x + 5\right)}{55} +\frac{40 x - \left( 4 x - 3\right)}{55} +\frac{40 x^{2} + 5 x^{2} - 2 x}{55} +\frac{40 x^{2}}{55} + \frac{5 x^{2} - 2 x}{55} +\frac{40 x}{15} > \frac{16}{3} +\frac{40 x}{21} > 2 +\frac{40 x}{40} \leq \frac{101}{40} +\frac{40 x}{40} \leq \frac{129}{40} +\frac{40 x}{40} \leq \frac{13}{40} +\frac{40 x}{40} \leq \frac{61}{40} +\frac{40 x}{55} - \frac{4 x + 5}{55} +\frac{40 x}{55} - \frac{4 x - 3}{55} +\frac{40-9x}{x-4}\ge0 +\frac{400000 + 300 x}{x} \leq 310 +\frac{400000+300x}{x}\le 310 +\frac{400000-10x}{x}\le0 +\frac{400000}{x}+300\le 310 +\frac{4000}{10} +\frac{4000}{2}\le n +\frac{400r}{12} +\frac{400}{36}-\frac{4}{36} +\frac{400}{7}7 +\frac{40x}{24}+\frac{9x}{24}>6 +\frac{40x}{40}\le \frac{77}{40} +\frac{40x}{56}+\frac{77x}{56}>2 +\frac{40x}{64} +\frac{40x}{70}+\frac{77}{70}x>7 +\frac{40x}{88}+\frac{55x}{88}>\frac{95}{44} +\frac{40x}{9}<5 +\frac{40}{10}\le\frac{10k}{10} +\frac{40}{16} > t > \frac{24}{16} +\frac{40}{16}>t>\frac{1}{2} +\frac{40}{16}>t>\frac{24}{16} +\frac{40}{17} +\frac{40}{18} +\frac{40}{26} 7 +\frac{41 x}{70} > 5 +\frac{41 x}{70} > \frac{123}{70} +\frac{41-21}{2}\ge W +\frac{41.58}{2} \geq N +\frac{419}{50}\le X\le\frac{421}{50} +\frac{41x} {35} +\frac{41x}{35} +\frac{41x}{35}>3 +\frac{41x}{41}<\frac{6}{41} +\frac{41x}{7} > -5 +\frac{41}{20} +\frac{41}{6p} +\frac{41}{7} +\frac{42 \left( 67 x + 36\right)}{42} < 16 \times 42 +\frac{42 w z y}{5 z y} +\frac{42 x + 100 x}{70} > - \frac{142}{35} +\frac{42 x + 40 x}{35} > 3 +\frac{42 x + 60 x}{72} > - \frac{17}{2} +\frac{42 x + 99 x}{77} > 8 +\frac{42 x - 10 x}{15} > - 2 +\frac{42 x}{12} > \frac{21}{2} +\frac{42 x}{42} \leq \frac{144}{42} +\frac{42 x}{42} \leq \frac{155}{42} +\frac{42 x}{42} \leq \frac{43}{42} +\frac{42 x}{8} > \frac{63}{2} +\frac{42.3}{2} \leq w +\frac{420 y^{10}}{20 y^{8}} +\frac{420nqm}{588mnp} +\frac{420nq}{588np} +\frac{420t^2u^2w^2y^2}{420t^3uv^2w^2} +\frac{420uvw}{45vw} +\frac{420uy^2}{420tv^2} +\frac{420w}{45} +\frac{420y^{12}}{20y^9} +\frac{424000 + 450000 + 458000 + 400000 + 456000 + 1002000}{6} +\frac{425-17x}{5}\ge y +\frac{427.90}{20} +\frac{42\left(5x\right)}{6}-\frac{42\left(5x\right)}{7}\le7\left(42\right) +\frac{42\times u\times u\times u}{7\times v\times v} +\frac{42m^2q}{7} +\frac{42m^2}{154} +\frac{42m}{90} +\frac{42nq}{12mn}\times\frac{10m}{49p} +\frac{42nq}{12n}\times\frac{10}{49p} +\frac{42q}{147p} +\frac{42u}{45} +\frac{42w^2xy^3}{630w^2x^2y} +\frac{42w} {45} +\frac{42w}{32} +\frac{42x+40x}{35}>3 +\frac{42x-\left(20x+70\right)}{140} +\frac{42x^3yz}{56y^2} +\frac{42xy^3}{126wxy}\div\frac{15wx}{3w^2} +\frac{42xy^3}{126wxy}\times\frac{3w^2}{15wx} +\frac{42xy^3}{126wxy}\times\frac{3w}{15x} +\frac{42x}{140}-\frac{20x+70}{140} +\frac{42x}{30}+\frac{35x}{30}>\frac{154}{15} +\frac{42x}{35}+\frac{15x}{35}>4 +\frac{42x}{35}+\frac{20x}{35}>6 +\frac{42x}{35}+\frac{30x}{35}>-\frac{432}{35} +\frac{42x}{48}>\frac{126}{48} +\frac{42y^2-24y+24y^2-60y}{\left(4y-10\right)\left(7y-4\right)} +\frac{42y^2}{126w}\times\frac{3w}{15x} +\frac{42y^2}{126}\times\frac{1}{5x} +\frac{42y^2}{126}\times\frac{3}{15x} +\frac{42y}{45} +\frac{42}{-31}\ge x +\frac{42}{11} +\frac{42}{14} \leq \frac{14 k}{14} +\frac{42}{14}\le\frac{14k}{14} +\frac{42}{6} \leq \frac{6 p}{6} +\frac{42}{6}\le k +\frac{42}{6}\le\frac{6x}{6} +\frac{42}{7} \leq \frac{7 p}{7} +\frac{42}{7}\le\frac{7k}{7} +\frac{42}{7}\le\frac{7}{7}x +\frac{43 x y}{36} +\frac{43 x}{20} > 3 +\frac{43 x}{20} > 8 +\frac{43 x}{28} > 2 +\frac{43 x}{43} > \frac{0}{43} +\frac{43 x}{72} > 8 +\frac{43 x}{76} > 0 +\frac{43 x}{8} < 6 +\frac{432xy^2z}{9z} +\frac{432xy^2}{9} +\frac{43500 - 43500 \times 0.19 - 15600}{12} +\frac{43x}{10}>7 +\frac{43x}{15}>\frac{344}{15} +\frac{43x}{28}>\frac{86}{7} +\frac{43x}{35} +\frac{43x}{72}>6 +\frac{43x}{8}<8 +\frac{43y+8}{30y^2+18y-12} +\frac{43y+8}{30y^2-12y+30y-12} +\frac{43y+8}{\left(5y-2\right)\left(6y+6\right)} +\frac{43}{7} +\frac{44 x + 36 x}{99} > - \frac{160}{33} +\frac{44 x + 4 x}{8} > 30 +\frac{44 x + 45 x}{55} > 2 +\frac{44 x + 63 x}{99} > 2 +\frac{44 x}{12} > - \frac{77}{3} +\frac{44 x}{153} > - 10 +\frac{44 x}{21} > 8 +\frac{44 x}{24} > - \frac{22}{3} +\frac{44 x}{32} > - \frac{33}{4} +\frac{44 x}{44} > \frac{- 1530}{44} +\frac{44 x}{9} < 7 +\frac{44-9x}{x-4}\ge0 +\frac{44a}{18b} +\frac{44m}{15} +\frac{44p^3}{36p^4} +\frac{44x+239}{85}<13 +\frac{44x+52}{75} +\frac{44x-20-21x+54}{12} < 3 +\frac{44xy}{9} +\frac{44x}{153}>-10 +\frac{44x}{20}+\frac{25x}{20}>\frac{100}{20} +\frac{44x}{36}+\frac{45x}{36}>-\frac{623}{36} +\frac{44x}{44}>-\frac{1530}{44} +\frac{44x}{77}+\frac{14x}{77}>5 +\frac{44x}{99}+\frac{90x}{99}>\frac{792}{99} +\frac{44}{-37}>x +\frac{44}{15} +\frac{44}{22} +\frac{44}{23} +\frac{44}{64}>x +\frac{45 - 8 x}{\left(x + 5\right) \left(x - 5\right)} +\frac{45 m n}{16 m n} +\frac{45 x + 12 x}{27} > \frac{38}{9} +\frac{45 x + 22 x}{18} > 2 +\frac{45 x + 33 x}{55} > 5 +\frac{45 x + 63 x}{35} > 7 +\frac{45 x + 88 x}{99} > 2 +\frac{45 x - 40 x}{6} > 13 +\frac{45 x^{2} - 2 x}{55} +\frac{45 x}{21} > \frac{120}{7} +\frac{45 x}{22} > 8 +\frac{45 x}{44} > \frac{45}{22} +\frac{45 x}{45} \leq \frac{113}{45} +\frac{45 x}{45} \leq \frac{31}{45} +\frac{45 x}{54} > - \frac{10}{3} +\frac{45 y^{ - 4 } x^{0}}{9} +\frac{45 y^{2 - 6} x^{10 - 10}}{9} +\frac{4500-150x}{180}\ge y +\frac{450m}{24} +\frac{45\left(x+5\right)}{9}-\frac{45\left(x+4\right)}{45}>\frac{3}{5}\left(45\right) +\frac{45m}{32} +\frac{45p}{2} +\frac{45r}{6} +\frac{45uy^2}{175vt^2} +\frac{45u} {-5u} +\frac{45v^6}{2} +\frac{45w^3uv}{8} +\frac{45x+21x}{35} > 2 +\frac{45x+225}{9}-\frac{45\left(x+4\right)}{45}>\frac{3}{5}\left(45\right) +\frac{45x+225}{9}-\frac{45x+180}{45}>27 +\frac{45x+225}{9}-\frac{45x+180}{45}>\frac{3}{5}\left(45\right) +\frac{45x+44x}{55} > 2 +\frac{45x+63x}{35}>7 +\frac{45x-30+10x-250}{30}\le\frac{24x+30}{30} +\frac{45x-30}{30}+\frac{10x+430}{30}\le\frac{18x+30}{30} +\frac{45x-30}{30}+\frac{10x-250}{30}\le\frac{24x+30}{30} +\frac{45x-30}{30}+\frac{10x-310}{30}\le\frac{18x+30}{30} +\frac{45x-35x}{525} +\frac{45x^2-2x}{55} +\frac{45x}{10} +\frac{45x}{14}>7 +\frac{45x}{20}+\frac{12x}{20} > 7 +\frac{45x}{30}-1+\frac{10x-310}{30}\le\frac{18x}{30}+1 +\frac{45x}{30}-2+\frac{1x}{3}+\frac{-310}{30}\le\frac{18x}{30} +\frac{45x}{36}+\frac{28x}{36}>-\frac{365}{36} +\frac{45x}{8}>49 +\frac{45x}{90}+\frac{70x}{90}>-\frac{23}{3} +\frac{45x}{90}+\frac{70x}{90}>-\frac{690}{90} +\frac{45y}{10w} +\frac{45}{-9}<\frac{-9x}{-9} +\frac{45}{16} +\frac{45}{2}d^2 +\frac{45}{2}k^8 +\frac{45}{32}m +\frac{45}{4}-n>0 +\frac{45}{5} \leq \frac{5 k}{5} +\frac{45}{5} \leq \frac{5 p}{5} +\frac{45}{5}\le F-32\le40\div\frac{5}{9} +\frac{45}{5}\le F-32\le\frac{360}{5} +\frac{45}{5}\le p +\frac{45}{5}\le\frac{5\left(F-32\right)}{5}\le\frac{360}{5} +\frac{45}{5}\le\left(F-32\right)\le\frac{360}{5} +\frac{45}{8p} +\frac{45}{9} \leq \frac{9 k}{9} +\frac{45}{9} \leq \frac{9 p}{9} +\frac{45}{9}1y^{-4} +\frac{45}{9}\frac{1}{1y^4} +\frac{45}{9}\le\frac{9p}{9} +\frac{45}{9}x^{0}y^{-4} +\frac{45}{9}x^{10-10}y^{2-6} +\frac{45}{9}y^{-4} +\frac{45}{m^8} +\frac{45}{m^{10}} +\frac{45}{m^{7}} +\frac{46 x}{15} > 6 +\frac{46-9x}{x-4}\ge0 +\frac{46.1}{4}\le w +\frac{46x-22}{5}<0 +\frac{46x}{15}>3 +\frac{46x}{15}>8 +\frac{46x}{18}>-\frac{46}{3} +\frac{46x}{33}>6 +\frac{46x}{7}<4 +\frac{46}{2} +\frac{46}{35}x>5 +\frac{46}{5}x-\frac{22}{5}<0 +\frac{46}{7}>n +\frac{47 x + 254}{120} < 1 +\frac{47 x}{10} > 5 +\frac{47 x}{21} > 8 +\frac{47 x}{77} > 4 +\frac{47 x}{9} < 6 +\frac{47.69}{5} \geq N +\frac{47x}{24}>7 +\frac{47x}{30}>\frac{329}{30} +\frac{47x}{45}>4 +\frac{47x}{77}>4 +\frac{47x}{8}>\frac{47}{2} +\frac{47x}{9}<6 +\frac{47}{16} +\frac{47}{3} +\frac{47}{5}>n +\frac{48 x + 100 x}{80} > \frac{37}{4} +\frac{48 x + 121 x}{66} > 4 +\frac{48 x + 15 x}{30} > \frac{21}{5} +\frac{48 x + 16 x}{24} > \frac{16}{3} +\frac{48 x + 20 x}{8} > - 17 +\frac{48 x + 24 x}{72} > 2 +\frac{48 x + 30 x}{30} > - \frac{91}{5} +\frac{48 x + 35 x}{20} > - \frac{249}{10} +\frac{48 x + 35 x}{56} > - \frac{83}{28} +\frac{48 x + 55 x}{132} > 8 +\frac{48 x + 55 x}{40} > - \frac{103}{10} +\frac{48 x + 70 x}{42} > - \frac{118}{7} +\frac{48 x + 99 x}{132} > - \frac{49}{11} +\frac{48 x}{35} > 5 +\frac{48.15}{3} \geq N +\frac{48000 - 48000 \times 0.21 - 19700}{12} +\frac{48000 - 10080 - 19700}{12} +\frac{480pqr}{45qr} +\frac{480p}{45} +\frac{481.10}{10} +\frac{482000 + 462000 + 460000 + 491000 + 493000 + 853000}{6} +\frac{482}{30} > x +\frac{48\times-1}{32}<\frac{32t\times-1}{32}<\frac{16\times-1}{32} +\frac{48\times-1}{32} 6 +\frac{48xy^2}{1} +\frac{48x}{132}+\frac{99x}{132}>-\frac{588}{132} +\frac{48x}{160}-\frac{70x+20}{160} +\frac{48x}{22}>-\frac{168}{11} +\frac{48x}{28}+\frac{77x}{28}>2 +\frac{48x}{40}+\frac{60x}{40}>16.2 +\frac{48x}{44}+\frac{55x}{44}>4 +\frac{48x}{55} > 6 +\frac{48x}{8}>42 +\frac{48x}{95} > -12 +\frac{48yw}{6wy} +\frac{48}{10}>\frac{30}{100} +\frac{48}{121y^2} +\frac{48}{12} \leq \frac{12 k}{12} +\frac{48}{18} +\frac{48}{32} > t > \frac{16}{32} +\frac{48}{32}\frac{32t}{32}>\frac{16}{32} +\frac{48}{32}>t>\frac{16}{32} +\frac{48}{32}>t>\frac{1}{2} +\frac{48}{3}<\frac{4x}{3}-\frac{60}{3} +\frac{48}{6} +\frac{48}{6} \leq \frac{6 p}{6} +\frac{48}{8} \leq \frac{8 k}{8} +\frac{48}{8} \leq \frac{8 p}{8} +\frac{48}{8}<\frac{8\left(\frac{x}{9}-2\right)}{8} +\frac{48}{8}\le p +\frac{48}{8}\le\frac{8k}{8} +\frac{48}{8}\le\frac{8}{8}p +\frac{49 x + 120 x}{70} > 7 +\frac{49 x + 16 x}{28} > 5 +\frac{49 x + 16 x}{56} > 6 +\frac{49 x + 22 x}{77} > 2 +\frac{49 x + 45 x}{35} > 6 +\frac{49 x + 55 x}{35} > 7 +\frac{49 x + 6 x}{21} > 7 +\frac{49 x + 60 x}{42} > 3 +\frac{49 x + 64 x}{56} > 6 +\frac{49 x + 64 x}{56} > 7 +\frac{49 x - 28 x - 4}{56} +\frac{49 x - \left( 28 x + 4\right)}{56} +\frac{49 x}{18} > 3 +\frac{49 x}{30} > 3 +\frac{49 x}{9} < 7 +\frac{49 x}{x}:\frac{37 x^{2}}{x} +\frac{49h^8}{16f^6} +\frac{49u^3}{14v^4} +\frac{49x+10x}{14}>6 +\frac{49x+60x}{42}>3 +\frac{49x-77}{5x^{2}-19x+18} +\frac{49xy}{120} +\frac{49xy}{40xy} +\frac{49x}{105} +\frac{49x}{12}>5 +\frac{49x}{15}>3 +\frac{49x}{15}>7 +\frac{49x}{18} > 6 +\frac{49x}{18}>-\frac{49}{3} +\frac{49x}{24}>6 +\frac{49x}{2}>-49 +\frac{49x}{30}>-\frac{49}{15} +\frac{49x}{30}>3 +\frac{49x}{42}+\frac{42x}{42}>\frac{52}{3} +\frac{49x}{42}+\frac{60x}{42}>3 +\frac{49x}{49}\le-\frac{39}{49} +\frac{49x}{56}-\frac{28x+4}{56} +\frac{49x}{5}<2 +\frac{49x}{70}+\frac{100x}{70}>3 +\frac{49x}{7}-\frac{8x}{7} > -5 +\frac{49x}{84}+\frac{72x}{84}>7 +\frac{49} {144} +\frac{49}{12}>a +\frac{49}{144} +\frac{49}{20y^2} +\frac{49}{24}>a +\frac{49}{36y^2} +\frac{49}{36}>a +\frac{49}{40} +\frac{49}{42}x+\frac{60x}{42}>3 +\frac{49}{4}>a +\frac{49}{60y^{2}} +\frac{49}{7}\le\frac{7p}{7} +\frac{49}{8}>\frac{8a}{8} +\frac{49}{9}x>10 +\frac{4N}{4}\le\frac{16}{4} +\frac{4N}{4}\le\frac{20}{4} +\frac{4N}{4}\le\frac{24}{4} +\frac{4N}{4}\le\frac{28}{4} +\frac{4N}{4}\le\frac{32}{4} +\frac{4N}{4}\le\frac{44}{4} +\frac{4X}{2} +\frac{4\cos^2\left(x\right)\sin^2\left(x\right)+\sin^4\left(x\right)-\sin^2x}{\cos^2\left(x\right)} +\frac{4\left( 5x+10\right) }{4} > \frac{-20}{4} +\frac{4\left( 5x+5\right) }{4} > \frac{100}{4} +\frac{4\left(14-3x\right)}{4}<5\left(4\right) +\frac{4\left(14-3x\right)}{4}\le5\left(4\right) +\frac{4\left(2x+4\right)}{4}>\frac{-32}{4} +\frac{4\left(3-\frac{x}{3}\right)}{4}\ge\frac{36}{4} +\frac{4\left(3x+4\right)}{4}>\frac{28}{4} +\frac{4\left(3x+6\right)}{4}<-\frac{24}{4} +\frac{4\left(3x+6\right)}{4}\le\frac{-24}{4} +\frac{4\left(4x-12\right)}{4}\le\frac{-32}{4} +\frac{4\left(5x+10\right)}{4}<\frac{-80}{4} +\frac{4\left(6x+2\right)}{4}\le\frac{4x-8}{4} +\frac{4\left(6x+7y\right)}{14} +\frac{4\left(8-\frac{x}{3}\right)}{4}\ge\frac{28}{4} +\frac{4\left(9-\frac{x}{3}\right)}{4}\ge\frac{8}{4} +\frac{4\left(9\sqrt{2}+7\right)}{113} +\frac{4\left(\frac{x}{9}-4\right)}{4}\le\frac{8}{4} +\frac{4\left(b-7\right)}{5} +\frac{4\left(k+6\right)}{4}\le6 +\frac{4\left(k+7\right)}{4}\le\frac{28}{4} +\frac{4\left(m+4\right)}{10\left(m+3\right)} +\frac{4\left(m+7\right)}{5\left(m+4\right)} +\frac{4\left(m-4\right)}{3} +\frac{4\left(m-6\right)}{5} +\frac{4\left(m-8\right)}{5} +\frac{4\left(x+10\right)}{\left(x+5\right)\left(x+9\right)\left(x+10\right)}+\frac{3\left(x+9\right)}{\left(x+5\right)\left(x+9\right)\left(x+10\right)} +\frac{4\left(x+2\right)^2}{\left(x+2\right)}>9\left(x+2\right)^2 +\frac{4\left(x+3\right)+5\left(x+7\right)}{\left(x-10\right)\left(x+7\right)\left(x+3\right)} +\frac{4\left(x+4\right)}{4}\le\frac{24}{4} +\frac{4\left(x+5\right)}{4}\le\frac{32}{4} +\frac{4\left(x+5\right)}{4}\le\frac{36}{4} +\frac{4\left(x+6\right)-3\left(x-9\right)}{\left(x-9\right)\left(x-6\right)\left(x+6\right)} +\frac{4\left(x+6\right)}{\left(x-9\right)\left(x-6\right)\left(x+6\right)}-\frac{3\left(x-9\right)}{\left(x+6\right)\left(x-6\right)\left(x-9\right)} +\frac{4\left(x-3\right)-11}{x^2-6x+9} +\frac{4\left(x-6\right)}{6\left(x+1\right)} +\frac{4\left(x-9\right)+2}{4}\le\frac{2}{4} +\frac{4\left(x-9\right)}{4}<-\frac{28}{4} +\frac{4\log 10}{2} +\frac{4\sqrt{2}+4\sqrt{5}}{-3} +\frac{4\sqrt{2}+4\sqrt{5}}{2-5} +\frac{4\sqrt{2}}{2} +\frac{4\sqrt{3}+1}{3} +\frac{4\sqrt{3}}{2} +\frac{4\sqrt{5}+5}{10} +\frac{4\sqrt{7u^5}}{u} +\frac{4\sqrt{7}+32}{-57} +\frac{4\sqrt{7}+32}{7-64} +\frac{4\sqrt{p}}{3} +\frac{4\times x}{7x\left(x+7\right)}+\frac{7\times7}{7x\left(x+7\right)} +\frac{4\times3x}{4}<21\times4 +\frac{4\times9r}{3\times8} +\frac{4^3\left(x^3\right)^3}{\left(5\right)^3} +\frac{4^3a^{12}}{3^3\left(c^3\right)^3} +\frac{4^3a^{12}}{3^3c^9} +\frac{4^3x^9}{5^3} +\frac{4^4b^{20}}{2^2b^4} +\frac{4^4y^4}{5^2y^2} +\frac{4^4y^4}{6^5y^5} +\frac{4^5\times y^{5\times5}}{y^{6\times2}} +\frac{4^5b^{15}}{2^2b^4} +\frac{4^{2} \times \left(x^{5}\right)^{2}}{5^{2}} +\frac{4^{2} \times y^{2}}{3^{4} \times y^{4}} +\frac{4^{3} \left(a^{4}\right)^{3}}{3^{3} \left(c^{3}\right)^{3}} +\frac{4^{3} \left(x^{4}\right)^{3}}{\left(y^{6}\right)^{3}} +\frac{4^{4} \left(b^{5}\right)^{4}}{2^{2} \left(b^{2}\right)^{2}} +\frac{4^{4} \times y^{ 6 \times 4}}{y^{ 3 \times 3}} +\frac{4^{4} \times y^{4}}{6^{5} \times y^{5}} +\frac{4^{4}b^{20}}{2^{2}b^{4}} +\frac{4^{5} \left(b^{3}\right)^{5}}{2^{2} \left(b^{2}\right)^{2}} +\frac{4^{5} \times y^{ 5 \times 5}}{y^{ 6 \times 2}} +\frac{4^{5} \times y^{ 6 \times 5}}{y^{ 6 \times 4}} +\frac{4^{5}b^{15}}{2^{2}b^{4}} +\frac{4^{5}b^{3\times 5}}{2^{2}b^{2\times 2}} +\frac{4a+2}{a-1} +\frac{4a^{2}}{180a^{5}} +\frac{4a}{4}<48 +\frac{4a}{9a} +\frac{4b+2}{b-4} +\frac{4b\left(b-3\right)}{6b} +\frac{4b^{2}}{a} +\frac{4b}{1} +\frac{4b}{1}\times\frac{\left(b-3\right)}{6b} +\frac{4b}{6} +\frac{4b}{9} +\frac{4c^6}{9a^8} +\frac{4c}{11d^2} +\frac{4c}{9c} +\frac{4c}{9d} +\frac{4c}{c} +\frac{4h}{4}<-\frac{20}{4} +\frac{4k}{4}\le0 +\frac{4k}{4}\le\frac{0}{4} +\frac{4m+1}{m-5} +\frac{4m+7n}{13m} +\frac{4m\left(m-4\right)}{3m} +\frac{4m\left(m-6\right)}{5m} +\frac{4m\left(m-8\right)}{5m} +\frac{4m^2-24m}{5m} +\frac{4m^2y^2}{49m} +\frac{4m^2}{3} +\frac{4mnp}{6mnq} +\frac{4my^2}{49} +\frac{4m}{1}\times\frac{m-5}{10m} +\frac{4m}{3} +\frac{4m}{4}>\frac{30}{4} +\frac{4m}{4}>\frac{90}{4} +\frac{4n-2-2n-3}{n-5} +\frac{4n-2-\left(2n+3\right)}{n-5} +\frac{4n^4}{1n^4} +\frac{4n^5}{4} +\frac{4n}{4}>28 +\frac{4n}{4}>\frac{8}{4} +\frac{4n}{4}\ge\frac{12000}{4} +\frac{4n}{4}\ge\frac{2000}{4} +\frac{4n}{4}\ge\frac{4000}{4} +\frac{4n}{4}\le\frac{16}{4} +\frac{4n}{5} +\frac{4p-9q}{5} +\frac{4p\times9qr}{3q\times8p} +\frac{4p^{12}}{1p^{4}} +\frac{4p}{12}+\frac{p}{12} +\frac{4p}{16}-\frac{p}{16} +\frac{4p}{24} +\frac{4p}{4} < \frac{16}{4} +\frac{4p}{4}<\frac{12}{4} +\frac{4p}{4}<\frac{20}{4} +\frac{4p}{4}<\frac{24}{4} +\frac{4p}{4}<\frac{32}{4} +\frac{4p}{4}<\frac{36}{4} +\frac{4p}{4}<\frac{8}{4} +\frac{4p}{4}>\frac{150}{4} +\frac{4p}{4}\le\frac{16}{4} +\frac{4p}{4}\le\frac{24}{4} +\frac{4p}{6q} +\frac{4p}{6} +\frac{4q}{1} +\frac{4q}{6} +\frac{4r+1}{r-2} +\frac{4rs\times10t\times10}{3s\times4t} +\frac{4rst}{3st} +\frac{4r}{3} +\frac{4r}{4}>\frac{32}{4} +\frac{4s^8}{t^6}\times6t^4 +\frac{4s}{1} +\frac{4s}{9t}\times\frac{3t}{8s} +\frac{4t}{-3s} +\frac{4t}{-6s} +\frac{4t}{-9s} +\frac{4t}{4f-5} +\frac{4t}{9} +\frac{4u^3}{v^2} +\frac{4u^{2}}{5v^{2}} +\frac{4u} {u} +\frac{4u}{3} +\frac{4u}{v}+3 +\frac{4u}{v}+8 +\frac{4v}{37} +\frac{4v}{7u} +\frac{4w}{4}\ge\frac{44.7}{4} +\frac{4w}{6} +\frac{4x+11}{40}>\frac{3}{5} +\frac{4x+12+5x+35}{\left(x-10\right)\left(x+7\right)\left(x+3\right)} +\frac{4x+12}{30}>\frac{3}{5} +\frac{4x+13}{35}-\frac{21}{35}>0 +\frac{4x+13}{8}>17 +\frac{4x+17}{35}-\frac{21}{35}>0 +\frac{4x+17}{35}-\frac{3}{5}>0 +\frac{4x+17}{35}>\frac{3}{5} +\frac{4x+17}{\left(x-9\right)\left(x+3\right)} +\frac{4x+180}{20}>\frac{25x-5}{20} +\frac{4x+1}{4} +\frac{4x+1}{5} +\frac{4x+1}{x-2} +\frac{4x+24-3x+27}{\left(x-9\right)\left(x-6\right)\left(x+6\right)} +\frac{4x+25}{30}>0 +\frac{4x+2}{21}\ge\frac{9}{21} +\frac{4x+2}{3} +\frac{4x+2}{4} +\frac{4x+2}{4}<\frac{0}{4} +\frac{4x+2}{5} +\frac{4x+2}{9} +\frac{4x+3x-3}{12}<\frac{32}{12} +\frac{4x+3x}{12}\ge-7 +\frac{4x+3y}{x-y} +\frac{4x+3}{10} +\frac{4x+3}{11}\ge9 +\frac{4x+3}{13}>20 +\frac{4x+3}{13}>\frac{20}{1} +\frac{4x+3}{3}>10 +\frac{4x+3}{5}\ge4 +\frac{4x+3}{5}\ge5 +\frac{4x+3}{5}\ge6 +\frac{4x+3}{5}\ge8 +\frac{4x+3}{5}\ge9 +\frac{4x+3}{6x-5} +\frac{4x+3}{7}-5+5\ge4+5 +\frac{4x+3}{7}7\ge\left(9\right)7 +\frac{4x+3}{7}>\frac{3}{7} +\frac{4x+3}{7}\ge4 +\frac{4x+3}{7}\ge7 +\frac{4x+3}{7}\times7>5\times7 +\frac{4x+40+3x+27}{\left(x+5\right)\left(x+9\right)\left(x+10\right)} +\frac{4x+43}{30}-\frac{18}{30}>0 +\frac{4x+43}{40}>\frac{3}{5} +\frac{4x+49x}{14}>7 +\frac{4x+49}{7x\left(x+7\right)} +\frac{4x+4}{4}-\frac{2x-3}{4} +\frac{4x+5}{11}-5>1 +\frac{4x+5}{11}-5>6-5 +\frac{4x+5}{11}>6 +\frac{4x+5}{11}\times11>6\times11 +\frac{4x+5}{3x-7} +\frac{4x+5}{3}>10 +\frac{4x+5}{3}\ge4 +\frac{4x+5}{3}\ge6 +\frac{4x+5}{3}\ge9 +\frac{4x+5}{7}\ge8 +\frac{4x+5}{9}>\frac{5}{9} +\frac{4x+5}{9}\ge8 +\frac{4x+5}{9}\ge9 +\frac{4x+7}{3}>5 +\frac{4x+7}{3}\ge7 +\frac{4x+7}{3}\ge8 +\frac{4x+7}{9}\ge4 +\frac{4x+7}{9}\ge6 +\frac{4x+8}{12}-\frac{x-28}{12}>\frac{15}{12} +\frac{4x+9}{5}-6+6\ge3+6 +\frac{4x+9}{5}\ge4 +\frac{4x+9}{5}\ge4+2 +\frac{4x+9}{5}\ge6 +\frac{4x+9}{5}\ge9 +\frac{4x+9}{5}\times5\ge8\times5 +\frac{4x+9}{7}>3 +\frac{4x+9}{7}\ge4 +\frac{4x+9}{7}\ge5 +\frac{4x+9}{7}\ge6 +\frac{4x+9}{9}>12 +\frac{4x+9}{9}>16 +\frac{4x+9}{9}>\frac{16}{1} +\frac{4x-12-11}{x^2-6x+9} +\frac{4x-12}{3}\frac{4}{5} +\frac{4x-4}{35}>0 +\frac{4x-4}{4}<-\frac{0.9}{4} +\frac{4x-6}{6}+\frac{3x-57}{6}\le\frac{2x+5}{5} +\frac{4x-7}{11} +\frac{4x-8}{35}>0 +\frac{4x-y+3y-x}{x-y} +\frac{4x-y+5y-x}{x-y} +\frac{4x\times3}{7\times3}-\frac{\left(4x-3\right)\times1}{21\times1} +\frac{4x^2y^2}{14} +\frac{4x^2y^6}{5x^8y^8} +\frac{4x^2}{2x^5} +\frac{4x^2}{2}-3x +\frac{4x^2}{3} +\frac{4x^3y}{15q} +\frac{4x^4y^4}{z^8} +\frac{4x^4y^{12}}{z^4} +\frac{4x^4}{9} +\frac{4x^5y^2}{15} +\frac{4x^5y^5}{3} +\frac{4x^6y^3}{3} +\frac{4x^6y^{10}}{z^4} +\frac{4x^6}{25} +\frac{4x^8y^8}{3x^3y^3} +\frac{4x^8}{25} +\frac{4x^9}{32x^{17}} +\frac{4x^{-6}y^{-2}}{5} +\frac{4x^{-6}}{1} +\frac{4x^{1+1}}{1+1}-3x +\frac{4x^{10}y^2}{z^{12}} +\frac{4x^{10}}{9} +\frac{4x^{2}} {45x^{12}} +\frac{4x^{3}y^{2}} {5} +\frac{4x^{3}} {28x^{6}} +\frac{4x^{4}}{9} +\frac{4x^{5}y^{4}}{5} +\frac{4x^{8}y^{8}}{5x^{3}y^{4}} +\frac{4xy^3}{12ywx}\times\frac{3w^2}{15wx} +\frac{4xy^3}{4yx}\times\frac{w}{15wx} +\frac{4xy}{1.5y} +\frac{4x} {3} < -12 +\frac{4x} {5} < -4 +\frac{4x}{-3}+8\ge y +\frac{4x}{12}+\frac{20x}{12}>12 +\frac{4x}{12}+\frac{3\left(x-1\right)}{12}<\frac{8}{3} +\frac{4x}{12}+\frac{3x-3}{12}<\frac{32}{12} +\frac{4x}{12}+\frac{3x-3}{12}<\frac{8}{3} +\frac{4x}{12}+\frac{3x}{12}\ge-7 +\frac{4x}{12}+\frac{3x}{12}\ge7 +\frac{4x}{12}>\frac{5}{3} +\frac{4x}{14}+\frac{49x}{14}>7 +\frac{4x}{14}>-2 +\frac{4x}{14}>7-9 +\frac{4x}{18}+\frac{45x}{18} > 6 +\frac{4x}{18}+\frac{63x}{18}>2 +\frac{4x}{19}+\frac{7}{19}>16 +\frac{4x}{1} +\frac{4x}{1}>17 +\frac{4x}{20}+\frac{180}{20}>\frac{20x}{20}-\frac{5-5x}{20} +\frac{4x}{20}+\frac{5x+35}{20}<\frac{8}{20} +\frac{4x}{20}+\frac{5x}{20}\ge9 +\frac{4x}{20}-\frac{5x}{20}<0 +\frac{4x}{22}+\frac{44x}{22}>-\frac{168}{11} +\frac{4x}{28}+\frac{7x+49}{28}<\frac{4}{7} +\frac{4x}{2} +\frac{4x}{2}+\frac{5x}{9}>-\frac{46}{3} +\frac{4x}{2}+\frac{6}{2} +\frac{4x}{2}+\frac{8x}{12}>\frac{16}{3} +\frac{4x}{35}-\frac{1x}{5} +\frac{4x}{35}\le\frac{245}{35} +\frac{4x}{36}-\frac{9x}{36}<0 +\frac{4x}{3} +\frac{4x}{3} < -12 +\frac{4x}{3} < -20 +\frac{4x}{3} < -20+12 +\frac{4x}{3} < -28 +\frac{4x}{3} < 32 +\frac{4x}{3} < 8-20 +\frac{4x}{3} > -12 +\frac{4x}{3} > -16 +\frac{4x}{3} > 20 +\frac{4x}{3} > 4 +\frac{4x}{3} > 8 +\frac{4x}{3}+12-12\ge12-12 +\frac{4x}{3}+16-16\ge-4-16 +\frac{4x}{3}+16-16\ge8-16 +\frac{4x}{3}+16\ge8 +\frac{4x}{3}+20-20>-4-20 +\frac{4x}{3}+20-20\ge-20-20 +\frac{4x}{3}+20-20\ge20-20 +\frac{4x}{3}+20\ge8 +\frac{4x}{3}+4-4<-8-4 +\frac{4x}{3}+4-4\ge-12-4 +\frac{4x}{3}+4-4\ge0-4 +\frac{4x}{3}+4-4\ge12-4 +\frac{4x}{3}+4\ge-12 +\frac{4x}{3}+4\ge-16 +\frac{4x}{3}+8-8\ge-4-8 +\frac{4x}{3}+8-8\le16-8 +\frac{4x}{3}+8-8\le4-8 +\frac{4x}{3}+8>28 +\frac{4x}{3}+8\ge20 +\frac{4x}{3}+\frac{2}{3} +\frac{4x}{3}-12\le24 +\frac{4x}{3}-16+16>4+16 +\frac{4x}{3}-16\le12 +\frac{4x}{3}-20\le8 +\frac{4x}{3}-24\le12 +\frac{4x}{3}-4+4\le-20+4 +\frac{4x}{3}-424 +\frac{4x}{3}-8\le12 +\frac{4x}{3}-8\le24 +\frac{4x}{3}<-12 +\frac{4x}{3}<-16 +\frac{4x}{3}<-28 +\frac{4x}{3}<-32 +\frac{4x}{3}<-4 +\frac{4x}{3}<-8 +\frac{4x}{3}<0 +\frac{4x}{3}<12 +\frac{4x}{3}<16 +\frac{4x}{3}<20 +\frac{4x}{3}<24 +\frac{4x}{3}<28 +\frac{4x}{3}<32 +\frac{4x}{3}<36 +\frac{4x}{3}<4 +\frac{4x}{3}<8 +\frac{4x}{3}>-16 +\frac{4x}{3}>-20 +\frac{4x}{3}>-24 +\frac{4x}{3}>-28 +\frac{4x}{3}>-32 +\frac{4x}{3}>-36 +\frac{4x}{3}>-4 +\frac{4x}{3}>-40 +\frac{4x}{3}>-44 +\frac{4x}{3}>-8 +\frac{4x}{3}>-8+20 +\frac{4x}{3}>0 +\frac{4x}{3}>12 +\frac{4x}{3}>16 +\frac{4x}{3}>20 +\frac{4x}{3}>24 +\frac{4x}{3}>24-8 +\frac{4x}{3}>28 +\frac{4x}{3}>32 +\frac{4x}{3}>36-16 +\frac{4x}{3}>4 +\frac{4x}{3}>40 +\frac{4x}{3}>8 +\frac{4x}{3}>\frac{17x}{14}+5 +\frac{4x}{3}\ge 4 +\frac{4x}{3}\ge-12 +\frac{4x}{3}\ge-12-4 +\frac{4x}{3}\ge-16 +\frac{4x}{3}\ge-16-8 +\frac{4x}{3}\ge-20 +\frac{4x}{3}\ge-24 +\frac{4x}{3}\ge-28 +\frac{4x}{3}\ge-32 +\frac{4x}{3}\ge-36 +\frac{4x}{3}\ge-4 +\frac{4x}{3}\ge-4-12 +\frac{4x}{3}\ge-40 +\frac{4x}{3}\ge-8 +\frac{4x}{3}\ge-8-8 +\frac{4x}{3}\ge0 +\frac{4x}{3}\ge12 +\frac{4x}{3}\ge20-8 +\frac{4x}{3}\ge24 +\frac{4x}{3}\ge4 +\frac{4x}{3}\ge8 +\frac{4x}{3}\le -32 +\frac{4x}{3}\le -4 +\frac{4x}{3}\le 28 +\frac{4x}{3}\le 36 +\frac{4x}{3}\le 8 +\frac{4x}{3}\le-12 +\frac{4x}{3}\le-8 +\frac{4x}{3}\le0 +\frac{4x}{3}\le16 +\frac{4x}{3}\le20 +\frac{4x}{3}\le24 +\frac{4x}{3}\le28 +\frac{4x}{3}\le32 +\frac{4x}{3}\le36 +\frac{4x}{3}\le8 +\frac{4x}{3}\times 3+20\times 3 < -16\times 3 +\frac{4x}{3}\times3<-12\times3 +\frac{4x}{3}\times3>-24\times3 +\frac{4x}{3}\times3>20\times3 +\frac{4x}{3}\times3\ge-16\times3 +\frac{4x}{3}\times3\ge-40\times3 +\frac{4x}{3}\times3\ge0 +\frac{4x}{3}\times3\ge0\times3 +\frac{4x}{3}\times\frac{3}{4}\ge-4\times\frac{3}{4} +\frac{4x}{4} +\frac{4x}{4} < \frac{-16}{4} +\frac{4x}{4} < \frac{-24}{4} +\frac{4x}{4} < \frac{56}{4} +\frac{4x}{4} > \frac{16}{4} +\frac{4x}{4} > \frac{180}{4} +\frac{4x}{4} > \frac{27}{4} +\frac{4x}{4} > \frac{28}{4} +\frac{4x}{4} > \frac{4}{4} +\frac{4x}{4}+\frac{60}{4} < \frac{-48}{4} +\frac{4x}{4}-\frac{20}{4}\le\frac{8}{4} +\frac{4x}{4}<-\frac{2}{4} +\frac{4x}{4}<-\frac{36}{4} +\frac{4x}{4}<-\frac{4}{4} +\frac{4x}{4}<-\frac{8}{4} +\frac{4x}{4}<0.7 +\frac{4x}{4}<\frac{0.8}{4} +\frac{4x}{4}<\frac{0}{4} +\frac{4x}{4}<\frac{1.2}{4} +\frac{4x}{4}<\frac{10.3}{4} +\frac{4x}{4}<\frac{10.5}{4} +\frac{4x}{4}<\frac{10.9}{4} +\frac{4x}{4}<\frac{12.1}{4} +\frac{4x}{4}<\frac{12.4}{4} +\frac{4x}{4}<\frac{12.7}{4} +\frac{4x}{4}<\frac{12.9}{4} +\frac{4x}{4}<\frac{12}{4} +\frac{4x}{4}<\frac{13.2}{4} +\frac{4x}{4}<\frac{14.1}{4} +\frac{4x}{4}<\frac{14.3}{4} +\frac{4x}{4}<\frac{14.4}{4} +\frac{4x}{4}<\frac{14.8}{4} +\frac{4x}{4}<\frac{15.8}{4} +\frac{4x}{4}<\frac{16}{4} +\frac{4x}{4}<\frac{17.5}{4} +\frac{4x}{4}<\frac{17.8}{4} +\frac{4x}{4}<\frac{18.1}{4} +\frac{4x}{4}<\frac{18.3}{4} +\frac{4x}{4}<\frac{18.7}{4} +\frac{4x}{4}<\frac{2.1}{4} +\frac{4x}{4}<\frac{2.8}{4} +\frac{4x}{4}<\frac{24}{4} +\frac{4x}{4}<\frac{28}{4} +\frac{4x}{4}<\frac{3.1}{4} +\frac{4x}{4}<\frac{3.4}{4} +\frac{4x}{4}<\frac{3.8}{4} +\frac{4x}{4}<\frac{4.1}{4} +\frac{4x}{4}<\frac{4.7}{4} +\frac{4x}{4}<\frac{4.8}{4} +\frac{4x}{4}<\frac{4}{4} +\frac{4x}{4}<\frac{5.3}{4} +\frac{4x}{4}<\frac{5.5}{4} +\frac{4x}{4}<\frac{5.8}{4} +\frac{4x}{4}<\frac{68}{4} +\frac{4x}{4}<\frac{8.6}{4} +\frac{4x}{4}<\frac{8}{4} +\frac{4x}{4}>-\frac{12}{4} +\frac{4x}{4}>-\frac{140}{4} +\frac{4x}{4}>-\frac{180}{4} +\frac{4x}{4}>-\frac{20}{4} +\frac{4x}{4}>-\frac{21}{4} +\frac{4x}{4}>-\frac{24}{4} +\frac{4x}{4}>-\frac{3}{4} +\frac{4x}{4}>-\frac{4}{4} +\frac{4x}{4}>-\frac{60}{4} +\frac{4x}{4}>-\frac{72}{4} +\frac{4x}{4}>-\frac{8}{4} +\frac{4x}{4}>0.8 +\frac{4x}{4}>1.825 +\frac{4x}{4}>\frac{-12}{4} +\frac{4x}{4}>\frac{-1}{4} +\frac{4x}{4}>\frac{-24}{4} +\frac{4x}{4}>\frac{-8}{4} +\frac{4x}{4}>\frac{0}{4} +\frac{4x}{4}>\frac{108}{4} +\frac{4x}{4}>\frac{11.1}{4} +\frac{4x}{4}>\frac{12}{4} +\frac{4x}{4}>\frac{13.1}{4} +\frac{4x}{4}>\frac{13.5}{4} +\frac{4x}{4}>\frac{13.6}{4} +\frac{4x}{4}>\frac{133}{4} +\frac{4x}{4}>\frac{14.6}{4} +\frac{4x}{4}>\frac{15.9}{4} +\frac{4x}{4}>\frac{16.8}{4} +\frac{4x}{4}>\frac{16}{4} +\frac{4x}{4}>\frac{17.6}{4} +\frac{4x}{4}>\frac{18.2}{4} +\frac{4x}{4}>\frac{180}{4} +\frac{4x}{4}>\frac{187}{4} +\frac{4x}{4}>\frac{19.3}{4} +\frac{4x}{4}>\frac{19.7}{4} +\frac{4x}{4}>\frac{19.9}{4} +\frac{4x}{4}>\frac{197}{4} +\frac{4x}{4}>\frac{2.7}{4} +\frac{4x}{4}>\frac{20.3}{4} +\frac{4x}{4}>\frac{20.5}{4} +\frac{4x}{4}>\frac{20}{4} +\frac{4x}{4}>\frac{216}{4} +\frac{4x}{4}>\frac{24}{4} +\frac{4x}{4}>\frac{25}{4} +\frac{4x}{4}>\frac{27}{4} +\frac{4x}{4}>\frac{28}{4} +\frac{4x}{4}>\frac{3.2}{4} +\frac{4x}{4}>\frac{3.9}{4} +\frac{4x}{4}>\frac{32}{4} +\frac{4x}{4}>\frac{36}{4} +\frac{4x}{4}>\frac{4.2}{4} +\frac{4x}{4}>\frac{4.8}{4} +\frac{4x}{4}>\frac{45}{4} +\frac{4x}{4}>\frac{49}{4} +\frac{4x}{4}>\frac{4}{4} +\frac{4x}{4}>\frac{5.2}{4} +\frac{4x}{4}>\frac{57}{4} +\frac{4x}{4}>\frac{59}{4} +\frac{4x}{4}>\frac{6.2}{4} +\frac{4x}{4}>\frac{6.5}{4} +\frac{4x}{4}>\frac{6.6}{4} +\frac{4x}{4}>\frac{60}{4} +\frac{4x}{4}>\frac{68}{4} +\frac{4x}{4}>\frac{7.3}{4} +\frac{4x}{4}>\frac{8}{4} +\frac{4x}{4}>\frac{9.3}{4} +\frac{4x}{4}\ge-\frac{24}{4} +\frac{4x}{4}\ge-\frac{48}{4} +\frac{4x}{4}\ge-\frac{4}{4} +\frac{4x}{4}\ge-\frac{4}{4},5x+8\le-x-4 +\frac{4x}{4}\ge\frac{-28}{4} +\frac{4x}{4}\ge\frac{-60}{4} +\frac{4x}{4}\ge\frac{0}{4ii} +\frac{4x}{4}\ge\frac{0}{4} +\frac{4x}{4}\ge\frac{12}{4} +\frac{4x}{4}\ge\frac{13}{4} +\frac{4x}{4}\ge\frac{16}{4} +\frac{4x}{4}\ge\frac{20}{4} +\frac{4x}{4}\ge\frac{21}{4} +\frac{4x}{4}\ge\frac{24}{4} +\frac{4x}{4}\ge\frac{28}{4} +\frac{4x}{4}\ge\frac{2}{4} +\frac{4x}{4}\ge\frac{3+1}{4} +\frac{4x}{4}\ge\frac{31}{4} +\frac{4x}{4}\ge\frac{36}{4} +\frac{4x}{4}\ge\frac{40}{4} +\frac{4x}{4}\ge\frac{44}{4} +\frac{4x}{4}\ge\frac{4}{4} +\frac{4x}{4}\ge\frac{52}{4} +\frac{4x}{4}\ge\frac{60}{4} +\frac{4x}{4}\ge\frac{64}{4} +\frac{4x}{4}\ge\frac{76}{4} +\frac{4x}{4}\ge\frac{8}{4} +\frac{4x}{4}\ge\frac{x}{4}+\frac{6}{4} +\frac{4x}{4}\le \frac{-4}{4} +\frac{4x}{4}\le \frac{-8}{4} +\frac{4x}{4}\le \frac{0}{4} +\frac{4x}{4}\le \frac{12}{4} +\frac{4x}{4}\le \frac{16}{4} +\frac{4x}{4}\le \frac{54}{9} +\frac{4x}{4}\le \frac{60}{4} +\frac{4x}{4}\le \frac{8}{4} +\frac{4x}{4}\le+\frac{4}{4} +\frac{4x}{4}\le-\frac{10}{4} +\frac{4x}{4}\le-\frac{14}{4} +\frac{4x}{4}\le-\frac{18}{4} +\frac{4x}{4}\le-\frac{20}{4} +\frac{4x}{4}\le-\frac{8}{4} +\frac{4x}{4}\le\frac{-10}{4} +\frac{4x}{4}\le\frac{-12}{4} +\frac{4x}{4}\le\frac{-14}{4} +\frac{4x}{4}\le\frac{-16}{4} +\frac{4x}{4}\le\frac{-18}{4} +\frac{4x}{4}\le\frac{-20}{4} +\frac{4x}{4}\le\frac{-32}{4} +\frac{4x}{4}\le\frac{-4}{4} +\frac{4x}{4}\le\frac{-8}{4} +\frac{4x}{4}\le\frac{12}{4} +\frac{4x}{4}\le\frac{16}{4} +\frac{4x}{4}\le\frac{20}{4} +\frac{4x}{4}\le\frac{24}{4} +\frac{4x}{4}\le\frac{28}{4} +\frac{4x}{4}\le\frac{3}{4} +\frac{4x}{4}\le\frac{40}{4} +\frac{4x}{4}\le\frac{48}{4} +\frac{4x}{4}\le\frac{4}{4} +\frac{4x}{4}\le\frac{52}{4} +\frac{4x}{4}\le\frac{5x}{4}-\frac{1}{4} +\frac{4x}{4}\le\frac{7}{4} +\frac{4x}{4}\le\frac{8}{4} +\frac{4x}{5} +\frac{4x}{5} < -12 +\frac{4x}{5} < -4 +\frac{4x}{5} < -8-4 +\frac{4x}{5} > -32 +\frac{4x}{5} > -4 +\frac{4x}{5} > 20 +\frac{4x}{5} > 36 +\frac{4x}{5} > 4 +\frac{4x}{5}+16-16>-20-16 +\frac{4x}{5}+16<-20 +\frac{4x}{5}+20-20>-20-20 +\frac{4x}{5}+20-20>-40 +\frac{4x}{5}+20>-12 +\frac{4x}{5}+24-24>4-24 +\frac{4x}{5}+8-8>-4-8 +\frac{4x}{5}+8>-4 +\frac{4x}{5}+8x<9 +\frac{4x}{5}+9x<2 +\frac{4x}{5}+9x<5 +\frac{4x}{5}+\frac{3}{5}\ge5 +\frac{4x}{5}+\frac{3}{5}\ge\frac{5}{1} +\frac{4x}{5}+\frac{45x}{5}<2 +\frac{4x}{5}+\frac{60}{5} > -16 +\frac{4x}{5}+\frac{9x}{1}<2 +\frac{4x}{5}-12>-20 +\frac{4x}{5}-16\le12 +\frac{4x}{5}-20+20 > 16+20 +\frac{4x}{5}-8\le20 +\frac{4x}{5}-\frac{4x}{7}\le+14 +\frac{4x}{5}-\frac{4x}{7}\le2+4 +\frac{4x}{5}-x<0 +\frac{4x}{5}<-12 +\frac{4x}{5}<-16 +\frac{4x}{5}<-20 +\frac{4x}{5}<-24 +\frac{4x}{5}<-28 +\frac{4x}{5}<-32 +\frac{4x}{5}<-36 +\frac{4x}{5}<-4 +\frac{4x}{5}<-8 +\frac{4x}{5}<0 +\frac{4x}{5}<12 +\frac{4x}{5}<16 +\frac{4x}{5}<20 +\frac{4x}{5}<24 +\frac{4x}{5}<32 +\frac{4x}{5}<4 +\frac{4x}{5}<5-9x +\frac{4x}{5}>-12 +\frac{4x}{5}>-16 +\frac{4x}{5}>-20 +\frac{4x}{5}>-24 +\frac{4x}{5}>-32 +\frac{4x}{5}>-36 +\frac{4x}{5}>-4 +\frac{4x}{5}>-40 +\frac{4x}{5}>-8 +\frac{4x}{5}>-8-20 +\frac{4x}{5}>0 +\frac{4x}{5}>12 +\frac{4x}{5}>16 +\frac{4x}{5}>20 +\frac{4x}{5}>24 +\frac{4x}{5}>28 +\frac{4x}{5}>4 +\frac{4x}{5}>4-24 +\frac{4x}{5}\ge -16 +\frac{4x}{5}\ge 0-8 +\frac{4x}{5}\ge 20 +\frac{4x}{5}\ge-12 +\frac{4x}{5}\ge-16 +\frac{4x}{5}\ge-20 +\frac{4x}{5}\ge-24 +\frac{4x}{5}\ge-32 +\frac{4x}{5}\ge-40 +\frac{4x}{5}\ge-8 +\frac{4x}{5}\ge0 +\frac{4x}{5}\ge12 +\frac{4x}{5}\ge20 +\frac{4x}{5}\ge32 +\frac{4x}{5}\ge8-16 +\frac{4x}{5}\le 0 +\frac{4x}{5}\le 12 +\frac{4x}{5}\le 24 +\frac{4x}{5}\le-12+4 +\frac{4x}{5}\le-28 +\frac{4x}{5}\le-36 +\frac{4x}{5}\le-8 +\frac{4x}{5}\le0 +\frac{4x}{5}\le12 +\frac{4x}{5}\le16 +\frac{4x}{5}\le28 +\frac{4x}{5}\le32 +\frac{4x}{5}\le4 +\frac{4x}{5}\le8 +\frac{4x}{5}\le\frac{4x}{7}+11 +\frac{4x}{5}\le\frac{4x}{7}+14 +\frac{4x}{5}\left( 5\right) > 36\left( 5\right) +\frac{4x}{5}\left(5\right)<-24\left(5\right) +\frac{4x}{5}\times5>-20\times5 +\frac{4x}{5}\times5>-36\times5 +\frac{4x}{60}\ge7 +\frac{4x}{6\left(x+1\right)}-\frac{24}{6\left(x+1\right)} +\frac{4x}{6\left(x+5\right)}-\frac{18}{6\left(x+5\right)} +\frac{4x}{6} +\frac{4x}{70}-\frac{7x}{70} +\frac{4x}{7x\left(x+7\right)}+\frac{49}{7x\left(x+7\right)} +\frac{4x}{7} +\frac{4x}{7}+6x<4 +\frac{4x}{7}+\frac{42x}{7}<4 +\frac{4x}{7}-20+20<8+20 +\frac{4x}{7}-8+8\le\frac{2x}{5}+2+8 +\frac{4x}{7}-\frac{2x}{5}\le\frac{2x}{5}-\frac{2x}{5}+10 +\frac{4x}{7}<-12 +\frac{4x}{7}<-4 +\frac{4x}{7}<28 +\frac{4x}{7}>-6 +\frac{4x}{7}>14-7x +\frac{4x}{7}>8 +\frac{4x}{7}\ge-36 +\frac{4x}{9}+3>9 +\frac{4x}{9}+3x-5<0 +\frac{4x}{9}+3x<5 +\frac{4x}{9}+3x<8 +\frac{4x}{9}+4x<5 +\frac{4x}{9}+5>9 +\frac{4x}{9}+5x<7 +\frac{4x}{9}+6>8 +\frac{4x}{9}+6x<7 +\frac{4x}{9}+7>6 +\frac{4x}{9}+7x<3 +\frac{4x}{9}+7x<4 +\frac{4x}{9}+8-8>28-8 +\frac{4x}{9}+8x<6 +\frac{4x}{9}+9>7 +\frac{4x}{9}+9x<2 +\frac{4x}{9}+\frac{36x}{9}<5 +\frac{4x}{9}-12+12<-20+12 +\frac{4x}{9}-12+12<-8+12 +\frac{4x}{9}-12\le12 +\frac{4x}{9}-12\le8 +\frac{4x}{9}-16+16>8+16 +\frac{4x}{9}-16>8 +\frac{4x}{9}-16\le12 +\frac{4x}{9}-16\le20 +\frac{4x}{9}-20+20<-12+20 +\frac{4x}{9}-20<-12 +\frac{4x}{9}-20\le12 +\frac{4x}{9}-8\le12 +\frac{4x}{9}-8\le24 +\frac{4x}{9}<-12 +\frac{4x}{9}<-16 +\frac{4x}{9}<-4 +\frac{4x}{9}<-7x+3 +\frac{4x}{9}<-8 +\frac{4x}{9}<12 +\frac{4x}{9}<16 +\frac{4x}{9}<2-9x +\frac{4x}{9}<20 +\frac{4x}{9}<24 +\frac{4x}{9}<28 +\frac{4x}{9}<36 +\frac{4x}{9}<4 +\frac{4x}{9}<8 +\frac{4x}{9}<8+16 +\frac{4x}{9}<8+4 +\frac{4x}{9}>-1 +\frac{4x}{9}>-12 +\frac{4x}{9}>-16 +\frac{4x}{9}>-2 +\frac{4x}{9}>-20 +\frac{4x}{9}>-20+12 +\frac{4x}{9}>-28 +\frac{4x}{9}>-3 +\frac{4x}{9}>-32 +\frac{4x}{9}>-36 +\frac{4x}{9}>-4 +\frac{4x}{9}>-40 +\frac{4x}{9}>-5 +\frac{4x}{9}>-6 +\frac{4x}{9}>-8 +\frac{4x}{9}>0 +\frac{4x}{9}>1 +\frac{4x}{9}>12 +\frac{4x}{9}>12+20 +\frac{4x}{9}>16 +\frac{4x}{9}>2 +\frac{4x}{9}>24 +\frac{4x}{9}>28 +\frac{4x}{9}>3 +\frac{4x}{9}>32 +\frac{4x}{9}>4 +\frac{4x}{9}>4-8 +\frac{4x}{9}>5 +\frac{4x}{9}>6 +\frac{4x}{9}>8 +\frac{4x}{9}>8+8 +\frac{4x}{9}>8-7 +\frac{4x}{9}\le20 +\frac{4x}{9}\le28 +\frac{4x}{9}\le32 +\frac{4x}{9}\le36 +\frac{4x}{9}\left(9\right)>20\left(9\right) +\frac{4x}{9}\times9<4\times9 +\frac{4x}{9}\times\frac{4}{4}+\frac{9x}{4}\times\frac{9}{9}>8 +\frac{4y\log_3\left(3\right)}{4\log_3\left(3\right)}\le\frac{\log_3\left(50\right)}{4\log_3\left(3\right)} +\frac{4y^2}{11}+\frac{6w}{11} +\frac{4y^2}{15} +\frac{4y^3}{9}\times\frac{27y^5}{1} +\frac{4y^{-4}x^0}{2} +\frac{4y^{2}}{4}+\frac{32y}{4} +\frac{4y}{10} +\frac{4y}{12} +\frac{4y}{17} +\frac{4y}{1y} +\frac{4y}{20} +\frac{4y}{4}<2.25 +\frac{4y}{4}<\frac{9}{4} +\frac{4y}{4}>\frac{12}{4} +\frac{4y}{4}>\frac{28}{4} +\frac{4y}{4}>\frac{36}{4} +\frac{4y}{8}\times\frac{10}{5y} +\frac{4y}{x} +\frac{4y}{y-4}-\left(\frac{y}{y-4}\right) +\frac{4y}{y^2} +\frac{4y}{y} +\frac{4} {18} < x +\frac{4} {45x^{10}} +\frac{4}{-2}<\frac{6}{-2} +\frac{4}{-2}<\frac{8}{-2} +\frac{4}{-2}>-\frac{2x}{2} +\frac{4}{-3+6} +\frac{4}{-3} < 9 +\frac{4}{-3}<-2 +\frac{4}{-3}<\frac{11}{-6} +\frac{4}{-3}<\frac{5}{-3} +\frac{4}{-3}<\frac{6}{-3} +\frac{4}{-3}<\frac{7}{-3} +\frac{4}{-3}<\frac{8}{-3} +\frac{4}{-4}<-\frac{4x}{-4}\le-\frac{6}{-4} +\frac{4}{-4}<\frac{6}{-4} +\frac{4}{-4}<\frac{8}{-4} +\frac{4}{-4} x +\frac{4}{17}>x +\frac{4}{18} < \frac{18x}{18} +\frac{4}{18} < x +\frac{4}{18}<\frac{18x}{18} +\frac{4}{18} \frac{x}{1} +\frac{4}{1}<\frac{x-2}{5} +\frac{4}{1}\ge-1+x>-3 +\frac{4}{1}\le p +\frac{4}{1}\le x +\frac{4}{1}\le\frac{1x}{1} +\frac{4}{2 x^{3}} +\frac{4}{21 m^{7}} +\frac{4}{21}>x +\frac{4}{25} +\frac{4}{25}x^2-49 +\frac{4}{27 y^{3}} +\frac{4}{2y} +\frac{4}{2} +\frac{4}{2} < x +\frac{4}{2} > \frac{1}{2} +\frac{4}{2} > \frac{2 x}{2} +\frac{4}{2} > x +\frac{4}{2}<\frac{2x}{2} +\frac{4}{2}<\frac{2}{2}\left(x+1\right) +\frac{4}{2}<\frac{2}{2}\left(x+4\right) +\frac{4}{2}<\frac{2}{2}x +\frac{4}{2}<\frac{6}{2} +\frac{4}{2}\frac{1}{2} +\frac{4}{2}>\frac{2x}{2} +\frac{4}{2}\ge x>\frac{1}{-2} +\frac{4}{2}\ge\frac{2x}{2} +\frac{4}{2}\le\frac{2x}{2} +\frac{4}{34}<\frac{34x}{34} +\frac{4}{3x+21}+\frac{1}{x^2+7x} +\frac{4}{3} +\frac{4}{3} < x +\frac{4}{3} > \frac{1}{3} +\frac{4}{3} > \frac{2}{3} +\frac{4}{3} \leq x \leq 5 +\frac{4}{3}<3 +\frac{4}{3}<\frac{3}{1} +\frac{4}{3}0.\overline{6} +\frac{4}{3}>1 +\frac{4}{3}>\frac{1}{3} +\frac{4}{3}>\frac{2}{3} +\frac{4}{3}>\frac{5}{6} +\frac{4}{3}>k +\frac{4}{3}>x +\frac{4}{3}\ge x +\frac{4}{3}\ge x\ge0 +\frac{4}{3}\le x\le2 +\frac{4}{3}\le x\le5 +\frac{4}{3}\le y +\frac{4}{3}\sqrt{5}\pi t^3 +\frac{4}{3}t +\frac{4}{3}x > -8 +\frac{4}{3}x-16\le8 +\frac{4}{3}x-2\le-2 +\frac{4}{3}x-4-28 +\frac{4}{3}x\le0 +\frac{4}{3}x\le24 +\frac{4}{3}x^2y^3 +\frac{4}{3}x^3y^2 +\frac{4}{49} +\frac{4}{4} < x +\frac{4}{4} > \frac{1}{4} +\frac{4}{4} > \frac{2}{4} +\frac{4}{4} > x +\frac{4}{4} \geq x +\frac{4}{4} \leq x +\frac{4}{4}<\frac{18x}{4} +\frac{4}{4}<\frac{4x}{4} +\frac{4}{4}<\frac{v}{4}<\frac{36}{4} +\frac{4}{4}\frac{1}{2} +\frac{4}{4}>\frac{2}{4} +\frac{4}{4}>\frac{4x}{4} +\frac{4}{4}\ge\frac{4x}{4} +\frac{4}{4}\ge\frac{4}{4}x +\frac{4}{4}\left(4x-12\right)\le\frac{80}{4} +\frac{4}{4}\left(5-\frac{x}{3}\right)\ge\frac{32}{4} +\frac{4}{4}\left(k+3\right)\le\frac{12}{4} +\frac{4}{4}x<\frac{15.7}{4} +\frac{4}{4}x<\frac{4.7}{4} +\frac{4}{4}x>\frac{233}{4} +\frac{4}{4}x>\frac{40}{4} +\frac{4}{4}x\ge\frac{16}{4} +\frac{4}{5x^6y^2} +\frac{4}{5x^{3}}\times \frac{1}{3x^{5}} +\frac{4}{5} +\frac{4}{5} < 2 +\frac{4}{5} < 3 +\frac{4}{5} > \frac{1}{5} +\frac{4}{5} \div \frac{3}{5} +\frac{4}{5} \leq x \leq 2 +\frac{4}{5} \leq x \leq 6 +\frac{4}{5} x^{2 - 8} y^{6 - 8} +\frac{4}{5}<2 +\frac{4}{5}<3 +\frac{4}{5}\frac{1}{5} +\frac{4}{5}>\frac{2}{5} +\frac{4}{5}>a +\frac{4}{5}\ge x > \frac{2}{-5} +\frac{4}{5}\ge x>-\frac{2}{5} +\frac{4}{5}\ge x>\frac{2}{-5} +\frac{4}{5}\le x\le2 +\frac{4}{5}\le x\le6 +\frac{4}{5}v+\frac{1}{5}w+\frac{3}{10} +\frac{4}{5}v+\frac{3}{5}w+9 +\frac{4}{5}x+16\le0 +\frac{4}{5}x-12\le16 +\frac{4}{5}x>-20 +\frac{4}{5}x\le-16 +\frac{4}{5}x\le-8 +\frac{4}{5}x\le28 +\frac{4}{5}x^2 +\frac{4}{5}x^5y^4 +\frac{4}{5}x^{5}y^{4} +\frac{4}{5}y+\frac{1}{5}k+3 +\frac{4}{5}y+\frac{2}{5}k+\frac{1}{10} +\frac{4}{6} > \frac{1}{6} +\frac{4}{6} > \frac{2}{6} +\frac{4}{6}<6 +\frac{4}{6}>\frac{1}{5} +\frac{4}{6}>\frac{1}{6} +\frac{4}{6}>\frac{2}{6} +\frac{4}{6}>\frac{7}{6} +\frac{4}{7\left(x+7\right)}+\frac{7}{x\left(x+7\right)} +\frac{4}{7} +\frac{4}{7}-\frac{3x}{7}<4 +\frac{4}{7}32-8 +\frac{4}{9}x+8>32 +\frac{4}{9}x>24 +\frac{4}{9}x^{4} +\frac{4}{\cos^2\left(\frac{\pi}{3}\right)} +\frac{4}{\left(x-9\right)\left(x-6\right)}-\frac{3}{\left(x+6\right)\left(x-6\right)} +\frac{4}{\sqrt{2}} +\frac{4}{\sqrt{7}-8}\times \frac{\sqrt{7}+8}{\sqrt{7}+8} +\frac{4}{a^2} +\frac{4}{a^3} +\frac{4}{b} +\frac{4}{m^{16}} +\frac{4}{p^5} +\frac{4}{r-4} +\frac{4}{u^6} +\frac{4}{x + 3} - 9 \geq 0 +\frac{4}{x + 3} - \frac{9 \left(x + 3\right)}{x + 3} \geq 0 +\frac{4}{x + 3} - \frac{9 x + 27}{x + 3} \geq 0 +\frac{4}{x + 4} - 5 \geq 0 +\frac{4}{x + 4} - \frac{5 \left(x + 4\right)}{x + 4} \geq 0 +\frac{4}{x + 4} - \frac{5 x + 20}{x + 4} \geq 0 +\frac{4}{x - 1} - \frac{3 \left(x - 1\right)}{x - 1} \geq 0 +\frac{4}{x - 4} - 3 \geq 0 +\frac{4}{x - 4} - \frac{3 \left(x - 4\right)}{x - 4} \geq 0 +\frac{4}{x - 4} - \frac{3 x - 12}{x - 4} \geq 0 +\frac{4}{x+1}-3\ge0 +\frac{4}{x+3}-9\ge0 +\frac{4}{x-1}-3\ge0 +\frac{4}{x-1}-3\ge3-3 +\frac{4}{x-1}-\frac{3\left(x-1\right)}{x-1}\ge0 +\frac{4}{x-2}-3\ge0 +\frac{4}{x-2}-\frac{3\left(x-2\right)}{x-2}\ge0 +\frac{4}{x-2}\ge3 +\frac{4}{x^2y^{10}} +\frac{4}{x^2} +\frac{4}{x^3} +\frac{4}{x^4} +\frac{4}{x^5} +\frac{4}{x^7} +\frac{4}{x^{2}} +\frac{4}{x^{3}} +\frac{4}{x^{5}} +\frac{4}{x^{6}} +\frac{4}{x} +\frac{4}{x} \geq 1 +\frac{4}{x}-1\ge0 +\frac{4}{x}-4 +\frac{4}{x}-5 +\frac{4}{x}>1 +\frac{4}{x}\ge+1 +\frac{4}{x}\ge1 +\frac{4}{y^2} +\frac{4}{y^3} +\frac{4}{y^5} +\frac{4}{y^8} +\frac{4}{y^{6}} +\frac{4}{y} +\frac{5 + 2 + 2 \sqrt{ 5 \times 2}}{5 - 2} +\frac{5 - 2 x - 4}{x + 2} \geq 0 +\frac{5 - 8 x + 32}{x - 4} \geq 0 +\frac{5 - 9 x + 27}{x - 3} \geq 0 +\frac{5 - x}{2} \geq 4 +\frac{5 - x}{4} \geq 2 +\frac{5 \left( 11 x + 14\right)}{5} > 10 \times 5 +\frac{5 \left( 11 x + 14\right)}{5} > 16 \times 5 +\frac{5 \left( 16 x + 11\right)}{5} > 10 \times 5 +\frac{5 \left( 19 x + 13\right)}{5} > 7 \times 5 +\frac{5 \left( 2 x + 10\right)}{5} < \frac{- 10}{5} +\frac{5 \left( 2 x + 10\right)}{5} < \frac{- 20}{5} +\frac{5 \left( 2 x + 10\right)}{5} \leq \frac{20}{5} +\frac{5 \left( 2 x + 1\right)}{15} +\frac{5 \left( 2 x + 2\right)}{5} > \frac{- 20}{5} +\frac{5 \left( 2 x + 2\right)}{5} > \frac{- 50}{5} +\frac{5 \left( 2 x + 8\right)}{5} \geq \frac{- 20}{5} +\frac{5 \left( 2 x - 10\right)}{5} > \frac{20}{5} +\frac{5 \left( 2 x - 6\right)}{5} > \frac{30}{5} +\frac{5 \left( 2 x-1\right)}{10} +\frac{5 \left( 3 x + 3\right)}{5} > \frac{- 60}{5} +\frac{5 \left( 3 x + 9\right)}{5} > \frac{- 30}{5} +\frac{5 \left( 3 x + 9\right)}{5} > \frac{- 60}{5} +\frac{5 \left( 3 x + 9\right)}{5} > \frac{30}{5} +\frac{5 \left( 3 x + 9\right)}{5} > \frac{60}{5} +\frac{5 \left( 3 x + 9\right)}{5} > \frac{75}{5} +\frac{5 \left( 3 x - 12\right)}{5} > \frac{75}{5} +\frac{5 \left( 3 x - 15\right)}{5} > \frac{- 30}{5} +\frac{5 \left( 4 x + 12\right)}{5} < \frac{- 40}{5} +\frac{5 \left( 4 x + 12\right)}{5} > \frac{- 80}{5} +\frac{5 \left( 4 x + 16\right)}{5} < \frac{- 60}{5} +\frac{5 \left( 4 x + 16\right)}{5} > \frac{- 40}{5} +\frac{5 \left( 4 x + 16\right)}{5} \geq \frac{80}{5} +\frac{5 \left( 4 x + 19\right)}{5} > 6 \times 5 +\frac{5 \left( 4 x + 20\right)}{5} < \frac{40}{5} +\frac{5 \left( 4 x + 20\right)}{5} > \frac{- 20}{5} +\frac{5 \left( 4 x + 20\right)}{5} > \frac{- 60}{5} +\frac{5 \left( 4 x + 3\right)}{5} > 20 \times 5 +\frac{5 \left( 4 x + 8\right)}{5} > \frac{40}{5} +\frac{5 \left( 4 x - 20\right)}{5} > \frac{80}{5} +\frac{5 \left( 4 x - 4\right)}{5} < \frac{- 60}{5} +\frac{5 \left( 5 x + 10\right)}{5} > \frac{100}{5} +\frac{5 \left( 5 x + 10\right)}{5} > \frac{25}{5} +\frac{5 \left( 5 x + 10\right)}{5} \geq \frac{- 75}{5} +\frac{5 \left( 5 x + 15\right)}{5} > \frac{- 50}{5} +\frac{5 \left( 5 x + 16\right)}{5} > 11 \times 5 +\frac{5 \left( 5 x + 20\right)}{5} > \frac{25}{5} +\frac{5 \left( 5 x + 20\right)}{5} \leq \frac{50}{5} +\frac{5 \left( 5 x + 4\right) \left(x + 1\right)}{5} +\frac{5 \left( 5 x + 4\right) \left(x - 1\right)}{5} +\frac{5 \left( 5 x + 7\right) \left(x - 2\right)}{5} +\frac{5 \left( 5 x + 9\right)}{5} > 10 \times 5 +\frac{5 \left( 5 x - 10\right)}{5} > \frac{100}{5} +\frac{5 \left( 5 x - 5\right)}{5} < \frac{100}{5} +\frac{5 \left( 5 x - 5\right)}{5} > \frac{- 125}{5} +\frac{5 \left( 6 x - 30\right)}{5} < \frac{- 120}{5} +\frac{5 \left( 6 x - 30\right)}{5} < \frac{- 150}{5} +\frac{5 \left( 6 x - 30\right)}{5} < \frac{30}{5} +\frac{5 \left( 6 x - 30\right)}{5} > \frac{120}{5} +\frac{5 \left( 6 x - 6\right)}{5} > \frac{- 150}{5} +\frac{5 \left( 6 x - 6\right)}{5} > \frac{- 90}{5} +\frac{5 \left( 6 x - 6\right)}{5} \geq \frac{- 30}{5} +\frac{5 \left( 6 x - 6\right)}{5} \geq \frac{- 90}{5} +\frac{5 \left( 7 m + 3\right)}{7 m + 3} \times \frac{m - 10}{4} +\frac{5 \left( 7 x + 8\right)}{5} > 9 \times 5 +\frac{5 \left( 7 x + 9\right)}{5} > 3 \times 5 +\frac{5 \left(5 + 10 v\right)}{v} +\frac{5 \left(k + 3\right)}{5} \leq \frac{15}{5} +\frac{5 \left(k + 4\right)}{5} \leq \frac{20}{5} +\frac{5 \left(k + 6\right)}{5} \leq \frac{30}{5} +\frac{5 \left(k + 7\right)}{5} \leq \frac{35}{5} +\frac{5 \left(k + 8\right)}{5} \leq \frac{40}{5} +\frac{5 \left(k + 9\right)}{5} \leq \frac{45}{5} +\frac{5 \left(m + 5\right)}{2 \left(m + 7\right)} +\frac{5 \left(m + 7\right)}{4 \left(m + 6\right)} +\frac{5 \left(m - 10\right)}{4} +\frac{5 \left(m - 6\right)}{2} +\frac{5 \left(x + 2\right)}{5} \leq \frac{25}{5} +\frac{5 \left(x + 2\right)}{5} \leq \frac{30}{5} +\frac{5 \left(x + 2\right)}{5} \leq \frac{40}{5} +\frac{5 \left(x + 2\right)}{5} \leq \frac{45}{5} +\frac{5 \left(x + 3\right)}{5} \leq \frac{30}{5} +\frac{5 \left(x + 3\right)}{5} \leq \frac{40}{5} +\frac{5 \left(x + 3\right)}{5} \leq \frac{45}{5} +\frac{5 \left(x + 4\right)}{5} \leq \frac{30}{5} +\frac{5 \left(x + 4\right)}{5} \leq \frac{35}{5} +\frac{5 \left(x + 4\right)}{5} \leq \frac{40}{5} +\frac{5 \left(x + 4\right)}{5} \leq \frac{45}{5} +\frac{5 \left(x + 5\right)}{5} \leq \frac{30}{5} +\frac{5 \left(x + 5\right)}{5} \leq \frac{40}{5} +\frac{5 \left(x + 5\right)}{5} \leq \frac{45}{5} +\frac{5 \left(x + 6\right)}{5} \leq \frac{45}{5} +\frac{5 \left(x + 7\right)}{5} \leq \frac{40}{5} +\frac{5 \left(x - 14\right)}{7 \left(x + 1\right)} +\frac{5 \left(x - 21\right)}{7 \left(x + 1\right)} +\frac{5 \left(x - 21\right)}{7 \left(x + 3\right)} +\frac{5 \left(x - 4\right)}{5} < \frac{- 10}{5} +\frac{5 \left(x - 4\right)}{5} < \frac{- 15}{5} +\frac{5 \left(x - 5\right)}{5} < \frac{- 10}{5} +\frac{5 \left(x - 6\right)}{5} < \frac{- 15}{5} +\frac{5 \left(x - 6\right)}{5} < \frac{- 25}{5} +\frac{5 \left(x - 7\right)}{5} < \frac{- 10}{5} +\frac{5 \left(x - 7\right)}{5} < \frac{- 20}{5} +\frac{5 \left(x - 7\right)}{5} < \frac{- 30}{5} +\frac{5 \left(x - 8\right)}{5} < \frac{- 35}{5} +\frac{5 \left(x - 9\right)}{5} < \frac{- 15}{5} +\frac{5 \left(x - 9\right)}{5} < \frac{- 35}{5} +\frac{5 \left(x - 9\right)}{5} < \frac{- 40}{5} +\frac{5 \log m^{4}}{6 \log m^{\frac{1}{3}}} +\frac{5 \sqrt{ 10 p q}}{7 \sqrt{ 10 p}} +\frac{5 \sqrt{2} + 5 \times 8}{2 - 8^{2}} +\frac{5 \sqrt{6} + 3}{6} +\frac{5 \sqrt{70} - 4 \sqrt{35}}{170} +\frac{5 \sqrt{q}}{7} +\frac{5 \times 1 \sqrt{6}}{6} + \frac{3}{6} +\frac{5 \times 2 m}{20} + \frac{4 \times 3 m}{20} +\frac{5 \times 3 \sqrt{7} + 5 \times 2}{3^{2} \times 7 - 2^{2}} +\frac{5 \times 3 m}{20} + \frac{4 \times 3 m}{20} +\frac{5 b^{\frac{3}{2}}}{b^{\frac{2}{3}}} +\frac{5 k}{5} \leq 0 +\frac{5 m}{14} + 10 n - \frac{5}{2} +\frac{5 m}{14} + 5 \times 2 n - \frac{5}{2} +\frac{5 m}{45} +\frac{5 n}{5} > \frac{100}{5} +\frac{5 n}{5} > \frac{50}{5} +\frac{5 n}{5} > \frac{70}{5} +\frac{5 n}{n} +\frac{5 p q r}{8 p q} +\frac{5 p^{4} q^{ - 7 }}{p^{ - 9 } q^{7}} +\frac{5 r}{5} > \frac{40}{5} +\frac{5 t^{18}}{t^{6}} +\frac{5 t^{2} \left( 4 t + 3\right)}{4 t + 3} +\frac{5 t^{2} \left(8 + 4 t\right)}{8 + 4 t} +\frac{5 u^{4}}{v^{5}} +\frac{5 x + 11}{7} \geq 3 +\frac{5 x + 15 - \left(x + 3\right)}{30} > \frac{3}{5} +\frac{5 x + 29}{2} \geq 7 +\frac{5 x + 2}{3} \geq 4 +\frac{5 x + 2}{7} \geq 7 +\frac{5 x + 2}{9} \geq 7 +\frac{5 x + 31}{7} \geq 3 +\frac{5 x + 45 - \left(x + 2\right)}{15} > \frac{3}{5} +\frac{5 x + 45 - x - 2}{15} > \frac{3}{5} +\frac{5 x + 4}{3} \geq 6 +\frac{5 x + 4}{9} \geq 4 +\frac{5 x + 59}{9 \left(x - 8\right) \left(y - 7\right)} +\frac{5 x + 7}{2} \geq 6 +\frac{5 x + 8}{7} \geq 8 +\frac{5 x + 9}{2} \geq 9 +\frac{5 x - 5 \times 17 - 4 x}{20} < 2 +\frac{5 x - 5 \times 2 - 3 x}{15} < 14 +\frac{5 x - 10}{4} > 2 x - 4 +\frac{5 x - 14}{4} > 2 x - 5 +\frac{5 x - 1}{2} > 3 x - 5 +\frac{5 x - 216}{234} < 19 +\frac{5 x - 2}{2} > 3 x - 3 +\frac{5 x - 2}{2} > 3 x - 5 +\frac{5 x - 2}{4} > 2 x - 5 +\frac{5 x - 3 - 2 \left(x + 7\right)}{x + 7} \leq 0 +\frac{5 x - 3 - 2 x - 14}{x + 7} \leq 0 +\frac{5 x - 3}{3} > 3 x - 5 +\frac{5 x - 3}{x + 7} - 2 \leq 0 +\frac{5 x - 3}{x + 7} - \frac{2 \left(x + 7\right)}{x + 7} \leq 0 +\frac{5 x - 5}{2} > 3 x - 4 +\frac{5 x - 5}{3} > 2 x - 4 +\frac{5 x - 5}{4} > 2 x - 5 +\frac{5 x - 6}{3} > 2 x - 5 +\frac{5 x - 70}{7 \left(x + 1\right)} +\frac{5 x - 7}{2} > 3 x - 5 +\frac{5 x - 7}{3} > 2 x - 4 +\frac{5 x - 84}{126} < 13 +\frac{5 x - 9}{3} > 2 x - 4 +\frac{5 x - 9}{3} > 2 x - 5 +\frac{5 x^{ - 7 }}{x^{ - 3 }} +\frac{5 x^{3} y^{2}}{7} +\frac{5 x^{3}}{3} +\frac{5 x^{5} y^{3}}{9 x^{8} y^{7}} +\frac{5 x^{6 - 3} y^{8 - 3}}{3} +\frac{5 x^{6} y^{8}}{3 x^{3} y^{3}} +\frac{5 x^{8 - 5} y^{5 - 3}}{7} +\frac{5 x^{8} y^{5}}{7 x^{5} y^{3}} +\frac{5 x}{12} - \frac{4 x}{11} > - 2 + 6 +\frac{5 x}{28} \leq 12 +\frac{5 x}{28} \leq 17 +\frac{5 x}{28} \leq 7 +\frac{5 x}{2} + 10 - 10 > - 15 - 10 +\frac{5 x}{2} + 10 - 10 \geq 5 - 10 +\frac{5 x}{2} + 15 - 15 < 15 - 15 +\frac{5 x}{2} + 15 - 15 > 5 - 15 +\frac{5 x}{2} + 20 - 20 < 15 - 20 +\frac{5 x}{2} + 20 - 20 < 5 - 20 +\frac{5 x}{2} + 20 - 20 > - 15 - 20 +\frac{5 x}{2} + 20 - 20 > - 20 - 20 +\frac{5 x}{2} + 20 - 20 > 0 - 20 +\frac{5 x}{2} + 20 - 20 > 15 - 20 +\frac{5 x}{2} + 20 - 20 \geq 5 - 20 +\frac{5 x}{2} + 25 - 25 > 20 - 25 +\frac{5 x}{2} + 25 - 25 \geq 5 - 25 +\frac{5 x}{2} + 25 - 25 \leq 10 - 25 +\frac{5 x}{2} + 30 - 30 > 15 - 30 +\frac{5 x}{2} + 5 - 5 < - 5 - 5 +\frac{5 x}{2} - 15 + 15 < - 10 + 15 +\frac{5 x}{2} - 15 + 15 > - 5 + 15 +\frac{5 x}{2} - 25 + 25 > - 5 + 25 +\frac{5 x}{2} - 25 + 25 > 10 + 25 +\frac{5 x}{2} - \frac{8 x}{7} > - 8 + 18 +\frac{5 x}{2} < - 5 +\frac{5 x}{2} < 0 +\frac{5 x}{2} < 30 +\frac{5 x}{2} < 5 +\frac{5 x}{2} < 5 + 25 +\frac{5 x}{2} > - 10 +\frac{5 x}{2} > - 15 +\frac{5 x}{2} > - 20 +\frac{5 x}{2} > - 25 +\frac{5 x}{2} > - 40 +\frac{5 x}{2} > - 5 +\frac{5 x}{2} > 10 +\frac{5 x}{2} > 20 +\frac{5 x}{2} > 35 +\frac{5 x}{2} \geq - 20 +\frac{5 x}{2} \geq - 20 - 15 +\frac{5 x}{2} \geq - 35 +\frac{5 x}{2} \geq - 5 +\frac{5 x}{2} \leq - 15 +\frac{5 x}{2} \times 2 \geq - 5 \times 2 +\frac{5 x}{2} \times 2 \leq - 15 \times 2 +\frac{5 x}{3} + 10 - 10 \leq - 5 - 10 +\frac{5 x}{3} + 15 - 15 < 10 - 15 +\frac{5 x}{3} + 15 - 15 < 5 - 15 +\frac{5 x}{3} + 15 - 15 > - 10 - 15 +\frac{5 x}{3} + 15 - 15 > 15 - 15 +\frac{5 x}{3} + 15 - 15 \leq 10 - 15 +\frac{5 x}{3} + 20 - 20 > - 25 - 20 +\frac{5 x}{3} + 20 - 20 > 5 - 20 +\frac{5 x}{3} + 20 - 20 \leq 15 - 20 +\frac{5 x}{3} + 25 - 25 < - 15 - 25 +\frac{5 x}{3} + 25 - 25 < 15 - 25 +\frac{5 x}{3} + 25 - 25 > - 20 - 25 +\frac{5 x}{3} + 25 - 25 > 10 - 25 +\frac{5 x}{3} + 25 - 25 > 25 - 25 +\frac{5 x}{3} + 30 - 30 > - 15 - 30 +\frac{5 x}{3} + 30 - 30 > 0 - 30 +\frac{5 x}{3} + 5 - 5 \geq - 5 - 5 +\frac{5 x}{3} + 5 - 5 \leq 10 - 5 +\frac{5 x}{3} - 15 + 15 \geq - 10 + 15 +\frac{5 x}{3} - 20 + 20 < - 25 + 20 +\frac{5 x}{3} - 20 + 20 > - 20 + 20 +\frac{5 x}{3} - 20 + 20 \geq - 25 + 20 +\frac{5 x}{3} - 25 + 25 > - 10 + 25 +\frac{5 x}{3} - 5 + 5 > 10 + 5 +\frac{5 x}{3} < - 10 +\frac{5 x}{3} < - 40 +\frac{5 x}{3} < - 5 +\frac{5 x}{3} > - 15 +\frac{5 x}{3} > - 20 + 15 +\frac{5 x}{3} > - 25 +\frac{5 x}{3} > - 30 +\frac{5 x}{3} > - 45 +\frac{5 x}{3} > - 5 +\frac{5 x}{3} > - 5 - 10 +\frac{5 x}{3} > 0 +\frac{5 x}{3} > 15 +\frac{5 x}{3} > 35 +\frac{5 x}{3} > 45 - 10 +\frac{5 x}{3} > 5 +\frac{5 x}{3} \geq - 10 +\frac{5 x}{3} \leq - 5 +\frac{5 x}{3} \leq 5 +\frac{5 x}{3} \times 3 < - 40 \times 3 +\frac{5 x}{3} \times 3 > 0 \times 3 +\frac{5 x}{42} > 5 +\frac{5 x}{4} + 10 - 10 < 10 - 10 +\frac{5 x}{4} + 15 - 15 < - 15 - 15 +\frac{5 x}{4} + 15 - 15 < 0 - 15 +\frac{5 x}{4} + 15 - 15 > - 15 - 15 +\frac{5 x}{4} + 20 - 20 < - 10 - 20 +\frac{5 x}{4} + 20 - 20 \geq - 15 - 20 +\frac{5 x}{4} + 25 - 25 < - 5 - 25 +\frac{5 x}{4} + 25 - 25 > - 20 - 25 +\frac{5 x}{4} + 25 - 25 > 0 - 25 +\frac{5 x}{4} + 25 - 25 > 20 - 25 +\frac{5 x}{4} + 25 - 25 \geq 10 - 25 +\frac{5 x}{4} + 30 - 30 > - 15 - 30 +\frac{5 x}{4} - 25 + 25 \leq - 20 + 25 +\frac{5 x}{4} - 5 + 5 > - 25 + 5 +\frac{5 x}{4} - \frac{13 x}{15} > - 12 + 16 +\frac{5 x}{4} - \frac{13 x}{19} > - 16 + 16 +\frac{5 x}{4} < - 15 +\frac{5 x}{4} < - 15 + 25 +\frac{5 x}{4} < - 30 +\frac{5 x}{4} < 0 +\frac{5 x}{4} < 10 +\frac{5 x}{4} < 10 + 25 +\frac{5 x}{4} < 35 +\frac{5 x}{4} > - 20 +\frac{5 x}{4} > - 25 +\frac{5 x}{4} > - 25 + 20 +\frac{5 x}{4} > - 30 +\frac{5 x}{4} > - 45 +\frac{5 x}{4} > - 5 +\frac{5 x}{4} \geq - 10 - 10 +\frac{5 x}{4} \geq - 15 +\frac{5 x}{4} \geq - 25 +\frac{5 x}{4} \geq - 35 +\frac{5 x}{4} \geq - 5 - 20 +\frac{5 x}{4} \geq 10 - 5 +\frac{5 x}{4} \geq 5 +\frac{5 x}{5} + \frac{2 x}{5} +\frac{5 x}{5} < \frac{- 10}{5} +\frac{5 x}{5} < \frac{- 120}{5} +\frac{5 x}{5} < \frac{- 15}{5} +\frac{5 x}{5} < \frac{- 20}{5} +\frac{5 x}{5} < \frac{- 25}{5} +\frac{5 x}{5} < \frac{- 30}{5} +\frac{5 x}{5} < \frac{- 35}{5} +\frac{5 x}{5} < \frac{- 45}{5} +\frac{5 x}{5} < \frac{- 50}{5} +\frac{5 x}{5} < \frac{- 5}{5} +\frac{5 x}{5} < \frac{0.5}{5} +\frac{5 x}{5} < \frac{0.7}{5} +\frac{5 x}{5} < \frac{0}{5} +\frac{5 x}{5} < \frac{1.1}{5} +\frac{5 x}{5} < \frac{1.6}{5} +\frac{5 x}{5} < \frac{1.9}{5} +\frac{5 x}{5} < \frac{10.1}{5} +\frac{5 x}{5} < \frac{10.3}{5} +\frac{5 x}{5} < \frac{10.4}{5} +\frac{5 x}{5} < \frac{10.5}{5} +\frac{5 x}{5} < \frac{10.6}{5} +\frac{5 x}{5} < \frac{10.8}{5} +\frac{5 x}{5} < \frac{10}{5} +\frac{5 x}{5} < \frac{11.1}{5} +\frac{5 x}{5} < \frac{11.3}{5} +\frac{5 x}{5} < \frac{11.5}{5} +\frac{5 x}{5} < \frac{11.7}{5} +\frac{5 x}{5} < \frac{12.1}{5} +\frac{5 x}{5} < \frac{12.4}{5} +\frac{5 x}{5} < \frac{12.6}{5} +\frac{5 x}{5} < \frac{12.8}{5} +\frac{5 x}{5} < \frac{13.3}{5} +\frac{5 x}{5} < \frac{13.4}{5} +\frac{5 x}{5} < \frac{13.8}{5} +\frac{5 x}{5} < \frac{13.9}{5} +\frac{5 x}{5} < \frac{1331}{5} +\frac{5 x}{5} < \frac{14.2}{5} +\frac{5 x}{5} < \frac{14.4}{5} +\frac{5 x}{5} < \frac{14.5}{5} +\frac{5 x}{5} < \frac{14.8}{5} +\frac{5 x}{5} < \frac{15.2}{5} +\frac{5 x}{5} < \frac{15.6}{5} +\frac{5 x}{5} < \frac{16.1}{5} +\frac{5 x}{5} < \frac{16.2}{5} +\frac{5 x}{5} < \frac{16.4}{5} +\frac{5 x}{5} < \frac{16.5}{5} +\frac{5 x}{5} < \frac{16.9}{5} +\frac{5 x}{5} < \frac{17.2}{5} +\frac{5 x}{5} < \frac{17.6}{5} +\frac{5 x}{5} < \frac{17.7}{5} +\frac{5 x}{5} < \frac{17.8}{5} +\frac{5 x}{5} < \frac{1722}{5} +\frac{5 x}{5} < \frac{18.1}{5} +\frac{5 x}{5} < \frac{18.7}{5} +\frac{5 x}{5} < \frac{18.9}{5} +\frac{5 x}{5} < \frac{2.5}{5} +\frac{5 x}{5} < \frac{2.6}{5} +\frac{5 x}{5} < \frac{20}{5} +\frac{5 x}{5} < \frac{25}{5} +\frac{5 x}{5} < \frac{3.1}{5} +\frac{5 x}{5} < \frac{35}{5} +\frac{5 x}{5} < \frac{4.1}{5} +\frac{5 x}{5} < \frac{4.3}{5} +\frac{5 x}{5} < \frac{4.6}{5} +\frac{5 x}{5} < \frac{4.7}{5} +\frac{5 x}{5} < \frac{4.8}{5} +\frac{5 x}{5} < \frac{40}{5} +\frac{5 x}{5} < \frac{5.1}{5} +\frac{5 x}{5} < \frac{5.6}{5} +\frac{5 x}{5} < \frac{5.9}{5} +\frac{5 x}{5} < \frac{50}{5} +\frac{5 x}{5} < \frac{5}{5} +\frac{5 x}{5} < \frac{6.2}{5} +\frac{5 x}{5} < \frac{6.4}{5} +\frac{5 x}{5} < \frac{6.6}{5} +\frac{5 x}{5} < \frac{6.8}{5} +\frac{5 x}{5} < \frac{6.9}{5} +\frac{5 x}{5} < \frac{7.6}{5} +\frac{5 x}{5} < \frac{70}{5} +\frac{5 x}{5} < \frac{75}{5} +\frac{5 x}{5} < \frac{8.1}{5} +\frac{5 x}{5} < \frac{8.2}{5} +\frac{5 x}{5} < \frac{8.3}{5} +\frac{5 x}{5} < \frac{8.6}{5} +\frac{5 x}{5} < \frac{80}{5} +\frac{5 x}{5} < \frac{9.2}{5} +\frac{5 x}{5} < \frac{9.3}{5} +\frac{5 x}{5} < \frac{9.4}{5} +\frac{5 x}{5} < \frac{9.6}{5} +\frac{5 x}{5} < \frac{9.7}{5} +\frac{5 x}{5} < \frac{9.8}{5} +\frac{5 x}{5} > \frac{- 10}{5} +\frac{5 x}{5} > \frac{- 120}{5} +\frac{5 x}{5} > \frac{- 135}{5} +\frac{5 x}{5} > \frac{- 15}{5} +\frac{5 x}{5} > \frac{- 180}{5} +\frac{5 x}{5} > \frac{- 20}{5} +\frac{5 x}{5} > \frac{- 25}{5} +\frac{5 x}{5} > \frac{- 30}{5} +\frac{5 x}{5} > \frac{- 40}{5} +\frac{5 x}{5} > \frac{- 45}{5} +\frac{5 x}{5} > \frac{- 5}{5} +\frac{5 x}{5} > \frac{- 80}{5} +\frac{5 x}{5} > \frac{0}{5} +\frac{5 x}{5} > \frac{10.4}{5} +\frac{5 x}{5} > \frac{10}{5} +\frac{5 x}{5} > \frac{11.2}{5} +\frac{5 x}{5} > \frac{11.4}{5} +\frac{5 x}{5} > \frac{11.7}{5} +\frac{5 x}{5} > \frac{11.8}{5} +\frac{5 x}{5} > \frac{118}{5} +\frac{5 x}{5} > \frac{12.3}{5} +\frac{5 x}{5} > \frac{12.5}{5} +\frac{5 x}{5} > \frac{12.7}{5} +\frac{5 x}{5} > \frac{13.1}{5} +\frac{5 x}{5} > \frac{13.2}{5} +\frac{5 x}{5} > \frac{13.4}{5} +\frac{5 x}{5} > \frac{13.5}{5} +\frac{5 x}{5} > \frac{13.7}{5} +\frac{5 x}{5} > \frac{13.9}{5} +\frac{5 x}{5} > \frac{14.7}{5} +\frac{5 x}{5} > \frac{14.9}{5} +\frac{5 x}{5} > \frac{15.2}{5} +\frac{5 x}{5} > \frac{15.6}{5} +\frac{5 x}{5} > \frac{15.8}{5} +\frac{5 x}{5} > \frac{15.9}{5} +\frac{5 x}{5} > \frac{15}{5} +\frac{5 x}{5} > \frac{16.4}{5} +\frac{5 x}{5} > \frac{16.6}{5} +\frac{5 x}{5} > \frac{17.6}{5} +\frac{5 x}{5} > \frac{17.7}{5} +\frac{5 x}{5} > \frac{17.8}{5} +\frac{5 x}{5} > \frac{18.1}{5} +\frac{5 x}{5} > \frac{18.9}{5} +\frac{5 x}{5} > \frac{183}{5} +\frac{5 x}{5} > \frac{19.1}{5} +\frac{5 x}{5} > \frac{19.3}{5} +\frac{5 x}{5} > \frac{19.6}{5} +\frac{5 x}{5} > \frac{2.1}{5} +\frac{5 x}{5} > \frac{2.4}{5} +\frac{5 x}{5} > \frac{20.3}{5} +\frac{5 x}{5} > \frac{20}{5} +\frac{5 x}{5} > \frac{25}{5} +\frac{5 x}{5} > \frac{3.3}{5} +\frac{5 x}{5} > \frac{30}{5} +\frac{5 x}{5} > \frac{35}{5} +\frac{5 x}{5} > \frac{39}{5} +\frac{5 x}{5} > \frac{4.3}{5} +\frac{5 x}{5} > \frac{4.9}{5} +\frac{5 x}{5} > \frac{40}{5} +\frac{5 x}{5} > \frac{45}{5} +\frac{5 x}{5} > \frac{5.2}{5} +\frac{5 x}{5} > \frac{5.5}{5} +\frac{5 x}{5} > \frac{5}{5} +\frac{5 x}{5} > \frac{6.9}{5} +\frac{5 x}{5} > \frac{7.2}{5} +\frac{5 x}{5} > \frac{7.3}{5} +\frac{5 x}{5} > \frac{7.5}{5} +\frac{5 x}{5} > \frac{7.7}{5} +\frac{5 x}{5} > \frac{70}{5} +\frac{5 x}{5} > \frac{8.4}{5} +\frac{5 x}{5} > \frac{8.9}{5} +\frac{5 x}{5} > \frac{84}{5} +\frac{5 x}{5} > \frac{9.1}{5} +\frac{5 x}{5} > \frac{9.2}{5} +\frac{5 x}{5} > \frac{9.3}{5} +\frac{5 x}{5} > \frac{9.5}{5} +\frac{5 x}{5} > \frac{9.7}{5} +\frac{5 x}{5} > \frac{9.9}{5} +\frac{5 x}{5} > \frac{90}{5} +\frac{5 x}{5} \geq \frac{- 10}{5} +\frac{5 x}{5} \geq \frac{- 15}{5} +\frac{5 x}{5} \geq \frac{- 20}{5} +\frac{5 x}{5} \geq \frac{- 30}{5} +\frac{5 x}{5} \geq \frac{- 40}{5} +\frac{5 x}{5} \geq \frac{- 60}{5} +\frac{5 x}{5} \geq \frac{0}{5} +\frac{5 x}{5} \geq \frac{10}{5} +\frac{5 x}{5} \geq \frac{15}{5} +\frac{5 x}{5} \geq \frac{20}{5} +\frac{5 x}{5} \geq \frac{25}{5} +\frac{5 x}{5} \geq \frac{30}{5} +\frac{5 x}{5} \geq \frac{40}{5} +\frac{5 x}{5} \geq \frac{45}{5} +\frac{5 x}{5} \geq \frac{50}{5} +\frac{5 x}{5} \geq \frac{55}{5} +\frac{5 x}{5} \geq \frac{5}{5} +\frac{5 x}{5} \geq \frac{65}{5} +\frac{5 x}{5} \geq \frac{80}{5} +\frac{5 x}{5} \geq \frac{85}{5} +\frac{5 x}{5} \leq \frac{- 10}{5} +\frac{5 x}{5} \leq \frac{- 15}{5} +\frac{5 x}{5} \leq \frac{- 30}{5} +\frac{5 x}{5} \leq \frac{- 35}{5} +\frac{5 x}{5} \leq \frac{- 40}{5} +\frac{5 x}{5} \leq \frac{- 45}{5} +\frac{5 x}{5} \leq \frac{- 5}{5} +\frac{5 x}{5} \leq \frac{0}{5} +\frac{5 x}{5} \leq \frac{10}{5} +\frac{5 x}{5} \leq \frac{15}{5} +\frac{5 x}{5} \leq \frac{20}{5} +\frac{5 x}{5} \leq \frac{25}{5} +\frac{5 x}{5} \leq \frac{30}{5} +\frac{5 x}{5} \leq \frac{35}{5} +\frac{5 x}{5} \leq \frac{3}{5} +\frac{5 x}{5} \leq \frac{45}{5} +\frac{5 x}{5} \leq \frac{4}{5} +\frac{5 x}{5} \leq \frac{55}{5} +\frac{5 x}{5} \leq \frac{5}{5} +\frac{5 x}{5} \leq \frac{65}{5} +\frac{5 x}{5} \leq \frac{6}{5} +\frac{5 x}{5} \leq \frac{70}{5} +\frac{5 x}{5} \leq \frac{75}{5} +\frac{5 x}{5} \leq \frac{7}{5} +\frac{5 x}{5} \leq \frac{80}{5} +\frac{5 x}{5} \leq \frac{8}{5} +\frac{5 x}{6} + 2 x < 4 +\frac{5 x}{6} + 10 - 10 > - 15 - 10 +\frac{5 x}{6} + 10 - 10 > - 20 - 10 +\frac{5 x}{6} + 10 - 10 > 15 - 10 +\frac{5 x}{6} + 15 - 15 > - 10 - 15 +\frac{5 x}{6} + 15 - 15 > - 5 - 15 +\frac{5 x}{6} + 15 - 15 > 20 - 15 +\frac{5 x}{6} + \frac{12 x}{6} < 4 +\frac{5 x}{6} - \frac{2 x}{5} \leq 13 +\frac{5 x}{6} - \frac{2 x}{5} \leq 7 + 2 +\frac{5 x}{6} - \frac{2 x}{5} \leq 9 +\frac{5 x}{6} - \frac{2 x}{5} \leq 9 + 4 +\frac{5 x}{6} - \frac{2 x}{7} \leq 11 +\frac{5 x}{6} - \frac{2 x}{7} \leq 12 +\frac{5 x}{6} - \frac{2 x}{7} \leq 15 +\frac{5 x}{6} - \frac{2 x}{7} \leq 2 + 9 +\frac{5 x}{6} - \frac{2 x}{7} \leq 5 + 3 +\frac{5 x}{6} - \frac{2 x}{7} \leq 6 + 9 +\frac{5 x}{6} - \frac{2 x}{7} \leq 7 + 5 +\frac{5 x}{6} - \frac{2 x}{7} \leq 8 +\frac{5 x}{6} - \frac{2 x}{7} \leq 9 + 6 +\frac{5 x}{6} - \frac{3 x}{7} \leq 17 +\frac{5 x}{6} - \frac{3 x}{7} \leq 2 + 6 +\frac{5 x}{6} - \frac{3 x}{7} \leq 5 + 4 +\frac{5 x}{6} - \frac{3 x}{7} \leq 7 + 9 +\frac{5 x}{6} - \frac{3 x}{7} \leq 8 +\frac{5 x}{6} - \frac{3 x}{7} \leq 9 +\frac{5 x}{6} - \frac{3 x}{7} \leq 9 + 8 +\frac{5 x}{6} - \frac{4 x}{7} \leq 11 +\frac{5 x}{6} - \frac{4 x}{7} \leq 4 + 7 +\frac{5 x}{6} < 25 + 10 +\frac{5 x}{6} < 35 +\frac{5 x}{6} > - 10 + 5 +\frac{5 x}{6} > - 15 - 20 +\frac{5 x}{6} > - 20 +\frac{5 x}{6} > - 25 +\frac{5 x}{6} > - 35 +\frac{5 x}{6} > - 5 +\frac{5 x}{6} > - 5 - 15 +\frac{5 x}{6} > 5 +\frac{5 x}{6} \geq - 10 - 10 +\frac{5 x}{6} \geq - 20 +\frac{5 x}{6} \geq - 5 +\frac{5 x}{6} \geq - 5 - 15 +\frac{5 x}{6} \geq 0 +\frac{5 x}{6} \geq 15 +\frac{5 x}{6} \geq 20 - 20 +\frac{5 x}{6} \geq 25 - 10 +\frac{5 x}{6} \geq 5 - 5 +\frac{5 x}{7 \left(x + 1\right)} - \frac{70}{7 \left(x + 1\right)} +\frac{5 x}{7} - \frac{2 x}{5} \leq 11 +\frac{5 x}{7} - \frac{2 x}{5} \leq 9 + 2 +\frac{5 x}{7} - \frac{3 x}{5} \leq 12 +\frac{5 x}{7} - \frac{3 x}{5} \leq 4 + 8 +\frac{5 x}{7} - \frac{x}{7} > 3 - 9 +\frac{5 x}{7} > - 15 - 25 +\frac{5 x}{8} + 8 x < 2 +\frac{5 x}{8} + 8 x < 7 +\frac{5 x}{8} + \frac{64 x}{8} < 2 +\frac{5 x}{8} + \frac{64 x}{8} < 7 +\frac{5 x}{8} < 25 + 20 +\frac{5 x}{8} > - 15 +\frac{5 x}{8} > - 30 +\frac{5 x}{8} > - 5 - 10 +\frac{5 x}{8} > - 5 - 25 +\frac{5 x}{8} > 25 + 15 +\frac{5 x}{8} > 40 +\frac{5 x}{9} - \frac{3 x}{16} > - 10 + 14 +\frac{5 x}{9} - \frac{x}{9} > 2 - 3 +\frac{5 x}{9} - \frac{x}{9} > 2 - 5 +\frac{5 x}{9} - \frac{x}{9} > 2 - 8 +\frac{5 x}{9} - \frac{x}{9} > 2 - 9 +\frac{5 x}{9} - \frac{x}{9} > 3 - 5 +\frac{5 x}{9} - \frac{x}{9} > 3 - 6 +\frac{5 x}{9} - \frac{x}{9} > 3 - 7 +\frac{5 x}{9} - \frac{x}{9} > 3 - 8 +\frac{5 x}{9} - \frac{x}{9} > 4 - 2 +\frac{5 x}{9} - \frac{x}{9} > 4 - 5 +\frac{5 x}{9} - \frac{x}{9} > 4 - 7 +\frac{5 x}{9} - \frac{x}{9} > 4 - 8 +\frac{5 x}{9} - \frac{x}{9} > 4 - 9 +\frac{5 x}{9} - \frac{x}{9} > 5 - 2 +\frac{5 x}{9} - \frac{x}{9} > 5 - 4 +\frac{5 x}{9} - \frac{x}{9} > 5 - 6 +\frac{5 x}{9} - \frac{x}{9} > 5 - 9 +\frac{5 x}{9} - \frac{x}{9} > 6 - 2 +\frac{5 x}{9} - \frac{x}{9} > 6 - 9 +\frac{5 x}{9} - \frac{x}{9} > 7 - 3 +\frac{5 x}{9} - \frac{x}{9} > 7 - 9 +\frac{5 x}{9} - \frac{x}{9} > 8 - 2 +\frac{5 x}{9} - \frac{x}{9} > 8 - 3 +\frac{5 x}{9} - \frac{x}{9} > 8 - 4 +\frac{5 x}{9} - \frac{x}{9} > 8 - 7 +\frac{5 x}{9} - \frac{x}{9} > 8 - 9 +\frac{5 x}{9} - \frac{x}{9} > 9 - 3 +\frac{5 x}{9} - \frac{x}{9} > 9 - 6 +\frac{5 x}{9} - \frac{x}{9} > 9 - 7 +\frac{5 x}{9} - \frac{x}{9} > 9 - 8 +\frac{5 y}{5} < \frac{6}{5} +\frac{5 y}{5} < \frac{7}{5} +\frac{5 y}{5} < \frac{8}{5} +\frac{5 y}{5} < \frac{9}{5} +\frac{5 y}{5} > \frac{10}{5} +\frac{5 y}{5} > \frac{15}{5} +\frac{5 y}{5} > \frac{25}{5} +\frac{5 y}{5} > \frac{30}{5} +\frac{5 y}{5} > \frac{35}{5} +\frac{5 y}{5} > \frac{40}{5} +\frac{5 y}{5} > \frac{45}{5} +\frac{5 y}{y} +\frac{5+2\sqrt{6}}{-1} +\frac{5+6\sqrt{10}}{20} +\frac{5+8\sqrt{5}}{10} +\frac{5+\sqrt{10}+\sqrt{10}+2}{5+\sqrt{10}-\sqrt{10}-2} +\frac{5+\sqrt{10}+\sqrt{10}+2}{5+\sqrt{10}-\sqrt{10}-2}\times\frac{\sqrt{5}+\sqrt{2}}{\sqrt{5}+\sqrt{2}} +\frac{5+x3}{4}\times4>2\times4 +\frac{5-13y}{y-9} +\frac{5-3x}{1}\le20 +\frac{5-3x}{2}\le-5 +\frac{5-3x}{2}\times2\le-5\times2 +\frac{5-3x}{7}<2 +\frac{5-3}{2}<\frac{2x}{2} +\frac{5-4x}{5}\le-3 +\frac{5-7x}{9}<6 +\frac{5-x}{3}\ge4 +\frac{5-x}{6}+\frac{x}{7}+8>x +\frac{5.50h}{5.50}\ge\frac{283}{5.50} +\frac{5.551\times 10^{3}}{2\times 10^{-4}} +\frac{5.5h}{5.5}\ge\frac{309}{5.5} +\frac{5.821 \times 10^{3}}{4 \times 10^{ - 4 }} +\frac{5.956 \times 10^{3}}{4 \times 10^{ - 4 }} +\frac{50 x + 132 x}{55} > 7 +\frac{50 x + 20 x}{20} > - 7 +\frac{50 x + 21 x}{30} > 4 +\frac{50 x + 40 x}{80} > - \frac{45}{8} +\frac{50 x + 42 x}{70} > \frac{184}{35} +\frac{50 x}{6} > - 50 +\frac{50.97}{4} \geq N +\frac{500000 + 300 x}{x} \leq 310 +\frac{500000 + 400 x}{x} \leq 410 +\frac{500000+300x}{x}-310\le0 +\frac{500000+300x}{x}-310\le310-310 +\frac{500000+300x}{x}-\frac{310x}{x}\le0 +\frac{500000+300x}{x}\le 310 +\frac{500000+300x}{x}\le310 +\frac{500000+300x}{x}\times x\le310x +\frac{500000+300x}{x}\times\frac{x}{1}-310\times\frac{x}{1}\le0\times\frac{x}{1} +\frac{500000+400x-410\left(x\right)}{x}\le0 +\frac{500000+400x}{x}-410\le0 +\frac{500000+400x}{x}-\frac{410x}{x}\le0 +\frac{500000+400x}{x}\le410 +\frac{500000-10x}{x}\le0 +\frac{500000}{10}\le x +\frac{500000}{x}+400\le410 +\frac{500000}{x}\le10 +\frac{5000}{2} \leq n +\frac{5000}{5} \leq n +\frac{5000}{5}\frac{196}{5} +\frac{50x}{20}+\frac{20x}{20}>-\frac{140}{20} +\frac{50x}{20}+\frac{20x}{20}>\frac{-140}{20} +\frac{50x}{35}+\frac{84x}{35} > 4 +\frac{50x}{40}+\frac{16x}{40}>-\frac{231}{20} +\frac{50x}{45}+\frac{81x}{45}>7 +\frac{50}{-8}x +\frac{50}{7} - 6 +\frac{51 x}{51} < \frac{3975}{51} +\frac{51 x}{51} < \frac{802}{51} +\frac{51 x}{51} \leq \frac{34}{51} +\frac{51.76}{6}\ge N +\frac{51x+134}{42}<13 +\frac{51x+71}{238}<17 +\frac{51x}{8}>0 +\frac{51}{-10}\ge x +\frac{51}{-57}\ge x +\frac{52 x + 61}{63} < 20 +\frac{52 x}{48} > \frac{13}{4} +\frac{52+9h^3}{20h^4} +\frac{525}{175} \leq \frac{175 t}{175} \leq \frac{1050}{175} +\frac{525}{175} \leq \frac{175 t}{175} \leq \frac{1225}{175} +\frac{525}{175} \leq \frac{175 t}{175} \leq \frac{875}{175} +\frac{525}{175} \leq t \leq \frac{1050}{175} +\frac{525}{175} \leq t \leq \frac{1225}{175} +\frac{525}{175} \leq t \leq \frac{875}{175} +\frac{525}{175}\le\frac{175t}{175}\le\frac{1050}{175} +\frac{529}{100}\ge x^2-\frac{17}{5}x+\frac{289}{100} +\frac{529}{100}\ge\left(x-\frac{17}{10}\right)^2 +\frac{52x}{28}>\frac{21x}{28}+12 +\frac{52}{13} \leq \frac{13 k}{13} +\frac{52}{13}\le k +\frac{52}{153}\ge x +\frac{52}{6}>n +\frac{52}{q} +\frac{53 x + 28}{110} < 7 +\frac{53 x}{10} > \frac{106}{5} +\frac{53 x}{14} > 7 +\frac{53 x}{182} > 4 +\frac{53 x}{28} > - 2 +\frac{53 x}{35} > 4 +\frac{53 x}{53} < \frac{742}{53} +\frac{53 x}{9} < 7 +\frac{539x}{11}+\frac{847x}{7}>231 +\frac{53x}{14}>7 +\frac{53x}{28}>4 +\frac{53x}{30}>8 +\frac{53x}{53}\le-\frac{37}{53} +\frac{53x}{8}<7 +\frac{53x}{9}<7 +\frac{53}{5}>n +\frac{54 \times u \times u}{6 \times v \times v} +\frac{54 u v w}{35 u v} +\frac{54 x + 22 x}{99} > 3 +\frac{54 x + 25 x}{30} > 2 +\frac{54 x + 35 x}{30} > 5 +\frac{54 x + 35 x}{63} > 3 +\frac{54 x + 36 x}{54} > - \frac{20}{3} +\frac{54 x + 49 x}{63} > 6 +\frac{54 x + 56 x}{42} > - \frac{110}{7} +\frac{54 x + 60 x}{90} > - \frac{152}{15} +\frac{54 x + 9 x}{18} > 7 +\frac{54 x}{54} \leq \frac{131}{54} +\frac{54 x}{54} \leq \frac{335}{54} +\frac{54 x}{54} \leq \frac{43}{54} +\frac{54 x}{54} \leq \frac{58}{54} +\frac{540x^3yz}{216y^2} +\frac{54\left(x\right)}{9}+x+4\ge\frac{54\left(5\right)}{9} +\frac{54t}{12} +\frac{54uv^2}{6u} +\frac{54x+120}{6}>48 +\frac{54x+25x}{30}>2 +\frac{54x+35x}{30} > 5 +\frac{54x+35x}{30}>5 +\frac{54x-162}{33}>0 +\frac{54x}{30}+\frac{35x}{30} > 5 +\frac{54x}{30}+\frac{35x}{30}>5 +\frac{54x}{30}+\frac{35x}{30}>\frac{150}{30} +\frac{54x}{33}-\frac{162}{33}>0 +\frac{54x}{33}-\frac{54}{11}>0 +\frac{54x}{9}+x+4\ge30 +\frac{54x}{9}+x+4\ge\frac{270}{9} +\frac{54}{-4}x +\frac{54}{6} \leq \frac{6 p}{6} +\frac{54}{6}\le\frac{6p}{6} +\frac{54}{8}>n +\frac{54}{9} \leq \frac{9 p}{9} +\frac{54}{9}\le\frac{9k}{9} +\frac{54}{9}\le\frac{9p}{9} +\frac{54}{9}\le\frac{9x}{9} +\frac{55 x + 108 x}{132} > 3 +\frac{55 x + 18 x}{30} > 7 +\frac{55 x + 21 x}{33} > - \frac{608}{33} +\frac{55 x + 24 x}{60} > 3 +\frac{55 x + 30 x}{66} > 5 +\frac{55 x + 36 x}{15} > 8 +\frac{55 x + 36 x}{60} > \frac{91}{15} +\frac{55 x + 36 x}{99} > 3 +\frac{55 x + 4 x}{22} > 7 +\frac{55 x + 40 x}{55} > \frac{133}{11} +\frac{55 x + 64 x}{40} > 2 +\frac{55 x + 72 x}{40} > 5 +\frac{55 x + 72 x}{88} > 7 +\frac{55 x + 8 x}{44} > 7 +\frac{55 x + 99 x}{55} > - \frac{28}{5} +\frac{55 x - 48 x}{132} > 4 +\frac{55 x}{55} \leq \frac{235}{55} +\frac{55 x}{8} < 2 +\frac{5580}{31} < x +\frac{55n^3}{35n^4} +\frac{55rs}{12qt} +\frac{55t}{50s} +\frac{55u^3}{128} +\frac{55u}{12} +\frac{55w}{12} +\frac{55w}{20} +\frac{55x+20x}{20}>\frac{45}{2} +\frac{55x+21x}{33}>-\frac{608}{33} +\frac{55x+400}{30}\le\frac{18x+30}{30} +\frac{55x+70x}{35}>\frac{75}{7} +\frac{55x-280}{30}\le\frac{24x+30}{30} +\frac{55x-30-250}{30}\le\frac{24x+30}{30} +\frac{55x^3z}{22y} +\frac{55xy}{27} +\frac{55x}{10}+\frac{12x}{10}>\frac{268}{5} +\frac{55x}{22}+\frac{14x}{22}>3 +\frac{55x}{22}>20 +\frac{55x}{30}+\frac{42x}{30}>-\frac{97}{10} +\frac{55x}{30}\le\frac{24x}{30}+\frac{310}{30} +\frac{55x}{35}>-11 +\frac{55x}{36}>8 +\frac{55x}{6}>8 +\frac{55}{11} \leq \frac{11 k}{11} +\frac{55}{2}\le w +\frac{55}{48} +\frac{55}{6}x>8 +\frac{56 x + 121 x}{88} > 4 +\frac{56 x + 132 x}{77} > 2 +\frac{56 x + 25 x}{40} > 7 +\frac{56 x + 30 x}{35} > 2 +\frac{56 x + 36 x}{42} > \frac{46}{3} +\frac{56 x + 50 x}{35} > 2 +\frac{56 x - 51 x}{42} > 5 +\frac{56 x}{15} > 3 +\frac{56 x}{56} \leq \frac{23}{56} +\frac{56 x}{9} < 3 +\frac{56.22}{5} \geq N +\frac{56.3}{17.18} \geq B +\frac{56.68}{18.30}\ge B +\frac{56.98}{3} \geq N +\frac{5600-140x}{160}\ge y +\frac{560u}{360q} +\frac{56mp}{15nq} +\frac{56wzy}{12zy} +\frac{56x+132x}{77}>2 +\frac{56x+20x}{35}>5 +\frac{56xy}{55} +\frac{56x}{10}>\frac{196}{5} +\frac{56x}{12}>-28 +\frac{56x}{15}>7 +\frac{56x}{21} +\frac{56x}{35}+\frac{20x}{35}>5 +\frac{56x}{40} +\frac{56x}{77}+\frac{66x}{77} > 6 +\frac{56}{59} < x +\frac{56}{7} \leq \frac{7 p}{7} +\frac{56}{7}\le\frac{7k}{7} +\frac{56}{8} \leq \frac{8 p}{8} +\frac{56}{8}>-\frac{8x}{8} +\frac{56}{8}\le\frac{8p}{8} +\frac{57 + 8 d}{15 d^{2}} +\frac{57 x - 12 - 45 x + 50}{15} < 1 +\frac{57 x - 54 - 49 x + 77}{21} < 14 +\frac{57 x}{27} > \frac{38}{9} +\frac{57 x}{4} > -1 +\frac{57 x}{57} > \frac{- 4}{57} +\frac{57 x}{90} > - \frac{133}{30} +\frac{57.28}{22.90} \geq B +\frac{57.31}{17.24} \geq B +\frac{57.37}{28.11} \geq B +\frac{57.42}{14.92} \geq B +\frac{57.4}{19.91} \geq B +\frac{57.55}{19.43} \geq B +\frac{57.96}{24.46} \geq B +\frac{576m^2q}{36} +\frac{576}{40} 11 +\frac{57x}{20} > 7 +\frac{57x}{35}>4 +\frac{57x}{38}>\frac{18x}{38}-12 +\frac{57}{15 d^{2}} + \frac{8 d}{15 d^{2}} +\frac{57}{19} \leq \frac{19 k}{19} +\frac{57}{19}\le x +\frac{57}{306}\ge x +\frac{58 x}{45} > 3 +\frac{58 x}{9} < 8 +\frac{58.14}{6} \geq N +\frac{58.17}{28.10} \geq B +\frac{58.89}{24.10} \geq B +\frac{5850-130x}{150}\ge y +\frac{588m}{420n} +\frac{588x}{28}-\frac{448x}{28}\le196 +\frac{58x}{10}>-\frac{174}{5} +\frac{58x}{15}>7 +\frac{58x}{40}>\frac{174}{40} +\frac{58x}{55}>8 +\frac{58x}{58}>\frac{440}{58} +\frac{58x}{77}>3 +\frac{58x}{77}>5 +\frac{59 x}{12} > 6 +\frac{59.37}{12.62}\le x +\frac{59.88}{22.24} \geq B +\frac{59049x^{50}}{y^{120}} +\frac{59x}{10}>5 +\frac{59x}{60}>6 +\frac{59}{35}x>\frac{236}{35} +\frac{5N}{5}\le\frac{75}{5} +\frac{5N}{5}\le\frac{80}{5} +\frac{5\left( 11x\right) }{15}+\frac{3\left( 6x\right) }{15} > \frac{105}{15} +\frac{5\left( 2x-6\right) }{5} > \frac{30}{5} +\frac{5\left( 4x+4\right) }{5} > \frac{-20}{5} +\frac{5\left( 5x+10\right) }{5} > \frac{-125}{5} +\frac{5\left( 7x-5\right) }{5} > 5\left( 2x-4\right) +\frac{5\left( k+1\right) }{k} +\frac{5\left( x-14\right) } {7\left( x+2\right) } +\frac{5\left(-16y+1\right)}{-9y^2-2y+14} +\frac{5\left(2-x\right)-3\left(x-2\right)}{15}\le2 +\frac{5\left(2-x\right)-3\left(x-4\right)}{3\left(5\right)}\le3 +\frac{5\left(2x-3\right)}{2x^3-3x^2} +\frac{5\left(2x-3\right)}{x^2\left(2x-3\right)} +\frac{5\left(2x-6\right)}{5}>\frac{10}{5} +\frac{5\left(2y+4\right)}{\left(4y-3\right)\left(2y+4\right)}+\frac{3\left(4y-3\right)}{\left(4y-3\right)\left(2y+4\right)} +\frac{5\left(3x+3\right)}{5}>\frac{-60}{5} +\frac{5\left(3x+9\right)}{5}>\frac{60}{5} +\frac{5\left(3x\right)}{5}+3\times5\ge-6\times5 +\frac{5\left(4-3x\right)^{-4}}{12}+C +\frac{5\left(5+9v\right)}{v} +\frac{5\left(5x+10\right)}{5}\le-\frac{25}{5} +\frac{5\left(6x-18\right)}{5}>\frac{60}{5} +\frac{5\left(6x\right)}{5}+24\times5>-6\times5 +\frac{5\left(b-1\right)}{3} +\frac{5\left(b-9\right)}{4} +\frac{5\left(k+3\right)}{5}\le\frac{15}{5} +\frac{5\left(k+4\right)}{5}\le\frac{20}{5} +\frac{5\left(k+6\right)}{5}\le\frac{30}{5} +\frac{5\left(k+7\right)}{5}\le\frac{35}{5} +\frac{5\left(k+8\right)}{5}\le\frac{40}{5} +\frac{5\left(k+9\right)}{5}\le\frac{45}{5} +\frac{5\left(m+2\right)}{4\left(m+5\right)} +\frac{5\left(m+3\right)}{4\left(m+5\right)} +\frac{5\left(m+9\right)}{4\left(m+8\right)} +\frac{5\left(m-3\right)}{4} +\frac{5\left(m-8\right)}{4} +\frac{5\left(n+4\right)}{15\left(k-3\right)}\times\frac{3\left(k-3\right)}{11\left(n+4\right)} +\frac{5\left(x+2\right)}{5}\ge10 +\frac{5\left(x+3\right)+2\left(x+5\right)}{\left(x-7\right)\left(x+5\right)\left(x+3\right)} +\frac{5\left(x+3\right)+7}{\left(y+4\right)\left(x+3\right)} +\frac{5\left(x+3\right)}{30}-\frac{x+3}{30}>\frac{3}{5} +\frac{5\left(x+3\right)}{5}\le\frac{45}{5} +\frac{5\left(x+3\right)}{\left(x-7\right)\left(x+5\right)\left(x+3\right)}+\frac{2\left(x+5\right)}{\left(x-7\right)\left(x+5\right)\left(x+3\right)} +\frac{5\left(x+3\right)}{\left(y+4\right)\left(x+3\right)}+\frac{7}{\left(y+4\right)\left(x+3\right)} +\frac{5\left(x+4\right)}{5}\le\frac{30}{5} +\frac{5\left(x+4\right)}{5}\le\frac{40}{5} +\frac{5\left(x+5\right)}{5}<\frac{40}{5} +\frac{5\left(x+5\right)}{5}\le\frac{40}{5} +\frac{5\left(x+5\right)}{7}-x-4>3 +\frac{5\left(x+6\right)}{5}\le\frac{40}{5} +\frac{5\left(x-14\right)}{7\left(x+2\right)} +\frac{5\left(x-14\right)}{7\left(x+5\right)} +\frac{5\left(x-21\right)}{7\left(x+2\right)} +\frac{5\left(x-21\right)}{7\left(x+3\right)} +\frac{5\left(x-21\right)}{7\left(x+5\right)} +\frac{5\left(x-3\right)}{3} +\frac{5\left(x-7\right)}{5}<-\frac{30}{5} +\frac{5\left(x-7\right)}{7\left(x+4\right)} +\frac{5\left(x-7\right)}{7\left(x+5\right)} +\frac{5\left(y-4\right)+7}{\left(x-9\right)\left(y-4\right)} +\frac{5\left(y-8\right)-7}{\left(y-8\right)\left(x-9\right)} +\frac{5\left(y-8\right)}{\left(x-9\right)\left(y-8\right)}-\frac{7}{\left(y-8\right)\left(x-9\right)} +\frac{5\log m^{4}}{6\log m\frac{1}{3}} +\frac{5\sqrt{11}+40}{11-64} +\frac{5\sqrt{11}+40}{\sqrt{11}^2-8^2} +\frac{5\sqrt{11}+40}{\sqrt{11}^2-8^2}\left(\frac{\sqrt{11}+8}{\sqrt{11}+8}\right) +\frac{5\sqrt{2}+40}{2-64} +\frac{5\sqrt{2}+40}{2-8^2} +\frac{5\sqrt{6}}{6}+\frac{1}{2} +\frac{5\sqrt{6}}{6}+\frac{3}{6} +\frac{5\sqrt{7}+5\sqrt{5}}{1} +\frac{5\times x}{5}\ge\frac{15}{5} +\frac{5\times3\sqrt{7}+5\times2}{9\times7-4} +\frac{5\times\left(b-1\right)}{3} +\frac{5^2\times\left(x^3\right)^2}{3^2} +\frac{5^3\times x^9}{3^3} +\frac{5^3x^{3\times3}}{3^3} +\frac{5^4x^{20}}{4^4} +\frac{5^{2} \left(u^{ - 2 }\right)^{2}}{16} +\frac{5^{2} \times \left(x^{3}\right)^{2}}{2^{2}} +\frac{5^{2} \times \left(x^{3}\right)^{2}}{3^{2}} +\frac{5^{2}x^{6}}{2^{2}} +\frac{5^{2}x^{6}}{3^{2}} +\frac{5^{2}x^{6}}{4} +\frac{5^{2}}{\left( 3 y^{2}\right)^{2}} +\frac{5^{3} \times \left(x^{3}\right)^{3}}{3^{3}} +\frac{5^{3}y^{3}}{2^{2}y^{2}} +\frac{5^{3}}{2^{2}}y +\frac{5^{4} \times \left(x^{2}\right)^{4}}{2^{4}} +\frac{5^{4} \times \left(x^{3}\right)^{4}}{3^{4}} +\frac{5a+3b}{7} +\frac{5a+4-a-2}{a-1} +\frac{5a}{30a^3} +\frac{5b+5-3b-4}{b-2} +\frac{5b+5-\left(3b+4\right)}{b-2} +\frac{5b\times\left(b-1\right)}{3b} +\frac{5cny^2}{44} +\frac{5h}{5}\ge \frac{307}{5} +\frac{5h}{5}\ge\frac{307}{5} +\frac{5k+5}{k} +\frac{5k-15}{3k-9} +\frac{5k}{5}\le\frac{0}{5} +\frac{5m+35}{4\left(m+6\right)} +\frac{5m+35}{4m+24} +\frac{5m+45}{4m+32} +\frac{5m+7n}{3m} +\frac{5m+7n}{8m} +\frac{5m+8n}{6m} +\frac{5m\times5m\times5m}{5m+5m+5m} +\frac{5m\times5m\times5m}{5m\left(1+1+1\right)} +\frac{5m^2}{21}\times63q +\frac{5mn}{1mn} +\frac{5m}{15}\div\frac{3m}{15} +\frac{5m}{3m} +\frac{5m}{63} +\frac{5m}{6} +\frac{5n+1}{n-9} +\frac{5n-3}{n-3} +\frac{5n-3}{n-7} +\frac{5n-3}{n-8} +\frac{5nqm}{7mnp} +\frac{5nq}{7np} +\frac{5ny^2}{44} +\frac{5n}{5} > \frac{10000}{5} +\frac{5n}{5}\ge\frac{10000}{5} +\frac{5n}{n} +\frac{5p+3q}{7} +\frac{5p-4}{8\left(p+6\right)} +\frac{5p^{13}}{q^{14}} +\frac{5p}{12} +\frac{5p}{1}+p +\frac{5p}{3} +\frac{5p}{5} +\frac{5p}{5} < \frac{25}{5} +\frac{5p}{5} < \frac{40}{5} +\frac{5p}{5} < \frac{45}{5} +\frac{5p}{5}<\frac{10}{5} +\frac{5p}{5}<\frac{25}{5} +\frac{5p}{5}\le\frac{30}{5} +\frac{5p}{5}\le\frac{35}{5} +\frac{5p}{8} +\frac{5q}{7p} +\frac{5rs\times 10t\times 7}{8s\times 8t} +\frac{5rs\times 70}{64s} +\frac{5r}{12} +\frac{5r}{6} +\frac{5t^{12}}{1} +\frac{5t}{3} +\frac{5u^5}{v^4} +\frac{5u}{20v}\times\frac{40u}{3v^4} +\frac{5u}{2} +\frac{5u}{6} +\frac{5u}{7q} +\frac{5u}{u} +\frac{5u}{v}+1 +\frac{5v^39v^3}{2} +\frac{5v}{27} +\frac{5v}{6u} +\frac{5w+40+8h}{2} +\frac{5w+40+hw+8h}{2}-\frac{hw}{2} +\frac{5w^3uv}{3} +\frac{5w}{2}+20+4h +\frac{5w}{2}+5h+25 +\frac{5x+10}{15}-\frac{x+14}{15}>\frac{4}{5} +\frac{5x+10}{35}-\frac{7x+14}{35}>\frac{3}{5} +\frac{5x+10}{35}-\frac{7x+21}{35}>\frac{3}{5} +\frac{5x+11}{3}\ge7 +\frac{5x+11}{8} +\frac{5x+15+2x+10}{\left(x-7\right)\left(x+5\right)\left(x+3\right)} +\frac{5x+15+7}{\left(y+4\right)\left(x+3\right)} +\frac{5x+15+7}{xy+4x+3y+12} +\frac{5x+15-1x-3}{30}>\frac{3}{5} +\frac{5x+15-\left(x+3\right)}{30}>\frac{3}{5} +\frac{5x+15}{30}-\frac{x+3}{30}>\frac{3}{5} +\frac{5x+15}{35}-\frac{21-7x}{35}<0 +\frac{5x+15}{35}-\frac{7x+49}{35}>0 +\frac{5x+15}{35}-\frac{x+2}{35}-\frac{21}{35}>0 +\frac{5x+15}{35}-\frac{x+2}{35}>\frac{3}{5} +\frac{5x+15}{40}-\frac{x+3}{40}>\frac{24}{40} +\frac{5x+15}{40}-\frac{x+4}{40}>\frac{3}{5} +\frac{5x+16}{6}<-\frac{9}{6} +\frac{5x+180}{6} > 25 +\frac{5x+1}{4} +\frac{5x+20}{35}-\frac{7x+21}{35}>\frac{21}{35} +\frac{5x+20}{35}-\frac{x+3}{35}>\frac{3}{5} +\frac{5x+20}{45}-\frac{x+2}{45}>\frac{27}{45} +\frac{5x+21}{6}<-\frac{4}{6} +\frac{5x+22}{xy+4x+3y+12} +\frac{5x+25}{35}-\frac{7x+28}{35}-\frac{21}{35}>0 +\frac{5x+25}{8} +\frac{5x+2}{11}\ge5 +\frac{5x+2}{3}-2+2\ge4+2 +\frac{5x+2}{3}\ge4 +\frac{5x+2}{3}\ge6 +\frac{5x+2}{3}\times3\ge6\times3 +\frac{5x+2}{9}>3+6x +\frac{5x+2}{9}>\frac{2}{9} +\frac{5x+2}{9}\left(9\right)>9\left(3+6x\right) +\frac{5x+30}{35}-\frac{7x+21}{35}>\frac{21}{35} +\frac{5x+30}{35}-\frac{7x+42}{35}>0 +\frac{5x+31}{3}\ge7 +\frac{5x+31}{3}\ge9-2 +\frac{5x+35}{20}-\frac{x+5}{20}>\frac{12}{20} +\frac{5x+3y}{x-y} +\frac{5x+3}{10} +\frac{5x+3}{4}>2 +\frac{5x+3}{7}\ge5 +\frac{5x+3}{8}>5+5x +\frac{5x+45-x-2}{40}>\frac{3}{5} +\frac{5x+45}{15}-\frac{x+2}{15}>\frac{3}{5} +\frac{5x+45}{30}-\frac{x+2}{30}-\frac{18}{30}>0 +\frac{5x+45}{30}-\frac{x+3}{30}>\frac{18}{30} +\frac{5x+45}{30}30-\frac{x+3}{30}30>\frac{18}{30}30 +\frac{5x+4x}{20}\ge9 +\frac{5x+4y}{x-y} +\frac{5x+4}{6}\le x +\frac{5x+4}{9}\ge4 +\frac{5x+4}{9}\ge7 +\frac{5x+5}{4}-5x>8 +\frac{5x+6y-7x+7y}{3x+3y} +\frac{5x+6}{11}>20 +\frac{5x+7\left(x+4\right)}{7\left(5\right)}<\frac{3}{7} +\frac{5x+7x+28}{35}<\frac{3}{7} +\frac{5x+7}{2}>3x +\frac{5x+7}{6}\times6>2\times6 +\frac{5x+7}{9}\ge8 +\frac{5x+8x}{6}>\frac{124}{3} +\frac{5x+8}{9}\times9>2\times9 +\frac{5x+9}{4}\ge7 +\frac{5x+9}{7}\times7>7\times7 +\frac{5x+9}{x+8} +\frac{5x-1.6}{3}\times3\le0.05\times3 +\frac{5x-105}{7\left(x+1\right)} +\frac{5x-105}{7x+7} +\frac{5x-10}{15}+\frac{3x-6}{15}\ge-\frac{30}{15} +\frac{5x-10}{4}>2x-4 +\frac{5x-11}{4}+5>2x +\frac{5x-11}{4}>2x-5 +\frac{5x-11}{66} < 20 +\frac{5x-14}{7\left(x+4\right)} +\frac{5x-19}{\left(x-3\right)\left(x-3\right)} +\frac{5x-19}{\left(x-3\right)^2} +\frac{5x-1} {4} +\frac{5x-1}{2}+3>3x +\frac{5x-1}{2}>3x-3 +\frac{5x-1}{7}\ge2 +\frac{5x-2.4}{7}\le0.08 +\frac{5x-21}{7x+14} +\frac{5x-22}{\left(y-8\right)\left(x-3\right)} +\frac{5x-25}{6}<0 +\frac{5x-2}{4}>2x-2 +\frac{5x-3.4}{9}\le0.03 +\frac{5x-35}{7\left(x+5\right)} +\frac{5x-35}{7x+14} +\frac{5x-3}{30} +\frac{5x-3}{3}+\frac{x-37}{2}\le\frac{4x+5}{5} +\frac{5x-4-21}{6}<0 +\frac{5x-4.3}{9}\le0.05 +\frac{5x-4.4}{7}+4.4\le0.07+4.4 +\frac{5x-4.4}{7}\le0.07 +\frac{5x-4.4}{7}\times7\le0.07\times7 +\frac{5x-4}{20} +\frac{5x-4}{3} > 2x-4 +\frac{5x-4}{3}>2x-3 +\frac{5x-4}{3}>2x-4 +\frac{5x-4}{4}\le \frac{4\left( x-1\right) }{4} +\frac{5x-4}{6}-\frac{21}{6}<0 +\frac{5x-4}{6}<\frac{7}{2} +\frac{5x-5\times7}{7\left(x+5\right)} +\frac{5x-5}{2}+4>3x +\frac{5x-6}{4} > 3x-5 +\frac{5x-70}{7\left(x+2\right)} +\frac{5x-8}{3} > 2x-4 +\frac{5x-8}{5}>\frac{x}{5} +\frac{5x-9}{3}+4-4>2x-4 +\frac{5x-9}{3}+\frac{12}{3}>2x +\frac{5x-9}{6}-\frac{16}{6}<0 +\frac{5x-9}{6}-\frac{8}{3}<0 +\frac{5x-9}{6}<\frac{8}{3} +\frac{5x-\left(105\right)}{7\left(x+3\right)} +\frac{5x-y+4y-x}{x-y} +\frac{5x-y}{x-y}+\frac{4y-x}{x-y} +\frac{5x-y}{x-y}+\frac{x-4y}{y-x} +\frac{5x\times1}{7\left(x+3\right)\times1}-\frac{15\times7}{\left(x+3\right)\times7} +\frac{5x^1y^2}{2} +\frac{5x^2y^2}{14} +\frac{5x^2y^2}{6} +\frac{5x^2y^3}{6x^4y^8} +\frac{5x^2y^5}{3} +\frac{5x^3y^2}{8} +\frac{5x^3y^3}{12} +\frac{5x^3y^5}{3} +\frac{5x^3z}{2y} +\frac{5x^3z}{4y} +\frac{5x^3z}{9y} +\frac{5x^4y^2}{6} +\frac{5x^4}{7} +\frac{5x^5y^2}{2} +\frac{5x^5y^8}{4x^4y^4} +\frac{5x^5}{x^7} +\frac{5x^7}{5x^8}\times\frac{1}{4x^5} +\frac{5x^{-2}y^{-5}}{6} +\frac{5x^{-7}}{x^{-4}} +\frac{5x^{2}y^{4}}{2} +\frac{5x^{2}}{7} +\frac{5x^{3}z}{9y} +\frac{5x^{4}y^{2}}{16} +\frac{5x^{4}y^{2}}{9} +\frac{5x^{4}}{6} +\frac{5x^{5}}{x^{8}} +\frac{5xy^4}{4} +\frac{5x} {11}+\frac{3} {22} +\frac{5x} {3}>-25 +\frac{5x} {4} +\frac{5x} {4} < 5 +\frac{5x}{10}+\frac{2\left(x+2\right)}{10}<\frac{25}{10} +\frac{5x}{10}+\frac{2x+16}{10}<-\frac{1}{2} +\frac{5x}{10}+\frac{2x+4}{10}<\frac{25}{10} +\frac{5x}{11} +\frac{5x}{12}-x<0 +\frac{5x}{12}<\frac{12x}{12} +\frac{5x}{12}14 +\frac{5x}{15}+\frac{3x}{15}\ge-8 +\frac{5x}{19}-\frac{x}{20}>-14+8 +\frac{5x}{1}<40 +\frac{5x}{1}>5 +\frac{5x}{20}+\frac{4x}{20}\ge-9 +\frac{5x}{20}+\frac{4x}{20}\ge9 +\frac{5x}{25}+\frac{x+3}{25}-\frac{15}{25}\ge0 +\frac{5x}{25}+\frac{x+3}{25}\ge\frac{3}{5} +\frac{5x}{2} +\frac{5x}{2} < -10 +\frac{5x}{2} < 5 +\frac{5x}{2} > -10-10 +\frac{5x}{2} > -15 +\frac{5x}{2} > -20 +\frac{5x}{2} > -55 +\frac{5x}{2} > 40 +\frac{5x}{2}+10-10\ge0-10 +\frac{5x}{2}+10\ge0 +\frac{5x}{2}+20-20<5-20 +\frac{5x}{2}+20>0 +\frac{5x}{2}+25-25<-10-25 +\frac{5x}{2}+25-25\le10-25 +\frac{5x}{2}+25\le10 +\frac{5x}{2}+5-5<15-5 +\frac{5x}{2}+5-5\le10-5 +\frac{5x}{2}-20+20\le-20+20 +\frac{5x}{2}-20<-15 +\frac{5x}{2}-30\le10 +\frac{5x}{2}-\frac{8x}{7}>10 +\frac{5x}{2}<-10 +\frac{5x}{2}<-15 +\frac{5x}{2}<-20 +\frac{5x}{2}<-25-20 +\frac{5x}{2}<-35 +\frac{5x}{2}<-45 +\frac{5x}{2}<-5 +\frac{5x}{2}<0 +\frac{5x}{2}<15 +\frac{5x}{2}<20 +\frac{5x}{2}<35 +\frac{5x}{2}<5 +\frac{5x}{2}>-10 +\frac{5x}{2}>-15 +\frac{5x}{2}>-20 +\frac{5x}{2}>-30 +\frac{5x}{2}>-5 +\frac{5x}{2}>-55 +\frac{5x}{2}>35 +\frac{5x}{2}>5 +\frac{5x}{2}\ge -10 +\frac{5x}{2}\ge-10 +\frac{5x}{2}\ge-15 +\frac{5x}{2}\ge-35 +\frac{5x}{2}\ge-5 +\frac{5x}{2}\ge10 +\frac{5x}{2}\ge50 +\frac{5x}{2}\le -35 +\frac{5x}{2}\le 10 +\frac{5x}{2}\le-15 +\frac{5x}{2}\le-40 +\frac{5x}{2}\le-5 +\frac{5x}{2}\le0 +\frac{5x}{2}\le15 +\frac{5x}{2}\le30 +\frac{5x}{2}\le40 +\frac{5x}{2}\le5 +\frac{5x}{2}\le5+25 +\frac{5x}{2}\times2<-15\times2 +\frac{5x}{2}\times2<-35\times2 +\frac{5x}{2}\times2<10\times2 +\frac{5x}{2}\times2\ge-15\times2 +\frac{5x}{2}\times2\le0\times2 +\frac{5x}{2}\times2\le5\times2 +\frac{5x}{30}+\frac{6x}{30}\ge11 +\frac{5x}{30}-\frac{2x}{30}+\frac{3x}{30}-\frac{210}{30}\ge0 +\frac{5x}{350} +\frac{5x}{35}+\frac{7x+14}{35}<\frac{3}{7} +\frac{5x}{35}+\frac{7x+21}{35}<\frac{3}{7} +\frac{5x}{35}+\frac{7x+28}{35}<\frac{3}{7} +\frac{5x}{35}-\frac{7x}{35}<0 +\frac{5x}{3} +\frac{5x}{3} < -5 +\frac{5x}{3} < 20 +\frac{5x}{3} > -15 +\frac{5x}{3} > -25-15 +\frac{5x}{3} > -35 +\frac{5x}{3} > -40 +\frac{5x}{3} > -5-30 +\frac{5x}{3} > 0 +\frac{5x}{3} > 45 +\frac{5x}{3}+10-10 > -25-10 +\frac{5x}{3}+10-10\le5-10 +\frac{5x}{3}+10\ge -15 +\frac{5x}{3}+15 > -25 +\frac{5x}{3}+15<-15 +\frac{5x}{3}+20-20\ge-10-20 +\frac{5x}{3}+20-20\ge-30 +\frac{5x}{3}+25-25<-15-25 +\frac{5x}{3}+25-25>10-25 +\frac{5x}{3}+25<-25 +\frac{5x}{3}+5-5<5-5 +\frac{5x}{3}+5-5>-5-5 +\frac{5x}{3}+5-5\ge-5-5 +\frac{5x}{3}-15+15 < 5+15 +\frac{5x}{3}-20+20\le-25+20 +\frac{5x}{3}-5+5>10+5 +\frac{5x}{3}-\frac{15}{1} < 5 +\frac{5x}{3}<-10 +\frac{5x}{3}<-15 +\frac{5x}{3}<-30 +\frac{5x}{3}<-40 +\frac{5x}{3}<-5 +\frac{5x}{3}<-50 +\frac{5x}{3}<0 +\frac{5x}{3}<20 +\frac{5x}{3}<35 +\frac{5x}{3}<45 +\frac{5x}{3}<5 +\frac{5x}{3}>-15 +\frac{5x}{3}>-25 +\frac{5x}{3}>-40 +\frac{5x}{3}>-45 +\frac{5x}{3}>0 +\frac{5x}{3}>10-25 +\frac{5x}{3}>15 +\frac{5x}{3}>25 +\frac{5x}{3}>30 +\frac{5x}{3}>35 +\frac{5x}{3}\ge -10 +\frac{5x}{3}\ge -30 +\frac{5x}{3}\ge-10 +\frac{5x}{3}\ge-30 +\frac{5x}{3}\ge-35 +\frac{5x}{3}\ge-40 +\frac{5x}{3}\ge0 +\frac{5x}{3}\ge20 +\frac{5x}{3}\le-10 +\frac{5x}{3}\le-25 +\frac{5x}{3}\le-25+5 +\frac{5x}{3}\le-35 +\frac{5x}{3}\le-5 +\frac{5x}{3}\le0 +\frac{5x}{3}\le15 +\frac{5x}{3}\le30 +\frac{5x}{3}\le35 +\frac{5x}{3}\le50 +\frac{5x}{3}\times3>15\times3 +\frac{5x}{3}\times3\le-5\times3 +\frac{5x}{3}\times\frac{3}{1}\ge-30\times3 +\frac{5x}{40}-\frac{8x}{40}<0 +\frac{5x}{45}+\frac{x+2}{45}\ge\frac{5}{9} +\frac{5x}{45}-\frac{9x}{45}<0 +\frac{5x}{4} +\frac{5x}{4} < -10+25 +\frac{5x}{4} < -15 +\frac{5x}{4} < -25 +\frac{5x}{4} < -35 +\frac{5x}{4} < -5 +\frac{5x}{4} < 10 +\frac{5x}{4} < 15 +\frac{5x}{4} > -20 +\frac{5x}{4} > -30 +\frac{5x}{4} > -35 +\frac{5x}{4} > 0 +\frac{5x}{4}+15-15<-15-15 +\frac{5x}{4}+15>5 +\frac{5x}{4}+15\le25 +\frac{5x}{4}+20-20 > 0-20 +\frac{5x}{4}+20-20\ge-15-20 +\frac{5x}{4}+20-20\le-20-20 +\frac{5x}{4}+20\ge-15 +\frac{5x}{4}+25-25\ge20-25 +\frac{5x}{4}+5-5<10-5 +\frac{5x}{4}+5-5\ge-5-5 +\frac{5x}{4}+5\ge-5 +\frac{5x}{4}+\frac{5x}{4}+30>5+\frac{5x}{4} +\frac{5x}{4}-10\le10 +\frac{5x}{4}-17>\frac{11x}{17}-5 +\frac{5x}{4}-20\le-15 +\frac{5x}{4}-25+25\le5+25 +\frac{5x}{4}-25\le10 +\frac{5x}{4}-30\le15 +\frac{5x}{4}-5\ge25 +\frac{5x}{4}<-10 +\frac{5x}{4}<-15 +\frac{5x}{4}<-30 +\frac{5x}{4}<-35 +\frac{5x}{4}<-40 +\frac{5x}{4}<0 +\frac{5x}{4}<15 +\frac{5x}{4}<20 +\frac{5x}{4}<35 +\frac{5x}{4}<45 +\frac{5x}{4}<5 +\frac{5x}{4}>-15 +\frac{5x}{4}>-20 +\frac{5x}{4}>-25 +\frac{5x}{4}>-5 +\frac{5x}{4}>0 +\frac{5x}{4}>20 +\frac{5x}{4}>25 +\frac{5x}{4}>40 +\frac{5x}{4}>5 +\frac{5x}{4}>\frac{11}{8} +\frac{5x}{4}>\frac{17x}{15}+12 +\frac{5x}{4}\div4<-30\div4 +\frac{5x}{4}\ge-10 +\frac{5x}{4}\ge-20 +\frac{5x}{4}\ge-25 +\frac{5x}{4}\ge-35 +\frac{5x}{4}\ge-5 +\frac{5x}{4}\ge30 +\frac{5x}{4}\le -15 +\frac{5x}{4}\le -40 +\frac{5x}{4}\le \frac{4x}{4} +\frac{5x}{4}\le x +\frac{5x}{4}\le-10 +\frac{5x}{4}\le-20 +\frac{5x}{4}\le-30 +\frac{5x}{4}\le-40 +\frac{5x}{4}\le0 +\frac{5x}{4}\le10 +\frac{5x}{4}\le30 +\frac{5x}{4}\le35 +\frac{5x}{4}\le5 +\frac{5x}{4}\times4<-30\times4 +\frac{5x}{4}\times4\ge-10\times4 +\frac{5x}{4}\times4\ge-35\times4 +\frac{5x}{4}\times4\ge-5\times4 +\frac{5x}{4}\times4\le-40\times4 +\frac{5x}{4}\times4\le20 +\frac{5x}{4}\times4\le30\times4 +\frac{5x}{5} < \frac{15}{5} +\frac{5x}{5} < \frac{17.1}{5} +\frac{5x}{5} < \frac{40}{5} +\frac{5x}{5} > \frac{-15}{5} +\frac{5x}{5} > \frac{-20}{5} +\frac{5x}{5} > \frac{10}{5} +\frac{5x}{5} > \frac{14.6}{5} +\frac{5x}{5} > \frac{20}{5} +\frac{5x}{5} > \frac{25}{5} +\frac{5x}{5} > \frac{35}{5} +\frac{5x}{5} > \frac{40}{5} +\frac{5x}{5} > \frac{5}{5} +\frac{5x}{5}<-\frac{120}{5} +\frac{5x}{5}<\frac{-15}{5} +\frac{5x}{5}<\frac{-70}{5} +\frac{5x}{5}<\frac{0.5}{5} +\frac{5x}{5}<\frac{0}{5} +\frac{5x}{5}<\frac{1.5}{5} +\frac{5x}{5}<\frac{1.7}{5} +\frac{5x}{5}<\frac{1.8}{5} +\frac{5x}{5}<\frac{1.9}{5} +\frac{5x}{5}<\frac{10}{5} +\frac{5x}{5}<\frac{11.3}{5} +\frac{5x}{5}<\frac{11.5}{5} +\frac{5x}{5}<\frac{13.1}{5} +\frac{5x}{5}<\frac{13.3}{5} +\frac{5x}{5}<\frac{14.7}{5} +\frac{5x}{5}<\frac{15.9}{5} +\frac{5x}{5}<\frac{15}{5} +\frac{5x}{5}<\frac{16.4}{5} +\frac{5x}{5}<\frac{16.6}{5} +\frac{5x}{5}<\frac{17.7}{5} +\frac{5x}{5}<\frac{18.1}{5} +\frac{5x}{5}<\frac{18.2}{5} +\frac{5x}{5}<\frac{18.7}{5} +\frac{5x}{5}<\frac{180}{5} +\frac{5x}{5}<\frac{2.3}{5} +\frac{5x}{5}<\frac{20}{5} +\frac{5x}{5}<\frac{25}{5} +\frac{5x}{5}<\frac{3.5}{5} +\frac{5x}{5}<\frac{3.7}{5} +\frac{5x}{5}<\frac{4.2}{5} +\frac{5x}{5}<\frac{4.8}{5} +\frac{5x}{5}<\frac{40}{5} +\frac{5x}{5}<\frac{5.5}{5} +\frac{5x}{5}<\frac{5.9}{5} +\frac{5x}{5}<\frac{5}{5} +\frac{5x}{5}<\frac{6.6}{5} +\frac{5x}{5}<\frac{6.7}{5} +\frac{5x}{5}<\frac{7.1}{5} +\frac{5x}{5}<\frac{7.2}{5} +\frac{5x}{5}<\frac{7.9}{5} +\frac{5x}{5}<\frac{8+7}{5} +\frac{5x}{5}<\frac{8.2}{5} +\frac{5x}{5}<\frac{8.5}{5} +\frac{5x}{5}<\frac{9.2}{5} +\frac{5x}{5}>-\frac{40}{5} +\frac{5x}{5}>-\frac{45}{5} +\frac{5x}{5}>35 +\frac{5x}{5}>\frac{-15}{5} +\frac{5x}{5}>\frac{-30}{5} +\frac{5x}{5}>\frac{-40}{5} +\frac{5x}{5}>\frac{-5}{5} +\frac{5x}{5}>\frac{0}{5} +\frac{5x}{5}>\frac{10.1}{5} +\frac{5x}{5}>\frac{10.8}{5} +\frac{5x}{5}>\frac{10.9}{5} +\frac{5x}{5}>\frac{10}{5} +\frac{5x}{5}>\frac{11.8}{5} +\frac{5x}{5}>\frac{12.5}{5} +\frac{5x}{5}>\frac{12.7}{5} +\frac{5x}{5}>\frac{12.8}{5} +\frac{5x}{5}>\frac{15.3}{5} +\frac{5x}{5}>\frac{15.4}{5} +\frac{5x}{5}>\frac{15}{5} +\frac{5x}{5}>\frac{16.2}{5} +\frac{5x}{5}>\frac{16.9}{5} +\frac{5x}{5}>\frac{160}{5} +\frac{5x}{5}>\frac{18.1}{5} +\frac{5x}{5}>\frac{19.8}{5} +\frac{5x}{5}>\frac{2.3}{5} +\frac{5x}{5}>\frac{20.4}{5} +\frac{5x}{5}>\frac{20}{5} +\frac{5x}{5}>\frac{24}{5} +\frac{5x}{5}>\frac{25}{5} +\frac{5x}{5}>\frac{3.5}{5} +\frac{5x}{5}>\frac{30}{5} +\frac{5x}{5}>\frac{4.3}{5} +\frac{5x}{5}>\frac{40}{5} +\frac{5x}{5}>\frac{45}{5} +\frac{5x}{5}>\frac{5.8}{5} +\frac{5x}{5}>\frac{50}{5} +\frac{5x}{5}>\frac{5}{5} +\frac{5x}{5}>\frac{6.3}{5} +\frac{5x}{5}>\frac{6.5}{5} +\frac{5x}{5}>\frac{60}{5} +\frac{5x}{5}>\frac{7.2}{5} +\frac{5x}{5}>\frac{7.3}{5} +\frac{5x}{5}>\frac{7.4}{5} +\frac{5x}{5}>\frac{8.1}{5} +\frac{5x}{5}>\frac{8.5}{5} +\frac{5x}{5}>\frac{8.8}{5} +\frac{5x}{5}>\frac{9.3}{5} +\frac{5x}{5}>\frac{9.5}{5} +\frac{5x}{5}>\frac{90}{5} +\frac{5x}{5}>\frac{x+16}{5} +\frac{5x}{5}\ge \frac{-5}{5} +\frac{5x}{5}\ge \frac{10}{5} +\frac{5x}{5}\ge \frac{20}{5} +\frac{5x}{5}\ge-\frac{100}{5} +\frac{5x}{5}\ge-\frac{30}{5} +\frac{5x}{5}\ge-\frac{40}{5} +\frac{5x}{5}\ge0 +\frac{5x}{5}\ge\frac{-10}{5} +\frac{5x}{5}\ge\frac{-20}{5} +\frac{5x}{5}\ge\frac{-35}{5} +\frac{5x}{5}\ge\frac{0}{5} +\frac{5x}{5}\ge\frac{10}{5} +\frac{5x}{5}\ge\frac{15}{5} +\frac{5x}{5}\ge\frac{16}{5} +\frac{5x}{5}\ge\frac{30}{5} +\frac{5x}{5}\ge\frac{35}{5} +\frac{5x}{5}\ge\frac{40}{5} +\frac{5x}{5}\ge\frac{45}{5} +\frac{5x}{5}\ge\frac{50}{5} +\frac{5x}{5}\ge\frac{55}{5} +\frac{5x}{5}\ge\frac{5}{5} +\frac{5x}{5}\ge\frac{60}{5} +\frac{5x}{5}\ge\frac{70}{5} +\frac{5x}{5}\ge\frac{75}{5} +\frac{5x}{5}\ge\frac{x+4}{5} +\frac{5x}{5}\le \frac{-5}{5} +\frac{5x}{5}\le \frac{25}{5} +\frac{5x}{5}\le-\frac{160}{5} +\frac{5x}{5}\le-\frac{20}{5} +\frac{5x}{5}\le\frac{-10}{5} +\frac{5x}{5}\le\frac{-15}{5} +\frac{5x}{5}\le\frac{-30}{5} +\frac{5x}{5}\le\frac{-35}{5} +\frac{5x}{5}\le\frac{1.75}{5} +\frac{5x}{5}\le\frac{10}{5} +\frac{5x}{5}\le\frac{120}{5} +\frac{5x}{5}\le\frac{15}{5} +\frac{5x}{5}\le\frac{2.96}{5} +\frac{5x}{5}\le\frac{20}{5} +\frac{5x}{5}\le\frac{30}{5} +\frac{5x}{5}\le\frac{35}{5} +\frac{5x}{5}\le\frac{4.89}{5} +\frac{5x}{5}\le\frac{45}{5} +\frac{5x}{5}\le\frac{4x}{5} +\frac{5x}{5}\le\frac{4}{5} +\frac{5x}{5}\le\frac{55}{5} +\frac{5x}{5}\le\frac{5}{5} +\frac{5x}{5}\le\frac{70}{5} +\frac{5x}{5}\le\frac{8}{5} +\frac{5x}{5}\le\frac{90}{5} +\frac{5x}{60}-\frac{12x}{60}<0 +\frac{5x}{6} > -20 +\frac{5x}{6} > -25 +\frac{5x}{6} > -50 +\frac{5x}{6} > 5 +\frac{5x}{6}+\frac{180}{6} > 25 +\frac{5x}{6}+\frac{2}{3}\le x +\frac{5x}{6}+\frac{30\times 6}{1\times 6} > 25 +\frac{5x}{6}+\frac{30}{1} > 25 +\frac{5x}{6}+\frac{4x}{5}>-\frac{49}{15} +\frac{5x}{6}+\frac{4}{6}\le x +\frac{5x}{6}-25\le-y +\frac{5x}{6}-3\le\frac{2x}{7}+4 +\frac{5x}{6}-\frac{2x}{7}\le5+4 +\frac{5x}{6}-\frac{450}{18}\le-y +\frac{5x}{6}-\frac{5x}{7}\le7 +\frac{5x}{6}<-20 +\frac{5x}{6}<30 +\frac{5x}{6}<35 +\frac{5x}{6}>-20 +\frac{5x}{6}>-25 +\frac{5x}{6}>-40 +\frac{5x}{6}>-45 +\frac{5x}{6}>30 +\frac{5x}{6}>45 +\frac{5x}{6}\ge-35 +\frac{5x}{6}\ge-5 +\frac{5x}{6}\ge15 +\frac{5x}{6}\ge20-5 +\frac{5x}{6}\ge5 +\frac{5x}{6}\le\frac{2x}{5}+9 +\frac{5x}{6}\le\frac{3x+84}{7} +\frac{5x}{6}\le\frac{3x}{7}+12 +\frac{5x}{7\left(x+1\right)}-\frac{105}{7\left(x+1\right)} +\frac{5x}{7\left(x+2\right)}-\frac{70}{7\left(x+2\right)} +\frac{5x}{7\left(x+3\right)}-\frac{105}{7\left(x+3\right)} +\frac{5x}{7\left(x+3\right)}-\frac{\left(7\right)\left(15\right)}{7\left(x+3\right)} +\frac{5x}{7\left(x+4\right)}-\frac{14}{7\left(x+4\right)} +\frac{5x}{7x+14}-\frac{21}{7x+14} +\frac{5x}{7x+7}-\frac{105}{7x+7} +\frac{5x}{7} +\frac{5x}{7}+7x<9 +\frac{5x}{7}+x+2<\frac{15}{7} +\frac{5x}{7}-\frac{2x}{5}\le11 +\frac{5x}{7}-\frac{2x}{5}\le16 +\frac{5x}{7}-\frac{2x}{5}\le7+9 +\frac{5x}{7}-\frac{3x}{5}\le17 +\frac{5x}{7}\le\frac{2x}{5}+11 +\frac{5x}{7}\le\frac{3x}{5}+17 +\frac{5x}{7}\times 14+\frac{5x}{2}\times 14 > 6\times 14 +\frac{5x}{8} +\frac{5x}{8}+1 > \frac{x}{8} +\frac{5x}{8}+1>\frac{x}{8} +\frac{5x}{8}+2x<7 +\frac{5x}{8}+3>\frac{x}{8}+2 +\frac{5x}{8}+6x<7 +\frac{5x}{8}+7x<5 +\frac{5x}{8}+8x<4 +\frac{5x}{8}+\frac{48x}{8}<7 +\frac{5x}{8}+\frac{56x}{8}<5 +\frac{5x}{8}+\frac{6x}{1}<7 +\frac{5x}{8}+\left(20-20\right)>\left(40-20\right) +\frac{5x}{8}<-10 +\frac{5x}{8}<-5 +\frac{5x}{8}<15 +\frac{5x}{8}<45 +\frac{5x}{8}>-10 +\frac{5x}{8}>20 +\frac{5x}{8}>30 +\frac{5x}{8}>\frac{x}{8}-1 +\frac{5x}{8}\ge\frac{x}{8}-1 +\frac{5x}{8}\le\frac{4}{8} +\frac{5x}{8}\times8>20\times8 +\frac{5x}{9} +\frac{5x}{9}+2>\frac{x}{9} +\frac{5x}{9}+6-6>\frac{x}{9}+7-6 +\frac{5x}{9}-30\le10 +\frac{5x}{9}-\frac{3x}{16}>4 +\frac{5x}{9}-\frac{x}{9}+3>9 +\frac{5x}{9}-\frac{x}{9}+7>3 +\frac{5x}{9}-\frac{x}{9}>-5 +\frac{5x}{9}-\frac{x}{9}>2-7 +\frac{5x}{9}-\frac{x}{9}>2-9 +\frac{5x}{9}-\frac{x}{9}>3 +\frac{5x}{9}-\frac{x}{9}>4 +\frac{5x}{9}-\frac{x}{9}>5 +\frac{5x}{9}-\frac{x}{9}>5-6 +\frac{5x}{9}-\frac{x}{9}>6-4 +\frac{5x}{9}-\frac{x}{9}>8-4 +\frac{5x}{9}-\frac{x}{9}>9-7 +\frac{5x}{9}9>\frac{x}{9}9+\left(1\right)9 +\frac{5x}{9}<-5x+2 +\frac{5x}{9}>0 +\frac{5x}{9}>\frac{0}{9} +\frac{5x}{9}>\frac{x}{9}+1 +\frac{5x}{9}>\frac{x}{9}+3 +\frac{5x}{9}>\frac{x}{9}+4 +\frac{5x}{9}>\frac{x}{9}+5 +\frac{5x}{9}>\frac{x}{9}-3 +\frac{5x}{9}\le40 +\frac{5x}{x-1},\frac{6x}{x} +\frac{5y-13}{\left(x-9\right)\left(y-4\right)} +\frac{5y-20+7}{\left(x-9\right)\left(y-4\right)} +\frac{5y-40-7}{\left(y-8\right)\left(x-9\right)} +\frac{5y-47}{\left(y-8\right)\left(x-9\right)} +\frac{5y^5}{1}\times\frac{4}{y^{10}} +\frac{5y}{2}+20w-1 +\frac{5y}{5}<\frac{8}{5} +\frac{5y}{5}>\frac{10}{5} +\frac{5y}{5}>\frac{15}{5} +\frac{5y}{5}>\frac{35}{5} +\frac{5y}{5}>\frac{40}{5} +\frac{5y}{5}\le\frac{320-16x}{5} +\frac{5y}{5}\le\frac{320}{5}-\frac{16x}{5} +\frac{5y}{7} +\frac{5} {4} < x < 2 +\frac{5}{-1} +\frac{5}{-2+-8} +\frac{5}{-2}<-3 +\frac{5}{-2}<\frac{7}{-2} +\frac{5}{-2}<\frac{8}{-2} +\frac{5}{-2}<\frac{9}{-2} +\frac{5}{-2}x +\frac{5}{17} < x +\frac{5}{18 x^{9}} +\frac{5}{18x^{3}} +\frac{5}{18} > x +\frac{5}{1x^3} +\frac{5}{1y^2} +\frac{5}{1} > \frac{x}{1} +\frac{5}{1}<\frac{1x}{1} +\frac{5}{1}>\frac{1y}{1} +\frac{5}{1}\ge\frac{x}{8} +\frac{5}{20}+\frac{6\sqrt{10}}{20} +\frac{5}{24y} +\frac{5}{2} < x < 3 +\frac{5}{2} > \frac{1}{2} +\frac{5}{2} > \frac{2}{2} +\frac{5}{2} > \frac{3}{2} +\frac{5}{2} > t > \frac{1}{2} +\frac{5}{2} > t > \frac{3}{2} +\frac{5}{2}<\frac{9}{-2} +\frac{5}{2}1 +\frac{5}{2}>2 +\frac{5}{2}>T>\frac{3}{2} +\frac{5}{2}>\frac{1}{2} +\frac{5}{2}>\frac{2}{2} +\frac{5}{2}>\frac{3}{2} +\frac{5}{2}>\frac{7}{4} +\frac{5}{2}>\frac{8}{5} +\frac{5}{2}>t>\frac{1}{2} +\frac{5}{2}>t>\frac{3}{2} +\frac{5}{2}>t>\frac{48}{32} +\frac{5}{2}\ge x > -\frac{1}{2} +\frac{5}{2}\ge x > -\frac{3}{2} +\frac{5}{2}\ge x > \frac{-3}{2} +\frac{5}{2}\ge x>-1 +\frac{5}{2}\ge x>-\frac{1}{2} +\frac{5}{2}\ge x>-\frac{3}{2} +\frac{5}{2}\ge x>-\frac{6}{4} +\frac{5}{2}\ge x>\frac{-1}{2} +\frac{5}{2}\ge x>\frac{1}{-2} +\frac{5}{2}\ge x>\frac{3}{-2} +\frac{5}{2}\ge x\text{ and } x>-\frac{1}{2} +\frac{5}{2}\ge x\text{ and } x>\frac{3}{-2} +\frac{5}{2}\ge\frac{2\left(x+7\right)}{2} +\frac{5}{2}\le x\le4 +\frac{5}{2}\le x\le6 +\frac{5}{2}x\le-15 +\frac{5}{30a^2} +\frac{5}{34} \frac{1}{3} +\frac{5}{3} > \frac{2}{3} +\frac{5}{3} > \frac{3}{3} +\frac{5}{3} \leq x \leq 4 +\frac{5}{3} \leq x \leq 6 +\frac{5}{3}<\frac{8}{-3} +\frac{5}{3}0 +\frac{5}{3}>1 +\frac{5}{3}>\frac{1}{3} +\frac{5}{3}>\frac{2}{3} +\frac{5}{3}>\frac{3}{3} +\frac{5}{3}>\frac{4}{3} +\frac{5}{3}>\frac{7}{6} +\frac{5}{3}>x +\frac{5}{3}\le x\le2 +\frac{5}{3}\le x\le4 +\frac{5}{3}\le x\le6 +\frac{5}{3}x-1+\frac{x}{2}-18\frac{1}{2}\le\frac{4}{5}x+1 +\frac{5}{3}x-\frac{1}{3}+5>4x +\frac{5}{4} +\frac{5}{4} < x +\frac{5}{4} < x < 2 +\frac{5}{4} > \frac{1}{4} +\frac{5}{4} > \frac{2}{4} +\frac{5}{4} > \frac{3}{4} +\frac{5}{4} \leq x \leq 3 +\frac{5}{4} \leq x \leq 6 +\frac{5}{4}\frac{1}{2} +\frac{5}{4}>\frac{1}{4} +\frac{5}{4}>\frac{2}{4} +\frac{5}{4}>\frac{3}{4} +\frac{5}{4}>x +\frac{5}{4}\ge X>-\frac{1}{4} +\frac{5}{4}\ge x > -\frac{1}{4} +\frac{5}{4}\ge x > \frac{-3}{4} +\frac{5}{4}\ge x > \frac{3}{-4} +\frac{5}{4}\ge x>-\frac{1}{4} +\frac{5}{4}\ge x>-\frac{3}{4} +\frac{5}{4}\ge x>\frac{-3}{4} +\frac{5}{4}\ge x>\frac{1}{-4} +\frac{5}{4}\ge x>\frac{3}{-4} +\frac{5}{4}\le x\le2 +\frac{5}{4}\le x\le3 +\frac{5}{4}\le x\le6 +\frac{5}{4}x +\frac{5}{4}x\le x +\frac{5}{4}xy^4 +\frac{5}{5x}\times\frac{1}{4x^5} +\frac{5}{5} > \frac{1}{5} +\frac{5}{5} > \frac{2}{5} +\frac{5}{5} > \frac{5x}{5} +\frac{5}{5} > x +\frac{5}{5} \geq x +\frac{5}{5}<\frac{5x}{5} +\frac{5}{5}<\frac{7}{5} +\frac{5}{5}>\frac{1}{5} +\frac{5}{5}>\frac{2}{5} +\frac{5}{5}>\frac{3}{5} +\frac{5}{5}>\frac{5x}{5} +\frac{5}{5}>x +\frac{5}{5}\ge\frac{\frac{x}{7}}{5} +\frac{5}{5}\le \frac{5x}{5} +\frac{5}{5}\left(\frac{x+9}{6}\right)-\frac{x+3}{30}>\left(\frac{3}{5}\right)\frac{6}{6} +\frac{5}{5}x>\frac{12.5}{5} +\frac{5}{5}x>\frac{125}{50} +\frac{5}{5}x\ge\frac{15}{5} +\frac{5}{5}y>\frac{20}{5} +\frac{5}{5}y\le-\frac{16}{5}x+\frac{400}{5} +\frac{5}{6n} +\frac{5}{6p}-\frac{24}{6p} +\frac{5}{6p}-\frac{36}{6p} +\frac{5}{6x^2y^5} +\frac{5}{6} +\frac{5}{6} < t < 4 +\frac{5}{6} < x +\frac{5}{6} > \frac{1}{6} +\frac{5}{6} > \frac{2}{6} +\frac{5}{6} > \frac{3}{6} +\frac{5}{6}<2 +\frac{5}{6}<3 +\frac{5}{6}\frac{1}{2} +\frac{5}{6}>\frac{1}{3} +\frac{5}{6}>\frac{1}{6} +\frac{5}{6}>\frac{2}{6} +\frac{5}{6}>\frac{3}{6} +\frac{5}{6}>\frac{6}{8} +\frac{5}{6}\le x +\frac{5}{6}x +\frac{5}{6}x\ge-5 +\frac{5}{6}x\ge5 +\frac{5}{6}x^1 +\frac{5}{6}x^2+\frac{7}{15} +\frac{5}{6}x^{3-2} +\frac{5}{7} +\frac{5}{7} < x +\frac{5}{7} > x +\frac{5}{7}x +\frac{5}{7}a+\frac{1}{7}x+\frac{1}{10} +\frac{5}{7}x^3 +\frac{5}{7}x^{6-3} +\frac{5}{8 p} + \frac{40}{8 p} +\frac{5}{8} +\frac{5}{8} < 2 +\frac{5}{8} < 3 +\frac{5}{8} < x +\frac{5}{8} > x +\frac{5}{8}+\frac{7n}{8m} +\frac{5}{8}<2 +\frac{5}{8}<3 +\frac{5}{8}<\frac{8x}{8} +\frac{5}{8}-45 +\frac{5}{9x^2y^2} +\frac{5}{9x^3y^4} +\frac{5}{9} +\frac{5}{9} < 2 +\frac{5}{9} < 3 +\frac{5}{9} < x +\frac{5}{9} > x +\frac{5}{9}<2 +\frac{5}{9}<3 +\frac{5}{9}0 +\frac{5}{x}-1\ge0 +\frac{5}{x}>1 +\frac{5}{x}\ge+1 +\frac{5}{x}\ge1 +\frac{5}{y - 9} - \frac{13 y}{y - 9} +\frac{5}{y^2} +\frac{5}{y^4} +\frac{5}{y^{4}} +\frac{6 \left( 11 x + 14\right)}{6} > 3 \times 6 +\frac{6 \left( 11 x + 4\right)}{6} > 9 \times 6 +\frac{6 \left( 13 x + 17\right)}{6} > 19 \times 6 +\frac{6 \left( 13 x + 18\right)}{6} > 19 \times 6 +\frac{6 \left( 15 x + 7\right)}{6} > 18 \times 6 +\frac{6 \left( 19 x + 12\right)}{6} > 18 \times 6 +\frac{6 \left( 2 x + 1\right)}{6} > 17 \times 6 +\frac{6 \left( 2 x + 7\right)}{6} > 10 \times 6 +\frac{6 \left( 2 x - 10\right)}{6} \leq \frac{- 12}{6} +\frac{6 \left( 2 x - 2\right)}{6} > \frac{- 12}{6} +\frac{6 \left( 2 x - 2\right)}{6} \leq \frac{- 36}{6} +\frac{6 \left( 2 x - 2\right)}{6} \leq \frac{12}{6} +\frac{6 \left( 3 x + 12\right)}{6} \leq \frac{- 90}{6} +\frac{6 \left( 3 x - 12\right)}{6} < \frac{- 54}{6} +\frac{6 \left( 3 x - 3\right)}{6} > \frac{90}{6} +\frac{6 \left( 3 x - 3\right)}{6} \geq \frac{- 72}{6} +\frac{6 \left( 3 x - 3\right)}{6} \geq \frac{72}{6} +\frac{6 \left( 3 x - 3\right)}{6} \leq \frac{54}{6} +\frac{6 \left( 4 x + 17\right)}{6} > 4 \times 6 +\frac{6 \left( 4 x + 4\right)}{6} \leq \frac{96}{6} +\frac{6 \left( 4 x + 7\right)}{6} > 9 \times 6 +\frac{6 \left( 4 x - 20\right)}{6} > \frac{- 48}{6} +\frac{6 \left( 4 x - 4\right)}{6} \leq \frac{- 120}{6} +\frac{6 \left( 5 x + 6\right)}{6} > 15 \times 6 +\frac{6 \left( 5 x - 10\right)}{6} \geq \frac{90}{6} +\frac{6 \left( 5 x - 15\right)}{6} \leq \frac{30}{6} +\frac{6 \left( 5 x - 20\right)}{6} < \frac{30}{6} +\frac{6 \left( 5 x - 5\right)}{6} \geq \frac{90}{6} +\frac{6 \left( 6 x + 17\right)}{6} > 19 \times 6 +\frac{6 \left( 6 x + 30\right)}{6} \leq \frac{- 72}{6} +\frac{6 \left( 6 x + 30\right)}{6} \leq \frac{144}{6} +\frac{6 \left( 6 x + 7\right) \left(x - 5\right)}{6} +\frac{6 \left( 6 x - 6\right)}{6} > \frac{144}{6} +\frac{6 \left( 6 x - 6\right)}{6} \leq \frac{- 144}{6} +\frac{6 \left( 9 x + 14\right)}{6} > 14 \times 6 +\frac{6 \left( 9 x + 20\right)}{6} > 8 \times 6 +\frac{6 \left(7 + 2 v\right)}{v} +\frac{6 \left(\sqrt{6} + \sqrt{3}\right)}{3} +\frac{6 \left(\sqrt{6} + \sqrt{3}\right)}{6 - 3} +\frac{6 \left(\sqrt{6} + \sqrt{3}\right)}{\left(\sqrt{6} - \sqrt{3}\right) \times \left(\sqrt{6} + \sqrt{3}\right)} +\frac{6 \left(\sqrt{6} + \sqrt{3}\right)}{\left(\sqrt{6}\right)^{2} - \left(\sqrt{3}\right)^{2}} +\frac{6 \left(k + 3\right)}{6} \leq \frac{18}{6} +\frac{6 \left(k + 4\right)}{6} \leq \frac{24}{6} +\frac{6 \left(k + 5\right)}{6} \leq \frac{30}{6} +\frac{6 \left(k + 7\right)}{6} \leq \frac{42}{6} +\frac{6 \left(k + 8\right)}{6} \leq \frac{48}{6} +\frac{6 \left(k + 9\right)}{6} \leq \frac{54}{6} +\frac{6 \left(t^{2}\right)^{2}}{2 t^{2}} +\frac{6 \left(x + 2\right)}{6} \leq \frac{36}{6} +\frac{6 \left(x + 2\right)}{6} \leq \frac{48}{6} +\frac{6 \left(x + 3\right)}{6} \leq \frac{30}{6} +\frac{6 \left(x + 3\right)}{6} \leq \frac{42}{6} +\frac{6 \left(x + 3\right)}{6} \leq \frac{48}{6} +\frac{6 \left(x + 3\right)}{6} \leq \frac{54}{6} +\frac{6 \left(x + 4\right)}{6} \leq \frac{42}{6} +\frac{6 \left(x + 5\right)}{6} \leq \frac{36}{6} +\frac{6 \left(x + 5\right)}{6} \leq \frac{42}{6} +\frac{6 \left(x + 5\right)}{6} \leq \frac{48}{6} +\frac{6 \left(x + 6\right)}{6} \leq \frac{42}{6} +\frac{6 \left(x + 7\right)}{6} \leq \frac{48}{6} +\frac{6 \left(x + 7\right)}{6} \leq \frac{54}{6} +\frac{6 \left(x + 8\right)}{6} \leq \frac{54}{6} +\frac{6 \left(x - 4\right)}{6} < \frac{- 12}{6} +\frac{6 \left(x - 4\right)}{6} < \frac{- 18}{6} +\frac{6 \left(x - 5\right)}{6} < \frac{- 18}{6} +\frac{6 \left(x - 6\right)}{6} < \frac{- 12}{6} +\frac{6 \left(x - 6\right)}{6} < \frac{- 18}{6} +\frac{6 \left(x - 6\right)}{6} < \frac{- 30}{6} +\frac{6 \left(x - 7\right)}{6} < \frac{- 18}{6} +\frac{6 \left(x - 7\right)}{6} < \frac{- 24}{6} +\frac{6 \left(x - 7\right)}{6} < \frac{- 30}{6} +\frac{6 \left(x - 8\right)}{6} < \frac{- 12}{6} +\frac{6 \left(x - 8\right)}{6} < \frac{- 18}{6} +\frac{6 \left(x - 8\right)}{6} < \frac{- 42}{6} +\frac{6 \left(x - 9\right)}{6} < \frac{- 12}{6} +\frac{6 \left(x - 9\right)}{6} < \frac{- 18}{6} +\frac{6 \left(x - 9\right)}{6} < \frac{- 24}{6} +\frac{6 \left(x - 9\right)}{6} < \frac{- 30}{6} +\frac{6 \left(x - 9\right)}{6} < \frac{- 48}{6} +\frac{6 \sqrt{11} + 6 \times 8}{11 - 8^{2}} +\frac{6 \sqrt{5} + 5}{10} +\frac{6 \sqrt{5}}{2} +\frac{6 \sqrt{5}}{\sqrt{4}} +\frac{6 \sqrt{p}}{7} +\frac{6 \times 10^{13}}{\left(2687 + 3132\right) \times 24} +\frac{6 \times 6}{7 \times 5} +\frac{6 a}{6} > \frac{100}{6} +\frac{6 a}{6} > \frac{160}{6} +\frac{6 b}{6} > \frac{100}{6} +\frac{6 b}{6} > \frac{160}{6} +\frac{6 b}{6} > \frac{200}{6} +\frac{6 b}{6} > \frac{50}{6} +\frac{6 k}{6} \leq 0 +\frac{6 m^{4}}{35 m^{15}} +\frac{6 m}{6} > \frac{100}{6} +\frac{6 m}{6} > \frac{160}{6} +\frac{6 m}{6} > \frac{400}{6} +\frac{6 n}{6} > \frac{108}{6} +\frac{6 n}{6} > \frac{120}{6} +\frac{6 n}{6} > \frac{12}{6} +\frac{6 n}{6} > \frac{160}{6} +\frac{6 n}{6} > \frac{36}{6} +\frac{6 n}{6} > \frac{48}{6} +\frac{6 n}{6} > \frac{500}{6} +\frac{6 n}{6} > \frac{60}{6} +\frac{6 n}{6} > \frac{72}{6} +\frac{6 r}{6} > \frac{48}{6} +\frac{6 s^{11}}{t^{4}} \times 3 t^{2} +\frac{6 s}{11} - 6 \times 3 t + \frac{6}{2} +\frac{6 t^{ 2 \times 2}}{2 t^{2}} +\frac{6 t^{4}}{2 t^{2}} +\frac{6 u}{6} > \frac{20}{6} +\frac{6 v}{6} > \frac{100}{6} +\frac{6 v}{6} > \frac{160}{6} +\frac{6 v}{6} > \frac{280}{6} +\frac{6 v}{6} > \frac{350}{6} +\frac{6 v}{6} > \frac{400}{6} +\frac{6 v}{6} > \frac{50}{6} +\frac{6 x + 18 x}{6} > 20 +\frac{6 x + 36 x}{8} > \frac{63}{2} +\frac{6 x + 4 x + 3}{22} +\frac{6 x + 1}{5} +\frac{6 x + 3}{20} +\frac{6 x - 2 x + 3}{15} +\frac{6 x - 12}{5} > 2 x - 4 +\frac{6 x - 133}{247} < 13 +\frac{6 x - 13}{5} > 2 x - 5 +\frac{6 x - 198}{55} < 2 +\frac{6 x - 1}{5} > 2 x - 5 +\frac{6 x - 2}{2} > 4 x - 5 +\frac{6 x - 2}{2} > 5 x - 5 +\frac{6 x - 2}{4} > 2 x - 2 +\frac{6 x - 2}{4} > 2 x - 3 +\frac{6 x - 3}{3} > 3 x - 5 +\frac{6 x - 4}{2} > 4 x - 4 +\frac{6 x - 4}{4} > 2 x - 3 +\frac{6 x - 4}{5} > 2 x - 4 +\frac{6 x - 5}{5} > 2 x - 5 +\frac{6 x - 6 - x}{6} < 10 +\frac{6 x - 6}{3} > 3 x - 4 +\frac{6 x - 8}{4} > 2 x - 4 +\frac{6 x - 8}{4} > 3 x - 5 +\frac{6 x - \left( 2 x - 3\right)}{15} +\frac{6 x - y + 4 y - x}{x - y} +\frac{6 x e^{ 2 x} - 5 e^{ 2 x}}{\left( 3 x - 1\right)^{2}} > 0 +\frac{6 x e^{ 3 x} - 5 e^{ 3 x}}{\left( 2 x - 1\right)^{2}} > 0 +\frac{6 x}{15} - \frac{2 x - 3}{15} +\frac{6 x}{22} + \frac{4 x + 3}{22} +\frac{6 x}{35} \leq 14 +\frac{6 x}{5} + 12 - 12 > - 24 - 12 +\frac{6 x}{5} + 12 - 12 > 18 - 12 +\frac{6 x}{5} + 12 - 12 > 24 - 12 +\frac{6 x}{5} + 18 - 18 > - 12 - 18 +\frac{6 x}{5} + 18 - 18 > 30 - 18 +\frac{6 x}{5} + 24 - 24 > - 6 - 24 +\frac{6 x}{5} + 24 - 24 > 0 - 24 +\frac{6 x}{5} + 30 - 30 > 18 - 30 +\frac{6 x}{5} + 30 - 30 > 6 - 30 +\frac{6 x}{5} + 36 - 36 > - 24 - 36 +\frac{6 x}{5} + 36 - 36 > - 30 - 36 +\frac{6 x}{5} < 30 + 18 +\frac{6 x}{5} < 48 +\frac{6 x}{5} > - 12 +\frac{6 x}{5} > - 18 - 30 +\frac{6 x}{5} > - 24 +\frac{6 x}{5} > - 24 - 30 +\frac{6 x}{5} > - 30 + 6 +\frac{6 x}{5} > - 48 +\frac{6 x}{5} > - 54 +\frac{6 x}{5} > - 60 +\frac{6 x}{5} > - 66 +\frac{6 x}{5} > 12 +\frac{6 x}{5} > 12 + 18 +\frac{6 x}{5} > 12 + 30 +\frac{6 x}{5} > 18 +\frac{6 x}{5} > 24 +\frac{6 x}{5} > 30 +\frac{6 x}{5} > 36 +\frac{6 x}{5} > 36 - 24 +\frac{6 x}{5} > 42 +\frac{6 x}{5} > 42 - 18 +\frac{6 x}{5} > 42 - 24 +\frac{6 x}{5} > 54 - 18 +\frac{6 x}{5} > 6 +\frac{6 x}{5} > 6 + 12 +\frac{6 x}{5} \geq - 18 +\frac{6 x}{5} \geq - 18 - 12 +\frac{6 x}{5} \geq - 30 +\frac{6 x}{5} \geq - 30 - 12 +\frac{6 x}{5} \geq - 42 +\frac{6 x}{5} \geq - 6 +\frac{6 x}{5} \geq - 6 - 12 +\frac{6 x}{5} \geq - 6 - 30 +\frac{6 x}{5} \geq 12 +\frac{6 x}{5} \geq 12 - 6 +\frac{6 x}{5} \geq 18 - 24 +\frac{6 x}{5} \geq 18 - 6 +\frac{6 x}{5} \geq 30 - 24 +\frac{6 x}{5} \geq 6 +\frac{6 x}{5} \times 5 > - 24 \times 5 +\frac{6 x}{5} \times 5 > - 30 \times 5 +\frac{6 x}{6} < \frac{- 12}{6} +\frac{6 x}{6} < \frac{- 18}{6} +\frac{6 x}{6} < \frac{- 24}{6} +\frac{6 x}{6} < \frac{- 30}{6} +\frac{6 x}{6} < \frac{- 36}{6} +\frac{6 x}{6} < \frac{- 6}{6} +\frac{6 x}{6} < \frac{0}{6} +\frac{6 x}{6} < \frac{102}{6} +\frac{6 x}{6} < \frac{12}{6} +\frac{6 x}{6} < \frac{18}{6} +\frac{6 x}{6} < \frac{24}{6} +\frac{6 x}{6} < \frac{308}{6} +\frac{6 x}{6} < \frac{30}{6} +\frac{6 x}{6} < \frac{3344}{6} +\frac{6 x}{6} < \frac{36}{6} +\frac{6 x}{6} < \frac{42}{6} +\frac{6 x}{6} < \frac{48}{6} +\frac{6 x}{6} < \frac{60}{6} +\frac{6 x}{6} < \frac{6}{6} +\frac{6 x}{6} < \frac{78}{6} +\frac{6 x}{6} > \frac{- 120}{6} +\frac{6 x}{6} > \frac{- 12}{6} +\frac{6 x}{6} > \frac{- 18}{6} +\frac{6 x}{6} > \frac{- 24}{6} +\frac{6 x}{6} > \frac{- 300}{6} +\frac{6 x}{6} > \frac{- 30}{6} +\frac{6 x}{6} > \frac{- 330}{6} +\frac{6 x}{6} > \frac{- 36}{6} +\frac{6 x}{6} > \frac{- 48}{6} +\frac{6 x}{6} > \frac{- 6}{6} +\frac{6 x}{6} > \frac{0}{6} +\frac{6 x}{6} > \frac{11}{6} +\frac{6 x}{6} > \frac{12}{6} +\frac{6 x}{6} > \frac{15}{6} +\frac{6 x}{6} > \frac{18}{6} +\frac{6 x}{6} > \frac{201}{6} +\frac{6 x}{6} > \frac{24}{6} +\frac{6 x}{6} > \frac{253}{6} +\frac{6 x}{6} > \frac{30}{6} +\frac{6 x}{6} > \frac{42}{6} +\frac{6 x}{6} > \frac{54}{6} +\frac{6 x}{6} > \frac{6}{6} +\frac{6 x}{6} > \frac{97}{6} +\frac{6 x}{6} \geq \frac{- 18}{6} +\frac{6 x}{6} \geq \frac{- 6}{6} +\frac{6 x}{6} \geq \frac{0}{6} +\frac{6 x}{6} \geq \frac{102}{6} +\frac{6 x}{6} \geq \frac{114}{6} +\frac{6 x}{6} \geq \frac{24}{6} +\frac{6 x}{6} \geq \frac{30}{6} +\frac{6 x}{6} \geq \frac{36}{6} +\frac{6 x}{6} \geq \frac{42}{6} +\frac{6 x}{6} \geq \frac{48}{6} +\frac{6 x}{6} \geq \frac{54}{6} +\frac{6 x}{6} \geq \frac{66}{6} +\frac{6 x}{6} \geq \frac{6}{6} +\frac{6 x}{6} \geq \frac{72}{6} +\frac{6 x}{6} \geq \frac{78}{6} +\frac{6 x}{6} \geq \frac{84}{6} +\frac{6 x}{6} \geq \frac{90}{6} +\frac{6 x}{6} \geq \frac{96}{6} +\frac{6 x}{6} \leq \frac{- 12}{6} +\frac{6 x}{6} \leq \frac{- 18}{6} +\frac{6 x}{6} \leq \frac{- 24}{6} +\frac{6 x}{6} \leq \frac{- 36}{6} +\frac{6 x}{6} \leq \frac{- 42}{6} +\frac{6 x}{6} \leq \frac{- 48}{6} +\frac{6 x}{6} \leq \frac{114}{6} +\frac{6 x}{6} \leq \frac{12}{6} +\frac{6 x}{6} \leq \frac{18}{6} +\frac{6 x}{6} \leq \frac{19}{6} +\frac{6 x}{6} \leq \frac{24}{6} +\frac{6 x}{6} \leq \frac{30}{6} +\frac{6 x}{6} \leq \frac{42}{6} +\frac{6 x}{6} \leq \frac{48}{6} +\frac{6 x}{6} \leq \frac{54}{6} +\frac{6 x}{6} \leq \frac{5}{6} +\frac{6 x}{6} \leq \frac{60}{6} +\frac{6 x}{6} \leq \frac{66}{6} +\frac{6 x}{6} \leq \frac{6}{6} +\frac{6 x}{6} \leq \frac{78}{6} +\frac{6 x}{6} \leq \frac{7}{6} +\frac{6 x}{6} \leq \frac{84}{6} +\frac{6 x}{7} + 3 x < 7 +\frac{6 x}{7} + \frac{21 x}{7} < 7 +\frac{6 x}{7} - \frac{2 x}{5} \leq 15 +\frac{6 x}{7} - \frac{2 x}{5} \leq 6 + 9 +\frac{6 x}{7} - \frac{3 x}{4} \leq 12 +\frac{6 x}{7} - \frac{3 x}{4} \leq 4 + 8 +\frac{6 x}{7} - \frac{3 x}{5} \leq 10 +\frac{6 x}{7} - \frac{3 x}{5} \leq 11 +\frac{6 x}{7} - \frac{3 x}{5} \leq 7 + 3 +\frac{6 x}{7} - \frac{3 x}{5} \leq 7 + 4 +\frac{6 x}{7} - \frac{3 x}{5} \leq 9 + 2 +\frac{6 x}{7} - \frac{4 x}{5} \leq 10 +\frac{6 x}{7} - \frac{4 x}{5} \leq 11 +\frac{6 x}{7} - \frac{4 x}{5} \leq 14 +\frac{6 x}{7} - \frac{4 x}{5} \leq 15 +\frac{6 x}{7} - \frac{4 x}{5} \leq 3 + 7 +\frac{6 x}{7} - \frac{4 x}{5} \leq 6 + 8 +\frac{6 x}{7} - \frac{4 x}{5} \leq 9 + 6 +\frac{6 x}{7} < 18 + 6 +\frac{6 x}{7} \geq - 18 - 24 +\frac{6 x}{7} \geq - 42 +\frac{6 x}{9} > -1 +\frac{6 x}{9} > 2 +\frac{6 x}{9} > 6 +\frac{6 y}{5} +\frac{6 y}{6} < \frac{7}{6} +\frac{6 y}{6} > \frac{12}{6} +\frac{6 y}{6} > \frac{18}{6} +\frac{6 y}{6} > \frac{24}{6} +\frac{6 y}{6} > \frac{30}{6} +\frac{6 y}{6} > \frac{42}{6} +\frac{6 y}{6} > \frac{48}{6} +\frac{6 y}{6} > \frac{54}{6} +\frac{6-3x}{15}-\frac{5x-10}{15}\le4 +\frac{6-x}{3}\ge0 +\frac{6.181\times10^3}{4\times10^{-4}} +\frac{6.249 \times 10^{3}}{4 \times 10^{ - 4 }} +\frac{6.50h}{6.50}\ge\frac{288}{6.50} +\frac{6.60-1.65x}{1.10}\ge\frac{1.10y}{1.10} +\frac{6.737\times10^3}{0.5\times10^{-3}} +\frac{60 p^{14}}{20 p^{3}} +\frac{60 r s t}{45 s t} +\frac{60 x + 108 x}{120} > \frac{14}{5} +\frac{60 x + 16 x}{80} > \frac{19}{4} +\frac{60 x + 30 x}{15} > 48 +\frac{60 x + 49}{231} < 19 +\frac{60 x}{221} > 9 +\frac{60 x}{48} > \frac{15}{2} +\frac{60 x}{60} \leq \frac{25}{60} +\frac{60 x}{7} < 6 +\frac{60.69}{18.89}\ge B +\frac{60.91}{10.5}\ge B +\frac{600000 + 300 x}{x} \leq 310 +\frac{600000 + 400 x}{x} \leq 410 +\frac{600000 + 500 x}{x} \leq 510 +\frac{600000+300x}{x}-310\le0 +\frac{600000+300x}{x}-\frac{310x}{x}\le0 +\frac{600000+300x}{x}-\frac{310}{1}\frac{\left(x\right)}{\left(x\right)}\le0 +\frac{600000+300x}{x}-\frac{310}{1}\le0 +\frac{600000+300x}{x}<310 +\frac{600000+300x}{x}\le310 +\frac{600000+400x}{x}-410\le0 +\frac{600000+400x}{x}-\frac{410x}{x}\le0 +\frac{600000+400x}{x}\le410 +\frac{600000+500x}{x}-510\le0 +\frac{600000+500x}{x}-\frac{510x}{x}\le0 +\frac{600000+500x}{x}<510 +\frac{600000+500x}{x}\le510 +\frac{600000-10x}{x}\le0 +\frac{60ab}{15ab} +\frac{60mnp}{42np} +\frac{60m}{20m} +\frac{60m}{42} +\frac{60p^8}{15p^4} +\frac{60p^{12}}{20p^3} +\frac{60rs}{45s} +\frac{60r}{72} +\frac{60uvw}{72vw} +\frac{60uy^2}{27vt} +\frac{60u}{9} +\frac{60wzy}{18zy} +\frac{60x+121x}{132}>5 +\frac{60x+30x}{150} +\frac{60x^3z}{24y} +\frac{60x^3}{20xy} +\frac{60xy^3\div15wx}{180wxy\div3w^2} +\frac{60x}{132}+\frac{22x}{132}>\frac{41}{22} +\frac{60x}{35}+\frac{63x}{35}>6 +\frac{60x}{40}+\frac{36x}{40}>\frac{84}{5} +\frac{60x}{525}-\frac{105x}{525} +\frac{60y^5}{5} +\frac{60}{10}\le\frac{10k}{10} +\frac{60}{121y^2} +\frac{60}{12} \leq \frac{12 k}{12} +\frac{60}{15} \leq \frac{15 k}{15} +\frac{60}{1}>\frac{50}{1} +\frac{60}{1}\ge\frac{50}{1} +\frac{60}{20} +\frac{60}{5}>\frac{96}{12} +\frac{61 x + 77}{20} < 19 +\frac{61 x}{14} > - \frac{183}{7} +\frac{61 x}{35} > 8 +\frac{61 x}{45} > 5 +\frac{61 x}{61} > \frac{280}{61} +\frac{61x+98}{336}<\frac{4368}{336} +\frac{61x}{10}>\frac{61}{5} +\frac{61x}{24}>8 +\frac{61x}{255}>-3 +\frac{61x}{61}>-\frac{765}{61} +\frac{61x}{8}<5 +\frac{61}{-52}\ge x +\frac{61}{10}x>6 +\frac{61}{25}>x +\frac{62 x + 32}{285} < 5 +\frac{62 x}{45} > \frac{62}{9} +\frac{62 x}{62} < \frac{1393}{62} +\frac{62 x}{9} < 4 +\frac{62.47}{10.84} \geq B +\frac{6240-130x}{160}\ge y +\frac{625 x^{12} y^{12}}{z^{20}} +\frac{625 x^{8}}{16} +\frac{625x^4+500x^3+150x^2+100x+1}{20}+C +\frac{625x^8}{81} +\frac{625x^{16}y^4}{z^{20}} +\frac{625x^{20}}{256} +\frac{625x^{20}}{81} +\frac{625x^{8}y^{12}}{z^{20}} +\frac{625y^2}{9} +\frac{625y^4}{64y^3} +\frac{625y^4}{9y^2} +\frac{625y^8}{81y^{16}} +\frac{625y^{8}}{16y^{32}} +\frac{625y}{216} +\frac{625y}{64} +\frac{625}{125} \leq \frac{125 t}{125} \leq \frac{1000}{125} +\frac{625}{125} \leq \frac{125 t}{125} \leq \frac{875}{125} +\frac{625}{125} \leq t \leq \frac{1000}{125} +\frac{625}{125} \leq t \leq \frac{875}{125} +\frac{625}{16y^{24}} +\frac{625}{81y^8} +\frac{62x}{15}>8 +\frac{62x}{21}>8 +\frac{62x}{35}>6 +\frac{62}{21}x>3 +\frac{63 \times u \times u}{9 \times v \times v} +\frac{63 m n p}{32 m n} +\frac{63 p}{32} +\frac{63 w y z}{32 y z} +\frac{63 w}{32} +\frac{63 x + 100 x}{70} > 2 +\frac{63 x + 24 x}{42} > \frac{29}{2} +\frac{63 x + 32 x}{72} > 7 +\frac{63 x + 40 x}{45} > 8 +\frac{63 x + 42 x}{42} > - \frac{15}{2} +\frac{63 x + 60 x}{54} > \frac{41}{3} +\frac{63 x + 66 x}{77} > 7 +\frac{63 x + 72 x}{56} > 4 +\frac{63 x + 80 x}{72} > 4 +\frac{63 x + 9 x}{27} > - \frac{32}{3} +\frac{63 x - 33 - 25 x + 35}{15} < 16 +\frac{63 x - 60 - 39 x + 130}{39} < 5 +\frac{63 x}{18} > 28 +\frac{63 x}{18} > 7 +\frac{63 x}{45} > \frac{42}{5} +\frac{63 x}{7} + \frac{63 \left(x + 4\right)}{9} < 45 +\frac{63+73+98+x}{4}\ge \frac{300}{4} +\frac{63.35}{11.06} \geq B +\frac{63.47}{20.57} \geq B +\frac{63.47}{20.57}\ge B +\frac{63.47}{20.57}\ge\frac{20.57B}{20.57} +\frac{63.75}{26.12} \geq B +\frac{63.81}{12}\ge B +\frac{63.92}{18.24}\ge B +\frac{630 w z y}{24 z y} +\frac{63\left(x+3\right)}{9}-\frac{63\left(x+3\right)}{7}>\frac{63\times5}{7} +\frac{63\left(x+3\right)}{9}-\frac{63\left(x+5\right)}{7}>\frac{5}{7}\left(63\right) +\frac{63mp}{88nq} +\frac{63p}{15} +\frac{63p}{20} +\frac{63r}{20} +\frac{63w}{20} +\frac{63w}{60} +\frac{63x+189}{9}-\frac{63x+315}{7}>45 +\frac{63x+189}{9}-\frac{63x+315}{7}>\frac{5}{7}\left(63\right) +\frac{63x+24x}{42}>\frac{29}{2} +\frac{63x+44x}{36}>3 +\frac{63x+60x}{54}>\frac{41}{3} +\frac{63x-39x+70}{39}<5 +\frac{63x-60-39x+130}{39} < 5 +\frac{63x-60-39x+130}{39}<5 +\frac{63xy^2}{1} +\frac{63x}{10}>8 +\frac{63x}{14}+\frac{6x}{14}>7 +\frac{63x}{20}>6 +\frac{63x}{44} > 7 +\frac{63x}{44}>4 +\frac{63x}{54}>\frac{14}{3} +\frac{63x}{567}+\frac{63x+126}{441}<\frac{315}{567} +\frac{63x}{56}+\frac{72x}{56}>4 +\frac{63x}{70}+\frac{60x}{70}>7 +\frac{63x}{77}+\frac{66x}{77}>7 +\frac{63x}{77}+\frac{88x}{77}>7 +\frac{63x}{7}+\frac{63\left(x+8\right)}{9}<\frac{5}{7}\left(63\right) +\frac{63x}{9}+\frac{63\left(x+6\right)}{7}<\frac{5}{9}\left(63\right) +\frac{63y+46}{\left(7y-6\right)5\left(y+2\right)} +\frac{63y+46}{\left(7y-6\right)\left(5y+10\right)} +\frac{63yw}{9yw} +\frac{63y}{32} +\frac{63}{40y^2} +\frac{63}{7} \leq \frac{7 k}{7} +\frac{63}{7} \leq \frac{7 p}{7} +\frac{63}{7} - \frac{135}{22} +\frac{64 x - 25 x}{80} > -1 +\frac{64 x^{ 4 \times 3}}{y^{ 6 \times 3}} +\frac{64 x^{12}}{y^{18}} +\frac{64 x^{9}}{125} +\frac{64 x}{12} > - \frac{128}{3} +\frac{64 x}{22} > - \frac{192}{11} +\frac{64 x}{24} > \frac{16}{3} +\frac{64.46}{10.60}\ge B +\frac{640 m n p}{63 n p} +\frac{640 m}{63} +\frac{640mn}{63n} +\frac{648}{8}-5+15 +\frac{64x}{187}>10 +\frac{64x}{64}\le-\frac{53}{64} +\frac{64x}{8}-\frac{13x}{8}>0 +\frac{64y^6}{27w^9} +\frac{64y^9}{27w^{12}} +\frac{64y^{14}}{4} +\frac{64y^{24}}{16y^{16}} +\frac{64y^{36}}{16y^{24}} +\frac{64y}{24w} +\frac{64}{-32}a +\frac{64}{24}\ge k +\frac{64}{27y^9} +\frac{64}{3}-\frac{25}{3} +\frac{64}{40}\ge k +\frac{64}{63}x+\frac{124}{63}-\frac{124}{63}<18-\frac{124}{63} +\frac{64}{63}x+\frac{124}{63}<18 +\frac{64}{63}x<\frac{1010}{63} +\frac{64}{8} \leq \frac{8 k}{8} +\frac{64}{8} \leq \frac{8 p}{8} +\frac{64}{y^6} +\frac{65 \left( 212 x + 52\right)}{65} < 65 +\frac{65 x - 54 x}{90} > 7 +\frac{65 x}{14} > 6 +\frac{65 x}{28} > 5 +\frac{65 x}{50} > \frac{91}{10} +\frac{65 x}{56} > 6 +\frac{65 x}{9} < 6 +\frac{65.3}{18.51} \geq B +\frac{6561u^{16}}{v^{24}} +\frac{6561u^{56}}{v^{88}} +\frac{65x+735}{30}\le\frac{18x+30}{30} +\frac{65x-48x}{15} > 18 +\frac{65x}{28}>5 +\frac{65x}{525} +\frac{65x}{52}-\frac{676}{52}>\frac{40x}{52}-\frac{156}{52} +\frac{65}{13} \leq \frac{13 k}{13} +\frac{65}{28}x>5 +\frac{66 x + 35 x}{42} > - \frac{505}{42} +\frac{66 x + 48 x}{72} > - \frac{19}{2} +\frac{66 x + 49 x}{42} > 2 +\frac{66 x + 49 x}{77} > 5 +\frac{66 x + 49 x}{77} > 6 +\frac{66 x - 15 x}{11} > - 6 +\frac{66 x}{15} > - \frac{132}{5} +\frac{66 x}{24} > - 11 +\frac{66 x}{24} > 22 +\frac{66 x}{60} > \frac{77}{10} +\frac{66 x}{66} \leq \frac{113}{66} +\frac{66 x}{66} \leq \frac{34}{66} +\frac{66.27}{24.30}\ge B +\frac{660w}{15} +\frac{665-19x}{7}\ge\frac{7y}{7} +\frac{66a^2b}{70ab^2} +\frac{66m}{5} +\frac{66u}{5} +\frac{66wxy}{72zy} +\frac{66wzy}{72zy} +\frac{66w}{72} +\frac{66x+24}{6}>54 +\frac{66x}{24}>22 +\frac{66x}{40}>-\frac{231}{20} +\frac{66x}{77}+\frac{70x}{77}>2 +\frac{66y^2-84y}{\left(4y-10\right)\left(7y-4\right)} +\frac{66}{11} \leq \frac{11 k}{11} +\frac{66}{11}\le\frac{11k}{11} +\frac{67 x + 36}{42} < 16 +\frac{67 x}{18} > 2 +\frac{67 x}{195} > 1 +\frac{67 x}{40} > \frac{67}{10} +\frac{67 x}{44} > \frac{201}{44} +\frac{67 x}{63} > 7 +\frac{67 x}{67} < \frac{636}{67} +\frac{67 x}{8} < 4 +\frac{67 x}{8} < 7 +\frac{67+72+94+x}{4}\ge 75 +\frac{675}{225} \leq \frac{225 t}{225} \leq \frac{1125}{225} +\frac{675}{225} \leq \frac{225 t}{225} \leq \frac{1350}{225} +\frac{675}{225} \leq \frac{225 t}{225} \leq \frac{1575}{225} +\frac{675}{225} \leq \frac{225 t}{225} \leq \frac{1800}{225} +\frac{675}{225} \leq t \leq \frac{1125}{225} +\frac{675}{225} \leq t \leq \frac{1350}{225} +\frac{675}{225} \leq t \leq \frac{1575}{225} +\frac{675}{225} \leq t \leq \frac{1800}{225} +\frac{675}{225}\le t\le\frac{1125}{225} +\frac{67x+8}{24} < 16 +\frac{67x}{10}>\frac{268}{5} +\frac{67x}{15} > 7 +\frac{67x}{176}>17 +\frac{67x}{18}>2 +\frac{67x}{44}>4\frac{25}{44} +\frac{67x}{44}>\frac{201}{44} +\frac{67x}{67}>\frac{36}{67} +\frac{67x}{84}>-2 +\frac{67}{30}x>\frac{67}{10} +\frac{68 x - 11 x}{4} > -1 +\frac{68 x}{24} > - \frac{68}{3} +\frac{68 x}{68} \leq \frac{95}{68} +\frac{68 x}{8} > - 17 +\frac{68x-56-55x+121}{44} < 11 +\frac{68x}{247}>11 +\frac{68x}{33}>8 +\frac{68}{17} \leq \frac{17 k}{17} +\frac{68}{17}\le k +\frac{68}{4}7 +\frac{69x}{18}+\frac{115}{6}>0 +\frac{69x}{18}+\frac{345}{18}>0 +\frac{69x}{18}>-\frac{115}{6} +\frac{69x}{22}>3 +\frac{69x}{22}>\frac{483}{22} +\frac{69}{4}\frac{36}{6} +\frac{6\left(6x-18\right)}{6}>\frac{-36}{6} +\frac{6\left(8+v\right)}{v} +\frac{6\left(b-5\right)}{8} +\frac{6\left(k+3\right)}{6}\le\frac{18}{6} +\frac{6\left(k+4\right)}{6}\le\frac{24}{6} +\frac{6\left(k+7\right)}{6}\le\frac{42}{6} +\frac{6\left(k+8\right)}{6}\le\frac{48}{6} +\frac{6\left(m+5\right)}{15\left(m+7\right)} +\frac{6\left(x+3\right)}{6}<\frac{30}{6} +\frac{6\left(x+5\right)}{6}\le\frac{42}{6} +\frac{6\left(x+6\right)}{6}\le\frac{42}{6} +\frac{6\left(x+7\right)}{6}\le8 +\frac{6\left(x+7\right)}{6}\le\frac{48}{6} +\frac{6\left(x+7\right)}{6}\le\frac{54}{6} +\frac{6\left(x+7\right)}{7}\le\frac{48}{7} +\frac{6\left(x-5\right)}{5\left(x+5\right)} +\frac{6\left(x-6\right)}{6}<-5 +\frac{6\left(x-8\right)}{6}<\frac{-12}{6} +\frac{6\left(x-8\right)}{6}<\frac{-18}{6} +\frac{6\left(x-9\right)}{6}<\frac{-48}{6} +\frac{6\sqrt{11}+48}{-53} +\frac{6\sqrt{11}+48}{11-64} +\frac{6\sqrt{11}+48}{11-8^2} +\frac{6\sqrt{5}}{\sqrt{4}} +\frac{6\sqrt{7m}}{2\sqrt{m}} +\frac{6\sqrt{7p^3}}{7\sqrt{7p^2}} +\frac{6\sqrt{p}}{7} +\frac{6\sqrt{q}}{5} +\frac{6\times\sqrt{7p^3}}{7\times\sqrt{7p^2}} +\frac{6^5b^{30}}{3^2b^{10}} +\frac{6^5b^{6\times5}}{3^2b^{5\times2}} +\frac{6^{3} \left(b^{4}\right)^{3}}{3^{2} \left(b^{1}\right)^{2}} +\frac{6ab}{3ab} +\frac{6a}{5}+\frac{14b}{5} +\frac{6a}{6}>0 +\frac{6b-60}{4} +\frac{6h}{6}\ge\frac{278}{6} +\frac{6h}{6}\ge\frac{315}{6} +\frac{6k}{6}\le\frac{0}{6} +\frac{6m+30}{15m+105} +\frac{6m+7}{2m\left(1+m+n\right)} +\frac{6m\left(9m+5\right)\left(9m+5\right)\left(m-4\right)}{8m\left(9m+5\right)^2} +\frac{6m\left(m-4\right)}{8m} +\frac{6m^2q}{1} +\frac{6m^3\times8m^{12}}{3m^4\times m^6} +\frac{6m}{36} +\frac{6n}{5m} +\frac{6n}{6}>\frac{48}{6} +\frac{6n}{6}>\frac{60}{6} +\frac{6n}{6}>\frac{84}{6} +\frac{6n}{6}>\frac{96}{6} +\frac{6p-5}{5\left(p+4\right)} +\frac{6p^2}{-3} +\frac{6p^4}{-2} +\frac{6q}{21p} +\frac{6r}{4} +\frac{6r}{6}>\frac{24}{6} +\frac{6s}{11}-18t+3 +\frac{6s}{11}-6\times3t+\frac{6}{2} +\frac{6t^2\left(3+t\right)}{2\left(3+t\right)} +\frac{6t^2}{2} +\frac{6t^{12}}{3} +\frac{6t^{15}}{3t^3} +\frac{6tu^2}{25vw^3}\times\frac{15w^3y^2}{14t^3u} +\frac{6u-3}{2u-1} +\frac{6u^4\times2}{5v^2} +\frac{6u^4\times48}{5v^2\times24} +\frac{6u^4}{v^5} +\frac{6u^{4}}{3v^{2}} +\frac{6u}{25vw}\times\frac{15wy^2}{14t^2} +\frac{6u}{4} +\frac{6v+9v^2}{v}\times\frac{11}{v} +\frac{6w^2xy^3}{90w^2x^2y} +\frac{6x+10}{20} +\frac{6x+10}{30}+\frac{6x+9}{30} +\frac{6x+11}{5}\ge6 +\frac{6x+12}{x^2+5x+6}-\frac{1}{x+3} +\frac{6x+18x}{6}>20 +\frac{6x+18}{12}-\frac{2x+18}{12}>\frac{5}{3} +\frac{6x+18}{12}-\frac{2x+22}{12}>\frac{5}{3} +\frac{6x+1}{3} +\frac{6x+1}{5} +\frac{6x+22}{56}>\frac{40}{56} +\frac{6x+22}{56}>\frac{5}{7} +\frac{6x+2}{45}\ge\frac{5}{9} +\frac{6x+3+x}{54}\ge\frac{30}{54} +\frac{6x+3+x}{54}\ge\frac{5}{9} +\frac{6x+3x+5}{27} +\frac{6x+3}{6} +\frac{6x+4-3x+3}{10} +\frac{6x+4-\left(3x-3\right)}{10} +\frac{6x+4}{10}-\frac{3x-3}{10} +\frac{6x+53}{35}>\frac{5}{7} +\frac{6x+5y}{x-y} +\frac{6x+7}{6} +\frac{6x-117}{91}<9 +\frac{6x-13}{5} > 2x-5 +\frac{6x-20}{5}\le x-4 +\frac{6x-2}{2}>4x-5 +\frac{6x-2}{2}>5x-5 +\frac{6x-2}{2}\ge4x-5 +\frac{6x-2}{4}+3-2x>0 +\frac{6x-2}{4}-2x>-3 +\frac{6x-2}{4}>2x-3 +\frac{6x-30}{5\left(x+5\right)} +\frac{6x-3}{3} > 3x-5 +\frac{6x-3}{3}\le-1 +\frac{6x-4}{21} +\frac{6x-52}{\left(x-2\right)\left(x+8\right)\left(x-10\right)} +\frac{6x-52}{x^3-4x^2-76x+160} +\frac{6x-6+12}{4} > 2x +\frac{6x-6}{3}+2\le x +\frac{6x-6}{3}\le x-2 +\frac{6x-y+-x+5y}{x-y} +\frac{6x-y}{x-y}+\frac{-x+4y}{-y+x} +\frac{6x-y}{x-y}+\frac{\left(-x+5y\right)}{\left(x-y\right)} +\frac{6x-y}{x-y}+\frac{x-5y}{y-x} +\frac{6x^2}{2}-42x+\frac{12x}{2}-84+4x +\frac{6x^2}{3x} +\frac{6x^3}{5} +\frac{6x^{2}\div 4}{5x^{4}} +\frac{6x^{8}\div 4x^{6}}{5x^{4}} +\frac{6xe^{2x}-5e^{2x}}{9x^2-6x+1}>0 +\frac{6xe^{2x}-e^{2x}}{\left( 3x+1\right) ^{2}} > 0 +\frac{6xe^{3x}-5e^{3x}}{\left(2x-1\right)^2}>0 +\frac{6xy^3}{90x^2y} +\frac{6xy}{12} +\frac{6xy}{13} +\frac{6x}{12}+\frac{6x+48}{18}<-\frac{18}{12} +\frac{6x}{12}>-1 +\frac{6x}{18}+\frac{63x}{18}>-\frac{115}{6} +\frac{6x}{24}+\frac{20x}{24}>-\frac{26}{3} +\frac{6x}{27}+\frac{3x+5}{27} +\frac{6x}{2} +\frac{6x}{2} < 18 +\frac{6x}{2}<-24 +\frac{6x}{2}<18 +\frac{6x}{2}>30 +\frac{6x}{30}-\frac{210}{30}\ge0 +\frac{6x}{30}\ge6 +\frac{6x}{30}\ge\frac{210}{30} +\frac{6x}{35}\le10 +\frac{6x}{3}+\frac{12}{3} +\frac{6x}{3}>0 +\frac{6x}{3}\ge-12 +\frac{6x}{42}+\frac{22x}{42} +\frac{6x}{4} +\frac{6x}{4}\le x +\frac{6x}{54}+\frac{x+3}{54}\ge\frac{5}{9} +\frac{6x}{54}+\frac{x+4}{54}\ge\frac{5}{9} +\frac{6x}{5\left(x+5\right)}-\frac{30}{5\left(x+5\right)} +\frac{6x}{5} +\frac{6x}{5} > -24 +\frac{6x}{5} > -30 +\frac{6x}{5} > -42 +\frac{6x}{5} > -54 +\frac{6x}{5} > 6 +\frac{6x}{5}+12-12>18-12 +\frac{6x}{5}+18-18\ge-24-18 +\frac{6x}{5}+18\ge-24 +\frac{6x}{5}-24>-24 +\frac{6x}{5}<-18 +\frac{6x}{5}<-30+12 +\frac{6x}{5}<-6 +\frac{6x}{5}<18 +\frac{6x}{5}<30 +\frac{6x}{5}<36 +\frac{6x}{5}>-12 +\frac{6x}{5}>-18 +\frac{6x}{5}>-24 +\frac{6x}{5}>-30 +\frac{6x}{5}>-36 +\frac{6x}{5}>-42 +\frac{6x}{5}>-6 +\frac{6x}{5}>-66 +\frac{6x}{5}>0 +\frac{6x}{5}>0-18 +\frac{6x}{5}>12 +\frac{6x}{5}>18 +\frac{6x}{5}>24 +\frac{6x}{5}>36 +\frac{6x}{5}>6 +\frac{6x}{5}>\frac{12}{5} +\frac{6x}{5}>\frac{13x}{17}+9 +\frac{6x}{5}>\frac{24}{1} +\frac{6x}{5}\ge-18 +\frac{6x}{5}\ge-30 +\frac{6x}{5}\ge-36 +\frac{6x}{5}\ge-42 +\frac{6x}{5}\ge-6 +\frac{6x}{5}\ge-6-12 +\frac{6x}{5}\ge12 +\frac{6x}{5}\le x +\frac{6x}{5}\le\frac{5x}{5} +\frac{6x}{5}\times 5 > -42\times 5 +\frac{6x}{5}\times5>6\times5 +\frac{6x}{5}\times5\ge-42\times5 +\frac{6x}{6} < \frac{66}{6} +\frac{6x}{6} > -\frac{36}{6} +\frac{6x}{6} > \frac{-12}{6} +\frac{6x}{6} > \frac{-24}{6} +\frac{6x}{6} > \frac{-30}{6} +\frac{6x}{6} > \frac{0}{6} +\frac{6x}{6} > \frac{12}{6} +\frac{6x}{6} > \frac{30}{6} +\frac{6x}{6} > \frac{36}{6} +\frac{6x}{6} > \frac{42}{6} +\frac{6x}{6} > \frac{6}{6} +\frac{6x}{6}<+-\frac{6}{6} +\frac{6x}{6}<-\frac{36}{6} +\frac{6x}{6}<-\frac{42}{6} +\frac{6x}{6}<-\frac{48}{6} +\frac{6x}{6}<-\frac{6}{6} +\frac{6x}{6}<1 +\frac{6x}{6}<\frac{-18}{6} +\frac{6x}{6}<\frac{-42}{6} +\frac{6x}{6}<\frac{0}{6} +\frac{6x}{6}<\frac{12}{6} +\frac{6x}{6}<\frac{18}{6} +\frac{6x}{6}<\frac{24}{6} +\frac{6x}{6}<\frac{30}{6} +\frac{6x}{6}<\frac{54}{6} +\frac{6x}{6}<\frac{60}{6} +\frac{6x}{6}<\frac{66}{6} +\frac{6x}{6}<\frac{6}{6} +\frac{6x}{6}<\frac{78}{6} +\frac{6x}{6}>+\frac{12}{6} +\frac{6x}{6}>-\frac{120}{6} +\frac{6x}{6}>-\frac{12}{6} +\frac{6x}{6}>-\frac{18}{6} +\frac{6x}{6}>-\frac{24}{6} +\frac{6x}{6}>-\frac{30}{6} +\frac{6x}{6}>-\frac{36}{6} +\frac{6x}{6}>-\frac{6}{6} +\frac{6x}{6}>\frac{-12}{6} +\frac{6x}{6}>\frac{-18}{6} +\frac{6x}{6}>\frac{-24}{6} +\frac{6x}{6}>\frac{-30}{6} +\frac{6x}{6}>\frac{-42}{6} +\frac{6x}{6}>\frac{-6}{6} +\frac{6x}{6}>\frac{0}{6} +\frac{6x}{6}>\frac{12}{6} +\frac{6x}{6}>\frac{18}{6} +\frac{6x}{6}>\frac{210}{6} +\frac{6x}{6}>\frac{24}{6} +\frac{6x}{6}>\frac{30}{6} +\frac{6x}{6}>\frac{36}{6} +\frac{6x}{6}>\frac{54}{6} +\frac{6x}{6}>\frac{6}{6} +\frac{6x}{6}>\frac{8-2}{6} +\frac{6x}{6}>\frac{84}{6} +\frac{6x}{6}>\frac{90}{6} +\frac{6x}{6}\ge 18 +\frac{6x}{6}\ge 3\times 6 +\frac{6x}{6}\ge \frac{24}{6} +\frac{6x}{6}\ge \frac{30}{6} +\frac{6x}{6}\ge-\frac{210}{6} +\frac{6x}{6}\ge-\frac{42}{6} +\frac{6x}{6}\ge\frac{0}{6} +\frac{6x}{6}\ge\frac{12}{6} +\frac{6x}{6}\ge\frac{24}{6} +\frac{6x}{6}\ge\frac{30}{6} +\frac{6x}{6}\ge\frac{36}{6} +\frac{6x}{6}\ge\frac{48}{6} +\frac{6x}{6}\ge\frac{54}{6} +\frac{6x}{6}\ge\frac{66}{6} +\frac{6x}{6}\ge\frac{6}{6} +\frac{6x}{6}\ge\frac{72}{6} +\frac{6x}{6}\ge\frac{78}{6} +\frac{6x}{6}\ge\frac{84}{6} +\frac{6x}{6}\le -\frac{54}{6} +\frac{6x}{6}\le \frac{-30}{6} +\frac{6x}{6}\le \frac{-36}{6} +\frac{6x}{6}\le \frac{-54}{6} +\frac{6x}{6}\le \frac{-6}{6} +\frac{6x}{6}\le \frac{0}{6} +\frac{6x}{6}\le \frac{12}{6} +\frac{6x}{6}\le \frac{18}{6} +\frac{6x}{6}\le \frac{24}{6} +\frac{6x}{6}\le \frac{36}{6} +\frac{6x}{6}\le-\frac{15}{6} +\frac{6x}{6}\le-\frac{18}{6} +\frac{6x}{6}\le-\frac{21}{6} +\frac{6x}{6}\le-\frac{27}{6} +\frac{6x}{6}\le-\frac{36}{6} +\frac{6x}{6}\le-\frac{48}{6} +\frac{6x}{6}\le-\frac{54}{6} +\frac{6x}{6}\le-\frac{6}{6} +\frac{6x}{6}\le0-\frac{15}{6} +\frac{6x}{6}\le\frac{-12}{6} +\frac{6x}{6}\le\frac{-15}{6} +\frac{6x}{6}\le\frac{-24}{6} +\frac{6x}{6}\le\frac{-27}{6} +\frac{6x}{6}\le\frac{-36}{6} +\frac{6x}{6}\le\frac{-48}{6} +\frac{6x}{6}\le\frac{-54}{6} +\frac{6x}{6}\le\frac{114}{6} +\frac{6x}{6}\le\frac{12}{6} +\frac{6x}{6}\le\frac{18}{6} +\frac{6x}{6}\le\frac{24}{6} +\frac{6x}{6}\le\frac{36}{6} +\frac{6x}{6}\le\frac{3x}{6} +\frac{6x}{6}\le\frac{48}{6} +\frac{6x}{6}\le\frac{4x}{6} +\frac{6x}{6}\le\frac{54}{6} +\frac{6x}{6}\le\frac{60}{6} +\frac{6x}{6}\le\frac{6}{6} +\frac{6x}{6}\le\frac{90}{6} +\frac{6x}{7} +\frac{6x}{7}+12-12>-12-12 +\frac{6x}{7}+\frac{7x}{11} > 8 +\frac{6x}{7}-24+24>6+24 +\frac{6x}{7}-\frac{2x}{5}<8 +\frac{6x}{7}-\frac{2x}{5}\le8 +\frac{6x}{7}-\frac{3x}{4}\le15 +\frac{6x}{7}-\frac{4x}{5}\le2+9 +\frac{6x}{7}-\frac{4x}{5}\le4+3 +\frac{6x}{7}<24 +\frac{6x}{7}>-24 +\frac{6x}{7}>12 +\frac{6x}{7}>30 +\frac{6x}{7}\le-\frac{27}{7} +\frac{6x}{7}\le\frac{3x}{5}+10 +\frac{6x}{7}\times7>30\times7 +\frac{6x}{7}\times\frac{7}{6}>\frac{-24}{1}\times\frac{7}{6} +\frac{6x}{9} +\frac{6x}{9}>-1 +\frac{6x}{9}>-2 +\frac{6x}{9}\ge-4 +\frac{6x}{9}\times9>-2\times9 +\frac{6x}{\left( x-1\right) } +\frac{6y-40}{75} +\frac{6y\left(11y-14\right)}{\left(4y-10\right)\left(7y-4\right)} +\frac{6y\left(7y-4\right)+6y\left(4y-10\right)}{\left(4y-10\right)\left(7y-4\right)} +\frac{6y^2}{36} +\frac{6y^2}{90x} +\frac{6y^3}{90xy} +\frac{6y^3}{90yx} +\frac{6y^{2}}{28} +\frac{6y^{3}}{2y^{3}} +\frac{6y^{3}}{y^{7}} +\frac{6y}{2}w +\frac{6y}{4y-10}+\frac{6y}{7y-4} +\frac{6y}{5y} +\frac{6y}{6}<\frac{7}{6} +\frac{6y}{6}>\frac{12}{6} +\frac{6y}{6}>\frac{18}{6} +\frac{6y}{6}>\frac{30}{6} +\frac{6y}{6}>\frac{36}{6} +\frac{6y}{6}>\frac{42}{6} +\frac{6y}{6}>\frac{48}{6} +\frac{6y}{6}\le-\frac{19}{6}x+\frac{570}{6} +\frac{6} {5} +\frac{6}{-1} +\frac{6}{-2}<-\frac{8}{2} +\frac{6}{-2}<\frac{10}{-2} +\frac{6}{-2}<\frac{9}{-2} +\frac{6}{-3}<\frac{10}{-3} +\frac{6}{-3}<\frac{8}{-3} +\frac{6}{-3}<\frac{9}{-3} +\frac{6}{-4}<-2 +\frac{6}{-4}<\frac{10}{-4} +\frac{6}{-4}<\frac{8}{-4} +\frac{6}{-4}<\frac{9}{-4} +\frac{6}{-4}x +\frac{6}{12}x^1y^1 +\frac{6}{12}xy +\frac{6}{13}>x +\frac{6}{15n} +\frac{6}{19}x +\frac{6}{1x^2} +\frac{6}{1} > \frac{1x}{1} +\frac{6}{1} > \frac{x}{1} +\frac{6}{1} > x +\frac{6}{20x^{2}} +\frac{6}{23}>x +\frac{6}{24}\times\frac{m^2}{1} +\frac{6}{2} < \frac{2 x}{2} +\frac{6}{2} < x +\frac{6}{2} > \frac{2 x}{2} +\frac{6}{2} > \frac{3}{2} +\frac{6}{2} \leq \frac{2 p}{2} +\frac{6}{2}<\frac{2x}{2} +\frac{6}{2}\frac{2x}{2} +\frac{6}{2}>\frac{2}{2} +\frac{6}{2}>\frac{3}{2} +\frac{6}{2}\ge \frac{2x}{2} +\frac{6}{2}\ge x>-1 +\frac{6}{2}\ge\frac{2x}{2}>\frac{2}{-2} +\frac{6}{2}\le\frac{2x}{2} +\frac{6}{35 m^{11}} +\frac{6}{35}m^{-11} +\frac{6}{36} +\frac{6}{3} < \frac{3 x}{3} +\frac{6}{3} < x +\frac{6}{3} > \frac{2}{3} +\frac{6}{3} > \frac{3 x}{3} +\frac{6}{3} > \frac{4}{3} +\frac{6}{3} \geq x +\frac{6}{3} \leq \frac{3 p}{3} +\frac{6}{3}<\frac{10}{3} +\frac{6}{3}<\frac{3x}{3} +\frac{6}{3}\frac{2}{3} +\frac{6}{3}>\frac{2}{6} +\frac{6}{3}>\frac{3x}{3} +\frac{6}{3}>\frac{8}{6} +\frac{6}{3}>x +\frac{6}{4p}-\frac{28}{4p} +\frac{6}{4} > \frac{2}{4} +\frac{6}{4} > \frac{3}{4} +\frac{6}{4} > \frac{4}{4} +\frac{6}{4}>-\frac{2}{4} +\frac{6}{4}>1 +\frac{6}{4}>1\frac{1}{3} +\frac{6}{4}>\frac{2}{41} +\frac{6}{4}>\frac{3}{4} +\frac{6}{4}>\frac{4}{3} +\frac{6}{4}\ge x>-1 +\frac{6}{4}\ge x>-\frac{1}{2} +\frac{6}{4}\ge x>-\frac{2}{4} +\frac{6}{4}\ge x>-\frac{4}{4} +\frac{6}{4}\ge1x>-1 +\frac{6}{4}\ge\frac{4x}{4}+\frac{20}{4} +\frac{6}{4}\le x +\frac{6}{4}\left(x\right)\le x +\frac{6}{4}x\le x +\frac{6}{5} +\frac{6}{5} < x +\frac{6}{5} > \frac{3}{5} +\frac{6}{5} > \frac{4}{5} +\frac{6}{5} > x +\frac{6}{5}<\frac{5x}{5} +\frac{6}{5}\frac{2}{5} +\frac{6}{5}>\frac{3}{5} +\frac{6}{5}>\frac{4}{5} +\frac{6}{5}>x +\frac{6}{5}\ge x > -\frac{2}{5} +\frac{6}{5}\ge x > \frac{-2}{5} +\frac{6}{5}\ge x>-\frac{2}{5} +\frac{6}{5}\ge x>-\frac{4}{5} +\frac{6}{5}\ge x>\frac{-2}{5} +\frac{6}{5}\ge x>\frac{-4}{5} +\frac{6}{5}\ge x>\frac{2}{-5} +\frac{6}{5}\ge x>\frac{4}{-5} +\frac{6}{5}\le x\le2 +\frac{6}{5}\le x\le3 +\frac{6}{5}\le x\le4 +\frac{6}{5}x>-24 +\frac{6}{5}x\le x +\frac{6}{5}x^4 +\frac{6}{6} > \frac{2}{6} +\frac{6}{6} > \frac{3}{6} +\frac{6}{6} > \frac{4}{6} +\frac{6}{6}<\frac{10}{6} +\frac{6}{6}<\frac{6x}{6} +\frac{6}{6}<\frac{v}{6}<\frac{70}{6} +\frac{6}{6}>\frac{2}{6} +\frac{6}{6}>\frac{3}{6} +\frac{6}{6}>\frac{4}{6} +\frac{6}{6}>\frac{6x}{6} +\frac{6}{6}>x +\frac{6}{6}N\le \frac{58.14}{6} +\frac{6}{6}x > \frac{0}{6} +\frac{6}{6}x<\frac{30}{6} +\frac{6}{6}x>\frac{72}{6} +\frac{6}{6}x\ge2\times6 +\frac{6}{6}x\ge\frac{12}{6} +\frac{6}{6}x\le-\frac{15}{6} +\frac{6}{6}y>12\div6 +\frac{6}{7} +\frac{6}{7} < x +\frac{6}{7}<2 +\frac{6}{7}\frac{5}{7} +\frac{6}{7}\times\sqrt{7p^3\div7p^2} +\frac{6}{7}a+\frac{5}{7}x+1 +\frac{6}{7}x\le x-\frac{4}{7} +\frac{6}{7}x^2y^2 +\frac{6}{8} +\frac{6}{8} > x +\frac{6}{p^2} +\frac{6}{x+1}-5\ge0 +\frac{6}{x^2} +\frac{6}{x^{2}} +\frac{6}{x}-5 +\frac{6}{x}-6 +\frac{6}{x}-7 +\frac{6}{y^7} +\frac{6}{y^{3}} +\frac{6}{y^{4}} +\frac{7 + 2 \sqrt{10}}{- 3} +\frac{7 + 2 + 2 \sqrt{ 7 \times 2}}{7 - 2} +\frac{7 - 4}{4 x + 3} > 0 +\frac{7 - x}{2} \geq 5 +\frac{7 - x}{3} \geq 4 +\frac{7 - x}{4} \geq 3 +\frac{7 - x}{6} \geq 2 +\frac{7 \left( 11 x + 14\right)}{7} > 9 \times 7 +\frac{7 \left( 17 x + 6\right)}{7} > 7 \times 7 +\frac{7 \left( 2 x + 11\right)}{7} > 10 \times 7 +\frac{7 \left( 20 x + 3\right)}{7} > 8 \times 7 +\frac{7 \left( 3 x + 5\right)}{7} > 17 \times 7 +\frac{7 \left( 4 y + 3\right)}{2 \left( 2 y + 9\right) \left(y - 3\right)} +\frac{7 \left( 7 x + 9\right) \left(x + 4\right)}{7} +\frac{7 \left( 7 x - 8\right) \left(x + 3\right)}{7} +\frac{7 \left(k + 3\right)}{7} \leq \frac{21}{7} +\frac{7 \left(k + 4\right)}{7} \leq \frac{28}{7} +\frac{7 \left(k + 5\right)}{7} \leq \frac{35}{7} +\frac{7 \left(k + 6\right)}{7} \leq \frac{42}{7} +\frac{7 \left(k + 8\right)}{7} \leq \frac{56}{7} +\frac{7 \left(k + 9\right)}{7} \leq \frac{63}{7} +\frac{7 \left(x + 2\right)}{7} \leq \frac{21}{7} +\frac{7 \left(x + 2\right)}{7} \leq \frac{35}{7} +\frac{7 \left(x + 2\right)}{7} \leq \frac{42}{7} +\frac{7 \left(x + 2\right)}{7} \leq \frac{49}{7} +\frac{7 \left(x + 3\right)}{7} \leq \frac{28}{7} +\frac{7 \left(x + 3\right)}{7} \leq \frac{42}{7} +\frac{7 \left(x + 3\right)}{7} \leq \frac{49}{7} +\frac{7 \left(x + 4\right)}{7} \leq \frac{35}{7} +\frac{7 \left(x + 4\right)}{7} \leq \frac{49}{7} +\frac{7 \left(x + 5\right)}{7} \leq \frac{42}{7} +\frac{7 \left(x + 5\right)}{7} \leq \frac{49}{7} +\frac{7 \left(x + 6\right)}{7} \leq \frac{63}{7} +\frac{7 \left(x + 7\right)}{7} \leq \frac{56}{7} +\frac{7 \left(x + 7\right)}{7} \leq \frac{63}{7} +\frac{7 \left(x - 4\right)}{7} < \frac{- 21}{7} +\frac{7 \left(x - 5\right)}{7} < \frac{- 21}{7} +\frac{7 \left(x - 6\right)}{7} < \frac{- 21}{7} +\frac{7 \left(x - 7\right)}{7} < \frac{- 21}{7} +\frac{7 \left(x - 7\right)}{7} < \frac{- 28}{7} +\frac{7 \left(x - 7\right)}{7} < \frac{- 35}{7} +\frac{7 \left(x - 7\right)}{7} < \frac{- 42}{7} +\frac{7 \left(x - 8\right)}{7} < \frac{- 14}{7} +\frac{7 \left(x - 8\right)}{7} < \frac{- 28}{7} +\frac{7 \left(x - 8\right)}{7} < \frac{- 35}{7} +\frac{7 \left(x - 9\right)}{7} < \frac{- 14}{7} +\frac{7 \left(x - 9\right)}{7} < \frac{- 21}{7} +\frac{7 \left(x - 9\right)}{7} < \frac{- 28}{7} +\frac{7 \left(x - 9\right)}{7} < \frac{- 35}{7} +\frac{7 \sqrt{p}}{4} +\frac{7 \times 7}{4 \times 10} +\frac{7 a}{7} > \frac{100}{7} +\frac{7 a}{7} > \frac{160}{7} +\frac{7 a}{7} > \frac{200}{7} +\frac{7 a}{7} > \frac{500}{7} +\frac{7 b}{7} > \frac{100}{7} +\frac{7 b}{7} > \frac{200}{7} +\frac{7 b}{7} > \frac{360}{7} +\frac{7 b}{7} > \frac{40}{7} +\frac{7 b}{7} > \frac{80}{7} +\frac{7 k}{7} \leq 0 +\frac{7 m}{63} +\frac{7 m}{7} > \frac{20}{7} +\frac{7 m}{7} > \frac{240}{7} +\frac{7 m}{7} > \frac{50}{7} +\frac{7 n}{7} > \frac{100}{7} +\frac{7 n}{7} > \frac{120}{7} +\frac{7 n}{7} > \frac{126}{7} +\frac{7 n}{7} > \frac{140}{7} +\frac{7 n}{7} > \frac{200}{7} +\frac{7 n}{7} > \frac{42}{7} +\frac{7 n}{7} > \frac{450}{7} +\frac{7 n}{7} > \frac{56}{7} +\frac{7 n}{7} > \frac{84}{7} +\frac{7 n}{7} > \frac{98}{7} +\frac{7 r}{7} > \frac{35}{7} +\frac{7 t^{2} + 9 t + 12}{2 \left(t + 2\right)} +\frac{7 u}{7} > \frac{200}{7} +\frac{7 u}{7} > \frac{400}{7} +\frac{7 u}{7} > \frac{80}{7} +\frac{7 v}{36 v \div 6} +\frac{7 v}{6 v} +\frac{7 v}{7} > \frac{180}{7} +\frac{7 v}{7} > \frac{400}{7} +\frac{7 x + 5 x + 2}{10} +\frac{7 x + 7 x - 2}{8} +\frac{7 x + 10}{3} \geq 6 +\frac{7 x + 12}{5} \geq 4 +\frac{7 x + 12}{5} \geq 5 +\frac{7 x + 1}{5} \geq 3 +\frac{7 x + 29}{5} \geq 3 +\frac{7 x + 31}{2} \geq 5 +\frac{7 x + 3}{4} \geq 5 +\frac{7 x + 3}{8} \geq 9 +\frac{7 x + 4}{9} \geq 4 +\frac{7 x + 9}{8} \geq 5 +\frac{7 x - 7 \times 16 - 3 x}{21} < 19 +\frac{7 x - 7 \times 2 - 5 x}{35} < 9 +\frac{7 x - 8 x}{6} +\frac{7 x - 10}{4} > 2 x - 3 +\frac{7 x - 11}{3} > 3 x - 5 +\frac{7 x - 12}{4} > 2 x - 5 +\frac{7 x - 13}{4} > 2 x - 5 +\frac{7 x - 14}{4} > 2 x - 5 +\frac{7 x - 15}{60} +\frac{7 x - 168}{60} < 15 +\frac{7 x - 169}{78} < 8 +\frac{7 x - 19}{5} > 2 x - 5 +\frac{7 x - 1}{2} > 4 x - 5 +\frac{7 x - 1}{3} > 3 x - 3 +\frac{7 x - 1}{5} > 2 x - 5 +\frac{7 x - 2}{2} > 4 x - 4 +\frac{7 x - 2}{3} > 4 x - 4 +\frac{7 x - 2}{5} > 2 x - 4 +\frac{7 x - 3}{3} > 3 x - 5 +\frac{7 x - 3}{4} > 2 x - 2 +\frac{7 x - 3}{5} > 2 x - 3 +\frac{7 x - 4}{3} > 3 x - 4 +\frac{7 x - 4}{5} > 2 x - 2 +\frac{7 x - 5}{2} > 4 x - 5 +\frac{7 x - 5}{5} > 2 x - 4 +\frac{7 x - 6}{4} > 3 x - 4 +\frac{7 x - 7}{2} > 4 x - 5 +\frac{7 x - 7}{4} > 2 x - 3 +\frac{7 x - 7}{4} > 2 x - 4 +\frac{7 x - 8}{3} > 3 x - 4 +\frac{7 x - 9}{4} > 2 x - 3 +\frac{7 x - 9}{4} > 2 x - 4 +\frac{7 x-1}{4} +\frac{7 x^{2}}{7 x^{2}}:\frac{35 x^{2}}{7 x^{2}} +\frac{7 x^{3} z}{10 y} +\frac{7 x^{3}}{2} +\frac{7 x^{3}}{6} +\frac{7 x^{7 - 3} y^{4 - 2}}{3} +\frac{7 x}{11} - \frac{5 x}{17} > - 5 + 15 +\frac{7 x}{12} \geq - 7 +\frac{7 x}{132} > 4 +\frac{7 x}{15} - \frac{3 x}{17} > - 8 + 6 +\frac{7 x}{20} \leq 9 +\frac{7 x}{4} +\frac{7 x}{4} \geq - 21 +\frac{7 x}{4} \geq - 7 - 14 +\frac{7 x}{4} \geq 0 +\frac{7 x}{4} \geq 21 - 14 +\frac{7 x}{4} \geq 28 - 28 +\frac{7 x}{4} \geq 7 +\frac{7 x}{5} - \frac{3 x}{11} > - 9 + 12 +\frac{7 x}{6} > - 28 +\frac{7 x}{6} > - 7 - 21 +\frac{7 x}{6} \geq 28 +\frac{7 x}{6} \geq 35 - 7 +\frac{7 x}{76} > 1 +\frac{7 x}{7} < \frac{- 14}{7} +\frac{7 x}{7} < \frac{- 21}{7} +\frac{7 x}{7} < \frac{- 28}{7} +\frac{7 x}{7} < \frac{- 35}{7} +\frac{7 x}{7} < \frac{- 49}{7} +\frac{7 x}{7} < \frac{- 56}{7} +\frac{7 x}{7} < \frac{- 7}{7} +\frac{7 x}{7} < \frac{112}{7} +\frac{7 x}{7} < \frac{14}{7} +\frac{7 x}{7} < \frac{21}{7} +\frac{7 x}{7} < \frac{28}{7} +\frac{7 x}{7} < \frac{35}{7} +\frac{7 x}{7} < \frac{42}{7} +\frac{7 x}{7} < \frac{49}{7} +\frac{7 x}{7} < \frac{56}{7} +\frac{7 x}{7} < \frac{63}{7} +\frac{7 x}{7} < \frac{70}{7} +\frac{7 x}{7} < \frac{793}{7} +\frac{7 x}{7} < \frac{7}{7} +\frac{7 x}{7} > \frac{- 14}{7} +\frac{7 x}{7} > \frac{- 21}{7} +\frac{7 x}{7} > \frac{- 28}{7} +\frac{7 x}{7} > \frac{- 35}{7} +\frac{7 x}{7} > \frac{- 49}{7} +\frac{7 x}{7} > \frac{- 56}{7} +\frac{7 x}{7} > \frac{- 63}{7} +\frac{7 x}{7} > \frac{- 7}{7} +\frac{7 x}{7} > \frac{0}{7} +\frac{7 x}{7} > \frac{110}{7} +\frac{7 x}{7} > \frac{14}{7} +\frac{7 x}{7} > \frac{166}{7} +\frac{7 x}{7} > \frac{19}{7} +\frac{7 x}{7} > \frac{21}{7} +\frac{7 x}{7} > \frac{28}{7} +\frac{7 x}{7} > \frac{35}{7} +\frac{7 x}{7} > \frac{37}{7} +\frac{7 x}{7} > \frac{3}{7} +\frac{7 x}{7} > \frac{42}{7} +\frac{7 x}{7} > \frac{49}{7} +\frac{7 x}{7} > \frac{528}{7} +\frac{7 x}{7} > \frac{57}{7} +\frac{7 x}{7} > \frac{63}{7} +\frac{7 x}{7} > \frac{6}{7} +\frac{7 x}{7} > \frac{70}{7} +\frac{7 x}{7} > \frac{7}{7} +\frac{7 x}{7} > \frac{91}{7} +\frac{7 x}{7} > \frac{94}{7} +\frac{7 x}{7} \geq \frac{- 14}{7} +\frac{7 x}{7} \geq \frac{- 7}{7} +\frac{7 x}{7} \geq \frac{0}{7} +\frac{7 x}{7} \geq \frac{105}{7} +\frac{7 x}{7} \geq \frac{112}{7} +\frac{7 x}{7} \geq \frac{119}{7} +\frac{7 x}{7} \geq \frac{14}{7} +\frac{7 x}{7} \geq \frac{35}{7} +\frac{7 x}{7} \geq \frac{42}{7} +\frac{7 x}{7} \geq \frac{56}{7} +\frac{7 x}{7} \geq \frac{63}{7} +\frac{7 x}{7} \geq \frac{70}{7} +\frac{7 x}{7} \geq \frac{77}{7} +\frac{7 x}{7} \geq \frac{7}{7} +\frac{7 x}{7} \geq \frac{84}{7} +\frac{7 x}{7} \geq \frac{91}{7} +\frac{7 x}{7} \geq \frac{98}{7} +\frac{7 x}{7} \leq \frac{- 14}{7} +\frac{7 x}{7} \leq \frac{- 28}{7} +\frac{7 x}{7} \leq \frac{- 42}{7} +\frac{7 x}{7} \leq \frac{- 49}{7} +\frac{7 x}{7} \leq \frac{- 56}{7} +\frac{7 x}{7} \leq \frac{- 63}{7} +\frac{7 x}{7} \leq \frac{105}{7} +\frac{7 x}{7} \leq \frac{119}{7} +\frac{7 x}{7} \leq \frac{133}{7} +\frac{7 x}{7} \leq \frac{139}{7} +\frac{7 x}{7} \leq \frac{14}{7} +\frac{7 x}{7} \leq \frac{21}{7} +\frac{7 x}{7} \leq \frac{28}{7} +\frac{7 x}{7} \leq \frac{2}{7} +\frac{7 x}{7} \leq \frac{56}{7} +\frac{7 x}{7} \leq \frac{5}{7} +\frac{7 x}{7} \leq \frac{63}{7} +\frac{7 x}{7} \leq \frac{6}{7} +\frac{7 x}{7} \leq \frac{70}{7} +\frac{7 x}{7} \leq \frac{77}{7} +\frac{7 x}{7} \leq \frac{7}{7} +\frac{7 x}{7} \leq \frac{8}{7} +\frac{7 x}{7} \leq \frac{91}{7} +\frac{7 x}{7} \leq \frac{97}{7} +\frac{7 x}{7} \leq \frac{98}{7} +\frac{7 x}{8} + 6 x < 2 +\frac{7 x}{8} + \frac{48 x}{8} < 2 +\frac{7 x}{8} > 35 + 28 +\frac{7 x}{8} > 63 +\frac{7 x}{9} - \frac{x}{9} > 4 - 2 +\frac{7 x}{9} - \frac{x}{9} > 7 - 8 +\frac{7 y}{7} < \frac{8}{7} +\frac{7 y}{7} < \frac{9}{7} +\frac{7 y}{7} > \frac{21}{7} +\frac{7 y}{7} > \frac{28}{7} +\frac{7 y}{7} > \frac{35}{7} +\frac{7 y}{7} > \frac{42}{7} +\frac{7 y}{7} > \frac{49}{7} +\frac{7 y}{7} > \frac{56}{7} +\frac{7 y}{7} > \frac{63}{7} +\frac{7+2\sqrt{10}}{-3} +\frac{7+2\sqrt{10}}{3} +\frac{7+2\sqrt{14}+2}{5} +\frac{7+\sqrt{10}+\sqrt{10}}{-3} +\frac{7-3x}{x-1}\ge0 +\frac{7-3}{4}>\frac{4x}{4} +\frac{7-x}{3}\ge3 +\frac{7-x}{3}\ge4 +\frac{7.163\times 10^{3}}{4\times 10^{-4}} +\frac{7.50h}{7.50}\ge\frac{279}{7.50} +\frac{7.594 \times 10^{3}}{2 \times 10^{ - 4 }} +\frac{7.5h}{7.5}\ge \frac{279}{7.5} +\frac{7.5h}{7.5}\ge\frac{279}{7.5} +\frac{70 \left( 129 x + 2\right)}{70} < 9 \times 70 +\frac{70 \left( 139 x + 22\right)}{70} < 10 \times 70 +\frac{70 \left( 73 x + 56\right)}{70} < 16 \times 70 +\frac{70 \times u \times u \times u}{7 \times v \times v} +\frac{70 x + 16 x}{40} > - \frac{301}{20} +\frac{70 x + 30 x}{70} > \frac{20}{7} +\frac{70 x + 33 x}{30} > 5 +\frac{70 x + 55 x}{77} > 5 +\frac{70 x + 81 x}{90} > 7 +\frac{70 x + 83}{63} < 8 +\frac{70 x + 87}{72} +\frac{70 x}{20} > - 7 +\frac{70 x}{44} > - \frac{35}{11} +\frac{70 x}{70} \leq \frac{37}{70} +\frac{70 x}{70} \leq \frac{91}{70} +\frac{70.03}{19.91} \geq B +\frac{70.3}{21.5}\ge B +\frac{70.49}{11.60} \geq B +\frac{700}{175} \leq \frac{175 t}{175} \leq \frac{1050}{175} +\frac{700}{175} \leq \frac{175 t}{175} \leq \frac{1225}{175} +\frac{700}{175} \leq \frac{175 t}{175} \leq \frac{1400}{175} +\frac{700}{175} \leq t \leq \frac{1050}{175} +\frac{700}{175} \leq t \leq \frac{1225}{175} +\frac{700}{175} \leq t \leq \frac{1400}{175} +\frac{700}{175}\le t\le\frac{1050}{175} +\frac{700}{175}\le t\le\frac{1225}{175} +\frac{70\sqrt{2m}}{\sqrt{49m}} +\frac{70a^2b}{165ab^2} +\frac{70a}{165b} +\frac{70r}{6} +\frac{70u}{45q} +\frac{70x+12x}{40}>-\frac{287}{20} +\frac{70xy}{27} +\frac{70x}{30}+\frac{27x}{30} > 8 +\frac{70x}{90}+\frac{72x}{90}>\frac{284}{45} +\frac{70}{10} +\frac{70}{10} \leq \frac{10 k}{10} +\frac{70}{14} \leq \frac{14 k}{14} +\frac{70}{1}-\frac{14x}{17}\ge y +\frac{70}{22} +\frac{70}{2xy} +\frac{70}{5}\le F\le\frac{340}{5} +\frac{70}{5}\le\frac{5F}{5}\le\frac{340}{5} +\frac{70}{7} \leq \frac{7 k}{7} +\frac{70}{7}>\frac{7x}{7}+\frac{21}{7} +\frac{70}{7}\le\frac{7k}{7} +\frac{70}{9}\le\frac{5}{9}F\le20+\frac{160}{9} +\frac{70}{9}\le\frac{5}{9}F\le\frac{340}{9} +\frac{71 x}{14} > 7 +\frac{71 x}{190} > 13 +\frac{71.05}{23.93} \geq B +\frac{71.07}{14.32} \geq B +\frac{71.34}{27.24} \geq B +\frac{7140-140x}{170}\ge y +\frac{71x}{15}>6 +\frac{71x}{35}>-\frac{426}{35} +\frac{71x}{77} > 2 +\frac{71}{35}x>5 +\frac{72 \times u \times u}{9 \times v \times v} +\frac{72 u v w}{12 u v} +\frac{72 x + 10 x}{45} > 3 +\frac{72 x + 16 x}{16} > 22 +\frac{72 x + 28 x}{63} > 2 +\frac{72 x + 40 x}{90} > \frac{448}{45} +\frac{72 x + 49 x}{56} > - \frac{121}{14} +\frac{72 x + 55 x}{30} > \frac{889}{30} +\frac{72 x + 55 x}{88} > 7 +\frac{72 x + 66 x}{99} > - \frac{322}{33} +\frac{72 x + 88 x}{99} > - \frac{160}{33} +\frac{72 x + 90 x}{54} > - 12 +\frac{72 x - 55 x}{40} > - 6 +\frac{72 x}{18} > 28 +\frac{72 x}{27} > - \frac{32}{3} +\frac{72 x}{72} > 2 +\frac{72 x}{72} \leq \frac{103}{72} +\frac{72 x}{72} \leq \frac{116}{72} +\frac{72 x}{72} \leq \frac{313}{72} +\frac{72.42}{12.22} \geq B +\frac{729\left(x+5\right)}{9}-\frac{729\left(x+6\right)}{81}>\frac{5}{9}\left(729\right) +\frac{729x+3645}{9}-\frac{729x+4374}{81}>405 +\frac{729x+3645}{9}-\frac{729x+4374}{81}>\frac{5}{9}\left(729\right) +\frac{729x^{54}}{y^{66}} +\frac{72m+5}{8m+8m^2+8mn} +\frac{72m+5}{8m\left(1+m+n\right)} +\frac{72m}{8m\left(1+m+n\right)}+\frac{5}{8m\left(1+m+n\right)} +\frac{72n}{32m} +\frac{72n}{8}m +\frac{72q+40q}{64q^{2}} +\frac{72w+7}{8w+8w^2+8wz} +\frac{72wzy}{42zw} +\frac{72w}{8w+8w^2+8wz}+\frac{7}{8w+8w^2+8wz} +\frac{72x+10x}{45}>3 +\frac{72x+22x}{99} > 3 +\frac{72x+25x}{30}>3 +\frac{72x+270}{27}>5 +\frac{72x+27x}{72}>-11 +\frac{72x+630}{729}>\frac{5}{9} +\frac{72x+88x}{99}>-\frac{160}{33} +\frac{72xy^3w^2}{1080yw^2x^2} +\frac{72x}{35}>-\frac{432}{35} +\frac{72x}{66}+\frac{55x}{66}>5 +\frac{72x}{99}+\frac{121x}{99}>3 +\frac{72x}{9}+x+6\ge\frac{5}{9}\left(72\right) +\frac{72x}{x+7} +\frac{72y^2}{1080x} +\frac{72}{12}w +\frac{72}{18} \leq \frac{18 k}{18} +\frac{72}{55}x>-\frac{72}{11} +\frac{72}{5}k +\frac{72}{5}\ge k +\frac{72}{8} \leq \frac{8 p}{8} +\frac{72}{8}\le\frac{8p}{8} +\frac{72}{8}\times mn +\frac{72}{8}mn +\frac{72}{9} \leq \frac{9 p}{9} +\frac{72}{9}\le p +\frac{73 x + 3}{340} < 1 +\frac{73 x + 56}{70} < 16 +\frac{73 x}{30} > 7 +\frac{73 x}{73} < \frac{1064}{73} +\frac{73 x}{73} < \frac{337}{73} +\frac{73.38}{12.79} \geq B +\frac{73.6}{20.08} \geq B +\frac{73.87}{15.34}\ge B +\frac{735x}{35}-\frac{350x}{35}\le210 +\frac{739.30}{20} +\frac{73x}{15}>5 +\frac{73x}{24}>2 +\frac{73x}{73}>\frac{75}{73} +\frac{73}{14}x>5 +\frac{73}{24}x>2 +\frac{74 x}{15} > 4 +\frac{74 x}{28} > \frac{74}{7} +\frac{74 x}{66} > \frac{259}{33} +\frac{74 x}{70} > - \frac{296}{35} +\frac{74.03}{25.64} \geq B +\frac{74.04}{21.58} \geq B +\frac{74.38}{17.9}\ge B +\frac{74.46}{25.40}\ge B +\frac{74x}{9}<5 +\frac{75 p^{12}}{15 p^{5}} +\frac{75 x - 14 x}{35} > 8 +\frac{75 x - 52 x}{60} > 4 +\frac{75.18}{25.23} \geq B +\frac{7500}{3}\le n +\frac{756 m^{13 - 6}}{7} +\frac{756 m^{13}}{7 m^{6}} +\frac{756m^{13}}{7m^6} +\frac{756m^{7}}{7} +\frac{75m}{48} +\frac{75m}{4} +\frac{75p^{13}}{15p^{5}} +\frac{75w}{9} +\frac{75x+263}{102}<1 +\frac{75x-30}{30}+\frac{10x-550}{30}\le\frac{24x+30}{30} +\frac{75x-56x}{105} > 7 +\frac{75x}{8}<2 +\frac{76 x - 60 - 45 x + 144}{36} < 12 +\frac{76 x - 8 - 15 x + 85}{20} < 19 +\frac{76 x}{33} > - \frac{608}{33} +\frac{76 x}{33} > 4 +\frac{76 x}{36} > - \frac{152}{9} +\frac{76 x}{76} \leq \frac{39}{76} +\frac{76 x}{76} \leq \frac{83}{76} +\frac{76 x}{80} > \frac{19}{4} +\frac{76 x}{99} > 3 +\frac{76+9t}{20t^2} +\frac{76+9x^4}{20x^5} +\frac{765-17x}{9}\ge y +\frac{7650-150x}{170}\ge y +\frac{76x}{33} > 4 +\frac{76x}{33}>4 +\frac{76x}{76}>\frac{175}{76} +\frac{76x}{76}\ge\frac{76}{76} +\frac{76}{19} \leq \frac{19 k}{19} +\frac{76}{20t^2}+\frac{9t}{20t^2} +\frac{76}{33}x>6 +\frac{76}{35}x>8 +\frac{76}{9}>x +\frac{77 \left( 14 x + 102\right)}{77} < 77 +\frac{77 x + 100 x}{70} > - \frac{354}{35} +\frac{77 x + 132 x}{84} > 5 +\frac{77 x + 14 x}{77} > \frac{39}{11} +\frac{77 x + 18 x}{66} > 7 +\frac{77 x + 21 x}{77} > - \frac{98}{11} +\frac{77 x + 24 x}{132} > - \frac{101}{66} +\frac{77 x + 24 x}{56} > 8 +\frac{77 x + 30 x}{110} > 7 +\frac{77 x + 33 x}{21} > 3 +\frac{77 x + 36 x}{66} > 3 +\frac{77 x + 60 x}{110} > - \frac{137}{55} +\frac{77 x + 80 x}{56} > 5 +\frac{77 x + 80 x}{88} > 4 +\frac{77 x + 84 x}{132} > 8 +\frac{77 x + 84 x}{132} > \frac{805}{132} +\frac{77 x + 96 x}{56} > 8 +\frac{77 x + 99 x}{63} > 6 +\frac{77 x - 15 x}{55} > 3 +\frac{77 x - 7 - 25 x + 15}{35} < 5 +\frac{77 x - 70 - 45 x + 285}{105} < 18 +\frac{77 x}{153} > 2 +\frac{77 x}{24} > 8 +\frac{77 x}{77} > \frac{306}{77} +\frac{77 x}{77} \leq \frac{139}{77} +\frac{77+10x-90}{7\left(x-9\right)\left(x-9\right)} +\frac{77.28}{29.90} \geq B +\frac{7776b^{18}}{9} +\frac{7776b^{20}}{9b^2} +\frac{7776b^{23}}{81} +\frac{7776b^{35}}{81b^{12}} +\frac{7776b^{35}}{9b^8} +\frac{7776b^{35}}{9b^8}864p^{27} +\frac{77\times12x}{11}+\frac{77\times12x}{7}>77\times2 +\frac{77hk}{20jp} +\frac{77my^2}{504} +\frac{77x+16x}{22}>3 +\frac{77x+18x}{66}>7 +\frac{77x+21x}{77}>-\frac{98}{11} +\frac{77x+24x}{42}>7 +\frac{77x+84x}{132}>8 +\frac{77x+84x}{132}>\frac{805}{132} +\frac{77x-34}{24} +\frac{77xy}{24} +\frac{77x}{22}+\frac{12x}{22}>8 +\frac{77x}{30}>\frac{154}{15} +\frac{77x}{30}>\frac{308}{30} +\frac{77x}{44}+\frac{32x}{44}>5 +\frac{77x}{70}+\frac{90x}{70}>8 +\frac{77x}{84}+\frac{48x}{84}>4 +\frac{77x}{9}-4<0 +\frac{77x}{9}<4 +\frac{77}{-33}>x +\frac{77}{-33}\ge x +\frac{77}{-64}\ge x +\frac{77}{10y^{2}} +\frac{77}{11} \leq \frac{11 k}{11} +\frac{77}{11}\le\frac{11k}{11} +\frac{77}{15} +\frac{77}{20.10}+4.27>x +\frac{77}{54} +\frac{77}{8} +\frac{77}{90} +\frac{78 \left( 51 x + 212\right)}{78} < 13 \times 78 +\frac{78 x}{30} > - \frac{91}{5} +\frac{78 x}{55} > 5 +\frac{78 x}{78} \leq \frac{155}{78} +\frac{78 x}{78} \leq \frac{211}{78} +\frac{784u^3}{252v^4} +\frac{78x}{14}>-\frac{195}{7} +\frac{78x}{30}>-\frac{91}{5} +\frac{78x}{78}<\frac{1082}{78} +\frac{78}{13} \leq \frac{13 k}{13} +\frac{78}{13}\le k +\frac{78}{13}\le\frac{13k}{13} +\frac{79 x}{30} > 2 +\frac{79 x}{79} > \frac{- 48}{79} +\frac{79 x}{8} > - 6 +\frac{792r}{6} +\frac{793}{7}>x +\frac{79x}{24}>5 +\frac{79x}{30}>2 +\frac{79x}{40}>8 +\frac{79x}{56}>5 +\frac{7\left( 7v+9\right) } {v} +\frac{7\left( \sqrt{11}+7\right) }{11-49} +\frac{7\left( x^{2}+2x\right) +3\left( 10x+20\right) }{\left( 10x+20\right) \left( x^{2}+2x\right) } +\frac{7\left(13x-9\right)-11\left(7x-15\right)}{77}<1 +\frac{7\left(3x\right)}{35}-\frac{5\left(2x\right)}{35}\le14 +\frac{7\left(4x\right)}{35}-\frac{5\left(4x\right)}{35}\le+14 +\frac{7\left(4y+3\right)}{4y^2+6y-54} +\frac{7\left(4y+3\right)}{\left(2y+9\right)\left(2y-6\right)} +\frac{7\left(4y+8\right)}{\left(6y+7\right)\left(4y+8\right)}+\frac{5\left(6y+7\right)}{\left(6y+7\right)\left(4y+8\right)} +\frac{7\left(5y+10\right)+4\left(7y-6\right)}{\left(7y-6\right)\left(5y+10\right)} +\frac{7\left(k+3\right)}{7}\le\frac{21}{7} +\frac{7\left(k+4\right)}{7}\le\frac{28}{7} +\frac{7\left(k+8\right)}{7}\le\frac{56}{7} +\frac{7\left(k+9\right)}{7}\le\frac{63}{7} +\frac{7\left(x+3\right)}{7}\le\frac{49}{7} +\frac{7\left(x+4\right)\left(7x+4\right)}{7} +\frac{7\left(x+5\right)}{7}\le7 +\frac{7\left(x+7\right)}{7}\le\frac{63}{7} +\frac{7\left(x+8\right)-9\left(x+4\right)}{9\left(7\right)}>\frac{5}{7} +\frac{7\left(x-9\right)}{7}<\frac{-21}{7} +\frac{7\left(x-9\right)}{7}<\frac{-49}{7} +\frac{7\sqrt{11}+49}{-38} +\frac{7\sqrt{3pq}}{2\sqrt{27p}} +\frac{7\sqrt{3pq}}{6\sqrt{3p}} +\frac{7\sqrt{7}+42}{-29} +\frac{7\sqrt{7}+42}{7+7\sqrt{6}-7\sqrt{6}-36} +\frac{7\sqrt{7}+42}{7-36} +\frac{7\sqrt{p}}{2} +\frac{7\sqrt{p}}{4} +\frac{7\sqrt{p}}{5} +\frac{7\sqrt{q}}{6} +\frac{7\times11}{7\left(x-9\right)\left(x-9\right)}+\frac{10\left(x-9\right)}{7\left(x-9\right)\left(x-9\right)} +\frac{7b^2+3b-28}{b\left(b-2\right)\left(b+2\right)}-\frac{5}{b-2} +\frac{7h}{7}\ge\frac{279}{7} +\frac{7h}{7}\ge\frac{282}{7} +\frac{7k}{40k\div5} +\frac{7k}{7}\le0 +\frac{7k}{7}\le\frac{0}{7} +\frac{7k}{8k} +\frac{7m+10n}{11m} +\frac{7m^4}{11n}\times\frac{3n^2}{3n^2} +\frac{7m}{111} +\frac{7m}{114} +\frac{7m}{15} +\frac{7m}{3} +\frac{7m}{5n} +\frac{7m}{66} +\frac{7m}{70} +\frac{7m}{72} +\frac{7m}{7}<\frac{63}{7} +\frac{7m}{99} +\frac{7m}{m} +\frac{7n}{2m} +\frac{7n}{3m} +\frac{7n}{4m} +\frac{7n}{7}>14 +\frac{7n}{7}>63 +\frac{7n}{7}>\frac{126}{7} +\frac{7n}{7}>\frac{200}{7} +\frac{7n}{7}>\frac{42}{7} +\frac{7n}{7}>\frac{60}{7} +\frac{7p-5}{5\left(p+7\right)} +\frac{7p^{4}}{q^{6}}\times \left( \frac{5}{p^{4}}\times \frac{1}{q^{4}}\right) +\frac{7p^{5}}{q^{5}}\times \frac{2q^{2}}{p^{4}} +\frac{7p}{21} +\frac{7p}{7} +\frac{7p}{7}>\frac{120}{7} +\frac{7p}{7}>\frac{300}{7} +\frac{7s^{4}}{5}-28t+\frac{7}{2} +\frac{7s}{s} +\frac{7t}{-t} +\frac{7t}{24} +\frac{7u^2y^2}{5v^2t} +\frac{7u^2}{21v}\times\frac{21u}{2v^3} +\frac{7u^2}{3v^2} +\frac{7u^2}{v^2} +\frac{7u^3}{2v^4} +\frac{7u^3}{v^2} +\frac{7u}{v}+10 +\frac{7u}{v}+2 +\frac{7u}{v}+7 +\frac{7v+6v^2}{v}\times\frac{8}{v} +\frac{7v}{4u} +\frac{7x+10}{3}\ge7 +\frac{7x+12}{5}\ge9 +\frac{7x+14}{63}-\frac{9x+18}{63}>\frac{5}{7} +\frac{7x+16}{10}<-\frac{1}{2} +\frac{7x+19}{10}>11 +\frac{7x+1}{10y}\times\frac{7}{35x+5} +\frac{7x+1}{3}\ge5 +\frac{7x+1}{3}\ge\frac{5}{1} +\frac{7x+1}{5}\ge3 +\frac{7x+25}{\left(x-7\right)\left(x+5\right)\left(x+3\right)} +\frac{7x+28}{56}-\frac{x+6}{56}>\frac{5}{7} +\frac{7x+28}{63}-\frac{9x+18}{63}>\frac{5}{7} +\frac{7x+2}{14}\times14>18\times14 +\frac{7x+2}{54}\ge\frac{5}{9} +\frac{7x+2}{5}>\frac{9+8x}{1} +\frac{7x+2}{5}\ge5 +\frac{7x+2}{8}-3x>6 +\frac{7x+2}{8}>6+3x +\frac{7x+32}{12}<-\frac{1}{4} +\frac{7x+42}{63}-\frac{9x+27}{63}>\frac{5}{7} +\frac{7x+42}{63}-\frac{9x+36}{63}>\frac{45}{63} +\frac{7x+4}{54}\ge\frac{5}{9} +\frac{7x+4}{7}-9x>5 +\frac{7x+4}{7}-9x>5+9x-9x +\frac{7x+4}{7}-\frac{63x}{7}>5 +\frac{7x+4}{7}>5+9x +\frac{7x+56-9x-36}{63}>\frac{5}{7} +\frac{7x+56}{35}-\frac{x+3}{35}>\frac{5}{7} +\frac{7x+56}{42}-\frac{x+7}{42}>\frac{18}{42} +\frac{7x+5}{10} +\frac{7x+5}{15} +\frac{7x+5}{8}\ge3+6 +\frac{7x+5}{8}\ge9 +\frac{7x+60}{6x\left(x+8\right)} +\frac{7x+67}{\left(x+5\right)\left(x+9\right)\left(x+10\right)} +\frac{7x+6}{5}\ge5 +\frac{7x+6}{6}-3x>7 +\frac{7x+6}{6}-\frac{3x}{1}>7 +\frac{7x+7}{2}>4x +\frac{7x+7}{4}-5x>8 +\frac{7x+8}{3}>3x +\frac{7x+8}{3}\ge6 +\frac{7x+8}{5}-4x>9 +\frac{7x+8}{5}\ge7 +\frac{7x+8}{9}-6>2 +\frac{7x+8}{9}-6\ge2 +\frac{7x+8}{9}\ge6 +\frac{7x+8}{9}\ge8 +\frac{7x+9}{10y}\times\frac{7}{35x+45} +\frac{7x-10}{4}+5>2x +\frac{7x-10}{4}>2x-5 +\frac{7x-11}{2}\ge5 +\frac{7x-11}{5}>2 +\frac{7x-11}{5}\ge2 +\frac{7x-12}{4}>2x-5 +\frac{7x-13\times13}{78}<8 +\frac{7x-140}{30}<15 +\frac{7x-140}{30}\times30<15\times30 +\frac{7x-14}{4}>2x-5 +\frac{7x-15}{75} +\frac{7x-160}{30} < 17 +\frac{7x-169}{78}<8 +\frac{7x-1}{3}>3x-3 +\frac{7x-1}{5}>2x-5 +\frac{7x-224}{8}>35 +\frac{7x-29} {3}\ge 2 +\frac{7x-2}{2}>4x-5 +\frac{7x-3-x}{3}\le-1 +\frac{7x-3}{12}<\frac{8}{3} +\frac{7x-3}{2}>4x-3 +\frac{7x-3}{3}\le x-1 +\frac{7x-3}{5}>2x-3 +\frac{7x-40}{\left(x+3\right)\left(x-10\right)\left(x+5\right)} +\frac{7x-4}{2}>5x-5 +\frac{7x-4}{5} > 2x-5 +\frac{7x-4}{5}>2x-5 +\frac{7x-5+20}{5} > 2x +\frac{7x-5}{3}>3x-5 +\frac{7x-5}{3}>4x-5 +\frac{7x-5}{5} > 2x-4 +\frac{7x-5}{5}+4 > 2x +\frac{7x-5}{5}+4-2x>0 +\frac{7x-5}{5}+4-4 > 2x-4 +\frac{7x-5}{5}+4-4>2x-4 +\frac{7x-5}{5}+4>2x +\frac{7x-5}{5}-2x>-4 +\frac{7x-5}{5}>-4+2x +\frac{7x-5}{5}>2x-4 +\frac{7x-63}{6}\le\frac{2x+5}{5} +\frac{7x-6}{4}>2x-4 +\frac{7x-84}{12}\ge0 +\frac{7x-8}{12}<\frac{9}{4} +\frac{7x-8}{4}>2x-4 +\frac{7x-9}{12} +\frac{7x-9}{3}>3x-5 +\frac{7x-9}{5}>2x-3 +\frac{7x\left(y+5\right)}{\left(x+7\right)\left(y+5\right)}\times\frac{5\left(x+7\right)}{35xy} +\frac{7x\left(y+5\right)}{x\left(y+5\right)+7\left(y+5\right)}\times\frac{5\left(x+7\right)}{35xy} +\frac{7x\times4}{9\times4}+\frac{3x}{4}>8 +\frac{7x^2+x+1}{6} +\frac{7x^2y^2}{4} +\frac{7x^2}{6}+\frac{x}{6}+\frac{1}{6} +\frac{7x^3y^2}{11} +\frac{7x^3y^4}{2} +\frac{7x^3z}{4y} +\frac{7x^3z}{8y} +\frac{7x^3}{2} +\frac{7x^3}{36x^{14}} +\frac{7x^3}{9x^7\times4x^7} +\frac{7x^4y^2}{3} +\frac{7x^4}{2} +\frac{7x^6y^4}{5} +\frac{7x^7y^4}{3x^3y^2} +\frac{7x^{3}y}{2} +\frac{7x^{3}}{6} +\frac{7x^{4}y^{2}}{5} +\frac{7x^{6}y^{6}}{2x^{3}y^{3}} +\frac{7xy^5}{6} +\frac{7xy}{4y} +\frac{7x}{10}\ge-7 +\frac{7x}{11} > 2-\frac{2x}{7} +\frac{7x}{11}\div\frac{5}{12y} +\frac{7x}{12} +\frac{7x}{12}+1>\frac{x}{12} +\frac{7x}{12}+6>\frac{x}{12}+5 +\frac{7x}{12}+9>\frac{x}{12}+8 +\frac{7x}{12}>-7 +\frac{7x}{12}>\frac{x}{12}+-1 +\frac{7x}{12}>\frac{x}{12}-1 +\frac{7x}{12}\ge-7 +\frac{7x}{12}\ge7 +\frac{7x}{12}\ge\frac{84}{12} +\frac{7x}{12}\times12\ge7\times12 +\frac{7x}{15} +\frac{7x}{175}-\frac{35x+25}{175} +\frac{7x}{175}-\frac{7x+5}{35} +\frac{7x}{2} +\frac{7x}{2}\ge-28 +\frac{7x}{35}+\frac{5x+10}{35}<\frac{3}{5} +\frac{7x}{35}+\frac{5x+15}{35}<\frac{3}{5} +\frac{7x}{35}+\frac{5x+25}{35}<\frac{21}{35} +\frac{7x}{35}+\frac{5x+30}{35}<\frac{21}{35} +\frac{7x}{3} +\frac{7x}{3}\le x +\frac{7x}{4} +\frac{7x}{4}-\frac{1}{4} +\frac{7x}{4}>-63 +\frac{7x}{4}>21 +\frac{7x}{4}\ge-35 +\frac{7x}{4}\ge14 +\frac{7x}{5} +\frac{7x}{5} > \frac{17x}{19}-12 +\frac{7x}{5}+3>2x +\frac{7x}{5}-1>2x-4 +\frac{7x}{5}-2x>-3 +\frac{7x}{5}-\frac{17x}{19} > -12 +\frac{7x}{5}-\frac{17x}{19} > -13+1 +\frac{7x}{5}-\frac{5}{5}>2x-4 +\frac{7x}{5}2x-3 +\frac{7x}{5}>\frac{15x}{14}-4 +\frac{7x}{5}>\frac{9x}{17}+8 +\frac{7x}{5}\le x +\frac{7x}{5}\le\frac{5x}{5} +\frac{7x}{63}+\frac{9x+27}{63}<\frac{5}{9} +\frac{7x}{63}+\frac{9x+36}{63}<\frac{35}{63} +\frac{7x}{63}+\frac{x+5}{63}\ge\frac{35}{63} +\frac{7x}{63}+\frac{x+6}{63}\ge\frac{5}{9} +\frac{7x}{6}-14<-35 +\frac{7x}{6}-28\le21 +\frac{7x}{6}-7\le35 +\frac{7x}{6}<-14 +\frac{7x}{6}<-21 +\frac{7x}{6}<-7 +\frac{7x}{6}\ge-42 +\frac{7x}{6}\ge0 +\frac{7x}{75}>\frac{48}{5} +\frac{7x}{7} > \frac{-21}{7} +\frac{7x}{7} > \frac{-7}{7} +\frac{7x}{7} > \frac{0}{7} +\frac{7x}{7} > \frac{21}{7} +\frac{7x}{7} > \frac{35}{7} +\frac{7x}{7} > \frac{7}{7} +\frac{7x}{7}-\frac{9x}{7}>7 +\frac{7x}{7}<-\frac{35}{7} +\frac{7x}{7}<1 +\frac{7x}{7}<\frac{-7}{7} +\frac{7x}{7}<\frac{10}{7} +\frac{7x}{7}<\frac{14}{7} +\frac{7x}{7}<\frac{21}{7} +\frac{7x}{7}<\frac{28}{7} +\frac{7x}{7}<\frac{42}{7} +\frac{7x}{7}<\frac{590}{7} +\frac{7x}{7}<\frac{70}{7} +\frac{7x}{7}<\frac{793}{7} +\frac{7x}{7}<\frac{7}{7} +\frac{7x}{7}<\frac{98}{7} +\frac{7x}{7}>-\frac{28}{7} +\frac{7x}{7}>-\frac{35}{7} +\frac{7x}{7}>-\frac{5}{7} +\frac{7x}{7}>-\frac{7}{7} +\frac{7x}{7}>0 +\frac{7x}{7}>\frac{-14}{7} +\frac{7x}{7}>\frac{0}{7} +\frac{7x}{7}>\frac{119}{7} +\frac{7x}{7}>\frac{14}{7} +\frac{7x}{7}>\frac{165}{7} +\frac{7x}{7}>\frac{21}{7} +\frac{7x}{7}>\frac{250}{7} +\frac{7x}{7}>\frac{28}{7} +\frac{7x}{7}>\frac{35}{7} +\frac{7x}{7}>\frac{49}{7} +\frac{7x}{7}>\frac{70}{7} +\frac{7x}{7}>\frac{7}{7} +\frac{7x}{7}\ge \frac{-21}{7} +\frac{7x}{7}\ge \frac{-7}{7} +\frac{7x}{7}\ge-\frac{21}{7} +\frac{7x}{7}\ge-\frac{42}{7} +\frac{7x}{7}\ge-\frac{7}{7} +\frac{7x}{7}\ge-\frac{84}{7} +\frac{7x}{7}\ge0 +\frac{7x}{7}\ge42 +\frac{7x}{7}\ge\frac{0}{7} +\frac{7x}{7}\ge\frac{112}{7} +\frac{7x}{7}\ge\frac{28}{7} +\frac{7x}{7}\ge\frac{35}{7} +\frac{7x}{7}\ge\frac{63}{7} +\frac{7x}{7}\ge\frac{70}{7} +\frac{7x}{7}\ge\frac{84}{7} +\frac{7x}{7}\le 17\frac{8}{11}\times \left( \frac{1}{7}\right) +\frac{7x}{7}\le \frac{-28}{7} +\frac{7x}{7}\le \frac{-7}{7} +\frac{7x}{7}\le\frac{-18}{7} +\frac{7x}{7}\le\frac{-28}{7} +\frac{7x}{7}\le\frac{-7}{7} +\frac{7x}{7}\le\frac{105}{7} +\frac{7x}{7}\le\frac{112}{7} +\frac{7x}{7}\le\frac{14}{7} +\frac{7x}{7}\le\frac{21}{7} +\frac{7x}{7}\le\frac{28}{7} +\frac{7x}{7}\le\frac{2}{7} +\frac{7x}{7}\le\frac{35}{7} +\frac{7x}{7}\le\frac{42}{7} +\frac{7x}{7}\le\frac{49}{7} +\frac{7x}{7}\le\frac{56}{7} +\frac{7x}{7}\le\frac{6}{7} +\frac{7x}{7}\le\frac{77}{7} +\frac{7x}{7}\le\frac{7}{-7} +\frac{7x}{7}\le\frac{7}{7} +\frac{7x}{84}-\frac{12x}{84}<0 +\frac{7x}{8}+2x<9 +\frac{7x}{8}+3x-9+9<0+9 +\frac{7x}{8}+3x<6 +\frac{7x}{8}+\frac{48x}{8}<2 +\frac{7x}{8}-\frac{224}{8}>35 +\frac{7x}{8}-\frac{28}{1}>35 +\frac{7x}{8}8+\left(3x\right)8<\left(9\right)8 +\frac{7x}{8}>-49 +\frac{7x}{8}>0 +\frac{7x}{9}+5x<2 +\frac{7x}{9}+9-9>\frac{x}{9}+7-9 +\frac{7x}{9}-\frac{x}{9}+3>2 +\frac{7x}{9}-\frac{x}{9}>-1 +\frac{7x}{9}-\frac{x}{9}>9-3 +\frac{7x}{9}-\frac{x}{9}>\frac{x}{9}-2-\frac{x}{9} +\frac{7x}{9}<7 +\frac{7x}{9}>14 +\frac{7x}{9}>21 +\frac{7x}{9}>\frac{x}{9}-2 +\frac{7y^2}{105x} +\frac{7y}{4w} +\frac{7y}{52} +\frac{7y}{7} +\frac{7y}{7}<\frac{8}{7} +\frac{7y}{7}>\frac{42}{7} +\frac{7y}{7}>\frac{56}{7} +\frac{7y}{7}\le\frac{630}{7}-\frac{18x}{7} +\frac{7} {6}x +\frac{7}{- 8 + \left( - 6 \right)} +\frac{7}{-16x^{11}} +\frac{7}{-1} +\frac{7}{-2}<-5 +\frac{7}{-2}<\frac{10}{-2} +\frac{7}{-2}<\frac{11}{-2} +\frac{7}{-2}<\frac{9}{-2} +\frac{7}{-3}<-3 +\frac{7}{-3}<-\frac{10}{3} +\frac{7}{-3}<\frac{10}{-3} +\frac{7}{-3}<\frac{11}{-3} +\frac{7}{-3}<\frac{9}{-3} +\frac{7}{-4}<\frac{9}{-4} +\frac{7}{-5}<\frac{10}{-5} +\frac{7}{-5}<\frac{11}{-5} +\frac{7}{-5}<\frac{9}{-5} +\frac{7}{-6}<-\frac{3}{2} +\frac{7}{-6}<\frac{10}{-6} +\frac{7}{-6}<\frac{11}{-6} +\frac{7}{-6}<\frac{9}{-6} +\frac{7}{-x^5y^{12}} +\frac{7}{10} +\frac{7}{10} < 2 +\frac{7}{10} < 3 +\frac{7}{10} < x +\frac{7}{10} > x +\frac{7}{10}<2 +\frac{7}{10}<3 +\frac{7}{10}x +\frac{7}{10}\le2 +\frac{7}{11}+\frac{10n}{11m} +\frac{7}{11} x +\frac{7}{15}x +\frac{7}{17}>x +\frac{7}{18x^3} +\frac{7}{18} < x +\frac{7}{18}x +\frac{7}{1} > \frac{x}{1} +\frac{7}{1}<\frac{1}{11} +\frac{7}{1}\le k +\frac{7}{1}\times\frac{x+5}{7}+8x\times\frac{7}{1}<7\times\frac{7}{1} +\frac{7}{20y} +\frac{7}{23} < \frac{23x}{23} +\frac{7}{23} < x +\frac{7}{24} +\frac{7}{24}>x +\frac{7}{25} +\frac{7}{25} \frac{3}{2} +\frac{7}{2} > \frac{5}{2} +\frac{7}{2}<\frac{11}{2} +\frac{7}{2}>2 +\frac{7}{2}>\frac{1}{2} +\frac{7}{2}>\frac{3}{2} +\frac{7}{2}>\frac{5}{2} +\frac{7}{2}\ge x > -\frac{3}{2} +\frac{7}{2}\ge x > \frac{-1}{2} +\frac{7}{2}\ge x>-0.5 +\frac{7}{2}\ge x>-1.5 +\frac{7}{2}\ge x>-2.5 +\frac{7}{2}\ge x>-\frac{1}{2} +\frac{7}{2}\ge x>-\frac{3}{2} +\frac{7}{2}\ge x>-\frac{5}{2} +\frac{7}{2}\ge x>\frac{-1}{2} +\frac{7}{2}\ge x>\frac{-3}{2} +\frac{7}{2}\ge x>\frac{-5}{2} +\frac{7}{2}\ge x>\frac{1}{-2} +\frac{7}{2}\ge x>\frac{2}{-4} +\frac{7}{2}\ge x>\frac{3}{-2} +\frac{7}{2}\ge x>\frac{5}{-2} +\frac{7}{2}\sqrt{q} +\frac{7}{2}\times\frac{2x}{7}>12\times\frac{7}{2} +\frac{7}{2}x +\frac{7}{2}x\le x +\frac{7}{2}x^{3}y^{3} +\frac{7}{2}x^{4} +\frac{7}{2}x^{8-7} +\frac{7}{30y} +\frac{7}{30}\le x +\frac{7}{36 x^{11}} +\frac{7}{36}x^{-11} +\frac{7}{3} +\frac{7}{3} > \frac{3}{3} +\frac{7}{3} > \frac{4}{3} +\frac{7}{3} > x +\frac{7}{3}<4 +\frac{7}{3}<\frac{3}{11} +\frac{7}{3}>1 +\frac{7}{3}>\frac{3}{3} +\frac{7}{3}>\frac{4}{3} +\frac{7}{3}>\frac{5}{3} +\frac{7}{3}x-2\le x-2 +\frac{7}{3}x-x-2\le-2 +\frac{7}{4 x + 3} - \frac{4}{4 x + 3} > 0 +\frac{7}{4p} +\frac{7}{4q} +\frac{7}{4x+3}-\frac{4}{4x+3}>0 +\frac{7}{4y} +\frac{7}{4} +\frac{7}{4} > \frac{3}{4} +\frac{7}{4} > \frac{5}{4} +\frac{7}{4}>1 +\frac{7}{4}>\frac{3}{4} +\frac{7}{4}>\frac{4}{4} +\frac{7}{4}>\frac{5}{4} +\frac{7}{4}>a +\frac{7}{4}\ge x > -\frac{1}{4} +\frac{7}{4}\ge x > -\frac{3}{4} +\frac{7}{4}\ge x > -\frac{5}{4} +\frac{7}{4}\ge x > \frac{-5}{4} +\frac{7}{4}\ge x > \frac{5}{-4} +\frac{7}{4}\ge x>-\frac{1}{4} +\frac{7}{4}\ge x>-\frac{3}{4} +\frac{7}{4}\ge x>-\frac{5}{4} +\frac{7}{4}\ge x>\frac{-3}{4} +\frac{7}{4}\ge x>\frac{-5}{4} +\frac{7}{4}\ge x>\frac{1}{-4} +\frac{7}{4}\ge x>\frac{3}{-4} +\frac{7}{4}\ge x>\frac{5}{-4} +\frac{7}{4}x\le x +\frac{7}{50y} +\frac{7}{5p} +\frac{7}{5} < x +\frac{7}{5} > \frac{4}{5} +\frac{7}{5} > \frac{5}{5} +\frac{7}{5}-\frac{2}{5}x<3 +\frac{7}{5}-\frac{2}{5}x<\frac{9}{3} +\frac{7}{5}<\frac{5x}{5} +\frac{7}{5}1 +\frac{7}{5}>\frac{3}{5} +\frac{7}{5}>\frac{4}{5} +\frac{7}{5}>\frac{5}{5} +\frac{7}{5}>x +\frac{7}{5}\ge x > -1 +\frac{7}{5}\ge x > -\frac{1}{5} +\frac{7}{5}\ge x > -\frac{3}{5} +\frac{7}{5}\ge x>-1 +\frac{7}{5}\ge x>-\frac{1}{5} +\frac{7}{5}\ge x>-\frac{3}{5} +\frac{7}{5}\ge x>-\frac{5}{5} +\frac{7}{5}\ge x>\frac{-1}{5} +\frac{7}{5}\ge x>\frac{-3}{5} +\frac{7}{5}\ge x>\frac{1}{-5} +\frac{7}{5}\ge x>\frac{3}{-5} +\frac{7}{5}\ge x\text{ and } x>-\frac{1}{5} +\frac{7}{5}x+\frac{9}{5}>6 +\frac{7}{5}x-2\le x-2 +\frac{7}{5}x>\frac{21}{5} +\frac{7}{5}x\le x +\frac{7}{5}x^3 +\frac{7}{6} +\frac{7}{6} < x +\frac{7}{6} > \frac{4}{6} +\frac{7}{6} > \frac{5}{6} +\frac{7}{6}<\frac{6x}{6} +\frac{7}{6}<\frac{6}{5} +\frac{7}{6}\frac{1}{2} +\frac{7}{6}>\frac{2}{3} +\frac{7}{6}>\frac{3}{6} +\frac{7}{6}>\frac{4}{6} +\frac{7}{6}>\frac{5}{6} +\frac{7}{6}>y +\frac{7}{6}x^2+\frac{3}{10}x+\frac{7}{30} +\frac{7}{6}y +\frac{7}{7x+3}>0 +\frac{7}{7}<36 +\frac{7}{7}<\frac{36}{7} +\frac{7}{7}\left(k+4\right)\le\frac{28}{7} +\frac{7}{7}\left(k+6\right)\le\frac{42}{7} +\frac{7}{7}x<-\frac{21}{7} +\frac{7}{7}x>\frac{63}{7} +\frac{7}{7}x\le\frac{77}{7} +\frac{7}{7}y\le-\frac{17}{7}x+\frac{476}{7} +\frac{7}{7}y\le\frac{525}{7}-\frac{15}{7}x +\frac{7}{8} +\frac{7}{8} < 2 +\frac{7}{8} < 3 +\frac{7}{8} < x +\frac{7}{8}<2 +\frac{7}{8}x +\frac{7}{9x}\times\frac{1}{2x^2} +\frac{7}{9} +\frac{7}{9} < 2 +\frac{7}{9} < 3 +\frac{7}{9} < x +\frac{7}{9}<2 +\frac{7}{9}<3 +\frac{7}{9}<\frac{9x}{9} +\frac{7}{9}x +\frac{7}{\left(x-9\right)^2}-\frac{5}{2\left(x-9\right)} +\frac{7}{\sqrt{11}-7}\times \frac{\sqrt{11}+7}{\sqrt{11}+7} +\frac{7}{\sqrt{7}-6}\times\frac{\sqrt{7}+6}{\sqrt{7}+6} +\frac{7}{b} +\frac{7}{p^5} +\frac{7}{p^{4}q^{9}}\times \left( \frac{-7}{p^{6}q^{5}}\right) +\frac{7}{p} +\frac{7}{x^3} +\frac{7}{x^4} +\frac{7}{x^{3}} +\frac{7}{x}+\frac{x}{7} +\frac{7}{x}-3 +\frac{7}{x}-5 +\frac{7}{x}-9 +\frac{8 + 5}{3 b} +\frac{8 - 3 x - 9}{x + 3} \geq 0 +\frac{8 - 9 x - 18}{x + 2} \geq 0 +\frac{8 - x}{2} \geq 5 +\frac{8 \left( 11 x + 16\right)}{8} > 14 \times 8 +\frac{8 \left( 17 x + 13\right)}{8} > 14 \times 8 +\frac{8 \left( 5 x + 17\right)}{8} > 15 \times 8 +\frac{8 \left( 6 x + 5\right)}{8} > 2 \times 8 +\frac{8 \left( 8 x + 5\right) \left(x + 1\right)}{8} +\frac{8 \left(7 + 6 v\right)}{v} +\frac{8 \left(k + 3\right)}{8} \leq \frac{24}{8} +\frac{8 \left(k + 4\right)}{8} \leq \frac{32}{8} +\frac{8 \left(k + 5\right)}{8} \leq \frac{40}{8} +\frac{8 \left(k + 6\right)}{8} \leq \frac{48}{8} +\frac{8 \left(k + 7\right)}{8} \leq \frac{56}{8} +\frac{8 \left(k + 9\right)}{8} \leq \frac{72}{8} +\frac{8 \left(x + 2\right)}{8} \leq \frac{24}{8} +\frac{8 \left(x + 2\right)}{8} \leq \frac{32}{8} +\frac{8 \left(x + 2\right)}{8} \leq \frac{40}{8} +\frac{8 \left(x + 2\right)}{8} \leq \frac{56}{8} +\frac{8 \left(x + 2\right)}{8} \leq \frac{64}{8} +\frac{8 \left(x + 3\right)}{3 \left(x + 3\right)^{2}} +\frac{8 \left(x + 3\right)}{3 \left(x^{2} + 6 x + 9\right)} +\frac{8 \left(x + 3\right)}{8} \leq \frac{48}{8} +\frac{8 \left(x + 3\right)}{8} \leq \frac{56}{8} +\frac{8 \left(x + 3\right)}{8} \leq \frac{64}{8} +\frac{8 \left(x + 4\right)}{8} \leq \frac{40}{8} +\frac{8 \left(x + 4\right)}{8} \leq \frac{56}{8} +\frac{8 \left(x + 4\right)}{8} \leq \frac{64}{8} +\frac{8 \left(x + 4\right)}{8} \leq \frac{72}{8} +\frac{8 \left(x + 5\right)}{8} \leq \frac{48}{8} +\frac{8 \left(x + 5\right)}{8} \leq \frac{72}{8} +\frac{8 \left(x + 6\right)}{8} \leq \frac{56}{8} +\frac{8 \left(x + 6\right)}{8} \leq \frac{64}{8} +\frac{8 \left(x + 8\right)}{8} \leq \frac{72}{8} +\frac{8 \left(x - 4\right)}{8} < \frac{- 16}{8} +\frac{8 \left(x - 5\right)}{8} < \frac{- 16}{8} +\frac{8 \left(x - 5\right)}{8} < \frac{- 24}{8} +\frac{8 \left(x - 6\right)}{8} < \frac{- 16}{8} +\frac{8 \left(x - 6\right)}{8} < \frac{- 24}{8} +\frac{8 \left(x - 6\right)}{8} < \frac{- 32}{8} +\frac{8 \left(x - 6\right)}{8} < \frac{- 40}{8} +\frac{8 \left(x - 7\right)}{8} < \frac{- 16}{8} +\frac{8 \left(x - 7\right)}{8} < \frac{- 32}{8} +\frac{8 \left(x - 8\right)}{8} < \frac{- 24}{8} +\frac{8 \left(x - 8\right)}{8} < \frac{- 48}{8} +\frac{8 \left(x - 9\right)}{8} < \frac{- 16}{8} +\frac{8 \left(x - 9\right)}{8} < \frac{- 24}{8} +\frac{8 \left(x - 9\right)}{8} < \frac{- 40}{8} +\frac{8 \left(x - 9\right)}{8} < \frac{- 56}{8} +\frac{8 \sqrt{2} + 8 \times 9}{2 - 9^{2}} +\frac{8 a b}{a b} +\frac{8 a}{8} > \frac{150}{8} +\frac{8 a}{8} > \frac{300}{8} +\frac{8 b}{8} > \frac{150}{8} +\frac{8 b}{8} > \frac{30}{8} +\frac{8 b}{8} > \frac{60}{8} +\frac{8 c^{12}}{27 a^{9}} +\frac{8 k}{8} \leq 0 +\frac{8 m n \times 8 p \times 10}{9 n \times 7 p} +\frac{8 m n p}{3 n p} +\frac{8 m^{2}}{15 m^{10}} +\frac{8 m^{6}}{21 m^{16}} +\frac{8 m^{6}}{45 m^{11}} +\frac{8 m}{32} +\frac{8 m}{3} +\frac{8 m}{8} > \frac{180}{8} +\frac{8 n + 2 - 5 n - 4}{n - 7} +\frac{8 n + 2 - \left( 3 n + 5\right)}{n - 7} +\frac{8 n^{3 + 4}}{8} +\frac{8 n^{4 + 3}}{8} +\frac{8 n}{8} > \frac{112}{8} +\frac{8 n}{8} > \frac{128}{8} +\frac{8 n}{8} > \frac{160}{8} +\frac{8 n}{8} > \frac{16}{8} +\frac{8 n}{8} > \frac{250}{8} +\frac{8 n}{8} > \frac{300}{8} +\frac{8 n}{8} > \frac{350}{8} +\frac{8 n}{8} > \frac{48}{8} +\frac{8 n}{8} > \frac{64}{8} +\frac{8 n}{8} > \frac{96}{8} +\frac{8 u^{4}}{11 v} \times \frac{5 v^{3}}{5 v^{3}} +\frac{8 u^{5}}{v^{5}} +\frac{8 x + 10 x}{8} > - \frac{27}{2} +\frac{8 x + 108 x}{24} > 29 +\frac{8 x + 15 x}{12} > 3 +\frac{8 x + 24 x}{8} > 24 +\frac{8 x + 25 x}{20} > 8 +\frac{8 x + 35 x}{28} > \frac{86}{7} +\frac{8 x + 45 x}{10} > \frac{106}{5} +\frac{8 x + 20 - 3 x + 5}{8} +\frac{8 x + 20 - \left( 3 x - 5\right)}{8} +\frac{8 x + 23}{21} < 14 +\frac{8 x + 3}{5} \geq 4 +\frac{8 x + 3}{5} \geq 5 +\frac{8 x + 3}{5} \geq 7 +\frac{8 x + 3}{5} \geq 9 +\frac{8 x + 3}{7} \geq 5 +\frac{8 x + 3}{7} \geq 9 +\frac{8 x + 5}{3} \geq 7 +\frac{8 x + 5}{9} \geq 4 +\frac{8 x + 5}{9} \geq 5 +\frac{8 x + 5}{9} \geq 6 +\frac{8 x + 5}{9} \geq 9 +\frac{8 x + 7}{9} \geq 9 +\frac{8 x + 9}{5} \geq 5 +\frac{8 x + 9}{5} \geq 6 +\frac{8 x + 9}{5} \geq 7 +\frac{8 x + 9}{5} \geq 8 +\frac{8 x + 9}{5} \geq 9 +\frac{8 x + 9}{7} \geq 5 +\frac{8 x - 2 x + 3}{20} +\frac{8 x - 10}{3} > 3 x - 5 +\frac{8 x - 10}{5} > 2 x - 4 +\frac{8 x - 11}{33} < 13 +\frac{8 x - 11}{5} > 2 x - 5 +\frac{8 x - 12}{4} > 3 x - 5 +\frac{8 x - 144}{9} < 9 +\frac{8 x - 180}{9} < 4 +\frac{8 x - 1}{5} > 4 x - 5 +\frac{8 x - 255}{105} < 4 +\frac{8 x - 2}{2} > 5 x - 5 +\frac{8 x - 2}{5} > 2 x - 2 +\frac{8 x - 2}{5} > 2 x - 4 +\frac{8 x - 380}{209} < 16 +\frac{8 x - 3}{3} > 3 x - 3 +\frac{8 x - 4}{3} > 3 x - 3 +\frac{8 x - 4}{3} > 4 x - 4 +\frac{8 x - 5}{3} > 3 x - 3 +\frac{8 x - 6}{3} > 3 x - 5 +\frac{8 x - 6}{5} > 2 x - 4 +\frac{8 x - 9}{5} > 2 x - 5 +\frac{8 x - \left( 2 x - 3\right)}{20} +\frac{8 x - \left( 3 x + 4\right)}{20} +\frac{8 x^{ - 9 - \left( - 2 \right)}}{2} +\frac{8 x^{2}}{2} + 9 x + C +\frac{8 x^{2}}{2} - 5 x + C +\frac{8 x^{2}}{2} - 9 x + C +\frac{8 x^{3 - 10}}{4} +\frac{8 x^{3 - \left( - 3 \right)}}{2} +\frac{8 x^{3}}{5} +\frac{8 x^{6} y^{6}}{5 x^{8} y^{8}} +\frac{8 x}{20} - \frac{2 x - 3}{20} +\frac{8 x}{35} \leq 6 +\frac{8 x}{3} +\frac{8 x}{3} - \frac{16 x}{17} > - 11 + 13 +\frac{8 x}{3} - \frac{3 x}{16} > - 16 + 7 +\frac{8 x}{3} < - 16 +\frac{8 x}{3} < - 16 + 8 +\frac{8 x}{3} < - 24 +\frac{8 x}{3} < - 32 + 8 +\frac{8 x}{3} < - 40 + 16 +\frac{8 x}{3} < - 40 + 24 +\frac{8 x}{3} < - 8 +\frac{8 x}{3} < 16 + 32 +\frac{8 x}{3} < 24 + 32 +\frac{8 x}{3} < 40 + 24 +\frac{8 x}{3} < 48 +\frac{8 x}{3} < 56 +\frac{8 x}{3} > - 16 +\frac{8 x}{3} > - 16 + 24 +\frac{8 x}{3} > - 24 +\frac{8 x}{3} > - 24 + 40 +\frac{8 x}{3} > - 32 + 16 +\frac{8 x}{3} > - 32 + 8 +\frac{8 x}{3} > - 32 - 16 +\frac{8 x}{3} > - 32 - 32 +\frac{8 x}{3} > - 32 - 40 +\frac{8 x}{3} > - 40 +\frac{8 x}{3} > - 40 + 40 +\frac{8 x}{3} > - 48 +\frac{8 x}{3} > - 64 +\frac{8 x}{3} > - 72 +\frac{8 x}{3} > - 8 - 16 +\frac{8 x}{3} > - 8 - 32 +\frac{8 x}{3} > - 8 - 40 +\frac{8 x}{3} > 0 +\frac{8 x}{3} > 16 +\frac{8 x}{3} > 16 + 32 +\frac{8 x}{3} > 16 + 40 +\frac{8 x}{3} > 24 +\frac{8 x}{3} > 32 +\frac{8 x}{3} > 32 + 16 +\frac{8 x}{3} > 32 + 40 +\frac{8 x}{3} > 40 +\frac{8 x}{3} > 48 +\frac{8 x}{3} > 48 - 16 +\frac{8 x}{3} > 48 - 40 +\frac{8 x}{3} > 56 +\frac{8 x}{3} > 56 - 16 +\frac{8 x}{3} > 56 - 24 +\frac{8 x}{3} > 56 - 32 +\frac{8 x}{3} > 56 - 40 +\frac{8 x}{3} > 64 - 40 +\frac{8 x}{3} > 72 +\frac{8 x}{3} > 8 +\frac{8 x}{3} > 8 + 16 +\frac{8 x}{3} \leq 24 +\frac{8 x}{5} +\frac{8 x}{5} < 16 + 40 +\frac{8 x}{5} < 40 + 32 +\frac{8 x}{5} < 56 +\frac{8 x}{5} < 72 +\frac{8 x}{5} > 16 + 32 +\frac{8 x}{5} > 24 +\frac{8 x}{5} > 24 + 32 +\frac{8 x}{5} > 24 + 40 +\frac{8 x}{5} > 32 + 24 +\frac{8 x}{5} > 48 +\frac{8 x}{5} > 48 - 24 +\frac{8 x}{5} > 56 +\frac{8 x}{5} > 64 +\frac{8 x}{5} > 64 - 16 +\frac{8 x}{5} > 72 - 16 +\frac{8 x}{7} - \frac{x}{17} > - 13 + 9 +\frac{8 x}{7} > - 40 + 32 +\frac{8 x}{7} > - 8 +\frac{8 x}{7} > 16 + 24 +\frac{8 x}{7} > 48 +\frac{8 x}{7} > 72 - 24 +\frac{8 x}{8} < \frac{- 16}{8} +\frac{8 x}{8} < \frac{- 24}{8} +\frac{8 x}{8} < \frac{- 32}{8} +\frac{8 x}{8} < \frac{- 40}{8} +\frac{8 x}{8} < \frac{- 56}{8} +\frac{8 x}{8} < \frac{- 8}{8} +\frac{8 x}{8} < \frac{16}{8} +\frac{8 x}{8} < \frac{216}{8} +\frac{8 x}{8} < \frac{225}{8} +\frac{8 x}{8} < \frac{24}{8} +\frac{8 x}{8} < \frac{271}{8} +\frac{8 x}{8} < \frac{32}{8} +\frac{8 x}{8} < \frac{40}{8} +\frac{8 x}{8} < \frac{48}{8} +\frac{8 x}{8} < \frac{56}{8} +\frac{8 x}{8} < \frac{64}{8} +\frac{8 x}{8} < \frac{80}{8} +\frac{8 x}{8} < \frac{8}{8} +\frac{8 x}{8} > \frac{- 16}{8} +\frac{8 x}{8} > \frac{- 24}{8} +\frac{8 x}{8} > \frac{- 32}{8} +\frac{8 x}{8} > \frac{- 40}{8} +\frac{8 x}{8} > \frac{- 48}{8} +\frac{8 x}{8} > \frac{- 56}{8} +\frac{8 x}{8} > \frac{- 8}{8} +\frac{8 x}{8} > \frac{0}{8} +\frac{8 x}{8} > \frac{112}{8} +\frac{8 x}{8} > \frac{118}{8} +\frac{8 x}{8} > \frac{152}{8} +\frac{8 x}{8} > \frac{16}{8} +\frac{8 x}{8} > \frac{24}{8} +\frac{8 x}{8} > \frac{32}{8} +\frac{8 x}{8} > \frac{40}{8} +\frac{8 x}{8} > \frac{48}{8} +\frac{8 x}{8} > \frac{56}{8} +\frac{8 x}{8} > \frac{64}{8} +\frac{8 x}{8} > \frac{72}{8} +\frac{8 x}{8} > \frac{8}{8} +\frac{8 x}{8} > \frac{96}{8} +\frac{8 x}{8} \geq \frac{- 16}{8} +\frac{8 x}{8} \geq \frac{- 24}{8} +\frac{8 x}{8} \geq \frac{- 48}{8} +\frac{8 x}{8} \geq \frac{- 56}{8} +\frac{8 x}{8} \geq \frac{0}{8} +\frac{8 x}{8} \geq \frac{104}{8} +\frac{8 x}{8} \geq \frac{112}{8} +\frac{8 x}{8} \geq \frac{120}{8} +\frac{8 x}{8} \geq \frac{128}{8} +\frac{8 x}{8} \geq \frac{136}{8} +\frac{8 x}{8} \geq \frac{144}{8} +\frac{8 x}{8} \geq \frac{16}{8} +\frac{8 x}{8} \geq \frac{24}{8} +\frac{8 x}{8} \geq \frac{40}{8} +\frac{8 x}{8} \geq \frac{56}{8} +\frac{8 x}{8} \geq \frac{64}{8} +\frac{8 x}{8} \geq \frac{72}{8} +\frac{8 x}{8} \geq \frac{80}{8} +\frac{8 x}{8} \geq \frac{88}{8} +\frac{8 x}{8} \geq \frac{8}{8} +\frac{8 x}{8} \geq \frac{96}{8} +\frac{8 x}{8} \leq \frac{- 16}{8} +\frac{8 x}{8} \leq \frac{- 24}{8} +\frac{8 x}{8} \leq \frac{- 32}{8} +\frac{8 x}{8} \leq \frac{- 40}{8} +\frac{8 x}{8} \leq \frac{- 48}{8} +\frac{8 x}{8} \leq \frac{- 56}{8} +\frac{8 x}{8} \leq \frac{- 64}{8} +\frac{8 x}{8} \leq \frac{- 72}{8} +\frac{8 x}{8} \leq \frac{104}{8} +\frac{8 x}{8} \leq \frac{112}{8} +\frac{8 x}{8} \leq \frac{120}{8} +\frac{8 x}{8} \leq \frac{128}{8} +\frac{8 x}{8} \leq \frac{136}{8} +\frac{8 x}{8} \leq \frac{16}{8} +\frac{8 x}{8} \leq \frac{24}{8} +\frac{8 x}{8} \leq \frac{32}{8} +\frac{8 x}{8} \leq \frac{3}{8} +\frac{8 x}{8} \leq \frac{48}{8} +\frac{8 x}{8} \leq \frac{56}{8} +\frac{8 x}{8} \leq \frac{5}{8} +\frac{8 x}{8} \leq \frac{64}{8} +\frac{8 x}{8} \leq \frac{7}{8} +\frac{8 x}{8} \leq \frac{80}{8} +\frac{8 x}{8} \leq \frac{88}{8} +\frac{8 x}{8} \leq \frac{8}{8} +\frac{8 x}{9} + 2 x < 9 +\frac{8 x}{9} + 3 x < 7 +\frac{8 x}{9} + 4 x < 7 +\frac{8 x}{9} + 8 x < 7 +\frac{8 x}{9} + 9 x < 3 +\frac{8 x}{9} + 9 x < 7 +\frac{8 x}{9} + \frac{18 x}{9} < 9 +\frac{8 x}{9} + \frac{27 x}{9} < 7 +\frac{8 x}{9} + \frac{36 x}{9} < 7 +\frac{8 x}{9} + \frac{45 x}{9} < 7 +\frac{8 x}{9} + \frac{54 x}{9} < 4 +\frac{8 x}{9} + \frac{72 x}{9} < 5 +\frac{8 x}{9} + \frac{72 x}{9} < 7 +\frac{8 x}{9} + \frac{81 x}{9} < 3 +\frac{8 x}{9} + \frac{81 x}{9} < 7 +\frac{8 x}{9} - \frac{7 x}{16} > - 1 + 3 +\frac{8 x}{9} < - 16 +\frac{8 x}{9} < - 24 +\frac{8 x}{9} < - 24 + 40 +\frac{8 x}{9} < - 24 + 8 +\frac{8 x}{9} < - 32 + 40 +\frac{8 x}{9} < - 32 + 8 +\frac{8 x}{9} < - 40 + 24 +\frac{8 x}{9} < - 8 + 40 +\frac{8 x}{9} < 16 +\frac{8 x}{9} < 24 + 40 +\frac{8 x}{9} < 32 +\frac{8 x}{9} < 40 +\frac{8 x}{9} < 40 + 16 +\frac{8 x}{9} < 40 + 24 +\frac{8 x}{9} < 56 +\frac{8 x}{9} < 64 +\frac{8 x}{9} < 8 +\frac{8 x}{9} < 8 + 32 +\frac{8 x}{9} > - 16 - 40 +\frac{8 x}{9} > - 24 +\frac{8 x}{9} > - 24 + 40 +\frac{8 x}{9} > - 24 - 16 +\frac{8 x}{9} > - 24 - 24 +\frac{8 x}{9} > - 24 - 40 +\frac{8 x}{9} > - 40 - 16 +\frac{8 x}{9} > - 48 +\frac{8 x}{9} > - 56 +\frac{8 x}{9} > - 64 +\frac{8 x}{9} > - 8 - 16 +\frac{8 x}{9} > 16 +\frac{8 x}{9} > 16 + 40 +\frac{8 x}{9} > 24 + 40 +\frac{8 x}{9} > 32 +\frac{8 x}{9} > 40 +\frac{8 x}{9} > 40 + 32 +\frac{8 x}{9} > 48 - 16 +\frac{8 x}{9} > 48 - 32 +\frac{8 x}{9} > 56 +\frac{8 x}{9} > 64 +\frac{8 x}{9} > 64 - 24 +\frac{8 x}{9} > 64 - 32 +\frac{8 x}{9} > 72 +\frac{8 x}{9} > 72 - 16 +\frac{8 x}{9} > 8 + 24 +\frac{8 x}{9} \leq 48 +\frac{8 y^{ - 4 } x^{0}}{2} +\frac{8 y^{2 - 6} x^{10 - 10}}{2} +\frac{8 y^{6}}{27 w^{9}} +\frac{8 y}{3 w} +\frac{8 y}{8} < \frac{9}{8} +\frac{8 y}{8} > \frac{24}{8} +\frac{8 y}{8} > \frac{32}{8} +\frac{8 y}{8} > \frac{40}{8} +\frac{8 y}{8} > \frac{56}{8} +\frac{8 y}{8} > \frac{64}{8} +\frac{8+3}{5}\ge x>\frac{8-3}{-5} +\frac{8+6}{2}<\frac{2x}{2} +\frac{8+6}{2} \frac{106}{11} +\frac{80 x + 24 x}{16} > 26 +\frac{80 x + 27 x}{24} > 3 +\frac{80 x + 63 x}{70} > 7 +\frac{80 x + 2}{255} < 9 +\frac{80 x - 27 x}{144} > 4 +\frac{80 x}{80} < \frac{2293}{80} +\frac{80 x}{80} > \frac{- 1782}{80} +\frac{80 x}{80} \leq \frac{129}{80} +\frac{80 x}{99} > - 18 +\frac{80 x}{99} > - \frac{160}{33} +\frac{80 x}{9} < 5 +\frac{80 x}{9} < 7 +\frac{8000}{4}\le n +\frac{80b^2+50b}{64b^2+40b+40b+25}\times\frac{\left(8b+5\right)\left(b-1\right)}{6b} +\frac{80b^2+50b}{64b^2+80b+25}\times\frac{8b^2-8b+5b-5}{6b} +\frac{80b^2+50b}{64b^2+80b+25}\times\frac{\left(8b+5\right)\left(b-1\right)}{6b} +\frac{80m+32}{4} +\frac{80m^2q}{10} +\frac{80m}{4}+\frac{35-3}{4} +\frac{80p}{48} +\frac{80x+2}{255}<9 +\frac{80x}{35}>-\frac{48}{7} +\frac{80x}{80}>\frac{160}{80} +\frac{80x}{88}+\frac{77x}{88}>-\frac{1099}{88} +\frac{80}{200n} +\frac{80}{32} > \frac{32}{32}t > \frac{48}{32} +\frac{80}{32} > t > \frac{48}{32} +\frac{80}{32}>\frac{32t}{32}>\frac{48}{32} +\frac{80}{32}>t>\frac{16}{32} +\frac{80}{32}>t>\frac{1}{2} +\frac{80}{32}>t>\frac{3}{2} +\frac{80}{32}>t>\frac{48}{32} +\frac{80}{9} - \frac{101}{15} +\frac{81 x + 21 x}{27} > - \frac{34}{3} +\frac{81 x + 35 x}{63} > 4 +\frac{81 x + 56 x}{72} > 7 +\frac{81 x^{ 5 \times 4}}{y^{ 4 \times 4}} +\frac{81 x^{ 7 \times 4}}{y^{ 3 \times 4}} +\frac{81 x^{20}}{256} +\frac{81 x^{20}}{y^{16}} +\frac{81 x^{28}}{y^{12}} +\frac{81 x^{8} y^{8}}{z^{20}} +\frac{81 x}{35} > 3 +\frac{81 x}{35} > 7 +\frac{81 x}{40} > 7 +\frac{81 x}{5} > - 8 +\frac{81 x}{81} > \frac{- 40}{81} +\frac{81 x}{81} \leq \frac{143}{81} +\frac{819x-780}{13}-\frac{117x-390}{3}<195 +\frac{81\left(x+8\right)-9\left(x+2\right)}{9\left(81\right)}>\frac{5}{9} +\frac{81\times m\times mz} {20myz} +\frac{81m^{32}}{n^{44}} +\frac{81u^8}{v^{16}} +\frac{81x+648-9x-18}{729}>\frac{5}{9} +\frac{81x^8}{256} +\frac{81x^8}{625} +\frac{81x^{12}}{y^{12}} +\frac{81x^{16}y^{12}}{z^{20}} +\frac{81x^{20}}{256} +\frac{81x^{28}}{y^{12}} +\frac{81xy}{4} +\frac{81x}{40}>2 +\frac{81x}{45}-\frac{65x}{45}>-1 +\frac{81x}{55}>6 +\frac{81x}{81}\ge\frac{81}{81} +\frac{81y^2}{4} +\frac{81y^4}{4y^2} +\frac{81y^{2}} {25} +\frac{81y^{2}}{25} +\frac{81y^{4}} {25y^{2}} +\frac{81y}{72w} +\frac{81}{-32}\frac{16a}{16} +\frac{81}{16}>a +\frac{81}{24}>a +\frac{81}{25}y^2 +\frac{81}{28}>a +\frac{81}{32}>a +\frac{81}{36}>a +\frac{81}{4}p^{29} +\frac{81}{8}>a +\frac{81}{9} \leq \frac{9 p}{9} +\frac{81}{9}\le p +\frac{81}{9}\le\frac{9k}{9} +\frac{81}{9}\le\frac{9p}{9} +\frac{81}{m^{36}} +\frac{81}{u^{20}} +\frac{82 x}{45} > 3 +\frac{8240}{5\times10^{-4}} +\frac{825}{275} \leq \frac{275 t}{275} \leq \frac{1375}{275} +\frac{825}{275} \leq \frac{275 t}{275} \leq \frac{1650}{275} +\frac{825}{275} \leq \frac{275 t}{275} \leq \frac{2200}{275} +\frac{825}{275} \leq t \leq \frac{1375}{275} +\frac{825}{275} \leq t \leq \frac{1650}{275} +\frac{825}{275} \leq t \leq \frac{2200}{275} +\frac{825}{275}\le t\le\frac{1375}{275} +\frac{825}{275}\le\frac{275t}{275}\le\frac{1375}{275} +\frac{825}{275}\le\frac{275t}{275}\le\frac{2200}{275} +\frac{82x}{45}>3 +\frac{82x}{55}>\frac{164}{55} +\frac{83 x}{20} > - \frac{249}{10} +\frac{83 x}{28} > 5 +\frac{83 x}{30} > 4 +\frac{83 x}{42} > 3 +\frac{83x}{28}>5 +\frac{83x}{35}>3 +\frac{83x}{56}>-\frac{83}{28} +\frac{83x}{9}<6 +\frac{83}{90}x>3 +\frac{84 x + 121 x}{77} > 6 +\frac{84 x + 121 x}{77} > 7 +\frac{84 x + 30 x}{35} > 7 +\frac{84 x + 33 x}{77} > 7 +\frac{84 x + 55 x}{132} > 4 +\frac{84 x + 72 x}{63} > \frac{52}{3} +\frac{84 x y}{55} +\frac{84 x}{36} > \frac{56}{3} +\frac{84 x}{63} > - \frac{20}{3} +\frac{84 x}{84} \leq \frac{72}{84} +\frac{84m^3}{42m^2}+\frac{126m^3}{42m^2}+\frac{42m^3}{42m^2} +\frac{84p}{9} +\frac{84u} {3} +\frac{84u}{90} +\frac{84w}{9} +\frac{84x-20-77x+176}{44} < 12 +\frac{84xy}{55} +\frac{84x}{4}-\frac{112x}{7}\le196 +\frac{84y^2-73y}{24y^2-13y-45} +\frac{84y}{90} +\frac{84}{14} \leq \frac{14 k}{14} +\frac{85 - 105}{8 - 0} +\frac{85 x + 80}{136} < 7 +\frac{85 x - 4 x}{5} > - 8 +\frac{85 x}{66} > 5 +\frac{85 x}{85} < \frac{872}{85} +\frac{85 x}{85} \leq \frac{199}{85} +\frac{85 x}{85} \leq \frac{29}{85} +\frac{85 x}{85} \leq \frac{41}{85} +\frac{85 x}{9} < 5 +\frac{8546}{0.0001\times5} +\frac{855}{9}-\frac{19x}{9}\ge y +\frac{85x+53}{238} < 19 +\frac{85x-580}{30}\le\frac{24x+30}{30} +\frac{85x}{30}>17 +\frac{85x}{68}-17>\frac{44x}{68}-5 +\frac{85x}{9}<2 +\frac{85}{17} \leq \frac{17 k}{17} +\frac{85}{17}\le k +\frac{86 x}{40} > - \frac{301}{20} +\frac{86 x}{63} > \frac{86}{9} +\frac{86 x}{80} > - \frac{43}{10} +\frac{87 x}{24} > \frac{87}{4} +\frac{87 x}{28} > 6 +\frac{87 x}{42} > \frac{29}{2} +\frac{875}{175} \leq \frac{175 t}{175} \leq \frac{1225}{175} +\frac{875}{175} \leq \frac{175 t}{175} \leq \frac{1400}{175} +\frac{875}{175} \leq t \leq \frac{1225}{175} +\frac{875}{175} \leq t \leq \frac{1400}{175} +\frac{875}{175}\le t\le7 +\frac{87x}{28}>5 +\frac{87x}{42}>\frac{29}{2} +\frac{88 x + 100 x}{80} > \frac{141}{10} +\frac{88 x + 108 x}{99} > - \frac{1568}{99} +\frac{88 x + 15 x}{40} > 5 +\frac{88 x + 30 x}{40} > \frac{59}{10} +\frac{88 x + 30 x}{80} > - \frac{177}{20} +\frac{88 x + 33 x}{24} > 8 +\frac{88 x + 35 x}{55} > 3 +\frac{88 x + 36 x}{99} > \frac{248}{99} +\frac{88 x + 45 x}{99} > 4 +\frac{88 x + 60 x}{55} > 2 +\frac{88 x + 63 x}{72} > 8 +\frac{88 x - 9 x}{8} > - 6 +\frac{88 x}{16} > 22 +\frac{88 x}{30} > \frac{88}{15} +\frac{88 x}{45} > 6 +\frac{88 x}{51} > 2 +\frac{88 x}{88} \leq \frac{186}{88} +\frac{88x+80}{63}<20 +\frac{88x-16-21x+24}{24} < 16 +\frac{88x-91+171}{63}<20 +\frac{88xy}{35} +\frac{88x}{132}+\frac{108x}{132}>\frac{1176}{132} +\frac{88x}{33}+\frac{21x}{33}>4 +\frac{88x}{77}+\frac{49x}{77}>3 +\frac{88}{11}\le\frac{11k}{11} +\frac{89 x + 2}{24} < 2 +\frac{89 x}{170} > - 2 +\frac{89 x}{30} > 5 +\frac{89 x}{55} > 2 +\frac{89 x}{63} > 3 +\frac{89 x}{89} > \frac{- 340}{89} +\frac{89 x}{9} < 3 +\frac{89 x}{9} < 7 +\frac{89x}{132}>-12 +\frac{89x}{22}>8 +\frac{89x}{24} > 8 +\frac{89x}{24}>7 +\frac{89x}{30} > 5 +\frac{89x}{30}>5 +\frac{89x}{30}>\frac{150}{30} +\frac{89x}{33}>8 +\frac{89x}{36}>-\frac{623}{36} +\frac{89x}{55}>3 +\frac{89x}{89}>\frac{150}{89} +\frac{89}{30}x>5 +\frac{89}{42}x>6 +\frac{8\left( x-17\right) -7x}{56} < 3 +\frac{8\left(13x-6\right)-13\left(7x-18\right)}{104}<10 +\frac{8\left(4y+5\right)}{12y^2+20y+7} +\frac{8\left(4y+5\right)}{\left(6x+7\right)\left(2x+1\right)} +\frac{8\left(4y+5\right)}{\left(6y+7\right)\left(2y+1\right)} +\frac{8\left(5x+17\right)}{8}>120 +\frac{8\left(\frac{x}{3}-5\right)}{8}\le\frac{16}{8} +\frac{8\left(\frac{x}{3}\right)}{8}\le\frac{56}{8} +\frac{8\left(\frac{x}{9}-2\right)}{8}\le\frac{32}{8} +\frac{8\left(\left(\frac{x}{3}\right)-3\right)}{8}\le\frac{48}{8} +\frac{8\left(k+3\right)}{8}\le3 +\frac{8\left(k+4\right)}{8}\le\frac{32}{8} +\frac{8\left(k+5\right)}{8}\le\frac{40}{8} +\frac{8\left(k+6\right)}{8}\le\frac{48}{8} +\frac{8\left(m+9\right)\left(m+6\right)\left(m+10\right)}{12\left(m+5\right)\left(m+6\right)\left(m+10\right)} +\frac{8\left(m-6\right)}{10} +\frac{8\left(x+2\right)}{8}\le\frac{32}{8} +\frac{8\left(x+2\right)}{8}\le\frac{56}{8} +\frac{8\left(x+4\right)}{8}\le\frac{64}{8} +\frac{8\left(x+8\right)}{8}\le\frac{72}{8} +\frac{8\left(x-1\right)+3}{3}\ge\frac{43}{3} +\frac{8\left(x-4\right)}{9\left(y+11\right)} +\frac{8\left(x-5\right)}{8}<-\frac{24}{8} +\frac{8\left(x-5\right)}{8}\ge\frac{16}{8} +\frac{8\left(x-8\right)}{8}<\frac{-48}{8} +\frac{8\left(x-9\right)+2}{2}\le\frac{2}{2} +\frac{8\left(y-9\right)\left(y-2\right)-3\left(y+7\right)\left(y-2\right)+5\left(y+7\right)\left(y-9\right)}{\left(y+7\right)\left(y+2\right)\left(y-9\right)\left(y-2\right)} +\frac{8\sqrt{24u^5}}{2u\sqrt{2}} +\frac{8\sqrt{24u^5}}{\sqrt{8u^2}} +\frac{8\sqrt{24u^5}}{\sqrt{8}u} +\frac{8\sqrt{2}+72}{-79} +\frac{8\times p}{5p\times p}-\frac{5\times5p}{p\times5p} +\frac{8a^2}{2a^2} +\frac{8a^6}{27c^9} +\frac{8f^{15}}{27h^{12}} +\frac{8h^9}{27f^{12}} +\frac{8k}{8}\le0 +\frac{8k}{8}\le\frac{0}{8} +\frac{8m+14n}{26m} +\frac{8m+9n}{4m} +\frac{8m\left(7m+3\right)}{\left(7m+3\right)}\times\frac{\left(m-4\right)}{6m} +\frac{8m\left(7m^2-42m+3k-18\right)}{7m+3\left(10m\right)} +\frac{8m\left(m-4\right)}{6m} +\frac{8m\left(m-6\right)}{10m} +\frac{8m^2-48m}{10m} +\frac{8m^3}{63m^9} +\frac{8m^3}{6m} +\frac{8m^6}{21m^{16}} +\frac{8m^6}{45m^{11}} +\frac{8m^6}{5m^7}\times\frac{1}{9m^4} +\frac{8mn^2}{5m^2n} +\frac{8m}{3n}\times\frac{9n}{4m} +\frac{8m}{7m+3}\times\frac{7m^2-42m+3m-18}{10m} +\frac{8m}{7m+3}\times\frac{\left(7m+3\right)\left(m-6\right)}{10m} +\frac{8n+2-3n-5}{n-7} +\frac{8n+2}{n-7}-\frac{5n+4}{n-7} +\frac{8n^7}{8} +\frac{8n^{5}}{15n^{12}} +\frac{8ny^2}{63} +\frac{8n}{3m} +\frac{8n}{5m} +\frac{8n}{8}>24 +\frac{8n}{8}>48 +\frac{8n}{8}>\frac{128}{8} +\frac{8n}{8}>\frac{160}{8} +\frac{8n}{8}>\frac{48}{8} +\frac{8n}{8}>\frac{64}{8} +\frac{8n}{8}>\frac{80}{8} +\frac{8n}{9n} +\frac{8p}{10}>50 +\frac{8p}{7p}\times \frac{5qr}{4q} +\frac{8p}{8}>\frac{20}{8} +\frac{8p}{8}>\frac{450}{8} +\frac{8p}{9} +\frac{8q}{1} +\frac{8r\times 99}{6} +\frac{8r^{2}}{3}-16s+\frac{8}{3} +\frac{8rs}{15qt} +\frac{8r}{8} > \frac{16}{8} +\frac{8r}{8}>\frac{56}{8} +\frac{8st}{15ts} +\frac{8t}{-5s} +\frac{8t}{3s} +\frac{8t}{8f-10} +\frac{8u^3}{2v^2} +\frac{8u^4}{4v^2} +\frac{8u^{21}}{v^{21}} +\frac{8u}{67} +\frac{8v}{-9u} +\frac{8v}{14u} +\frac{8v}{19} +\frac{8v}{9u} +\frac{8w}{1} +\frac{8w}{7} +\frac{8w}{\left(2d-2\right)} +\frac{8x+12-2x-2}{20} +\frac{8x+12x}{16} +\frac{8x+19}{45}>\frac{5}{9} +\frac{8x+20}{8}-\frac{3x-5}{8} +\frac{8x+27}{27}>\frac{5}{9} +\frac{8x+2}{1}\times\frac{1}{x+7} +\frac{8x+2}{x+7} +\frac{8x+30}{27}>\frac{5}{9} +\frac{8x+32}{63}>0 +\frac{8x+38}{63}>\frac{35}{63} +\frac{8x+3}{21} +\frac{8x+3}{5}\ge4 +\frac{8x+3}{5}\ge5 +\frac{8x+3}{5}\ge6 +\frac{8x+3}{5}\ge7 +\frac{8x+3}{5}\ge8 +\frac{8x+3}{5}\ge9 +\frac{8x+3}{7}-4\ge5 +\frac{8x+3}{7}>9 +\frac{8x+3}{7}\ge5 +\frac{8x+3}{7}\ge8 +\frac{8x+3}{7}\ge9 +\frac{8x+40}{48}>\frac{5}{3} +\frac{8x+40}{54}>\frac{30}{54} +\frac{8x+46}{45}>\frac{5}{9} +\frac{8x+46}{63}>\frac{35}{63} +\frac{8x+4}{10} +\frac{8x+4}{35}\ge\frac{3}{5} +\frac{8x+4}{6} +\frac{8x+4}{6}-\frac{2x-3}{6} +\frac{8x+5}{3}\ge6 +\frac{8x+5}{3}\ge7 +\frac{8x+5}{63}\ge\frac{35}{63} +\frac{8x+5}{7}\ge4 +\frac{8x+5}{7}\ge7 +\frac{8x+5}{9}>5 +\frac{8x+5}{9}\ge5 +\frac{8x+5}{9}\ge6 +\frac{8x+5}{9}\times9-3\times9\ge2\times9 +\frac{8x+67-35}{63}>0 +\frac{8x+67}{63}-\frac{5}{9}>0 +\frac{8x+6}{63}\ge\frac{35}{63} +\frac{8x+6}{63}\ge\frac{5}{9} +\frac{8x+70}{63}>\frac{5}{9} +\frac{8x+72}{45}>\frac{25}{45} +\frac{8x+7}{3}\ge4 +\frac{8x+7}{3}\ge9 +\frac{8x+7}{5}\ge8 +\frac{8x+9}{5}\ge6 +\frac{8x+9}{5}\ge7 +\frac{8x+9}{5}\ge8 +\frac{8x+9}{5}\ge9 +\frac{8x-10}{5} > 2x-4 +\frac{8x-10}{5}+2\le x +\frac{8x-10}{5}\le x-2 +\frac{8x-114}{209}<13 +\frac{8x-11}{3}>3x-5 +\frac{8x-12}{5}>2x-4 +\frac{8x-136-7x}{56} < 3 +\frac{8x-15}{5}>2x-5 +\frac{8x-16}{15}\ge-\frac{30}{15} +\frac{8x-1}{3}>3x-3 +\frac{8x-2}{2}>5x-5 +\frac{8x-2}{3}>3x-3 +\frac{8x-2}{5}-2x>-2 +\frac{8x-2}{9} +\frac{8x-32}{9\left(y+11\right)} +\frac{8x-360}{9}>-24 +\frac{8x-4}{2}>5x-4 +\frac{8x-4}{3}>3x-3 +\frac{8x-4}{4}>4x-5 +\frac{8x-5}{x^2+5}\ge0 +\frac{8x-6+3x-99}{6}\le\frac{3x+5}{5} +\frac{8x-68}{153} < 6 +\frac{8x-6}{3}>3x-4 +\frac{8x-7}{3}>4x-5 +\frac{8x-8}{5}>2x-4 +\frac{8x-9}{3} > 3x-5 +\frac{8x-9}{3}-3x > -5 +\frac{8x-9}{5} > 2x-5 +\frac{8x\left(y+10\right)-32\left(y+10\right)}{9\left(y+11\right)\left(y+10\right)} +\frac{8x^1}{3} +\frac{8x^2y^3}{7} +\frac{8x^2z}{32}\times\frac{5x}{y} +\frac{8x^2}{2x^9} +\frac{8x^2}{3} +\frac{8x^2}{4x^5} +\frac{8x^2}{5} +\frac{8x^3y}{13} +\frac{8x^4y^3}{3x^8y^5} +\frac{8x^4}{2x^6} +\frac{8x^5y^4}{11} +\frac{8x^6y^4}{3x^2y^2} +\frac{8x^6}{125} +\frac{8x^6}{2} +\frac{8x^{-4}y^{-2}}{3} +\frac{8x^{-7}}{2} +\frac{8x^{12}}{125} +\frac{8x^{12}}{27} +\frac{8x^{15}}{125} +\frac{8x^{24}}{y^{15}} +\frac{8x^{3-10}}{4} +\frac{8x^{3}}{5} +\frac{8xy}{3y} +\frac{8x} {7} +\frac{8x}{10} +\frac{8x}{11} +\frac{8x}{11}>2-\frac{8x}{3} +\frac{8x}{14}+\frac{70x}{14}>-\frac{195}{7} +\frac{8x}{15}+\frac{3}{5}<\frac{5}{3} +\frac{8x}{16} > -1 +\frac{8x}{16}+8>7 +\frac{8x}{16}>-1 +\frac{8x}{1}-\frac{5x}{3} +\frac{8x}{2} +\frac{8x}{35}\le+14 +\frac{8x}{35}\le11 +\frac{8x}{35}\le14 +\frac{8x}{3} +\frac{8x}{3} > 16 +\frac{8x}{3} > 24 +\frac{8x}{3}+16>-32 +\frac{8x}{3}+16>-40 +\frac{8x}{3}-16\le32 +\frac{8x}{3}-16\le56 +\frac{8x}{3}-32<16 +\frac{8x}{3}-32\le16 +\frac{8x}{3}-32\le40 +\frac{8x}{3}-40\le24 +\frac{8x}{3}-48>16 +\frac{8x}{3}-48\le16 +\frac{8x}{3}-8+8\le24+8 +\frac{8x}{3}-8\le24 +\frac{8x}{3}-8\le32 +\frac{8x}{3}<-24 +\frac{8x}{3}<-32 +\frac{8x}{3}<16 +\frac{8x}{3}<32 +\frac{8x}{3}<40 +\frac{8x}{3}<48 +\frac{8x}{3}<56 +\frac{8x}{3}<64 +\frac{8x}{3}<8 +\frac{8x}{3}>-16 +\frac{8x}{3}>-24-40 +\frac{8x}{3}>-32 +\frac{8x}{3}>-32-16 +\frac{8x}{3}>-40+24 +\frac{8x}{3}>-48 +\frac{8x}{3}>-56 +\frac{8x}{3}>-64 +\frac{8x}{3}>-72 +\frac{8x}{3}>-\frac{16}{3} +\frac{8x}{3}>0 +\frac{8x}{3}>16 +\frac{8x}{3}>24 +\frac{8x}{3}>32 +\frac{8x}{3}>32+40 +\frac{8x}{3}>40 +\frac{8x}{3}>48 +\frac{8x}{3}>56 +\frac{8x}{3}>64 +\frac{8x}{3}>7-\frac{5x}{2} +\frac{8x}{3}\le32 +\frac{8x}{3}\le40 +\frac{8x}{3}\le48 +\frac{8x}{3}\le64 +\frac{8x}{3}\le72 +\frac{8x}{3}\left(3\right)>-48 +\frac{8x}{44}+\frac{55x}{44}>4 +\frac{8x}{4}+\frac{12}{4} +\frac{8x}{4}-\frac{4}{4}+5>4x +\frac{8x}{56}+\frac{x+6}{56}>\frac{40}{56} +\frac{8x}{56}+\frac{x+6}{56}\ge\frac{40}{56} +\frac{8x}{5} +\frac{8x}{5} > 48 +\frac{8x}{5}+16>-40 +\frac{8x}{5}+32>72 +\frac{8x}{5}-8\le48 +\frac{8x}{5}-\frac{8}{1}<16 +\frac{8x}{5}<-16 +\frac{8x}{5}<-24 +\frac{8x}{5}<-32 +\frac{8x}{5}<-8 +\frac{8x}{5}<16 +\frac{8x}{5}<24 +\frac{8x}{5}>-16 +\frac{8x}{5}>-48 +\frac{8x}{5}>-56 +\frac{8x}{5}>-64 +\frac{8x}{5}>24+32 +\frac{8x}{5}>40 +\frac{8x}{5}>48 +\frac{8x}{5}>56 +\frac{8x}{5}>72 +\frac{8x}{5}>80 +\frac{8x}{5}\le x +\frac{8x}{5}\le56 +\frac{8x}{5}\le\frac{5x}{5} +\frac{8x}{6}+\frac{10x}{12}>13 +\frac{8x}{6}+\frac{9x}{6}>3 +\frac{8x}{72}+\frac{x+6}{72}\ge\frac{5}{9} +\frac{8x}{7} +\frac{8x}{7}<-8 +\frac{8x}{7}>-\frac{3x}{4}+4 +\frac{8x}{7}>32 +\frac{8x}{7}>40 +\frac{8x}{7}>\frac{-3x}{4}+4 +\frac{8x}{8} < \frac{16}{8} +\frac{8x}{8} < \frac{32}{8} +\frac{8x}{8} < \frac{3}{8} +\frac{8x}{8} < \frac{56}{8} +\frac{8x}{8} < \frac{8}{8} +\frac{8x}{8} > -\frac{24}{8} +\frac{8x}{8} > \frac{-24}{8} +\frac{8x}{8} > \frac{-32}{8} +\frac{8x}{8} > \frac{104}{8} +\frac{8x}{8} > \frac{16}{8} +\frac{8x}{8} > \frac{40}{8} +\frac{8x}{8} > \frac{56}{8} +\frac{8x}{8}<\frac{104}{8} +\frac{8x}{8}<\frac{16}{8} +\frac{8x}{8}<\frac{24}{8} +\frac{8x}{8}<\frac{32}{8} +\frac{8x}{8}<\frac{48}{8} +\frac{8x}{8}<\frac{56}{8} +\frac{8x}{8}<\frac{64}{8} +\frac{8x}{8}<\frac{8}{8} +\frac{8x}{8}>-\frac{16}{8} +\frac{8x}{8}>-\frac{17}{8} +\frac{8x}{8}>-\frac{24}{8} +\frac{8x}{8}>-\frac{40}{8} +\frac{8x}{8}>-\frac{8}{8} +\frac{8x}{8}>3 +\frac{8x}{8}>\frac{-16}{8} +\frac{8x}{8}>\frac{-72}{8} +\frac{8x}{8}>\frac{0}{8} +\frac{8x}{8}>\frac{12.5}{8} +\frac{8x}{8}>\frac{15}{8} +\frac{8x}{8}>\frac{160}{8} +\frac{8x}{8}>\frac{16}{-8} +\frac{8x}{8}>\frac{16}{8} +\frac{8x}{8}>\frac{223}{8} +\frac{8x}{8}>\frac{32}{8} +\frac{8x}{8}>\frac{40}{8} +\frac{8x}{8}>\frac{720}{8} +\frac{8x}{8}\ge \frac{48}{8} +\frac{8x}{8}\ge-\frac{8}{8} +\frac{8x}{8}\ge\frac{-56}{8} +\frac{8x}{8}\ge\frac{0}{8} +\frac{8x}{8}\ge\frac{104}{8} +\frac{8x}{8}\ge\frac{16}{8} +\frac{8x}{8}\ge\frac{40}{8} +\frac{8x}{8}\ge\frac{48}{8} +\frac{8x}{8}\ge\frac{56}{8} +\frac{8x}{8}\ge\frac{7}{8} +\frac{8x}{8}\ge\frac{80}{8} +\frac{8x}{8}\ge\frac{8}{8} +\frac{8x}{8}\le -\frac{64}{8} +\frac{8x}{8}\le \frac{-16}{8} +\frac{8x}{8}\le \frac{-40}{8} +\frac{8x}{8}\le \frac{-8}{8} +\frac{8x}{8}\le \frac{48}{8} +\frac{8x}{8}\le \frac{72}{8} +\frac{8x}{8}\le-72\div8 +\frac{8x}{8}\le-\frac{20}{8} +\frac{8x}{8}\le-\frac{28}{8} +\frac{8x}{8}\le-\frac{36}{8} +\frac{8x}{8}\le-\frac{40}{8} +\frac{8x}{8}\le\frac{-20}{8} +\frac{8x}{8}\le\frac{-28}{8} +\frac{8x}{8}\le\frac{-36}{8} +\frac{8x}{8}\le\frac{-48}{8} +\frac{8x}{8}\le\frac{16}{8} +\frac{8x}{8}\le\frac{24}{8} +\frac{8x}{8}\le\frac{32}{8} +\frac{8x}{8}\le\frac{3}{8} +\frac{8x}{8}\le\frac{40}{8} +\frac{8x}{8}\le\frac{48}{8} +\frac{8x}{8}\le\frac{56}{8} +\frac{8x}{8}\le\frac{5}{8} +\frac{8x}{8}\le\frac{648}{8} +\frac{8x}{8}\le\frac{8}{8} +\frac{8x}{8}\le\frac{9-4}{8} +\frac{8x}{9} > -40+40 +\frac{8x}{9} > 0 +\frac{8x}{9} > 32 +\frac{8x}{9} > 64 +\frac{8x}{9}+16-16>72-16 +\frac{8x}{9}+2x<4 +\frac{8x}{9}+2x<8 +\frac{8x}{9}+3x<2 +\frac{8x}{9}+5x<6 +\frac{8x}{9}+5x<7 +\frac{8x}{9}+6x<4 +\frac{8x}{9}+8x<5 +\frac{8x}{9}+\frac{27x}{9}<2 +\frac{8x}{9}+\frac{3x}{1}<2 +\frac{8x}{9}-16+16>-32+16 +\frac{8x}{9}-32>32 +\frac{8x}{9}-32\le16 +\frac{8x}{9}-40>-24 +\frac{8x}{9}-40\le32 +\frac{8x}{9}-48+48\le24+48 +\frac{8x}{9}-48\le16 +\frac{8x}{9}-48\le24 +\frac{8x}{9}-5>\frac{6x}{13}-17 +\frac{8x}{9}-\frac{360}{9}>-24 +\frac{8x}{9}-\frac{40}{1}>-24 +\frac{8x}{9}-\frac{9\times40}{9}>-24 +\frac{8x}{9}<-16 +\frac{8x}{9}<-8 +\frac{8x}{9}<-8+40 +\frac{8x}{9}<16+40 +\frac{8x}{9}<24 +\frac{8x}{9}<32 +\frac{8x}{9}<4-2x +\frac{8x}{9}<40 +\frac{8x}{9}<48 +\frac{8x}{9}<56 +\frac{8x}{9}<64 +\frac{8x}{9}<72 +\frac{8x}{9}<8 +\frac{8x}{9}<8+16 +\frac{8x}{9}>-16 +\frac{8x}{9}>-32 +\frac{8x}{9}>-48 +\frac{8x}{9}>-56 +\frac{8x}{9}>-64 +\frac{8x}{9}>-72 +\frac{8x}{9}>-8 +\frac{8x}{9}>-8-40 +\frac{8x}{9}>-80 +\frac{8x}{9}>16 +\frac{8x}{9}>24 +\frac{8x}{9}>24+40 +\frac{8x}{9}>32 +\frac{8x}{9}>40 +\frac{8x}{9}>48 +\frac{8x}{9}>56 +\frac{8x}{9}>64 +\frac{8x}{9}>72 +\frac{8x}{9}>80 +\frac{8x}{9}>\frac{6x}{13}-12 +\frac{8x}{9}\le48 +\frac{8x}{9}\le64 +\frac{8x}{9}\le72 +\frac{8y-9w}{5} +\frac{8y^3}{9y^2} +\frac{8y^5}{2} +\frac{8y^{2-6}x^{10-10}}{2} +\frac{8y}{3w} +\frac{8y}{7} +\frac{8y}{8} +\frac{8y}{8}<\frac{9}{8} +\frac{8y}{8}>\frac{24}{8} +\frac{8y}{8}>\frac{32}{8} +\frac{8y}{8}>\frac{40}{8} +\frac{8y}{8}>\frac{64}{8} +\frac{8y}{8}\le\frac{760-19x}{8} +\frac{8} {9} +\frac{8}{-1} +\frac{8}{-2}<\frac{10}{-2} +\frac{8}{-2}<\frac{12}{-2} +\frac{8}{-3}<\frac{10}{-3} +\frac{8}{-3}<\frac{11}{-3} +\frac{8}{-3}<\frac{12}{-3} +\frac{8}{-4}<\frac{10}{-4} +\frac{8}{-4}<\frac{11}{-4} +\frac{8}{-4}<\frac{12}{-4} +\frac{8}{-5}<-2 +\frac{8}{-5}<\frac{10}{-5} +\frac{8}{-5}<\frac{11}{-5} +\frac{8}{-5}<\frac{12}{-5} +\frac{8}{-6}<\frac{10}{-6} +\frac{8}{-6}<\frac{11}{-6} +\frac{8}{-6}<\frac{12}{-6} +\frac{8}{10}<5 +\frac{8}{10}>\frac{2}{10} +\frac{8}{10}>\frac{3}{10} +\frac{8}{11} \frac{x}{1} +\frac{8}{1}\le x-5 +\frac{8}{1}\le x-\frac{5}{1} +\frac{8}{2 p} - \frac{18}{2 p} +\frac{8}{21 m^{10}} +\frac{8}{21}m^{6-16} +\frac{8}{243y} +\frac{8}{256y} +\frac{8}{29}>x +\frac{8}{29}\le x +\frac{8}{2r-8} +\frac{8}{2x^7} +\frac{8}{2} < \frac{2 x}{2} +\frac{8}{2} < x +\frac{8}{2} > \frac{2 x}{2} +\frac{8}{2} > \frac{4}{2} +\frac{8}{2} > \frac{5}{2} +\frac{8}{2} \leq \frac{2 p}{2} +\frac{8}{2}<\frac{2x}{2} +\frac{8}{2}\frac{4}{2} +\frac{8}{2}>\frac{5}{2} +\frac{8}{2}>\frac{6}{2} +\frac{8}{2}\ge x +\frac{8}{2}\ge x > -1 +\frac{8}{2}\ge x > -\frac{4}{2} +\frac{8}{2}\ge x>-1 +\frac{8}{2}\le \frac{2x}{2} +\frac{8}{2}\le\frac{2p}{2} +\frac{8}{2}\le\frac{2x}{2} +\frac{8}{3 \left(x + 3\right)} +\frac{8}{3 x^{4} y^{2}} +\frac{8}{3\left(x+4\right)} +\frac{8}{3x+9} +\frac{8}{3x^4y^2} +\frac{8}{3} +\frac{8}{3} > \frac{4}{3} +\frac{8}{3} > \frac{5}{3} +\frac{8}{3} > \frac{6}{3} +\frac{8}{3}<\frac{11}{-3} +\frac{8}{3}2 +\frac{8}{3}>\frac{4}{3} +\frac{8}{3}>\frac{5}{3} +\frac{8}{3}>\frac{6}{3} +\frac{8}{3}>k +\frac{8}{3}>x +\frac{8}{3}\ge k +\frac{8}{3}x-40\le24 +\frac{8}{3}x\le64 +\frac{8}{3}x^2 +\frac{8}{45 m^{5}} +\frac{8}{45 n^{11}} +\frac{8}{45}m^{-5} +\frac{8}{45}m^{6-11} +\frac{8}{4p}-\frac{24}{4p} +\frac{8}{4} +\frac{8}{4} < x +\frac{8}{4} > \frac{4 x}{4} +\frac{8}{4} > \frac{6}{4} +\frac{8}{4} \leq \frac{4 p}{4} +\frac{8}{4}<-\frac{5}{10} +\frac{8}{4}<\frac{10}{4} +\frac{8}{4}<\frac{4x}{4} +\frac{8}{4}>\frac{5}{4} +\frac{8}{4}\ge x>-\frac{6}{4} +\frac{8}{4}\ge x>\frac{1}{-2} +\frac{8}{4}\ge x>\frac{2}{-4} +\frac{8}{4}\ge\frac{-4x}{-4}>\frac{1}{-2} +\frac{8}{4}\ge\frac{-4x}{-4}>\frac{2}{-4} +\frac{8}{4}\le x +\frac{8}{4}\le\frac{4p}{4} +\frac{8}{4}\le\frac{4x}{4} +\frac{8}{4}y^{-3} +\frac{8}{5 p} - \frac{25}{5 p} +\frac{8}{5n^{6}}\div 9n^{5} +\frac{8}{5x^2y^2} +\frac{8}{5} +\frac{8}{5} < x +\frac{8}{5} > \frac{4}{5} +\frac{8}{5} > \frac{5}{5} +\frac{8}{5} > \frac{6}{5} +\frac{8}{5} x^{8 - 5} +\frac{8}{5}<45 +\frac{8}{5}<\frac{5x}{5} +\frac{8}{5}1 +\frac{8}{5}>\frac{4}{5} +\frac{8}{5}>\frac{5}{5} +\frac{8}{5}>\frac{6}{5} +\frac{8}{5}>\frac{6}{8} +\frac{8}{5}>k +\frac{8}{5}\ge k +\frac{8}{5}\ge x > -\frac{6}{5} +\frac{8}{5}\ge x > \frac{-4}{5} +\frac{8}{5}\ge x > \frac{6}{-5} +\frac{8}{5}\ge x>-\frac{2}{5} +\frac{8}{5}\ge x>-\frac{4}{5} +\frac{8}{5}\ge x>-\frac{6}{5} +\frac{8}{5}\ge x>\frac{-2}{5} +\frac{8}{5}\ge x>\frac{-6}{5} +\frac{8}{5}\ge x>\frac{2}{-5} +\frac{8}{5}\ge x>\frac{4}{-5} +\frac{8}{5}\ge x>\frac{6}{-5} +\frac{8}{5}x' +\frac{8}{5}x\le x +\frac{8}{5}x^3 +\frac{8}{5}x^{3} +\frac{8}{63m^6} +\frac{8}{6} > \frac{4}{6} +\frac{8}{6} > \frac{5}{6} +\frac{8}{6} > \frac{6}{6} +\frac{8}{6}>\frac{4}{6} +\frac{8}{6}>\frac{5}{6} +\frac{8}{6}>\frac{6}{6} +\frac{8}{6}\times \frac{wy^{3}}{w^{2}y^{2}} +\frac{8}{7p} +\frac{8}{7} +\frac{8}{7} < x +\frac{8}{7}<\frac{7x}{7} +\frac{8}{7}\frac{8x}{8} +\frac{8}{8}\le\frac{2p}{8} +\frac{8}{8}\le\frac{2x}{8} +\frac{8}{8}\times n>\frac{300}{8} +\frac{8}{8}x<\frac{32}{8} +\frac{8}{8}x<\frac{48}{8} +\frac{8}{8}x\le-\frac{28}{8} +\frac{8}{8}x\le-\frac{48}{8} +\frac{8}{8}x\le\frac{32}{8} +\frac{8}{8}y\le\frac{160}{8}-\frac{20}{8}x +\frac{8}{8}y\le\frac{480}{8}-\frac{15}{8}x +\frac{8}{9} +\frac{8}{9} < 2 +\frac{8}{9} < 3 +\frac{8}{9} < x +\frac{8}{9} > x +\frac{8}{9}<2 +\frac{8}{9}<3 +\frac{8}{9} 18 \times 9 +\frac{9 \left( 14 x + 11\right)}{9} > 8 \times 9 +\frac{9 \left( 15 x + 16\right)}{9} > 13 \times 9 +\frac{9 \left( 16 x + 9\right)}{9} > 12 \times 9 +\frac{9 \left( 19 x + 18\right)}{9} > 12 \times 9 +\frac{9 \left( 19 x + 18\right)}{9} > 19 \times 9 +\frac{9 \left( 20 x + 3\right)}{9} > 15 \times 9 +\frac{9 \left( 3 x + 5\right)}{9} > 15 \times 9 +\frac{9 \left( 9 x + 10\right)}{9} > 4 \times 9 +\frac{9 \left( 9 x + 13\right)}{9} > 19 \times 9 +\frac{9 \left(9 + 3 v\right)}{v} +\frac{9 \left(k + 3\right)}{9} \leq \frac{27}{9} +\frac{9 \left(k + 4\right)}{9} \leq \frac{36}{9} +\frac{9 \left(k + 5\right)}{9} \leq \frac{45}{9} +\frac{9 \left(k + 6\right)}{9} \leq \frac{54}{9} +\frac{9 \left(k + 7\right)}{9} \leq \frac{63}{9} +\frac{9 \left(k + 8\right)}{9} \leq \frac{72}{9} +\frac{9 \left(t^{3}\right)^{4}}{3 t^{3}} +\frac{9 \left(x + 2\right)}{9} \leq \frac{27}{9} +\frac{9 \left(x + 2\right)}{9} \leq \frac{45}{9} +\frac{9 \left(x + 2\right)}{9} \leq \frac{54}{9} +\frac{9 \left(x + 3\right)}{9} \leq \frac{36}{9} +\frac{9 \left(x + 3\right)}{9} \leq \frac{45}{9} +\frac{9 \left(x + 3\right)}{9} \leq \frac{54}{9} +\frac{9 \left(x + 3\right)}{9} \leq \frac{81}{9} +\frac{9 \left(x + 4\right)}{9} \leq \frac{45}{9} +\frac{9 \left(x + 4\right)}{9} \leq \frac{54}{9} +\frac{9 \left(x + 4\right)}{9} \leq \frac{63}{9} +\frac{9 \left(x + 4\right)}{9} \leq \frac{72}{9} +\frac{9 \left(x + 5\right)}{9} \leq \frac{54}{9} +\frac{9 \left(x + 5\right)}{9} \leq \frac{63}{9} +\frac{9 \left(x + 5\right)}{9} \leq \frac{72}{9} +\frac{9 \left(x + 5\right)}{9} \leq \frac{81}{9} +\frac{9 \left(x + 6\right)}{9} \leq \frac{72}{9} +\frac{9 \left(x + 6\right)}{9} \leq \frac{81}{9} +\frac{9 \left(x + 8\right)}{9} \leq \frac{81}{9} +\frac{9 \left(x - 4\right)}{9} < \frac{- 27}{9} +\frac{9 \left(x - 5\right)}{9} < \frac{- 18}{9} +\frac{9 \left(x - 5\right)}{9} < \frac{- 27}{9} +\frac{9 \left(x - 6\right)}{9} < \frac{- 18}{9} +\frac{9 \left(x - 6\right)}{9} < \frac{- 27}{9} +\frac{9 \left(x - 6\right)}{9} < \frac{- 36}{9} +\frac{9 \left(x - 6\right)}{9} < \frac{- 45}{9} +\frac{9 \left(x - 7\right)}{9} < \frac{- 54}{9} +\frac{9 \left(x - 8\right)}{9} < \frac{- 18}{9} +\frac{9 \left(x - 8\right)}{9} < \frac{- 63}{9} +\frac{9 \sqrt{11} + 9 \times 4}{11 - 4^{2}} +\frac{9 \times 10^{10}}{\left(4129 + 1352\right) \times 24} +\frac{9 a}{9} > \frac{100}{9} +\frac{9 a}{9} > \frac{210}{9} +\frac{9 a}{9} > \frac{400}{9} +\frac{9 a}{9} > \frac{50}{9} +\frac{9 b}{9} > \frac{240}{9} +\frac{9 k}{9} \leq 0 +\frac{9 m}{9} > \frac{120}{9} +\frac{9 m}{9} > \frac{140}{9} +\frac{9 m}{9} > \frac{150}{9} +\frac{9 m}{9} > \frac{200}{9} +\frac{9 m}{9} > \frac{20}{9} +\frac{9 m}{9} > \frac{60}{9} +\frac{9 n}{9} > \frac{120}{9} +\frac{9 n}{9} > \frac{126}{9} +\frac{9 n}{9} > \frac{150}{9} +\frac{9 n}{9} > \frac{162}{9} +\frac{9 n}{9} > \frac{18}{9} +\frac{9 n}{9} > \frac{36}{9} +\frac{9 n}{9} > \frac{54}{9} +\frac{9 p^{9}}{p^{4}} +\frac{9 r}{9} > \frac{63}{9} +\frac{9 u \times 8 v w}{4 v \times 3 u} +\frac{9 u}{9} > \frac{120}{9} +\frac{9 u}{9} > \frac{400}{9} +\frac{9 u}{9} > \frac{50}{9} +\frac{9 u}{9} > \frac{60}{9} +\frac{9 v}{9} > \frac{160}{9} +\frac{9 v}{9} > \frac{200}{9} +\frac{9 v}{9} > \frac{240}{9} +\frac{9 x + 121 x}{33} > 8 +\frac{9 x + 14 x}{6} > 8 +\frac{9 x + 28 x}{12} > 3 +\frac{9 x + 70 x}{21} > 8 +\frac{9 x + 80 x}{24} > 7 +\frac{9 x + 2}{5} \geq 5 +\frac{9 x + 2}{5} \geq 7 +\frac{9 x + 4}{5} \geq 6 +\frac{9 x + 4}{5} \geq 9 +\frac{9 x + 4}{7} \geq 8 +\frac{9 x + 5}{2} \geq 4 +\frac{9 x + 5}{2} \geq 7 +\frac{9 x + 5}{8} \geq 4 +\frac{9 x + 6}{16} +\frac{9 x + 7}{10} \geq 9 +\frac{9 x + 8}{5} \geq 5 +\frac{9 x + 8}{5} \geq 8 +\frac{9 x + 8}{5} \geq 9 +\frac{9 x + x + 5}{15} +\frac{9 x + x - 5}{10} +\frac{9 x - 10 x}{3} +\frac{9 x - 3 x - 4}{21} +\frac{9 x - 4 x - 3}{30} +\frac{9 x - 9 \times 15 - 8 x}{72} < 17 +\frac{9 x - 9 \times 16 - 7 x}{63} < 6 +\frac{9 x - 9 \times 16 - x}{9} < 9 +\frac{9 x - 9 \times 20 - x}{9} < 4 +\frac{9 x - 9 \times 7 - 8 x}{72} < 4 +\frac{9 x - 14}{5} > 2 x - 4 +\frac{9 x - 19}{190} < 7 +\frac{9 x - 1}{2} > 5 x - 3 +\frac{9 x - 1}{2} > 5 x - 5 +\frac{9 x - 22}{5} > 2 x - 5 +\frac{9 x - 2}{2} > 5 x - 2 +\frac{9 x - 2}{2} > 5 x - 5 +\frac{9 x - 2}{4} > 3 x - 5 +\frac{9 x - 2}{4} > 4 x - 4 +\frac{9 x - 2}{5} > 2 x - 2 +\frac{9 x - 2}{5} > 3 x - 4 +\frac{9 x - 3}{2} > 5 x - 5 +\frac{9 x - 3}{5} > 2 x - 2 +\frac{9 x - 4}{2} > 5 x - 3 +\frac{9 x - 4}{2} > 5 x - 5 +\frac{9 x - 4}{4} > 3 x - 4 +\frac{9 x - 4}{5} > 2 x - 2 +\frac{9 x - 5}{5} > 2 x - 2 +\frac{9 x - 5}{5} > 2 x - 3 +\frac{9 x - 6}{3} > 4 x - 5 +\frac{9 x - 6}{4} > 4 x - 5 +\frac{9 x - 7}{4} > 3 x - 4 +\frac{9 x - 9}{3} > 4 x - 5 +\frac{9 x - \left( 3 x + 4\right)}{21} +\frac{9 x^{10} y^{4}}{z^{12}} +\frac{9 x^{2 + 1}}{2 + 1} + \frac{10 x^{4 + 1}}{4 + 1} + C +\frac{9 x^{2 + 1}}{2 + 1} + \frac{8 x^{1 + 1}}{1 + 1} + \frac{5 x^{0 + 1}}{0 + 1} + C +\frac{9 x^{2 + 1}}{2 + 1} + \frac{8 x^{1 + 1}}{1 + 1} - \frac{3 x^{0 + 1}}{0 + 1} + C +\frac{9 x^{3}}{3} + \frac{10 x^{5}}{5} + C +\frac{9 x^{3}}{3} + \frac{8 x^{2}}{2} + 5 x + C +\frac{9 x^{3}}{3} + \frac{8 x^{2}}{2} - 3 x + C +\frac{9 x^{6}}{16} +\frac{9 x}{10} > - 6 +\frac{9 x}{19} - \frac{x}{10} > - 3 + 16 +\frac{9 x}{28} \leq 14 +\frac{9 x}{28} \leq 5 +\frac{9 x}{2} +\frac{9 x}{2} < - 18 + 36 +\frac{9 x}{2} < - 27 +\frac{9 x}{2} < - 45 + 18 +\frac{9 x}{2} < 18 +\frac{9 x}{2} < 36 + 9 +\frac{9 x}{2} < 45 +\frac{9 x}{2} < 45 + 27 +\frac{9 x}{2} < 72 +\frac{9 x}{2} > - 18 + 9 +\frac{9 x}{2} > - 18 - 18 +\frac{9 x}{2} > - 27 - 27 +\frac{9 x}{2} > - 36 +\frac{9 x}{2} > - 54 +\frac{9 x}{2} > - 9 +\frac{9 x}{2} > 18 +\frac{9 x}{2} > 18 + 27 +\frac{9 x}{2} > 27 + 27 +\frac{9 x}{2} > 36 +\frac{9 x}{2} > 45 +\frac{9 x}{2} > 54 - 18 +\frac{9 x}{2} > 63 - 45 +\frac{9 x}{2} > 81 - 36 +\frac{9 x}{35} \leq 11 +\frac{9 x}{4} < 36 +\frac{9 x}{4} < 9 + 27 +\frac{9 x}{4} < 9 + 36 +\frac{9 x}{4} > - 27 +\frac{9 x}{4} > - 27 + 27 +\frac{9 x}{4} > - 27 + 45 +\frac{9 x}{4} > - 27 - 36 +\frac{9 x}{4} > - 36 + 9 +\frac{9 x}{4} > - 63 +\frac{9 x}{4} > 18 +\frac{9 x}{4} > 27 +\frac{9 x}{4} > 27 + 18 +\frac{9 x}{4} > 36 + 27 +\frac{9 x}{4} > 45 +\frac{9 x}{4} > 54 +\frac{9 x}{4} > 63 +\frac{9 x}{4} > 63 - 36 +\frac{9 x}{4} > 81 - 27 +\frac{9 x}{4} > 9 + 9 +\frac{9 x}{5} - \frac{11 x}{8} > - 8 + 2 +\frac{9 x}{5} - \frac{13 x}{9} > - 18 + 17 +\frac{9 x}{5} - \frac{19 x}{13} > - 6 + 6 +\frac{9 x}{5} < 27 + 9 +\frac{9 x}{5} < 45 + 27 +\frac{9 x}{5} < 72 +\frac{9 x}{5} > - 27 - 18 +\frac{9 x}{5} > - 45 +\frac{9 x}{5} > 18 + 18 +\frac{9 x}{5} > 36 +\frac{9 x}{5} > 36 + 45 +\frac{9 x}{5} > 81 +\frac{9 x}{8} < 18 + 27 +\frac{9 x}{8} < 45 +\frac{9 x}{8} > - 27 +\frac{9 x}{8} > - 36 + 9 +\frac{9 x}{8} > 27 +\frac{9 x}{8} > 45 +\frac{9 x}{8} > 54 - 27 +\frac{9 x}{8} > 81 - 36 +\frac{9 x}{9} < \frac{- 18}{9} +\frac{9 x}{9} < \frac{- 36}{9} +\frac{9 x}{9} < \frac{- 54}{9} +\frac{9 x}{9} < \frac{- 63}{9} +\frac{9 x}{9} < \frac{- 72}{9} +\frac{9 x}{9} < \frac{- 9}{9} +\frac{9 x}{9} < \frac{18}{9} +\frac{9 x}{9} < \frac{27}{9} +\frac{9 x}{9} < \frac{36}{9} +\frac{9 x}{9} < \frac{45}{9} +\frac{9 x}{9} < \frac{54}{9} +\frac{9 x}{9} < \frac{63}{9} +\frac{9 x}{9} < \frac{72}{9} +\frac{9 x}{9} < \frac{81}{9} +\frac{9 x}{9} < \frac{90}{9} +\frac{9 x}{9} < \frac{9}{9} +\frac{9 x}{9} > \frac{- 18}{9} +\frac{9 x}{9} > \frac{- 36}{9} +\frac{9 x}{9} > \frac{- 45}{9} +\frac{9 x}{9} > \frac{- 54}{9} +\frac{9 x}{9} > \frac{- 60}{9} +\frac{9 x}{9} > \frac{- 63}{9} +\frac{9 x}{9} > \frac{- 72}{9} +\frac{9 x}{9} > \frac{- 81}{9} +\frac{9 x}{9} > \frac{- 9}{9} +\frac{9 x}{9} > \frac{0}{9} +\frac{9 x}{9} > \frac{158}{9} +\frac{9 x}{9} > \frac{171}{9} +\frac{9 x}{9} > \frac{175}{9} +\frac{9 x}{9} > \frac{18}{9} +\frac{9 x}{9} > \frac{19}{9} +\frac{9 x}{9} > \frac{209}{9} +\frac{9 x}{9} > \frac{218}{9} +\frac{9 x}{9} > \frac{269}{9} +\frac{9 x}{9} > \frac{26}{9} +\frac{9 x}{9} > \frac{27}{9} +\frac{9 x}{9} > \frac{28}{9} +\frac{9 x}{9} > \frac{292}{9} +\frac{9 x}{9} > \frac{36}{9} +\frac{9 x}{9} > \frac{42}{9} +\frac{9 x}{9} > \frac{45}{9} +\frac{9 x}{9} > \frac{54}{9} +\frac{9 x}{9} > \frac{63}{9} +\frac{9 x}{9} > \frac{70}{9} +\frac{9 x}{9} > \frac{72}{9} +\frac{9 x}{9} > \frac{80}{9} +\frac{9 x}{9} > \frac{81}{9} +\frac{9 x}{9} > \frac{90}{9} +\frac{9 x}{9} > \frac{9}{9} +\frac{9 x}{9} \geq \frac{- 18}{9} +\frac{9 x}{9} \geq \frac{- 9}{9} +\frac{9 x}{9} \geq \frac{0}{9} +\frac{9 x}{9} \geq \frac{108}{9} +\frac{9 x}{9} \geq \frac{117}{9} +\frac{9 x}{9} \geq \frac{126}{9} +\frac{9 x}{9} \geq \frac{135}{9} +\frac{9 x}{9} \geq \frac{144}{9} +\frac{9 x}{9} \geq \frac{153}{9} +\frac{9 x}{9} \geq \frac{180}{9} +\frac{9 x}{9} \geq \frac{18}{9} +\frac{9 x}{9} \geq \frac{27}{9} +\frac{9 x}{9} \geq \frac{36}{9} +\frac{9 x}{9} \geq \frac{45}{9} +\frac{9 x}{9} \geq \frac{54}{9} +\frac{9 x}{9} \geq \frac{81}{9} +\frac{9 x}{9} \geq \frac{90}{9} +\frac{9 x}{9} \geq \frac{99}{9} +\frac{9 x}{9} \leq \frac{- 18}{9} +\frac{9 x}{9} \leq \frac{- 27}{9} +\frac{9 x}{9} \leq \frac{- 36}{9} +\frac{9 x}{9} \leq \frac{- 54}{9} +\frac{9 x}{9} \leq \frac{- 63}{9} +\frac{9 x}{9} \leq \frac{- 72}{9} +\frac{9 x}{9} \leq \frac{- 81}{9} +\frac{9 x}{9} \leq \frac{- 9}{9} +\frac{9 x}{9} \leq \frac{100}{9} +\frac{9 x}{9} \leq \frac{108}{9} +\frac{9 x}{9} \leq \frac{126}{9} +\frac{9 x}{9} \leq \frac{135}{9} +\frac{9 x}{9} \leq \frac{144}{9} +\frac{9 x}{9} \leq \frac{162}{9} +\frac{9 x}{9} \leq \frac{18}{9} +\frac{9 x}{9} \leq \frac{27}{9} +\frac{9 x}{9} \leq \frac{36}{9} +\frac{9 x}{9} \leq \frac{45}{9} +\frac{9 x}{9} \leq \frac{54}{9} +\frac{9 x}{9} \leq \frac{63}{9} +\frac{9 x}{9} \leq \frac{72}{9} +\frac{9 x}{9} \leq \frac{90}{9} +\frac{9 x}{9} \leq \frac{99}{9} +\frac{9 x}{9} \leq \frac{9}{9} +\frac{9 x}{x}:\frac{5 x}{x} +\frac{9 y - 15 y - 15}{135} +\frac{9 y - \left( 15 y + 15\right)}{135} +\frac{9 y}{8 w} +\frac{9 y}{9} > \frac{18}{9} +\frac{9 y}{9} > \frac{27}{9} +\frac{9 y}{9} > \frac{36}{9} +\frac{9 y}{9} > \frac{63}{9} +\frac{9 y}{9} > \frac{72}{9} +\frac{9+2\sqrt{14}}{5} +\frac{9-24}{8p} +\frac{9-7x}{5}<6 +\frac{9-x}{3}\ge8 +\frac{9.06 \times 10^{3}}{4 \times 10^{ - 4 }} +\frac{9.068 \times 10^{3}}{4 \times 10^{ - 4 }} +\frac{9.274 \times 10^{3}}{2 \times 10^{ - 4 }} +\frac{9.3412 \times 10^{8}}{8.97 \times 10^{6}} +\frac{9.435 \times 10^{3}}{2 \times 10^{ - 4 }} +\frac{9.552\times10^3}{4\times10^{-4}} +\frac{9.605 \times 10^{3}}{2 \times 10^{ - 4 }} +\frac{9.605\times 10^{3}}{0.0002} +\frac{9.9-1.1y}{1.65}\ge x +\frac{9.90-1.65x}{1.10}\ge y +\frac{9.90}{1.10}-\frac{1.65x}{1.10}\ge y +\frac{9.90}{1.10}-\frac{1.65x}{1.10}\ge1y +\frac{90 \times u \times u \times u}{9 \times v \times v \times v} +\frac{90 m n p}{24 n p} +\frac{90 m n}{9 m n} +\frac{90 x + 12 x}{27} > \frac{68}{3} +\frac{90 x + 16 x}{20} > - \frac{371}{10} +\frac{90 x + 32 x}{40} > \frac{61}{5} +\frac{90 x + 45 x}{90} > - \frac{15}{2} +\frac{90 x + 96 x}{80} > - \frac{93}{20} +\frac{90 x + 99 x}{110} > \frac{189}{22} +\frac{90 x - 19 x}{190} > 13 +\frac{90 x - 48 - 39 x + 260}{78} < 13 +\frac{90 x}{18} > 15 +\frac{90 x}{50} > \frac{63}{5} +\frac{90 x}{54} > - \frac{20}{3} +\frac{90 x}{80} > - \frac{45}{8} +\frac{90 x}{90} \leq \frac{104}{90} +\frac{90 x}{90} \leq \frac{79}{90} +\frac{9000}{3} \leq n +\frac{900}{225} \leq \frac{225 t}{225} \leq \frac{1350}{225} +\frac{900}{225} \leq \frac{225 t}{225} \leq \frac{1575}{225} +\frac{900}{225} \leq \frac{225 t}{225} \leq \frac{1800}{225} +\frac{900}{225} \leq t \leq \frac{1350}{225} +\frac{900}{225} \leq t \leq \frac{1575}{225} +\frac{900}{225} \leq t \leq \frac{1800}{225} +\frac{900}{225}\le t\le\frac{1800}{225} +\frac{900}{225}\le\frac{225t}{225}\le\frac{1800}{225} +\frac{90\times u\times u}{10\times v\times v\times v} +\frac{90m}{24} +\frac{90s^7t^2}{3t^5} +\frac{90s^{10}t^2}{5t^4} +\frac{90st}{24st} +\frac{90t}{81} +\frac{90uwy^2}{350vwt^2} +\frac{90wy}{5} +\frac{90w}{20} +\frac{90x+14x}{63} > 5 +\frac{90x+18}{81}\ge5 +\frac{90x+56x}{63} > 5 +\frac{90x+56x}{63}>2 +\frac{90x}{13}-15 > x +\frac{90x}{150} +\frac{90y^{11}}{10y^7} +\frac{90}{10}rs +\frac{90}{225n} +\frac{90}{9} \leq \frac{9 k}{9} +\frac{91 x + 70}{170} < 8 +\frac{91 x - 24 x}{84} > - 2 +\frac{91 x - 63 - 77 x + 165}{77} < 1 +\frac{91 x}{15} > 8 +\frac{91 x}{30} > 4 +\frac{91 x}{44} > 6 +\frac{91 x}{60} > \frac{91}{15} +\frac{91 x}{63} > \frac{26}{3} +\frac{91 x}{77} > \frac{39}{11} +\frac{91 x}{99} > 3 +\frac{912 x^{3} + 152 x^{2} + 912 x + 152}{5} +\frac{91x-63}{77}-\frac{77x-165}{77} < 1 +\frac{91x}{22}>3 +\frac{91x}{24}>2 +\frac{91x}{42}>\frac{52}{3} +\frac{91x}{42}>\frac{728}{42} +\frac{91x}{45}>6 +\frac{91x}{77}-\frac{63}{77}+\frac{165}{77}<1+x +\frac{91x}{77}-\frac{63}{77}-x+\frac{165}{77}<1 +\frac{91x}{91}>\frac{264}{91} +\frac{91}{13} \leq \frac{13 k}{13} +\frac{91}{45}X>6 +\frac{92 x}{18} > - \frac{92}{3} +\frac{92 x}{42} > \frac{46}{3} +\frac{92 x}{45} > 4 +\frac{92 x}{80} > \frac{23}{10} +\frac{92+176x}{399} < 5 +\frac{92x}{165}>-12 +\frac{92x}{21}>3 +\frac{92x}{70}>\frac{184}{35} +\frac{93 x}{28} > - 13 +\frac{93x}{22}>3 +\frac{93x}{56}>\frac{465}{56} +\frac{93}{20}x>4 +\frac{93}{v} +\frac{94x}{55}>2 +\frac{94x}{63}>2 +\frac{94x}{99} > 3 +\frac{95 x - 52 x}{76} > 0 +\frac{95 x - 6 x}{19} > - 8 +\frac{95 x - 50 - 51 x + 289}{85} < 13 +\frac{95 x}{153} > 2 +\frac{95 x}{55} > \frac{133}{11} +\frac{95 x}{95} > \frac{306}{95} +\frac{95 x}{95} \leq \frac{319}{95} +\frac{95x}{42}>7 +\frac{95x}{56}>3 +\frac{95x}{66}>7 +\frac{95x}{72} > 7 +\frac{95x}{88}>\frac{190}{88} +\frac{95x}{88}>\frac{95}{44} +\frac{95}{19} \leq \frac{19 k}{19} +\frac{95}{19}\le k +\frac{96 x + 121 x}{132} > 7 +\frac{96 x + 21 x}{56} > 3 +\frac{96 x + 49 x}{56} > 3 +\frac{96 x + 60 x}{72} > 13 +\frac{96 x + 90 x}{108} > - \frac{62}{9} +\frac{96 x + 110}{117} < 4 +\frac{96 x}{96} < \frac{358}{96} +\frac{96 x}{96} \leq \frac{109}{96} +\frac{96 x}{96} \leq \frac{47}{96} +\frac{96-2x}{3}<\frac{3y}{3} +\frac{96-2x}{3}7 +\frac{96x}{30}>\frac{32}{5} +\frac{96x}{40}>\frac{84}{5} +\frac{96x}{60}+\frac{35x}{60}>3 +\frac{96x}{60}+\frac{40x}{60}>\frac{34}{3} +\frac{96x}{84}+\frac{49x}{84} > 2 +\frac{96x}{96}\le\frac{85}{96} +\frac{96}{16}\le k +\frac{97 x}{70} > - \frac{97}{10} +\frac{97+86+78+96+X}{5}<90 +\frac{97x}{208}>0 +\frac{97x}{30} > 8 +\frac{97x}{30}>3 +\frac{97x}{36}>5 +\frac{97x}{36}>8 +\frac{97x}{36}\times36>8\times36 +\frac{97x}{40} > 6 +\frac{97x}{72}+\frac{291}{72}>0 +\frac{97x}{72}+\frac{97}{24}>0 +\frac{97x}{97}>\frac{288}{97} +\frac{97}{247}\ge x +\frac{98 x}{77} > - \frac{98}{11} +\frac{98 x}{98} < \frac{609}{98} +\frac{98 x}{98} \leq \frac{81}{98} +\frac{98.10}{100} +\frac{98x}{45}>6 +\frac{98}{53} 4 +\frac{99 x + 15 x}{55} > 6 +\frac{99 x + 18 x}{22} > - \frac{819}{22} +\frac{99 x + 28 x}{36} > 2 +\frac{99 x + 36 x}{99} > - \frac{105}{11} +\frac{99 x + 56 x}{88} > - \frac{155}{11} +\frac{99 x + 60 x}{55} > 3 +\frac{99 x + 70 x}{77} > 6 +\frac{99 x + 8 x}{36} > 8 +\frac{99 x + 90 x}{110} > 2 +\frac{99 x - 18 - 85 x + 306}{153} < 4 +\frac{99 x}{72} > - 11 +\frac{99sq}{20pr} +\frac{99u}{15} +\frac{99x+14x}{77}>4 +\frac{99x-18}{153}-\frac{85x-306}{153}<4 +\frac{99x}{110}+\frac{20x}{110} > 2 +\frac{99x}{36}+\frac{16x}{36}>5 +\frac{99x}{36}+\frac{44x}{36}>5 +\frac{99x}{56}>\frac{112}{56} +\frac{99x}{88}+\frac{72x}{88}>6 +\frac{99x}{99}+\frac{36x}{99}>-\frac{945}{99} +\frac{99}{11} \leq \frac{11 k}{11} +\frac{99}{11}\le k +\frac{99}{20}x>7 +\frac{99}{70}x>5 +\frac{99}{9 \left(x - 8\right) \left(y - 7\right)} + \frac{5 \left(x - 8\right)}{9 \left(x - 8\right) \left(y - 7\right)} +\frac{9\left(-25\right)+3}{5}>f>\frac{9\left(30\right)+3}{5} +\frac{9\left(-25\right)+3}{5}>x>\frac{9\left(30\right)+3}{5} +\frac{9\left(13x-9\right)}{117}-\frac{13\left(3x-13\right)}{117}<10 +\frac{9\left(4x\right)}{18}+\frac{2\left(5x\right)}{18}>-\frac{46}{3} +\frac{9\left(8w\right)}{8w\left(1+w+z\right)}+\frac{7}{8w+8w^2+8wz} +\frac{9\left(8w\right)}{8w\left(1+x+z\right)}+\frac{7}{8w+8w^2+8wz} +\frac{9\left(9y+9\right)+10\left(6y-7\right)}{\left(6y-7\right)\left(9y+9\right)} +\frac{9\left(k+3\right)}{9}\le\frac{27}{9} +\frac{9\left(k+4\right)}{9}\le4 +\frac{9\left(k+5\right)}{9}\le\frac{45}{9} +\frac{9\left(k+8\right)}{9}\le\frac{72}{9} +\frac{9\left(t^2\right)^5}{3t^2} +\frac{9\left(v+9\right)}{v} +\frac{9\left(x+3\right)}{9}\le\frac{36}{9} +\frac{9\left(x+4\right)}{9}\le\frac{72}{9} +\frac{9\left(x+5\right)}{9}\le\frac{63}{9} +\frac{9\left(x+7\right)}{9}\ge7\times9 +\frac{9\left(x-2\right)\left(x-7\right)}{8\left(x-2\right)} +\frac{9\left(x-4\right)}{9}<\frac{-27}{9} +\frac{9\left(x-6\right)}{9}<-\frac{18}{9} +\frac{9\left(x-7\right)}{8} +\frac{9\left(x^2-9x+14\right)}{8\left(x-2\right)} +\frac{9\sqrt{11}+36}{-5} +\frac{9\sqrt{11}+36}{11-16} +\frac{9\sqrt{5}+63}{-44} +\frac{9\sqrt{5}+63}{5-49} +\frac{9\times 6t}{12} +\frac{9\times x}{4}\ge9\times9 +\frac{9\times-1}{9}\times x\ge5\times9 +\frac{9a^4}{64c^6} +\frac{9a}{9}>\frac{50}{9} +\frac{9c^8}{16a^6} +\frac{9h^8}{64f^6} +\frac{9h}{5h} +\frac{9k^{4}}{1} +\frac{9k}{9}\le\frac{0}{9} +\frac{9m\left(9m+7\right)\left(9m+7\right)\left(m-4\right)}{12m\left(9m+7\right)\left(9m+7\right)} +\frac{9m\left(m-4\right)}{12m} +\frac{9m^{20}}{n^6} +\frac{9m}{2} +\frac{9m}{4f-2} +\frac{9m}{70y} +\frac{9m}{9}<\frac{81}{9} +\frac{9m}{9}>\frac{120}{9} +\frac{9m}{9}>\frac{30}{9} +\frac{9n^{2}}{10n^{5}}\times \frac{1}{7n^{5}} +\frac{9n^{2}}{70n^{10}} +\frac{9n^{6}}{5}+\frac{13n^{2}}{10} +\frac{9n}{2m} +\frac{9n}{4m} +\frac{9n}{9}>\frac{120}{9} +\frac{9n}{9}>\frac{180}{9} +\frac{9n}{9}>\frac{36}{9} +\frac{9n}{9}>\frac{50}{9} +\frac{9n}{9}>\frac{54}{9} +\frac{9pq\times4r\times3}{4q\times8r} +\frac{9p}{9}>\frac{120}{9} +\frac{9r}{10} +\frac{9r}{9}>\frac{45}{9} +\frac{9s+5t}{7} +\frac{9st}{-4s^2} +\frac{9s}{7}+\frac{5t}{7} +\frac{9t^{10}}{3t^2} +\frac{9t}{-4s} +\frac{9t}{1} +\frac{9t}{2} +\frac{9t}{8.1} +\frac{9u\times 4\times 11}{10\times 3} +\frac{9u^2}{12u} +\frac{9u^2}{27v}\times\frac{27u}{10v^3} +\frac{9u^2}{6u} +\frac{9u^2}{7v^2} +\frac{9u^3}{10v^4} +\frac{9u^3}{v^2} +\frac{9u^5}{3v^2} +\frac{9u^5}{v^2} +\frac{9u^{12}}{v^{14}} +\frac{9u^{22}}{v^{16}} +\frac{9u} {-u} +\frac{9u}{v}\times\frac{u}{7v} +\frac{9v+7v^{2}} {v}\times \frac{7} {v} +\frac{9v}{9}>\frac{160}{9} +\frac{9w^2y^2}{8w^3y} +\frac{9w}{1} +\frac{9w}{2} +\frac{9x+11}{10}-2\ge5 +\frac{9x+11}{4}\ge4 +\frac{9x+11}{8}\ge8 +\frac{9x+15}{20} +\frac{9x+17}{10}\times10>6\times10 +\frac{9x+17}{12}\times12>6\times12 +\frac{9x+27}{45}-\frac{x+8}{45}>\frac{5}{9} +\frac{9x+2\left(3y-27\right)}{4}\le0 +\frac{9x+2}{5}\ge6 +\frac{9x+2}{5}\ge7 +\frac{9x+2}{5}\ge8 +\frac{9x+2}{7}\ge6 +\frac{9x+35}{20}<\frac{8}{20} +\frac{9x+36}{63}-\frac{35-7x}{63}<0 +\frac{9x+36}{\left(x+4\right)\left(x+4\right)}+\frac{7}{\left(x+4\right)\left(x+4\right)} +\frac{9x+43}{\left(x+4\right)\left(x+4\right)} +\frac{9x+43}{\left(x+4\right)^2} +\frac{9x+45}{54}-\frac{x+5}{54}>\frac{30}{54} +\frac{9x+45}{63}-\frac{x+7}{63}>\frac{35}{63} +\frac{9x+4x-5}{33} +\frac{9x+4}{11}\frac{5}{9} +\frac{9x+54}{63}-\frac{x+8}{63}>\frac{35}{63} +\frac{9x+5}{27} +\frac{9x+5}{8}\ge4 +\frac{9x+6-40}{72}\ge0 +\frac{9x+6}{56}\ge\frac{40}{56} +\frac{9x+6}{72}-\frac{40}{72}\ge0 +\frac{9x+6}{72}-\frac{5}{9}\ge0 +\frac{9x+6}{72}\ge\frac{5}{9} +\frac{9x+72}{63}-\frac{x+2}{63}>\frac{5}{9} +\frac{9x+7}{2}<7 +\frac{9x+8+\left(-2\right)}{16} +\frac{9x+81}{45}-\frac{x+9}{45}>\frac{25}{45} +\frac{9x+8}{28}<3 +\frac{9x+8}{5}\ge4 +\frac{9x+8}{5}\ge5 +\frac{9x+8}{5}\ge6 +\frac{9x+8}{8x\left(x+3\right)} +\frac{9x+8}{8x\left(x+6\right)} +\frac{9x+x+5}{15} +\frac{9x-102}{136}<18 +\frac{9x-10x}{90}<0 +\frac{9x-140}{70} < 3 +\frac{9x-162-7x}{63}<13 +\frac{9x-162}{63}-\frac{7x}{63}<13 +\frac{9x-17}{5} > 2x-5 +\frac{9x-1}{2}>5x-3 +\frac{9x-1}{2}>5x-4 +\frac{9x-21}{5}>2x-5 +\frac{9x-28}{70} < 13 +\frac{9x-3}{3}>5x-5 +\frac{9x-3}{5}>2x-2 +\frac{9x-4}{2}>5x-5 +\frac{9x-56}{70}<19 +\frac{9x-5}{2}\times 2+4\times 2 > 5x\times 2 +\frac{9x-6+2x-74}{6}\le\frac{2x+5}{5} +\frac{9x-6}{3}>4x-5 +\frac{9x-6}{4} > 3x-3 +\frac{9x-6}{6}+\frac{2x+86}{6}\le\frac{3x+5}{5} +\frac{9x-6}{6}+\frac{2x+98}{6}\le\frac{2x+5}{5} +\frac{9x-8}{2} > 5x-5 +\frac{9x-9}{5} > 2x-3 +\frac{9x3y}{44} +\frac{9x^2+x}{8} +\frac{9x^3y^3}{4x^7y^5} +\frac{9x^3}{3x^{-4}} +\frac{9x^3}{3}+\frac{16x^4}{4}+C +\frac{9x^3}{3}+\frac{4x^2}{2}-2x+C +\frac{9x^3}{3}+\frac{8x^4}{4} +\frac{9x^3}{3}-\frac{4x^2}{2}-7x+C +\frac{9x^6y^8}{z^8} +\frac{9x^6}{16} +\frac{9x^6}{25} +\frac{9x^{-4}y^{-2}}{4\times1\times1} +\frac{9x^{-4}y^{-2}}{4} +\frac{9x^{10}}{y^6} +\frac{9x^{2+1}}{2+1}+\frac{16x^{3+1}}{3+1}+C +\frac{9x^{2+1}}{2+1}+\frac{4x^{1+1}}{1+1}-2x+C +\frac{9x^{2+1}}{2+1}+\frac{8x^{3+1}}{3+1} +\frac{9x^{2+1}}{2+1}-\frac{4x^{1+1}}{1+1}-7x +\frac{9x^{2+1}}{2+1}-\frac{4x^{1+1}}{1+1}-7x+C +\frac{9x^{2+1}}{2+1}-\frac{4x^{1+1}}{1+1}-7x+c +\frac{9x^{3-7}y^{3-5}}{4x^{7-7}y^{5-5}} +\frac{9x^{6}}{16} +\frac{9xy}{16xy^2} +\frac{9xy}{32} +\frac{9x} {9}>\frac{-27} {9} +\frac{9x} {9}>\frac{9} {9} +\frac{9x}{10} +\frac{9x}{11} +\frac{9x}{11}>\frac{7x}{16}+17 +\frac{9x}{12}+\frac{10x}{12}>-\frac{152}{12} +\frac{9x}{12}+\frac{10x}{12}>-\frac{38}{3} +\frac{9x}{14} +\frac{9x}{15} +\frac{9x}{16} > \frac{x}{16}-1 +\frac{9x}{16}+1 > \frac{x}{16} +\frac{9x}{16}+1>\frac{x}{16} +\frac{9x}{16}>\frac{x}{16}-1 +\frac{9x}{20}+11>\frac{3x}{11} +\frac{9x}{20}\ge-9 +\frac{9x}{20}\ge9 +\frac{9x}{21}-\frac{3x+4}{21} +\frac{9x}{28}\le11 +\frac{9x}{28}\le\frac{224}{28} +\frac{9x}{2} +\frac{9x}{2}-36+36<-9+36 +\frac{9x}{2}-45\le36 +\frac{9x}{2}<18 +\frac{9x}{2}<27 +\frac{9x}{2}<54 +\frac{9x}{2}>-27 +\frac{9x}{2}>-36 +\frac{9x}{2}>-45 +\frac{9x}{2}>-54 +\frac{9x}{2}>18 +\frac{9x}{2}>27 +\frac{9x}{2}>27+27 +\frac{9x}{2}>54 +\frac{9x}{2}>63 +\frac{9x}{2}>63-45 +\frac{9x}{2}>9 +\frac{9x}{2}>\frac{27}{1} +\frac{9x}{35}\le10 +\frac{9x}{3}+1 +\frac{9x}{4} > 0 +\frac{9x}{4}+27>81 +\frac{9x}{4}+36-36>63-36 +\frac{9x}{4}+36>63 +\frac{9x}{4}+\frac{3y}{2}-\frac{9x}{4}\le\frac{27}{2}-\frac{9x}{4} +\frac{9x}{4}+\frac{3y}{2}\le\frac{27}{2} +\frac{9x}{4}+\frac{5x}{11}>4 +\frac{9x}{4}-36+36>9+36 +\frac{9x}{4}-36>9 +\frac{9x}{4}-9\le27 +\frac{9x}{4}-\frac{19x}{15} > -1 +\frac{9x}{4}-\frac{2}{4}+5>3x +\frac{9x}{4}<18 +\frac{9x}{4}<27 +\frac{9x}{4}<72 +\frac{9x}{4}>-36 +\frac{9x}{4}>-45 +\frac{9x}{4}>-54 +\frac{9x}{4}>-63 +\frac{9x}{4}>-72 +\frac{9x}{4}>-9 +\frac{9x}{4}>27 +\frac{9x}{4}>36 +\frac{9x}{4}>45 +\frac{9x}{4}>54 +\frac{9x}{4}\ge81 +\frac{9x}{4}\le36 +\frac{9x}{4}\times4>27\times4 +\frac{9x}{4}\times4\ge81\times4 +\frac{9x}{5} +\frac{9x}{5} > \frac{19x}{13} +\frac{9x}{5}+\frac{18}{5}>3x +\frac{9x}{5}-18\le18 +\frac{9x}{5}-3x>-\frac{18}{5} +\frac{9x}{5}-9<27 +\frac{9x}{5}<36 +\frac{9x}{5}<45+27 +\frac{9x}{5}<72 +\frac{9x}{5}<9 +\frac{9x}{5}>-81 +\frac{9x}{5}>0 +\frac{9x}{5}>27 +\frac{9x}{5}>36 +\frac{9x}{5}>90 +\frac{9x}{5}\le36 +\frac{9x}{5}\times 30+\frac{7x}{6}\times 30 > 5\times 30 +\frac{9x}{63}+\frac{7x+21}{63}<\frac{5}{7} +\frac{9x}{63}+\frac{7x+28}{63}<\frac{5}{7} +\frac{9x}{63}+\frac{7x+35}{63}<\frac{45}{63} +\frac{9x}{63}+\frac{7x+49}{63}<\frac{5}{7} +\frac{9x}{63}+\frac{7x+56}{63}<\frac{5}{7} +\frac{9x}{6}+\frac{2x}{6}-\frac{50}{6}\le\frac{4x}{5}+2 +\frac{9x}{6}+\frac{5x}{4}>22 +\frac{9x}{7} +\frac{9x}{7}-\frac{15x}{16}>+10 +\frac{9x}{7}<-9 +\frac{9x}{7}<54 +\frac{9x}{7}<9 +\frac{9x}{7}>-63 +\frac{9x}{7}>18 +\frac{9x}{7}>\frac{15x}{16}+10 +\frac{9x}{81}+\frac{x+2}{81}\ge\frac{5}{9} +\frac{9x}{81}+\frac{x+8}{81}\ge\frac{5}{9} +\frac{9x}{81}>2 +\frac{9x}{8x\left(x+3\right)}+\frac{8}{8x\left(x+3\right)} +\frac{9x}{8x\left(x+6\right)}+\frac{8}{8x\left(x+6\right)} +\frac{9x}{8}-9+9\le72+9 +\frac{9x}{8}-9\le72 +\frac{9x}{8}<-18 +\frac{9x}{8}<9 +\frac{9x}{8}>-54 +\frac{9x}{8}>-72 +\frac{9x}{8}>0 +\frac{9x}{8}>27 +\frac{9x}{8}>45 +\frac{9x}{8}>54-27 +\frac{9x}{8}>63 +\frac{9x}{8}>81 +\frac{9x}{8}\le81 +\frac{9x}{90}+\frac{9x}{90}\ge5 +\frac{9x}{90}-\frac{10x}{90}<0 +\frac{9x}{9} < \frac{45}{9} +\frac{9x}{9} > \frac{-18}{9} +\frac{9x}{9} > \frac{-27}{9} +\frac{9x}{9} > \frac{18}{9} +\frac{9x}{9} > \frac{19}{9} +\frac{9x}{9} > \frac{27}{9} +\frac{9x}{9} > \frac{36}{9} +\frac{9x}{9}+\frac{12}{9}>\frac{-6}{9} +\frac{9x}{9}<\frac{-9}{9} +\frac{9x}{9}<\frac{27}{-9} +\frac{9x}{9}<\frac{36}{9} +\frac{9x}{9}<\frac{54}{9} +\frac{9x}{9}<\frac{72}{9} +\frac{9x}{9}<\frac{9}{9} +\frac{9x}{9}>+\frac{27}{9} +\frac{9x}{9}>-\frac{18}{9} +\frac{9x}{9}>-\frac{36}{9} +\frac{9x}{9}>0 +\frac{9x}{9}>72 +\frac{9x}{9}>\frac{-18}{9} +\frac{9x}{9}>\frac{-36}{9} +\frac{9x}{9}>\frac{-45}{9} +\frac{9x}{9}>\frac{-54}{9} +\frac{9x}{9}>\frac{-72}{9} +\frac{9x}{9}>\frac{-81}{9} +\frac{9x}{9}>\frac{108}{9} +\frac{9x}{9}>\frac{18}{9} +\frac{9x}{9}>\frac{193}{9} +\frac{9x}{9}>\frac{255}{9} +\frac{9x}{9}>\frac{27}{9} +\frac{9x}{9}>\frac{36}{9} +\frac{9x}{9}>\frac{43}{9} +\frac{9x}{9}>\frac{45}{9} +\frac{9x}{9}>\frac{90}{9} +\frac{9x}{9}>\frac{9}{9} +\frac{9x}{9}\ge \frac{0}{9} +\frac{9x}{9}\ge \frac{18}{9} +\frac{9x}{9}\ge-\frac{18}{9} +\frac{9x}{9}\ge0 +\frac{9x}{9}\ge\frac{-180}{9} +\frac{9x}{9}\ge\frac{0}{9} +\frac{9x}{9}\ge\frac{108}{9} +\frac{9x}{9}\ge\frac{117}{9} +\frac{9x}{9}\ge\frac{135}{9} +\frac{9x}{9}\ge\frac{21}{9} +\frac{9x}{9}\ge\frac{324}{9} +\frac{9x}{9}\ge\frac{54}{9} +\frac{9x}{9}\le \frac{-45}{9} +\frac{9x}{9}\le \frac{0}{9} +\frac{9x}{9}\le-6 +\frac{9x}{9}\le-\frac{27}{9} +\frac{9x}{9}\le-\frac{45}{9} +\frac{9x}{9}\le-\frac{63}{9} +\frac{9x}{9}\le-\frac{81}{9} +\frac{9x}{9}\le\frac{-18}{9} +\frac{9x}{9}\le\frac{-54}{9} +\frac{9x}{9}\le\frac{-81}{9} +\frac{9x}{9}\le\frac{108}{9} +\frac{9x}{9}\le\frac{18}{9} +\frac{9x}{9}\le\frac{27}{-9} +\frac{9x}{9}\le\frac{27}{9} +\frac{9x}{9}\le\frac{36}{9} +\frac{9x}{9}\le\frac{4+50}{9} +\frac{9x}{9}\le\frac{45}{9} +\frac{9x}{9}\le\frac{90}{9} +\frac{9x}{9}\le\frac{9}{9} +\frac{9y-8w}{5} +\frac{9y^2w}{135wx} +\frac{9y^2}{-45y} +\frac{9y^2}{135x} +\frac{9y^2}{216y^3} +\frac{9y^{10}}{4y^{14}} +\frac{9y^{2-2}}{216y^{3-2}} +\frac{9y^{2-3}}{216y^{3-3}} +\frac{9y^{2}}{3}+\frac{39y}{3} +\frac{9y}{-4w} +\frac{9y}{-9}\ge\frac{72}{-9} +\frac{9y}{10} +\frac{9y}{135}-\frac{15y+15}{135} +\frac{9y}{2w} +\frac{9y}{5w} +\frac{9y}{8w} +\frac{9y}{9}>\frac{18}{9} +\frac{9y}{9}>\frac{36}{9} +\frac{9y}{9}>\frac{63}{9} +\frac{9y}{9}>\frac{81}{9} +\frac{9y}{9}\le\frac{180-15x}{9} +\frac{9y}{y+9},\frac{11y}{y-10} +\frac{9z}{40} +\frac{9} {4}\ge x>-\frac{3} {4} +\frac{9}{- 6 + \left( - 3 \right)} +\frac{9}{-1} +\frac{9}{-2}<\frac{11}{-2} +\frac{9}{-2}<\frac{13}{-2} +\frac{9}{-3}<\frac{11}{-3} +\frac{9}{-3}<\frac{13}{-3} +\frac{9}{-4+7} +\frac{9}{-4}<\frac{11}{-4} +\frac{9}{-4}<\frac{12}{-4} +\frac{9}{-4}<\frac{13}{-4} +\frac{9}{-5+-4} +\frac{9}{-5}<\frac{11}{-5} +\frac{9}{-5}<\frac{12}{-5} +\frac{9}{-5}<\frac{13}{-5} +\frac{9}{-6+5} +\frac{9}{-6}<-2 +\frac{9}{-6}<-66 +\frac{9}{-6}<\frac{12}{-6} +\frac{9}{-6}<\frac{13}{-6} +\frac{9}{-7+3} +\frac{9}{1+m+n}+\frac{5}{8m\left(1+m+n\right)} +\frac{9}{10} +\frac{9}{10} < 2 +\frac{9}{10} < 3 +\frac{9}{10} < x +\frac{9}{10} > a +\frac{9}{10}<2 +\frac{9}{10}<3 +\frac{9}{10}<\frac{10x}{10} +\frac{9}{10}a +\frac{9}{10}>x +\frac{9}{10}y +\frac{9}{11}<3 +\frac{9}{11}x +\frac{9}{12} > x +\frac{9}{14} > x +\frac{9}{15}>x +\frac{9}{16} < x +\frac{9}{16} > x +\frac{9}{16} \frac{x}{1} +\frac{9}{1}rs +\frac{9}{1}uv +\frac{9}{20y} +\frac{9}{23}a +\frac{9}{25}x^2-121 +\frac{9}{28}>a +\frac{9}{2x^2y^2} +\frac{9}{2} +\frac{9}{2} > \frac{5}{2} +\frac{9}{2} > \frac{6}{2} +\frac{9}{2} > x +\frac{9}{2}>3 +\frac{9}{2}>\frac{5}{2} +\frac{9}{2}>\frac{6}{2} +\frac{9}{2}>\frac{7}{2} +\frac{9}{2}>x +\frac{9}{2}\ge x > -\frac{7}{2} +\frac{9}{2}\ge x > \frac{-5}{2} +\frac{9}{2}\ge x > \frac{-7}{2} +\frac{9}{2}\ge x>-\frac{1}{2} +\frac{9}{2}\ge x>-\frac{3}{2} +\frac{9}{2}\ge x>-\frac{5}{2} +\frac{9}{2}\ge x>-\frac{7}{2} +\frac{9}{2}\ge x>\frac{-1}{2} +\frac{9}{2}\ge x>\frac{-5}{2} +\frac{9}{2}\ge x>\frac{-7}{2} +\frac{9}{2}\ge x>\frac{1}{-2} +\frac{9}{2}\ge x>\frac{3}{-2} +\frac{9}{2}\ge x>\frac{5}{-2} +\frac{9}{2}\ge x>\frac{7}{-2} +\frac{9}{2}\ge x\text{ and } x>-\frac{7}{2} +\frac{9}{2}\ge\frac{2}{2}\left(x+8\right) +\frac{9}{3p} +\frac{9}{3x^{-7}} +\frac{9}{3y} +\frac{9}{3} < \frac{3 x}{3} +\frac{9}{3} < x +\frac{9}{3} > \frac{3 x}{3} +\frac{9}{3} > \frac{7}{3} +\frac{9}{3} \leq x +\frac{9}{3}-\frac{x}{3}\ge8 +\frac{9}{3}<\frac{3x}{3} +\frac{9}{3}>\frac{3x}{3} +\frac{9}{3}>\frac{5}{3} +\frac{9}{3}>\frac{6}{3} +\frac{9}{3}>\frac{7}{3} +\frac{9}{3}\le x +\frac{9}{3}\le\frac{3x}{3} +\frac{9}{4 x^{4} y^{2}} +\frac{9}{40m^3} +\frac{9}{4x^4y^3} +\frac{9}{4y^4} +\frac{9}{4} +\frac{9}{4} > \frac{5}{4} +\frac{9}{4} > \frac{6}{4} +\frac{9}{4} > \frac{7}{4} +\frac{9}{4}>\frac{5}{4} +\frac{9}{4}>\frac{6}{4} +\frac{9}{4}>\frac{7}{4} +\frac{9}{4}>a +\frac{9}{4}>c +\frac{9}{4}>k +\frac{9}{4}\ge c +\frac{9}{4}\ge k +\frac{9}{4}\ge x > -\frac{1}{4} +\frac{9}{4}\ge x > -\frac{5}{4} +\frac{9}{4}\ge x > -\frac{7}{4} +\frac{9}{4}\ge x > \frac{-3}{4} +\frac{9}{4}\ge x > \frac{-5}{4} +\frac{9}{4}\ge x > \frac{-7}{4} +\frac{9}{4}\ge x > \frac{5}{-4} +\frac{9}{4}\ge x > \frac{7}{-4} +\frac{9}{4}\ge x>-\frac{1}{4} +\frac{9}{4}\ge x>-\frac{3}{4} +\frac{9}{4}\ge x>-\frac{5}{4} +\frac{9}{4}\ge x>-\frac{7}{4} +\frac{9}{4}\ge x>\frac{-1}{4} +\frac{9}{4}\ge x>\frac{-3}{4} +\frac{9}{4}\ge x>\frac{-5}{4} +\frac{9}{4}\ge x>\frac{-7}{4} +\frac{9}{4}\ge x>\frac{1}{-4} +\frac{9}{4}\ge x>\frac{3}{-4} +\frac{9}{4}\ge x>\frac{5}{-4} +\frac{9}{4}\ge x>\frac{7}{-4} +\frac{9}{4}\ge x\text{ and } x>-\frac{1}{4} +\frac{9}{4}\ge x\text{ and } x>-\frac{3}{4} +\frac{9}{4}\ge x\text{ and } x>-\frac{7}{4} +\frac{9}{4}\ge x\text{ and } x>\frac{3}{-4} +\frac{9}{4}\ge-\frac{4x}{-4}>\frac{3}{-4} +\frac{9}{4}\times\frac{4x}{9}<-8\times\frac{9}{4} +\frac{9}{4}\times\frac{4}{9}x>\frac{9}{4}\times24 +\frac{9}{4}x+\frac{27}{20}y\le\frac{27}{2} +\frac{9}{5} +\frac{9}{5} < x +\frac{9}{5} > \frac{5}{5} +\frac{9}{5} > \frac{6}{5} +\frac{9}{5} > x +\frac{9}{5}<\frac{5x}{5} +\frac{9}{5}1 +\frac{9}{5}>\frac{5}{5} +\frac{9}{5}>\frac{5}{6} +\frac{9}{5}>\frac{6}{5} +\frac{9}{5}>\frac{7}{5} +\frac{9}{5}C+32\le F +\frac{9}{5}C+32\le0 +\frac{9}{5}\ge X>\frac{1}{-5} +\frac{9}{5}\ge x > -1 +\frac{9}{5}\ge x > -\frac{1}{5} +\frac{9}{5}\ge x>-0.2 +\frac{9}{5}\ge x>-1 +\frac{9}{5}\ge x>-\frac{1}{5} +\frac{9}{5}\ge x>-\frac{3}{5} +\frac{9}{5}\ge x>-\frac{6}{10} +\frac{9}{5}\ge x>-\frac{7}{5} +\frac{9}{5}\ge x>\frac{-1}{5} +\frac{9}{5}\ge x>\frac{-3}{5} +\frac{9}{5}\ge x>\frac{-7}{5} +\frac{9}{5}\ge x>\frac{1}{-5} +\frac{9}{5}\ge x>\frac{3}{-5} +\frac{9}{5}\ge x>\frac{7}{-5} +\frac{9}{5}\ge x\text{ and } x>-\frac{3}{5} +\frac{9}{5}\le x +\frac{9}{5}\left(-20\right)+32\le F\le\frac{9}{5}\left(30\right)+32 +\frac{9}{5}\left(-20\right)\le F-32\le\frac{9}{5}\left(30\right) +\frac{9}{5}\left(12.\overline{7}\right)\le\frac{9}{5}\left(\frac{5}{9}F\right)\le\frac{9}{5}\left(52.\overline{7}\right) +\frac{9}{5}\left(12\right)\le x\le\frac{9}{5}\left(-2\right) +\frac{9}{5}\left(2\frac{7}{9}\right)\le\frac{9}{5}\left(\frac{F5}{9}\right)\le\frac{\left(52\frac{7}{9}\right)9}{5} +\frac{9}{5}x+y\ge63 +\frac{9}{6} > \frac{5}{6} +\frac{9}{6} > \frac{6}{6} +\frac{9}{6} > \frac{7}{6} +\frac{9}{6}>1 +\frac{9}{6}>\frac{1}{6} +\frac{9}{6}>\frac{5}{6} +\frac{9}{6}>\frac{6}{6} +\frac{9}{6}>\frac{7}{6} +\frac{9}{6}x+\frac{2x}{6}-\frac{50}{6}\le\frac{4x}{5}+2 +\frac{9}{70 n^{8}} +\frac{9}{70}n^{-8} +\frac{9}{7} +\frac{9}{7} < x +\frac{9}{7} 1 +\frac{9}{8} x^{8 - 3} y^{8 - 5} +\frac{9}{8}56\left(\frac{9}{8}\right) +\frac{9}{8}\times\frac{8x}{9}>-16\times\frac{9}{8} +\frac{9}{8}\times\frac{8x}{9}>-56\times\frac{9}{8} +\frac{9}{8}x-9\le27 +\frac{9}{8}x^{5}y^{3} +\frac{9}{9}>\frac{9x}{9} +\frac{9}{9}\left(k+4\right)\le\frac{36}{9} +\frac{9}{9}x\le\frac{18}{9} +\frac{9}{9}x\le\frac{27}{9} +\frac{9}{9}y>45\div9 +\frac{9}{9}y\le-\frac{17}{9}x+\frac{612}{9} +\frac{9}{\left( -1\right) } +\frac{9}{\sqrt{11}-4}\times\frac{\sqrt{11}+4}{\sqrt{11}+4} +\frac{9}{\sqrt{5}-7}\times\frac{\sqrt{5}+7}{\sqrt{5}+7} +\frac{9}{b} +\frac{9}{m^2} +\frac{9}{m^4} +\frac{9}{m^{8}} +\frac{9}{t^5} +\frac{9}{t} +\frac{9}{u^{4}} +\frac{9}{u} +\frac{9}{v} +\frac{9}{v}\times\frac{9v+v^2}{v} +\frac{9}{w^7} +\frac{9}{x+2}-5\ge0 +\frac{9}{x+2}-\frac{5\left(x-\left(-2\right)\right)}{x+2}\ge0 +\frac{9}{x+2}-\frac{5x+10}{x+2}\ge0 +\frac{9}{x+3}-4\ge0 +\frac{9}{x^2} +\frac{9}{x}-9 +\frac{AC}{AB} +\frac{AC}{BA} +\frac{AC}{BC} +\frac{AC}{Ba} +\frac{AC}{CB} +\frac{AC}{aC} +\frac{Ab}{Ca} +\frac{A}{H} +\frac{B19.00}{19.00}\le\frac{58.46}{19.00} +\frac{BCA}{ACD} +\frac{BC}{AB} +\frac{BC}{BA} +\frac{B\times28.30}{28.30}\le\frac{64.57}{28.30} +\frac{CA}{AB} +\frac{CA}{BA} +\frac{CA}{BC} +\frac{CA}{Ba} +\frac{CA}{CB} +\frac{CB}{AB} +\frac{CB}{BA} +\frac{Ca}{cb} +\frac{I}{P \times T} +\frac{Opposite}{Hypotonuse} +\frac{Oppostie}{hypotenuse} +\frac{O}{A} +\frac{P}{5} +\frac{RU}{2} +\frac{W^6}{W^2} +\frac{X+2}{-3}x-3>4x-3 +\frac{X+2}{-3}x3>4x-3 +\frac{\alpha}{90} +\frac{\cos \theta}{\cos \theta} + \frac{\sin \theta}{\cos \theta} - \frac{\cos \theta}{\sin \theta} - \frac{\sin \theta}{\sin \theta} +\frac{\cos \theta}{\sin \theta} +\frac{\cos\alpha\left(1-\sin\alpha\right)}{1-\sin^2\alpha} +\frac{\cos\alpha\left(1-\sin\alpha\right)}{\cos^2\alpha} +\frac{\cos\alpha\left(1-\sin\alpha\right)}{\left(1+\sin\alpha\right)\left(1-\sin\alpha\right)} +\frac{\cos\left(51\right)}{\cos\left(51\right)} +\frac{\cos\left(\alpha\right)\left(1-\sin\left(\alpha\right)\right)}{1-\sin^2\left(\alpha\right)} +\frac{\cos\left(\alpha\right)\left(1-\sin\left(\alpha\right)\right)}{\cos^2\left(\alpha\right)} +\frac{\cos\left(\theta\right)}{1-\sin\left(\theta\right)}-\frac{\sin\left(\theta\right)}{\cos\left(\theta\right)} +\frac{\cos\left(a\right)\left(1-\sin\left(a\right)\right)}{1-\sin^2\left(a\right)} +\frac{\cos^2\left(\theta\right)-\sin\left(\theta\right)\left(1-\sin\left(\theta\right)\right)}{\cos\left(\theta\right)\left(1-\sin\left(\theta\right)\right)} +\frac{\cos^2\left(\theta\right)}{\cos\left(\theta\right)\left(1-\sin\left(\theta\right)\right)}-\frac{\sin\left(\theta\right)\left(1-\sin\left(\theta\right)\right)}{\cos\left(\theta\right)\left(1-\sin\left(\theta\right)\right)} +\frac{\frac{-1x}{4}}{-\frac{1}{4}} < \frac{4}{-\frac{1}{4}} +\frac{\frac{10q}{50}+\frac{5q}{50}}{\frac{10q}{50}-\frac{5q}{50}} +\frac{\frac{15q}{50}}{\frac{5q}{50}} +\frac{\frac{1}{2}\left(7t^2+9t+12\right)}{t+2} +\frac{\frac{1}{2}m}{1} +\frac{\frac{1}{3}+4}{-6}\ge x +\frac{\frac{1}{\sin \theta}}{\frac{1}{\cos \theta}} +\frac{\frac{1}{a^5}}{\frac{1}{b^5}} +\frac{\frac{1}{a^n}}{\frac{1}{b^m}} +\frac{\frac{1}{a^n}}{\frac{1}{b^n}} +\frac{\frac{1}{a^{n}}}{\frac{1}{b^{m}}} +\frac{\frac{1}{a^{n}}}{\frac{1}{b^{n}}} +\frac{\frac{24}{25}}{\frac{7}{25}} +\frac{\frac{2x}{3}}{\frac{2}{3}}<-\frac{10}{\frac{2}{3}} +\frac{\frac{31x}{30}}{31}\le\frac{\frac{310}{30}}{31} +\frac{\frac{3m}{5n}\times10n}{9m} +\frac{\frac{3q}{10}}{\frac{q}{10}} +\frac{\frac{3x^4y^3}{5pq}}{\frac{4xy}{p}} +\frac{\frac{3}{10}}{\frac{1}{10}} +\frac{\frac{49}{3}\pi\times\delta h}{\frac{49\pi h}{3}}\times100% +\frac{\frac{5x}{4}}{4}<-\frac{30}{4} +\frac{\frac{5}{9x}}{2x^8} +\frac{\frac{\left( -4c^{4}\right) }{\left( -7c^{7}\right) }}{\left( -6c^{3}\right) } +\frac{\frac{\left( -5u^{6}\right) }{\left( -3u^{8}\right) }}{\left( -5u^{6}\right) } +\frac{\frac{\sin \theta}{\cos \theta}}{\frac{1}{\sin \theta} \times \frac{1}{\cos \theta}} +\frac{\frac{a}{5}}{5}>\frac{0}{5} +\frac{\left( - 10 m^{4}\right) \times 27 m^{12}}{5 m^{3} \times m^{10}} +\frac{\left( - 14 m^{4}\right) \times 16 m^{10}}{7 m^{2} \times m^{6}} +\frac{\left( - 14 m^{4}\right) \times 16 m^{16}}{7 m^{5} \times m^{12}} +\frac{\left( - 14 m^{4}\right) \times \left( 2^{4} \times m^{ 4 \times 4}\right)}{7 m^{5} \times \left(m^{ 3 \times 4}\right)} +\frac{\left( - 14 m^{4}\right) \times \left( 4^{2} \times m^{ 5 \times 2}\right)}{7 m^{2} \times \left(m^{ 2 \times 3}\right)} +\frac{\left( - 20 m^{2}\right) \times \left( 3^{4} \times m^{ 5 \times 4}\right)}{4 m^{3} \times \left(m^{ 2 \times 2}\right)} +\frac{\left( - 35 m^{3}\right) \times 256 m^{16}}{7 m^{3} \times m^{10}} +\frac{\left( - 35 m^{3}\right) \times \left( 4^{4} \times m^{ 4 \times 4}\right)}{7 m^{3} \times \left(m^{ 2 \times 5}\right)} +\frac{\left( - 35 m^{4}\right) \times \left( 3^{3} \times m^{ 4 \times 3}\right)}{7 m^{3} \times \left(m^{ 2 \times 5}\right)} +\frac{\left( - 2 m^{8} \right)^{4}}{\left(n^{6}\right)^{4}} +\frac{\left( - 2 x + 5\right) \left( 3 x - 4\right)}{\left( - 2 x + 5\right)^{2}} +\frac{\left( - 3 u^{3} \right)^{3}}{\left(v^{3}\right)^{3}} +\frac{\left( - 4 x + 5\right) \left( 2 x - 3\right)}{\left( - 4 x + 5\right)^{2}} +\frac{\left( - 5 m \right) \times 21 n p}{27 n \times \left( - 4 m \right)} +\frac{\left( - 5 m \right) \times 21 n p}{9 n \times \left( - 4 m \right)} +\frac{\left( - 5 p \right) \times 27 q r}{12 q \times \left( - 6 p \right)} +\frac{\left( - 5 p \right) \times 9 q r}{12 q \times \left( - 6 p \right)} +\frac{\left( - 5 r \right) \times 18 s t}{9 s \times \left( - 9 r \right)} +\frac{\left( - 5 r \right) \times 27 s t}{12 s \times \left( - 6 r \right)} +\frac{\left( - 5 r \right) \times 32 s t}{24 s \times \left( - 9 r \right)} +\frac{\left( - 5 w \right) \times 27 y z}{12 z \times \left( - 6 w \right)} +\frac{\left( - 5 x^{8} \right)^{7}}{\left(y^{9}\right)^{7}} +\frac{\left( - 6 m \right) \times 21 n p}{15 n \times \left( - 8 m \right)} +\frac{\left( - 6 u \right) \times 27 v w}{15 v \times \left( - 7 u \right)} +\frac{\left( - 7 p \right) \times 12 q r}{15 q \times \left( - 6 p \right)} +\frac{\left( - 7 p \right) \times 12 q r}{32 q \times \left( - 4 p \right)} +\frac{\left( - 7 p \right) \times 18 q r}{24 q \times \left( - 4 p \right)} +\frac{\left( - 7 p \right) \times 20 q r}{12 q \times \left( - 4 p \right)} +\frac{\left( - 7 r \right) \times 12 s t}{15 s \times \left( - 6 r \right)} +\frac{\left( - 7 r \right) \times 15 s t}{18 s \times \left( - 4 r \right)} +\frac{\left( - 8 m \right) \times 28 n p}{24 n \times \left( - 3 m \right)} +\frac{\left( - 8 w \right) \times 18 y z}{21 z \times \left( - 9 w \right)} +\frac{\left( - 9 m \right) \times 18 n p}{12 n \times \left( - 5 m \right)} +\frac{\left( - 9 m \right) \times 24 n p}{9 n \times \left( - 7 m \right)} +\frac{\left( - 9 m \right) \times 28 n p}{16 n \times \left( - 8 m \right)} +\frac{\left( - 9 u \right) \times 15 v w}{18 v \times \left( - 4 u \right)} +\frac{\left( - 9 u \right) \times 18 v w}{12 v \times \left( - 5 u \right)} +\frac{\left( - 2 \right)^{3} \times \left(x^{2}\right)^{3} \left(y^{6}\right)^{3}}{\left(z^{2}\right)^{3}} +\frac{\left( - 2 \right)^{4} \left(m^{8}\right)^{4}}{\left(n^{6}\right)^{4}} +\frac{\left( - 3 \right)^{2} \times \left(x^{5}\right)^{2} \left(y^{2}\right)^{2}}{\left(z^{6}\right)^{2}} +\frac{\left( - 3 \right)^{3} \left(u^{3}\right)^{3}}{\left(v^{3}\right)^{3}} +\frac{\left( - 3 \right)^{4} \times \left(x^{2}\right)^{4} \left(y^{2}\right)^{4}}{\left(z^{5}\right)^{4}} +\frac{\left( - 4 \right)^{4} \times x^{4} \left(y^{4}\right)^{4}}{\left(z^{5}\right)^{4}} +\frac{\left( - 4 \right)^{4} \times x^{4} \left(y^{6}\right)^{4}}{z^{4}} +\frac{\left( - 5 \right)^{2} \times x^{2} \left(y^{3}\right)^{2}}{\left(z^{3}\right)^{2}} +\frac{\left( - 5 \right)^{3} \times \left(x^{3}\right)^{3} \left(y^{6}\right)^{3}}{\left(z^{6}\right)^{3}} +\frac{\left( - 5 \right)^{4} \times \left(x^{3}\right)^{4} \left(y^{3}\right)^{4}}{\left(z^{5}\right)^{4}} +\frac{\left( 10x-30\right) \left( 10x-2\right) }{10} +\frac{\left( 2 x + 9\right) \left( 2 x - 4\right)}{2} +\frac{\left( 2 x^{7}\right)^{4}}{\left(y^{6}\right)^{4}} +\frac{\left( 2 y\right)^{2}}{\left( 5 y\right)^{3}} +\frac{\left( 2x+6\right) -\left( y-2\right) }{6} +\frac{\left( 2x^{4}\right) ^{3}}{5^{3}} +\frac{\left( 3 u^{11}\right)^{3}}{\left(v^{3}\right)^{3}} +\frac{\left( 3 x^{5}\right)^{4}}{\left(y^{4}\right)^{4}} +\frac{\left( 3 x^{7}\right)^{4}}{\left(y^{3}\right)^{4}} +\frac{\left( 3x-15\right) \left( 3x-1\right) }{3} +\frac{\left( 4 b^{3}\right)^{5}}{\left( 2 b^{2}\right)^{2}} +\frac{\left( 4 b^{5}\right)^{4}}{\left( 2 b^{2}\right)^{2}} +\frac{\left( 4 x + 9 y\right) \left( 4 x - 9 y\right)}{4 x \left( x y - 36\right) + 9 y \left( x y - 36\right)} +\frac{\left( 4 x + 9 y\right) \left( 4 x - 9 y\right)}{\left( 4 x + 9 y\right) \left( x y - 36\right)} +\frac{\left( 4 y\right)^{2}}{\left( 3 y\right)^{4}} +\frac{\left( 4 y\right)^{4}}{\left( 6 y\right)^{5}} +\frac{\left( 4x-24\right) \left( 4x-2\right) }{4} +\frac{\left( 5 u^{ - 2 }\right)^{2}}{16} +\frac{\left( 5 u^{ - 2 }\right)^{2}}{4^{2}} +\frac{\left( 5 x + 2\right)^{\frac{4}{5} + 1}}{5 \left(\frac{4}{5} + 1\right)} + C +\frac{\left( 5 x + 2\right)^{\frac{9}{5}}}{5 \times \frac{9}{5}} + C +\frac{\left( 5 x + 2\right)^{\frac{9}{5}}}{9} + C +\frac{\left( 5 x + 4\right) \left( 5 x - 5\right)}{5} +\frac{\left( 5 x + 7\right) \left( 5 x - 10\right)}{5} +\frac{\left( 5 x - 3\right) \left( 5 x - 25\right)}{5} +\frac{\left( 5+h\right) \left( w+8\right) }{2}-\frac{hw}{2} +\frac{\left( 5x+5\right) \left( 5x+4\right) }{5} +\frac{\left( 5y\right) ^{2}}{\left( 3y\right) ^{6}} +\frac{\left( 6 b^{4}\right)^{3}}{\left( 3 b^{1}\right)^{2}} +\frac{\left( 6 x + 7\right) \left( 6 x - 30\right)}{6} +\frac{\left( 7 x + 9\right) \left( 7 x + 28\right)}{7} +\frac{\left( 7 x - 8\right) \left( 7 x + 21\right)}{7} +\frac{\left( 8 x + 5\right) \left( 8 x + 8\right)}{8} +\frac{\left( 8x-16\right) \left( 8x-1\right) }{8} +\frac{\left( \frac{27}{125}\right) }{u^{6}} +\frac{\left( \frac{27}{8}\right) }{u^{6}} +\frac{\left( \left( -8u\right) \times 18vw\right) }{\left( 21v\times \left( -9u\right) \right) } +\frac{\left( \sqrt{2}+\sqrt{7}\right) \left( \sqrt{2}+\sqrt{7}\right) }{\left( \sqrt{2}-\sqrt{7}\right) \left( \sqrt{2}+\sqrt{7}\right) } +\frac{\left( k^{10}\right) }{\left( k^{24}\right) } +\frac{\left( k^{48}\right) }{\left( k^{9}\right) } +\frac{\left(-10m^4\right)\times27m^{12}}{5m^{13}} +\frac{\left(-10m^4\right)\times3^3\times m^{12}}{5m^3\times m^{10}} +\frac{\left(-1\right)x}{1}\le\frac{29}{1} +\frac{\left(-3-x\right)}{2}\ge-4 +\frac{\left(-3m^2-4m+5\right)}{m-9} +\frac{\left(-48\right)}{-32}>\frac{\left(-32t\right)}{-32}>\frac{\left(-16\right)}{-32} +\frac{\left(-4y^2+2y-3\right)}{4y-5} +\frac{\left(-5p^2+p+2\right)}{p+11} +\frac{\left(-5x-2\right)}{9x^2+11x+13} +\frac{\left(-5x\right)}{-5}\le\frac{-5}{-5} +\frac{\left(-7x+y\right)}{y-x}+\frac{\left(x-6y\right)}{y-x} +\frac{\left(-80y+5\right)}{-9y^2-2y+14} +\frac{\left(-84pqr\right)}{-128pq} +\frac{\left(-84pqr\right)}{32q\times\left(-4p\right)} +\frac{\left(-8\right)}{-4}\ge\frac{\left(-4x\right)}{-4}>\frac{\left(4\right)}{-4} +\frac{\left(-8u\right)\times3vw}{9u\times6v} +\frac{\left(-8x^6y^{18}\right)}{\left(z^2\right)^3} +\frac{\left(-8x^6y^{18}\right)}{\left(z^6\right)} +\frac{\left(-9-\sqrt{41}\right)}{4}>x\text{ or } x>\frac{\left(-9+\sqrt{41}\right)}{4} +\frac{\left(-9str\right)}{10rs} +\frac{\left(-9t\right)}{10} +\frac{\left(-x\right)+3\times3}{3}>5 +\frac{\left(-x\right)}{-1}\ge\frac{\left(-1\right)}{-1} +\frac{\left(-x\right)}{-1}\ge\frac{\left(-2\right)}{-1} +\frac{\left(1-\sin\alpha\right)}{\cos\alpha} +\frac{\left(1-\sin\left(\alpha\right)\right)}{\cos\left(\alpha\right)} +\frac{\left(10-5x-3x+12\right)}{15}\le2 +\frac{\left(10-5x\right)}{15}-\frac{\left(3x-12\right)}{15}\le2 +\frac{\left(1024y^{15}\right)}{y^4} +\frac{\left(110n^4+220n^2\right)}{100} +\frac{\left(11n^4+22n^2\right)}{10} +\frac{\left(11x+11\right)}{x^2+6} +\frac{\left(12t\right)}{\left(5\right)} +\frac{\left(12x+8\right)-\left(3x+2\right)}{16} +\frac{\left(13.20-1.65x\right)}{1.10}\ge y +\frac{\left(14-3x\right)}{4}\le5 +\frac{\left(14y-42\right)+\left(14y+63\right)}{\left(2y+9\right)\left(2y-6\right)} +\frac{\left(17-3x\right)}{4}\le5 +\frac{\left(17x-102\right)}{136}-\frac{8x}{136}<18 +\frac{\left(1\right)}{10m^2-11m-11} +\frac{\left(1\right)}{3}\le\frac{\left(3\right)}{9} +\frac{\left(2 - 2\right) m^{2} + \left(9 - 3\right) m + 4 - 8}{m^{2} + m + 5} +\frac{\left(2+2\sin\theta\right)}{1+\sin\theta} +\frac{\left(20-12\right)}{4}>x +\frac{\left(20x+12\right)}{4} +\frac{\left(21y-63\right)+\left(14y-16\right)}{\left(7y-8\right)\left(3y-9\right)} +\frac{\left(22-3m\right)}{\sqrt{11-m}}>0 +\frac{\left(22.30\right)}{4}\le w +\frac{\left(24b^2+6b\right)}{\left(4b+1\right)^2}\times\frac{\left(4b^2-40b+b-10\right)}{4b} +\frac{\left(2\left(1+\sin\theta\right)\right)}{1+\sin\theta} +\frac{\left(2\right)\left(3m-2\right)}{m^2+m+5} +\frac{\left(2b\left(b-3\right)\right)}{3b} +\frac{\left(2x+11\right)}{9}\ge8 +\frac{\left(2x+1\right)}{3}\ge5 +\frac{\left(2x+3\right)^4}{8}+C +\frac{\left(2x+3\right)^5}{2}+C +\frac{\left(2x+3\right)^{-1}}{-2}+C +\frac{\left(2x+3\right)}{5}-2+2\ge3+2 +\frac{\left(2x+3\right)}{5}\ge5 +\frac{\left(2x+4\right)\left(x+5\right)}{\left(x^2+7x+10\right)\left(x+5\right)} +\frac{\left(2x+5\right)}{9}\ge4 +\frac{\left(2x+9\right)}{5}\ge6 +\frac{\left(2x-5\right)^{\frac{3}{2}}}{3}+C +\frac{\left(2x\right)}{3}<12 +\frac{\left(2x^7\right)^4}{\left(y^6\right)^4} +\frac{\left(2y-6\right)7+\left(2y+9\right)7}{\left(2y+9\right)\left(2y-6\right)} +\frac{\left(2y-6\right)7}{\left(2y+9\right)\left(2y-6\right)}+\frac{\left(2y+9\right)7}{\left(2y+9\right)\left(2y-6\right)} +\frac{\left(3-4x\right)^{\frac{3}{2}}}{-6}+C +\frac{\left(3.5t^2+4.5t+6\right)}{t+2} +\frac{\left(32y-16\right)}{28y^2+10y-12}+\frac{\left(63y+54\right)}{28y^2+10y-12} +\frac{\left(3\sqrt{2}+9\right)}{-7} +\frac{\left(3ab-30a\right)\left(5bc+35b\right)}{\left(7bc+49b\right)\left(7ab-70a\right)} +\frac{\left(3m-4n\right)}{7} +\frac{\left(3t+2\right)}{t-5} +\frac{\left(3u^{11}\right)^3}{\left(v^3\right)^3} +\frac{\left(3x+15\right)-\left(x-3\right)}{6}>\frac{5}{3} +\frac{\left(3x+1\right)\left(3x+3\right)}{3} +\frac{\left(3x+24\right)\left(y+12\right)}{\left(4x-40\right)\left(x+8\right)} +\frac{\left(3x+2\right)\times2}{5\times2}-\frac{\left(3x-3\right)\times1}{10\times1} +\frac{\left(3x+2\right)\times4}{5\times4}-\frac{\left(3x-3\right)\times2}{10\times2} +\frac{\left(3x+2\right)}{5}\ge5 +\frac{\left(3x+2\right)}{5}\ge6 +\frac{\left(3x+4\right)^3}{9} +\frac{\left(3x+4\right)^3}{9}+C +\frac{\left(3x+8\right)^3}{9} +\frac{\left(3x+8\right)^3}{9}+C +\frac{\left(3x+8\right)^3}{9}+c +\frac{\left(3x-4\right)}{\left(-2x+5\right)} +\frac{\left(3x-4x\right)}{12}<0 +\frac{\left(3x-7\right)\left(3x+6\right)}{3} +\frac{\left(3x^7\right)}{\left(30x^{14}\right)} +\frac{\left(3y\right)^3}{\left(2y\right)^2} +\frac{\left(4-3x\right)^6}{-3}+C +\frac{\left(400000+300x\right)}{x}<310 +\frac{\left(400000+300x\right)}{x}\le310 +\frac{\left(400000-10x\right)}{x}\le0 +\frac{\left(4b\left(b-3\right)\right)}{6b} +\frac{\left(4b^2-12b\right)}{6b} +\frac{\left(4p\times9\right)}{\left(3\right)} +\frac{\left(4p\times9\times2\right)}{\left(3\times2\right)} +\frac{\left(4x+3\right)}{5}\ge6 +\frac{\left(4x+41\right)}{25}>\frac{3}{5} +\frac{\left(4x+5\right)^{\frac{1}{2}}}{2}+C +\frac{\left(4x+5y\right)}{\left(xy+20\right)} +\frac{\left(4x+7\right)}{3}\ge3+5 +\frac{\left(4x-3\right)^{\frac{3}{2}}}{6}+C +\frac{\left(4x-9y\right)\left(4x+9y\right)}{4x^2y-144x+9xy^2-324y} +\frac{\left(4x-9y\right)}{\left(xy-36\right)} +\frac{\left(4x-y\right)+\left(5y-x\right)}{\left(x-y\right)} +\frac{\left(4x-y\right)}{\left(x-y\right)}+\frac{\left(x-3y\right)}{-1\left(x-y\right)} +\frac{\left(4x-y\right)}{x-y}+\frac{-1\left(5y-x\right)}{-1\left(x-y\right)} +\frac{\left(4y+3x\right)\left(y-x\right)}{\left(x-y\right)\left(y-x\right)} +\frac{\left(4y+3x\right)}{\left(x-y\right)} +\frac{\left(5-7q\right)}{q-9} +\frac{\left(50-27.70\right)}{4}\le w +\frac{\left(50-27.70\right)}{4}\le\frac{4w}{4} +\frac{\left(500000+300x\right)}{x}-310\le0 +\frac{\left(500000+300x\right)}{x}\le310 +\frac{\left(592x^3+148x^2+592x+148\right)}{3} +\frac{\left(5x+11\right)}{3}\ge6 +\frac{\left(5x+15\right)-\left(x+7\right)}{20}>\frac{12}{20} +\frac{\left(5x+15\right)}{20}-\frac{\left(x+7\right)}{20}>\frac{12}{20} +\frac{\left(5x+2\right)^5}{25}+C +\frac{\left(5x+2\right)}{3}\ge6 +\frac{\left(5x+2\right)}{3}\ge7 +\frac{\left(5x+3\right)^{\frac{9}{5}}}{9}+C +\frac{\left(5x+45\right)}{25}-\frac{x+4}{25}>\frac{3}{5} +\frac{\left(5x+8\right)}{9}-6+6\ge3+6 +\frac{\left(5x+8\right)}{9}\ge9 +\frac{\left(5x+8\right)}{9}\left(9\right)\ge9\left(9\right) +\frac{\left(5x-20\right)\left(5x+3\right)}{5}<0 +\frac{\left(5x-3\right)5\left(x-5\right)}{5} +\frac{\left(5x-6\right)}{2}>3x-5 +\frac{\left(5x\right)}{6}>-5 +\frac{\left(5x\right)}{6}\ge-5 +\frac{\left(5xy\times12y^2\right)\div15wx}{\left(36y\times5wx\right)\div3w^2} +\frac{\left(63x-60\right)}{39}-\frac{\left(39x-130\right)}{39}<5 +\frac{\left(6b^6\right)^5}{\left(3b^5\right)^2} +\frac{\left(6m-4\right)}{m^2+m+5} +\frac{\left(6w+15\right)}{2w+5} +\frac{\left(6x+4\right)}{4} +\frac{\left(7-2x\right)}{5}<3 +\frac{\left(7-x\right)}{3}\ge4 +\frac{\left(79-4.62\right)}{17.9}\ge B +\frac{\left(79-4.62\right)}{17.9}\ge\frac{17.9B}{17.9} +\frac{\left(7x+28\right)\left(7x+4\right)}{7} +\frac{\left(7x+4\right)}{5}\ge9 +\frac{\left(7x-169\right)}{78}<8 +\frac{\left(7x-1\right)}{3}>3x-3 +\frac{\left(7x-1\right)}{4}>2x-2 +\frac{\left(7x-1\right)}{5}>2x-5 +\frac{\left(81x+648\right)-\left(9x+18\right)}{729}>\frac{5}{9} +\frac{\left(8\times\left(4y-2\right)\right)}{\left(7y+6\right)\left(4y-2\right)}+\frac{\left(9\left(7y+6\right)\right)}{\left(4y-2\right)\left(7y+6\right)} +\frac{\left(8n+2\right)-\left(5n+4\right)}{n-7} +\frac{\left(8x+24\right)}{18}>\frac{7}{9} +\frac{\left(8x+5\right)}{3}\ge5 +\frac{\left(8x+9\right)}{7}\ge7 +\frac{\left(8x+9\right)}{7}\ge8 +\frac{\left(95y+38\right)}{\left(4y-2\right)\left(7y+6\right)} +\frac{\left(9\times12t\right)}{\left(9\times5\right)} +\frac{\left(9s+5t\right)}{7} +\frac{\left(9x+2\right)}{7}\ge8 +\frac{\left(9x+5\right)}{2}\ge8 +\frac{\left(9x+8\right)}{5}\ge4 +\frac{\left(9x^2+12x+3\right)}{3} +\frac{\left(9x^2-48x+64\right)}{16} +\frac{\left(9y-8w\right)}{5} +\frac{\left(BC\right)}{\left(BA\right)} +\frac{\left(\frac{12}{13}\right)}{\left(\frac{5}{13}\right)} +\frac{\left(\left(32y-16\right)+\left(63y+54\right)\right)}{\left(4y-2\right)\left(7y+6\right)} +\frac{\left(\left(9\right)\times12st\right)}{\left(9s\times\left(5\right)\right)} +\frac{\left(\sqrt{2}+\sqrt{3}\right)\left(\sqrt{2}+\sqrt{3}\right)}{\left(\sqrt{2}-\sqrt{3}\right)\left(\sqrt{2}+\sqrt{3}\right)} +\frac{\left(\sqrt{7}+\sqrt{2}\right)^2}{5} +\frac{\left(a + 8\right) \left(a - 8\right)}{8 - a} +\frac{\left(a+4\right)}{\left(a-3\right)} +\frac{\left(b-3+b+2\right)}{b\left(b+2\right)\left(b-3\right)} +\frac{\left(h-50\right)}{5}\ge1.645 +\frac{\left(h-50\right)}{5}\le-1.645 +\frac{\left(k+8\right)}{1}\le\frac{48}{6} +\frac{\left(m+2\right)5}{4\left(m+5\right)} +\frac{\left(m+3\right)}{16\left(m+5\right)}\times\frac{20\left(m+7\right)}{\left(m+7\right)} +\frac{\left(m+3\right)}{4\left(m+5\right)}\times\frac{5\left(m+7\right)}{\left(m+7\right)} +\frac{\left(m+3\right)}{4\left(m+5\right)}\times\frac{5}{1} +\frac{\left(m+4\right)\left(m-4\right)}{4+m} +\frac{\left(m+4n\right)}{8m} +\frac{\left(m+5\right)\left(m+4\right)}{15\left(m+7\right)}\times\frac{6\left(m+9\right)}{\left(m+4\right)\left(m+9\right)} +\frac{\left(m+5n\right)}{15m} +\frac{\left(m+7\right)\left(m+4\right)}{20\left(m+6\right)}\times\frac{25\left(m+5\right)}{\left(m+4\right)\left(m+5\right)} +\frac{\left(m+7\right)\left(m+8\right)}{10\left(m+3\right)}\times\frac{15\left(m+2\right)}{\left(m+8\right)\left(m+2\right)} +\frac{\left(m+7\right)}{10\left(m+3\right)}\times\frac{15\left(m+2\right)}{\left(m+2\right)} +\frac{\left(m+7\right)}{10\left(m+3\right)}\times\frac{15}{1} +\frac{\left(m+7\right)}{25\left(m+9\right)}\times\frac{10\left(m+4\right)}{\left(m+4\right)} +\frac{\left(m+7\right)}{25\left(m+9\right)}\times\frac{10}{1} +\frac{\left(m+9\right)\left(m+3\right)}{12\left(m+8\right)}\times\frac{15\left(m+8\right)}{\left(m+3\right)\left(m+8\right)} +\frac{\left(m+9\right)}{12\left(m+8\right)}\times\frac{15\left(m+8\right)}{\left(m+8\right)} +\frac{\left(m+9\right)}{12}\times\frac{15}{\left(m+8\right)} +\frac{\left(m-5\right)}{4} +\frac{\left(p - q\right)^{2}}{\left(p - q\right) \left(p + q\right)} +\frac{\left(p - q\right)^{2}}{p^{2} - q^{2}} +\frac{\left(u^{7x+21}\right)}{u^{x+2}} +\frac{\left(x + 8 y\right) \left(x - 7 y\right)}{\left( - 12 x - y\right) \left(x + 8 y\right)} +\frac{\left(x + 10\right) \left(x^{2} - 10 x + 100\right)}{\left(x - 10\right) \left(x + 10\right)} +\frac{\left(x + 12\right) \left(x + 8\right)}{\left(x - 10\right) \left(x + 8\right)} +\frac{\left(x + 3\right) \left(x - 10\right)}{\left(x - 2\right) \left(x - 10\right)} +\frac{\left(x + 7\right) \left(x^{2} - 7 x + 49\right)}{\left(x - 7\right) \left(x + 7\right)} +\frac{\left(x - 2\right) \left(x + 5\right)}{\left(x - 11\right) \left(x + 5\right)} +\frac{\left(x - 4\right) \left(x^{2} + 4 x + 16\right)}{\left(x + 4\right) \left(x - 4\right)} +\frac{\left(x - 9\right) \left(x - 2\right)}{\left(x - 6\right) \left(x - 2\right)} +\frac{\left(x+10\right)\left(x+10\right)}{\left(x-10\right)\left(x+10\right)} +\frac{\left(x+10\right)\left(x-3\right)}{\left(x-4\right)\left(x-3\right)} +\frac{\left(x+10\right)\left(x-3\right)}{x\left(x+5\right)} +\frac{\left(x+10\right)\left(x-3\right)}{x^2+5x} +\frac{\left(x+10\right)}{\left(x-4\right)} +\frac{\left(x+10\right)}{x-10} +\frac{\left(x+13\right)}{3\left(x-2\right)} +\frac{\left(x+1\right)+x}{x\left(x+1\right)} +\frac{\left(x+1\right)+x}{x^2+x} +\frac{\left(x+2\right)^6}{6}+C +\frac{\left(x+2\right)}{9}\ge2 +\frac{\left(x+3\right)\left(-1\right)}{-2}<6\left(-1\right) +\frac{\left(x+3\right)\left(x+4\right)}{\left(x+3\right)} +\frac{\left(x+3\right)}{4}\ge11 +\frac{\left(x+3\right)}{5}\ge9 +\frac{\left(x+4\right)}{3}\ge7 +\frac{\left(x+5\right)^5}{5}+C +\frac{\left(x+5\right)}{2}\times2\ge5\times2 +\frac{\left(x+5\right)}{63}\ge\frac{\left(5-x\right)}{9} +\frac{\left(x+5\right)}{6}\ge7 +\frac{\left(x+5\right)}{\left(x-3\right)} +\frac{\left(x+6\right)}{5}\ge8 +\frac{\left(x+6\right)}{8}-\frac{\left(x+5\right)}{72}-\frac{5}{9}>0 +\frac{\left(x+7\right)+\left(x-7\right)}{\left(x+5\right)\left(x+7\right)} +\frac{\left(x+8\right)\left(x+5\right)+\left(x-5\right)\left(x+8\right)}{\left(x+8\right)\left(x+9\right)\left(x+5\right)} +\frac{\left(x+8\right)\left(x+7\right)+\left(x-7\right)\left(x+8\right)}{\left(x+11\right)\left(x+8\right)\left(x+7\right)} +\frac{\left(x+8\right)\left(x+7\right)+\left(x-7\right)\left(x+8\right)}{\left(x+8\right)\left(x+11\right)\left(x+7\right)} +\frac{\left(x+8\right)\left(x+7\right)}{\left(x+11\right)\left(x+8\right)\left(x+7\right)}+\frac{\left(x-7\right)\left(x+8\right)}{\left(x+11\right)\left(x+7\right)\left(x+8\right)} +\frac{\left(x+8\right)\left(x+7\right)}{\left(x+8\right)\left(x+11\right)\left(x+7\right)}+\frac{\left(x-7\right)\left(x+8\right)}{\left(x+11\right)\left(x+7\right)\left(x+8\right)} +\frac{\left(x+8\right)}{7}<2-4x +\frac{\left(x+8y\right)}{\left(10x-y\right)} +\frac{\left(x-12\right)\left(x^2+12x+144\right)}{\left(x-12\right)\left(x+12\right)} +\frac{\left(x-15\right)7}{28}-\frac{4x}{28}<7 +\frac{\left(x-1\right)^5}{5}+C +\frac{\left(x-2+15\right)}{3\left(x-2\right)} +\frac{\left(x-2\right)\left(x+2\right)-\left(x-9\right)\left(x+3\right)-\left(2x+6\right)}{\left(x-9\right)\left(x+3\right)} +\frac{\left(x-2\right)\left(x^2+7x\right)+\left(x-2\right)\left(7x+49\right)}{\left(7x+49\right)\left(x^2+7x\right)} +\frac{\left(x-2\right)}{3\left(x-2\right)}+\frac{12}{3\left(x-2\right)} +\frac{\left(x-4\right)}{3}\le x,x\le\frac{\left(-x-12\right)}{3} +\frac{\left(x-7y\right)}{\left(-12x-y\right)} +\frac{\left(x-8\right)}{3}>7 +\frac{\left(x-9\right)}{6}>-3 +\frac{\left(x-9\right)}{6}\times6>-3\times6 +\frac{\left(x\right)\left(3\right)}{4\left(3\right)}+\frac{\left(x\right)\left(4\right)}{4\left(3\right)}\ge7 +\frac{\left(x^2+12x+144\right)}{\left(x+12\right)} +\frac{\left(x^2+4x+3x+12\right)}{x+3} +\frac{\left(x^2+9\left(x+2\right)\right)}{x+3} +\frac{\left(x^2-3x+9\right)}{\left(x-3\right)} +\frac{\left(x^4\right)^4\left(y^2\right)^4}{\left(z^3\right)^4} +\frac{\left(x^9\right)^{\frac{2}{3}}}{\sqrt[3]{27^2}} +\frac{\left(x^{10}\right)^{\frac{2}{5}}}{243^{\frac{2}{5}}} +\frac{\left(x^{10}\right)^{\frac{2}{5}}}{9} +\frac{\left(x^{10}\right)^{\frac{2}{5}}}{\sqrt[5]{243^2}} +\frac{\left(x^{15}\right)^{\frac{2}{5}}}{16} +\frac{\left(x^{2}\right)^{2} \left(y^{5}\right)^{2}}{\left(z^{2}\right)^{2}} +\frac{\left(x^{2}\right)^{4} \left(y^{2}\right)^{4}}{\left(z^{4}\right)^{4}} +\frac{\left(x^{3}\right)^{2} \left(y^{4}\right)^{2}}{\left(z^{5}\right)^{2}} +\frac{\left(x^{3}\right)^{3} \left(y^{4}\right)^{3}}{\left(z^{2}\right)^{3}} +\frac{\left(x^{3}\right)^{4} \left(y^{2}\right)^{4}}{\left(z^{2}\right)^{4}} +\frac{\left(x^{3}\right)^{5} \left(y^{5}\right)^{5}}{\left(z^{2}\right)^{5}} +\frac{\left(x^{4}\right)^{2} \left(y^{1}\right)^{2}}{\left(z^{2}\right)^{2}} +\frac{\left(x^{4}\right)^{4} \left(y^{3}\right)^{4}}{\left(z^{4}\right)^{4}} +\frac{\left(x^{4}\right)^{4} \left(y^{4}\right)^{4}}{\left(z^{4}\right)^{4}} +\frac{\left(x^{5}\right)^{2} \left(y^{4}\right)^{2}}{\left(z^{3}\right)^{2}} +\frac{\left(x^{5}\right)^{2} \left(y^{5}\right)^{2}}{\left(z^{2}\right)^{2}} +\frac{\left(x^{5}\right)^{3} \left(y^{4}\right)^{3}}{\left(z^{2}\right)^{3}} +\frac{\left(x^{6} - 9\right)^{4 + 1}}{4 + 1} + C +\frac{\left(x^{6} - 9\right)^{5}}{5} + C +\frac{\left(y - 6\right) \left(y + 1\right)}{\left(y + 5\right) \left(y - 3\right)} + \frac{\left(y + 2\right) \left(y + 5\right)}{\left(y + 5\right) \left(y - 3\right)} + \frac{\left(y + 4\right) \left(y - 3\right)}{\left(y + 5\right) \left(y - 3\right)} +\frac{\left(y - 6\right) \left(y + 1\right)}{\left(y + 5\right) \left(y - 3\right)} - \frac{- 1 \left(y + 2\right) \left(y + 5\right)}{- 1 \left(y + 5\right) \left(3 - y\right)} - \frac{- 1 \left(y + 4\right) \left(y - 3\right)}{- 1 \left(y + 5\right) \left(3 - y\right)} +\frac{\left(y - 6\right) \left(y + 1\right)}{\left(y + 5\right) \left(y - 3\right)} - \frac{- 1 \left(y + 2\right) \left(y + 5\right)}{\left(y + 5\right) \left(y - 3\right)} - \frac{- 1 \left(y + 4\right) \left(y - 3\right)}{\left(y + 5\right) \left(y - 3\right)} +\frac{\left(y-6\right)\left(y+1\right)+\left(y+2\right)\left(y+5\right)+\left(y+4\right)\left(y-3\right)}{\left(y+5\right)\left(y-3\right)} +\frac{\left(y-6\right)\left(y+1\right)\left(3-y\right)-\left(y+2\right)\left(y+5\right)\left(y-3\right)-\left(y+4\right)\left(y-3\right)^2}{\left(y+5\right)\left(y-3\right)\left(3-y\right)} +\frac{\left|h - 50\right|}{5} \geq 1.645 +\frac{\left|h-50\right|}{5}\ge1.645 +\frac{\left|h-50\right|}{5}\times5\ge1.645\times5 +\frac{\left|h-50\right|}{\left|5\right|}\ge1.645 +\frac{\log m^{20}}{\log m^2} +\frac{\log80}{\log11}0 +\frac{a^2+2ab+b^2-\left(a^2+b^2\right)}{\left(x\right)^2+2xy+y^2-\left(x^2+y^2\right)} +\frac{a^2}{108} +\frac{a^2}{12} +\frac{a^2}{18} +\frac{a^2}{20} +\frac{a^2}{22} +\frac{a^2}{24} +\frac{a^2}{30} +\frac{a^2}{32} +\frac{a^2}{44} +\frac{a^2}{72} +\frac{a^2}{84} +\frac{a^2}{b^{10}} +\frac{a^4}{b^5} +\frac{a^4}{b^9} +\frac{a^8}{b^5} +\frac{a^8}{b^{11}} +\frac{a^9}{b^8} +\frac{a^{ - 2 } \times b^{ - 2 }}{\left( a^{ - 4 } \times b^{2}\right)^{2}} +\frac{a^{ - 7 }}{b^{ - 7 }} +\frac{a^{-15}}{b^{-45}} +\frac{a^{-18}}{b^{-27}} +\frac{a^{-2}\times b^{-2}}{a^{-8}\times b^4} +\frac{a^{-30}}{b^{-27}} +\frac{a^{-n}}{b^{-n}} +\frac{a^{10}-5a^8+10a^6-10a^4+5a^2-1}{a^5} +\frac{a^{12}-6a^{10}+15a^8-20a^6+15a^4-6a^2+1}{a^6} +\frac{a^{2} + 2 a b + b^{2} - \left(a^{2} + b^{2}\right)}{\left(x\right)^{2} + 2 x y + y^{2} - \left(x^{2} + y^{2}\right)} +\frac{a^{2} + 2 a b + b^{2} - a^{2} - b^{2}}{\left(x\right)^{2} + 2 x y + y^{2} - \left(x\right)^{2} - y^{2}} +\frac{a^{2}}{40} +\frac{a^{2}}{45a^{5}} +\frac{a^{2}}{80} +\frac{a^{6}}{b^{6}} +\frac{a^{8}}{b^{9}} +\frac{ab}{xy} +\frac{ac}{ab} +\frac{ac}{ba} +\frac{ac}{bc} +\frac{ac}{cb} +\frac{ag}{my} +\frac{ag}{nu} +\frac{ah}{qy} +\frac{a}{-5}\left( -5\right) \ge 10\left( -5\right) +\frac{a}{-5}\times -5\ge 2\times -5 +\frac{a}{15}-10 +\frac{a}{19}+15 +\frac{a}{1} > \frac{b}{1} +\frac{a}{1}>0 +\frac{a}{1}>\frac{b}{1} +\frac{a}{2.205} +\frac{a}{25}>0 +\frac{a}{2} + 3 - 3 > 3 - 3 +\frac{a}{2} + 5 - 5 > 5 - 5 +\frac{a}{2} + 6 - 6 > 6 - 6 +\frac{a}{2} + 7 - 7 > 7 - 7 +\frac{a}{2} + 8 - 8 > 8 - 8 +\frac{a}{2} + 9 - 9 > 9 - 9 +\frac{a}{2} > 0 +\frac{a}{2}+0>0 +\frac{a}{2}+3-3>3-3 +\frac{a}{2}+36>36 +\frac{a}{2}+5-5>5-5 +\frac{a}{2}+6\times6>6\times6 +\frac{a}{2}+8-8>8-8 +\frac{a}{2}+8>8 +\frac{a}{2}+\left(8-8\right)>\left(8-8\right) +\frac{a}{2}>0 +\frac{a}{2}\times2>0\times2 +\frac{a}{3} + 5 - 5 > 5 - 5 +\frac{a}{3} + 6 - 6 > 6 - 6 +\frac{a}{3} + 7 - 7 > 7 - 7 +\frac{a}{3} + 8 - 8 > 8 - 8 +\frac{a}{3} + 9 - 9 > 9 - 9 +\frac{a}{3} > 0 +\frac{a}{3}+2 +\frac{a}{3}+4-4>4-4 +\frac{a}{3}+5-5>5-5 +\frac{a}{3}+6-6>6-6 +\frac{a}{3}+8 +\frac{a}{3}+o>o +\frac{a}{3}>0 +\frac{a}{3}>6-6 +\frac{a}{3}>\frac{0}{3} +\frac{a}{3}\times12<12\times12 +\frac{a}{3}\times3<11\times3 +\frac{a}{3}\times3<12\times3 +\frac{a}{3}\times3<33 +\frac{a}{3}\times3>0\times3 +\frac{a}{4} + 2 - 2 > 2 - 2 +\frac{a}{4} + 3 - 3 > 3 - 3 +\frac{a}{4} + 5 - 5 > 5 - 5 +\frac{a}{4} + 6 - 6 > 6 - 6 +\frac{a}{4} + 7 - 7 > 7 - 7 +\frac{a}{4} + 8 - 8 > 8 - 8 +\frac{a}{4} + 9 - 9 > 9 - 9 +\frac{a}{4} > 0 +\frac{a}{4}+3-3>3-3 +\frac{a}{4}+3>3 +\frac{a}{4}+5-5>5-5 +\frac{a}{4}+6-6>6-6 +\frac{a}{4}+9>9 +\frac{a}{4}-5 +\frac{a}{4}<11 +\frac{a}{4}<12 +\frac{a}{4}>0 +\frac{a}{4}>o +\frac{a}{4}\le7 +\frac{a}{4}\times4<12\times4 +\frac{a}{4}\times4>0\times4 +\frac{a}{5} + 2 - 2 > 2 - 2 +\frac{a}{5} + 3 - 3 > 3 - 3 +\frac{a}{5} + 4 - 4 > 4 - 4 +\frac{a}{5} + 6 - 6 > 6 - 6 +\frac{a}{5} + 7 - 7 > 7 - 7 +\frac{a}{5} + 8 - 8 > 8 - 8 +\frac{a}{5} + 9 - 9 > 9 - 9 +\frac{a}{5} > 0 +\frac{a}{5}+2-2>2-2 +\frac{a}{5}+3-3>3-3 +\frac{a}{5}+3>3 +\frac{a}{5}+4>4 +\frac{a}{5}+6-6>6-6 +\frac{a}{5}+7\times5>7\times5 +\frac{a}{5}+9-9>9-9 +\frac{a}{5}+9>9 +\frac{a}{5}<11 +\frac{a}{5}>0 +\frac{a}{5}\times5<12\times5 +\frac{a}{5}\times5<55 +\frac{a}{5}\times5>0\times5 +\frac{a}{6} + 2 - 2 > 2 - 2 +\frac{a}{6} + 3 - 3 > 3 - 3 +\frac{a}{6} + 4 - 4 > 4 - 4 +\frac{a}{6} + 5 - 5 > 5 - 5 +\frac{a}{6} + 7 - 7 > 7 - 7 +\frac{a}{6} + 8 - 8 > 8 - 8 +\frac{a}{6} + 9 - 9 > 9 - 9 +\frac{a}{6} > 0 +\frac{a}{6}+0>0 +\frac{a}{6}+3-3>3-3 +\frac{a}{6}+\left(7-7\right)>\left(7-7\right) +\frac{a}{6}<11 +\frac{a}{6}>0 +\frac{a}{6}\times11<11\times11 +\frac{a}{6}\times6<11\times6 +\frac{a}{6}\times6<12\times6 +\frac{a}{6}\times6>0 +\frac{a}{6}x6<11x6 +\frac{a}{7} + 2 - 2 > 2 - 2 +\frac{a}{7} + 3 - 3 > 3 - 3 +\frac{a}{7} + 4 - 4 > 4 - 4 +\frac{a}{7} + 5 - 5 > 5 - 5 +\frac{a}{7} + 8 - 8 > 8 - 8 +\frac{a}{7} + 9 - 9 > 9 - 9 +\frac{a}{7} > 0 +\frac{a}{7}+4-4>4-4 +\frac{a}{7}7>0 +\frac{a}{7}<11 +\frac{a}{7}>0 +\frac{a}{7}>2-2 +\frac{a}{7}\ge0 +\frac{a}{7}\times7<11\times7 +\frac{a}{7}\times7<12\times7 +\frac{a}{7}\times7>0\times7 +\frac{a}{81}>0 +\frac{a}{8} + 2 - 2 > 2 - 2 +\frac{a}{8} + 3 - 3 > 3 - 3 +\frac{a}{8} + 4 - 4 > 4 - 4 +\frac{a}{8} + 5 - 5 > 5 - 5 +\frac{a}{8} + 6 - 6 > 6 - 6 +\frac{a}{8} + 7 - 7 > 7 - 7 +\frac{a}{8} + 9 - 9 > 9 - 9 +\frac{a}{8} > 0 +\frac{a}{8}+3-3>3-3 +\frac{a}{8}+3>3 +\frac{a}{8}+5>5 +\frac{a}{8}+6-6>6-6 +\frac{a}{8}+7-7>7-7 +\frac{a}{8}<11 +\frac{a}{8}<12 +\frac{a}{8}>0 +\frac{a}{8}\left(\frac{8}{1}\right)<12\left(\frac{8}{1}\right) +\frac{a}{8}\times8<11\times8 +\frac{a}{8}\times8>0\times8 +\frac{a}{90} +\frac{a}{9\div9}>0\div9 +\frac{a}{9} + 2 - 2 > 2 - 2 +\frac{a}{9} + 3 - 3 > 3 - 3 +\frac{a}{9} + 4 - 4 > 4 - 4 +\frac{a}{9} + 5 - 5 > 5 - 5 +\frac{a}{9} + 6 - 6 > 6 - 6 +\frac{a}{9} + 7 - 7 > 7 - 7 +\frac{a}{9} + 8 - 8 > 8 - 8 +\frac{a}{9} > 0 +\frac{a}{9}+2-2>2-2 +\frac{a}{9}+2>2 +\frac{a}{9}+5-5>5-5 +\frac{a}{9}+7>7 +\frac{a}{9}-8 +\frac{a}{9}>0 +\frac{a}{9}\times9>0\times9 +\frac{a}{c} +\frac{a}{h} +\frac{b^2}{a^3} +\frac{b^3}{a^2} +\frac{b^3}{a^4} +\frac{b^4}{a^2} +\frac{b^5}{a^5} +\frac{b^6}{a^6} +\frac{b^6}{b^{10}} +\frac{b^6}{b^{12}} +\frac{b^7}{a^7} +\frac{b^8}{a^8} +\frac{b^8}{a^9} +\frac{b^9}{a^{12}} +\frac{b^9}{a^{21}} +\frac{b^m}{a^n} +\frac{b^n}{a^n} +\frac{b^{ 4 \times 2}}{a^{ 5 \times 2}} +\frac{b^{ 5 \times 4}}{a^{ 9 \times 4}} +\frac{b^{15}}{a^{15}} +\frac{b^{20}}{a^{36}} +\frac{b^{21}}{a^9} +\frac{b^{27}}{a^{30}} +\frac{b^{28}}{a^{32}} +\frac{b^{35}}{a^{50}} +\frac{b^{3}}{a^{4}} +\frac{b^{40}}{a^{45}} +\frac{b^{45}}{a^{15}} +\frac{b^{50}}{a^{25}} +\frac{b^{5}}{a^{6}} +\frac{b^{5}}{a^{8}} +\frac{b^{7}}{\left(b^{ - 1 }\right)^{ - 9 }} +\frac{b^{7}}{a^{7}} +\frac{b^{8}}{a^{10}} +\frac{b^{n}}{a^{n}} +\frac{bc}{ab} +\frac{bc}{ba} +\frac{bf}{my} +\frac{bg}{mv} +\frac{bg}{my} +\frac{bg}{nv} +\frac{bh}{mv} +\frac{b}{16}+18 +\frac{b}{5}-1 +\frac{b}{6} +\frac{b}{9} +\frac{b}{a}^n +\frac{c \times d}{2 \times 4} +\frac{c d}{8} +\frac{cd}{15} +\frac{cd}{16} +\frac{cd}{20} +\frac{cd}{4} +\frac{cd}{6} +\frac{cd}{8} +\frac{cd}{9} +\frac{cf}{nv} +\frac{cf}{pv} +\frac{ch}{pu} +\frac{ck}{nv} +\frac{ck}{py} +\frac{c}{- 8} \times \left( - 8 \right) \geq 2 \times \left( - 8 \right) +\frac{c}{-5}\times-5\ge2\times-5 +\frac{c}{bc} +\frac{c}{h} +\frac{dP}{dm}>0 +\frac{dy}{dx} +\frac{e^{3x}\left(12x-1\right)}{\left(4x+1\right)^2}>0 +\frac{f}{2} +\frac{h-50}{-5}\ge 1.645 +\frac{h-50}{5}\ge1.645 +\frac{h-50}{5}\ge1.645,\frac{h-50}{5}\le-1.645 +\frac{h-50}{5}\le -1.645 +\frac{h-50}{5}\le-1.645 +\frac{h-50}{5}\times5\ge1.645\times5 +\frac{h-50}{5}\times5\ge1.645\times5,\frac{h-50}{5}\times5\le-1.645\times5 +\frac{h-50}{5}\times5\le-1.645\times5 +\frac{h^2k^2}{kh} +\frac{h}{5}-10\ge1.645 +\frac{h}{5}-10\le-1.645 +\frac{h}{5}-\frac{50}{5}\ge1.645 +\frac{h}{5}-\frac{50}{5}\le-1.645 +\frac{h}{5}\ge11.645 +\frac{h}{5}\le-1.645+10 +\frac{h}{5}\le8.355 +\frac{k+1}{8}\times\frac{2}{\left(k+7\right)\left(k+1\right)} +\frac{k-2}{15}\times\frac{5}{\left(k-2\right)\left(k-9\right)} +\frac{k-3}{4}\times\frac{20}{3\left(k-3\right)} +\frac{k-3}{4}\times\frac{20}{3k-9} +\frac{k-4}{k} +\frac{k^8}{k^{100}} +\frac{k^{ 12 \times 5}}{k^{ 11 \times 11}} +\frac{k^{ 12 \times 8}}{k^{ 10 \times 9}} +\frac{k^{ 2 \times 7}}{k^{ 12 \times 2}} +\frac{k^{ 3 \times 11}}{k^{ 8 \times 6}} +\frac{k^{ 4 \times 12}}{k^{ 8 \times 5}} +\frac{k^{ 4 \times 9}}{k^{ 10 \times 2}} +\frac{k^{ 5 \times 9}}{k^{ 10 \times 7}} +\frac{k^{ 7 \times 4}}{k^{ 3 \times 10}} +\frac{k^{100}}{k^{24}} +\frac{k^{10}}{k^{12}} +\frac{k^{110}}{k^{21}} +\frac{k^{121}}{k^{12}} +\frac{k^{144}}{k^{20}} +\frac{k^{14}}{k^{24}} +\frac{k^{22}}{k^{63}} +\frac{k^{24}}{k^{60}} +\frac{k^{28}}{k^{30}} +\frac{k^{33}}{k^{12}} +\frac{k^{33}}{k^{28}} +\frac{k^{33}}{k^{48}} +\frac{k^{36}}{k^{20}} +\frac{k^{36}}{k^{70}} +\frac{k^{36}}{k^{80}} +\frac{k^{36}}{k^{90}} +\frac{k^{45}}{k^{70}} +\frac{k^{48}} {k^{36}} +\frac{k^{48}}{k^{40}} +\frac{k^{48}}{k^{45}} +\frac{k^{50}}{k^{56}} +\frac{k^{60}}{k^6} +\frac{k^{60}}{k^{121}} +\frac{k^{60}}{k^{30}} +\frac{k^{60}}{k^{6}} +\frac{k^{72}}{k^{48}} +\frac{k^{80}}{k^{14}} +\frac{k^{96}}{k^{90}} +\frac{km}{20} +\frac{km}{8} +\frac{k}{2}\times\frac{m}{4} +\frac{m+7}{4\left(m+6\right)}\times\frac{5m}{m} +\frac{m+7}{4\left(m+6\right)}\times\frac{5}{1} +\frac{m^2n^2}{mn} +\frac{m^2}{12} +\frac{m^2}{1}\times\frac{1}{m^7} +\frac{m^2}{3} +\frac{m^2}{4} +\frac{m^2}{5} +\frac{m^2}{7} +\frac{m^2}{\left(m^5+m\right)} +\frac{m^2}{m^7} +\frac{m^3}{\left(m+1\right)} +\frac{m^4}{m^9} +\frac{m^6}{3^2} +\frac{m^6}{9} +\frac{m^6}{m^4+m^3} +\frac{m^8}{625} +\frac{m^9\times m^{-16}}{m^9} +\frac{m^{ - 3 \times \left( - 1 \right)} \times m^{ 4 \times \left( - 3 \right)}}{m^{3} \times m^{4}} +\frac{m^{ - 7 }}{m^{9}} +\frac{m^{12}}{625} +\frac{m^{15}}{27} +\frac{m^{20}}{16} +\frac{m^{20}}{256} +\frac{m^{20}}{25} +\frac{m^{20}}{5^2} +\frac{m^{24}}{256} +\frac{m^{24}}{64} +\frac{m^{2}}{12} +\frac{m^{2}}{3} +\frac{m^{2}}{4} +\frac{m^{2}}{5} +\frac{m^{2}}{7} +\frac{m^{2}}{9} +\frac{m^{2}}{m \left(m^{4} + 1\right)} +\frac{m^{2}}{m^{3} \left(m^{3} + 1\right)} +\frac{m^{30}}{125} +\frac{m^{3}}{m^{3} \left(m + 1\right)} +\frac{m^{6}}{m^{3} \left(m + 1\right)} +\frac{m^{9} \times m^{ - 16 }}{m^{5} \times m^{4}} +\frac{mn}{1} +\frac{mn}{21} +\frac{mn}{40} +\frac{m} {2} +\frac{m}{- 2} \times \left( - 2 \right) \geq 10 \times \left( - 2 \right) +\frac{m}{10} +\frac{m}{11}-17 +\frac{m}{15}\times\frac{35}{38} +\frac{m}{1}>\frac{14}{1} +\frac{m}{2} +\frac{m}{3} +\frac{m}{3}\times\frac{5}{m} +\frac{m}{4} +\frac{m}{4}\times\frac{4m}{9}\times\frac{144q}{1} +\frac{m}{6} +\frac{m}{8} +\frac{m}{9} +\frac{n!}{1!\left(n-1\right)!} +\frac{n!}{\left(n-1\right)!} +\frac{n-4}{n-9} +\frac{n^2\left(6n^2+5\right)}{2} +\frac{n^{-1}}{9^{-1}} +\frac{n^{-1}}{m^{-4}} +\frac{n^{-4}}{m^{-5}} +\frac{n^{2}}{4} - 2 + \frac{4}{n^{2}} +\frac{n}{- 10} \times \left( - 10 \right) \geq 10 \times \left( - 10 \right) +\frac{n}{- 6} \times \left( - 6 \right) \geq 8 \times \left( - 6 \right) +\frac{n}{-5}\times-5\ge1\times-5 +\frac{n}{-8}\le1 +\frac{n}{100} +\frac{n}{100}\left( 280n^{2}+140n\right) +\frac{n}{100}\left(110n^3+220n\right) +\frac{n}{100}\times\left(130n^2+270n\right) +\frac{n}{12}-10 +\frac{n}{12}-19 +\frac{n}{18}+15 +\frac{n}{200} +\frac{n}{2} \left( 2 \times 1 + \left(n - 1\right) \times 2\right) +\frac{n}{2}>6 +\frac{n}{2}>9 +\frac{n}{2}\left(2+2n-2\right) +\frac{n}{2}\left(2+\left(n-1\right)2\right) +\frac{n}{2}\left(2\left(1\right)+\left(n-1\right)\left(2\right)\right) +\frac{n}{2}\left(2n\right) +\frac{n}{2}\times2>14 +\frac{n}{2}\times2>4\times2 +\frac{n}{2}\times2>5\times2 +\frac{n}{2}\times2>6\times2 +\frac{n}{2}\times2>7\times2 +\frac{n}{2}\times2>9\times2 +\frac{n}{2}\times2n +\frac{n}{2}\times9>9\times9 +\frac{n}{300} +\frac{n}{3} +\frac{n}{3}\times3>4\times3 +\frac{n}{3}\times3>6\times3 +\frac{n}{3}\times3>7\times3 +\frac{n}{400} +\frac{n}{4}>3 +\frac{n}{4}\times3>3\times3 +\frac{n}{4}\times4>3\times4 +\frac{n}{4}\times4>5\times4 +\frac{n}{4}\times4>6\times4 +\frac{n}{4}\times5>5\times5 +\frac{n}{5}>6 +\frac{n}{5}\times2>2\times2 +\frac{n}{5}\times5>2\times5 +\frac{n}{5}\times5>3\times5 +\frac{n}{5}\times5>40 +\frac{n}{6}\times6>3\times6 +\frac{n}{6}\times6>4\times6 +\frac{n}{6}\times6>5\times6 +\frac{n}{6}\times6>8\times6 +\frac{n}{6}\times8>8\times8 +\frac{n}{7}>2 +\frac{n}{7}>9 +\frac{n}{7}\times7>2\times7 +\frac{n}{7}\times7>3\times7 +\frac{n}{7}\times7>4\times7 +\frac{n}{7}\times7>9\times7 +\frac{n}{8}-9 +\frac{n}{8}\times8>3\times8 +\frac{n}{8}\times8>4\times8 +\frac{n}{8}\times8>9\times8 +\frac{n}{9}\times9>3\times9 +\frac{n}{9}\times9>4\times9 +\frac{n}{9}\times9>6\times9 +\frac{n}{9}\times9>9\times8 +\frac{opposite}{Asjacebt} +\frac{opposite}{Asjacent} +\frac{o}{a} +\frac{o}{h} +\frac{p + 2}{8 \left(p + 1\right)} +\frac{p - q}{p + q} +\frac{p+4}{5}\times\frac{6p-5}{\left(p+4\right)^2} +\frac{p+5}{p-7} +\frac{p+q}{q\left( p+10\right) } +\frac{p-q}{p+q} +\frac{p\left(x\right)+510}{1.70}\ge x +\frac{p^2}{m^5n^5} +\frac{p^3q^2}{7p^3q^{-8}} +\frac{p^3}{m^5n^2} +\frac{p^3}{q^3} +\frac{p^4}{m^4n^2} +\frac{p^4}{m^5n^4} +\frac{p^4}{q^8} +\frac{p^4}{q^9} +\frac{p^5q^{-4}}{8p^5q^6} +\frac{p^5}{m^4n^2} +\frac{p^5}{m^4n^3} +\frac{p^5}{m^5n^5} +\frac{p^5}{q^6} +\frac{p^5}{q^7} +\frac{p^7}{p^2} +\frac{p^7}{p^3} +\frac{p^7}{q^6} +\frac{p^8}{q^3} +\frac{p^8}{q^5} +\frac{p^8}{q^6} +\frac{p^8}{q^8} +\frac{p^9}{q^5} +\frac{p^{-32}q^{-40}}{256} +\frac{p^{10}} {q^{4}} +\frac{p^{10}}{q^3} +\frac{p^{10}}{q^6} +\frac{p^{10}}{q^7} +\frac{p^{10}}{q^{10}} +\frac{p^{12}}{p^{10}} +\frac{p^{14}}{p^9} +\frac{p^{2}} {q^{4}} +\frac{p^{3}}{m^{5} n^{5}} +\frac{p^{6}}{q^{9}} +\frac{p^{9}}{q^{6}} +\frac{pr}{1} +\frac{p}{- 10} \times \left( - 10 \right) \geq 7 \times \left( - 10 \right) +\frac{p}{- 7} \times \left( - 7 \right) \geq 6 \times \left( - 7 \right) +\frac{p}{10} +\frac{p}{3x}\le27 +\frac{p}{3} +\frac{p}{3}\ge-8 +\frac{p}{4}+3\ge-2 +\frac{p}{4}\ge-11 +\frac{p}{4}\ge-5 +\frac{p}{5}\ge-3 +\frac{p}{5}\ge-8 +\frac{p}{6} +\frac{p}{6}-15 +\frac{p}{6}\ge-4 +\frac{p}{6}\ge-7 +\frac{p}{7}\ge-7 +\frac{p}{8} +\frac{p}{8}\ge-9 +\frac{p}{9}\ge-5 +\frac{p}{\frac{b}{-\frac{p}{8}}} +\frac{p}{m^4n^5} +\frac{p}{m^5n^4} +\frac{p}{m^5n^5} +\frac{p}{q}\ge-5 +\frac{q^2}{7q^{-8}} +\frac{q^2}{p^2} +\frac{q^2}{p^5} +\frac{q^3}{p^2} +\frac{q^3}{p^5} +\frac{q^4}{p^1} +\frac{q^4}{p^5} +\frac{q^5}{p^1} +\frac{q^{ - 3 }}{9 q^{4}} +\frac{q^{ - 4 }}{8 q^{6}} +\frac{q^{ - 8 - 7}}{6} +\frac{q^{ - 8 - 9}}{7} +\frac{q^{ - 8 }}{6 q^{7}} +\frac{q^{ - 8 }}{7 q^{9}} +\frac{q^{-10}}{8} +\frac{q^{-15}}{6} +\frac{q^{-17}}{7} +\frac{q^{10}}{7} +\frac{q^{2 - \left( - 8 \right)}}{7} +\frac{q^{2}}{7 q^{ - 8 }} +\frac{q^{3}}{p^{2}} +\frac{q^{4}}{p^{5}} +\frac{q^{5}}{p^{3}} +\frac{q}{8} +\frac{q}{km} +\frac{q}{p^2} +\frac{q}{p^3} +\frac{r^{100}}{r^{44}} +\frac{r^{144}}{r^{48}} +\frac{r^{20}}{r^{12}} +\frac{r^{20}}{r^{14}} +\frac{r^{28}}{r^{36}} +\frac{r^{30}}{r^{96}} +\frac{r^{33}}{r^{12}} +\frac{r^{36}}{r^{72}} +\frac{r^{54}}{r^{63}} +\frac{r^{55}}{r^{30}} +\frac{r^{64}}{r^{100}} +\frac{r^{70}}{r^{96}} +\frac{r^{72}}{r^{33}} +\frac{rise}{run} +\frac{rm}{10} +\frac{rm}{12} +\frac{rm}{15} +\frac{rm}{32} +\frac{r}{12r} +\frac{r}{12}\div r +\frac{r}{2}\div 6r +\frac{r}{4}\div 3r +\frac{s\times t\times y}{t} +\frac{su}{5a}\div\frac{6b}{5v} +\frac{sy}{1} +\frac{s}{3} +\frac{t^2u^2w^2y^2}{v^2w^2t^3u} +\frac{t^{10}}{t^{-3}} +\frac{t^{12}}{1}\div\frac{t^4}{t^9} +\frac{t^{12}}{t^3} +\frac{t^{24}}{t^{12}}\div\frac{t^4}{t^9} +\frac{t^{30}}{1}\times\frac{t^{21}}{t^{27}} +\frac{t^{30}}{t^6} +\frac{t^{30}}{t^8} +\frac{t^{30}}{t^{2\times4}} +\frac{tm^6}{m^4}+\frac{3m^4}{m^4} +\frac{ty}{1} +\frac{t}{10.2} +\frac{t}{12} +\frac{t}{8} +\frac{u v}{3 a b} +\frac{u^2y^2}{v^2tu} +\frac{u^2}{12}\times\frac{9}{u} +\frac{u^2}{4v}\times\frac{112u}{5v^4} +\frac{u^2}{v}\times\frac{28u}{5v^4} +\frac{u^3}{8}+3\left(\frac{u^2}{4}\right)\times2+3\left(\frac{u}{2}\right)\times4+8 +\frac{u^3}{8}+6\frac{u^2}{4}+12\frac{u}{2}+8 +\frac{u^3}{8}+6\times\frac{u^2}{4}+12\times\frac{u}{2}+8 +\frac{u^3}{8}+\frac{3u^2}{2}+6u+8 +\frac{u^5}{32}-\frac{10u^4}{16}+\frac{40u^3}{8}-\frac{80u^2}{4}+\frac{80u}{2}-32 +\frac{u^{3x+16}}{u^5} +\frac{u^{3x+9}}{u^{x+2}} +\frac{u^{3}}{8} + \frac{3 u^{2} \times 2}{4} + \frac{3 u \times 4}{2} + 8 +\frac{u^{4x+16}}{u^{x+5}} +\frac{u^{4x+20}}{u^{x+1}} +\frac{u^{5x+25}}{u^{x+2}} +\frac{u^{5}}{32} - \frac{5 u^{4} \times 2}{16} + \frac{10 u^{3} \times 4}{8} - \frac{10 u^{2} \times 8}{4} + \frac{5 u \times 16}{2} - 32 +\frac{u^{6\left(x+4\right)}}{u^{x+3}} +\frac{u^{6x+24}}{u^{x+3}} +\frac{u^{6x+30}}{u^{x+2}} +\frac{u^{6x+30}}{u^{x+3}} +\frac{uv}{12} +\frac{uv}{16ab} +\frac{uv}{18} +\frac{uv}{2ab} +\frac{uv}{36} +\frac{uv}{3ab} +\frac{uv}{4ab} +\frac{uv}{6} +\frac{uv}{72} +\frac{uv}{ab} +\frac{uv}{vq} +\frac{uy^2}{tv^2} +\frac{uy^2}{v^2t} +\frac{u}{-2}\le 7 +\frac{u}{13}-2 +\frac{u}{17}-14 +\frac{u}{2} +\frac{u}{3} +\frac{u}{4}-5 +\frac{u}{6} +\frac{u}{q} +\frac{v\left(8+v\right)}{v}\times\frac{6}{v} +\frac{vw}{1} +\frac{v}{- 10} \times \left( - 10 \right) \geq 10 \times \left( - 10 \right) +\frac{v}{- 4} \times \left( - 4 \right) \geq 6 \times \left( - 4 \right) +\frac{v}{-2}\le3 +\frac{v}{-2}\left(-2\right)\ge4\left(-2\right) +\frac{v}{-2}\times-2\ge3\times-2 +\frac{v}{-2}\times\left(-2\right)\ge2\times\left(-2\right) +\frac{v}{-2}\times\left(-2\right)\ge7\times\left(-2\right) +\frac{v}{-3}\le2 +\frac{v}{-3}\times-3\ge4\times-3 +\frac{v}{-3}\times-3\ge6\times-3 +\frac{v}{-3}\times\left(-3\right)\ge4\times\left(-3\right) +\frac{v}{-4}\le3 +\frac{v}{-4}\times\left(-4\right)\ge5\times\left(-4\right) +\frac{v}{-4}\times\left(-4\right)\ge6\times\left(-4\right) +\frac{v}{-5}\le8 +\frac{v}{-5}\times\left(-5\right)\ge5\times\left(-5\right) +\frac{v}{-6}\le\frac{-12}{-6} +\frac{v}{-6}\left(6\right)\le4\left(6\right) +\frac{v}{-6}\times6\le3\times6 +\frac{v}{-6}\times\left(-6\right)\ge3\times\left(-6\right) +\frac{v}{-6}\times\left(-6\right)\ge5\times\left(-6\right) +\frac{v}{-6}\times\left(-6\right)\ge7\times\left(-6\right) +\frac{v}{-6}x6\le4x6 +\frac{v}{-7}-7\le2-7 +\frac{v}{-7}\le3 +\frac{v}{-7}\le5 +\frac{v}{-7}\times-7\ge6\times-7 +\frac{v}{-7}\times\left(-7\right)\ge4\times\left(-7\right) +\frac{v}{-7}\times\left(-7\right)\ge8\times\left(-7\right) +\frac{v}{-8}\le6 +\frac{v}{-8}\times-8\ge2\times-8 +\frac{v}{-8}\times-8\ge4\times-8 +\frac{v}{-8}\times\left(-8\right)\ge-56 +\frac{v}{-8}\times\left(-8\right)\ge4\times\left(-8\right) +\frac{v}{-8}\times\left(-8\right)\ge5\times\left(-8\right) +\frac{v}{-9}+-9\le3+-9 +\frac{v}{-9}--9\le3--9 +\frac{v}{-9}-8\le0 +\frac{v}{-9}\le2 +\frac{v}{-9}\le3 +\frac{v}{-9}\times-9\ge2\times-9 +\frac{v}{-9}\times\left(-9\right)\ge2\times\left(-9\right) +\frac{v}{-9}\times\left(-9\right)\ge3\times\left(-9\right) +\frac{v}{-9}\times\left(-9\right)\ge8\times\left(-9\right) +\frac{v}{-9}\times\left(-9\right)\ge9\times\left(-9\right) +\frac{v}{14}-15 +\frac{v}{2} +\frac{v}{3}\ge-6 +\frac{v}{4} +\frac{v}{4} + 13 +\frac{v}{9}+10 +\frac{v}{uv} +\frac{w^2}{z^9} +\frac{w^4}{w^2} +\frac{w^8}{1}\div\frac{z^5}{1} +\frac{w^{2}}{z^{9}} +\frac{w^{4}}{z^{3}} +\frac{w^{8}}{z^{3}} +\frac{w^{8}}{z^{9}} +\frac{wx\left(y+z\right)}{\left(w+x\right)\left(y+z\right)} +\frac{wx\left(y+z\right)}{w\left(y+z\right)+x\left(y+z\right)} +\frac{wx}{\left(w+x\right)} +\frac{w}{-rw} +\frac{w}{12} +\frac{w}{2} +\frac{w}{3} +\frac{w}{4} +\frac{x + 2 x + 1}{4} +\frac{x + 2 x}{10} +\frac{x + 2 x}{9} +\frac{x + 18}{2} > \frac{8 x - 3}{7} +\frac{x + 2}{3} \geq 10 +\frac{x + 2}{3} \geq 3 +\frac{x + 2}{3} \geq 6 +\frac{x + 2}{3} \geq 7 +\frac{x + 2}{3} \geq 8 +\frac{x + 2}{3} \geq 9 +\frac{x + 2}{5} \geq 10 +\frac{x + 3}{2} \geq 5 +\frac{x + 3}{2} \geq 8 +\frac{x + 3}{2} \geq 9 +\frac{x + 3}{4} \geq 5 +\frac{x + 3}{4} \geq 7 +\frac{x + 3}{5} \geq 7 +\frac{x + 3}{5} \geq 9 +\frac{x + 3}{8} \geq 5 +\frac{x + 3}{8} \geq 7 +\frac{x + 3}{8} \geq 8 +\frac{x + 3}{8} \geq 9 +\frac{x + 3}{x - 2} +\frac{x + 45}{5} > \frac{5 x-1}{4} +\frac{x + 4}{3} \geq 10 +\frac{x + 4}{3} \geq 4 +\frac{x + 4}{3} \geq 5 +\frac{x + 4}{3} \geq 6 +\frac{x + 4}{3} \geq 7 +\frac{x + 4}{3} \geq 8 +\frac{x + 4}{3} \geq 9 +\frac{x + 4}{5} \geq 11 +\frac{x + 4}{5} \geq 6 +\frac{x + 4}{5} \geq 7 +\frac{x + 4}{5} \geq 8 +\frac{x + 56}{7} > \frac{7 x - 5}{6} +\frac{x + 5}{3} \geq 8 +\frac{x + 5}{4} \geq 9 +\frac{x + 5}{8} \geq 6 +\frac{x + 5}{8} \geq 9 +\frac{x + 6}{5} \geq 5 +\frac{x + 6}{5} \geq 6 +\frac{x + 6}{5} \geq 8 +\frac{x + 7}{4} \geq 8 +\frac{x + 7}{8} \geq 9 +\frac{x + 8 + x - 8}{\left(x + 3\right) \left(x + 8\right)} +\frac{x + 8}{3} \geq 10 +\frac{x + 8}{3} \geq 11 +\frac{x + 8}{3} \geq 3 +\frac{x + 8}{3} \geq 5 +\frac{x + 8}{3} \geq 6 +\frac{x + 8}{3} \geq 7 +\frac{x + 8}{3} \geq 8 +\frac{x + 8}{3} \geq 9 +\frac{x + 8}{5} \geq 10 +\frac{x + 8}{5} \geq 3 +\frac{x + 8}{5} \geq 7 +\frac{x + 8}{7} \geq 8 +\frac{x + y}{2} + \frac{x + z}{2} +\frac{x - 9 \left(x - 5\right)}{\left(x + 5\right) \left(x - 5\right)} +\frac{x - 9 x + 45}{\left(x + 5\right) \left(x - 5\right)} +\frac{x - 135}{72} < 17 +\frac{x - 150}{210} < 19 +\frac{x - 160}{240} < 8 +\frac{x - 171}{342} < 14 +\frac{x - 320}{240} < 16 +\frac{x - 342}{306} < 4 +\frac{x - 3}{8 \left(x - 3\right)} + \frac{8 \times 2}{8 \left(x - 3\right)} +\frac{x - 40}{12} < 18 +\frac{x - 5}{8 y - 2} - 10 y +\frac{x - 63}{72} < 4 +\frac{x - 7}{4 \left(x - 7\right)} + \frac{4 \times 4}{4 \left(x - 7\right)} +\frac{x - 85}{20} < 2 +\frac{x - 8}{3 y - 5} - 3 y +\frac{x - 9}{3 y - 6} - 5 y +\frac{x \left( 45 x - 2\right)}{55} +\frac{x \left(x - 2 y\right)}{3 y} +\frac{x \left(x - 4 y\right)}{5 y} +\frac{x \left(x - y\right) + z \left(x - y\right)}{\left(x - y\right)^{2}} +\frac{x y}{2} +\frac{x+10y}{3x+3y} +\frac{x+10}{5\left(x-5\right)} +\frac{x+12}{6\left(x-6\right)} +\frac{x+12}{x-10} +\frac{x+13}{4\left(x-3\right)} +\frac{x+13}{8\left(x-3\right)} +\frac{x+14}{3\left(x-4\right)} +\frac{x+14}{4\left(x-6\right)} +\frac{x+157}{12}\le\frac{28x-32}{12} +\frac{x+16}{6}>\frac{5}{3} +\frac{x+17}{3\left(x-4\right)} +\frac{x+17}{3x-12} +\frac{x+18}{6}>\frac{5}{2} +\frac{x+19}{4\left(x-5\right)} +\frac{x+1}{1} +\frac{x+1}{6y}\times\frac{5}{4x+4} +\frac{x+20}{2^2}>\frac{7x+x-8}{7} +\frac{x+20}{2^2}>\frac{7x-\left(-x+8\right)}{7} +\frac{x+20}{2^2}>\frac{8x-8}{7} +\frac{x+22}{12}\le\frac{28x-32}{12} +\frac{x+22}{6\left(x-2\right)} +\frac{x+23}{6\left(x-7\right)} +\frac{x+29}{12}\le\frac{20x-28}{12} +\frac{x+2}{-3}-2>4-2 +\frac{x+2}{-3}-2>5-2 +\frac{x+2}{-3}>4 +\frac{x+2}{-3}\left(-3\right)<4\left(-3\right) +\frac{x+2}{-3}\times\left(-3\right)<-9 +\frac{x+2}{-3}\times\left(-3\right)<4\times\left(-3\right) +\frac{x+2}{-3}\times\left(-3\right)<5\times\left(-3\right) +\frac{x+2}{3}-1\ge2 +\frac{x+2}{3}-6\ge4 +\frac{x+2}{3}-\frac{12}{3}\ge\frac{15}{3} +\frac{x+2}{3}-\frac{x-10}{6}>\frac{5}{2} +\frac{x+2}{3}\ge10 +\frac{x+2}{3}\ge3 +\frac{x+2}{3}\ge5 +\frac{x+2}{3}\ge6 +\frac{x+2}{3}\ge6+2 +\frac{x+2}{3}\ge7 +\frac{x+2}{3}\ge8 +\frac{x+2}{3}\ge9 +\frac{x+2}{3}\ge\frac{6}{1} +\frac{x+2}{5}<\frac{3-x}{7} +\frac{x+2}{5}\ge3 +\frac{x+2}{5}\ge6 +\frac{x+2}{6y}\times\frac{5}{4x+8} +\frac{x+2}{8}<7-5x +\frac{x+2}{8}\times72-\frac{x+8}{72}\left(72\right)>\frac{5}{9}\left(72\right) +\frac{x+2}{9}>1+\frac{x}{7} +\frac{x+2}{9}>\frac{5}{7}+\frac{x+2}{7} +\frac{x+2}{9}>\frac{7+x}{7} +\frac{x+2}{x+5}\times\frac{3}{x+2}-\frac{1}{x+5} +\frac{x+3x+2-2}{1} +\frac{x+3}{-2}\times-2<-10 +\frac{x+3}{-2}\times-2<2\times-2 +\frac{x+3}{-2}\times-2<3\times-2 +\frac{x+3}{-2}\times-2<5\times-2 +\frac{x+3}{-2}\times2>2\times2 +\frac{x+3}{-2}\times\left(-2\right)<6\times\left(-2\right) +\frac{x+3}{-4}>6 +\frac{x+3}{-4}\times-4<3\times-4 +\frac{x+3}{-4}\times-4<5\times-4 +\frac{x+3}{-4}\times\left(-4\right)<2\times\left(-4\right) +\frac{x+3}{-4}\times\left(-4\right)<3\times\left(-4\right) +\frac{x+3}{-4}\times\left(-4\right)<6\times\left(-4\right) +\frac{x+3}{-8}+3>5+3 +\frac{x+3}{-8}\times\left(-8\right)<2\times\left(-8\right) +\frac{x+3}{2}-4\ge3 +\frac{x+3}{2}<-6 +\frac{x+3}{2}\ge3 +\frac{x+3}{2}\ge6 +\frac{x+3}{2}\times2\ge3\times2 +\frac{x+3}{2}\times2\ge6 +\frac{x+3}{4}+\frac{32x}{4}<7 +\frac{x+3}{4}<7-4x +\frac{x+3}{4}<9-4x +\frac{x+3}{4}\ge3 +\frac{x+3}{4}\ge4 +\frac{x+3}{4}\times4\ge3\times4 +\frac{x+3}{5}+5x<3 +\frac{x+3}{7}-\frac{3-x}{5}<0 +\frac{x+3}{7}-\frac{x+7}{5}>0 +\frac{x+3}{7}<\frac{3-x}{5} +\frac{x+3}{7}<\frac{3}{5}-\frac{x}{5} +\frac{x+3}{7}>\frac{3}{5}+\frac{x+4}{5} +\frac{x+3}{7}>\frac{x+7}{5} +\frac{x+3}{7}\ge11 +\frac{x+3}{8}-4\ge2 +\frac{x+3}{8}<2-6x +\frac{x+3}{8}\ge10 +\frac{x+3}{8}\ge6 +\frac{x+3}{8}\ge7 +\frac{x+3}{8}\times8\ge3\times8 +\frac{x+3}{9}+\frac{-x-6}{7}>\frac{5}{7} +\frac{x+3}{9}-\frac{x+3}{7}>\frac{5}{7} +\frac{x+3}{9}-\frac{x+6}{7}>\frac{5}{7} +\frac{x+45}{5}>\frac{5x-1}{4} +\frac{x+49}{12}\le\frac{7x-8}{3} +\frac{x+4}{-3}\times\left(-3\right)<5\times\left(-3\right) +\frac{x+4}{-5}\times5>5\times5 +\frac{x+4}{2}+7x<8 +\frac{x+4}{3}<9-3x +\frac{x+4}{3}\ge10 +\frac{x+4}{3}\ge11 +\frac{x+4}{3}\ge3 +\frac{x+4}{3}\ge5 +\frac{x+4}{3}\ge6 +\frac{x+4}{3}\ge7 +\frac{x+4}{3}\ge8 +\frac{x+4}{3}\ge9 +\frac{x+4}{3}\times3\ge4\times3 +\frac{x+4}{5}\ge6 +\frac{x+4}{5}\ge8 +\frac{x+4}{5}\ge9 +\frac{x+4}{7}-\frac{5-x}{9}<0 +\frac{x+4}{7}<\frac{5-x}{9} +\frac{x+4}{9}-\frac{3}{5}>\frac{x+4}{45} +\frac{x+4}{9}-\frac{x+2}{7}>\frac{5}{7} +\frac{x+4}{9}\ge4 +\frac{x+51}{\left(x-9\right)\left(x-6\right)\left(x+6\right)} +\frac{x+5}{-2}\times\left(-2\right)<5\times\left(-2\right) +\frac{x+5}{-2}\times\left(-2\right)<6\times\left(-2\right) +\frac{x+5}{-4}\times\left(-4\right)<-24 +\frac{x+5}{-4}\times\left(-4\right)<3\times\left(-4\right) +\frac{x+5}{-6}\left(-6\right)<5\left(-6\right) +\frac{x+5}{-6}\times\left(-6\right)<-30 +\frac{x+5}{-6}\times\left(-6\right)<3\times\left(-6\right) +\frac{x+5}{-8}\times-8<6\times-8 +\frac{x+5}{-8}\times\left(-8\right)<5\times\left(-8\right) +\frac{x+5}{2}-\frac{x+11}{6}>\frac{5}{3} +\frac{x+5}{2}-\frac{x+7}{6}>\frac{5}{3} +\frac{x+5}{2}-\frac{x-3}{6}>\frac{5}{3} +\frac{x+5}{3}3+\left(6x\right)3<\left(9\right)3 +\frac{x+5}{3}\ge6 +\frac{x+5}{4}-\frac{x-17}{12}>\frac{5}{3} +\frac{x+5}{4}\ge3 +\frac{x+5}{6}+\frac{18x}{6}<9 +\frac{x+5}{6}-\frac{x+5}{54}>\frac{5}{9} +\frac{x+5}{6}\times6\ge5\times6 +\frac{x+5}{8}<9-5x +\frac{x+5}{8}\ge3 +\frac{x+5}{8}\ge7 +\frac{x+5}{8}\times8\ge5\times8 +\frac{x+5}{9}-5\ge5-5 +\frac{x+5}{9}-\frac{x+6}{7}>\frac{5}{7} +\frac{x+6+15x}{3}<4 +\frac{x+6}{2}\times2+8x\times2<6\times2 +\frac{x+6}{5}-3\ge5 +\frac{x+6}{5}>8 +\frac{x+6}{5}>\frac{3}{5}+\frac{x+4}{25} +\frac{x+6}{5}\ge5 +\frac{x+6}{5}\ge7 +\frac{x+6}{5}\ge8 +\frac{x+6}{7}-\frac{7x+21}{35}>\frac{21}{35} +\frac{x+6}{7}-\frac{x+6}{5}>0 +\frac{x+6}{7}>\frac{3}{5}+\frac{x+3}{5} +\frac{x+6}{7}>\frac{x+6}{5} +\frac{x+6}{7}\ge7 +\frac{x+6}{9}-\frac{x+2}{7}>\frac{5}{7} +\frac{x+76} {12}\le \frac{28x-32} {12} +\frac{x+76}{12}\le\frac{28x-32}{12} +\frac{x+7}{-2}\times\left(-2\right)<-8 +\frac{x+7}{-4}\times-4<-20 +\frac{x+7}{-6}-6>5-6 +\frac{x+7}{-6}\times6>5\times6 +\frac{x+7}{-8}>4 +\frac{x+7}{2}+\frac{10x}{2}<7 +\frac{x+7}{2}+\frac{5x}{1}<7 +\frac{x+7}{2}+\frac{8x}{2}<7 +\frac{x+7}{3}\times3\ge7\times3 +\frac{x+7}{4}\ge9 +\frac{x+7}{6}<9-3x +\frac{x+7}{8}\ge7 +\frac{x+7}{\left(x+7\right)\left(x+3\right)}+\frac{x-8}{\left(x+3\right)\left(x+8\right)} +\frac{x+7}{x+10} +\frac{x+7}{x+6} +\frac{x+7}{x-9} +\frac{x+8-9}{3}\ge1 +\frac{x+86}{12}\le\frac{20x-28}{12} +\frac{x+8}{-3}>4 +\frac{x+8}{-7}\times-7<4\times-7 +\frac{x+8}{3}+7x-7x<3-7x +\frac{x+8}{3}+7x<3 +\frac{x+8}{3}-1+1\ge3+1 +\frac{x+8}{3}-1\ge6 +\frac{x+8}{3}-5\ge4 +\frac{x+8}{3}-6\ge2 +\frac{x+8}{3}3<3\left(3-7x\right) +\frac{x+8}{3}>7 +\frac{x+8}{3}\ge11 +\frac{x+8}{3}\ge2+6 +\frac{x+8}{3}\ge3 +\frac{x+8}{3}\ge4 +\frac{x+8}{3}\ge5 +\frac{x+8}{3}\ge6 +\frac{x+8}{3}\ge7 +\frac{x+8}{3}\ge8 +\frac{x+8}{3}\ge9 +\frac{x+8}{3}\times3\ge4\times3 +\frac{x+8}{3}\times3\ge8\times3 +\frac{x+8}{5}+6x-6x<2-6x +\frac{x+8}{5}+9x-6<0 +\frac{x+8}{5}+\frac{45x-30}{5}<0 +\frac{x+8}{5}<2-6x +\frac{x+8}{5}\ge3 +\frac{x+8}{5}\ge5 +\frac{x+8}{5}\ge6 +\frac{x+8}{5}\ge7 +\frac{x+8}{5}\ge9 +\frac{x+8}{5}\times5\ge8\times5 +\frac{x+8}{9}\ge8 +\frac{x+8}{9}\times9\ge8\times9 +\frac{x+8}{\left(x+11\right)\left(x+8\right)}+\frac{x-7}{\left(x+11\right)\left(x+7\right)} +\frac{x+8}{\left(x+8\right)\left(x+11\right)}+\frac{x-7}{\left(x+11\right)\left(x+7\right)} +\frac{x+8}{x-8} +\frac{x+9}{-2}\times-2<4\times-2 +\frac{x+9}{-2}\times\left(-2\right)<5\times\left(-2\right) +\frac{x+9}{-4}>6 +\frac{x+9}{-4}\left(-4\right)<3\left(-4\right) +\frac{x+9}{-4}\times-4<2\times-4 +\frac{x+9}{-4}\times-4<4\times-4 +\frac{x+9}{-4}\times4>5\times4 +\frac{x+9}{-4}\times\left(-4\right)<6\times\left(-4\right) +\frac{x+9}{-8}\left(-8\right)<5\left(-8\right) +\frac{x+9}{2\left(x-5\right)} +\frac{x+9}{2}-9\ge9-9 +\frac{x+9}{2}\ge9 +\frac{x+9}{2}\times2\ge9\times2 +\frac{x+9}{4\left(x-7\right)} +\frac{x+9}{4}\ge9 +\frac{x+9}{4}\times4\ge9\times4 +\frac{x+9}{5}+2x<9 +\frac{x+9}{5}+\frac{10x}{5}<9 +\frac{x+9}{5}\times5+4x\times5<7\times5 +\frac{x+9}{8xy^2}\times\frac{9xy}{2\left(x+9\right)} +\frac{x+9}{8xy^2}\times\frac{9xy}{2x+18} +\frac{x+9}{8}\times8\ge72 +\frac{x+9}{8}\times8\ge9\times8 +\frac{x+\left(2^2\right)5}{2^2}>x-\frac{-x+8}{7} +\frac{x+\left(3x+2\right)-2}{1} +\frac{x+x+3}{x\left(x+3\right)} +\frac{x+x+5}{x\left(x+5\right)} +\frac{x+y+z}{\left(xyz\right)\left(x+y+z\right)} +\frac{x+y+z}{xyz}\times\frac{1}{x+y+z} +\frac{x+y+z}{yx^2z+y^2xz+yxz^2} +\frac{x-104}{12}\le\frac{20x-28}{12} +\frac{x-10\left(x-8\right)}{\left(x-8\right)\left(x+8\right)} +\frac{x-10x+80}{\left(x-8\right)\left(x+8\right)} +\frac{x-10}{4} +\frac{x-10}{4}+4\le1 +\frac{x-10}{4}+\frac{16}{4}\le\frac{4}{4} +\frac{x-119}{3}\le 5x-7 +\frac{x-11x+99}{\left(x+9\right)\left(x-9\right)} +\frac{x-126}{182}<15 +\frac{x-12}{13}-\frac{x}{18} < 19 +\frac{x-142}{12}\le\frac{20x-28}{12} +\frac{x-14}{30} +\frac{x-14}{3}\times\frac{10}{10}-\frac{x}{10}\times\frac{3}{3}<15 +\frac{x-16}{7}-\frac{x}{11}<19 +\frac{x-1}{4}<20+\frac{x}{17} +\frac{x-1}{7} +\frac{x-2+15}{3x-6} +\frac{x-2+24}{6\left(x-2\right)} +\frac{x-20}{13}-\frac{x}{14}<12 +\frac{x-2}{15}-\frac{x}{17}<17 +\frac{x-2}{3}+\frac{x-2}{5}\ge-\frac{2}{1} +\frac{x-2}{3}>7 +\frac{x-2}{3}\le-3 +\frac{x-2}{7x+49}+\frac{x-2}{x^2+7x} +\frac{x-2}{7}<16+\frac{x}{15} +\frac{x-2}{8}\left( 8\right) > -1\left( 8\right) +\frac{x-2}{8}\left(8\right)\le-1\left(8\right) +\frac{x-2}{8}\times 8 > -1\times 8 +\frac{x-2}{8}\times8\le-1\times8 +\frac{x-2}{\left(x+5\right)\left(x-2\right)} +\frac{x-2}{x-11} +\frac{x-3}{3}\le-2 +\frac{x-3}{3}\left( 3\right) > -2\left( 3\right) +\frac{x-3}{3}\times3>-2\times3 +\frac{x-3}{6}>-2 +\frac{x-3}{6}\left( 6\right) > -2\left( 6\right) +\frac{x-3}{8\left(x-3\right)}+\frac{16}{8\left(x-3\right)} +\frac{x-3}{\left(x-3\right)\left(x+3\right)} +\frac{x-4+18}{3\left(x-4\right)} +\frac{x-49}{6}\le\frac{15x-21}{6} +\frac{x-4\left(x-5\right)}{\left(x-5\right)\left(x+5\right)} +\frac{x-4x+20}{\left(x-5\right)\left(x+5\right)} +\frac{x-4}{2\left(x+3\right)} +\frac{x-4}{2}\le7 +\frac{x-4}{3\left(x-4\right)}+\frac{18}{3\left(x-4\right)} +\frac{x-4}{6} > -2 +\frac{x-4}{6}\left( 6\right) > -2\left( 6\right) +\frac{x-4}{6}\times 6 > -2\times 6 +\frac{x-5+14}{2\left(x-5\right)} +\frac{x-5+15}{5\left(x-5\right)} +\frac{x-5\left(x-5\right)}{x^2-25} +\frac{x-5x+25}{x^2-25} +\frac{x-5}{12}\le\frac{7x-8}{3} +\frac{x-5}{2\left(x-5\right)}+\frac{14}{2\left(x-5\right)} +\frac{x-5}{3}>1 +\frac{x-5}{3}\times3>1\times3 +\frac{x-5}{6}\left( 6\right) > -1\left( 6\right) +\frac{x-5}{8}>1 +\frac{x-6+18}{6\left(x-6\right)} +\frac{x-6+20}{4\left(x-6\right)} +\frac{x-6\left(x-3\right)}{\left(x+3\right)\left(x-3\right)} +\frac{x-6x+18}{\left(x+3\right)\left(x-3\right)} +\frac{x-6}{11}-\frac{x}{19}<13 +\frac{x-6}{11}-\frac{x}{19}<\frac{13}{1} +\frac{x-6}{3}+6 > -2+6 +\frac{x-6}{3}-3>-2-3 +\frac{x-6}{3}>-2 +\frac{x-6}{3}\ge2 +\frac{x-6}{3}\le-2 +\frac{x-6}{3}\times3>-2\times3 +\frac{x-6}{3}\times3\le-2\times3 +\frac{x-6}{4\left(x-6\right)}+\frac{20}{4\left(x-6\right)} +\frac{x-6}{6}+1\le-1+1 +\frac{x-6}{6}>-1 +\frac{x-6}{6}\le-1 +\frac{x-6}{8y-9}-9y +\frac{x-7+16}{4\left(x-7\right)} +\frac{x-7+30}{6\left(x-7\right)} +\frac{x-7}{3}>-5 +\frac{x-7}{3}\le-5 +\frac{x-7}{3}\times3>-5\times3 +\frac{x-7}{3}\times3\le-5\times3 +\frac{x-7}{6}>-1 +\frac{x-7}{6}\le\frac{15x-21}{6} +\frac{x-7}{6}\left(6\right)>-1\left(6\right) +\frac{x-7}{6}\times6>-1\times6 +\frac{x-85}{12}\le\frac{20x-28}{12} +\frac{x-8}{3}+8 > -5+8 +\frac{x-8}{3}+8>-5+8 +\frac{x-8}{3}-\frac{x}{17} < 10 +\frac{x-8}{3}>3 +\frac{x-8}{3}\ge5 +\frac{x-8}{3}\left( 3\right) > -5\left( 3\right) +\frac{x-8}{3}\times 3 > -5\times 3 +\frac{x-8}{6} > -1 +\frac{x-8}{6}6 > -1\left( 6\right) +\frac{x-8}{6}>-1 +\frac{x-8}{6}\le-1 +\frac{x-8}{6}\left( 6\right) > -1\left( 6\right) +\frac{x-9}{10}-\frac{x}{11}<19 +\frac{x-9}{3}>-5 +\frac{x-9}{3}\times 3 > -5\times 3 +\frac{x-9}{6}>-3 +\frac{x-9}{6}\ge3 +\frac{x-9}{6}\le-3 +\frac{x-9}{6}\left( 6\right) > -3\left( 6\right) +\frac{x-9}{x-6} +\frac{x1}{2}<9 +\frac{x1}{2}\le9 +\frac{x\left(-3+8\right)}{-9x} +\frac{x\left(25x+3\right)}{44} +\frac{x\left(\frac{12}{3}+\frac{5}{10}\right)}{\left(\frac{12}{3}+\frac{5}{10}\right)}>\frac{9}{\left(\frac{12}{3}+\frac{5}{10}\right)} +\frac{x\left(x-2\right)\times14\left(x+2\right)}{\left(x+2\right)\left(x+2\right)\times-7\left(x-2\right)} +\frac{x\left(x-2\right)}{\left(x+2\right)}\times\frac{14}{-7\left(x-2\right)} +\frac{x\left(x-y+z\right)-yz}{\left(x-y\right)\left(x-y\right)} +\frac{x\left(x-y+z\right)-yz}{\left(x-y\right)^2} +\frac{x\left(y-11\right)-8\left(y-11\right)}{y-11} +\frac{x\log17}{\log17}>\frac{\log80}{\log17} +\frac{x\times14}{\left(x+2\right)\times-7} +\frac{x^1}{2} +\frac{x^2+13x+40+x^2+3x-40}{\left(x+8\right)\left(x+9\right)\left(x+5\right)} +\frac{x^2+15x+56+x^2+x-56}{\left(x+8\right)\left(x+11\right)\left(x+7\right)} +\frac{x^2+7x-30}{\left(x-4\right)\left(x-3\right)} +\frac{x^2+7x-30}{x\left(x+5\right)} +\frac{x^2-2xy}{3y} +\frac{x^2-4xy}{5y} +\frac{x^2-xy+xz-yz}{\left(x-y\right)^2} +\frac{x^2z}{2}\times\frac{5x}{y} +\frac{x^2z}{4}\times\frac{5x}{y} +\frac{x^2}{2} +\frac{x^2}{2}+20x^{\frac{1}{2}}-\frac{25}{x}+C +\frac{x^2}{2}+\frac{16x^{\frac{3}{2}}}{3}+16x+C +\frac{x^2}{2}-\frac{16x^{\frac{3}{2}}}{3}+16x+C +\frac{x^2}{32x^5} +\frac{x^2}{3} +\frac{x^2}{4} +\frac{x^2}{5} +\frac{x^2}{81x^4} +\frac{x^2}{8} +\frac{x^2}{x^5} +\frac{x^2}{x^6} +\frac{x^2}{x^7} +\frac{x^2}{y^9} +\frac{x^3+40x^{\frac{3}{2}}-50}{2x} +\frac{x^3+40x^{\frac{3}{2}}-50}{2x}+C +\frac{x^3y^3}{6} +\frac{x^3}{2^5x^5} +\frac{x^3}{2} +\frac{x^3}{3^5x^5} +\frac{x^3}{3^6x^6} +\frac{x^3}{3x\times3x\times3x\times3x\times3x} +\frac{x^3}{3} +\frac{x^3}{3}>3 +\frac{x^3}{4} +\frac{x^3}{6} +\frac{x^3}{729x^6} +\frac{x^3}{7} +\frac{x^3}{8} +\frac{x^3}{\left(2x\right)^5} +\frac{x^3}{\left(3x\right)^6} +\frac{x^3}{x^4} +\frac{x^4y^4}{z^8} +\frac{x^4}{16} +\frac{x^4}{3} +\frac{x^4}{4} +\frac{x^4}{5} +\frac{x^4}{7} +\frac{x^4}{8} +\frac{x^4}{9} +\frac{x^4}{y^3} +\frac{x^4}{y^8} +\frac{x^4}{y^9} +\frac{x^5}{3} +\frac{x^5}{8} +\frac{x^5}{x^2} +\frac{x^5}{x^8} +\frac{x^5}{y^6} +\frac{x^5}{y^9} +\frac{x^6y^2}{3} +\frac{x^6y^6}{z^{15}} +\frac{x^6y^8}{z^{10}} +\frac{x^6y^{10}}{z^6} +\frac{x^6y}{3} +\frac{x^6}{3} +\frac{x^6}{4} +\frac{x^6}{6x^3} +\frac{x^6}{6x^4} +\frac{x^6}{8} +\frac{x^6}{9} +\frac{x^6}{\sqrt[5]{1048576}} +\frac{x^6}{x^3} +\frac{x^6}{x^4} +\frac{x^6}{y^8} +\frac{x^7}{16x^{11}} +\frac{x^7}{7x^3} +\frac{x^7}{x^3} +\frac{x^7}{x^4} +\frac{x^7}{x^6} +\frac{x^7}{y^2} +\frac{x^8y^2}{z^{10}} +\frac{x^8y^4}{z^4} +\frac{x^8y^4}{z^{20}} +\frac{x^8y^6}{z^8} +\frac{x^8y^8}{z^4} +\frac{x^8y^8}{z^{10}} +\frac{x^8y^8}{z^{16}} +\frac{x^8y^{10}}{z^8} +\frac{x^8y^{16}}{z^{20}} +\frac{x^8y^{20}}{z^8} +\frac{x^8}{x^4} +\frac{x^8}{x^5} +\frac{x^8}{x^6} +\frac{x^8}{x^7} +\frac{x^8}{y^7} +\frac{x^8}{y^9} +\frac{x^{ - 8 }}{10} +\frac{x^{ 10 \times \frac{2}{5}}}{243^{\frac{2}{5}}} +\frac{x^{ 15 \times \frac{2}{5}}}{1024^{\frac{2}{5}}} +\frac{x^{ 2 \times 3}}{x^{3}} +\frac{x^{ 2 \times 4}}{x^{5}} +\frac{x^{ 3 \times 2}}{x^{3}} +\frac{x^{ 3 \times 4}}{x^{10}} +\frac{x^{ 3 \times 7}}{x^{ 3 \times 2}} +\frac{x^{ 4 \times 2}}{x^{5}} +\frac{x^{ 7 \times 7}}{x^{ 2 \times 5}} +\frac{x^{ 9 \times \frac{2}{3}}}{27^{\frac{2}{3}}} +\frac{x^{-2}}{3^5\times1} +\frac{x^{-2}}{3^5} +\frac{x^{-4}}{729} +\frac{x^{1 + 1}}{1 + 1} + \frac{10 x^{ - \frac{1}{2} + 1}}{- \frac{1}{2} + 1} + \frac{25 x^{ - 2 + 1}}{- 2 + 1} + C +\frac{x^{10\times\frac{2}{5}}}{9} +\frac{x^{10\times\frac{2}{5}}}{\left(32\right)^{\frac{2}{5}}} +\frac{x^{10} y^{10}}{z^{4}} +\frac{x^{10}y^5}{z^{20}} +\frac{x^{10}y^5}{z^{25}} +\frac{x^{10}y^6}{z^6} +\frac{x^{10}y^{25}}{z^{10}} +\frac{x^{10}y^{8}}{z^{6}} +\frac{x^{12} y^{8}}{z^{8}} +\frac{x^{12}y^6}{z^9} +\frac{x^{12}y^8}{z^8} +\frac{x^{12}y^{12}}{z^6} +\frac{x^{12}y^{12}}{z^{16}} +\frac{x^{12}y^{12}}{z^{8}} +\frac{x^{12}y^{15}}{z^{12}} +\frac{x^{12}y^{15}}{z^{15}} +\frac{x^{12}y^{16}}{z^8} +\frac{x^{12}}{x^8} +\frac{x^{12}}{x^9} +\frac{x^{12}}{x^{10}} +\frac{x^{13}y^9}{x^9y^6} +\frac{x^{15} y^{12}}{z^{6}} +\frac{x^{15} y^{25}}{z^{10}} +\frac{x^{15}y^5}{z^{15}} +\frac{x^{15}y^{15}}{z^{10}} +\frac{x^{15}y^{20}}{z^{20}} +\frac{x^{15}y^{25}}{z^{15}} +\frac{x^{15}y^{25}}{z^{20}} +\frac{x^{16} y^{12}}{z^{16}} +\frac{x^{16} y^{16}}{z^{16}} +\frac{x^{16}y^8}{z^{12}} +\frac{x^{16}y^{16}}{z^{16}} +\frac{x^{16}y^{20}}{z^{12}} +\frac{x^{18}}{x^{12}} +\frac{x^{20}y^4}{z^{16}} +\frac{x^{20}y^{20}}{z^{20}} +\frac{x^{20}}{x^{10}} +\frac{x^{21}}{x^{6}} +\frac{x^{25}y^{25}}{z^{10}} +\frac{x^{25}y^{25}}{z^{15}} +\frac{x^{28}}{x^{16}} +\frac{x^{2} + 4 x + 16}{x + 4} +\frac{x^{2} - 10 x + 100}{x - 10} +\frac{x^{2} y \left(x - 2 y\right)}{3 x y^{2}} +\frac{x^{2} y \left(x - 4 y\right)}{5 x y^{2}} +\frac{x^{2}+20x+96}{x^{2}-82x} +\frac{x^{2}+3x-10}{x^{2}-61x} +\frac{x^{2}-11x+18}{x^{2}+4x} +\frac{x^{2}-7x+49}{x-7} +\frac{x^{2}-7x-30}{x^{2}+8x} +\frac{x^{2}} {6} +\frac{x^{2}} {81x^{4}} +\frac{x^{2}}{2} + 20 x^{\frac{1}{2}} - 25 x^{ - 1 } + C +\frac{x^{2}}{2} + \frac{10 x^{\frac{1}{2}}}{\frac{1}{2}} - 25 x^{ - 1 } + C +\frac{x^{2}}{4} +\frac{x^{2}}{7} +\frac{x^{2}}{8} +\frac{x^{2}}{\left( 3 x\right)^{4}} +\frac{x^{2}}{x^{4}} +\frac{x^{2}}{x^{5}} +\frac{x^{3-5}}{3^5x^{5-5}} +\frac{x^{30}}{x^6} +\frac{x^{30}}{x^{28}} +\frac{x^{35}}{x^{28}} +\frac{x^{3\times4}}{x^9} +\frac{x^{3}} {4} +\frac{x^{3}} {64x^{6}} +\frac{x^{3}}{1} +\frac{x^{3}}{3} +\frac{x^{3}}{4} +\frac{x^{3}}{6} +\frac{x^{3}}{7} +\frac{x^{3}}{\left( 3x\right) ^{6}} +\frac{x^{3}}{x^{6} \times 3^{6}} +\frac{x^{3}}{x^{6}} +\frac{x^{42}}{x^4} +\frac{x^{42}}{x^{24}} +\frac{x^{49}}{x^{10}} +\frac{x^{49}}{x^{16}} +\frac{x^{4}y^{10}}{z^{4}} +\frac{x^{4}y^{6}}{z^{8}} +\frac{x^{4}}{4} +\frac{x^{4}}{7} +\frac{x^{4}}{\sqrt[5]{243^{2}}} +\frac{x^{5}}{2} +\frac{x^{5}}{5} +\frac{x^{5}}{6} +\frac{x^{5}}{x^{4}} +\frac{x^{6\times7}}{x^4} +\frac{x^{6} y^{8}}{z^{10}} +\frac{x^{6}y^{10}}{z^{6}} +\frac{x^{6}y^{8}}{z^{10}} +\frac{x^{6}}{16} +\frac{x^{6}}{4^{2}} +\frac{x^{6}}{7} +\frac{x^{6}}{\sqrt[3]{27^{2}}} +\frac{x^{6}}{\sqrt[5]{1024^{2}}} +\frac{x^{6}}{x^{3}} +\frac{x^{7 - 15}}{10} +\frac{x^{7-15}}{10} +\frac{x^{7-7}}{16x^{11-7}} +\frac{x^{7}}{1} +\frac{x^{7}}{x^{3}} +\frac{x^{7}}{x^{4}} +\frac{x^{8} y^{2}}{z^{4}} +\frac{x^{8} y^{8}}{z^{16}} +\frac{x^{8}y^{8}}{z^{10}} +\frac{x^{8}y^{8}}{z^{16}} +\frac{x^{8}}{x^{3}} +\frac{x^{8}}{x^{4}} +\frac{x^{8}}{y^{3}} +\frac{x^{9\times\frac{2}{3}}}{\sqrt[3]{27^2}} +\frac{x^{9} y^{12}}{z^{6}} +\frac{x^{9} y^{3}}{z^{15}} +\frac{x^{9}y^{6}}{z^{15}} +\frac{x^{9}}{6 x^{14}} +\frac{x^{\left(15\times\frac{2}{5}\right)}}{16} +\frac{xy^3w^2}{15x^2yw^2} +\frac{xy}{6y}\times\frac{2y^2}{wx}\times\frac{3w^2}{15wx} +\frac{x} {2} +\frac{x} {3} +\frac{x} {6}\le -2 +\frac{x} {7}\le -2 +\frac{x}{- 10} \times \left( - 10 \right) < 5 \times \left( - 10 \right) +\frac{x}{- 10} \times \left( - 10 \right) \leq 4 \times \left( - 10 \right) +\frac{x}{- 2} \times \left( - 2 \right) < 5 \times \left( - 2 \right) +\frac{x}{- 2} \times \left( - 2 \right) < 6 \times \left( - 2 \right) +\frac{x}{- 2} \times \left( - 2 \right) \leq 6 \times \left( - 2 \right) +\frac{x}{- 3} \times \left( - 3 \right) < 9 \times \left( - 3 \right) +\frac{x}{- 4} \times \left( - 4 \right) < 1 \times \left( - 4 \right) +\frac{x}{- 4} \times \left( - 4 \right) < 10 \times \left( - 4 \right) +\frac{x}{- 4} \times \left( - 4 \right) > 2 \times \left( - 4 \right) +\frac{x}{- 4} \times \left( - 4 \right) \leq 3 \times \left( - 4 \right) +\frac{x}{- 4} \times \left( - 4 \right) \leq 4 \times \left( - 4 \right) +\frac{x}{- 5} \times \left( - 5 \right) \leq 9 \times \left( - 5 \right) +\frac{x}{- 6} \times \left( - 6 \right) < 1 \times \left( - 6 \right) +\frac{x}{- 6} \times \left( - 6 \right) > 4 \times \left( - 6 \right) +\frac{x}{- 7} \times \left( - 7 \right) > 6 \times \left( - 7 \right) +\frac{x}{- 8} \times \left( - 8 \right) < 6 \times \left( - 8 \right) +\frac{x}{- 8} \times \left( - 8 \right) > 9 \times \left( - 8 \right) +\frac{x}{- 9} \times \left( - 9 \right) < 7 \times \left( - 9 \right) +\frac{x}{- 9} \times \left( - 9 \right) > 7 \times \left( - 9 \right) +\frac{x}{- 9} \times \left( - 9 \right) \leq 4 \times \left( - 9 \right) +\frac{x}{- 9} \times \left( - 9 \right) \leq 7 \times \left( - 9 \right) +\frac{x}{-10}\left( 10\right) < 10\left( 10\right) +\frac{x}{-10}\left(-10\right)<6\left(-10\right) +\frac{x}{-10}\times-10>10\times-10 +\frac{x}{-10}\times-10\le4\times-10 +\frac{x}{-10}\times\left(-10\right)\le4\times\left(-10\right) +\frac{x}{-1}<\frac{0}{-1} +\frac{x}{-1}>\frac{13}{1} +\frac{x}{-2}<-7 +\frac{x}{-2}<2 +\frac{x}{-2}>6 +\frac{x}{-2}\ge9 +\frac{x}{-2}\left( -2\right) > 1\left( -2\right) +\frac{x}{-2}\times-2>5\times-2 +\frac{x}{-2}\times-2\le3\times-2 +\frac{x}{-2}\times-2\le7\times-2 +\frac{x}{-2}\times-2\le8\times-2 +\frac{x}{-2}\times-2\le9\times-2 +\frac{x}{-2}\times\left(-2\right)\le5\times\left(-2\right) +\frac{x}{-3} < 10 +\frac{x}{-3} > \frac{2}{1} +\frac{x}{-3}>9 +\frac{x}{-3}\le5 +\frac{x}{-3}\left(-3\right)\le8\left(-3\right) +\frac{x}{-3}\times-3<10\times-3 +\frac{x}{-3}\times-3>6\times-3 +\frac{x}{-3}\times-3\le6\times-3 +\frac{x}{-3}\times-3\le9\times-3 +\frac{x}{-3}\times\left(-3\right)>2\times\left(-3\right) +\frac{x}{-3}\times\left(-3\right)>5\times\left(-3\right) +\frac{x}{-3}\times\left(-3\right)\le9\times\left(-3\right) +\frac{x}{-4}>4 +\frac{x}{-4}>8 +\frac{x}{-4}\ge4 +\frac{x}{-4}\left( -4\right) \le 9\left( -4\right) +\frac{x}{-4}\times-4<8\times-4 +\frac{x}{-4}\times-4>8\times-4 +\frac{x}{-4}\times-4\le8\times-4 +\frac{x}{-4}\times\left(-4\right)\le-32 +\frac{x}{-4}\times\left(-4\right)\le6\times\left(-4\right) +\frac{x}{-4}\times\left(-4\right)\le7\times\left(-4\right) +\frac{x}{-5} > 2 +\frac{x}{-5}\ge-3 +\frac{x}{-5}\ge6 +\frac{x}{-5}\ge8 +\frac{x}{-5}\left(-5\right)\le9\left(-5\right) +\frac{x}{-5}\times-5>2\times-5 +\frac{x}{-5}\times5<10\times5 +\frac{x}{-5}\times5\ge7\times5 +\frac{x}{-5}\times5\ge8\times5 +\frac{x}{-5}\times\left(-5\right)>3\times\left(-5\right) +\frac{x}{-5}\times\left(-5\right)>7\times\left(-5\right) +\frac{x}{-5}\times\left(-5\right)\le-10 +\frac{x}{-5}\times\left(-5\right)\le4\times\left(-5\right) +\frac{x}{-5}\times\left(-5\right)\le6\times\left(-5\right) +\frac{x}{-5}\times\left(-5\right)\le7\times\left(-5\right) +\frac{x}{-5}\times\left(-5\right)\le8\times\left(-5\right) +\frac{x}{-6}-6>4-6 +\frac{x}{-6}\times-6>6\times-6 +\frac{x}{-6}\times-6>7\times-6 +\frac{x}{-6}\times6>8\times6 +\frac{x}{-6}\times\left(-6\right)\le-54 +\frac{x}{-6}\times\left(-6\right)\le7\times\left(-6\right) +\frac{x}{-6}\times\left(-6\right)\le9\times\left(-6\right) +\frac{x}{-7}<4 +\frac{x}{-7}<9 +\frac{x}{-7}>1 +\frac{x}{-7}\ge 3 +\frac{x}{-7}\ge1 +\frac{x}{-7}\ge2 +\frac{x}{-7}\le-2 +\frac{x}{-7}\left( -7\right) < 7\left( -7\right) +\frac{x}{-7}\left( 7\right) \ge 10\left( 7\right) +\frac{x}{-7}\left(-7\right)\le9\left(-7\right) +\frac{x}{-7}\times-7<10\times-7 +\frac{x}{-7}\times-7>2\times-7 +\frac{x}{-7}\times-7\ge-2\times-7 +\frac{x}{-7}\times-7\le8\times-7 +\frac{x}{-7}\times7\le-2\times7 +\frac{x}{-7}\times\left(-7\right)>9\times\left(-7\right) +\frac{x}{-7}\times\left(-7\right)\le-35 +\frac{x}{-7}\times\left(-7\right)\le4\times\left(-7\right) +\frac{x}{-7}\times\left(-7\right)\le5\times\left(-7\right) +\frac{x}{-7}\times\left(-7\right)\le8\times\left(-7\right) +\frac{x}{-7}\times\left(-7\right)\le9\times\left(-7\right) +\frac{x}{-8}+\frac{3}{-8}>4 +\frac{x}{-8}-8\ge5-8 +\frac{x}{-8}>4-\frac{3}{-8} +\frac{x}{-8}>\frac{0}{-8} +\frac{x}{-8}\ge3 +\frac{x}{-8}\ge9 +\frac{x}{-8}\times-8\le10\times-8 +\frac{x}{-8}\times-8\le2\times-8 +\frac{x}{-8}\times-8\le6\times-8 +\frac{x}{-8}\times-8\le7\times-8 +\frac{x}{-8}\times-8\le8\times-8 +\frac{x}{-8}\times8<-2\times8 +\frac{x}{-8}\times8\le-2\times8 +\frac{x}{-8}\times\left(-8\right)\le2\times\left(-8\right) +\frac{x}{-8}\times\left(-8\right)\le4\times\left(-8\right) +\frac{x}{-8}\times\left(-8\right)\le8\times\left(-8\right) +\frac{x}{-8}\times\left(-8\right)\le9\times\left(-8\right) +\frac{x}{-99} +\frac{x}{-9}<6 +\frac{x}{-9}>2 +\frac{x}{-9}\ge7 +\frac{x}{-9}\ge\frac{-27}{-9} +\frac{x}{-9}\le10 +\frac{x}{-9}\left( -9\right) < 9\left( -9\right) +\frac{x}{-9}\left( 9\right) > 7\left( 9\right) +\frac{x}{-9}\left(-9\right)<2\left(-9\right) +\frac{x}{-9}\left(-9\right)\le5\left(-9\right) +\frac{x}{-9}\times-9<1\times-9 +\frac{x}{-9}\times-9<2\times-9 +\frac{x}{-9}\times-9>2\times-9 +\frac{x}{-9}\times-9\le2\times-9 +\frac{x}{-9}\times-9\le6\times-9 +\frac{x}{-9}\times-9\le7\times-9 +\frac{x}{-9}\times9\ge9\times9 +\frac{x}{-9}\times\left(-9\right)<2\times\left(-9\right) +\frac{x}{-9}\times\left(-9\right)>-54 +\frac{x}{-9}\times\left(-9\right)>6\times\left(-9\right) +\frac{x}{-9}\times\left(-9\right)>8\times\left(-9\right) +\frac{x}{-9}\times\left(-9\right)\le5\times\left(-9\right) +\frac{x}{-9}\times\left(-9\right)\le8\times\left(-9\right) +\frac{x}{-x+2y} +\frac{x}{10} +\frac{x}{10} \times 10 < 7 \times 10 +\frac{x}{10} \times 10 > 1 \times 10 +\frac{x}{10} \times 10 > 4 \times 10 +\frac{x}{10} \times 10 \geq 3 \times 10 +\frac{x}{10}-\frac{x}{9}<0 +\frac{x}{10}\ge 2 +\frac{x}{10}\ge-7 +\frac{x}{10}\times10>1\times10 +\frac{x}{10}\times10>4\times10 +\frac{x}{10}\times10>90 +\frac{x}{10}\times10\le6\times10 +\frac{x}{11} +\frac{x}{11}+11\ge-15 +\frac{x}{11}\ge-17 +\frac{x}{11}\ge-20 +\frac{x}{11}\ge-25 +\frac{x}{11}\ge-26 +\frac{x}{12} +\frac{x}{12}+\frac{67}{12}\le\frac{5x}{3}-\frac{7}{3} +\frac{x}{12}-0<\frac{x}{5} +\frac{x}{12}-\frac{x}{15}+\frac{x}{20}\ge7 +\frac{x}{12}-\frac{x}{20}+\frac{x}{15}\ge7 +\frac{x}{12}-\frac{x}{5}<0 +\frac{x}{12}<0+\frac{x}{5} +\frac{x}{12}<\frac{x}{5} +\frac{x}{12}>\frac{1}{2} +\frac{x}{12}\times60-\frac{x}{15}\times60+\frac{x}{20}\times60\ge7\times60 +\frac{x}{13} +\frac{x}{13}\ge-23 +\frac{x}{14} +\frac{x}{15} +\frac{x}{15}-\frac{x}{10}+\frac{x}{6}-8\ge0 +\frac{x}{15}-\frac{x}{10}+\frac{x}{6}\ge3 +\frac{x}{15}-\frac{x}{10}+\frac{x}{6}\ge7 +\frac{x}{15}-\frac{x}{10}+\frac{x}{6}\ge8 +\frac{x}{15}-\frac{x}{20}+\frac{x}{12}>5 +\frac{x}{15}-\frac{x}{20}+\frac{x}{12}\ge5 +\frac{x}{15}-\frac{x}{20}\ge4-\frac{x}{12} +\frac{x}{15}\ge-13 +\frac{x}{16x^{5}} +\frac{x}{17} +\frac{x}{17}\ge-12 +\frac{x}{18} +\frac{x}{18}\ge -24 +\frac{x}{1x}\le\frac{1x}{1} +\frac{x}{1} +\frac{x}{1} > \frac{15}{1} +\frac{x}{1} > \frac{20}{1} +\frac{x}{1}+\frac{\left(3x+2\right)}{1}-\frac{2}{1} +\frac{x}{1}<0.5 +\frac{x}{1}<\frac{10}{1} +\frac{x}{1}<\frac{18}{1} +\frac{x}{1}<\frac{1}{2} +\frac{x}{1}>18 +\frac{x}{1}>48 +\frac{x}{1}>\frac{4}{1} +\frac{x}{1}>\frac{8}{1} +\frac{x}{1}\ge10 +\frac{x}{20} +\frac{x}{20}-\frac{x}{15}+\frac{x}{12}\ge7 +\frac{x}{20}\ge-13 +\frac{x}{21} +\frac{x}{2^3}<-2 +\frac{x}{2} +\frac{x}{2} + \frac{18}{2} > \frac{7 x}{7} - \frac{3 - x}{7} +\frac{x}{2} - 1 + 1 \leq 2 + 1 +\frac{x}{2} - 1 + 1 \leq 4 + 1 +\frac{x}{2} - 1 + 1 \leq 5 + 1 +\frac{x}{2} - 2 + 2 \leq 1 + 2 +\frac{x}{2} - 2 + 2 \leq 3 + 2 +\frac{x}{2} - 2 + 2 \leq 4 + 2 +\frac{x}{2} - 2 + 2 \leq 5 + 2 +\frac{x}{2} - 2 + 2 \leq 6 + 2 +\frac{x}{2} - 2 \leq 2 +\frac{x}{2} - 3 + 3 \leq 1 + 3 +\frac{x}{2} - 3 + 3 \leq 3 + 3 +\frac{x}{2} - 3 + 3 \leq 4 + 3 +\frac{x}{2} - 3 + 3 \leq 5 + 3 +\frac{x}{2} - 3 \leq 3 +\frac{x}{2} - 3 \leq 6 +\frac{x}{2} - 4 + 4 \leq 1 + 4 +\frac{x}{2} - 4 + 4 \leq 2 + 4 +\frac{x}{2} - 4 + 4 \leq 3 + 4 +\frac{x}{2} - 4 + 4 \leq 4 + 4 +\frac{x}{2} - 4 \leq 2 +\frac{x}{2} - 4 \leq 3 +\frac{x}{2} - 4 \leq 4 +\frac{x}{2} - 5 + 5 \leq 3 + 5 +\frac{x}{2} - 5 \leq 2 +\frac{x}{2} - 5 \leq 4 +\frac{x}{2} - 6 + 6 \leq 2 + 6 +\frac{x}{2} - 7 + 7 \leq 1 + 7 +\frac{x}{2} - 7 + 7 \leq 2 + 7 +\frac{x}{2} > - 2 +\frac{x}{2} > - 3 +\frac{x}{2} > - 4 +\frac{x}{2} > -1 +\frac{x}{2} > -2 +\frac{x}{2} > -3 +\frac{x}{2} > -4 +\frac{x}{2} > 1 +\frac{x}{2} > 1 - 2 +\frac{x}{2} > 1 - 5 +\frac{x}{2} > 2 +\frac{x}{2} > 2 - 3 +\frac{x}{2} > 2 - 4 +\frac{x}{2} > 3 +\frac{x}{2} > 3 - 1 +\frac{x}{2} > 4 +\frac{x}{2} > 4 - 1 +\frac{x}{2} > 4 - 2 +\frac{x}{2} > 5 +\frac{x}{2} > 5 - 1 +\frac{x}{2} > 6 +\frac{x}{2} > 7 +\frac{x}{2} > 8 +\frac{x}{2} > 9 +\frac{x}{2} \leq - 3 +\frac{x}{2} \leq - 4 +\frac{x}{2} \leq - 6 +\frac{x}{2} \leq - 7 +\frac{x}{2} \leq - 8 +\frac{x}{2} \leq 2 +\frac{x}{2} \leq 3 +\frac{x}{2} \leq 4 +\frac{x}{2} \leq 5 +\frac{x}{2} \leq 6 +\frac{x}{2} \leq 7 +\frac{x}{2} \leq 8 +\frac{x}{2} \leq 9 +\frac{x}{2} \times 2 < 7 \times 2 +\frac{x}{2} \times 2 \leq 9 \times 2 +\frac{x}{2}+1-1>2-1 +\frac{x}{2}+14 +\frac{x}{2}+1>5 +\frac{x}{2}+2>3 +\frac{x}{2}+2>4 +\frac{x}{2}+3-3>1-3 +\frac{x}{2}+3>1 +\frac{x}{2}+3>2 +\frac{x}{2}+5 > 1 +\frac{x}{2}+9 > 8 +\frac{x}{2}+\frac{x+2}{5}<\frac{5}{2} +\frac{x}{2}+\frac{x-2}{3}<\frac{7}{2} +\frac{x}{2}+\frac{x}{3}\ge-5 +\frac{x}{2}-1+1\le-5+1 +\frac{x}{2}-1+1\le2+1 +\frac{x}{2}-1+1\le5+1 +\frac{x}{2}-1+1\le6 +\frac{x}{2}-1\le7 +\frac{x}{2}-1\le\frac{21}{3} +\frac{x}{2}-2+2\le4+2 +\frac{x}{2}-2\le0 +\frac{x}{2}-2\le1 +\frac{x}{2}-2\le2 +\frac{x}{2}-3\le1 +\frac{x}{2}-3\le4 +\frac{x}{2}-4+4\le1+4 +\frac{x}{2}-4+4\le4+4 +\frac{x}{2}-4\le2 +\frac{x}{2}-5\le2 +\frac{x}{2}-5\le4 +\frac{x}{2}-\frac{1}{8} +\frac{x}{2}<-2 +\frac{x}{2}<-4 +\frac{x}{2}<3 +\frac{x}{2}<4 +\frac{x}{2}<5 +\frac{x}{2}<6 +\frac{x}{2}<7 +\frac{x}{2}<8 +\frac{x}{2}<9 +\frac{x}{2}>-1 +\frac{x}{2}>-2 +\frac{x}{2}>-3 +\frac{x}{2}>-4 +\frac{x}{2}>-8 +\frac{x}{2}>1 +\frac{x}{2}>1-2 +\frac{x}{2}>1-5 +\frac{x}{2}>2 +\frac{x}{2}>2-3 +\frac{x}{2}>3 +\frac{x}{2}>4 +\frac{x}{2}>4-2 +\frac{x}{2}>5 +\frac{x}{2}>5-1 +\frac{x}{2}>6 +\frac{x}{2}>7 +\frac{x}{2}>8 +\frac{x}{2}>9 +\frac{x}{2}\ge-3 +\frac{x}{2}\ge-6 +\frac{x}{2}\ge3 +\frac{x}{2}\ge4000 +\frac{x}{2}\ge5 +\frac{x}{2}\ge9 +\frac{x}{2}\le -3 +\frac{x}{2}\le 6 +\frac{x}{2}\le-2 +\frac{x}{2}\le-3 +\frac{x}{2}\le-5 +\frac{x}{2}\le-6 +\frac{x}{2}\le-7 +\frac{x}{2}\le-8 +\frac{x}{2}\le-8+1 +\frac{x}{2}\le1+2 +\frac{x}{2}\le2 +\frac{x}{2}\le2+3 +\frac{x}{2}\le3 +\frac{x}{2}\le3+6 +\frac{x}{2}\le4 +\frac{x}{2}\le5 +\frac{x}{2}\le5+3 +\frac{x}{2}\le6 +\frac{x}{2}\le7 +\frac{x}{2}\le8 +\frac{x}{2}\le9 +\frac{x}{2}\le\frac{6\times2}{2} +\frac{x}{2}\left(2\right)\le-4\left(2\right) +\frac{x}{2}\times2+1\times2>3\times2 +\frac{x}{2}\times2<-2\times2 +\frac{x}{2}\times2>-2\times2 +\frac{x}{2}\times2>1\times2 +\frac{x}{2}\times2>4\times2 +\frac{x}{2}\times2>\frac{9}{2}\times2 +\frac{x}{2}\times2\ge2\times2 +\frac{x}{2}\times2\ge3\times2 +\frac{x}{2}\times2\ge4\times2 +\frac{x}{2}\times2\ge5\times2 +\frac{x}{2}\times2\ge6\times2 +\frac{x}{2}\times2\le-2\times2 +\frac{x}{2}\times2\le10\times2 +\frac{x}{2}\times2\le1\times2 +\frac{x}{2}\times2\le3\times2 +\frac{x}{2}\times2\le4\times2 +\frac{x}{2}\times2\le5\times2 +\frac{x}{2}\times2\le6\times2 +\frac{x}{2}\times2\le7\times2 +\frac{x}{2}\times2\le8\times2 +\frac{x}{2}\times\left(2\right)\le8\times\left(2\right) +\frac{x}{35}+\frac{3c}{35} +\frac{x}{3} +\frac{x}{3} - 1 + 1 \leq 3 + 1 +\frac{x}{3} - 1 + 1 \leq 4 + 1 +\frac{x}{3} - 1 + 1 \leq 6 + 1 +\frac{x}{3} - 1 + 1 \leq 7 + 1 +\frac{x}{3} - 1 \leq 2 +\frac{x}{3} - 1 \leq 4 +\frac{x}{3} - 1 \leq 5 +\frac{x}{3} - 1 \leq 6 +\frac{x}{3} - 1 \leq 8 +\frac{x}{3} - 2 + 2 \leq 2 + 2 +\frac{x}{3} - 2 + 2 \leq 3 + 2 +\frac{x}{3} - 2 + 2 \leq 5 + 2 +\frac{x}{3} - 2 + 2 \leq 6 + 2 +\frac{x}{3} - 2 \leq 2 +\frac{x}{3} - 2 \leq 5 +\frac{x}{3} - 2 \leq 6 +\frac{x}{3} - 2 \leq 7 +\frac{x}{3} - 3 + 3 \leq 1 + 3 +\frac{x}{3} - 3 + 3 \leq 2 + 3 +\frac{x}{3} - 3 + 3 \leq 3 + 3 +\frac{x}{3} - 3 + 3 \leq 5 + 3 +\frac{x}{3} - 3 \leq 2 +\frac{x}{3} - 3 \leq 3 +\frac{x}{3} - 3 \leq 4 +\frac{x}{3} - 3 \leq 5 +\frac{x}{3} - 3 \leq 6 +\frac{x}{3} - 4 + 4 \leq 1 + 4 +\frac{x}{3} - 4 + 4 \leq 2 + 4 +\frac{x}{3} - 4 + 4 \leq 4 + 4 +\frac{x}{3} - 4 + 4 \leq 5 + 4 +\frac{x}{3} - 4 \leq 3 +\frac{x}{3} - 4 \leq 5 +\frac{x}{3} - 5 + 5 \leq 3 + 5 +\frac{x}{3} - 5 + 5 \leq 4 + 5 +\frac{x}{3} - 5 \leq 2 +\frac{x}{3} - 5 \leq 3 +\frac{x}{3} - 5 \leq 4 +\frac{x}{3} - 6 + 6 \leq 1 + 6 +\frac{x}{3} - 6 + 6 \leq 2 + 6 +\frac{x}{3} - 6 \leq 2 +\frac{x}{3} - 6 \leq 3 +\frac{x}{3} - 7 + 7 \leq 1 + 7 +\frac{x}{3} > - 2 +\frac{x}{3} > -1 +\frac{x}{3} > 1 +\frac{x}{3} > 1 - 2 +\frac{x}{3} > 2 +\frac{x}{3} > 2 - 1 +\frac{x}{3} > 4 +\frac{x}{3} > 5 +\frac{x}{3} > 6 +\frac{x}{3} > 7 +\frac{x}{3} > 8 +\frac{x}{3} > 9 +\frac{x}{3} \leq - 2 +\frac{x}{3} \leq - 3 +\frac{x}{3} \leq - 4 +\frac{x}{3} \leq - 5 +\frac{x}{3} \leq 2 +\frac{x}{3} \leq 3 +\frac{x}{3} \leq 4 +\frac{x}{3} \leq 5 +\frac{x}{3} \leq 6 +\frac{x}{3} \leq 7 +\frac{x}{3} \leq 8 +\frac{x}{3} \leq 9 +\frac{x}{3} \times 3 > 6 \times 3 +\frac{x}{3} \times 3 > 7 \times 3 +\frac{x}{3} \times 3 > 9 \times 3 +\frac{x}{3} \times 3 \geq 1 \times 3 +\frac{x}{3} \times 3 \leq 10 \times 3 +\frac{x}{3} \times 3 \leq 8 \times 3 +\frac{x}{3}+1-1>2-1 +\frac{x}{3}+13>\frac{3x}{10} +\frac{x}{3}+2-2>1-2 +\frac{x}{3}+2>1 +\frac{x}{3}+\frac{x}{2}\ge5 +\frac{x}{3}+\frac{x}{4}\ge7 +\frac{x}{3}-1+1\le2+1 +\frac{x}{3}-1+1\le4+1 +\frac{x}{3}-1\le6 +\frac{x}{3}-2+2\le3+2 +\frac{x}{3}-2+2\le5+2 +\frac{x}{3}-2>-2 +\frac{x}{3}-2\le4 +\frac{x}{3}-2\le6 +\frac{x}{3}-3+1>2-3 +\frac{x}{3}-3+3\le1+3 +\frac{x}{3}-3+3\le2+3 +\frac{x}{3}-3+3\le4+3 +\frac{x}{3}-3+3\le5+3 +\frac{x}{3}-3+3\le6+3 +\frac{x}{3}-3>-5 +\frac{x}{3}-3>3 +\frac{x}{3}-3\le3 +\frac{x}{3}-3\le4 +\frac{x}{3}-3\le5 +\frac{x}{3}-3\le6 +\frac{x}{3}-4<5 +\frac{x}{3}-4>5 +\frac{x}{3}-4\ge4-4 +\frac{x}{3}-4\le-9 +\frac{x}{3}-4\le2 +\frac{x}{3}-4\le3 +\frac{x}{3}-4\le5 +\frac{x}{3}-5+5\le2+5 +\frac{x}{3}-5>\frac{3x}{10}-18 +\frac{x}{3}-5\le2 +\frac{x}{3}-6+6\le2+6 +\frac{x}{3}-6\le2 +\frac{x}{3}-6\le3 +\frac{x}{3}-\frac{6}{3}>-2 +\frac{x}{3}-\frac{9}{3}>-5 +\frac{x}{3}-\frac{x}{2}<0 +\frac{x}{3}8-40\le24 +\frac{x}{3}8\le64 +\frac{x}{3}<-9 +\frac{x}{3}<1 +\frac{x}{3}<7 +\frac{x}{3}>-1 +\frac{x}{3}>-2 +\frac{x}{3}>-6 +\frac{x}{3}>0 +\frac{x}{3}>1 +\frac{x}{3}>1-2 +\frac{x}{3}>1-3 +\frac{x}{3}>2 +\frac{x}{3}>3 +\frac{x}{3}>5 +\frac{x}{3}>6 +\frac{x}{3}>7 +\frac{x}{3}>8 +\frac{x}{3}>9 +\frac{x}{3}>\frac{0}{3} +\frac{x}{3}>\frac{4}{3} +\frac{x}{3}\ge-1 +\frac{x}{3}\ge-16 +\frac{x}{3}\ge3 +\frac{x}{3}\le -2 +\frac{x}{3}\le -3 +\frac{x}{3}\le 4 +\frac{x}{3}\le-1 +\frac{x}{3}\le-2 +\frac{x}{3}\le-3 +\frac{x}{3}\le-4 +\frac{x}{3}\le-5 +\frac{x}{3}\le-6+1 +\frac{x}{3}\le1 +\frac{x}{3}\le2 +\frac{x}{3}\le2+5 +\frac{x}{3}\le3 +\frac{x}{3}\le4 +\frac{x}{3}\le4+2 +\frac{x}{3}\le5 +\frac{x}{3}\le5+4 +\frac{x}{3}\le6 +\frac{x}{3}\le7 +\frac{x}{3}\le8 +\frac{x}{3}\le9 +\frac{x}{3}\le\frac{9}{3} +\frac{x}{3}\le\frac{x}{4} +\frac{x}{3}\left(3\right)<7\left(3\right) +\frac{x}{3}\left(3\right)>-1\left(3\right) +\frac{x}{3}\left(3\right)>1\left(3\right) +\frac{x}{3}\left(3\right)\le4\left(3\right) +\frac{x}{3}\left(3\right)\le7\left(3\right) +\frac{x}{3}\times 3 > 3\times 3 +\frac{x}{3}\times3<7\times3 +\frac{x}{3}\times3>27 +\frac{x}{3}\times3>2\times3 +\frac{x}{3}\times3>5\times3 +\frac{x}{3}\times3>8\times3 +\frac{x}{3}\times3>\frac{4}{3}\times3 +\frac{x}{3}\times3\ge10\times3 +\frac{x}{3}\times3\ge27 +\frac{x}{3}\times3\ge3\times3 +\frac{x}{3}\times3\ge4\times3 +\frac{x}{3}\times3\ge5\times3 +\frac{x}{3}\times3\ge6\times3 +\frac{x}{3}\times3\le1\times3 +\frac{x}{3}\times3\le4\times3 +\frac{x}{3}\times3\le5\times3 +\frac{x}{3}\times3\le7\times3 +\frac{x}{3}\times5\ge25 +\frac{x}{3}\times5\ge5\times5 +\frac{x}{3}\times6>42 +\frac{x}{3}\times6>7\times6 +\frac{x}{4} +\frac{x}{4} - 1 + 1 \leq 5 + 1 +\frac{x}{4} - 1 + 1 \leq 6 + 1 +\frac{x}{4} - 1 \leq 2 +\frac{x}{4} - 1 \leq 4 +\frac{x}{4} - 1 \leq 8 +\frac{x}{4} - 2 + 2 \leq 3 + 2 +\frac{x}{4} - 2 + 2 \leq 6 + 2 +\frac{x}{4} - 2 \leq 2 +\frac{x}{4} - 2 \leq 6 +\frac{x}{4} - 3 + 3 \leq 4 + 3 +\frac{x}{4} - 3 + 3 \leq 5 + 3 +\frac{x}{4} - 3 \leq 3 +\frac{x}{4} - 3 \leq 4 +\frac{x}{4} - 3 \leq 5 +\frac{x}{4} - 4 + 4 \leq 3 + 4 +\frac{x}{4} - 5 + 5 \leq 1 + 5 +\frac{x}{4} - 5 + 5 \leq 4 + 5 +\frac{x}{4} - 5 \leq 2 +\frac{x}{4} - 6 + 6 \leq 2 + 6 +\frac{x}{4} - 6 + 6 \leq 3 + 6 +\frac{x}{4} - \frac{3 x}{19} > - 14 + 15 +\frac{x}{4} < -9 +\frac{x}{4} > -1 +\frac{x}{4} > 1 +\frac{x}{4} > 1 - 2 +\frac{x}{4} > 2 +\frac{x}{4} > 3 +\frac{x}{4} > 5 +\frac{x}{4} > 6 +\frac{x}{4} > 7 +\frac{x}{4} > 8 +\frac{x}{4} > 9 +\frac{x}{4} \leq - 2 +\frac{x}{4} \leq - 3 +\frac{x}{4} \leq - 4 +\frac{x}{4} \leq 2 +\frac{x}{4} \leq 3 +\frac{x}{4} \leq 4 +\frac{x}{4} \leq 5 +\frac{x}{4} \leq 6 +\frac{x}{4} \leq 7 +\frac{x}{4} \leq 8 +\frac{x}{4} \leq 9 +\frac{x}{4} \times 4 > 5 \times 4 +\frac{x}{4} \times 4 > 8 \times 4 +\frac{x}{4}+1-1>2-1 +\frac{x}{4}+\frac{5}{4}\ge5 +\frac{x}{4}+\frac{x+8}{3}<-\frac{1}{4} +\frac{x}{4}+\frac{x-2}{3}<\frac{9}{4} +\frac{x}{4}+\frac{x-4}{3}<\frac{11}{4} +\frac{x}{4}-1+1\le-5+1 +\frac{x}{4}-1+1\le6+1 +\frac{x}{4}-1>5 +\frac{x}{4}-3\le2 +\frac{x}{4}-4\le2 +\frac{x}{4}-4\le3 +\frac{x}{4}-4\le5 +\frac{x}{4}-5+5\le4+5 +\frac{x}{4}-5\le4 +\frac{x}{4}-6\le3 +\frac{x}{4}-\frac{3x}{19}>1 +\frac{x}{4}<7 +\frac{x}{4}>-1 +\frac{x}{4}>-4 +\frac{x}{4}>1 +\frac{x}{4}>2 +\frac{x}{4}>2-1 +\frac{x}{4}>3 +\frac{x}{4}>5 +\frac{x}{4}>6 +\frac{x}{4}>7 +\frac{x}{4}>\frac{3x}{19}+1 +\frac{x}{4}\ge3.75 +\frac{x}{4}\ge4 +\frac{x}{4}\ge6 +\frac{x}{4}\ge7 +\frac{x}{4}\ge9 +\frac{x}{4}\ge\frac{0}{4} +\frac{x}{4}\le -2 +\frac{x}{4}\le 3 +\frac{x}{4}\le-2 +\frac{x}{4}\le-3 +\frac{x}{4}\le-4 +\frac{x}{4}\le0+1 +\frac{x}{4}\le1 +\frac{x}{4}\le2 +\frac{x}{4}\le2+4 +\frac{x}{4}\le3 +\frac{x}{4}\le4 +\frac{x}{4}\le5 +\frac{x}{4}\le5+4 +\frac{x}{4}\le6 +\frac{x}{4}\le63\div9 +\frac{x}{4}\le7 +\frac{x}{4}\le8 +\frac{x}{4}\le9 +\frac{x}{4}\le\frac{x}{5} +\frac{x}{4}\left( 4\right) > 6\left( 4\right) +\frac{x}{4}\left(\frac{4}{1}\right)\ge5\left(\frac{4}{1}\right) +\frac{x}{4}\times 3 > 1\times 3 +\frac{x}{4}\times 4 < 1\times 4 +\frac{x}{4}\times 4 > 1\times 4 +\frac{x}{4}\times 4 > 3\times 4 +\frac{x}{4}\times \frac{1}{4x^{5}} +\frac{x}{4}\times4<8\times4 +\frac{x}{4}\times4>2\times4 +\frac{x}{4}\times4>7\times4 +\frac{x}{4}\times4\ge36 +\frac{x}{4}\times4\ge4\times4 +\frac{x}{4}\times4\ge7\times4 +\frac{x}{4}\times4\ge9\times4 +\frac{x}{4}\times4\le-3\times4 +\frac{x}{4}\times4\le-4\times4 +\frac{x}{4}\times4\le2\times4 +\frac{x}{4}\times4\le5\times4 +\frac{x}{5} +\frac{x}{5} - 1 + 1 \leq 8 + 1 +\frac{x}{5} - 1 \leq 2 +\frac{x}{5} - 2 + 2 \leq 6 + 2 +\frac{x}{5} - 2 + 2 \leq 7 + 2 +\frac{x}{5} - 2 \leq 4 +\frac{x}{5} - 2 \leq 5 +\frac{x}{5} - 3 + 3 \leq 4 + 3 +\frac{x}{5} - 3 \leq 4 +\frac{x}{5} - 4 + 4 \leq 2 + 4 +\frac{x}{5} - 4 + 4 \leq 5 + 4 +\frac{x}{5} - 4 \leq 2 +\frac{x}{5} - 4 \leq 3 +\frac{x}{5} - 4 \leq 4 +\frac{x}{5} - 5 \leq 2 +\frac{x}{5} - 5 \leq 3 +\frac{x}{5} - 6 + 6 \leq 3 + 6 +\frac{x}{5} - 6 \leq 3 +\frac{x}{5} - 7 + 7 \leq 1 + 7 +\frac{x}{5} - 8 + 8 \leq 1 + 8 +\frac{x}{5} > 2 +\frac{x}{5} > 3 +\frac{x}{5} > 4 +\frac{x}{5} > 6 +\frac{x}{5} > 7 +\frac{x}{5} > 8 +\frac{x}{5} > 9 +\frac{x}{5} \leq - 2 +\frac{x}{5} \leq - 3 +\frac{x}{5} \leq 2 +\frac{x}{5} \leq 3 +\frac{x}{5} \leq 6 +\frac{x}{5} \leq 7 +\frac{x}{5} \leq 8 +\frac{x}{5} \leq 9 +\frac{x}{5} \times 5 < 2 \times 5 +\frac{x}{5} \times 5 < 5 \times 5 +\frac{x}{5} \times 5 > 1 \times 5 +\frac{x}{5} \times 5 > 3 \times 5 +\frac{x}{5} \times 5 > 4 \times 5 +\frac{x}{5} \times 5 > 7 \times 5 +\frac{x}{5} \times 5 \geq 1 \times 5 +\frac{x}{5}+\frac{45}{5}>\frac{4x}{4}-\frac{1-x}{4} +\frac{x}{5}+\frac{8}{5}\ge8 +\frac{x}{5}-1+1\le8+1 +\frac{x}{5}-1\le-4 +\frac{x}{5}-1\le7 +\frac{x}{5}-1\le8 +\frac{x}{5}-2+2\le1+2 +\frac{x}{5}-2+2\le2+2 +\frac{x}{5}-2+2\le5+2 +\frac{x}{5}-2+2\le6+2 +\frac{x}{5}-2\le-5 +\frac{x}{5}-2\le1 +\frac{x}{5}-2\le2 +\frac{x}{5}-2\le5 +\frac{x}{5}-2\le7 +\frac{x}{5}-3\le3 +\frac{x}{5}-3\le4 +\frac{x}{5}-4+4\le2+4 +\frac{x}{5}-4\le2 +\frac{x}{5}-4\le3 +\frac{x}{5}-5+5\le1+5 +\frac{x}{5}-5\le2 +\frac{x}{5}-5\le3 +\frac{x}{5}-5\le4 +\frac{x}{5}-6\le3 +\frac{x}{5}-\frac{9}{5}-\frac{x}{16}<17 +\frac{x}{5}-\frac{x}{16}<17+\frac{9}{5} +\frac{x}{5}-\frac{x}{4}<0 +\frac{x}{5}<3 +\frac{x}{5}<\frac{x}{4} +\frac{x}{5}>-2 +\frac{x}{5}>-4 +\frac{x}{5}>2 +\frac{x}{5}>3 +\frac{x}{5}>4 +\frac{x}{5}>7 +\frac{x}{5}>\frac{9}{5} +\frac{x}{5}\ge1 +\frac{x}{5}\ge3 +\frac{x}{5}\le 10 +\frac{x}{5}\le 2 +\frac{x}{5}\le 3 +\frac{x}{5}\le-2 +\frac{x}{5}\le-3 +\frac{x}{5}\le-4+1 +\frac{x}{5}\le1+5 +\frac{x}{5}\le2 +\frac{x}{5}\le3 +\frac{x}{5}\le4 +\frac{x}{5}\le4+3 +\frac{x}{5}\le4+4 +\frac{x}{5}\le6 +\frac{x}{5}\le7 +\frac{x}{5}\le7+1 +\frac{x}{5}\le8 +\frac{x}{5}\le8+1 +\frac{x}{5}\le9 +\frac{x}{5}\left( 5\right) < 6\left( 5\right) +\frac{x}{5}\left(5\right)\ge10 +\frac{x}{5}\times 5 < 4\times 5 +\frac{x}{5}\times5<5 +\frac{x}{5}\times5<6\times5 +\frac{x}{5}\times5>\frac{9}{5}\times5 +\frac{x}{5}\times5\ge1\times5 +\frac{x}{5}\times5\ge25 +\frac{x}{5}\times5\ge3\times5 +\frac{x}{5}\times5\ge5\times5 +\frac{x}{5}\times5\ge8\times5 +\frac{x}{5}\times5\le-3\times5 +\frac{x}{5}\times5\le4\times5 +\frac{x}{5}\times5\le6\times5 +\frac{x}{5}\times5\le9\times5 +\frac{x}{6} +\frac{x}{6} - 1 + 1 \leq 7 + 1 +\frac{x}{6} - 2 + 2 \leq 6 + 2 +\frac{x}{6} - 3 + 3 \leq 4 + 3 +\frac{x}{6} - 3 + 3 \leq 6 + 3 +\frac{x}{6} - 3 \leq 3 +\frac{x}{6} - 4 + 4 \leq 3 + 4 +\frac{x}{6} - 4 \leq 5 +\frac{x}{6} - 5 + 5 \leq 2 + 5 +\frac{x}{6} - 6 + 6 \leq 1 + 6 +\frac{x}{6} - 6 + 6 \leq 2 + 6 +\frac{x}{6} - 7 + 7 \leq 1 + 7 +\frac{x}{6} - 8 + 8 \leq 1 + 8 +\frac{x}{6} > 2 +\frac{x}{6} > 3 +\frac{x}{6} > 4 +\frac{x}{6} > 5 +\frac{x}{6} > 7 +\frac{x}{6} > 8 +\frac{x}{6} > 9 +\frac{x}{6} > \frac{-8}{6} +\frac{x}{6} > \frac{6}{1} +\frac{x}{6} \leq - 2 +\frac{x}{6} \leq 2 +\frac{x}{6} \leq 6 +\frac{x}{6} \leq 7 +\frac{x}{6} \leq 8 +\frac{x}{6} \leq 9 +\frac{x}{6} \times 6 < 4 \times 6 +\frac{x}{6} \times 6 > 1 \times 6 +\frac{x}{6} \times 6 > 7 \times 6 +\frac{x}{6} \times 6 \geq 3 \times 6 +\frac{x}{6}+9\ge-6 +\frac{x}{6}-1+1\le-3+1 +\frac{x}{6}-1+1\le1+1 +\frac{x}{6}-1\le-3 +\frac{x}{6}-1\le6 +\frac{x}{6}-1\le7 +\frac{x}{6}-4+4\le5+4 +\frac{x}{6}-5+5\le2+5 +\frac{x}{6}-5\le2 +\frac{x}{6}-6+6\le3+6 +\frac{x}{6}-6\le3 +\frac{x}{6}-7\le2 +\frac{x}{6}-\frac{13}{6}-\frac{x}{13}<8 +\frac{x}{6}-\frac{x}{10}+\frac{x}{15}-5\ge0 +\frac{x}{6}-\frac{x}{15}+\frac{x}{10}\ge5 +\frac{x}{6}-\frac{x}{5}<0 +\frac{x}{6}6\ge5\times6 +\frac{x}{6}<-3 +\frac{x}{6}<4 +\frac{x}{6}<\frac{x}{5} +\frac{x}{6}>2 +\frac{x}{6}>3 +\frac{x}{6}>4 +\frac{x}{6}>5 +\frac{x}{6}>7 +\frac{x}{6}>8 +\frac{x}{6}\ge \frac{4}{1} +\frac{x}{6}\ge-15 +\frac{x}{6}\ge-31 +\frac{x}{6}\ge4 +\frac{x}{6}\ge6 +\frac{x}{6}\ge9 +\frac{x}{6}\le 2 +\frac{x}{6}\le-2 +\frac{x}{6}\le-3+1 +\frac{x}{6}\le1 +\frac{x}{6}\le2 +\frac{x}{6}\le2+5 +\frac{x}{6}\le5 +\frac{x}{6}\le5+4 +\frac{x}{6}\le7 +\frac{x}{6}\le8 +\frac{x}{6}\le9 +\frac{x}{6}\left( 6\right) \ge 4\left( 6\right) +\frac{x}{6}\left( 6\right) \le 9\left( 6\right) +\frac{x}{6}\left(6\right)>2\left(6\right) +\frac{x}{6}\left(6\right)\ge3\left(6\right) +\frac{x}{6}\times 6\ge 9\times 6 +\frac{x}{6}\times6<-2\times6 +\frac{x}{6}\times6>3\times6 +\frac{x}{6}\times6>4\times6 +\frac{x}{6}\times6\ge1\times6 +\frac{x}{6}\times6\ge3\times6 +\frac{x}{6}\times6\ge4\times6 +\frac{x}{6}\times6\ge5\times6 +\frac{x}{6}\times6\ge6\times6 +\frac{x}{6}\times6\ge8\times6 +\frac{x}{6}\times6\le-2\times6 +\frac{x}{6}\times6\le2\times6 +\frac{x}{6}\times6\le7\times6 +\frac{x}{70} +\frac{x}{7} +\frac{x}{7} + \frac{56}{7} > \frac{6 x}{6} - \frac{5 - x}{6} +\frac{x}{7} - 1 \leq 4 +\frac{x}{7} - 2 + 2 \leq 7 + 2 +\frac{x}{7} - 3 \leq 2 +\frac{x}{7} - 4 + 4 \leq 5 + 4 +\frac{x}{7} - 5 + 5 \leq 3 + 5 +\frac{x}{7} - 5 + 5 \leq 4 + 5 +\frac{x}{7} - 7 + 7 \leq 2 + 7 +\frac{x}{7} > 1 +\frac{x}{7} > 2 +\frac{x}{7} > 3 +\frac{x}{7} > 4 +\frac{x}{7} > 5 +\frac{x}{7} > 6 +\frac{x}{7} > 8 +\frac{x}{7} > 9 +\frac{x}{7} \leq - 2 +\frac{x}{7} \leq 2 +\frac{x}{7} \leq 5 +\frac{x}{7} \leq 8 +\frac{x}{7} \leq 9 +\frac{x}{7} \times 7 < 4 \times 7 +\frac{x}{7} \times 7 > 2 \times 7 +\frac{x}{7} \times 7 > 6 \times 7 +\frac{x}{7}+\frac{\left(x+2\right)}{9}<\frac{5}{7} +\frac{x}{7}+\frac{x+2}{5}<\frac{3}{7} +\frac{x}{7}+\frac{x+5}{9}<\frac{5}{7} +\frac{x}{7}+\frac{x+7}{9}<\frac{5}{7} +\frac{x}{7}-1+1\le1+1 +\frac{x}{7}-4>3 +\frac{x}{7}-6+6\le2+6 +\frac{x}{7}-6\le2 +\frac{x}{7}7>1\left(7\right) +\frac{x}{7}>2 +\frac{x}{7}>3 +\frac{x}{7}>4 +\frac{x}{7}>6 +\frac{x}{7}>7 +\frac{x}{7}>8 +\frac{x}{7}>9 +\frac{x}{7}\ge2 +\frac{x}{7}\le -2 +\frac{x}{7}\le -3 +\frac{x}{7}\le 2 +\frac{x}{7}\le-2 +\frac{x}{7}\le2 +\frac{x}{7}\le5 +\frac{x}{7}\le8 +\frac{x}{7}\le9 +\frac{x}{7}\times 7\le 8\times 7 +\frac{x}{7}\times7<9\times7 +\frac{x}{7}\times7>2\times7 +\frac{x}{7}\times7>35 +\frac{x}{7}\times7>6\times7 +\frac{x}{7}\times7\ge4\times7 +\frac{x}{7}\times7\ge7\times7 +\frac{x}{7}\times7\ge9\times7 +\frac{x}{7}\times7\le2\times7 +\frac{x}{7}\times7\le3\times7 +\frac{x}{7}\times7\le5\times7 +\frac{x}{8} +\frac{x}{8} - 2 + 2 \leq 7 + 2 +\frac{x}{8} - 2 \leq 4 +\frac{x}{8} - 2 \leq 7 +\frac{x}{8} - 3 \leq 3 +\frac{x}{8} - 4 \leq 3 +\frac{x}{8} - 5 + 5 \leq 4 + 5 +\frac{x}{8} - 5 \leq 3 +\frac{x}{8} - 5 \leq 4 +\frac{x}{8} - 6 + 6 \leq 3 + 6 +\frac{x}{8} - 6 \leq 3 +\frac{x}{8} - 7 + 7 \leq 2 + 7 +\frac{x}{8} > 2 +\frac{x}{8} > 3 +\frac{x}{8} > 4 +\frac{x}{8} > 5 +\frac{x}{8} > 6 +\frac{x}{8} > 7 +\frac{x}{8} > 9 +\frac{x}{8} \leq 6 +\frac{x}{8} \leq 9 +\frac{x}{8} \times 8 < 2 \times 8 +\frac{x}{8} \times 8 < 7 \times 8 +\frac{x}{8} \times 8 > 6 \times 8 +\frac{x}{8}-1+1\le8+1 +\frac{x}{8}-1\le8 +\frac{x}{8}-2\le7 +\frac{x}{8}-3\le2 +\frac{x}{8}-3\le3 +\frac{x}{8}-4\le2 +\frac{x}{8}-6\le2 +\frac{x}{8}-7+7\le2+7 +\frac{x}{8}-\frac{x}{3}<0 +\frac{x}{8}-\frac{x}{5}<0 +\frac{x}{8}<5 +\frac{x}{8}>2 +\frac{x}{8}>3 +\frac{x}{8}>4 +\frac{x}{8}>5 +\frac{x}{8}>6 +\frac{x}{8}>7 +\frac{x}{8}>9 +\frac{x}{8}>\frac{9}{8} +\frac{x}{8}\ge-11 +\frac{x}{8}\ge2\frac{5}{8} +\frac{x}{8}\ge7.875 +\frac{x}{8}\ge\frac{2}{1} +\frac{x}{8}\ge\frac{63}{8} +\frac{x}{8}\le5 +\frac{x}{8}\le6 +\frac{x}{8}\le7 +\frac{x}{8}\le8 +\frac{x}{8}\le9 +\frac{x}{8}\times 8 > 3\times 8 +\frac{x}{8}\times8<-2\times8 +\frac{x}{8}\times8>4\times8 +\frac{x}{8}\times8>5\times8 +\frac{x}{8}\times8\ge3\times8 +\frac{x}{8}\times8\ge6\times8 +\frac{x}{8}\times8\ge9\times8 +\frac{x}{8}\times8\le9\times8 +\frac{x}{90}>-0 +\frac{x}{9} +\frac{x}{9} - 1 \leq 2 +\frac{x}{9} - 1 \leq 4 +\frac{x}{9} - 1 \leq 7 +\frac{x}{9} - 2 \leq 3 +\frac{x}{9} - 2 \leq 5 +\frac{x}{9} - 2 \leq 6 +\frac{x}{9} - 3 \leq 2 +\frac{x}{9} - 3 \leq 4 +\frac{x}{9} - 3 \leq 6 +\frac{x}{9} - 4 \leq 3 +\frac{x}{9} - 4 \leq 5 +\frac{x}{9} - 5 \leq 3 +\frac{x}{9} - 5 \leq 4 +\frac{x}{9} - 6 \leq 2 +\frac{x}{9} - 6 \leq 3 +\frac{x}{9} > 2 +\frac{x}{9} > 3 +\frac{x}{9} > 4 +\frac{x}{9} > 5 +\frac{x}{9} > 6 +\frac{x}{9} > 7 +\frac{x}{9} > 8 +\frac{x}{9} \leq 3 +\frac{x}{9} \leq 5 +\frac{x}{9} \leq 7 +\frac{x}{9} \leq 8 +\frac{x}{9} \leq 9 +\frac{x}{9} \times 9 < 6 \times 9 +\frac{x}{9} \times 9 \geq 1 \times 9 +\frac{x}{9} \times 9 \geq 10 \times 9 +\frac{x}{9} \times 9 \geq 7 \times 9 +\frac{x}{9}+\frac{x+3}{7}<\frac{5}{9} +\frac{x}{9}+\frac{x+4}{45}\ge\frac{5}{9} +\frac{x}{9}+\frac{x+8}{81}\ge\frac{5}{9} +\frac{x}{9}+\frac{x}{63}+\frac{2}{21}\ge\frac{7}{9} +\frac{x}{9}-1+1\le2+1 +\frac{x}{9}-1\le3 +\frac{x}{9}-1\le5 +\frac{x}{9}-1\le8 +\frac{x}{9}-2\le4 +\frac{x}{9}-3\le2 +\frac{x}{9}-3\le5 +\frac{x}{9}-3\le6 +\frac{x}{9}-4\le2 +\frac{x}{9}-4\le5 +\frac{x}{9}-5>2 +\frac{x}{9}-5\le2 +\frac{x}{9}-5\le3 +\frac{x}{9}-6\le2 +\frac{x}{9}-6\le3 +\frac{x}{9}-\frac{x}{2}<0 +\frac{x}{9}-\frac{x}{7}<0 +\frac{x}{9}-\frac{x}{8}<0 +\frac{x}{9}-x<0 +\frac{x}{9}<0+\frac{x}{2} +\frac{x}{9}<6 +\frac{x}{9}<\frac{9x}{9} +\frac{x}{9}<\frac{x}{2} +\frac{x}{9}<\frac{x}{2}\left(2\right) +\frac{x}{9}<\frac{x}{4} +\frac{x}{9}<\frac{x}{8} +\frac{x}{9}-2 +\frac{x}{9}>-7 +\frac{x}{9}>-8 +\frac{x}{9}>10 +\frac{x}{9}>2 +\frac{x}{9}>3 +\frac{x}{9}>4 +\frac{x}{9}>6 +\frac{x}{9}>7 +\frac{x}{9}>8 +\frac{x}{9}>\frac{0}{9} +\frac{x}{9}\ge 4 +\frac{x}{9}\le3 +\frac{x}{9}\le5 +\frac{x}{9}\le6 +\frac{x}{9}\le7 +\frac{x}{9}\le8 +\frac{x}{9}\le9 +\frac{x}{9}\left( 9\right) \le 8\left( 9\right) +\frac{x}{9}\left(9\right)\le6\left(9\right) +\frac{x}{9}\times36-\frac{x}{4}\times36<0 +\frac{x}{9}\times72+\frac{x+7}{72}\times72\ge\frac{5}{9}\left(72\right) +\frac{x}{9}\times9<2\times9 +\frac{x}{9}\times9>18 +\frac{x}{9}\times9>2\times9 +\frac{x}{9}\times9>3\times9 +\frac{x}{9}\times9>6\times9 +\frac{x}{9}\times9>7\times9 +\frac{x}{9}\times9\ge8\times9 +\frac{x}{9}\times9\ge9\times9 +\frac{x}{9}\times9\le6\times9 +\frac{x}{\left(-1\right)}\ge-\frac{40}{-1} +\frac{x}{\left(\frac{3}{3}\right)}<\left(-5\times3\right) +\frac{x}{\left(x + 2\right) \left(x - 2\right)} - \frac{10}{x + 2} +\frac{x}{\left(x + 5\right) \left(x - 5\right)} - \frac{9}{x + 5} +\frac{x}{\left(x + 9\right) \left(x - 9\right)} - \frac{9}{x + 9} +\frac{x}{\left(x+2\right)\left(x-2\right)}-\frac{10\left(x-2\right)}{\left(x+2\right)\left(x-2\right)} +\frac{x}{\left(x+2\right)\left(x-2\right)}-\frac{10x-20}{\left(x+2\right)\left(x-2\right)} +\frac{x}{\left(x+2\right)}\times-2 +\frac{x}{\left(x+2\right)}\times\frac{14}{-7} +\frac{x}{\left(x+3\right)\left(x-3\right)}-\frac{6\left(x-3\right)}{\left(x+3\right)\left(x-3\right)} +\frac{x}{\left(x-5\right)\left(x+5\right)}-\frac{4}{x+5} +\frac{x}{\left(x-9\right)\left(x+9\right)}-\frac{11\left(x-9\right)}{\left(x+9\right)\left(x-9\right)} +\frac{x}{\sqrt{2}} +\frac{x}{a} +\frac{x}{b} +\frac{x}{x \left(x + 3\right)} + \frac{x + 3}{x \left(x + 3\right)} +\frac{x}{x \left(x + 7\right)} + \frac{x + 7}{x \left(x + 7\right)} +\frac{x}{x\left(x+1\right)}+\frac{\left(x+1\right)}{x\left(x+1\right)} +\frac{x}{x\left(x+5\right)}+\frac{x+5}{x\left(x+5\right)} +\frac{x}{x^2+3x}+\frac{\left(x+3\right)}{x^2+3x} +\frac{x}{x^2-25}-\frac{5\left(x-5\right)}{x^2-25} +\frac{x}{x^2-4}-\frac{10\left(x-4\right)}{\left(x-4\right)\left(x+2\right)} +\frac{x}{x^2-4}-\frac{10x-40}{\left(x-4\right)\left(x+2\right)} +\frac{x}{x^2-4}-\frac{10x-40}{x^2-2x-8} +\frac{y - 5 + y + 4}{y \left(y + 4\right) \left(y - 5\right)} +\frac{y - 5}{y \left(y + 4\right) \left(y - 5\right)} + \frac{y + 4}{y \left(y + 4\right) \left(y - 5\right)} +\frac{y+x}{xy}\div\left(x+y\right) +\frac{y+x}{xy}\times\frac{1}{x+y} +\frac{y\left(-44y+17\right)}{\left(8y-2\right)\left(4y+1\right)} +\frac{y\left(-\left(44y-17\right)\right)}{2\left(4y-1\right)\left(4y+1\right)} +\frac{y\left(-\left(44y-17\right)\right)}{\left(8y-2\right)\left(4y+1\right)} +\frac{y\left(84y-73\right)}{\left(3y-5\right)\left(8y+9\right)} +\frac{y^2}{15x} +\frac{y^2}{16} +\frac{y^2}{19}\left(y+19\right) +\frac{y^2}{1}\times\frac{1}{15x} +\frac{y^2}{27} +\frac{y^2}{32} +\frac{y^2}{3}\times\frac{1}{5x} +\frac{y^2}{4} +\frac{y^2}{6} +\frac{y^2}{729} +\frac{y^2}{x^3} +\frac{y^2}{y^4} +\frac{y^3}{1024} +\frac{y^3}{15yx} +\frac{y^3}{16} +\frac{y^3}{19}+y^2 +\frac{y^3}{32} +\frac{y^3}{4^2} +\frac{y^3}{4^5} +\frac{y^3}{9}+y^2 +\frac{y^4\left(y+3\right)}{3} +\frac{y^4}{16y^2} +\frac{y^4}{16}\left(y+16\right) +\frac{y^4}{4}+y^3 +\frac{y^4}{9} +\frac{y^4}{y^8} +\frac{y^4}{y^{11}} +\frac{y^4}{y^{12}} +\frac{y^5+16y^4}{16} +\frac{y^5}{16y^2} +\frac{y^5}{16}+\frac{16y^4}{16} +\frac{y^5}{243}-\frac{5}{27}y^4+\frac{10}{3}y^3-30y^2+135y-243 +\frac{y^5}{27} +\frac{y^5}{3}+y^4 +\frac{y^5}{4^2y^2} +\frac{y^5}{81y^4} +\frac{y^5}{8} +\frac{y^5}{\left(3y\right)^3} +\frac{y^5}{x^8} +\frac{y^5}{y^{11}} +\frac{y^6}{16} +\frac{y^6}{243y^5} +\frac{y^6}{27y^3} +\frac{y^6}{y^{10}} +\frac{y^6}{y^{12}} +\frac{y^6}{y^{13}} +\frac{y^7}{16y^4} +\frac{y^7}{y^8} +\frac{y^7}{y^{10}} +\frac{y^7}{y^{12}} +\frac{y^8}{27y^3} +\frac{y^8}{32y^5} +\frac{y^8}{729y^6} +\frac{y^8}{81y^4} +\frac{y^8}{y^{13}} +\frac{y^9}{y^{10}} +\frac{y^9}{y^{12}} +\frac{y^{10}}{y^{12}} +\frac{y^{10}}{y^{13}} +\frac{y^{2 + 4}}{y^{6 + 6}} +\frac{y^{2 + 4}}{y^{7 + 5}} +\frac{y^{2}-y-24}{y^{3}-4y} +\frac{y^{2}}{15 x} +\frac{y^{2}}{16} +\frac{y^{2}}{3^{2}} +\frac{y^{2}}{3} +\frac{y^{2}}{8} +\frac{y^{2}}{9} +\frac{y^{2}}{x^{3}} +\frac{y^{3 + 4}}{y^{5 + 5}} +\frac{y^{3+2}}{y^{7+6}} +\frac{y^{3}}{15} + y^{2} +\frac{y^{3}}{16} +\frac{y^{3}}{17}+\frac{17y^{2}}{17} +\frac{y^{3}}{17}+y^{2} +\frac{y^{3}}{17}\times \left( y+17\right) +\frac{y^{3}}{19} + y^{2} +\frac{y^{3}}{27} +\frac{y^{3}}{6}\times \frac{y+6}{1} +\frac{y^{3}}{8}+\frac{8y^{2}}{8} +\frac{y^{3}}{8}+y^{2} +\frac{y^{4 + 2}}{y^{7 + 5}} +\frac{y^{4}}{14}\times \left( y+14\right) +\frac{y^{4}}{15}+y^{3} +\frac{y^{4}}{27 y^{3}} +\frac{y^{4}}{3^{2} \times y^{2}} +\frac{y^{4}}{3^{3} \times y^{3}} +\frac{y^{4}}{81} +\frac{y^{4}}{8} + y^{3} +\frac{y^{5 + 2}}{y^{6 + 7}} +\frac{y^{5+3}}{y^{7+6}} +\frac{y^{5+5}}{y^{7+6}} +\frac{y^{5}+10y^{4}}{10} +\frac{y^{5}}{10}+\frac{10y^{4}}{10} +\frac{y^{5}}{16 y^{2}} +\frac{y^{5}}{16} + y^{4} +\frac{y^{5}}{3} + y^{4} +\frac{y^{5}}{4^{2} \times y^{2}} +\frac{y^{5}}{5} + y^{4} +\frac{y^{5}}{y^{11}} +\frac{y^{5}}{y^{13}} +\frac{y^{6 + 4}}{y^{5 + 7}} +\frac{y^{6}} {9} +\frac{y^{6}}{y^{12}} +\frac{y^{7 + 3}}{y^{6 + 6}} +\frac{y^{7}}{2^{6} \times y^{6}} +\frac{y^{7}}{64 y^{6}} +\frac{y^{7}}{729 y^{6}} +\frac{y^{7}}{y^{10}} +\frac{y^{7}}{y^{13}} +\frac{y^{8}} {9y^{2}} +\frac{y^{8}}{27 y^{3}} +\frac{y^{8}}{2^{7} \times y^{7}} +\frac{y^{8}}{3^{3} \times y^{3}} +\frac{y^{8}}{3^{4} \times y^{4}} +\frac{y^{8}}{4^{7}y^{7}} +\frac{y^{8}}{81 y^{4}} +\frac{y^{8}}{y^{9}} +\frac{y^{9}}{y^{10}} +\frac{y_2 - y_1}{x_2 - x_1} +\frac{y}{-10} +\frac{y}{-5} +\frac{y}{128} +\frac{y}{18} +\frac{y}{243} +\frac{y}{27} +\frac{y}{2^7} +\frac{y}{2} \times \frac{2}{y} +\frac{y}{32} +\frac{y}{3} +\frac{y}{3} \times 6 y + \frac{y}{3} \times 21 +\frac{y}{3}\times 9y+\frac{y}{3}\times 39 +\frac{y}{4} +\frac{y}{5} +\frac{y}{5} \times 5 y + \frac{y}{5} \times 50 +\frac{y}{64} +\frac{y}{6} +\frac{y}{729} +\frac{y}{7} +\frac{y}{81} +\frac{y}{8} +\frac{z^3}{w^4} +\frac{z^4}{w^9} +\frac{z^8}{w^9} +\frac{z^{2}}{w^{3}} +\frac{z^{3}}{w^{2}} +\frac{z^{4}}{w^{3}} +\frac{z^{5}}{w^{8}} +\frac{z^{6}} {w^{5}} +\frac{z^{8}}{w^{3}} +\gamma +\gamma2 +\gamma<3 +\gamma^5 +\infty \left( -a\right) +\left( - 2.6 v^{2} + 35.7 v + 190\right) + \left( - 5.5 v^{2} - 13.1 v + 610\right) +\left( - 3.3 q^{2} - 22.2 q + 360\right) + \left( 4.1 q^{2} - 12.8 q + 240\right) +\left( - 3.5 q^{2} + 26.8 q + 860\right) - \left( 0.3 q^{2} - 34.7 q + 650\right) +\left( - 4.2 q^{2} + 11.2 q + 690\right) - \left( 0.1 q^{2} - 23.8 q + 540\right) +\left( - 5.9 m^{2} - 25.9 m + 830\right) - \left( 1.4 m^{2} - 39.3 m + 50\right) +\left( - 5.9 v^{2} - 39.1 v + 620\right) - \left( 2.1 v^{2} - 14.4 v + 130\right) +\left( - 6 m \right) \times 5 m - 6 m \times \left( - 18 \right) +\left( - 6 u v \right) \times \left( - 6 u v \right) +\left( - 60 n \right) \times \frac{n}{6} - \left( - 60 n\right) \times 8 +\left( - 7 x^{2} - 7\right) - \left( 4 x - 1\right) - \left(x^{2} + 2 x\right) +\left( - 1 \right)^{2} - 4 m \times \left( - 1 \right) > 0 +\left( - 1 \right)^{2} - 4 m \times \left( - 10 \right) > 0 +\left( - 1 \right)^{2} - 4 m \times \left( - 2 \right) > 0 +\left( - 1 \right)^{2} - 4 m \times \left( - 5 \right) > 0 +\left( - 1 \right)^{2} - 4 m \times \left( - 6 \right) > 0 +\left( - 1 \right)^{2} - 4 m \times \left( - 8 \right) > 0 +\left( - 10 \right)^{2} - 4 \times 1 \left(k + 4\right) < 0 +\left( - 10 \right)^{2} - 4 \times 1 \left(k + 7\right) < 0 +\left( - 10 \right)^{2} - 4 \times 1 \left(k + 9\right) < 0 +\left( - 10 \right)^{2} - 4 \times a \times 5 > 0 +\left( - 10 \right)^{2} - 4 \times a \times 6 > 0 +\left( - 10 \right)^{2} - 4 \times a \times 7 > 0 +\left( - 10 \right)^{2} - 4 \times a \times 8 > 0 +\left( - 10 \right)^{2} - 4 \times a \times 9 > 0 +\left( - 10 \right)^{2} - 4 m \times \left( - 1 \right) > 0 +\left( - 10 \right)^{2} - 4 m \times \left( - 10 \right) > 0 +\left( - 10 \right)^{2} - 4 m \times \left( - 3 \right) > 0 +\left( - 10 \right)^{2} - 4 m \times \left( - 4 \right) > 0 +\left( - 10 \right)^{2} - 4 m \times \left( - 6 \right) > 0 +\left( - 10 \right)^{2} - 4 m \times \left( - 7 \right) > 0 +\left( - 12 \right)^{2} - 4 \times 1 \left(k + 7\right) < 0 +\left( - 12 \right)^{2} - 4 \times 1 \left(k + 8\right) < 0 +\left( - 14 \right)^{2} - 4 \times 1 \left(k + 10\right) < 0 +\left( - 14 \right)^{2} - 4 \times 1 \left(k + 4\right) < 0 +\left( - 14 \right)^{2} - 4 \times 1 \left(k + 5\right) < 0 +\left( - 14 \right)^{2} - 4 \times 1 \left(k + 8\right) < 0 +\left( - 14 \right)^{2} - 4 \times 1 \left(k + 9\right) < 0 +\left( - 16 \right)^{2} - 4 \times 1 \left(k + 2\right) < 0 +\left( - 16 \right)^{2} - 4 \times 1 \left(k + 5\right) < 0 +\left( - 16 \right)^{2} - 4 \times 1 \left(k + 8\right) < 0 +\left( - 16 \right)^{2} - 4 \times 1 \left(k + 9\right) < 0 +\left( - 18 \right)^{2} - 4 \times 1 \left(k + 10\right) < 0 +\left( - 18 \right)^{2} - 4 \times 1 \left(k + 2\right) < 0 +\left( - 18 \right)^{2} - 4 \times 1 \left(k + 3\right) < 0 +\left( - 18 \right)^{2} - 4 \times 1 \left(k + 7\right) < 0 +\left( - 2 - 1\right)^{2} +\left( - 2 \right) \times \left( - 2 x + 4\right) > \left( - 2 \right) \times 6 +\left( - 2 \right) \times \left( 2 x + 3\right) > \left( - 2 \right) \times 1 +\left( - 2 \right) \times \left( 2 x + 3\right) > \left( - 2 \right) \times 2 +\left( - 2 \right) \times \left( 2 x + 3\right) > \left( - 2 \right) \times 5 +\left( - 2 \right) \times \left( 3 x + 2\right) > \left( - 2 \right) \times 5 +\left( - 2 \right) \times \left( 3 x + 7\right) > \left( - 2 \right) \times 5 +\left( - 2 \right)^{2} - 4 \times 1 \left(k + 5\right) < 0 +\left( - 2 \right)^{2} - 4 \times \left( - 2 \right) \times m < 0 +\left( - 2 \right)^{2} - 4 \times \left( - 4 \right) \times m < 0 +\left( - 2 \right)^{2} - 4 \times \left( - 5 \right) \times m < 0 +\left( - 2 \right)^{2} - 4 \times a \times 2 > 0 +\left( - 2 \right)^{2} - 4 \times a \times 3 > 0 +\left( - 2 \right)^{2} - 4 \times a \times 5 > 0 +\left( - 2 \right)^{2} - 4 \times a \times 7 > 0 +\left( - 2 \right)^{2} - 4 \times a \times 8 > 0 +\left( - 2 \right)^{2} - 4 \times a \times 9 > 0 +\left( - 2 \right)^{2} - 4 m \times \left( - 1 \right) > 0 +\left( - 2 \right)^{2} - 4 m \times \left( - 2 \right) > 0 +\left( - 2 \right)^{2} - 4 m \times \left( - 3 \right) > 0 +\left( - 2 \right)^{2} - 4 m \times \left( - 5 \right) > 0 +\left( - 2 \right)^{2} - 4 m \times \left( - 6 \right) > 0 +\left( - 2 \right)^{4} \times \left(x^{3}\right)^{4} +\left( - 2 \right)^{4} \times \left(x^{4}\right)^{4} +\left( - 20 \right)^{2} - 4 \times 1 \left(k + 3\right) < 0 +\left( - 20 \right)^{2} - 4 \times 1 \left(k + 4\right) < 0 +\left( - 20 \right)^{2} - 4 \times 1 \left(k + 6\right) < 0 +\left( - 3 \right) \times \left( - 2 x + 4\right) > \left( - 3 \right) \times 3 +\left( - 3 \right) \times \left( - 2 x + 8\right) > \left( - 3 \right) \times 6 +\left( - 3 \right) \times \left( - 3 x + 2\right) > \left( - 3 \right) \times 5 +\left( - 3 \right) \times \left( - 3 x + 3\right) > \left( - 3 \right) \times 5 +\left( - 3 \right) \times \left( - 3 x + 9\right) > \left( - 3 \right) \times 8 +\left( - 3 \right) \times \left( 2 x + 1\right) > \left( - 3 \right) \times 9 +\left( - 3 \right) \times \left( 2 x + 3\right) > \left( - 3 \right) \times 2 +\left( - 3 \right) \times \left( 2 x + 3\right) > \left( - 3 \right) \times 5 +\left( - 3 \right) \times \left( 2 x + 6\right) > \left( - 3 \right) \times 7 +\left( - 3 \right) \times \left( 2 x + 7\right) > \left( - 3 \right) \times 6 +\left( - 3 \right) \times \left( 3 x + 1\right) > \left( - 3 \right) \times 7 +\left( - 3 \right) \times \left( 3 x + 3\right) > \left( - 3 \right) \times 4 +\left( - 3 \right) \times \left( 3 x + 9\right) > \left( - 3 \right) \times 2 +\left( - 3 \right)^{2} - 4 \times \left( - 3 \right) \times m < 0 +\left( - 3 \right)^{2} - 4 \times a \times 1 > 0 +\left( - 3 \right)^{2} - 4 \times a \times 3 > 0 +\left( - 3 \right)^{2} - 4 \times a \times 4 > 0 +\left( - 3 \right)^{2} - 4 \times a \times 6 > 0 +\left( - 3 \right)^{2} - 4 \times a \times 9 > 0 +\left( - 3 \right)^{2} - 4 m \times \left( - 10 \right) > 0 +\left( - 3 \right)^{2} - 4 m \times \left( - 2 \right) > 0 +\left( - 3 \right)^{2} - 4 m \times \left( - 3 \right) > 0 +\left( - 3 \right)^{2} - 4 m \times \left( - 5 \right) > 0 +\left( - 3 \right)^{2} - 4 m \times \left( - 6 \right) > 0 +\left( - 3 \right)^{2} - 4 m \times \left( - 9 \right) > 0 +\left( - 4 \right) \times \left( - 2 x + 9\right) > \left( - 4 \right) \times 8 +\left( - 4 \right) \times \left( - 3 x + 4\right) > \left( - 4 \right) \times 5 +\left( - 4 \right) \times \left( - 3 x + 6\right) > \left( - 4 \right) \times 2 +\left( - 4 \right) \times \left( 2 x + 1\right) > \left( - 4 \right) \times 4 +\left( - 4 \right) \times \left( 2 x + 7\right) > \left( - 4 \right) \times 8 +\left( - 4 \right) \times \left( 3 x + 3\right) > \left( - 4 \right) \times 9 +\left( - 4 \right)^{2} - 4 \times 1 \left(k + 10\right) < 0 +\left( - 4 \right)^{2} - 4 \times 1 \left(k + 2\right) < 0 +\left( - 4 \right)^{2} - 4 \times 1 \left(k + 7\right) < 0 +\left( - 4 \right)^{2} - 4 \times \left( - 5 \right) \times m < 0 +\left( - 4 \right)^{2} - 4 \times a \times 10 > 0 +\left( - 4 \right)^{2} - 4 \times a \times 3 > 0 +\left( - 4 \right)^{2} - 4 \times a \times 4 > 0 +\left( - 4 \right)^{2} - 4 \times a \times 5 > 0 +\left( - 4 \right)^{2} - 4 m \times \left( - 1 \right) > 0 +\left( - 4 \right)^{2} - 4 m \times \left( - 5 \right) > 0 +\left( - 4 \right)^{2} - 4 m \times \left( - 6 \right) > 0 +\left( - 4 \right)^{2} - 4 m \times \left( - 8 \right) > 0 +\left( - 4 \right)^{2} - 4 m \times \left( - 9 \right) > 0 +\left( - 4 \right)^{3} \times \left(x^{5}\right)^{3} +\left( - 5 \right) \times \left( - 2 x + 3\right) > \left( - 5 \right) \times 9 +\left( - 5 \right) \times \left( - 2 x + 8\right) > \left( - 5 \right) \times 7 +\left( - 5 \right) \times \left( - 3 x + 9\right) > \left( - 5 \right) \times 5 +\left( - 5 \right) \times \left( 3 x + 1\right) > \left( - 5 \right) \times 4 +\left( - 5 \right) \times \left( 3 x + 9\right) > \left( - 5 \right) \times 6 +\left( - 5 \right)^{2} - 4 \times \left( - 5 \right) \times m < 0 +\left( - 5 \right)^{2} - 4 \times a \times 1 > 0 +\left( - 5 \right)^{2} - 4 \times a \times 10 > 0 +\left( - 5 \right)^{2} - 4 \times a \times 2 > 0 +\left( - 5 \right)^{2} - 4 \times a \times 3 > 0 +\left( - 5 \right)^{2} - 4 \times a \times 7 > 0 +\left( - 5 \right)^{2} - 4 \times a \times 8 > 0 +\left( - 5 \right)^{2} - 4 m \times \left( - 1 \right) > 0 +\left( - 5 \right)^{2} - 4 m \times \left( - 10 \right) > 0 +\left( - 5 \right)^{2} - 4 m \times \left( - 3 \right) > 0 +\left( - 5 \right)^{2} - 4 m \times \left( - 4 \right) > 0 +\left( - 5 \right)^{2} - 4 m \times \left( - 5 \right) > 0 +\left( - 5 \right)^{2} - 4 m \times \left( - 6 \right) > 0 +\left( - 5 \right)^{2} - 4 m \times \left( - 7 \right) > 0 +\left( - 5 \right)^{2} - 4 m \times \left( - 8 \right) > 0 +\left( - 6 \right) \times r - \left( - 6 \right) \times 3 +\left( - 6 \right)^{2} - 4 \times 1 \left(k + 10\right) < 0 +\left( - 6 \right)^{2} - 4 \times 1 \left(k + 7\right) < 0 +\left( - 6 \right)^{2} - 4 \times 1 \left(k + 8\right) < 0 +\left( - 6 \right)^{2} - 4 \times \left( - 4 \right) \times m < 0 +\left( - 6 \right)^{2} - 4 \times \left( - 5 \right) \times m < 0 +\left( - 6 \right)^{2} - 4 \times a \times 10 > 0 +\left( - 6 \right)^{2} - 4 \times a \times 4 > 0 +\left( - 6 \right)^{2} - 4 \times a \times 5 > 0 +\left( - 6 \right)^{2} - 4 \times a \times 6 > 0 +\left( - 6 \right)^{2} - 4 \times a \times 7 > 0 +\left( - 6 \right)^{2} - 4 m \times \left( - 7 \right) > 0 +\left( - 6 \right)^{2} - 4 m \times \left( - 8 \right) > 0 +\left( - 7 \right)^{2} - 4 \times a \times 1 > 0 +\left( - 7 \right)^{2} - 4 \times a \times 3 > 0 +\left( - 7 \right)^{2} - 4 \times a \times 7 > 0 +\left( - 7 \right)^{2} - 4 \times a \times 8 > 0 +\left( - 7 \right)^{2} - 4 \times a \times 9 > 0 +\left( - 7 \right)^{2} - 4 m \times \left( - 2 \right) > 0 +\left( - 7 \right)^{2} - 4 m \times \left( - 4 \right) > 0 +\left( - 7 \right)^{2} - 4 m \times \left( - 5 \right) > 0 +\left( - 8 \right)^{2} - 4 \times 1 \left(k + 10\right) < 0 +\left( - 8 \right)^{2} - 4 \times 1 \left(k + 1\right) < 0 +\left( - 8 \right)^{2} - 4 \times 1 \left(k + 4\right) < 0 +\left( - 8 \right)^{2} - 4 \times 1 \left(k + 5\right) < 0 +\left( - 8 \right)^{2} - 4 \times 1 \left(k + 7\right) < 0 +\left( - 8 \right)^{2} - 4 \times \left( - 5 \right) \times m < 0 +\left( - 8 \right)^{2} - 4 \times a \times 1 > 0 +\left( - 8 \right)^{2} - 4 \times a \times 6 > 0 +\left( - 8 \right)^{2} - 4 \times a \times 7 > 0 +\left( - 8 \right)^{2} - 4 \times a \times 9 > 0 +\left( - 8 \right)^{2} - 4 m \times \left( - 3 \right) > 0 +\left( - 8 \right)^{2} - 4 m \times \left( - 6 \right) > 0 +\left( - 8 \right)^{2} - 4 m \times \left( - 7 \right) > 0 +\left( - 8 \right)^{2} - 4 m \times \left( - 8 \right) > 0 +\left( - 8 \right)^{2} - 4 m \times \left( - 9 \right) > 0 +\left( - 9 \right) \times t + \left( - 9 \right) \times 3 +\left( - 9 \right)^{2} - 4 \times \left( - 3 \right) \times m < 0 +\left( - 9 \right)^{2} - 4 \times a \times 10 > 0 +\left( - 9 \right)^{2} - 4 \times a \times 2 > 0 +\left( - 9 \right)^{2} - 4 \times a \times 3 > 0 +\left( - 9 \right)^{2} - 4 \times a \times 4 > 0 +\left( - 9 \right)^{2} - 4 \times a \times 5 > 0 +\left( - 9 \right)^{2} - 4 \times a \times 6 > 0 +\left( - 9 \right)^{2} - 4 \times a \times 8 > 0 +\left( - 9 \right)^{2} - 4 \times a \times 9 > 0 +\left( - 9 \right)^{2} - 4 m \times \left( - 1 \right) > 0 +\left( - 9 \right)^{2} - 4 m \times \left( - 10 \right) > 0 +\left( - 9 \right)^{2} - 4 m \times \left( - 3 \right) > 0 +\left( - 9 \right)^{2} - 4 m \times \left( - 4 \right) > 0 +\left( - 9 \right)^{2} - 4 m \times \left( - 5 \right) > 0 +\left( - 9 \right)^{2} - 4 m \times \left( - 7 \right) > 0 +\left( - 9 \right)^{2} - 4 m \times \left( - 9 \right) > 0 +\left( - \frac{2}{7} \right)^{2} +\left( - \frac{4}{10} \right)^{2} +\left( - \frac{4}{14} \right)^{2} +\left( - \frac{4}{9} \right)^{2} +\left( - \frac{8}{18} \right)^{2} +\left( - \left( k + 4 \right)\right)^{2} - 4 \times 1 \left(k + 7\right) > 0 +\left( - \left( k + 6 \right)\right)^{2} - 4 \times 1 \left(k + 6\right) > 0 +\left( - \left( k - 2 \right)\right)^{2} - 4 \times 1 \left(k - 2\right) > 0 +\left( -18r\right) +\left( -1\right) < 0 +\left( -2-1\right) ^{2} +\left( -24\div 4\right) -7 +\left( -27x+4.5\right) \left( x-4\right) -2 +\left( -2x+5\right) \left( 4x+3\right) +\left( -32\div 8\right) -7 +\left( -3\right)\times\left(3x+2\right)>\left( -3\right)\times8 +\left( -3\times 6\right) +\left( -2\right) +\left( -4\right) ^{2}-4\left( 1\right) \left( k+2\right) < 0 +\left( -4\times 6\right) -2 +\left( -5\left( -4\right) -1\right) \times \left( \left( -4\right) ^{2}-1\right) +\left( -5\right) +4 > \left( -7\right) +4 +\left( -5\right) -1 > \left( -8\right) -1 +\left( -5\right) \times \left( 3x+5\right) > 6\times \left( -5\right) +\left( -5\right) ^{2}-4\left( a\right) \left( 3\right) > 0 +\left( -5\right)\times\left(2x+1\right)>\left( -5\right)\times2 +\left( -5x+4\right) \left( 2x+3\right) +\left( -5x+4\right) \left( 4x+5\right) +\left( -5x-1\right) \left( x^{2}-1\right) +\left( -5x-\frac{1}{2}\right) \left( x+6\right) -3 +\left( -6\right) \frac{x}{-6} < 5\left( -6\right) +\left( -6\right) \frac{x}{-6} > 10\left( -6\right) +\left( -6p\right) \times 3q^{2}\times \left( -2n\right) +\left( -\frac{2}{5}\right) ^{2} +\left( -x+6\right) \left( x-8\right) +\left( -x-2\right) \left( x-3\right) \left( x+6+x^{2}\right) +\left( 0.5 x\right)^{2} - 36 +\left( 0.5 x\right)^{2} - 6^{2} +\left( 1,77\right) +\left( 1-x\right) ^{2} +\left( 10 \times 1\right) \div 1 +\left( 10 x + 8\right) \left(x - 2\right) +\left( 10 x - 4\right) \left(x - 2\right) +\left( 10+v\right) \left( a+b\right) +\left( 10+x\right) \left( 8+x\right) +\left( 10-v\right) \left( 10+v\right) +\left( 10\right) \frac{x}{10}\le 5\left( 10\right) +\left( 10\right) y^{4} +\left( 10p\times 5pq\right) -\left( 5pq\times 8q\right) +\left( 10x+20\right) \left( x-5\right) +5x +\left( 10x+9\right) \left( 100x^{2}-90x+81\right) +\left( 10x-2\right) \left( x-3\right) +\left( 10x-2\right) \left(x-10\right) +\left( 10x-7\right) \left( x-5\right) +\left( 112wzy\right) \div \left( 40zy\right) +\left( 119\right) \frac{11x}{7}-\left( 119\right) 19 > \left( 119\right) \frac{14x}{17}-\left( 119\right) 7 +\left( 11\right) x-\left( 11\right) \frac{x}{11} < \left( 11\right) 32 +\left( 11m+9\right) \left( 11m-9\right) +\left( 11m-8\right) \left( 11m+8\right) +\left( 11x-4y\right) \left( 11x+4y\right) +\left( 12-y\right) \left( 12+y\right) +\left( 125 u v\right)^{\frac{1}{3}} +\left( 13.08+p\right) \le 35 +\left( 13m-12\right) \left( 13m+12\right) +\left( 13m-8\right) \left( 13m+8\right) +\left( 15 \times 1\right) \div 1 +\left( 15 y\right)^{2} + 2 \times 15 y \times \frac{1}{5} + \left(\frac{1}{5}\right)^{2} +\left( 15-k\right) \times 5 +\left( 15\right) \frac{2x}{5}+\left( 15\right) \frac{10x}{3} > \left( 15\right) 4 +\left( 15x+60\right) > -15 +\left( 16 q^{2} - \frac{p^{2}}{16}\right)^{2} + 2 p^{2} q^{2} +\left( 17\right) \left( 4x+9\right) +\left( 18\right) \frac{x}{18}\ge -24\left( 18\right) +\left( 19\right) \left( 15\right) +\left( 2 \times 3 \times 5\right)^{m} +\left( 2 \times 5 \times 11\right)^{m} +\left( 2 d + 5\right) + \left( 2 d + 5\right) + \left( 4 d - 4\right) + \left( 8 d - 3\right) +\left( 2 x - 3\right) \left(x + 5\right) < 0 +\left( 2 x\right)^{2} + 18 x y + 18 x y + \left( 9 y\right)^{2} +\left( 2 x\right)^{2} - 2 \times 2 x \times 1 + \left(1\right)^{2} + 21 x^{2} + 63 x +\left( 2 x\right)^{2} - 2 \times 2 x \times 2 + \left(2\right)^{2} + 4 x^{2} + 2 x +\left( 2 x\right)^{2} - 2 \times 2 x \times 4 + \left(4\right)^{2} + 36 x^{2} + 9 x +\left( 2 x\right)^{2} - 9^{2} +\left( 2 x\right)^{2} < 12^{2} + 8^{2} +\left( 2-x\right) ^{2} +\left( 20x^{2}-8\right) -\left( 12x^{2}-8+3\right) +\left( 24x^{2}+24x\right) +\left(x^{2}+4x\right) +\left( 27 u v\right)^{\frac{1}{3}} +\left( 2\right) 3x < \left( 2\right) \frac{5x-1}{2}+\left( 2\right) 2 +\left( 2\right) \frac{-1}{2}x > 28 +\left( 2\right) \frac{3x}{2} < 9\left( 2\right) +\left( 2\right) ^{3}\times P +\left( 2a\right) ^{2} +\left( 2n+2\right) \left( 2n-2\right) +\left( 2t+3\right) \left( t-5\right) +\left( 2t+8\right) \left( 2t-8\right) +\left( 2x+1\right) 5 < 40 +\left( 2x+3\right) ,\left( 4x+5\right) +\left( 2x+3\right) \left( x-10\right) +\left( 2x+3\right) \left(5x+2\right) +\left( 2x+5\right) \left( -5x+2\right) +\left( 2x+5\right) \left(x-2\right) +\left( 2x-16\right) \left( 5x-5\right) +\left( 3 \times 1\right) \div 1 +\left( 3 a - 4\right) + \left( 3 a - 4\right) + \left( 4 a + 4\right) + \left( 6 a - 2\right) +\left( 3 x - 5\right) \left(x - 4\right) \geq 0 +\left( 3 x - 5\right)^{2} - 4 y^{2} +\left( 3 x\right)^{2} + 2 \times 3 x \times 0.9 + \left(0.9\right)^{2} +\left( 3 x\right)^{2} - 2 \times 3 x \times 2 + \left(2\right)^{2} + 6 x^{2} + 6 x +\left( 3 x\right)^{2} - 2^{2} +\left( 3 x\right)^{2} - 8^{2} +\left( 3 x\right)^{2} - \left(2\right)^{2} +\left( 3 x\right)^{2} - \left(\frac{1}{8}\right)^{2} +\left( 3 x\right)^{2} - \left(\frac{8}{3}\right)^{2} +\left( 3 x\right)^{2} > \left( 2 x\right)^{2} + \left(\sqrt{15}\right)^{2} +\left( 3 x^{2} + 3\right) - \left( - 2 x + 7\right) - \left( 5 x^{2} + 3 x\right) +\left( 3 x^{5}\right)^{9} +\left( 3 y^{2}\right)^{3} +\left( 3 y^{6}\right)^{2} +\left( 3+v\right) \left( a+b\right) +\left( 3+z\right) \left( x-14y\right) +\left( 3-m\right) \left( 3+m\right) +\left( 3-x\right) ^{2} +\left( 3.5 q^{2} + 29.9 q + 500\right) - \left( 0.5 q^{2} + 18.1 q + 180\right) +\left( 3\right) \frac{x-2}{3} > -3\left( 3\right) +\left( 3\right) \frac{x-5}{3} > 1\left( 3\right) +\left( 3\right) \frac{x-5}{3} > \left( 3\right) 1 +\left( 3\times x\right) \le -9 +\left( 3u-11a\right) \left( 3u+11a\right) +\left( 3x+10\right) \left( x-9\right) +\left( 3x+1\right) \left( x+2\right) +\left( 3x+2\right) \left( 3x-2\right) +\left( 3x+2\right) \left( 9x^{2}-6x+4\right) +\left( 3x+4\right) ,\left( 2x+5\right) +\left( 3x+5\right) \left( 3x-5\right) -x^{2} +\left( 3x+7\right) \left( 3x-7\right) -x^{2} +\left( 3x+9\right) \times 2 < 2\times 2 +\left( 3x+9\right) \times 7 < 2\times 7 +\left( 3x-4\right) \left( 3x-4\right) +\left( 3x-4\right) \left( 9x^{2}+12x+16\right) +\left( 3x-4\right) ^{2} +\left( 3x-4y\right) \left( 3x+4y\right) +\left( 3x\right) \le -12 +\left( 3x\right) \le -9 +\left( 3x\right) ^{3}+2^{3} +\left( 3x\right)^2-\left( 2\right)^2 +\left( 3x^{5}\right) ^{7} +\left( 3x^{5}\right) ^{9} +\left( 3z+w\right) \left( 4y-3x\right) +\left( 3z-y\right) \left( 4w-5x\right) +\left( 4 \left(x + 5\right)\right)^{2} +\left( 4 u^{3} \times \left( - 3 u^{2} v \right)\right) + \left( \left( - 6 u^{2} \right) \times \left( - 3 u^{2} v \right)\right) + \left( 2 \times \left( - 3 u^{2} v \right)\right) +\left( 4 x + 20\right) \left( 4 x + 20\right) +\left( 4 x - 10\right) \left(x - 8\right) +\left( 4 x\right)^{2} - 3^{2} +\left( 4 x\right)^{2} - \left(0.3\right)^{2} +\left( 4 x\right)^{2} - \left(\frac{1}{8}\right)^{2} +\left( 4 x^{2} - 3 x + 4\right) + \left( - 3 x - 7\right) +\left( 4 y + 3\right)^{2} +\left( 4 y^{7}\right)^{2} +\left( 4 y^{7}\right)^{3} +\left( 4-4\right) ^{2} +\left( 4.4 q^{2} + 40.2 q + 770\right) - \left( 0.9 q^{2} + 17.1 q + 640\right) +\left( 4\right) \frac{x}{4}\le 9\left( 4\right) +\left( 4a-3\right) \times \left( 4a-3\right) +\left( 4a^{3}b^{2}c\right) ^{2} +\left( 4n+12\right) \left( 4n-12\right) +\left( 4n-3v\right) \left( 4n+3v\right) +\left( 4n\right) ^{2}-\left( 3v\right) ^{2} +\left( 4p\right) ^{5}+5\left( 4p\right) ^{4}q+10\left( 4p\right) ^{3}q^{2}+10\left( 4p\right) ^{2}q^{3}+5\left( 4p\right) q^{4}+q^{5} +\left( 4pq\times 5p\right) -\left( 4pq\times 4q\right) +\left( 4w+4y\right) \times 7wy +\left( 4x+3\right) \left( 4x+3\right) +\left( 4x+3\right) \left( 60x+31\right) +\left( 4x+3\right) \left( x-1\right) +\left( 4x+7\right) \left(x+1\right) +\left( 4x-3y\right) \left( 4x+3y\right) +\left( 4x\right) ^{2}-\left( \frac{3}{2}\right) ^{2} +\left( 4x^{5}\right) ^{7} +\left( 4xy-7wz\right) \left( 4xy+7wz\right) +\left( 4y+x\right) \left( 2z+3w\right) +\left( 5 \times 4 \times 2\right) \times y^{6 + 7 + 5} +\left( 5 r + 4\right)^{2} +\left( 5 t + 8\right)^{2} - \left( 8 r\right)^{2} +\left( 5 t\right)^{2} + 2 \times 5 t \times 8 + 8^{2} - 64 r^{2} +\left( 5 x + 6\right) + \left( 4 x - 6\right) + \left( 2 x + 8\right) + \left( 5 x + 7\right) +\left( 5 x + 7\right) - \left( - 6 x^{2} - 7\right) +\left( 5 x + 7\right) \left( 5 x - 7\right) - x^{2} +\left( 5 x + 8\right)^{2} +\left( 5 x\right)^{2} + 2 \times 5 x \times 2 + \left(2\right)^{2} +\left( 5 x\right)^{2} - 2 \times 5 x \times 3 + \left(3\right)^{2} + 8 x^{2} + 32 x +\left( 5 x\right)^{2} - \left(\frac{1}{3}\right)^{2} +\left( 5 x\right)^{2} - \left(\frac{5}{3}\right)^{2} +\left( 5 x^{2} - 3 x - 2\right) - \left( - 5 x - 4\right) +\left( 5+v\right) \left( a+b\right) +\left( 5\right) \frac{6x}{5}+\left( 5\right) 30 > \left( 5\right) 6 +\left( 5\right) \frac{x}{5} > 3\left( 5\right) +\left( 5\times x\right) \le -30 +\left( 5^{1}a^{5}b^{3}c^{5}\right) ^{5} +\left( 5b\right) ^{2}+40b +\left( 5m-14\right) \left( 5m+14\right) +\left( 5m^{2}+11m-12\right) -\left( m^{2}-5m-2m+10\right) +\left( 5m^{2}+11m-12\right) -\left( m^{2}-7m+10\right) +\left( 5m^{2}+15m-4m-12\right) -\left( m^{2}-5m-2m+10\right) +\left( 5pq\times 5p\right) -\left( 5pq\times 3q\right) +\left( 5pq\times 8p\right) -\left( 5pq\times 5q\right) +\left( 5r+4\right) ^{2} +\left( 5x+10\right) > -25 +\left( 5x+15\right) \le 20 +\left( 5x-3\right) \left( 7x+6\right) +\left( 5x-5\right) < 25 +\left( 5x^{5}\right) ^{6} +\left( 5y\times 2y\right) \times \left( 4w\times 3w\right) +\left( 5z+w\right) \left( w+y\right) +\left( 6 \times 2 \times 6\right) \times y^{5 + 2 + 5} +\left( 6 y\right)^{2} - 2 \times 6 y \times 0.6 + \left(0.6\right)^{2} +\left( 64 u v\right)^{\frac{1}{3}} +\left( 66\right) \frac{19x-9}{11}-\left( 66\right) \frac{3x-14}{6} < \left( 66\right) 14 +\left( 68+79+96+x\right) \ge 300 +\left( 6\right) \frac{-1}{6}x > 24 +\left( 6\right) \frac{x-5}{6} > -1\left( 6\right) +\left( 6\right) \frac{x-6}{6} > -1\left( 6\right) +\left( 6\right) \frac{x-7}{6} > -1\left( 6\right) +\left( 6\right) \frac{x}{6}\ge 3\left( 6\right) +\left( 6st\right) \left( 2\left( s+t\right) \right) +\left( 6st\right) \left( 2s+2t\right) +\left( 6x+10\right) \left(x-4\right) +\left( 6x+5\right) \left(x-5\right) +\left( 6x-10\right) +\left( 2x+13\right) +\left( 5x-15\right) +\left( 8x+19\right) +\left( 6x-5\right) \left( 6x+5\right) +\left( 6x\right) \le -36 +\left( 7 s + 6\right)^{2} +\left( 7 x + 4\right)^{2} +\left( 7 x\right)^{2} + 2 \times 7 x \times 2 y + \left( 2 y\right)^{2} +\left( 7 x\right)^{2} - 3^{2} +\left( 7 x\right)^{2} - \left(\frac{1}{4}\right)^{2} +\left( 7 x\right)^{2} - \left(\frac{5}{2}\right)^{2} +\left( 7 y + 8\right)^{2} +\left( 7 y\right)^{2} - 2 \times 7 y \times 0.2 + \left(0.2\right)^{2} +\left( 7+4\right) ^{2} +\left( 7+x\right) \left( 2+x\right) +\left( 7,11\right) +\left( 7-8y\right) \left( 7+8y\right) +\left( 7.94\times 10^{2}\right) \times \left( 4.01\times 10^{2}\right) +\left( 7\times x\right) \le -28 +\left( 7^{5}\right) y^{3} +\left( 7m-11\right) \left( 7m+11\right) +\left( 7m-3\right) \left( 7m+3\right) +\left( 7x+2\right) ^{2} +\left( 7x+3\right) \left(x-3\right) +\left( 7x+8\right) ^{2} +\left( 7x+9\right) \left(x-3\right) +\left( 7x-4\right) ^{2} +\left( 7z+x\right) \left( 2y-3w\right) +\left( 8 u v\right)^{\frac{1}{3}} +\left( 8 x\right)^{2} + 2 \times 8 x \times 3 + \left(3\right)^{2} +\left( 8 x\right)^{2} + 2 \times 8 x \times 3 y + \left( 3 y\right)^{2} +\left( 8 x\right)^{2} + 24 x y + 24 x y + \left( 3 y\right)^{2} +\left( 8 x\right)^{2} - 0.25 +\left( 8 x\right)^{2} - 11^{2} +\left( 8 x\right)^{2} - \left(0.5\right)^{2} +\left( 8 x\right)^{2} - \left(\frac{1}{3}\right)^{2} +\left( 8 x\right)^{2} - \left(\frac{1}{6}\right)^{2} +\left( 8 y\right)^{2} - 2 \times 8 y \times 0.9 + \left(0.9\right)^{2} +\left( 8 y\right)^{2} - 3^{2} +\left( 8+9\right) \left( 4x+9\right) +\left( 8+9y\right) \left( 8-9y\right) +\left( 8.24\times 10^{3}\right) \div \left( 5\times 10^{-4}\right) +\left( 8t-6\right) \left( 8t+6\right) +\left( 8v+9m\right) \left( 8v-9m\right) +\left( 8x+5\right) \left( 8x-5\right) -x^{2} +\left( 8x+9\right) \left( x-2\right) +\left( 8x+9\right) \left( x-8\right) +\left( 8x-11\right) \left( 8x+11\right) +\left( 8x-3\right) \left(x-2\right) +\left( 9 k + 8\right)^{2} +\left( 9 r + 8\right)^{2} +\left( 9 u + 2\right)^{2} +\left( 9 x\right)^{2} + 2 \times 9 x \times 4 + \left(4\right)^{2} +\left( 9 x\right)^{2} + 2 \times 9 x \times 8 + \left(8\right)^{2} +\left( 9 x\right)^{2} + 2 \times 9 x \times 4 y + \left( 4 y\right)^{2} +\left( 9 x\right)^{2} - \left( 2 y\right)^{2} +\left( 9 x^{2} - 4 y^{2}\right) + \left( 4 x^{2} + 12 x y + 9 y^{2}\right) +\left( 9+v\right) \left( a+b\right) +\left( 9-8y\right) \left( 9+8y\right) +\left( 9-v\right) \left( 9+v\right) +\left( 9pq\times 8p\right) -\left( 9pq\times 3q\right) +\left( 9u+9v\right) \times 7uv +\left( 9x+8\right) \left( x-7\right) +\left( 9x-2\right) \left( 9x-2\right) +\left( 9x-2\right) ^{2} +\left( 9x-7\right) \left( 81x^{2}+63x+49\right) +\left( 9x-8y\right) \left( 9x+8y\right) +\left( P-1.06\right) 0.8 +\left( P-1.80\right) \times 0.69 +\left( P-1.97\right) \times 0.72 +\left( P-1.99\right) \times 0.76 +\left( P-1.99\right) \times \frac{76}{100} +\left( \frac{2x}{4}+\frac{x}{4}\right) \left( \frac{2x}{4}-\frac{x}{4}\right) +\left( \frac{3b}{8}\right) \div \left( \frac{b}{8}\right) +\left( \frac{3x}{4}\right) \left( \frac{x}{4}\right) +\left( \frac{3}{m^{5}}\right) ^{-3} +\left( \frac{5-\left( x^{3}+2x\right) }{\left( x^{3}+2x\right) ^{2}+1}\right) \left( 3x^{2}+2\right) +\left( \frac{5}{3y^{2}}\right) ^{2} +\left( \frac{n}{100}\right) \left( 180n^{5}+130n\right) +\left( \frac{x-2}{3}\right) 3 > \left( -3\right) 3 +\left( \frac{x}{-7}\right) \left( -1\right) \le \left( 3\right) \left( -1\right) +\left( \frac{y^{2}}{17}\right) \times \left( y+17\right) +\left( \frac{y^{3}}{6}\right) \times \left( y+6\right) +\left( \frac{y^{4}}{10}\right) \times \left( y+10\right) +\left( \left( - 5 x^{4} \right) \times \left( - 4 x y^{2} \right)\right) + \left( \left( - 4 x \right) \times \left( - 4 x y^{2} \right)\right) + \left( - 4 \times \left( - 4 x y^{2} \right)\right) +\left( \left( 4\right) ^{2}+7\right) +\left( 4\left( 4\right) -7\right) +\left( \left( \left( \left( s\left( t+6\right) \right) \right) \right) \right) +\left( \left(x + 3\right) \left(x - 3\right)\right)^{2} +\left( \left(x + y\right) \left(x - y\right)\right)^{2} +\left( \sin ^{4}\left( x^{3}-2x\right) \right) \left( 3x^{2}-2\right) +\left( \sqrt{2+x^{15}}\right) \left( 3x^{2}\right) +\left( \sqrt{5} x\right)^{2} - 3^{2} +\left( \sqrt{5} x\right)^{4} + 4 \left( \sqrt{5} x\right)^{3} \left(\frac{1}{y}\right)^{1} + 6 \left( \sqrt{5} x\right)^{2} \left(\frac{1}{y}\right)^{2} + 4 \left( \sqrt{5} x\right)^{1} \left(\frac{1}{y}\right)^{3} + \left(\frac{1}{y}\right)^{4} +\left( \sqrt{k}\right) ^{\frac{1}{2}} +\left( a+b\right) \left( c+d\right) +\left( a+b\right) \times c +\left( a+b\right) ^{2} +\left( a+b\right) c +\left( a\right) \ge 0 +\left( a^{2}+1\right) \left( a+7\right) +\left( c-y\right) \left( c-y\right) +\left( c-y\right) ^{2} +\left( k-5\right) \left( k+5\right) +\left( m+11\right) \left( m+4\right) +\left( m-4\right) \left( m+2\right) +\left( m-4\right) \left( m+4\right) +\left( m-5\right) \left( m+5\right) +\left( m-9\right) \left( m+9\right) +\left( m-9\right) \left( m-9\right) +\left( mv-6\right) \left( mv+6\right) +\left( n-4\right) \left( n+4\right) +\left( n-5\right) \left( n+5\right) +\left( nx+11\right) \left( nx-11\right) +\left( p+r\right) \left( 13q+w\right) +\left( pq+rs\right) \left( 2q-11y\right) +\left( r-\frac{5}{2}\right) ^{2} +\left( r-c\right) ^{2} +\left( s+t\right) \times r +\left( s\left( t+6\right) \right) +\left( s\times t\right) +\left( 9\times s\right) +\left( s\times t\right) +\left( 9s\right) +\left( t-c\right) ^{2} +\left( t-y\right) ^{2} +\left( u+6\right) \left( u-6\right) +\left( u-12\right) \left( u+12\right) +\left( u-\frac{3}{2}\right) \left( u-\frac{3}{2}\right) +\left( u^{14} \div u^{19}\right)^{2} +\left( u^{7} \div u^{12}\right)^{3} +\left( v-10\right) \left(v+10\right) +\left( v-11\right) \left( v+11\right) +\left( v-4\right) \left( v+4\right) +\left( v-8\right) \left( v+8\right) +\left( w+4\right) \left( w-4\right) \left( w^{2}+3\right) +\left( w^{2}-16\right) \left( w^{2}+3\right) +\left( x < -1\right) ,\left( x > 2\right) +\left( x < -1\right) or\left( x > \frac{2}{3}\right) +\left( x+1-1\right) \left( x+1+1\right) +\left( x+10\right) \left( x+2\right) +\left( x+10y\right) \left( x^{2}-10xy+100y^{2}\right) +\left( x+11\right) \left( x-4\right) +\left( x+11\right) ^{2} +\left( x+12\right) \left( x+1\right) +\left( x+12\right) \left( x+2\right) +\left( x+12\right) \left( x+6\right) +\left( x+13\right) \left( x-2\right) +\left( x+15\right) \left( x-2\right) +\left( x+16\right) \left(x-6\right) +\left( x+18\right) \left( x-5\right) +\left( x+1\right) \left( x+3\right) +\left( x+1\right) \left( x+4\right) +\left( x+1\right) \left( x+5\right) +\left( x+1\right) \left(x+5\right) +\left( x+1\right) \times \left( 4x^{2}-5x+6\right) +\left( x+1\right) ^{2} +\left( x+2-2\right) \left( x+2+2\right) +\left( x+2\right) \left( x+12\right) +\left( x+2\right) \left( x+1\right) +\left( x+2\right) \left( x+2\right) +\left( x+2\right) \left( x+3\right) +\left( x+2\right) \left( x+3\right) 4 +\left( x+2\right) \left( x+4\right) +\left( x+2\right) \left( x+5\right) +\left( x+2\right) \left( x-4\right) +\left( x+2\right) \left( x-6\right) +\left( x+2\right) \left( x^{2}-2x+4\right) +\left( x+2\right) \left(x+3\right) +\left( x+2\right) ^{2} +\left( x+3\right) +\left( x+3\right) \left( x+1\right) +\left( x+3\right) \left( x-4\right) +\left( x+3\right) ^{2} +\left( x+3\right) ^{2}+\left( y-4\right) ^{2} < 81 +\left( x+3\right) ^{2}+\left( y-4\right) ^{2} < 9^{2} +\left( x+3\right) ^{2}-9 +\left( x+4-x^{2}\right) \left( x+4+x^{2}\right) +\left( x+4\right) \left( x+10\right) +\left( x+4\right) \left( x+1\right) +\left( x+4\right) \left( x+3\right) +\left( x+4\right) \left( x+5\right) +\left( x+4\right) \left( x+6\right) +\left( x+4\right) \left( x-4\right) +\left( x+4\right) \left( x-6\right) +\left( x+4\right) \left( x^{2}-4x+16\right) +\left( x+4\right) ^{2} +\left( x+4\right) ^{2}-\left( x^{2}\right) ^{2} +\left( x+5\frac{1}{2}\right) \left( x+5\frac{1}{2}\right) +\left( x+5\right) +\left( x+5\right) \left( x+2\right) +\left( x+5\right) \left( x+3\right) +\left( x+5\right) \left( x+3\right) < x^{2}+3 +\left( x+5\right) \left( x+6\right) -2 +\left( x+5\right) \left( x+9\right) +\left( x+5\right) ^{2} +\left( x+5\right) ^{2}-25 +\left( x+5\right) ^{2}-5^{2} +\left( x+5y\right) \left( x^{2}-5xy+25y^{2}\right) +\left( x+6\right) +\left( x+6\right) \left( x+6\right) +\left( x+6\right) \left( x+8\right) +\left( x+6\right) \left( x+9\right) +\left( x+6\right) \left( x-8\right) +\left( x+6\right) ^{2} +\left( x+7\right) \left( x+3\right) +\left( x+7\right) \left( x+8\right) +\left( x+7\right) ^{2} +\left( x+7\right) ^{2}+8 +\left( x+7\right) ^{2}-49 +\left( x+8\right) \left( x+7\right) +\left( x+8\right) \left( x+9\right) +\left( x+8\right) \left( x-12\right) +\left( x+8\right) \left( x^{2}-8x+64\right) +\left( x+8\right) ^{2} +\left( x+9\right) \left( x+10\right) +\left( x+9\right) \left( x+3\right) +\left( x+9\right) \left( x+5\right) +\left( x+9\right) \left( x-7\right) +\left( x+9\right) ^{2} +\left( x+\frac{11}{2}\right) \left( x+\frac{11}{2}\right) +\left( x+\frac{11}{2}\right) ^{2} +\left( x+\frac{7}{2}\right) ^{2}-\frac{9}{4} +\left( x+\frac{9}{2}\right) ^{2}+\frac{3}{4} +\left( x+y\right) \left( x-y\right) +\left( x+y\right) \left( x^{2}-xy+y^{2}\right) +\left( x+y\right) ^{13} +\left( x+y\right) ^{15} +\left( x+z\right) \left(26y+w\right) +\left( x-10\right) \left( x-12\right) +\left( x-10\right) \left( x-2\right) +\left( x-10\right) \times \left( x-2\right) +\left( x-11\right) \left( x-11\right) +\left( x-11\right) \left( x-12\right) +\left( x-11\right) \left(x+7\right) +\left( x-11\right) ^{2} +\left( x-12\right) \left( x+1\right) +\left( x-12\right) \left( x-10\right) +\left( x-12\right) ^{10} +\left( x-12\right) ^{2} +\left( x-12y\right) \left( 6+z\right) +\left( x-16y\right) \left( 6+z\right) +\left( x-17y\right) \left( 7+z\right) +\left( x-1\right) \left( 5x+4\right) +\left( x-1\right) ^{2} +\left( x-2-y\right) \left( x-2+y\right) +\left( x-2\right) \left( 8x-1\right) +\left( x-2\right) \left( x-2\right) +\left( x-2\right) \left( x-3\right) +\left( x-2\right) ^{2} +\left( x-2\right) or\left( x>2\right) +\left( x-2y\right) \left( x^{2}+2xy+4y^{2}\right) +\left( x-3\right) \left( 10x-2\right) +\left( x-3\right) \left( x+2\right) +\left( x-3\right) \left( x+3\right) +\left( x-3\right) \left( x-4\right) +\left( x-3\right) \left( x^{2}+3x+9\right) +\left( x-4\right) \left( x+16\right) +\left( x-4\right) \left( x+19\right) +\left( x-4\right) \left( x-3\right) +\left( x-4\right) \left( x-4\right) +\left( x-4\right) \left( x^{2}+4x+16\right) +\left( x-4\right) ^{24} +\left( x-4\right) ^{2} +\left( x-4\right) ^{2}-2 +\left( x-5\right) +\left( x-5\right) \left( 2x+9\right) +\left( x-5\right) \left( x+5\right) +\left( x-5\right) \left( x-2\right) +\left( x-5\right) \left( x-4\right) +\left( x-5\right) \left( x-6\right) +\left( x-5\right) \left(x+3\right) +\left( x-5\right) ^{2}+6 +\left( x-5\right) ^{2}+7 +\left( x-6\right) +\left( x-6\right) \left( 5x-7\right) +\left( x-6\right) \left( x+2\right) +\left( x-6\right) \left( x-12\right) +\left( x-6\right) \left( x-6\right) +\left( x-6\right) ^{2} +\left( x-6\right) ^{2}+9 +\left( x-7\right) \left( x+6\right) +\left( x-7\right) \left( x+7\right) +\left( x-7\right) \left( x-10\right) +\left( x-7\right) \left( x-7\right) +\left( x-7\right) \left( x-9\right) +\left( x-7\right) ^{2} +\left( x-7\right) ^{2}+8 +\left( x-8\right) \left( x+7\right) +\left( x-8\right) \left( x-11\right) +\left( x-8\right) \left( x^{2}+8x+64\right) +\left( x-8\right) \left(x-2\right) +\left( x-8\right) ^{2} +\left( x-8\right) ^{2}+9 +\left( x-9\right) \left( x+7\right) +\left( x-9\right) \left( x+9\right) +\left( x-9\right) \left( x-10\right) +\left( x-9\right) \left( x-3\right) +\left( x-9\right) \left( x-8\right) +\left( x-\frac{1}{3}\right) \left( x+\frac{1}{3}\right) +\left( x-\frac{2}{7}\right) \left( x+\frac{2}{7}\right) +\left( x-\frac{3}{2}\right) ^{2}+\frac{11}{4} +\left( x-\frac{5} {11}\right) \left(x+\frac{5} {11}\right) +\left( x-\frac{5}{2}\right) \left( x-\frac{5}{2}\right) +\left( x-\frac{5}{2}\right) ^{2} +\left( x-\frac{5}{2}\right) ^{2}+\frac{15}{4} +\left( x-\frac{7}{2}\right) ^{2}-\frac{17}{4} +\left( x-\frac{9}{2}\right) ^{2} +\left( x-y\right) \left( x+y\right) +\left( x-y\right) \left( x^{2}+xy+y^{2}\right) +\left( x-y\right) ^{12} +\left( x-y\right) ^{13} +\left( x\left( x+8\right) \right) +\left( 4-x^{2}\right) \left( 4+x^{2}\right) +\left( x\right) ^{20} +\left( x^{-1}\right) ^{-5} +\left( x^{-2}\right) ^{-3} +\left( x^{-3}\right) ^{-4} +\left( x^{-4}\right) ^{-2} +\left( x^{-4}\right) ^{2} +\left( x^{-5}\right) ^{3} +\left( x^{-7}\right) +\left( y^{3}\right) +\left( x^{2}+2x\right) +\left( 5x+15\right) +\left( x^{2}+4\right) \left( x^{2}-4\right) +\left( x^{2}-14x+49\right) +57-49 +\left( x^{2}-14x+7^{2}\right) +57-7^{2} +\left( x^{2}-14x+7x\right) +57-7x +\left( x^{2}-16x+4^{2}\right) +73-4^{2} +\left( x^{2}-5\right) -\left( 4x-5\right) +\left( x^{3}+8^{3}\right) +\left( y > 0\right) +\left( y+15y^{2}\right) ^{2}-y^{2} +\left( y+2\right) \left( y-2\right) +\left( y+6\right) \left( y+3\right) +\left( y+7\right) \left( y+8\right) +\left( y-3\right) \left(y+3\right) +\left( y-4\right) \left( y+4\right) +\left( y-5\right) \left( y+5\right) +\left( y-7\right) \left( y+7\right) +\left( y-w\right) \left( 7-w\right) +\left( y\ge 2\right) +\left( y\le -1\right) +\left( y\le 2\right) +\left( z-5\right) +\left(+x\right)\ge69 +\left(-0.4x\right)\times0.01 +\left(-10\right)^2-4\left(1\right)\left(k+7\right)<0 +\left(-10pq\right) +\left(-10x-4\right)\left(x+3\right)+12 +\left(-10x-4\right)\left(x-1.5\right) +\left(-10y\right)\times\left(-7w\right) +\left(-11x+16\right)-\left(8x^2-7\right)+7x +\left(-120rst\right)\div\left(-54sr\right) +\left(-12x+20\right)>56 +\left(-12x+24\right)<16 +\left(-12x+24\right)<8 +\left(-12x+3\right)\left(x-5\right)+15 +\left(-12x+\frac{3}{2}\right)\left(x-8\right)-5 +\left(-12x-27\right)\left(x+10\right) +\left(-12x^2+6x+60\right)-7 +\left(-12x^2+96x+\frac{3x}{2}-\frac{24}{2}\right)-5 +\left(-14\right)^2-4\left(1\right)\left(k+1\right)<0 +\left(-14k\right)\left(-1\right)\ge\left(-140\right)\left(-1\right) +\left(-15x-10\right)\left(x+6\right)-7 +\left(-15x\right)+\left(-45\right)>\left(-30\right) +\left(-15x\right)-45>\left(-30\right) +\left(-16\div2\right)+-6 +\left(-18\right)^2-4\times1\left(k+3\right)<0 +\left(-18\times\frac{c}{6}\right)+90 +\left(-18x-\frac{9}{2}\right)\left(x-2\right)-6 +\left(-10 +\left(-1\right)^2-4\left(a\right)\left(5\right)>0 +\left(-1\right)^2-4\left(m\right)\left(-9\right)>0 +\left(-1\right)^2-4m\times\left(-10\right)>0 +\left(-1\right)^2-4m\times\left(-2\right)>0 +\left(-1\right)^{2} - 4 \times a \times 1 > 0 +\left(-1\right)^{2} - 4 \times a \times 2 > 0 +\left(-1\right)^{2} - 4 \times a \times 3 > 0 +\left(-1\right)^{2} - 4 \times a \times 5 > 0 +\left(-1\right)^{2} - 4 \times a \times 7 > 0 +\left(-1\right)^{2} - 4 \times a \times 8 > 0 +\left(-1\right)x\le29 +\left(-2,-7\right) +\left(-21-x\right)\ge-24 +\left(-27\sqrt{7m}\right)\div9\sqrt{m} +\left(-2-6 +\left(-2\right)^2-4\left(-2\right)\left(m\right)<0 +\left(-2\right)^2-4\left(-4\right)\left(m\right)<0 +\left(-2\right)^2-4\left(-4\right)\left(m\right)\le0 +\left(-2\right)^2-4\times1\times\left(k+5\right)<0 +\left(-2\right)^2-4m\times\left(-6\right)>0 +\left(-2\right)^4\times\left(x^2\right)^4 +\left(-2\times\left(-2\right)\times\left(-6\right)\right)\times y^{8+5+8} +\left(-2\times\left(-5\right)\times\left(-2\right)\right)\times y^{17} +\left(-2u\right)+12 +\left(-2x-5\right)\left(4x-3\right) +\left(-2x\right)>-10,-\left(-2x\right)>16 +\left(-2x\right)>-10,-\left(13-2x\right)>3 +\left(-2x\right)>-10,2x>16 +\left(-3-1\right)<-3\left(-2\right) +\left(-3-x\right)\ge-8 +\left(-30\times a\times a\right)+48 +\left(-30\times a^2\right)+48 +\left(-30x+42\right)\left(x-6\right)+3x +\left(-320x^2-720xy-405y^2\right) +\left(-33\right)>\left(-293\right) +\left(-32\left(-3\right) +\left(-3\right)\times s^3-\left(-3\right)\times2 +\left(-3\right)^2-4\left(-10\right)\left(m\right)>0 +\left(-3\right)^2-4m\times\left(-2\right)>0 +\left(-3\right)^2-4m\times\left(-8\right)>0 +\left(-3\right)^2-4m\times\left(-9\right)>0 +\left(-3\sqrt{7m}\right)\div\sqrt{m} +\left(-3p-5\right)\left(3p-4\right) +\left(-3p^4\right)\times\frac{-3p^4}{-60p^{18}} +\left(-3p^4\right)\times\frac{1}{-5p^8}\times\frac{1}{-4p^6} +\left(-3p^4\right)\times\frac{1}{20p^{14}} +\left(-3p^6\right)\times\frac{1}{\left(-7p^7\right)}\times\frac{1}{\left(-7p^5\right)} +\left(-3x+8\right)<4 +\left(-4+x\right)^2 +\left(-4-x\right)+4\le8 +\left(-458<-37.7\right) +\left(-48<-32t<-16\right) +\left(-42 +\left(-4-1\right) +\left(-4\le x\le4\right) +\left(-4\le y\le0\right) +\left(-4\le y\le4\right) +\left(-4\right)\frac{x+3}{-4}<6\left(-4\right) +\left(-4\right)\frac{x}{-4}\le4\left(-4\right) +\left(-4\right)\frac{x}{-4}\le7\left(-4\right) +\left(-4\right)\times y^2-\left(-12\right) +\left(-4\right)^2-4\left(-5\right)m<0 +\left(-4\right)^2-4\left(-8\right)\left(m\right)>0 +\left(-4\right)^2-4\left(1\right)\left(k+2\right)<0 +\left(-4\right)^2-4\left(1\right)\left(k+7\right)<0 +\left(-4\right)^2-4\left(m\right)\left(-5\right)>0 +\left(-4\right)^2-4m\times\left(-9\right)>0 +\left(-4\right)y^2-\left(-12\right) +\left(-4b^3\right)\left(-5.2b+4\right) +\left(-4q\right)^5+5p\left(-4q\right)^4+10p^2\left(-4q\right)^3+10p^3\left(-4q\right)^2+5p^4\left(-4q\right)+p^5 +\left(-4t^2\right)\times\left(-4t^2\right)\times s^2\times s^4 +\left(-4t^2\right)\times\left(-4t^2\right)\times s^6 +\left(-4w\right)\times2z^2\times\left(-5y\right) +\left(-4x+18\right)<10 +\left(-4x+3\right)\left(4+9\right) +\left(-4x+5\right)\left(2x+3\right) +\left(-4x+5\right)\left(x-3\right)\ge0 +\left(-4x+6\right)\left(2x-3\right) +\left(-4x+7\right)\ge x+2 +\left(-4y^2\right)\left(2y-5\right) +\left(-5+32\right)\frac{5}{9}\left(-411\right) +\left(-50 +\left(-5\right)^2-4\times\left(-5\right)\times m<0 +\left(-5\right)^2\left(x^3\right)^2 +\left(-5\times t\right)-\left(-5\times3\right) +\left(-5x+2\right)\left(-x+4\right)<0 +\left(-5x-2\right)\left(2x-3\right) +\left(-5x^3-8x^2-5\right)+7x-1 +\left(-6-x\right)-15\ge-24 +\left(-6-x\right)-\left(15\right)\ge-24 +\left(-60x+144\right)\left(x+1\right) +\left(-60 +\left(-6\right)^2-4\times m\left(-4\right)>0 +\left(-6\right)^2-4\times m\left(-4\right)\ge0 +\left(-6x+-30\right)\ge-12 +\left(-6x+0\right)\ge18 +\left(-6x+16\right)-\left(8x^2+5x-7\right)+7x +\left(-6x+5\right)\left(7+2\right) +\left(-6x-8x\right)-8+9 +\left(-6x\right)-\left(-10\right)+\left(-10\right)>-14+\left(-10\right) +\left(-6x\right)-\left(-10\right)>-14 +\left(-6x\right)>-24 +\left(-6x\right)\left(-1\right)>\left(-24\right)\left(-1\right) +\left(-6x^3+9x^2+9x-6\right)+x^2+3x+7x^2-x+3 +\left(-7+3\right)<\left(-5+3\right) +\left(-72x+-90y\right)+\left(48y+30x\right) +\left(-70 +\left(-7\right)^2-4\left(m\right)\left(-9\right)>0 +\left(-7\right)^2-4\times a\times6>0 +\left(-7\right)^2-4m\times\left(-2\right)>0 +\left(-7m\right)\left(-1\right)<\left(-63\right)\left(-1\right) +\left(-7x\right)\left(-1\right)\le7\left(-1\right) +\left(-84wyz\right)\div\left(-128zw\right) +\left(-84x-56\right)\left(x-11\right) +\left(-80 +\left(-8\right)^2-4m\times\left(-9\right)>0 +\left(-8\times6\right)-\left(-2\right) +\left(-8n+8\right)>-41 +\left(-8n\right)>-49 +\left(-8t\right)\times4 +\left(-8x+22\right)\le30 +\left(-8x\le8\right) +\left(-9\le x\le0\right) +\left(-9\le x\le9\right) +\left(-9\le y\le0\right) +\left(-9\le y\le9\right) +\left(-9\right)\frac{x}{-9}>2\left(-9\right) +\left(-9\right)\le x\le\left(9\right) +\left(-9\right)\le y\le\left(9\right) +\left(-9\right)^2-4\left(-3\right)\left(m\right)<0 +\left(-9\right)^2-4\left(m\right)\left(-5\right)>0 +\left(-9\right)^2-4\times a\times10>0 +\left(-9x+2\right)\left(13\right) +\left(-9x+2\right)\left(8+5\right) +\left(-9x+9\right)<\left(4+9\right) +\left(-9x-24y\right)\left(3x+8y\right) +\left(-9x^3+9x^2+9x-6\right)+3x^3+x^2+3x+7x^2-x+3 +\left(-9x^3+9x^2+9x-6\right)+4x^3+x^2+3x-x^3+7x^2-x+3 +\left(-\frac{1}{2}x\right)\times\left(-2\right)<-12 +\left(-\frac{1}{2}x\right)\times\left(-2\right)<1\times\left(-2\right) +\left(-\frac{1}{2}x\right)\times\left(-2\right)<3\times\left(-2\right) +\left(-\frac{1}{2}x\right)\times\left(-2\right)<5\times\left(-2\right) +\left(-\frac{1}{2}x\right)\times\left(-2\right)<6\times\left(-2\right) +\left(-\frac{1}{3}x\right)\times\left(-3\right)<-12 +\left(-\frac{1}{3}x\right)\times\left(-3\right)<1\times\left(-3\right) +\left(-\frac{1}{3}x\right)\times\left(-3\right)<4\times\left(-3\right) +\left(-\frac{1}{4}x\right)\times\left(-4\right)<1\times\left(-4\right) +\left(-\frac{1}{4}x\right)\times\left(-4\right)<2\times\left(-4\right) +\left(-\frac{1}{4}x\right)\times\left(-4\right)<4\times\left(-4\right) +\left(-\frac{1}{5}\times\frac{5}{1}\right)x>4\times\frac{5}{1} +\left(-\frac{1}{5}x\right)\times\left(-5\right)<1\times\left(-5\right) +\left(-\frac{1}{5}x\right)\times\left(-5\right)<4\times\left(-5\right) +\left(-\frac{1}{6}x\right)\times\left(-6\right)<-12 +\left(-\frac{1}{6}x\right)\times\left(-6\right)<-18 +\left(-\frac{1}{6}x\right)\times\left(-6\right)<-6 +\left(-\frac{1}{6}x\right)\times\left(-6\right)<1\times\left(-6\right) +\left(-\frac{1}{6}x\right)\times\left(-6\right)<2\times\left(-6\right) +\left(-\frac{1}{6}x\right)\times\left(-6\right)<3\times\left(-6\right) +\left(-\frac{1}{8}x\right)\times\left(-8\right)<1\times\left(-8\right) +\left(-\frac{1}{9^3}+\frac{1}{6}\right)\times0.001 +\left(-\frac{3.3}{2}\le x\le-\frac{2.7}{2}\right) +\left(-\frac{4x^2}{4}+-2x-24x-48\right)+5x +\left(-\frac{4x^2}{4}+\frac{-8x}{4}-24x-48\right)+5x +\left(-\frac{4x^2}{4}-26x-48\right)+5x +\left(-\frac{5.5}{2}\le x\le-\frac{4.5}{2}\right) +\left(-\frac{5}{2}0 +\left(-\left(k+6\right)\right)^2-4\times1\left(k+6\right)>0 +\left(-k+2\right)^2-4\times1\left(k-2\right)>0 +\left(-k+2\right)^2-4\times\left(k-2\right)>0 +\left(-k+2\right)^2-4k+8>0 +\left(-k-6\right)^2-4\left(1\right)\left(k+6\right)>0 +\left(-k-6\right)^2-4\left(k+6\right)>0 +\left(-k-6\right)^2-4\times1\left(k+6\right)>0 +\left(-k-6\right)^2-4k-24>0 +\left(-m>9\right) +\left(-m\right)\left(-1\right)<17\left(-1\right) +\left(-m\right)\times\left(-n\right) +\left(-t-9\right)\left(-t-9\right) +\left(-x+2y-u\right)\left(x-2y-u\right) +\left(-x+2y\right)\left(x-2y\right)+u^2 +\left(-x+4\right)\left(x-3\right)\le0 +\left(-x-12\right)\left(x+3\right) +\left(-x-2\right)\left(x-1\right)\le0 +\left(-x-2\right)\left(x-3\right)\left(x^2+x+6\right) +\left(-x-3\right)\left(x+1\right)\le0 +\left(-x\ge6\right) +\left(-x\right)\left(-1\right)<2\left(-1\right) +\left(-x\right)\left(-1\right)>\left(-1\right)\left(-1\right) +\left(-x\right)\left(-1\right)>\left(-3\right)\left(-1\right) +\left(-x\right)\left(-1\right)>\left(-6\right)\left(-1\right) +\left(-x^2+6x+x-6\right)\ge4 +\left(0.76\right)^{n} > 0.1 +\left(0.79\right)^{n} > 0.09 +\left(0.79\right)^{n} > 0.1 +\left(0\le x\le-6\right) +\left(0\le x\le10\right) +\left(0\le x\le4\right) +\left(0\le x\le6\right) +\left(0\le x\le8\right) +\left(0\le x\le\infty\right) +\left(0\le y\le3\right) +\left(0\le y\le4\right) +\left(0\le y\le5\right) +\left(0\le y\le6\right) +\left(0\le y\le7\right) +\left(0\le y\le8\right) +\left(0\le y\le9\right) +\left(0\right)\sqrt{10} +\left(1 + \frac{0.0771}{2}\right)^{2} - 1 +\left(1 + i\right)^{2} +\left(1 - i\right)^{2} +\left(1 - m\right)^{2} +\left(1 - x\right)^{2} +\left(1+2xy\right)\left(1+z\right) +\left(1+8y\right)\left(7z+2x\right) +\left(1+i\right)^2\left(1+i\right)\left(1+i\right) +\left(1+i\right)^4 +\left(1+x\right)\left(-2-x\right) +\left(1+z\right)\left(10xy+1\right) +\left(1, 10\right), \left(2, 5\right) +\left(1, 18\right), \left(2, 9\right), \left(3, 6\right) +\left(1, 29\right) +\left(1, 51\right), \left(3, 17\right) +\left(1, 70\right), \left(2, 35\right), \left(5, 14\right), \left(7, 10\right) +\left(1,-10\right) +\left(1,15\right),\left(3,5\right) +\left(1,23\right) +\left(1,24\right),\left(2,12\right),\left(4,6\right),\left(8,3\right) +\left(1,26\right) +\left(1,28\right),\left(2,14\right),\left(4,7\right) +\left(1,28\right),\left(7,4\right),\left(14,2\right) +\left(1,29\right) +\left(1,31\right) +\left(1,32\right),\left(2,16\right),\left(4,8\right) +\left(1,42\right),\left(2,21\right),\left(3,14\right),\left(6,7\right) +\left(1,42\right),\left(6,7\right),\left(14,3\right) +\left(1,42\right),\left(6,7\right),\left(14,3\right),\left(21,2\right) +\left(1,47\right) +\left(1,48\right),\left(2,24\right),\left(4,12\right),\left(6,8\right) +\left(1,48\right),\left(2,24\right),\left(4,12\right),\left(6,8\right),\left(16,3\right) +\left(1,48\right),\left(4,12\right),\left(2,24\right) +\left(1,48\right),\left(4,12\right),\left(2,24\right),\left(3,16\right) +\left(1,48\right),\left(4,12\right),\left(2,24\right),\left(3,16\right),\left(8,6\right) +\left(1,50\right),\left(2,25\right) +\left(1,50\right),\left(2,25\right),\left(5,10\right) +\left(1,50\right),\left(5,10\right) +\left(1,54\right) +\left(1,54\right),\left(2,27\right),\left(3,18\right),\left(9,6\right) +\left(1,56\right),\left(7,8\right),\left(2,28\right),\left(4,14\right) +\left(1,59\right) +\left(1,60\right),\left(10,6\right),\left(30,2\right),\left(15,4\right),\left(12,5\right) +\left(1,60\right),\left(10,6\right),\left(30,2\right),\left(15,4\right),\left(12,5\right),\left(20,3\right) +\left(1,66\right),\left(2,33\right),\left(3,22\right) +\left(1,6\right),\left(2,3\right) +\left(1,77\right),\left(11,7\right) +\left(1,80\right),\left(2,40\right),\left(4,20\right),\left(5,16\right),\left(10,8\right) +\left(1,80\right),\left(2,40\right),\left(4,20\right),\left(5,16\right),\left(8,10\right) +\left(1,80\right),\left(2,40\right),\left(4,20\right),\left(8,10\right) +\left(1,80\right),\left(40,2\right),\left(16,5\right) +\left(1,80\right),\left(40,2\right),\left(16,5\right),\left(20,4\right) +\left(1,82\right),\left(2,41\right) +\left(1,84\right),\left(2,42\right),\left(4,21\right),\left(6,14\right) +\left(1,84\right),\left(2,42\right),\left(4,21\right),\left(6,14\right),\left(7,12\right) +\left(1,85\right),\left(17,5\right) +\left(1,88\right),\left(2,44\right),\left(4,22\right),\left(8,11\right) +\left(1,93\right) +\left(1,96\right),\left(3,32\right),\left(2,48\right) +\left(1,96\right),\left(3,32\right),\left(2,48\right),\left(4,24\right) +\left(1,96\right),\left(3,32\right),\left(2,48\right),\left(4,24\right),\left(8,12\right) +\left(1-9x\right)\left(1+10x\right) +\left(1-n\right)\left(1+n\right)\left(1+n^2\right) +\left(1.25\right)x\le x +\left(1.2\times10^1\right)^{-4} +\left(1.35\right)x\le x +\left(1.65x+1.10y\right)\le9.90 +\left(1.94\times10^2\right)^4 +\left(10+v\right)\left(a+b\right) +\left(10+x\right)\left(10-x\right) +\left(10+x\right)\left(14+x\right) +\left(10+z\right)\left(x-18y\right) +\left(10,1\right),\left(2,5\right) +\left(10,1\right),\left(5,2\right) +\left(10,7\right) +\left(10-5x-3x+12\right)\le30 +\left(10-5x\right)-\left(3x-12\right)\le60 +\left(10-5x\right)-\left(3x-6\right)\le30 +\left(10-8x+12\right)\le30 +\left(10-x\right)\left(10+x\right) +\left(100-20a\right)>0 +\left(100-40\right)\div10>x +\left(104x-48\right)-\left(91x-234\right)<1040 +\left(10\right)\sqrt{a} +\left(10\times v\right)+\left(10\times3\right) +\left(10\times1\right)\div1 +\left(10^2\right)+12m>0 +\left(10^2\right)-4m\times\left(-3\right)>0 +\left(10n-3m\right)\left(10n+3m\right) +\left(10n\right)\div10>\left(120\right)\div10 +\left(10t+11\right)\left(t-3\right) +\left(10v-9a\right)\left(10v+9a\right) +\left(10x+11y\right)\left(10x-11y\right) +\left(10x+3\right)\left(x-1\right) +\left(10x+90\right)-\left(2x+6\right)>12 +\left(10x+9\right)7x +\left(10x+9y\right)\left(10x-9y\right) +\left(10x-12\right)\left(x-2\right)+7x +\left(10x-6\right)+\left(3x-111\right)\le6\left(\frac{4x+5}{5}\right) +\left(10x-6\right)\left(x-3\right)+3x +\left(10x-7\right)>0 +\left(10x-9y\right)\left(100x^2+90xy+81y^2\right) +\left(10x-9y\right)\left(10x+9y\right) +\left(10x\right)>7 +\left(10x\right)^2+2\times10x\times9y+\left(9y\right)^2 +\left(10x^2-20x-12x+24\right)+7x +\left(10x^2-32x+24\right)+7x +\left(10xy+1\right)+z\left(1+10xy\right) +\left(10xy+1\right)+z\left(10xy+1\right) +\left(11+m\right)\left(11-m\right) +\left(11+y\right)\left(4+x\right) +\left(11-m\right)\left(11+m\right) +\left(11-n\right)\left(11+n\right) +\left(110n^3+220n\right)\times\frac{n}{100} +\left(11\right)\left(-2x+9\right) +\left(11\right)\left(3x+8\right) +\left(11\right)^2 +\left(11m-8\right)\left(11m+8\right) +\left(11pq+8cd\right)\left(11pq-8cd\right) +\left(11x+117\right)\le6\left(\frac{3x+5}{5}\right) +\left(11x+117\right)\le\frac{18x+30}{5} +\left(11x+12y\right)\left(11x-12y\right) +\left(11x+18\right)-18>195-18 +\left(11x+18\right)>195 +\left(11x+1\right)\left(5x+3\right) +\left(11x+80\right)\le6\left(\frac{3x+5}{5}\right) +\left(11x-6y\right)\left(11x+6y\right) +\left(11x-7y\right)\left(11x+7y\right) +\left(12+k\right)\left(12-k\right) +\left(12+x\right)\left(-9-x\right) +\left(12+y\right)\left(12-y\right) +\left(12+y\right)\left(8+x\right) +\left(12-5y\right)\left(12+5y\right) +\left(12-\frac{2x}{3}\right)\ge16 +\left(12-x\right)\left(12+x\right) +\left(125y^{12}\right)\times\left(4y^8\right) +\left(128x^3-288x^2y+162xy^2\right) +\left(12\right)\frac{x-47}{12}\le\frac{5x-7}{3}\left(12\right) +\left(12\right)\sqrt{5a} +\left(12\right)^3 +\left(12\right)x+\left(-12\right)>-20 +\left(12a^2+28a+15a+35\right)-2 +\left(12a^2+43a+35\right)-2 +\left(12p^2+21p+16p+28\right)-3 +\left(12x+24\right)+\left(-24\right)<-60+\left(-24\right) +\left(12x+36\right)\le-12 +\left(12x+60\right)<-48 +\left(12x+84\right)\left(x+8\right) +\left(12x+84\right)\left(x+9\right) +\left(12x-15\right)\le21 +\left(12x^2+8x+16\right)+\left(2x+10\right) +\left(13-2x\right)>3,-\left(13-2x\right)>3 +\left(13.20+4.65\right)n\le78 +\left(137+94+x\right)\ge300 +\left(13\right)\left(4x+3\right) +\left(13\right)\left(x+4\right) +\left(13m+10\right)\left(13m-10\right) +\left(13m-11\right)\left(13m+11\right) +\left(13m\right)^2-10^2 +\left(13q-16y\right)\left(pq+rs\right) +\left(13s+w\right)\left(r+t\right) +\left(13x+16\right)\left(x^2+1\right) +\left(13x+18\right)>114 +\left(13x+78\right)\left(x+9\right) +\left(13x^2+117x+78x+702\right) +\left(14\times v\right)+20 +\left(14\times y\right)-8 +\left(14m+5\right)\left(14m-5\right) +\left(14q-r+s\right)\left(16p+15t\right) +\left(14rs+21r+10s+15\right) +\left(14x+56\right)\left(x+6\right) +\left(14x+6\right)\left(x+4\right)-6 +\left(15-x\right)\ge24 +\left(15\right)\sqrt{13a} +\left(15q-2y\right)\left(pq+rs\right) +\left(15q-4y\right)\left(pq+rs\right) +\left(15x+-30\right)>-10 +\left(15x-30\right)>-10 +\left(15x-30\right)>15 +\left(15x-45\right)\le8 +\left(15x\right)\le53 +\left(15x^2+21x+10x+14\right)\left(3x-2\right) +\left(15x^2+31x+14\right)\left(3x-2\right) +\left(16,2\right),\left(32,1\right) +\left(16,2\right),\left(32,1\right),\left(8,4\right) +\left(16n^2-256\right) +\left(16q-9y\right)\left(pq+rs\right) +\left(16x+10\right)\le5x-2 +\left(16x+12\right)\le5x +\left(16x-2+2\right)\le\frac{6}{19}+2 +\left(16x-20\right)\le28 +\left(16x-2\right)\le\frac{6}{19} +\left(16x-80\right)>-48 +\left(16x\right)>-48+80 +\left(16x\right)>32 +\left(16x^3-144x^2y+324xy^2\right) +\left(17-3x\right)\le20 +\left(17a\right)+16 +\left(17x+-17\right)+6y\le\left(612-17\right) +\left(17x+12\right)\left(x^2+1\right) +\left(17x+5\right)\left(x^2+1\right) +\left(17y^2\right)\left(2y+17y^2\right) +\left(17y^2\right)\left(y\left(2+17y\right)\right) +\left(17y^2\right)y\left(2+17y\right) +\left(18,1\right),\left(6,3\right) +\left(18,1\right),\left(6,3\right),\left(2,9\right) +\left(18\div x\right)-6 +\left(18\right)x\le-\frac{144}{18}\left(18\right) +\left(18q-13y\right)\left(pq+rs\right) +\left(18x+13\right)\left(x^2+1\right) +\left(19\right)\sqrt{a} +\left(19\times u\right)+8 +\left(19x+16\right)\left(x^2+1\right) +\left(19x-19\right)\le\frac{3}{2} +\left(19x\right)\ge\left(+1\right) +\left(19x\right)\le\frac{3}{2}+19 +\left(1\le x\le6\right) +\left(1\le x\le7\right) +\left(1\le x\le8\right) +\left(1\le x\le9\right) +\left(1\le y\le6\right) +\left(1\le y\le7\right) +\left(1\le y\le8\right) +\left(1\le y\le9\right) +\left(1\right)^{79} +\left(1x+3\right)<8 +\left(2 - 8\right) \sqrt{u} + \left( - 4 + 2\right) \sqrt{v} +\left(2 - x\right)^{2} +\left(2+3\right)\left(4x+7\right) +\left(2+3\right)\left(8x+9\right) +\left(2+7\right)>\left(4+2\right) +\left(2+7\right)\left(-2x+9\right) +\left(2+t\right)\left(12+t\right) +\left(2+x\right)\left(7+x\right) +\left(2+z\right)\left(x-13y\right) +\left(2+z\right)\left(x-16y\right) +\left(2+z\right)\left(x-18y\right) +\left(2+z\right)\left(x-20y\right) +\left(2,13\right) +\left(2,35\right) +\left(2,6\right)\le relation\le\left(7,2\right) +\left(2-6x\right)\left(2-x\right) +\left(2-h\right)^2+\left(-1-k\right)^2<9^2 +\left(2-n\right)\left(m-n\right) +\left(2-u\right)\left(2+u\right) +\left(2-x\right)>0 +\left(2-x\right)>0x +\left(20-12\right)>4x +\left(20q-9y\right)\left(pq+rs\right) +\left(20x+4\right)<\left(-20x--15\right)-3x +\left(20x-1\right)>0 +\left(20x-30+15x+225\le24x+30\right) +\left(20x-30\right)+\left(15x+225\right)\le24x+30 +\left(20x-9\right)>0 +\left(21.8\times b\right)+3.95\le68 +\left(2179.50-502.60\right)\ge\left(502.60-502.60\right)+x +\left(21x+15\right)+\left(70x+30\right) +\left(22-3m>0\right) +\left(22-3m\right)>0 +\left(231+x\right)\ge300 +\left(24x+72\right)\le-24 +\left(24x-120\right)<120 +\left(24x-24\right)\le24 +\left(24x\right)<240 +\left(24x\right)\le-96 +\left(25s+w\right)\left(r+t\right) +\left(25x+50\right)>75 +\left(25x-20\right)\left(x+2\right)+2x +\left(25x-35\right)\left(x-5\right)-4 +\left(25x^2+35x+5x+7\right)\left(5x-1\right) +\left(25y^2-\frac{x^2}{25}\right)^2+2x^2y^2 +\left(25y^9\right)\times\left(-4y^5\right) +\left(26-3\left(2\right) +\left(2\right)\le y\le\left(5\right) +\left(2\right)\left(-6\right)>x +\left(2\right)^2-4\left(-2\times m\right)<0 +\left(2\times N\right)+1 +\left(2\times R\times\pi\times L\right)+\left(\left(R^2\times\pi-r^2\times\pi\right)\times2\right)+\left(2\times r\times\pi\times L\right) +\left(2\times R\times\pi\times L\right)+\left(\left(R^2\times\pi-r^2\times\pi\right)\times2\right)+\left(2r\pi L\right) +\left(2\times p\right)-1\le9 +\left(2\times p\right)\le10 +\left(2\times t\right)+1 +\left(2\times5\right)+\left(2\times4a\right) +\left(2^{2}\right)^{ - p } +\left(2^{2}\right)^{ 5 p} +\left(2a+4b-9\right)\times5a +\left(2a+4b-9z\right)\times5a +\left(2a\right)\left(2b\right) +\left(2a^4\right) +\left(2b+18\right)-\left(b^2+4b\right) +\left(2c-d\right)\left(C+6d\right)\left(-2d+4c\right) +\left(2d+5\right)+\left(2d+5\right)+\left(4d-4\right)+\left(8d-3\right) +\left(2m+9\right)\left(2m-9\right) +\left(2m-3\right)\left(2m+3\right) +\left(2m\left(m+9\right)-6\left(m+9\right)\right)-\left(\left(m^2-4m\right)-1\left(m-4\right)\right) +\left(2m\left(m+9\right)-6\left(m+9\right)\right)-\left(m\left(m-4\right)-1\left(m-4\right)\right) +\left(2n+2\right)\left(2n-2\right) +\left(2n+3u\right)\left(2n-3u\right) +\left(2n+6\right)\left(2n-6\right) +\left(2n+8\right)\left(2n-8\right) +\left(2p+r\right)\left(1+r\right)^4 +\left(2p\right)+3<21 +\left(2p\right)-12\le-4 +\left(2p\right)<18 +\left(2p\right)\le8 +\left(2v-5m\right)\left(2v+5m\right) +\left(2x+10>-2\right) +\left(2x+10\right)\left(x+9\right) +\left(2x+11\right)+28\ge49 +\left(2x+11\right)\ge72 +\left(2x+14\right)+\left(6x+6\right) +\left(2x+18\right)>10 +\left(2x+1\right)\left(x+5\right) +\left(2x+1\right)\left(x+6\right) +\left(2x+1\right)\left(x-3\right) +\left(2x+2\right)>-2 +\left(2x+3\right)>0 +\left(2x+3\right)>5 +\left(2x+3\right)>\frac{-2}{2} +\left(2x+3\right)\left(3x+2\right) +\left(2x+3\right)\left(5x+2\right) +\left(2x+3\right)\left(5x+4\right) +\left(2x+3\right)\left(x+5\right)<0 +\left(2x+3\right)\left(x-4\right)<0 +\left(2x+3\right)\left(x-4\right)\le0 +\left(2x+3\right)\left(x-5\right)\le0 +\left(2x+3\right)\left(x-6\right)\le0 +\left(2x+5+x-3\right)\left(2x+5-x+3\right) +\left(2x+5\right)\ge36 +\left(2x+5\right)\left(8x+3\right) +\left(2x+5\right)\left(x-4\right)\le0 +\left(2x+6\right)\ge-2 +\left(2x+7\right)\left(11\right) +\left(2x+7\right)\left(8+3\right) +\left(2x+81x\right)<63 +\left(2x+8\right)>10 +\left(2x+9\right)\ge6\times5 +\left(2x+9y\right)\left(2x+9y\right) +\left(2x-10\right)>-6 +\left(2x-14\right)\le4 +\left(2x-16\right)+5\le5 +\left(2x-18\right)+4\le4 +\left(2x-3\right)\le5 +\left(2x-3\right)\left(x-5\right)\le0 +\left(2x-3\right)^2 +\left(2x-5\right)<-1 +\left(2x-5\right)\left(x-3\right) +\left(2x-5\right)\left(x-4\right) +\left(2x-5\right)\left(x-4\right)\le0 +\left(2x-5\right)\left(x-6\right)\le0 +\left(2x-6+6\right)>2+6 +\left(2x-6\right)>2 +\left(2x-6\right)>6 +\left(2x-6\right)\left(2x+3\right) +\left(2x-6\right)\left(2x+5\right)<0 +\left(2x-8\right)\left(2x+5\right)<0 +\left(2x-8\right)\left(5x+4\right) +\left(2x-9\right)\left(x-1\right) +\left(2x-9y\right)\left(2x+9y\right) +\left(2x\right)-\left(-30\right)>20 +\left(2x\right)<36 +\left(2x\right)>-8 +\left(2x\right)>12 +\left(2x\right)\ge-4 +\left(2x\right)\ge31 +\left(2x\right)\sqrt{ax} +\left(2x\right)^2-2\times2x\times1+\left(1\right)^2+21x^2+63x +\left(2x\right)^2-2\times2x\times4+\left(4\right)^2+36x^2+9x +\left(2x\right)^2<12^2+8^2 +\left(2x^2\right)\sqrt{ax} +\left(2x^2\right)^5 +\left(2x^2\right)^6 +\left(2x^3\right)^6 +\left(2x^5\right)^6 +\left(2x^5\right)^7 +\left(2xy+11zw\right)\left(2xy-11zw\right) +\left(3+4x\right)\left(2-3x\right) +\left(3+5m\right)\left(2+p\right) +\left(3+P\right)-12\le18 +\left(3+v\right)\left(3-v\right) +\left(3+x\right)\ge4 +\left(3+x\right)\left(7+x\right) +\left(3+z\right)\left(x-15y\right) +\left(3,15\right) +\left(3,5\right),\left(1,15\right) +\left(3-10y\right)\left(3+10y\right) +\left(3-2x\right)\le-1 +\left(3-6m\right)\left(3-6m\right) +\left(3-8y\right)\left(3+8y\right) +\left(3-\frac{x}{\left(3\right)}\right)\ge5 +\left(3-n\right)\left(3+n\right) +\left(3-n\right)\left(3+n\right)\left(9+n^2\right) +\left(3-n\right)\left(3-n\right) +\left(3-n\right)^2 +\left(3-v\right)\left(3+v\right) +\left(30,1\right),\left(10,3\right),\left(5,6\right),\left(2,15\right) +\left(300\right)\left(60\right)<7x +\left(30\right)^m +\left(30s^2+37s+10\right)-10 +\left(30x+90\right)<120 +\left(30x+90\right)\le120 +\left(30x-90\right)<-150 +\left(30x\right)\le30 +\left(31.26+29.82\right)\le L +\left(315w^3u^3v^3\left(56v^2u^2\right)\right) +\left(35,2\right) +\left(35\right)3\le\left(\frac{d}{3}\right)3\le\left(70\right)3 +\left(36\sqrt{22}-4\sqrt{10}\right)-\left(9\sqrt{77}-\sqrt{35}\right) +\left(36\sqrt{22}-4\sqrt{10}\right)-\sqrt{7}\left(9\sqrt{11}-\sqrt{5}\right) +\left(36\times6\right)y^{18} +\left(36x+108\right)-\left(12x+36\right)>240 +\left(36x-8\right)\times\left(x-5\right) +\left(36x^2-8xy\right)\left(9x+2y\right) +\left(37x+400\right)\le30 +\left(37x\right)\le-370 +\left(39,1\right),\left(13,3\right) +\left(3>x>-2\right) +\left(3\le X\le7\right) +\left(3\le n\le8\right) +\left(3\le x\le5\right) +\left(3\le x\le6\right) +\left(3\le x\le7\right) +\left(3\le x\le8\right) +\left(3\le x\le9\right) +\left(3\le y\le6\right) +\left(3\le y\le7\right) +\left(3\le y\le8\right) +\left(3\le y\le9\right) +\left(3\right)28\le\left(3\right)\frac{1}{3}x<38\left(3\right) +\left(3\right)3<\frac{x-2}{3}\left(3\right) +\left(3\right)3\ge\left(\frac{x}{3}\right)3 +\left(3\right)40\le d\le65\left(3\right) +\left(3\right)45\le d\le70\left(3\right) +\left(3\right)7<\frac{x}{3}\left(3\right) +\left(3\right)\frac{2x}{3}\ge-18\left(3\right) +\left(3\right)\frac{8x}{3}>-64\left(3\right) +\left(3\right)\frac{x+2}{3}\ge10\left(3\right) +\left(3\right)\frac{x+8}{3}\ge7\left(3\right) +\left(3\right)\frac{x-3}{3}>-2\left(3\right) +\left(3\right)\frac{x-5}{3}>1\left(3\right) +\left(3\right)\frac{x-5}{3}\le1\left(3\right) +\left(3\right)\frac{x}{3}\le4\left(3\right) +\left(3\right)\frac{x}{3}\le8\left(3\right) +\left(3\right)\left(4\right)\left(p^5q^5\right) +\left(3\right)\times2\times p +\left(3\right)^5\left(a^5\right)^5\left(b^4\right)^5\left(c^4\right)^5 +\left(3\times x\right)+9\ge21 +\left(3\times x\right)\ge12 +\left(3\times45\right)\le d\le\left(3\times70\right) +\left(3\times4\right)\left(p^5q^5\right) +\left(3\times4\right)\times p^5q^5 +\left(3^2\right)-4a\times9>0 +\left(3^2y^6\right)\left(3^3y^9\right) +\left(3^3y^9\right)\left(2^3y^{12}\right) +\left(3^x\right)^6<3 +\left(3^x\right)^6<\left(3^{\frac{1}{6}}\right)^6 +\left(3^{-3}\right)^{x+1}\ge\left(3^{-4}\right)^{2x-3} +\left(3^{4}\right)^{x} \leq \frac{1}{3} +\left(3^{6x}\right)<3 +\left(3^{6x}\right)<3^1 +\left(3a\right)\left(7a+132\right) +\left(3b\right)\left(5b+54\right) +\left(3d+6\right)\left(d+4\right) +\left(3d-12\right)\left(d+4\right) +\left(3m+2\right)\left(p+5\right) +\left(3m-2\right)\left(3m+2\right) +\left(3m^2+31m-45\right)-\left(-5m+6\right) +\left(3m^2+31m-51\right)-\left(-5m\right) +\left(3n+12\right)\left(3n-12\right) +\left(3n+3\right)\left(3n-3\right) +\left(3n-9\right)\left(3n+9\right) +\left(3n\right)^2 +\left(3p\right)-12\le18 +\left(3p\right)\left(3pq-2q^2\right) +\left(3p\right)^2 +\left(3q-8y\right)\left(pq+rs\right) +\left(3t+4\right)\left(t-2\right) +\left(3t+4\right)\left(t-4\right) +\left(3t^2-12t\right)+\left(4t-16\right) +\left(3v\right)^4+216uv^3+6\left(2u\right)^2\left(3v\right)^2+4\left(2u\right)^3\left(3v\right)^1+\left(2u\right)^4 +\left(3v\right)^4+4\left(2u\right)\times27v^3+6\left(2u\right)^2\left(3v\right)^2+4\left(2u\right)^3\left(3v\right)^1+\left(2u\right)^4 +\left(3v\right)^4+4\left(2u\right)^1\left(3v\right)^3+6\left(2u\right)^2\left(3v\right)^2+4\left(2u\right)^3\left(3v\right)^1+\left(2u\right)^4 +\left(3v\right)^4+8u\times27v^3+6\left(2u\right)^2\left(3v\right)^2+4\left(2u\right)^3\left(3v\right)^1+\left(2u\right)^4 +\left(3x+11y\right)\left(3x-11y\right) +\left(3x+12\right)>-15 +\left(3x+12\right)>-6 +\left(3x+12\right)>12 +\left(3x+15\right)-\left(x+7\right)>10 +\left(3x+15\right)-\left(x-3\right)>10 +\left(3x+15\right)>3 +\left(3x+15\right)>9 +\left(3x+1\right)\ge22 +\left(3x+1\right)\left(x+1\right) +\left(3x+2\right)\ge25 +\left(3x+2\right)\left(15x+10+30x+18\right) +\left(3x+2\right)\left(2x+5\right) +\left(3x+2\right)\left(45x+28\right) +\left(3x+2\right)\left(4x+5\right) +\left(3x+2\right)\left(5\left(3x+2\right)+6\left(5x+3\right)\right) +\left(3x+2\right)\left(x+5\right)<0 +\left(3x+2\right)\left(x+8\right) +\left(3x+2\right)\left(x-4\right)\le0 +\left(3x+2\right)\left(x-5\right)\le0 +\left(3x+31\right)+\left(25\right)\ge35 +\left(3x+3\right)<9 +\left(3x+3\right)>-15 +\left(3x+3\right)>56+28x +\left(3x+4\right),\left(6x+5\right) +\left(3x+4\right)>-2 +\left(3x+4\right)>-5 +\left(3x+4\right)>-\frac{20}{4} +\left(3x+4\right)>4 +\left(3x+4\right)\ge-2 +\left(3x+4\right)\left(13x+2\right) +\left(3x+4\right)\left(2x+3\right) +\left(3x+4\right)\left(9x^2-12x+16\right) +\left(3x+4\right)\left(x+5\right)<0 +\left(3x+4\right)\left(x-2\right)\le0 +\left(3x+4\right)\left(x-6\right)\le0 +\left(3x+5\right)>8 +\left(3x+5\right)\left(x+2\right)<0 +\left(3x+5\right)\left(x-3\right) +\left(3x+5\right)\left(x-4\right)\le0 +\left(3x+5\right)\left(x-6\right)\le0 +\left(3x+5\right)^2\left(5x+3\right)\left(75x+77\right) +\left(3x+6\right)\le-3 +\left(3x+6\right)\le-\frac{27}{3} +\left(3x+6\right)\le6 +\left(3x+7\right)\left(6x-5\right) +\left(3x+8\right)-8>20-8 +\left(3x+8\right)>20 +\left(3x+8\right)\ge x+4 +\left(3x+8\right)\le-\left(x+4\right) +\left(3x+8\right)\le-x-4 +\left(3x+8y\right)\left(3x-8y\right) +\left(3x+9\right)-\left(x-19\right)>20 +\left(3x+9\right)-\left(x-21\right)>20 +\left(3x+z\right)\left(4w+7y\right) +\left(3x-10\right)\left(x-4\right) +\left(3x-10\right)\left(x-6\right) +\left(3x-10y\right)\left(3x+10y\right) +\left(3x-12\right)\left(3x+5\right)<0 +\left(3x-12\right)\left(3x+5\right)\le0 +\left(3x-15\right)>-15 +\left(3x-15\right)>6 +\left(3x-2\right)\left(3x+2\right) +\left(3x-2\right)\left(5x+7\right) +\left(3x-2\right)\left(9x^2+6x+4\right) +\left(3x-2\right)\left(x-6\right)\le0 +\left(3x-2y\right)\left(3x+2y\right) +\left(3x-2y\right)\left(9x^2+6xy+4y^2\right) +\left(3x-3\right)+5\ge17 +\left(3x-3\right)>9 +\left(3x-3\right)\ge-12 +\left(3x-4\right)+4\ge5+4 +\left(3x-4\right)\ge5 +\left(3x-4\right)\le2 +\left(3x-4\right)\left(2x-6\right) +\left(3x-4\right)\left(x+2\right)<0 +\left(3x-4\right)\left(x-5\right)\le0 +\left(3x-4y\right)\left(9x^2+12xy+16y^2\right) +\left(3x-5-2y\right)\left(3x-5+2y\right) +\left(3x-5\right)\left(x+2\right)<0 +\left(3x-5\right)\left(x-2\right)\le0 +\left(3x-5\right)\left(x-4\right)\le0 +\left(3x-5y\right)\left(3x+5y\right)-2x^2 +\left(3x-6\right)\div220 +\left(3x\right)+\left(25\right)\ge4 +\left(3x\right)+\left(2x-4\right)<21 +\left(3x\right)+\left(2x\right)<25 +\left(3x\right)\ge-21 +\left(3x\right)\le-9 +\left(3x\right)\le0 +\left(3x\right)\left(2\right)+\left(3\right)\left(2\right)<2\times9 +\left(3x\right)\left(2\right)+\left(3\right)\left(2\right)\le2\times9 +\left(3x\right)\left(2x-6y+9\right) +\left(3x\right)^2-4 +\left(3x\right)^3+\left(4\right)^3 +\left(3x^2+x\right)+\left(2x+4\right)+2x^3+3x^2+5 +\left(3x^2\right)^9 +\left(3x^3\right)^{14} +\left(3x^4\right)^6 +\left(3y+4x\right)\left(2b+c+3a\right) +\left(3z+9\right) +\left(4 + 2\right)^{2} +\left(4 + 2\right)^{3} +\left(4 + 3\right)^{2} +\left(4 - x\right)^{2} +\left(4+3\right)\left(4x+7\right) +\left(4+5m\right)\left(2+p\right) +\left(4+m\right)\left(4-m\right) +\left(4+m\right)\left(m+10\right) +\left(4+v\right)\left(a+b\right) +\left(4+x\right)\left(12+x\right) +\left(4+x\right)\left(12+y\right) +\left(4+x\right)\left(x+7\right) +\left(4+x\right)\times\left(7+x\right) +\left(4+x\right)\times\left(x+7\right) +\left(4+y\right)\left(3+x\right) +\left(4+y\right)\left(4+x\right) +\left(4+y\right)\left(y+7\right) +\left(4-3x\right)\le1 +\left(4-3y\right)\left(4+3y\right) +\left(4-9y\right)\left(4+9y\right) +\left(4-y\right)\left(x-y\right) +\left(4-y\right)^2 +\left(400000+300x\right)\le310x +\left(40\right)4\le\left(\frac{d}{4}\right)4\le\left(60\right)4 +\left(40x+96\right)\left(x-3\right) +\left(40x-30\right)+15x-585\le12x+30 +\left(41.151\times10^4\right) +\left(42x-36\right)\left(x+3\right)+108 +\left(42x^2+126x-36x-108\right)+108 +\left(42x^2+90x-108\right)+108 +\left(43,1\right) +\left(45\right)3\le\left(\frac{d}{3}\right)3\le\left(70\right)3 +\left(45x-100\right)\le16 +\left(45x-30\right)+\left(10x-310\right)\le\left(18x+30\right) +\left(48,1\right),\left(12,4\right),\left(8,6\right),\left(2,24\right) +\left(48-7n\right)>0 +\left(4\left(2x-4\right)\left(4\right) +\left(4\right)\frac{\left(14-3x\right)}{4}\le5\left(4\right) +\left(4\right)\frac{x+3}{-4}>6\left(4\right) +\left(4\right)\frac{x}{4}\le6\left(4\right) +\left(4\right)^2-4\left(-5\right)\left(m\right)<0 +\left(4\right)^2-4\left(m\right)\left(-5\right)<0 +\left(4\times p\right)+6<14 +\left(4\times s\times t\right)\times\left(9\times s+9\times t\right) +\left(4\times x\right)\le-12 +\left(4\times y^4-12\times y^3\right)-\left(6\times y^4-42\times y^3\right) +\left(4\times5x\right)+\left(4\times5\right)>-60 +\left(4a+3b\right)\left(4a+3b\right) +\left(4ab\right) +\left(4b+3\right)\left(4b+3\right) +\left(4d+2\right)+\left(5d-2\right)+\left(2d-2\right) +\left(4k+36\right)\le36 +\left(4k-7u\right)\left(4k+7u\right) +\left(4k-9u\right)\left(4k+9u\right) +\left(4k-9v\right)\left(4k+9v\right) +\left(4m+3\right)\left(p+5\right) +\left(4m-3\right)\left(4m+3\right) +\left(4m-9\right)\left(4m+9\right) +\left(4m\left(m+9\right)-5\left(m+9\right)\right)-\left(m\left(m-3\right)-2\left(m-3\right)\right) +\left(4m^2+-3m-7\right)-\left(m^2-5m+6\right) +\left(4m^2+31m-45\right)-\left(m\left(m-3\right)-2\left(m-3\right)\right) +\left(4m^2+31m-45\right)-\left(m^2-3m-2m+6\right) +\left(4m^2+31m-45\right)-\left(m^2-5m+6\right) +\left(4m^2+36m-5m-45\right)-\left(m\left(m-3\right)-2\left(m-3\right)\right) +\left(4n-9k\right)\left(4n+9k\right) +\left(4p+3q\right)^2 +\left(4p\right)-10<2 +\left(4r-5\right)\left(5r\right) +\left(4t-28\right)\left(t+7\right) +\left(4t-6t^2\right)\left(4t+6t^2\right) +\left(4u+3\right)\left(u-3\right) +\left(4v+5\right)\times14 +\left(4w+3x\right)\left(3y+z\right) +\left(4x+12\right)-\left(x-15\right)>15 +\left(4x+16\right)-2<30 +\left(4x+20\right)^2 +\left(4x+2\right)\ge\left(-15x+3\right) +\left(4x+3\right),\left(5x+6\right) +\left(4x+3\right)\left(13\right) +\left(4x+3\right)\left(3x+2\right) +\left(4x+3\right)\left(3x+4\right) +\left(4x+3\right)\left(4x+3\right) +\left(4x+3\right)\left(5+8\right) +\left(4x+3\right)\left(5x-5\right) +\left(4x+3\right)\left(60x+47\right) +\left(4x+3\right)\left(7x-2\right) +\left(4x+3\right)\left(x-5\right)\le0 +\left(4x+3\right)\left(x-6\right)\le0 +\left(4x+3\right)^5 +\left(4x+41\right)>15 +\left(4x+5\right),\left(2x+3\right) +\left(4x+5\right)-5>-3-5 +\left(4x+5\right)>-3 +\left(4x+5\right)>9 +\left(4x+5\right)\left(20x+25+40x+24\right) +\left(4x+5\right)\left(4x+12\right)<0 +\left(4x+5\right)\left(5\left(4x+5\right)+\left(5x+3\right)\times8\right) +\left(4x+5\right)\left(60x+49\right) +\left(4x+5\right)\left(x+3\right)<0 +\left(4x+5\right)\left(x-10\right) +\left(4x+5\right)\left(x-2\right)<0 +\left(4x+5\right)\left(x-3\right)\le0 +\left(4x+5\right)\left(x-6\right)\le0 +\left(4x+5\right)^{\frac{3}{2}}+C +\left(4x+5y\right)\left(4x-5y\right) +\left(4x+6\right)>-2 +\left(4x+6\right)>-6 +\left(4x+6\right)>10 +\left(4x+6\right)\ge\left(-9x--12\right) +\left(4x+7\right)\left(x+4\right)<0 +\left(4x+8y\right)\left(x+2y\right) +\left(4x+9\right)\left(x-5\right) +\left(4x-12\right)\le20 +\left(4x-20\right)>20 +\left(4x-3\right)\left(4x+3\right) +\left(4x-3\right)\left(x-2\right)\le0 +\left(4x-3\right)\left(x-6\right)\le0 +\left(4x-3y\right)\left(8w-z\right) +\left(4x-4+4\right)\le8+4 +\left(4x-4\right)\le8 +\left(4x-5\right)\left(x-2\right)<0 +\left(4x-5\right)\left(x-2\right)\le0 +\left(4x-5\right)\left(x-6\right)\le0 +\left(4x-5\right)^{\frac{3}{2}}+C +\left(4x-8\right)+5\le5 +\left(4x-9y\right)\left(4x+9y\right) +\left(4x-w\right)\left(5y+3z\right) +\left(4x\left(3x^2-4x\right)-10x^2+13\right) +\left(4x\right)+60-60>60-60 +\left(4x\right)+60>60 +\left(4x\right)-2<14 +\left(4x\right)-2<30-16 +\left(4x\right)<16 +\left(4x\right)>-26 +\left(4x\right)>0 +\left(4x\right)\le-12 +\left(4x\right)^2+2\times4x\times3+\left(3\right)^2 +\left(4x^3+3x^2-6x+7\right)\left(x-1\right)-\left(x^3-8x^2+15x+4\right) +\left(4x^3-9x+5\right) +\left(4x^3\right)^7 +\left(4x^4-x^3-9x^2+13x-7\right)-\left(x^3-8x^2+15x+4\right) +\left(4x^5\right)^{10} +\left(4xy+1\right)\left(z+1\right) +\left(4xy+5zw\right)\left(4xy-5zw\right) +\left(4y+3\right)^2 +\left(4y+9m\right)\left(4y-9m\right) +\left(4y-3\right)\left(y-2\right) +\left(4y-9m\right)\left(4y+9m\right) +\left(4y\times y^3-4y\times3y^2\right)-\left(6y^3\times y-6y^3\times7\right) +\left(4y^4-12y^3\right)-\left(6y^4-42y^3\right) +\left(5 + 2\right)^{3} +\left(5 + 3\right)^{3} +\left(5 + 4\right)^{2} +\left(5 + 8\right) \left( 4 x + 3\right) +\left(5 - k\right)^{2} +\left(5 - x\right)^{2} +\left(5+2\right)^3 +\left(5+2x\right)\left(3-2x\right) +\left(5+4\right)^2 +\left(5+6\right)\left(3x+8\right) +\left(5+8\right)\left(4x+3\right) +\left(5+8\right)\left(x+4\right) +\left(5+v\right)\left(a+b\right) +\left(5+x\right)\left(10+y\right) +\left(5+x\right)\left(12+y\right) +\left(5+x\right)\left(4+y\right) +\left(5+x\right)\left(5+y\right) +\left(5+x\right)\left(7+y\right) +\left(5+x\right)\left(8+x\right) +\left(5+y\right)\left(5+x\right) +\left(5-1\right)<\left(1-1\right)+x +\left(5-5\right)+x\le\left(5-5\right) +\left(5-5\right)-3x\le-10-5 +\left(5-5\right)-\frac{1}{5}x>9-5 +\left(5-5\right)-x>\left(8-5\right) +\left(5-\frac{x}{3}\right)\ge8 +\left(5-x\right)^2 +\left(5.97\times10^2\right)\times\left(3.07\times10^2\right) +\left(50x-30\right)+\left(15x-43\times15\right)\le18x+30 +\left(50x-30\right)+\left(15x-645\right)\le18x+30 +\left(50x-30\right)+\left(15x-\left(430+215\right)\right)\le18x+30 +\left(50x-30\right)+\left(15x-\left(430+43\times5\right)\right)\le18x+30 +\left(50x-30\right)+\left(15x-\left(43\times10+43\times5\right)\right)\le18x+30 +\left(51,1\right) +\left(51,1\right),\left(17,3\right) +\left(52x+39\right) +\left(54+9x\right)-54\ge\left(54\right)-54 +\left(54x+4\frac{1}{2}\right)\left(x-8\right)-7 +\left(54x-48\right)\left(x-10\right) +\left(54x-48y\right)\left(9x+8y\right) +\left(55x+400\right)\le18x+30 +\left(55x+400\right)\le6\left(3x+5\right) +\left(56x-40\right)\times\left(x-9\right) +\left(59,1\right) +\left(5x\right) +\left(5\le x\le7\right) +\left(5\le x\le8\right) +\left(5\le x\le9\right) +\left(5\le x\right) +\left(5\le y\le7\right) +\left(5\le y\le8\right) +\left(5\le y\le9\right) +\left(5\right)-7>-9\left(5\right) +\left(5\right)7>-6\left(5\right) +\left(5\right)80\le355+x<90\left(5\right) +\left(5\right)80\le97+89+93+75+x<90\left(5\right) +\left(5\right)\frac{2x+1}{5}+15\ge30 +\left(5\right)\frac{2x+1}{5}+3\left(5\right)\ge6\left(5\right) +\left(5\right)\frac{2x+3}{5}>3\left(5\right) +\left(5\right)\frac{9x+2}{5}>4\left(5\right) +\left(5\right)\frac{\left(3x+8\right)}{5}>4\left(5\right) +\left(5\right)\frac{n}{5}>8\left(5\right) +\left(5\right)\frac{x}{5}\le7\left(5\right) +\left(5\right)\le x\le\left(9\right) +\left(5\right)\left(4x+7\right) +\left(5\right)\left(x\right)\le-25 +\left(5\times p\right)-5<20 +\left(5\times p\right)-5\le20 +\left(5\times p\right)\le25 +\left(5\times x+5\times4\right)\le30 +\left(5\times x\right)\le-15 +\left(5\times x\right)\le-35 +\left(5\times-7\right)+-9 +\left(5\times3\times7\right)^m +\left(5^2\right)^x\le\frac{1}{5} +\left(5^m\times3^m\times7^m\right) +\left(5c-d\right)\left(c^2-5d\right) +\left(5m+6\right)^2 +\left(5m-3\right)\left(5m+3\right) +\left(5m-6\right)\left(5m+6\right) +\left(5m-8\right)\left(5m+8\right) +\left(5n-12m\right)\left(5n+12m\right) +\left(5p-6q\right)^2 +\left(5t+8\right)\left(5t+8\right)-\left(8r\right)\left(8r\right) +\left(5t+8\right)^2-\left(8r\right)\left(8r\right) +\left(5u+8a\right)\left(5u-8a\right) +\left(5wy\right)9\left(w+y\right) +\left(5x+11\right)\ge18 +\left(5x+12\right)>13\times10 +\left(5x+15\right)+\left(-7x-21\right)>21 +\left(5x+15\right)-\left(x+7\right)>12 +\left(5x+1\right)\left(x+3\right) +\left(5x+20\right)\left(5x+3\right)<0 +\left(5x+2\ge37\right) +\left(5x+2\right)\div3\ge6 +\left(5x+2\right)\ge18 +\left(5x+2\right)\left(2x+3\right) +\left(5x+2\right)\left(x-6\right)\le0 +\left(5x+3\right)\left(5-4x\right) +\left(5x+3\right)\left(x+2\right)<0 +\left(5x+3\right)\left(x+4\right)<0 +\left(5x+3\right)\left(x-2\right)\le0 +\left(5x+3z\right)\left(1+7y\right) +\left(5x+4-3x+1\right)\left(5x+4+3x-1\right) +\left(5x+4\right)\left(3x+5\right)^2\left(3\times3\left(5x+4\right)+30x+50\right) +\left(5x+4\right)\left(3x+5\right)^2\left(3\times3\left(5x+4\right)+\left(3x+5\right)\times2\times5\right) +\left(5x+4\right)\left(3x+5\right)^2\left(45x+36+30x+50\right) +\left(5x+4\right)\left(3x+5\right)^2\left(75x+86\right) +\left(5x+4\right)\left(x+2\right)<0 +\left(5x+4\right)\left(x-3\right)\le0 +\left(5x+4\right)\left(x-6\right)\le0 +\left(5x+6\right)\ge46 +\left(5x+6\right)\left(7x-2\right) +\left(5x+6\right)\left(x-3\right)\le0 +\left(5x+7\right)\left(16x^2-1\right) +\left(5x+7\right)\left(x-3\right) +\left(5x+8\right)\ge81 +\left(5x+8z\right)\left(3y+1\right) +\left(5x-10\right)\left(x-4\right) +\left(5x-20\right)>-20 +\left(5x-2\right)\left(x-4\right)<0 +\left(5x-2\right)\left(x-6\right)\le0 +\left(5x-35\right)+2\le2 +\left(5x-35\right)\le0 +\left(5x-3\right)\le-x-9 +\left(5x-3\right)\left(5x+3\right) +\left(5x-3\right)\left(x+2\right)<0 +\left(5x-3\right)\left(x-2\right)\le0 +\left(5x-3\right)\left(x-4\right)\le0 +\left(5x-3\right)\left(x-5\right) +\left(5x-3\right)\left(x-6\right)\le0 +\left(5x-4\right)\left(3x+7\right) +\left(5x-4\right)\left(x-2\right)\le0 +\left(5x-4\right)\left(x-6\right)\le0 +\left(5x-5\right)>-20 +\left(5x-6\right)\left(4x+7\right) +\left(5x-6\right)\left(5x-6\right)-16y^2 +\left(5x-6\right)\left(x-4\right)\le0 +\left(5x-6\right)\left(x-7\right) +\left(5x-6\right)^2-16y^2 +\left(5x-8\right)\left(5x-8\right) +\left(5x-8\right)\left(x-3\right) +\left(5x\right)<25 +\left(5x\right)\ge-30 +\left(5x\right)\ge16 +\left(5x\right)\le-20 +\left(5x\right)^2-2\times5x\times3+\left(3\right)^2+8x^2+32x +\left(5x^2+10x\right)+\left(-3x-6\right)<0 +\left(5x^2+10x\right)+\left(3x+6\right)<0 +\left(5x^2+15x\right)+\left(x+3\right) +\left(5x^2-20x\right)+\left(-2x+8\right)<0 +\left(5x^2y^2z-10xyz\right) +\left(5x^3-x^2-5x+4\right)-\left(\left(-5x^2+6x-1\right)+6x^3\right) +\left(5x^3-x^2-5x+4\right)-\left(\left(-5x^2+6x-x^3+5\right)-\left(6-7x^3\right)\right) +\left(5x^3-x^2-5x+4\right)-\left(\left(-5x^2+6x-x^3-1\right)+7x^3\right) +\left(5x^3-x^2-5x+4\right)-\left(\left(-5x^2+6x-x^3-1\right)-\left(-7x^3\right)\right) +\left(5x^4\right)^6 +\left(5x^4\right)^9 +\left(5x^4\right)^{10} +\left(5y+6\right)\times4y+3y^2+24y +\left(5y-z+w\right)\left(4x-3u\right) +\left(6 + 4\right)^{3} +\left(6 + 5\right)^{3} +\left(6 - 3 x\right) \left(4 - x\right) +\left(6 - k\right)^{2} +\left(6 - x\right)^{2} +\left(6+4\right)^2 +\left(6+5\right)^2 +\left(6+k\right)\left(6-k\right) +\left(6+n\right)\left(6-n\right) +\left(6+t\right)\left(7+t\right) +\left(6+u\right)\left(6-u\right) +\left(6+y\right)\left(3+x\right) +\left(6+y\right)\left(5+x\right) +\left(6+y\right)\left(6-y\right) +\left(6,11\right),\left(66,1\right),\left(3,22\right) +\left(6,11\right),\left(66,1\right),\left(3,22\right),\left(33,2\right) +\left(6,1\right),\left(2,3\right) +\left(6,3\right),\left(2,9\right),\left(1,18\right) +\left(6-\frac{x}{5}\right)-6\ge4-6 +\left(6-\frac{x}{5}\right)\ge4 +\left(6-k\right)\left(6+k\right) +\left(6-n\right)\left(6+n\right) +\left(6-t\right)\left(s-t\right) +\left(6-v\right)\left(6+v\right) +\left(6-w\right)\left(y-w\right) +\left(6-x\right)^2 +\left(6.45\times10^2\right)\times\left(6.38\times10^2\right) +\left(6.45\times10^2\times6.38\times10^2\right) +\left(6.45\times6.38\times10^4\right) +\left(62+75+94+x\right)\ge300 +\left(6>6x\right) +\left(6\ge x\ge1\right) +\left(6\le x<\infty\right) +\left(6\right)\frac{2x+3}{6}>6\left(7+5x\right) +\left(6\right)\frac{5x}{6}\ge-35\left(6\right) +\left(6\right)\frac{n}{6}>3\left(6\right) +\left(6\right)\frac{x}{-6}\ge4\left(6\right) +\left(6\right)\frac{x}{6}>8\times\left(6\right) +\left(6\times x\right)\le-36 +\left(6\times x\right)\le-42 +\left(6\times1+5\right)^2 +\left(6\times\left(x+7\right)\right)-42 +\left(6^2\right)^x\le\frac{1}{6} +\left(6^x\right)<6^6 +\left(6^x\right)<6^{\frac{30}{5}} +\left(6^x\right)<\sqrt[5]{6^{30}} +\left(6^x\right)\le6^{-\frac{1}{2}} +\left(6^x\right)\le\left(6^{-1}\right)^{\frac{1}{2}} +\left(6^x\right)\le\left(\frac{1}{6}\right)^{\frac{1}{2}} +\left(6^x\right)\le\sqrt{\frac{1}{6}} +\left(6^x\right)^2\le\frac{1}{6} +\left(6^x\right)^5<6^{30} +\left(6^{-1}\right)^x\ge\left(6^{-1}\right)^9 +\left(6a-5u\right)\left(6a+5u\right) +\left(6m-11a\right)\left(6m+11a\right) +\left(6m-5\right)\left(6m+5\right) +\left(6r+9t\right)\left(r-t\right)-\left(r+t\right)\left(3r+2t\right) +\left(6st\right)\left(4\left(s+t\right)\right) +\left(6st\right)\left(4s+4t\right) +\left(6t+7\right)\left(t-2\right) +\left(6u+6v\right)\times9uv +\left(6x+12\right)-\left(3x-30\right)>45 +\left(6x+24\right)+\left(-24\right)<-24+\left(-24\right) +\left(6x+30\right)-3<39 +\left(6x+30\right)-\left(2x+22\right)>20 +\left(6x+30\right)\le-12 +\left(6x+5\right)\left(x-4\right) +\left(6x+5\right)\left(x-9\right) +\left(6x+7\right)\left(36x^2-42x+49\right) +\left(6x+8\right)>2 +\left(6x+9\right)>-3 +\left(6x-12\right)+7\ge43 +\left(6x-12\right)>-24 +\left(6x-18\right)+7\le7 +\left(6x-18\right)\le0 +\left(6x-1\right)\left(x-1\right) +\left(6x-5y\right)\left(10y\right) +\left(6x-5y\right)\left(\left(6x+5y\right)-\left(6x-5y\right)\right) +\left(6x-6x\right)+8<\left(9x-6x\right)+2 +\left(6x-7\right)\ge11 +\left(6x-7\right)\left(36x^2+42x+49\right) +\left(6x-8\right)\left(x-3\right) +\left(6x-9\right)\ge-3 +\left(6x\right)\ge-3+9 +\left(6x\right)\ge6 +\left(6x\right)\le-24 +\left(6x\right)\le-42 +\left(6x\right)^3+\left(7\right)^3 +\left(6x^2+5x\right)+\left(-54x-45\right) +\left(6y+30\right)+7y-6 +\left(6y-5\right)\left(y-7\right) +\left(7 + 4\right)^{2} +\left(7 + 5\right)^{2} +\left(7+2\right)<17 +\left(7+b\right)\left(5-4b\right) +\left(7+v\right)\left(a+b\right) +\left(7+y\right)\left(5+x\right) +\left(7+y\right)\left(7+x\right) +\left(7+z\right)\left(x-14y\right) +\left(7,10\right) +\left(7,5\right),\left(1,35\right) +\left(7,7\right) +\left(7-m\right)\left(7+m\right) +\left(7-s\right)\left(r-s\right) +\left(7-v\right)\left(7+v\right) +\left(70+63+90\right)+c\ge300 +\left(70+63+90\right)+x\ge300 +\left(72<114\right) +\left(72rst\right)\div\left(12sr\right) +\left(72x+18\right)\le6x-6 +\left(75x-30\right)+\left(10x+670\right)\le\left(24x+30\right) +\left(76+50+96+x\right)\ge300 +\left(76+70+94+x\right)\ge300 +\left(77,1\right),\left(7,11\right) +\left(7\ge x\ge2\right) +\left(7\right)\frac{-56x+4}{7}>5\left(7\right) +\left(7\right)\frac{1}{7}x<-2\times7 +\left(7\right)\frac{5x-2.4}{7}\le0.08\left(7\right) +\left(7\right)\frac{5x-2.4}{7}\le0.56 +\left(7\right)\frac{n}{7}>8\left(7\right) +\left(7\right)\frac{x}{7}\le8\left(7\right) +\left(7\times x\right)-\left(y\times5\right) +\left(7\times x\right)\le-35 +\left(7\times x\right)\le-49 +\left(7\times1+5\right)^2 +\left(7a\right)\left(3a+56\right) +\left(7m+3\right)\left(7m-3\right) +\left(7q+2\right)^2 +\left(7q-16y\right)\left(pq+rs\right) +\left(7t+8\right)\left(t-5\right) +\left(7x+2\right)^2 +\left(7x+35\right)-\left(9x+54\right)>45 +\left(7x+42\right)-\left(9x+18\right)>45 +\left(7x+4\right)\ge45 +\left(7x+4\right)\le x-0.\overline{3} +\left(7x+5y\right)\left(7x-5y\right) +\left(7x+8y\right)\left(49\left(x\right)^2-56xy+64\left(y\right)^2\right) +\left(7x+8y\right)\left(49\left(x\right)^2-7\times8xy+64\left(y\right)^2\right) +\left(7x-10y\right)\left(\left(7x+10y\right)-\left(7x-10y\right)\right) +\left(7x-14\right)+\left(4x+15\right)+\left(4x-17\right)+\left(8x+26\right) +\left(7x-1\right)>10x-25 +\left(7x-4\right)\left(6x+5\right) +\left(7x-6y\right)\left(7x+6y\right) +\left(7x-7\right)+7>28 +\left(7x-8\right)^2 +\left(7x-8y\right)\left(49x^2+56xy+64y^2\right) +\left(7x-9\right)^2 +\left(7x-9y\right)\left(7x+9y\right) +\left(7x\right)+\left(x+6\right)\ge35 +\left(7x\right)-\left(9x+18\right)>3 +\left(7y^4-56y^3\right)-3y^3\left(y-7\right) +\left(7z+6x\right)\left(4y+1\right) +\left(8+3\right)\left(-2x+9\right) +\left(8+3\right)\left(2x+7\right) +\left(8+4\right)\sqrt{5a} +\left(8+5\right)^2 +\left(8+9y\right)\left(8-9y\right) +\left(8+y\right)\left(6+x\right) +\left(8+y\right)\left(8+x\right) +\left(8+z\right)\left(x-12y\right) +\left(8,9\right),\left(1,72\right),\left(2,36\right) +\left(8,9\right),\left(1,72\right),\left(2,36\right),\left(6,12\right),\left(3,24\right),\left(4,18\right) +\left(8-2\right)<3x+\left(2-2\right) +\left(8-7y\right)\left(8+7y\right) +\left(8-\frac{x}{4}\right)+8\ge6+8 +\left(8-\frac{x}{4}\right)\ge6 +\left(8-b\right)\left(a-b\right) +\left(8-m\right)\left(8+m\right) +\left(8-w\right)\left(y-w\right) +\left(8-x\right)\left(6-x\right) +\left(8-x\right)\left(8+x\right) +\left(80,1\right),\left(20,4\right),\left(40,2\right),\left(10,8\right) +\left(80,1\right),\left(20,4\right),\left(40,2\right),\left(10,8\right),\left(5,16\right) +\left(80,1\right),\left(20,4\right),\left(40,2\right),\left(16,5\right),\left(10,8\right) +\left(80x^5zy^3\right) +\left(81+28m\right)>0 +\left(81p^2q\right)-\left(27pq^2\right) +\left(84x+42\right)\ge189 +\left(87,1\right),\left(3,29\right) +\left(8\le x\le0\right) +\left(8\right)2<\frac{x-3}{8}\left(8\right) +\left(8\right)6<\frac{x-3}{8}\left(8\right) +\left(8\right)\frac{9x}{8}\le81\left(8\right) +\left(8\right)^2-4\left(m\right)\left(-8\right)>0 +\left(8\times q\right)+2 +\left(8\times y\right)+\left(9\times y\right)+65 +\left(8\times7x\right)+\left(8\times8\right)\le6x-2 +\left(8a-c+3b\right)\left(6y-5x\right) +\left(8c+3\right)\left(8c+3\right) +\left(8m+5\right)\left(8m-5\right) +\left(8m-5\right)\left(8m+5\right) +\left(8p-7\right)\left(\left(p-9\right)\left(p+9\right)\right) +\left(8p-7\right)\left(p^2-81\right) +\left(8p-7q\right)\left(9pq\right) +\left(8q-11y\right)\left(pq+rs\right) +\left(8t+9\right)\left(t-1\right) +\left(8t+w\right)\left(2x+3z\right) +\left(8u^{-3}+3\right)\left(\frac{u}{2}\right)^2\times2^1+3\left(\frac{u}{2}\right)^1\times2^2+1\left(1\right)\times2^3 +\left(8uv\right)^{\frac{1}{3}} +\left(8x+10\right)>-6 +\left(8x+3-5x+1\right)\left(8x+3+5x-1\right) +\left(8x+3-\left(5x-1\right)\right)\left(8x+3+5x-1\right) +\left(8x+3\right)9 +\left(8x+3\right)\left(4+5\right) +\left(8x+3\right)\left(8x-3\right) +\left(8x+3\right)\left(9+10\right) +\left(8x+3\right)\left(x-7\right) +\left(8x+48\right)-2<62 +\left(8x+48\right)-3<61 +\left(8x+48\right)<64 +\left(8x+7y\right)\left(8x-7y\right) +\left(8x+8\right)\left(x-9\right) +\left(8x+9\right)5 +\left(8x+9\right)\left(-8-3x\right) +\left(8x+9y\right)\left(8x+9y\right) +\left(8x-12\right)\le12 +\left(8x-20\le12\right) +\left(8x-24\right)+9\le9 +\left(8x-3\right)\left(8x+3\right) +\left(8x-4\right)\left(x+7\right)-4 +\left(8x-5\right)\left(8x+5\right)-x^2 +\left(8x-5y\right)\left(8x+5y\right) +\left(8x-6\right)+3\left(x+41\right)\le6\left(\frac{3x+5}{5}\right) +\left(8x-6\right)+\left(3x+123\right)\le6\left(\frac{3x+5}{5}\right) +\left(8x-9\right)\left(-3+x\right) +\left(8x-9\right)\left(x-1\right) +\left(8x\right)^2+2\times8x\times3+\left(3\right)^2 +\left(8y+72\right)-4y+8 +\left(8y+w\right)\left(2x+3z\right) +\left(8y-3u\right)\left(8y+3u\right) +\left(8y-z+w\right)\left(4x-9u\right) +\left(8y\right)+\left(9y\right)+65 +\left(9+v\right)\left(a+b\right) +\left(9+x\right)\left(3+x\right) +\left(9+x\right)\left(7+y\right) +\left(9+x\right)\left(y+10\right) +\left(9+y\right)\left(3+x\right) +\left(9-2\right)<16 +\left(9-36m+36m^2\right) +\left(9-4x\right)\left(3-x\right) +\left(9-\frac{x}{2}\right)\ge7 +\left(9-n\right)\left(m-n\right) +\left(9-n^2\right)\left(9+n^2\right) +\left(9-x\right)\left(9+x\right) +\left(92>30\right) +\left(9\ge y\ge3\right) +\left(9\le x\le3\right) +\left(9\right)-36a>0 +\left(9\right)-4a\times9>0 +\left(9\right)\frac{4x+5}{9}>\frac{5}{9}\left(9\right) +\left(9\right)\frac{5x+4}{9}>\frac{4}{9}\left(9\right) +\left(9\right)\frac{8x}{9}\le72\left(9\right) +\left(9\right)\frac{x}{4}-27\le45 +\left(9\right)\frac{x}{4}\le72 +\left(9\right)\frac{x}{9}0 +\left(9\times u\right)+\left(2\times v\right) +\left(9m-4\right)\left(9m+4\right) +\left(9m-8a\right)\left(9m+8a\right) +\left(9p-5\right)\left(p+8\right)\left(p-8\right) +\left(9pq\times9p\right)-\left(9pq\times3q\right) +\left(9q-4y\right)\left(pq+rs\right) +\left(9q-5y\right)\left(pq+rs\right) +\left(9st\right)6\left(s+t\right) +\left(9t+10\right)\left(t-2\right) +\left(9t+8\right)^2 +\left(9u+9v\right)\left(4uv\right) +\left(9x+10\right)\left(13\right) +\left(9x+10\right)\left(4+9\right) +\left(9x+12\right)>3 +\left(9x+13\right)\left(x^2+1\right) +\left(9x+16\right)\left(x^2+1\right) +\left(9x+20\right)>3 +\left(9x+4\right)\left(x-4\right) +\left(9x+5\right)\ge16 +\left(9x+7\right)+\left(11x-6y\right)+\left(11-8y\right) +\left(9x+7\right)\left(10+9x\right) +\left(9x+8\right)\left(9x+8\right) +\left(9x-12\right)\le-30 +\left(9x-2y\right)\left(9x+2y\right) +\left(9x-60x\right) +\left(9x-6\right)+\left(2x+86\right)\le6\left(\frac{3x+5}{5}\right) +\left(9x-6\right)\left(x-5\right) +\left(9x-7\right)\left(x-3\right) +\left(9x-81\right)<-63 +\left(9x\div9\right)\le\left(108\div9\right) +\left(9x\left(5\right)+\left(8\left(5\right)\right)<3+2x\right) +\left(9x\right)>-9 +\left(9x\right)>3-12 +\left(9x\right)\ge0 +\left(9x\right)\le-18 +\left(9x\right)\le-30+12 +\left(9x\right)^2+18x\times4y+\left(4y\right)^2 +\left(9x\right)^2+2\times9x\times4+\left(4\right)^2 +\left(9x^2-4y^2\right)+\left(4x^2+12xy+9y^2\right) +\left(9y+72\right)+8y-1 +\left(9y-4m\right)\left(9y+4m\right) +\left(9y^6\right)\left(27y^9\right) +\left(P-1.08\right)0.66 +\left(R+r\right)\left(2\pi L+2\pi R-2\pi r\right) +\left(R+r\right)\left(2\pi L+2\pi\left(R-r\right)\right) +\left(X+1\right)\left(x+10\right) +\left(X+3\right)\left(X+3\right) +\left(X+3\right)^3\ge30 +\left(X+4\right)\left(X-2\right)>-1 +\left(X-1\right)^2+\left(Y+5\right)^2<36 +\left(\frac{- \frac{4}{5}}{2}\right)^{2} +\left(\frac{- \frac{4}{7}}{2}\right)^{2} +\left(\frac{- \frac{8}{9}}{2}\right)^{2} +\left(\frac{-180}{5}\right)+32\le F\le\left(\frac{270}{5}\right)+32 +\left(\frac{-1}{9}v\right)<2 +\left(\frac{-1}{9}v\right)\le2 +\left(\frac{-4x}{4}-24\right)\left(x+2\right)+5x +\left(\frac{11x+14}{5}5\right)>\left(16\right)5 +\left(\frac{120p^3}{40p^2}+\frac{80p^3}{40p^2}\right)+\frac{3p}{3} +\left(\frac{13x+9}{13}\right)13>\left(20\right)13 +\left(\frac{169x}{60}\right)60>\left(8\right)60 +\left(\frac{16x}{16}\right)>\frac{32}{16} +\left(\frac{17x+16}{18}\right)18>\left(1\right)18 +\left(\frac{19x}{19}\right)\ge\left(+\frac{1}{19}\right) +\left(\frac{1}{2}\left(x\right)\le3\right) +\left(\frac{1}{2}\left(x\right)\right)\le3 +\left(\frac{1}{2}h+\frac{5}{2}\right)\left(w+8\right)-\frac{1}{2}wh +\left(\frac{1}{2}x\le3\right) +\left(\frac{1}{2}x\right)\le3 +\left(\frac{1}{3^{10}}\right)^p +\left(\frac{1}{7}\right)^{4p} +\left(\frac{1}{x^3}\right)2 +\left(\frac{2 \left(x + 4\right)}{\left(x + 4\right)^{2}} - \frac{9}{\left(x + 4\right)^{2}}\right) \div \frac{x + 5}{\left(x + 4\right)^{2}} +\left(\frac{20s^{10}}{5t^5}\right)\times4t^2 +\left(\frac{2\left(x+4\right)-9}{\left(x+4\right)^2}\right)\times\frac{\left(x+4\right)^2}{x+5} +\left(\frac{2b}{8}+\frac{b}{8}\right)\div\left(\frac{2b}{8}-\frac{b}{8}\right) +\left(\frac{2q}{10}+\frac{q}{10}\right)\times\left(\frac{2q}{10}-\frac{q}{10}\right) +\left(\frac{2s}{8}+\frac{s}{8}\right)\times\left(\frac{2s}{8}-\frac{s}{8}\right) +\left(\frac{2t}{4}+\frac{t}{4}\right)\div\left(\frac{2t}{4}-\frac{t}{4}\right) +\left(\frac{2x+5}{3}\right)\times3>3\times3 +\left(\frac{2x+9}{7}\right)7\ge4\left(7\right) +\left(\frac{2x}{10}+\frac{x}{10}\right)\times\left(\frac{2x}{10}-\frac{x}{10}\right) +\left(\frac{2x}{3}\right)3>\left(-2\right)3 +\left(\frac{2}{1}\right)\frac{1}{2}x\le8\left(\frac{2}{1}\right) +\left(\frac{2}{3}\right)^x<\left(\frac{2}{3}\right)^2 +\left(\frac{2}{3}\right)^{x + 7} \leq \left(\frac{2}{3}\right)^{0} +\left(\frac{2}{3}\right)^{x} \leq \left(\frac{2}{3}\right)^{2} +\left(\frac{2}{y}\right)^6 +\left(\frac{3b}{8}\right)\div\left(\frac{b}{8}\right) +\left(\frac{3b}{8}\right)\times\left(\frac{8}{b}\right) +\left(\frac{3m}{5n}\times\frac{10n}{1}\right)\div9m +\left(\frac{3q}{10}\right)\times\left(\frac{q}{10}\right) +\left(\frac{3q}{8}\right)\times\left(\frac{8}{q}\right) +\left(\frac{3s}{8}\right)\times\left(\frac{s}{8}\right) +\left(\frac{3t}{4}\right)\div\left(\frac{t}{4}\right) +\left(\frac{3x+16}{18}\right)18>\left(12\right)18 +\left(\frac{3x-2}{2}+\frac{x+49}{3}\right)30\le\left(\frac{2x+5}{5}\right)30 +\left(\frac{3x}{2}\right)2>\left(27\right)2 +\left(\frac{3x}{2}\right)2\le\left(-15\right)2 +\left(\frac{3x}{4}\right)4<\left(-12\right)4 +\left(\frac{3}{-1}\right)\left(\frac{-1}{3}x\right)<\left(\frac{3}{-1}\right)\left(4\right) +\left(\frac{3}{-2}\right)\times\left(\frac{-2}{3}x\right)\le\left(\frac{3}{-2}\right)\times\left(2\right) +\left(\frac{3}{2}\right)\frac{2x}{3}\ge-4\left(\frac{3}{2}\right) +\left(\frac{3}{4}\right)^x\le\left(\frac{3}{4}\right)^3 +\left(\frac{3}{4}\right)^{x + 4} \leq \left(\frac{3}{4}\right)^{0} +\left(\frac{4x+9}{5}\right)\times5\ge9\times5 +\left(\frac{4x}{2}\right)\left(8\right)+\frac{3x}{8}\left(8\right)>\frac{57}{8}\left(8\right) +\left(\frac{4x}{3}\right)3\le\left(8\right)3 +\left(\frac{4x}{5}\right)+12\times5>12\times5 +\left(\frac{4x}{7}\right)\frac{5}{5}-\left(\frac{2x}{5}\right)\frac{7}{7}\le10 +\left(\frac{4}{-1}\right)\left(\frac{-1}{4}v\right)\ge\left(\frac{4}{-1}\right)\left(9\right) +\left(\frac{4}{1}\right)\frac{x}{-4}>9\left(4\right) +\left(\frac{500000+300x}{x}\right)x\le310x +\left(\frac{5n}{25}\right)\times5>40 +\left(\frac{5x-9}{3}\right)3>\left(2x-4\right)3 +\left(\frac{5x}{3}\right)3<\left(-40\right)3 +\left(\frac{5x}{3}\right)3>\left(-15\right)3 +\left(\frac{5x}{3}\right)3\ge\left(-10\right)3 +\left(\frac{5x}{40}-\frac{8x}{40}\right)40<0\times40 +\left(\frac{5}{1}\right)\frac{x}{5}<1\left(5\right) +\left(\frac{5}{1}\right)\frac{x}{5}\le-2\left(\frac{5}{1}\right) +\left(\frac{5}{3 y^{2}}\right)^{2} +\left(\frac{5}{6}\right)\frac{5x}{6}>-25\left(\frac{5}{\left(6\right)}\right) +\left(\frac{5}{9}\left(-25-32\right)\right)\le f\le\left(\frac{5}{9}\left(30-32\right)\right) +\left(\frac{5}{m^{10}}\right)^{2} +\left(\frac{5}{y}\right)^5 +\left(\frac{63}{64}\right)\frac{64}{63}x<\frac{1010}{63}\left(\frac{63}{\left(64\right)}\right) +\left(\frac{6x}{2}-42\right)\left(x+2\right)+4x +\left(\frac{6x}{5}+30\right)5>\left(6\right)5 +\left(\frac{6x}{5}\right)5>\left(-24\right)5 +\left(\frac{6}{1}\right)\frac{m}{-6}\le7\left(6\right) +\left(\frac{7x-5}{5}\right)5>\left(2x-4\right)5 +\left(\frac{7xy\times2y^2}{6y\times7wx}\right)\div\frac{15wx}{3w^2} +\left(\frac{7}{12}\right)^{2} +\left(\frac{8\left(x+1\right)}{\left(x+1\right)^2}-\frac{6}{\left(x+1\right)^2}\right)\times\frac{\left(x+1\right)^2}{x+7} +\left(\frac{8t+4t}{32}\right)\div\left(\frac{8t-4t}{32}\right) +\left(\frac{8x+2}{\left(x+1\right)^2}\right)\times\frac{\left(x+1\right)^2}{x+7} +\left(\frac{8x}{2}-48\right)\left(x+2\right)+7x +\left(\frac{8x}{3}-40\right)\le32 +\left(\frac{8x}{3}\right)\le72 +\left(\frac{8}{1}\right)\frac{x}{-8}<6\left(8\right) +\left(\frac{9}{-1}\right)\left(\frac{-1}{9}v\right)\ge\left(\frac{9}{-1}\right)\left(5\right) +\left(\frac{9}{5}\times-20\right)+32\le F\le\left(\frac{9}{5}\times30\right)+32 +\left(\frac{\left(x+y\right)}{yxz}+\frac{1}{xy}\right)\times\frac{1}{x+y+z} +\left(\frac{\left(x^5\right)^6}{\left(x^3\right)^2}\right) +\left(\frac{a}{4}\right)4<44 +\left(\frac{a}{4}\right)4<\left(11\right)4 +\left(\frac{b^3}{a^3}\right)^5 +\left(\frac{b^5}{a^5}\right) +\left(\frac{b^7}{a^7}\right) +\left(\frac{b^7}{a^8}\right)^4 +\left(\frac{b^{15}}{a^{15}}\right) +\left(\frac{b^{36}}{a^{20}}\right) +\left(\frac{b^{4}}{a^{5}}\right)^{2} +\left(\frac{b^{5}}{a^{9}}\right)^{4} +\left(\frac{b^{7}}{a^{3}}\right)^{3} +\left(\frac{b^{9}}{a^{5}}\right)^{4} +\left(\frac{b}{a}\right)^5 +\left(\frac{b}{a}\right)^n +\left(\frac{b}{a}\right)^{n} +\left(\frac{h-50}{5}\right)5\ge\left(1.645\right)5 +\left(\frac{hw}{2}+5h+\frac{5w}{2}+25-\frac{hw}{2}\right) +\left(\frac{n}{100}\right)\left(300n^3+250n\right) +\left(\frac{n}{2}\right)2>\left(9\right)2 +\left(\frac{n}{2}\right)^{2} - 2 \times \frac{n}{2} \times \frac{2}{n} + \left(\frac{- 2}{n}\right)^{2} +\left(\frac{n}{5}\right)\times5>40 +\left(\frac{n}{9}\right)^{-1} +\left(\frac{u^7}{u^{10}}\right)^3 +\left(\frac{x+3}{4}\right)-\left(\frac{x+2}{20}\right)>\left(\frac{3}{5}\right) +\left(\frac{x+6}{5}-3\right)5\ge\left(5\right)5 +\left(\frac{x^{16}y^4}{z^8}\right) +\left(\frac{xz+yz}{yxz^2}+\frac{1}{xy}\right)\times\frac{1}{x+y+z} +\left(\frac{x}{10}\times60\right)-\left(\frac{x}{15}\times60\right)+\left(\frac{x}{6}\times60\right)-4\left(60\right)\ge0 +\left(\frac{x}{3}-5\right)\le2 +\left(\frac{x}{3}\right)-3\le6 +\left(\frac{x}{3}\right)\le1 +\left(\frac{x}{3}\right)\le5 +\left(\frac{x}{3}\right)\le9 +\left(\frac{x}{4}\right)4\ge\left(7\right)4 +\left(\frac{x}{7}+\frac{x+4}{9}\right)<\frac{45}{63} +\left(\frac{x}{9}-1+1\right)\le6+1 +\left(\frac{x}{9}-1\right)\le2 +\left(\frac{x}{9}-1\right)\le6 +\left(\frac{x}{9}-2\right)\le5 +\left(\frac{x}{9}-6\right)\le2 +\left(\frac{x}{9}\right)\le7 +\left(\frac{x}{9}\times9\right)\le7\times9 +\left(\frac{x}{xyz}+\frac{y}{yxz}+\frac{z}{xyz}\right)\times\frac{1}{x+y+z} +\left(\left( 3 x\right)^{2} - \left( 2 y\right)^{2}\right) + \left( 2 x + 3 y\right)^{2} +\left(\left( 3 x\right)^{2} - \left( 2 y\right)^{2}\right) + \left(\left( 2 x\right)^{2} + 2 \times 2 x \times 3 y + \left( 3 y\right)^{2}\right) +\left(\left( x^{7} y^{3}\right)^{\frac{1}{4}}\right)^{16} +\left(\left(-1>x\right)\left(\left(1x\right)\right) +\left(\left(2m^2+18m\right)-6\left(m+9\right)\right)-\left(m\left(m-4\right)-1\left(m-4\right)\right) +\left(\left(3x\right)^2-\left(2y\right)^2\right)+\left(2x+3y\right)^2 +\left(\left(3x\right)^2-\left(2y\right)^2\right)+\left(\left(2x\right)^2+2\times2x\times3y+\left(3y\right)^2\right) +\left(\left(4m^2+36m-5m-45\right)\right)-\left(m\left(m-3\right)-2\left(m-3\right)\right) +\left(\left(5x-6\right)+4y\right)\left(\left(5x-6\right)-4y\right) +\left(\left(9\le x\le3\right)\right) +\left(\left(\left(2m^2+18m\right)-6m-54\right)\right)-\left(m\left(m-4\right)-1\left(m-4\right)\right) +\left(\left(a+b\right)+\left(a-b\right)\right)\left(\left(a+b\right)-\left(a-b\right)\right) +\left(\left(a+b\right)+a-b\right)\left(\left(a+b\right)-a+b\right) +\left(\left(un\right)^2-3^2\right) +\left(\left(x+19x^2\right)-x\right)\left(\left(x+19x^2\right)+x\right) +\left(\left(x+1\right)\left(x+5\right)\right)-\left(\left(x-1\right)\left(x+1\right)\right)<0 +\left(\left(x+3\right)\left(x-3\right)\right)^2 +\left(\left(x+4\right)\times3\right)-12 +\left(\left(x+7\right)\times6\right)-42 +\left(\left(x-2\right)+y\right)\left(\left(x-2\right)-y\right) +\left(\left(x^2+5x+3x+15\right)\left(x+3\right)\right) +\left(\left(y+17y^2\right)-y\right)\left(\left(y+17y^2\right)+y\right) +\left(\left(y+2\right)+x\right)\left(y+4\right) +\left(\sqrt{7}+\sqrt{3}-1\right)\left(\sqrt{7}+\sqrt{3}-1\right) +\left(\sqrt{k}+10\right)-\sqrt{k}+10 +\left(\sqrt{m}\right)^2+n^2+2\sqrt{m}n +\left(\sqrt{m}\right)^{2} + n^{2} + 2 \sqrt{m} n +\left(a + b + a - b\right) \left(a + b - \left(a - b\right)\right) +\left(a + b\right)^{2} +\left(a - b\right)^{2} +\left(a+10\right)\left(a+15\right) +\left(a+15\right)\left(a+10\right) +\left(a+2\right)\left(a^{\left(2\right)}+1\right) +\left(a+6\right)\left(a^2+1\right) +\left(a+b+a-b\right)\left(a+b-a+b\right) +\left(a+b\right)\left(3+v\right) +\left(a+b\right)\left(4+v\right) +\left(a+b\right)\left(c+d\right) +\left(a+b\right)^2 +\left(a+b\right)^3-6\left(a+b\right)+4 +\left(a+b\right)c +\left(a-3\right)\left(a-9\right)\left(a+6\right) +\left(a-b\right)\left(3-b\right) +\left(a-b\right)\left(7-b\right) +\left(a-b\right)\left(a-b\right) +\left(a-b\right)^2 +\left(a 0 +\left(k + 6\right)^{2} - 4 \times 1 \left(k + 6\right) > 0 +\left(k - 2\right)^{2} - 4 \times 1 \left(k - 2\right) > 0 +\left(k - \frac{9}{2}\right)^{2} +\left(k+10\right)\left(k-10\right) +\left(k+1\right)>49 +\left(k+1\right)\left(k+8\right) +\left(k+2\right)\left(k+6\right)>0 +\left(k+3\right)\le3 +\left(k+3\right)\left(k-3\right) +\left(k+4\right)\le4 +\left(k+4\right)\left(k+11\right) +\left(k+5\right)\le5 +\left(k+6\right)\le6 +\left(k+6\right)\left(k+2\right)>0 +\left(k+6\right)\left(k-2\right)>0 +\left(k+6\right)^2-4\left(1\right)\left(k+6\right)>0 +\left(k+6\right)^2-4\left(k+6\right)>0 +\left(k+6\right)^2-4\times1\times\left(k+6\right)>0 +\left(k+7\right)\le7 +\left(k+8\right)>9 +\left(k+8\right)\le8 +\left(k+8\right)\le\frac{48}{6} +\left(k+8\right)\left(k-8\right) +\left(k+9-9\right)\le9-9 +\left(k+9\right)\le9 +\left(k+9\right)\left(k-9\right) +\left(k+\sqrt{9}\right)\left(k-\sqrt{9}\right) +\left(k-10\right)\left(k+10\right) +\left(k-11\right)\left(k-5\right) +\left(k-12\right)\left(k+12\right) +\left(k-2\right)\left(k+6\right)>0 +\left(k-2\right)\left(k-6\right)>0 +\left(k-2\right)^2-4\left(1\right)\left(k-2\right)>0 +\left(k-2\right)^2-4\left(k-2\right)>0 +\left(k-2\right)^2-4\left(k-2\right)\left(1\right)>0 +\left(k-2\right)^2-4\times1\left(k-2\right)>0 +\left(k-2\right)^2-4\times1\times\left(k-2\right)>0 +\left(k-2\right)^2-4k+8>0 +\left(k-3\right)\left(k+3\right) +\left(k-3\right)^2 +\left(k-4\right)\left(k+4\right) +\left(k-4\right)^2>4 +\left(k-5\right)\left(k+5\right) +\left(k-5\right)\left(k-5\right) +\left(k-5\right)^2 +\left(k-6\right)\left(k-2\right)>0 +\left(k-7\right)\left(k+7\right) +\left(k\le0\right) +\left(kv-4\right)\left(kv+4\right) +\left(kv-9\right)\left(kv+9\right) +\left(m+1.5\right)\left(m-1.5\right) +\left(m+10\right)\left(m-10\right) +\left(m+11\right)\left(m+4\right) +\left(m+11\right)\left(m-11\right) +\left(m+12\right)\left(m-9\right) +\left(m+13\right)\left(m+10\right) +\left(m+1\right)\left(4m-7\right)-\left(m-3\right)\left(m-2\right) +\left(m+2\right)\left(m+11\right) +\left(m+3\right)\left(m+12\right) +\left(m+3\right)\left(m+9\right) +\left(m+3\right)\left(m-3+3\right) +\left(m+3\right)\left(m-3\right) +\left(m+3\right)\left(m\right) +\left(m+4\right)\left(m+12\right) +\left(m+4\right)\left(m+5\right) +\left(m+4\right)\left(m+9\right) +\left(m+4\right)\left(m-4\right)>0 +\left(m+4\right)^2 +\left(m+5\right)\left(m+12\right) +\left(m+5\right)\left(m+8\right) +\left(m+5\right)\left(m+9\right) +\left(m+6\right)\left(m+8\right) +\left(m+6\right)\left(m-6\right) +\left(m+7\right)\left(m+10\right) +\left(m+7\right)\left(m+3\right) +\left(m+7\right)\left(m+7\right)-1 +\left(m+7\right)\left(m+9\right) +\left(m+7\right)\left(m+9\right)\left(m+3\right) +\left(m+7\right)\left(m-7\right) +\left(m+7\right)^2-1 +\left(m+8\right)\left(m+2\right) +\left(m+8\right)\left(m+3\right) +\left(m+8\right)\left(m+5\right) +\left(m+8\right)\left(m-3\right) +\left(m+8\right)\left(m-8\right) +\left(m+8\right)\left(m-8\right)+5\left(m+8\right) +\left(m+9\right)\left(m+2\right) +\left(m+9\right)\left(m+3\right) +\left(m+9\right)\left(m+4\right) +\left(m+9\right)\left(m+4\right)\left(m+3\right) +\left(m+9\right)\left(m+6\right) +\left(m+9n\right)\left(m+9n\right) +\left(m+n\right)\left(y-5\right)\left(y-2\right) +\left(m+n\right)\left(y^2-7y+10\right) +\left(m+n\right)k +\left(m-11\right)\left(m+11\right) +\left(m-2\right)\left(m+2\right) +\left(m-2\right)\left(m+3\right) +\left(m-2\right)^2 +\left(m-3\right)\left(m+3\right) +\left(m-3\right)\left(m+6\right) +\left(m-4\right)\left(m+3\right) +\left(m-5\right)\left(m+5\right) +\left(m-5\right)\left(m-5\right) +\left(m-6\right)\left(m+6\right) +\left(m-6\right)\left(m-6\right) +\left(m-7\right)\left(m+7\right) +\left(m-7\right)\left(m+7\right)\left(m-4\right) +\left(m-8\right)\left(m+8\right) +\left(m-n\right)^2 +\left(m<-9\right) +\left(m\div4\right)-5 +\left(m\right)>-\frac{16}{20} +\left(m\right)>-\frac{4}{5} +\left(m\right)^{2} + 2 \times m \times 10 n + \left( 10 n\right)^{2} +\left(m\right)^{2} + 2 \times m \times 2 n + \left( 2 n\right)^{2} +\left(m\right)^{2} + 2 \times m \times 6 n + \left( 6 n\right)^{2} +\left(m^2+6m+9\right)+\left(m^2+8m+16\right)+\left(m^2+10m+25\right) +\left(m^2-49\right)\left(m-4\right) +\left(m^2-6^2\right) +\left(ma-6\right)\left(ma+6\right) +\left(mn-5\right)\left(mn+5\right) +\left(n+10\right)\left(n-10\right) +\left(n+3\right)^4 +\left(n+5\right)\left(n-5\right) +\left(n+9\right)\left(n-9\right) +\left(n+x\right)\times\left(7+x\right) +\left(n+x\right)\times\left(x+7\right) +\left(n-10\right)\left(n+10\right) +\left(n-11\right)\left(n+11\right) +\left(n-11\right)\left(n-3\right) +\left(n-18\right)4 +\left(n-1\right)<5.5 +\left(n-1\right)<\frac{34}{7} +\left(n-1\right)\times-6>-33 +\left(n-1\right)\times6<33 +\left(n-1\right)\times\left(-8\right)>-41 +\left(n-1\right)\times\left(-8\right)>-46 +\left(n-2\right)\left(n+2\right) +\left(n-2\right)\left(n+5\right) +\left(n-3\right)\left(n+3\right) +\left(n-5\right)\left(n+5\right) +\left(n-5\right)\left(n-9\right) +\left(n-6\right)\left(n+2\right) +\left(n-7\right)\left(n+7\right) +\left(n-8\right)\left(n+8\right) +\left(n-9\right)\left(n+9\right) +\left(n>\frac{500}{7}\right) +\left(n\right)<6.5 +\left(nk+8\right)\left(nk-8\right) +\left(nm-6\right)\left(nm+6\right) +\left(ny+9\right)\left(ny-9\right) +\left(p+10\right)\left(p+10\right)-\left(p+5\right)\left(p+5\right) +\left(p+2\right)\left(p+2\right)-\left(p+11\right)\left(p+11\right) +\left(p+3\right)\left(2+5m\right) +\left(p+3\right)\left(3+5m\right) +\left(p+7\right)\left(p-4\right) +\left(p+8\right)\left(p+8\right)-\left(p+11\right)\left(p+11\right) +\left(p+8\right)\left(p+8\right)-\left(p+3\right)\left(p+3\right) +\left(p+8\right)\left(p-5\right) +\left(p+8\right)\left(p-7\right) +\left(p+r\right)\left(4q+w\right) +\left(p-11\right)\left(p+11\right)\left(7p-6\right) +\left(p-5\right)\left(p+6\right) +\left(p-8\right)\left(p-2\right) +\left(p-q\right)^2 +\left(p\right)<9 +\left(p\right)^{2} + 2 \times p \times 3 q + \left( 3 q\right)^{2} +\left(p\right)^{2} + 2 \times p \times 7 q + \left( 7 q\right)^{2} +\left(p\times5\right)+9<34 +\left(p\times5\right)<25 +\left(p^2+10p+10p+100\right)-\left(p^2+5p+5p+25\right) +\left(p^2+16p+64\right)-\left(p^2+22p+121\right) +\left(p^2+20p+100\right)-\left(p^2+10p+25\right) +\left(p^2+4p+4\right)-\left(p+11\right)\left(p+11\right) +\left(p^2+4p+4\right)-\left(p^2+18p+81\right) +\left(p^2+4p+4\right)-\left(p^2+p22+121\right) +\left(p^2-121\right)\left(7p-6\right) +\left(p^2-6p\right)+\left(-3p-27\right) +\left(p^{4}\right)^{4} \left(q^{5}\right)^{4} +\left(pq+rs\right)\left(14q-9y\right) +\left(pq+rs\right)\left(19q-10y\right) +\left(pq+rs\right)\left(7q-2y\right) +\left(pq\right)^{16} +\left(q + y\right)^{2} +\left(q+3\right)\left(q+10\right) +\left(q+9\right)\left(q-6\right) +\left(q-2\right)\left(q+9\right) +\left(q-u\right)^2 +\left(r + u\right)^{2} +\left(r - \frac{3}{2}\right)^{2} +\left(r - u\right)^{2} +\left(r+1\right)P\left(1+r\right)^4 +\left(r+3\right)^3 +\left(r+t\right)\left(28s+w\right) +\left(r+t\right)\left(7s+w\right) +\left(r-10\right)\left(r-5\right) +\left(r-12\right)\left(r-4\right) +\left(r-6\right)\left(r-8\right) +\left(r-8\right)\left(r-3\right) +\left(r-\frac{9}{2}\right)^2 +\left(r-b\right)^2 +\left(r-c\right)\left(r-c\right) +\left(r-c\right)^2 +\left(r-s\right)\left(r-s\right) +\left(r-s\right)^2 +\left(r\right)^{2} + 2 \times r \times 5 s + \left( 5 s\right)^{2} +\left(s - t\right)^{2} +\left(s+3\right)\left(s-5\right) +\left(s+4\right)\left(s+8\right) +\left(s+5\right)\left(s-4\right) +\left(s+7\right)^2 +\left(s+t\right)r +\left(s-11\right)\left(s-5\right) +\left(s-4\right)\left(s+12\right) +\left(s-t\right)\left(3-t\right) +\left(s-t\right)^2 +\left(t - \frac{11}{2}\right)^{2} +\left(t - c\right)^{2} +\left(t+11\right)\left(t+4\right) +\left(t+2\right)\left(t+3\right) +\left(t+3\right)\left(t-4\right) +\left(t+7\right)5s +\left(t+7\right)\left(t+3\right) +\left(t+7\right)\left(t+4\right) +\left(t+7\right)\left(t+5\right) +\left(t+8\right)\left(t+7\right) +\left(t+9\right)\left(t+12\right) +\left(t+9\right)\left(t+5\right) +\left(t+9\right)\left(t+8\right) +\left(t+9\right)\left(t+8\right)\left(t+5\right) +\left(t-1\right)\left(3t+4\right) +\left(t-1\right)\left(9t+10\right) +\left(t-2\right)\left(-16t-16\right) +\left(t-2\right)\left(2t+3\right) +\left(t-3\right)\left(2t+3\right) +\left(t-3\right)\left(8t+9\right) +\left(t-3\right)\left(t+3\right) +\left(t-3\right)\left(t-3\right) +\left(t-3\right)^2 +\left(t-4\right)\left(10t+11\right) +\left(t-4\right)\left(9t+10\right) +\left(t-5\right)\left(10t+11\right) +\left(t-y\right)\left(t-y\right) +\left(t-y\right)^2 +\left(t^{4}\right)^{3} \div \frac{t^{4}}{t^{9}} +\left(u - \frac{3}{2}\right)^{2} +\left(u+2\right)\left(2u+3\right) +\left(u+5\right)\left(u+8\right) +\left(u+5\right)^2 +\left(u+7\right)\left(u-7\right) +\left(u+9\right)\left(u-9\right) +\left(u+w\right)\left(13v+w\right) +\left(u-10\right)\left(u+10\right) +\left(u-3\right)\left(u+3\right) +\left(u-4\right)\left(3u-2\right) +\left(u-6\right)\left(u+2\right) +\left(u-6\right)\left(u+5\right) +\left(u-6\right)\left(u+6\right) +\left(u-7\right)\left(u+7\right) +\left(u-v\right)\left(18\right) +\left(u^2+2v^2\right)^4 +\left(u^v\right)^2 +\left(u^{ - 5 }\right)^{2} +\left(u^{-3}\right)^3 +\left(u^{16}\times u^4\div u^{28}\right) +\left(u^{20}\div u^{28}\right) +\left(uk-10\right)\left(uk+10\right) +\left(un-2\right)\left(un+2\right) +\left(uv-12\right)\left(uv+12\right) +\left(v+12\right)\left(v-10\right) +\left(v+2\right)\left(v-2\right) +\left(v+4\right)\left(v-4\right) +\left(v+7\right)\left(v-7\right) +\left(v+7\right)\left(x-7\right) +\left(v+8\right)\left(v-8\right) +\left(v+9\right)\left(v-8\right) +\left(v+9\right)\left(v-9\right) +\left(v+\frac{1}{3}\right)\left(v+\frac{1}{3}\right)\left(v+\frac{1}{3}\right) +\left(v-10\right)\left(v-1\right) +\left(v-1\right)\left(v-1\right) +\left(v-1\right)^2 +\left(v-2\right)\left(v+2\right) +\left(v-3\right)\left(v+3\right) +\left(v-4\right)\left(v+3\right) +\left(v-4\right)^2 +\left(v-5\right)\left(v+5\right) +\left(v-5\right)\left(v-5\right) +\left(v-5\right)^2 +\left(v-6\right)\left(v+2\right) +\left(v-6\right)\left(v+5\right) +\left(v-6\right)\left(v+6\right) +\left(v-8\right)\left(v-3\right) +\left(v-9\right)\left(v+9\right) +\left(v^2-4\right) +\left(va+4\right)\left(va-4\right) +\left(vy+12\right)\left(vy-12\right) +\left(w+3\right)\left(w+7\right) +\left(w+7\right)\left(w+9\right) +\left(w-4\right)\left(w+4\right)\left(w^2+4\right) +\left(w^8\right)^{-4} +\left(x + 2 y\right) \left( 4 x + 8 y\right) +\left(x + 11\right)^{2} +\left(x + 1\right) - \left( - 4 x^{2} - 2\right) +\left(x + 1\right) \left(x - 3\right) < 0 +\left(x + 1\right)^{2} +\left(x + 1\right)^{2} + \left(y - 2\right)^{2} < 6^{2} +\left(x + 1\right)^{2} + \left(y - 5\right)^{2} < 9^{2} +\left(x + 1\right)^{2} - 1 +\left(x + 2\right)^{2} + \left(y - 3\right)^{2} < 4^{2} +\left(x + 2\right)^{2} + \left(y - 5\right)^{2} < 25 +\left(x + 2\right)^{2} + \left(y - 5\right)^{2} < 5^{2} +\left(x + 2\right)^{2} - 2 +\left(x + 2\right)^{2} - 4 +\left(x + 2\right)^{2} - 4 + 2 +\left(x + 3\right) - \left( 3 x^{2} - 3\right) +\left(x + 3\right)^{2} + \left(y - 1\right)^{2} < 64 +\left(x + 3\right)^{2} + \left(y - 1\right)^{2} < 8^{2} +\left(x + 3\right)^{2} + \left(y - 5\right)^{2} < 9^{2} +\left(x + 3\right)^{2} + \left(y - 6\right)^{2} < 3^{2} +\left(x + 3\right)^{2} + \left(y - 6\right)^{2} < 49 +\left(x + 3\right)^{2} + \left(y - 6\right)^{2} < 7^{2} +\left(x + 3\right)^{2} + \left(y - 6\right)^{2} < 9 +\left(x + 3\right)^{2} - 9 + 4 +\left(x + 4\right)^{2} + \left(y - 1\right)^{2} < 9^{2} +\left(x + 4\right)^{2} - x^{4} +\left(x + 5\right)^{2} +\left(x + 5\right)^{2} + \left(y - 2\right)^{2} < 36 +\left(x + 5\right)^{2} + \left(y - 2\right)^{2} < 6^{2} +\left(x + 5\right)^{2} + \left(y - 3\right)^{2} < 16 +\left(x + 5\right)^{2} + \left(y - 3\right)^{2} < 4^{2} +\left(x + 5\right)^{2} + \left(y - 3\right)^{2} < 8^{2} +\left(x + 5\right)^{2} + \left(y - 4\right)^{2} < 16 +\left(x + 5\right)^{2} + \left(y - 4\right)^{2} < 4^{2} +\left(x + 5\right)^{2} + \left(y - 6\right)^{2} < 36 +\left(x + 5\right)^{2} + \left(y - 6\right)^{2} < 3^{2} +\left(x + 5\right)^{2} + \left(y - 6\right)^{2} < 6^{2} +\left(x + 5\right)^{2} - 1 +\left(x + 5\right)^{2} - 25 +\left(x + 5\right)^{2} - 25 + 24 +\left(x + 5\right)^{2} - 25 + 34 +\left(x + 6\right)^{2} + \left(y - 1\right)^{2} < 9^{2} +\left(x + 6\right)^{2} + \left(y - 2\right)^{2} < 64 +\left(x + 6\right)^{2} + \left(y - 2\right)^{2} < 8^{2} +\left(x + 6\right)^{2} + \left(y - 3\right)^{2} < 16 +\left(x + 6\right)^{2} + \left(y - 3\right)^{2} < 4^{2} +\left(x + 6\right)^{2} + \left(y - 5\right)^{2} < 49 +\left(x + 6\right)^{2} + \left(y - 5\right)^{2} < 7^{2} +\left(x + 6\right)^{2} - 36 +\left(x + 6\right)^{2} - x^{4} +\left(x + 7\right)^{2} +\left(x + 7\right)^{2} - x^{4} +\left(x + 9\right)^{2} - 81 + 90 +\left(x + \frac{11}{2}\right)^{2} - \frac{121}{4} + 28 +\left(x + \frac{11}{2}\right)^{2} - \frac{9}{4} +\left(x + \frac{3}{2}\right)^{2} + \frac{11}{4} +\left(x + \frac{3}{2}\right)^{2} - \frac{9}{4} + 5 +\left(x + \frac{5}{2}\right)^{2} + \frac{3}{4} +\left(x + \frac{5}{2}\right)^{2} - \frac{25}{4} + 7 +\left(x + \frac{7}{2}\right)^{2} - \frac{49}{4} + 10 +\left(x + \frac{9}{2}\right)^{2} - \frac{5}{4} +\left(x + \frac{9}{2}\right)^{2} - \frac{81}{4} + 19 +\left(x + x\right) \sqrt{ a x} +\left(x + y\right)^{14} +\left(x - 1\right)^{18} +\left(x - 1\right)^{2} + \left(y + 2\right)^{2} < 36 +\left(x - 1\right)^{2} + \left(y + 2\right)^{2} < 5^{2} +\left(x - 1\right)^{2} + \left(y + 2\right)^{2} < 6^{2} +\left(x - 1\right)^{2} + \left(y + 5\right)^{2} < 5^{2} +\left(x - 29\right)^{2} - 841 + 216 +\left(x - 2\right) \left(x - 4\right) < 0 +\left(x - 2\right)^{2} + \left(y + 1\right)^{2} < 16 +\left(x - 2\right)^{2} + \left(y + 1\right)^{2} < 4^{2} +\left(x - 2\right)^{2} + \left(y + 3\right)^{2} < 64 +\left(x - 2\right)^{2} + \left(y + 3\right)^{2} < 8^{2} +\left(x - 2\right)^{2} + \left(y + 4\right)^{2} < 81 +\left(x - 2\right)^{2} + \left(y + 4\right)^{2} < 9^{2} +\left(x - 2\right)^{2} + \left(y + 5\right)^{2} < 49 +\left(x - 2\right)^{2} + \left(y + 5\right)^{2} < 7^{2} +\left(x - 2\right)^{2} + \left(y + 6\right)^{2} < 49 +\left(x - 2\right)^{2} + \left(y + 6\right)^{2} < 7^{2} +\left(x - 2\right)^{2} - 4 + 3 +\left(x - 3\right) \left(x + 3\right) \leq 0 +\left(x - 3\right)^{2} + \left(y + 2\right)^{2} < 4^{2} +\left(x - 3\right)^{2} + \left(y + 2\right)^{2} < 64 +\left(x - 3\right)^{2} + \left(y + 2\right)^{2} < 8^{2} +\left(x - 3\right)^{2} + \left(y + 2\right)^{2} < 9^{2} +\left(x - 3\right)^{2} + \left(y + 6\right)^{2} < 25 +\left(x - 3\right)^{2} + \left(y + 6\right)^{2} < 5^{2} +\left(x - 3\right)^{2} + \left(y + 6\right)^{2} < 81 +\left(x - 3\right)^{2} + \left(y + 6\right)^{2} < 9^{2} +\left(x - 4\right) \left( 6 x + x - 4 + 9\right) +\left(x - 4\right)^{2} + \left(y + 1\right)^{2} < 4^{2} +\left(x - 4\right)^{2} + \left(y + 1\right)^{2} < 9^{2} +\left(x - 4\right)^{2} + \left(y + 3\right)^{2} < 9^{2} +\left(x - 4\right)^{2} - 16 + 21 +\left(x - 5\right) \left(x - 3\right) < 0 +\left(x - 5\right)^{2} + \left(y + 1\right)^{2} < 25 +\left(x - 5\right)^{2} + \left(y + 2\right)^{2} < 7^{2} +\left(x - 6\right) \left(x + 6\right) \leq 0 +\left(x - 6\right)^{2} + \left(y + 5\right)^{2} < 4^{2} +\left(x - 6\right)^{2} + \left(y + 5\right)^{2} < 7^{2} +\left(x - 7\right)^{2} + 8 +\left(x - 7\right)^{2} - 49 + 57 +\left(x - 8\right)^{2} - 64 + 73 +\left(x - \frac{11}{2}\right)^{2} - \frac{5}{4} +\left(x - \frac{7}{2}\right)^{2} - \frac{49}{4} + 8 +\left(x - \frac{9}{2}\right)^{2} - \frac{5}{4} +\left(x - \frac{9}{2}\right)^{2} - \frac{81}{4} + 19 +\left(x - r\right)^{2} +\left(x - y\right)^{11} +\left(x - y\right)^{14} +\left(x+-4\right)\left(x+-3\right) +\left(x+-4\right)\left(x+-5\right)\le0 +\left(x+1.5\right)\left(x-1.5\right) +\left(x+1.5\right)^2-\frac{5}{4} +\left(x+10\right)>10 +\left(x+10\right)\left(x+10\right) +\left(x+10\right)\left(x+2\right) +\left(x+10\right)\left(x+3\right) +\left(x+10\right)\left(x+5\right) +\left(x+10\right)\left(x+6\right) +\left(x+10\right)\left(x+7\right) +\left(x+10\right)\left(x+8\right) +\left(x+10\right)\left(x-10\right) +\left(x+10\right)\left(x-11\right) +\left(x+10\right)\left(x-12\right) +\left(x+10\right)\left(x-2\right) +\left(x+10\right)\left(x-4\right) +\left(x+10\right)\left(x-7\right) +\left(x+10\right)^2 +\left(x+11\right)\left(x+2\right) +\left(x+11\right)\left(x+3\right) +\left(x+11\right)\left(x+4\right) +\left(x+11\right)\left(x+5\right) +\left(x+11\right)\left(x-11\right) +\left(x+11\right)\left(x-5\right) +\left(x+11\right)\left(x-7\right) +\left(x+11\right)^2 +\left(x+12\right)\left(-x-3\right) +\left(x+12\right)\left(-x-9\right) +\left(x+12\right)\left(x+10\right) +\left(x+12\right)\left(x+2\right) +\left(x+12\right)\left(x+3\right) +\left(x+12\right)\left(x+5\right) +\left(x+12\right)\left(x-12\right) +\left(x+12\right)\left(x-2\right) +\left(x+13\right)\left(x-5\right) +\left(x+14\right)\left(x-9\right) +\left(x+15\right)\left(x-2\right) +\left(x+15\right)\left(x-5\right) +\left(x+15\right)\left(x-6\right) +\left(x+16\right)\left(x-6\right) +\left(x+19\right)\left(x-6\right) +\left(x+1\right)-9 +\left(x+1\right)>-4 +\left(x+1\right)>7 +\left(x+1\right)\left(+5-1\right)<0 +\left(x+1\right)\left(4\right)<0 +\left(x+1\right)\left(\left(x+5\right)-\left(x-1\right)\right)<0 +\left(x+1\right)\left(x+10\right) +\left(x+1\right)\left(x+1\right) +\left(x+1\right)\left(x+2\right) +\left(x+1\right)\left(x+3\right) +\left(x+1\right)\left(x+3\right)<0 +\left(x+1\right)\left(x+3\right)<\left(x^2-1\right)+2 +\left(x+1\right)\left(x+3\right)0 +\left(x+2\right)>4 +\left(x+2\right)\ge-2 +\left(x+2\right)\ge18 +\left(x+2\right)\le3 +\left(x+2\right)\le\frac{18}{6} +\left(x+2\right)\left(5x+3\right)<0 +\left(x+2\right)\left(5x-4\right)<0 +\left(x+2\right)\left(x+10\right) +\left(x+2\right)\left(x+11\right) +\left(x+2\right)\left(x+1\right) +\left(x+2\right)\left(x+1\right)<0 +\left(x+2\right)\left(x+2\right) +\left(x+2\right)\left(x+3\right) +\left(x+2\right)\left(x+3\right)<0 +\left(x+2\right)\left(x+3\right)\ge0 +\left(x+2\right)\left(x+4\right) +\left(x+2\right)\left(x+5\right) +\left(x+2\right)\left(x+5\right)<0 +\left(x+2\right)\left(x+8\right) +\left(x+2\right)\left(x-12\right) +\left(x+2\right)\left(x-1\right)<0 +\left(x+2\right)\left(x-1\right)\le0 +\left(x+2\right)\left(x-2\right) +\left(x+2\right)\left(x-2\right)\le0 +\left(x+2\right)\left(x-3\right)<0 +\left(x+2\right)\left(x-4\right) +\left(x+2\right)\left(x-5\right) +\left(x+2\right)\left(x-5\right)<0 +\left(x+2\right)\left(x-7\right) +\left(x+2\right)\left(x-9\right) +\left(x+2\right)\left(x^2-2x+2^2\right) +\left(x+2\right)\left(x^2-2x+4\right) +\left(x+2\right)\left(y+10\right) +\left(x+2\right)\left(y-3\right) +\left(x+2\right)\left(y-5\right) +\left(x+2\right)^2 +\left(x+2\right)^2+\left(y-1\right)^2<16 +\left(x+2\right)^2+\left(y-3\right)^2<16 +\left(x+2\right)^2+\left(y-4\right)^2<36 +\left(x+2\right)^2+\left(y-4\right)^2<64 +\left(x+2\right)^2+\left(y-4\right)^2<6^2 +\left(x+2\right)^2+\left(y-5\right)^2<25 +\left(x+2\right)^2+\left(y-5\right)^2<81 +\left(x+2y\right)\left(4x+8y\right) +\left(x+2y\right)\left(x^2-2xy+4y^2\right) +\left(x+3\right) +\left(x+3\right)-3\ge1-3 +\left(x+3\right)-5 +\left(x+3\right)\ge1 +\left(x+3\right)\ge44 +\left(x+3\right)\le8 +\left(x+3\right)\le\frac{32}{4} +\left(x+3\right)\left(4x+5\right)<0 +\left(x+3\right)\left(4x-5\right)<0 +\left(x+3\right)\left(x+1\right) +\left(x+3\right)\left(x+1\right)0 +\left(x+5\right)>0,\left(x-4\right)>0 +\left(x+5\right)\ge10 +\left(x+5\right)\ge42 +\left(x+5\right)\le24\div4 +\left(x+5\right)\le6 +\left(x+5\right)\le7 +\left(x+5\right)\le9 +\left(x+5\right)\left(2x+3\right)<0 +\left(x+5\right)\left(3x+2\right)<0 +\left(x+5\right)\left(3x+4\right)<0 +\left(x+5\right)\left(3x-2\right)<0 +\left(x+5\right)\left(3x-4\right)<0 +\left(x+5\right)\left(4x+3\right)<0 +\left(x+5\right)\left(8+x\right) +\left(x+5\right)\left(x+10\right) +\left(x+5\right)\left(x+12\right) +\left(x+5\right)\left(x+1\right) +\left(x+5\right)\left(x+1\right)<0 +\left(x+5\right)\left(x+1\right)<\left(x+1\right)\left(x-1\right) +\left(x+5\right)\left(x+2\right) +\left(x+5\right)\left(x+2\right)<0 +\left(x+5\right)\left(x+3\right) +\left(x+5\right)\left(x+3\right)<0 +\left(x+5\right)\left(x+4\right)<0 +\left(x+5\right)\left(x+5\right) +\left(x+5\right)\left(x+6\right) +\left(x+5\right)\left(x+7\right) +\left(x+5\right)\left(x+8\right) +\left(x+5\right)\left(x+9\right) +\left(x+5\right)\left(x-1\right)<0 +\left(x+5\right)\left(x-1\right)<\left(x^2-7\right) +\left(x+5\right)\left(x-1\right)40 +\left(x+5\right)\times\left(x+9\right)\times14 +\left(x+5\right)^2 +\left(x+5\right)^2+\left(y-1\right)^2<81 +\left(x+5\right)^2+\left(y-2\right)^2<25 +\left(x+5\right)^2+\left(y-3\right)^2<4^2 +\left(x+5\right)^2+\left(y-3\right)^2<64 +\left(x+5\right)^2+\left(y-4\right)^2<9 +\left(x+5\right)^2+\left(y-6\right)^2<9 +\left(x+5\right)^2+b +\left(x+5\right)m\times\left(x+9\right)m\times14 +\left(x+6\right)-2 +\left(x+6\right)-8 +\left(x+6\right)<10\times\frac{\log\left(3\right)}{\log\left(3\right)} +\left(x+6\right)\ge10 +\left(x+6\right)\ge2 +\left(x+6\right)\ge40 +\left(x+6\right)\ge7 +\left(x+6\right)\le4 +\left(x+6\right)\le8 +\left(x+6\right)\left(10+x\right) +\left(x+6\right)\left(x+10\right) +\left(x+6\right)\left(x+11\right) +\left(x+6\right)\left(x+2\right) +\left(x+6\right)\left(x+2\right)>0 +\left(x+6\right)\left(x+6\right) +\left(x+6\right)\left(x+7\right) +\left(x+6\right)\left(x+8\right) +\left(x+6\right)\left(x+9\right) +\left(x+6\right)\left(x-6\right) +\left(x+6\right)\left(x-6\right)\le0 +\left(x+6\right)\left(x-7\right) +\left(x+6\right)\times\left(x+9\right)\times13 +\left(x+6\right)^2 +\left(x+6\right)^2+\left(y-1\right)^2<25 +\left(x+6\right)^2+\left(y-1\right)^2<36 +\left(x+6\right)^2+\left(y-1\right)^2<81 +\left(x+6\right)^2+\left(y-1\right)^2<9^2 +\left(x+6\right)^2+\left(y-2\right)^2<49 +\left(x+6\right)^2+\left(y-2\right)^2<81 +\left(x+6\right)^2+\left(y-3\right)^2<16 +\left(x+6\right)^2+\left(y-4\right)^2<49 +\left(x+6\right)^2+\left(y-4\right)^2<64 +\left(x+6\right)^2+\left(y-4\right)^2<7^2 +\left(x+6\right)^2+\left(y-5\right)^2<25 +\left(x+6\right)^2+\left(y-5\right)^2<36 +\left(x+6\right)^2-1 +\left(x+7\right) +\left(x+7\right)-8 +\left(x+7\right)\ge11 +\left(x+7\right)\le8 +\left(x+7\right)\left(x+10\right) +\left(x+7\right)\left(x+11\right) +\left(x+7\right)\left(x+1\right) +\left(x+7\right)\left(x+4\right) +\left(x+7\right)\left(x+5\right) +\left(x+7\right)\left(x+6\right) +\left(x+7\right)\left(x+7\right)-x^4 +\left(x+7\right)\left(x+8\right) +\left(x+7\right)\left(x+9\right) +\left(x+7\right)\left(x-10\right) +\left(x+7\right)\left(x-11\right) +\left(x+7\right)\left(x-12\right) +\left(x+7\right)\left(x-7\right) +\left(x+7\right)\left(x-9\right) +\left(x+7\right)\times\left(x+9\right)\times12 +\left(x+7\right)\times\left(x-8\right) +\left(x+7\right)^2 +\left(x+7\right)^2-x^4 +\left(x+8\right) +\left(x+8\right)-5 +\left(x+8\right)<\left(14-28x\right) +\left(x+8\right)<\left(2-4x\right)\times7 +\left(x+8\right)\le2 +\left(x+8\right)\le4 +\left(x+8\right)\le6 +\left(x+8\right)\le7 +\left(x+8\right)\left(x+10\right) +\left(x+8\right)\left(x+2\right) +\left(x+8\right)\left(x+3\right) +\left(x+8\right)\left(x+4\right) +\left(x+8\right)\left(x+6\right) +\left(x+8\right)\left(x+7\right) +\left(x+8\right)\left(x+8\right) +\left(x+8\right)\left(x+9\right) +\left(x+8\right)\left(x-5\right) +\left(x+8\right)^2 +\left(x+9-9\right)\le3-9 +\left(x+9\right)\le3 +\left(x+9\right)\left(x+10\right) +\left(x+9\right)\left(x+2\right) +\left(x+9\right)\left(x+6\right) +\left(x+9\right)\left(x+8\right) +\left(x+9\right)\left(x-11\right) +\left(x+9\right)\left(x-1\right) +\left(x+9\right)\left(x-3\right) +\left(x+9\right)\left(x-4\right) +\left(x+9\right)\left(x-9\right) +\left(x+9\right)\left(x\right) +\left(x+9\right)\left(x^2-9x+81\right) +\left(x+9\right)^2 +\left(x+9\right)^2+9 +\left(x+9\right)^2-81 +\left(x+\frac{11}{2}\right)^2-\frac{11}{2}^2+27 +\left(x+\frac{11}{2}\right)^2-\frac{13}{4} +\left(x+\frac{1}{11}\right)\left(x-\frac{1}{11}\right) +\left(x+\frac{1}{2}\right)^2-\frac{81}{4}<0 +\left(x+\frac{1}{2}\right)^2<\frac{49}{4} +\left(x+\frac{1}{2}\right)^2<\frac{81}{4} +\left(x+\frac{1}{3}\right)\left(x-\frac{1}{3}\right) +\left(x+\frac{1}{5}\right)^2 +\left(x+\frac{2}{7}\right)\left(x-\frac{2}{7}\right) +\left(x+\frac{3}{2}\right)^2<\frac{49}{4} +\left(x+\frac{3}{2}\right)^2\ge\frac{49}{4} +\left(x+\frac{3}{5}\right)\left(x-\frac{3}{5}\right) +\left(x+\frac{5}{7}\right)\left(x-\frac{5}{7}\right) +\left(x+\frac{7}{2}\right)^2-\frac{9}{4} +\left(x+a\right)\left(x+b\right) +\left(x+y\right)\le10 +\left(x+y\right)\le11 +\left(x+y\right)\le12 +\left(x+y\right)\le13 +\left(x+y\right)\left(x-y-1\right) +\left(x+y\right)\left(x-y\right) +\left(x+y\right)\left(x-y\right)-\left(x+y\right) +\left(x+y\right)\left(x-y\right)-x-y +\left(x+y\right)\left(x^2-xy+y^2\right) +\left(x+y\right)^9 +\left(x+y\right)^{12} +\left(x+y\right)^{13} +\left(x+z\right)\left(12y+w\right) +\left(x+z\right)\left(4y+w\right) +\left(x,y\right)\ge-1x +\left(x-10\right)\left(54x-48\right) +\left(x-10\right)\left(x+10\right) +\left(x-10\right)\left(x+11\right) +\left(x-10\right)\left(x+13\right) +\left(x-10\right)\left(x+18\right) +\left(x-10\right)\left(x+1\right) +\left(x-10\right)\left(x+3\right) +\left(x-10\right)\left(x+7\right) +\left(x-10\right)\left(x+9\right) +\left(x-10\right)\left(x-1\right) +\left(x-10\right)\left(x-2\right) +\left(x-10\right)\left(x-3\right) +\left(x-10\right)\left(x-9\right) +\left(x-10\right)^{26} +\left(x-11\right)\left(x+10\right) +\left(x-11\right)\left(x+11\right) +\left(x-11\right)\left(x+8\right) +\left(x-11\right)\left(x+9\right) +\left(x-11\right)\left(x-10\right) +\left(x-11\right)\left(x-5\right) +\left(x-11\right)\left(x-6\right)<0 +\left(x-11\right)\left(x-7\right) +\left(x-11y\right)\left(2+z\right) +\left(x-11y\right)\left(4+z\right) +\left(x-12\right)\left(x+4\right) +\left(x-12\right)\left(x+5\right) +\left(x-12\right)\left(x+7\right) +\left(x-12\right)\left(x+8\right) +\left(x-12\right)\left(x+9\right) +\left(x-12\right)\left(x-10\right) +\left(x-12\right)\left(x-3\right)<0 +\left(x-12\right)^2 +\left(x-12\right)^2+7 +\left(x-12y\right)\left(4+z\right) +\left(x-12y\right)\left(5+z\right) +\left(x-12y\right)\left(8+z\right) +\left(x-13y\right)\left(2+z\right) +\left(x-14y\right)\left(7+z\right) +\left(x-16y\right)\left(6+z\right) +\left(x-16y\right)\left(9+z\right) +\left(x-18y\right)\left(2+z\right) +\left(x-19-16\right)\left(x-19+16\right) +\left(x-19\right)^2-256 +\left(x-19\right)^2-361+105 +\left(x-19y\right)\left(2+z\right) +\left(x-19y\right)\left(6+z\right) +\left(x-1\right)-10 +\left(x-1\right)-5 +\left(x-1\right)\ge3 +\left(x-1\right)\left(6x+7\right) +\left(x-1\right)\left(x+16\right) +\left(x-1\right)\left(x+19\right) +\left(x-1\right)\left(x+1\right)0 +\left(x-6\right)\le-8 +\left(x-6\right)\le0 +\left(x-6\right)\left(2x+5\right) +\left(x-6\right)\left(5x+2\right)\le0 +\left(x-6\right)\left(x+13\right) +\left(x-6\right)\left(x+15\right) +\left(x-6\right)\left(x+18\right) +\left(x-6\right)\left(x+2\right) +\left(x-6\right)\left(x+3\right) +\left(x-6\right)\left(x+4\right) +\left(x-6\right)\left(x+5\right) +\left(x-6\right)\left(x+6\right) +\left(x-6\right)\left(x+6\right)\le0 +\left(x-6\right)\left(x+9\right) +\left(x-6\right)\left(x-10\right) +\left(x-6\right)\left(x-11\right) +\left(x-6\right)\left(x-12\right)<0 +\left(x-6\right)\left(x-1\right) +\left(x-6\right)\left(x-2\right) +\left(x-6\right)\left(x-2\right)>0 +\left(x-6\right)\left(x-3\right)<0 +\left(x-6\right)\left(x-4\right) +\left(x-6\right)\left(x-6\right) +\left(x-6\right)\left(x-\frac{2}{5}\right)\le0 +\left(x-6\right)\left(x^2+x-2\right) +\left(x-6\right)^2 +\left(x-6\right)^2+\left(y+3\right)^2<49 +\left(x-6\right)^2+\left(y+3\right)^2<64 +\left(x-6\right)^2+\left(y+4\right)^2<49 +\left(x-6\right)^2+\left(y+5\right)^2<16 +\left(x-6\right)^2+\left(y+5\right)^2<49 +\left(x-6\right)^2+\left(y+5\right)^2<4^2 +\left(x-6\right)^2-4 +\left(x-6\right)^{18} +\left(x-7\right) +\left(x-7\right)+7<-8+7 +\left(x-7\right)<-3 +\left(x-7\right)<-6 +\left(x-7\right)<-8 +\left(x-7\right)\ge0 +\left(x-7\right)\le0 +\left(x-7\right)\le\frac{0}{4} +\left(x-7\right)\left(4x+3\right) +\left(x-7\right)\left(x+15\right) +\left(x-7\right)\left(x+6\right) +\left(x-7\right)\left(x+7\right) +\left(x-7\right)\left(x-10\right) +\left(x-7\right)\left(x-10\right)<0 +\left(x-7\right)\left(x-12\right)<0 +\left(x-7\right)\left(x-4\right) +\left(x-7\right)\left(x-7\right) +\left(x-7\right)\left(x-8\right) +\left(x-7\right)\left(x-9\right)<0 +\left(x-7\right)^2 +\left(x-7\right)^2-49 +\left(x-7\right)^7 +\left(x-8\right)>21 +\left(x-8\right)\le0 +\left(x-8\right)\left(3x-5\right) +\left(x-8\right)\left(x+12\right) +\left(x-8\right)\left(x+13\right) +\left(x-8\right)\left(x+3\right)<0 +\left(x-8\right)\left(x+8\right) +\left(x-8\right)\left(x-11\right) +\left(x-8\right)\left(x-4\right) +\left(x-8\right)\left(x-5\right)<0 +\left(x-8\right)\left(x-6\right) +\left(x-8\right)\left(x-7\right) +\left(x-8\right)^2-64 +\left(x-9\right)+2-2\le2-2 +\left(x-9\right)+2\le2 +\left(x-9\right)+6\le6 +\left(x-9\right)+9<-7+9 +\left(x-9\right)-9 +\left(x-9\right)<-5 +\left(x-9\right)<-7 +\left(x-9\right)\ge7 +\left(x-9\right)\ge7,-\left(x-9\right)\ge7 +\left(x-9\right)\le-10 +\left(x-9\right)\le0 +\left(x-9\right)\left(x+11\right) +\left(x-9\right)\left(x+4\right)<0 +\left(x-9\right)\left(x+8\right) +\left(x-9\right)\left(x+9\right) +\left(x-9\right)\left(x-10\right) +\left(x-9\right)\left(x-2\right) +\left(x-9\right)\left(x-2\right)<0 +\left(x-9\right)\left(x-4\right) +\left(x-9\right)\left(x-7\right) +\left(x-9\right)\left(x-9\right) +\left(x-9\right)\left(x^2+9x+81\right) +\left(x-9\right)^2 +\left(x-9\right)^2\left(x+8\right)\left(2\left(x-9\right)+3\left(x+8\right)\right) +\left(x-9\right)^2\left(x+8\right)\left(5x+6\right) +\left(x-9\right)^8 +\left(x-9y\right)\left(x^2+9yx+81y^2\right) +\left(x-\frac{11}{5}\right)\left(x+\frac{11}{5}\right) +\left(x-\frac{11}{6}\right)^2\le\frac{1}{36} +\left(x-\frac{14}{6}\right)^2\le\frac{100}{36} +\left(x-\frac{15}{4}\right)^2\le-9+\frac{225}{16} +\left(x-\frac{15}{4}\right)^2\le\frac{81}{16} +\left(x-\frac{1}{11}\right)\left(x+\frac{1}{11}\right) +\left(x-\frac{1}{2}\right)\left(x+\frac{1}{2}\right) +\left(x-\frac{1}{2}\right)^2<\frac{9}{4} +\left(x-\frac{1}{3}\right)\left(x+\frac{1}{3}\right) +\left(x-\frac{1}{5}\right)^2 +\left(x-\frac{1}{7}\right)\left(x+\frac{1}{7}\right) +\left(x-\frac{2}{11}\right)\left(x+\frac{2}{11}\right) +\left(x-\frac{2}{3}\right)\left(x+3\right)\left(x-6\right)\ge0 +\left(x-\frac{2}{7}\right)\left(x+\frac{2}{7}\right) +\left(x-\frac{3}{11}\right)\left(x+\frac{3}{11}\right) +\left(x-\frac{3}{2}\right)^2+\frac{19}{4} +\left(x-\frac{5}{11}\right)\left(x+\frac{5}{11}\right) +\left(x-\frac{5}{2}\right)\left(x+\frac{5}{2}\right) +\left(x-\frac{5}{9}\right)\left(x+5\right)\left(x-3\right)\ge0 +\left(x-\frac{7}{11}\right)\left(x+\frac{7}{11}\right) +\left(x-\frac{7}{4}\right)^2\le15+\frac{49}{16} +\left(x-\frac{7}{4}\right)^2\le\frac{289}{16} +\left(x-\frac{7}{8}\right)^2\le\frac{289}{64} +\left(x-\left(-5\right)\right)^2+\left(y-2\right)^2<25 +\left(x-\sqrt{\frac{1}{9}}\right)\left(x+\sqrt{\frac{1}{9}}\right) +\left(x-h\right)^2+\left(y-k\right)^2<25 +\left(x-w\right)\left(y-z\right) +\left(x-y-1\right)\left(x+y\right) +\left(x-y\right)\left(5-y\right) +\left(x-y\right)\left(x+y\right) +\left(x-y\right)\left(x+y\right)-1\left(x+y\right) +\left(x-y\right)\left(x^2+xy+y^2\right) +\left(x-y\right)\left(x^2+xy+y^2\right)\left(x+y\right)\left(x^2-xy+y^2\right) +\left(x-y\right)^{11} +\left(x-y\right)^{13} +\left(x-y\right)^{14} +\left(x-y\right)^{15} +\left(x<-1\right),\left(x>1\right) +\left(x<-1\right),\left(x>7\right) +\left(x<-2\right),\left(22\right) +\left(x<-2\right),\left(x>3\right) +\left(x<-2\right)OR\left(x>1\right) +\left(x<-2\right)or\left(x>1\right) +\left(x<-3\right),\left(-11\right) +\left(x<-3\right),\left(x>2\right) +\left(x<-3\right),\left(x>3\right) +\left(x<-3\right)U\left(x<3\right) +\left(x<-6\right)\text{ or }\left(x>1\right) +\left(x<-7\right)\text{ or }\left(x>7\right) +\left(x<-8\right),\left(x>1\right) +\left(x<-8\right)\text{ or }\left(x>3\right) +\left(x<-9\right),\left(x>-7\right) +\left(x<0.9\right),\left(x>1.5\right) +\left(x<0\right) +\left(x<0\right),\left(x>9\right) +\left(x<1.1\right),\left(x>1.3\right) +\left(x<2.3\right),\left(x>2.5\right) +\left(x<3\right),\left(x>6\right) +\left(x<4.1\right)\text{ or }\left(x>5.9\right) +\left(x<4\right),\left(x>8\right) +\left(x<5\right) +\left(x<5\right),\left(x>11\right) +\left(x<5\right)\left(y<-2\right) +\left(x<5\right)\text{ or }\left(x>7\right) +\left(x<9\right) +\left(x>-1\right) +\left(x>-1\right)u\left(x>4\right) +\left(x>-7\right) +\left(x>0\right) +\left(x>1\right) +\left(x>2.5\right),\left(2.3>x\right) +\left(x>2\right),\left(x<-11\right) +\left(x>4\right) +\left(x>8\right) +\left(x\ge-1\right) +\left(x\ge-3\right) +\left(x\ge-4\right) +\left(x\ge-5\right) +\left(x\ge-7\right),\left(x\le2\right) +\left(x\ge0\right) +\left(x\ge10\right) +\left(x\ge160\right)\text{ and }\left(x\le189\right) +\left(x\ge1\right) +\left(x\ge1\right)U\left(x\le7\right) +\left(x\ge2\right) +\left(x\ge3\right) +\left(x\ge4\right) +\left(x\ge5\right) +\left(x\ge6\right)\text{ or }\left(x\le-6\right) +\left(x\ge80\right) +\left(x\ge8\right) +\left(x\le-1\right),\left(x\ge-4\right) +\left(x\le-2\right),\left(x\ge6\right) +\left(x\le-2\right)\text{ or }\left(x\ge2\right) +\left(x\le-3\right) +\left(x\le-40\right),\left(x\le3\right) +\left(x\le-4\right)\text{ or }\left(x\ge5\right) +\left(x\le-6\right) +\left(x\le-9\right)\text{ or }\left(x\ge9\right) +\left(x\le0\right) +\left(x\le2\right)\text{ or }\left(x\le10\right) +\left(x\le3\right) +\left(x\le8\right)\text{ or }\left(x\le10\right) +\left(x\left(1+19x\right)-x\right)\left(x\left(1+19x\right)+x\right) +\left(x\right)<4 +\left(x\right)<5 +\left(x\right)<6 +\left(x\right)<\left(\frac{6}{29}\right) +\left(x\right)>-6.5 +\left(x\right)>-\frac{26}{4} +\left(x\right)>2 +\left(x\right)>6 +\left(x\right)\ge-2 +\left(x\right)\ge-4+2 +\left(x\right)\ge1 +\left(x\right)\ge13 +\left(x\right)\ge6 +\left(x\right)\ge\frac{31}{2} +\left(x\right)\le-2 +\left(x\right)\le-2,x\ge6 +\left(x\right)\le-3 +\left(x\right)\le-6 +\left(x\right)\le-7 +\left(x\right)\le15 +\left(x\right)\le27 +\left(x\right)\le4 +\left(x\right)\left(x+4\right) +\left(x\right)^2+14\left(x\right)+2\left(22.5\right) +\left(x\right)^2+14\left(x\right)+45 +\left(x\right)^2+6x+8 +\left(x\right)^2+7\times2\left(x\right)+2\left(22.5\right) +\left(x\right)^2+7\times2\times\left(x\right)+2\left(22.5\right) +\left(x\right)^3+\left(y\right)^3 +\left(x\right)^3-\left(4\right)^3 +\left(x\right)^{2} + 2 x + 4 x + 8 +\left(x\right)^{2} - \left(4\right)^{2} +\left(x\times2\right)+2\ge6 +\left(x\times2\right)\ge4 +\left(x^2+10\right)\left(x^2+10\right) +\left(x^2+11x+24\right)\times10 +\left(x^2+11x+\sqrt{11^2}\right)+27-\sqrt{11^2} +\left(x^2+12x\right)+36-36 +\left(x^2+1\right)\left(11x+16\right) +\left(x^2+1\right)\left(12x+13\right) +\left(x^2+1\right)\left(16x+15\right) +\left(x^2+1\right)\left(7x+9\right) +\left(x^2+3x+3x+9\right) +\left(x^2+3x+\left(3x+27\right)\right) +\left(x^2+3x\right)+\left(3x+6\right) +\left(x^2+4\right)\left(x-2\right)\left(x+2\right) +\left(x^2+4\right)\left(x^2+4\right) +\left(x^2+5x+\left(\frac{5}{2}\right)^2\right)+7-\left(\frac{5}{2}\right)^2 +\left(x^2+5x\right)+\left(4x+20\right)<0 +\left(x^2+6x+5\right)<\left(x^2-1\right) +\left(x^2+7x+10\right)\left(x-4\right) +\left(x^2+8\right)\left(x^2+8\right) +\left(x^2+8x+3x+24\right)\times10 +\left(x^2+x+10\right)\left(x^2-x-10\right) +\left(x^2+x-30\right)\left(x+3\right) +\left(x^2-10x+5^2\right)+33-5^2 +\left(x^2-11x-\frac{11}{2}^2\right)+29+\frac{11}{2}^2 +\left(x^2-11x-\frac{11}{2}^2\right)+\frac{237}{4} +\left(x^2-11x-\frac{121}{4}\right)+\frac{237}{4} +\left(x^2-11x\right)-5\left(x-11\right) +\left(x^2-11x\right)-5x+55 +\left(x^2-11x\right)-5x-5\left(-11\right) +\left(x^2-16x+63\right)<0 +\left(x^2-1\right)+3>x^2+6x+8 +\left(x^2-2^2\right)\left(x^2+2^2\right) +\left(x^2-6x-x+6\right)\le-4 +\left(x^2-7x+6\right)\le-4 +\left(x^2-8x-16\right)+21+16 +\left(x^2-8x-16\right)+37 +\left(x^2-8x-4^2\right)+21+4^2 +\left(x^2-9\right)\left(x^2+9\right) +\left(x^2-9x+\left(\frac{9}{2}\right)^2\right)+19-\left(\frac{9}{2}\right)^2 +\left(x^2-x-30\right)\left(x-4\right) +\left(x^2-y^2\right)\left(x^4+x^2y^2+y^4\right) +\left(x^2\right)-16x+55 +\left(x^2\right)^{-4} +\left(x^2\right)^{20} +\left(x^2\right)^{\frac{1}{10}} +\left(x^3\right)^4 +\left(x^4+2\times x^2\times3+3^2\right) +\left(x^4+2\times x^2\times3+9\right) +\left(x^4+2\times x^2\times5+25\right) +\left(x^4+2\times x^2\times5+5^2\right) +\left(x^4\right)^4 +\left(x^4\right)^5 +\left(x^4\right)^{-2} +\left(x^4\right)^{25} +\left(x^5\right)^4 +\left(x^5\right)^5 +\left(x^7\right)^4\div\left(x^2\right)^3 +\left(x^7y^3\right)^4 +\left(x^{ - 1 }\right)^{ - 5 } +\left(x^{ - 4 }\right)^{ - 1 } +\left(x^{ - 5 }\right)^{ - 2 } +\left(x^{ 2 \times 4}\right)^{4} +\left(x^{ 3 \times 4}\right)^{5} +\left(x^{ 5 \times 2}\right)^{3} +\left(x^{ 5 \times 5}\right)^{3} +\left(x^{-2}\right)^3 +\left(x^{-2}\right)^{-3} +\left(x^{-5}\right)^4 +\left(x^{-5}\right)^{-3} +\left(x^{-5}\right)^{-4} +\left(x^{10}\right)^{3} +\left(x^{12}\right)^3 +\left(x^{12}\right)^4 +\left(x^{12}\right)^5 +\left(x^{12}\right)^{5} +\left(x^{20}\right)^{\frac{1}{4}} +\left(x^{2} + 4\right) \left(x^{2} - 4\right) +\left(x^{2} + 9\right) \left(x^{2} - 9\right) +\left(x^{2} - 9\right)^{2} +\left(x^{2} - \left(x + 5\right)\right) \left(x^{2} + \left(x + 5\right)\right) +\left(x^{2} - y^{2}\right) \left(x^{4} + x^{2} y^{2} + y^{4}\right) +\left(x^{2} - y^{2}\right)^{2} +\left(x^{2}\right)^{2} + 2 \times x^{2} \times 3 + 3^{2} +\left(x^{2}\right)^{2} + 2 \times x^{2} \times 4 + 4^{2} +\left(x^{2}\right)^{2} + 2 \times x^{2} \times 5 + 5^{2} +\left(x^{2}\right)^{2} + 2 \times x^{2} \times 7 + 7^{2} +\left(x^{2}\right)^{2} - 18 x^{2} + 81 +\left(x^{2}\right)^{2} - 2 x^{2} y^{2} + \left(y^{2}\right)^{2} +\left(x^{3\times4}\right)^3 +\left(x^{3} - y^{3}\right) \left(x^{3} + y^{3}\right) +\left(x^{3}\right)^{ - 2 } +\left(x^{3}\right)^{ - 3 } +\left(x^{40}\right) +\left(x^{4}\right)^{5} +\left(x^{5}\right)^{ - 3 } +\left(x^{5}\right)^{\frac{1}{2}} +\left(x^{8}\right)^{4} +\left(x^{\frac{1}{2}}\right)^{\frac{1}{5}} +\left(x^{\frac{1}{2}}\right)^{\frac{1}{6}} +\left(y + 19\right) \times \frac{y^{2}}{19} +\left(y + 5\right) \times \frac{y^{4}}{5} +\left(y - 4\right) +\left(y - t\right)^{2} +\left(y - w\right)^{2} +\left(y+11\right)\left(y-11\right) +\left(y+2\right)\left(y+11\right) +\left(y+3\right)\left(\frac{y^4}{3}\right) +\left(y+3\right)\left(y+3\right)\left(y^2-\left(y\right)\left(3\right)+\left(3\right)^2\right) +\left(y+3\right)\left(y-3\right) +\left(y+3\right)\left(y^3+27\right) +\left(y+3\right)\left(y^3+3^3\right) +\left(y+4\right)6y+24y^2+24y +\left(y+4\right)\left(y-4\right) +\left(y+6\right)\left(y+3\right) +\left(y+7\right)\left(y+6\right) +\left(y+7\right)\left(y-4\right) +\left(y+7\right)\left(y-7\right) +\left(y+7\right)\times8 +\left(y+7\right)x8 +\left(y+8\right)\left(y+5+x\right) +\left(y+8\right)\left(y+9\right) +\left(y+9\right)\left(y+7\right) +\left(y+9\right)\left(y-9\right) +\left(y-11\right)\left(y+11\right) +\left(y-2\right)\left(y+20\right) +\left(y-4\right) +\left(y-4\right)\left(y+2\right) +\left(y-5\right)\left(-x+y\right) +\left(y-5\right)\left(y+5\right) +\left(y-6\right)\left(y+6\right) +\left(y-7\right)\left(y+7\right) +\left(y-8\right)\left(y+8\right) +\left(y-9\right)\left(x+6\right) +\left(y-9\right)\left(y+9\right) +\left(y-\frac{5}{2}\right)^2 +\left(y-w\right)\left(10-w\right) +\left(y-w\right)^2 +\left(y-x\right)\left(x+y\right) +\left(y-x\right)\left(y+x\right) +\left(y<-2\right) +\left(y>-11\right) +\left(y>0\right) +\left(y\ge0\right) +\left(y\le-3\right),\left(y\ge3\right) +\left(y\le-3\right)U\left(y\ge3\right) +\left(y\le0\right) +\left(y^2-\frac{1}{36}\right) +\left(yk-4\right)\left(yk+4\right) +\left(yu-5\right)\left(yu+5\right) +\left(yv-11\right)\left(yv+11\right) +\left(z+1\right)\left(3xy+1\right) +\left(z+4\right) +\left(z+5\right) +\left(z-7\right) +\left(z-8\right) +\left[ - \frac{1}{600} x^{3} + \frac{1}{20} x^{2}\right]_{0}^{20} +\left[ - \frac{2}{75} x^{3} + \frac{1}{5} x^{2}\right]_{0}^{5} +\left[ \frac{x^{2}}{32}\right] ^{19}_{3} +\left[ \left( - \frac{1}{200 \times 3} \right) x^{3} + \frac{1}{10 \times 2} x^{2}\right]_{0}^{20} +\left[ \left( - \frac{1}{50 \times 3} \right) x^{3} + \frac{1}{5 \times 2} x^{2}\right]_{0}^{10} +\left[ \left( - \frac{2}{225 \times 3} \right) x^{3} + \frac{2}{15 \times 2} x^{2}\right]_{0}^{15} +\left[ \left( - \frac{2}{25 \times 3} \right) x^{3} + \frac{2}{5 \times 2} x^{2}\right]_{0}^{5} +\left[-\frac{2x^3}{75}+\frac{x^2}{5}\right]_0^5 +\left[-\frac{\frac{1}{50}x^3}{3}+\frac{\frac{1}{5}x^2}{2}\right]_0^{10} +\left[-\frac{\frac{2x^3}{25}}{3}+\frac{\frac{2x^2}{5}}{2}\right]_0^5 +\left[\frac{1}{24}x^2\right]_3^{15} +\left[\frac{1}{600}x^3\right]_0^{20} +\left[\frac{1}{6\times2}x^2\right]_{10}^{16} +\left[\frac{x^2}{12}\right]_{10}^{16} +\left[\frac{x^2}{36}\right]_2^{20} +\left[\frac{x^{2}}{6 \times 2}\right]_{10}^{16} +\left[\left(-\frac{1}{150}\right)x^3+\frac{1}{10}x^2\right]_0^{10} +\left[\left[\left[\left[\left[\left[\left[\left[\left[2x>5\right]\right]\right]\right]\right]\right]\right]\right]\right] +\left| 1x-5\right| > 11 +\left| 2 x + 3\right| \leq 0.2 +\left| 2 x + 3\right| \leq 0.3 +\left| 2 x + 3\right| \leq 0.4 +\left| 2 x + 3\right| \leq 0.5 +\left| 2 x + 3\right| \leq 0.6 +\left| 2 x + 3\right| \leq 0.7 +\left| 2 x + 3\right| \leq 0.8 +\left| 2 x + 3\right| \leq 0.9 +\left| 2 x + 5\right| \leq 0.2 +\left| 2 x + 5\right| \leq 0.3 +\left| 2 x + 5\right| \leq 0.5 +\left| 2 x + 5\right| \leq 0.6 +\left| 2 x + 5\right| \leq 0.7 +\left| 2 x + 5\right| \leq 0.8 +\left| 2 x + 5\right| \leq 0.9 +\left| 2x+3\right| \le 0.2 +\left| 2x+3\right| \le 0.3 +\left| 2x+3\right| \le 0.4 +\left| 2x+3\right| \le 0.5 +\left| 2x+3\right| \le 0.6 +\left| 2x+3\right| \le 0.7 +\left| 2x+3\right| \le 0.8 +\left| 2x+3\right| \le 0.9 +\left| 2x+5\right| \le 0.6 +\left| 2x+5\right| \le 0.7 +\left| 2x+5\right| \le 3 +\left| 3 x + 2\right| \leq 0.2 +\left| 3 x + 2\right| \leq 0.3 +\left| 3 x + 2\right| \leq 0.4 +\left| 3 x + 2\right| \leq 0.5 +\left| 3 x + 2\right| \leq 0.7 +\left| 3 x + 2\right| \leq 0.8 +\left| 3 x + 4\right| \leq 0.2 +\left| 3 x + 4\right| \leq 0.3 +\left| 3 x + 4\right| \leq 0.4 +\left| 3 x + 4\right| \leq 0.5 +\left| 3 x + 4\right| \leq 0.6 +\left| 3 x + 4\right| \leq 0.7 +\left| 3 x + 4\right| \leq 0.9 +\left| 3 x + 5\right| \leq 0.2 +\left| 3 x + 5\right| \leq 0.4 +\left| 3 x + 5\right| \leq 0.5 +\left| 3 x + 5\right| \leq 0.9 +\left| 3x+2\right| < 0.9 +\left| 3x+2\right| \le 0.3 +\left| 3x+2\right| \le 0.6 +\left| 3x+2\right| \le 0.9 +\left| 3x+4\right| \le 0.2 +\left| 3x+4\right| \le 0.7 +\left| 3x+4\right| \le 0.8 +\left| 3x+4\right| \le 0.9 +\left| 4 x + 3\right| \leq 0.2 +\left| 4 x + 3\right| \leq 0.3 +\left| 4 x + 3\right| \leq 0.4 +\left| 4 x + 3\right| \leq 0.5 +\left| 4 x + 3\right| \leq 0.6 +\left| 4 x + 3\right| \leq 0.7 +\left| 4 x + 3\right| \leq 0.8 +\left| 4 x + 3\right| \leq 0.9 +\left| 4 x + 5\right| \leq 0.2 +\left| 4 x + 5\right| \leq 0.3 +\left| 4 x + 5\right| \leq 0.4 +\left| 4 x + 5\right| \leq 0.5 +\left| 4 x + 5\right| \leq 0.6 +\left| 4 x + 5\right| \leq 0.7 +\left| 4 x + 5\right| \leq 0.8 +\left| 4x+3\right| < 0.6 +\left| 4x+3\right| \le 0.2 +\left| 4x+3\right| \le 0.3 +\left| 4x+3\right| \le 0.4 +\left| 4x+3\right| \le 0.5 +\left| 4x+3\right| \le 0.6 +\left| 4x+3\right| \le 0.7 +\left| 4x+3\right| \le 0.8 +\left| 4x+3\right| \le 0.9 +\left| 5 x + 2\right| \leq 0.3 +\left| 5 x + 2\right| \leq 0.4 +\left| 5 x + 2\right| \leq 0.5 +\left| 5 x + 2\right| \leq 0.8 +\left| 5 x + 2\right| \leq 0.9 +\left| 5 x + 3\right| \leq 0.5 +\left| 5 x + 4\right| \leq 0.9 +\left| 5x+2\right| \le 0.2 +\left| 5x+2\right| \le 0.8 +\left| 5x+4\right| \le 0.2 +\left| 5x+4\right| \le 0.8 +\left| 7-2x\right| > 3 +\left| 8-4\right| > x +\left| 8-4\right| \ge x +\left| 9.65-X\right| \le 0.04 +\left| x+2\right| \le 2 +\left| x+2\right| \le 4 +\left| x+2\right| \le 5 +\left| x+3\right| < 4 +\left| x+3\right| \le 4 +\left| x+4\right| \le 4 +\left| x+4\right| \le 5 +\left| x+5\right| \le 4 +\left| x-0\right| < 4 +\left| x-0\right| < 6 +\left| x-0\right| > 3 +\left| x-0\right| > 5 +\left| x-0\right| > 8 +\left| x-0\right| \ge 5 +\left| x-0\right| \le 5 +\left| x-2\right| > 15 +\left| x-2\right| -6+6\ge 5+6 +\left| x-2\right| -6\ge 9 +\left| x-2\right| \ge 11 +\left| x-2\right| \ge 15 +\left| x-2\right| \ge 7 +\left| x-2\right| \ge 8 +\left| x-3\right| > 7 +\left| x-3\right| \ge 11 +\left| x-3\right| \ge 4 +\left| x-3\right| \ge 8 +\left| x-4\right| \ge 13 +\left| x-4\right| \ge 3 +\left| x-5\right| -5+5\ge 7+5 +\left| x-5\right| \ge 12 +\left| x-5\right| \ge 13 +\left| x-5\right| \ge 7 +\left| x-6\right| \ge 13 +\left| x-6\right| \ge 5 +\left| x-7\right| \ge 11 +\left| x-8\right| \ge 11 +\left| x-8\right| \ge 2 +\left| x-8\right| \ge 6 +\left| x-8\right| \ge 7 +\left| x-8\right| \ge 8 +\left| x-\left( -4\right) \right| \le 2 +\left| x-\left( -4\right) \right| \le 4 +\left| x-\left( -4\right) \right| \le 5 +\left| x\right| < 2 +\left| x\right| < 3 +\left| x\right| < 4 +\left| x\right| < 5 +\left| x\right| < 6 +\left| x\right| < 8 +\left| x\right| < 9 +\left| x\right| > 2 +\left| x\right| > 3 +\left| x\right| > 4 +\left| x\right| > 5 +\left| x\right| > 6 +\left| x\right| > 7 +\left| x\right| > 8 +\left| x\right| > 9 +\left| x\right| >3 +\left| x\right| >4 +\left| x\right| >5 +\left| x\right| >6 +\left| x\right| >7 +\left| x\right| >8 +\left| x\right| >9 +\left| x\right| \ge 2 +\left| x\right| \ge 3 +\left| x\right| \ge 4 +\left| x\right| \ge 5 +\left| x\right| \ge 6 +\left| x\right| \ge 7 +\left| x\right| \le 2 +\left| x\right| \le 3 +\left| x\right| \le 4 +\left| x\right| \le 5 +\left| x\right| \le 6 +\left| x\right| \le 7 +\left| x\right| \le 8 +\left| x\right| \le 9 +\left| z\right| < 3 +\left|-2-x\right|\le2 +\left|-2-x\right|\le4 +\left|-2-x\right|\le5 +\left|-2\right|\le x +\left|-2x+11\right|>5 +\left|-2x+13\right|>3 +\left|-2x+7\right|>3 +\left|-2x+9\right|>3 +\left|-3-x\right|\le2 +\left|-3-x\right|\le3 +\left|-3-x\right|\le4 +\left|-3-x\right|\le5 +\left|-3x\right| +\left|-4-x\right|\le2 +\left|-4-x\right|\le3 +\left|-4-x\right|\le4 +\left|-4-x\right|\le5 +\left|-5-x\right|\le4 +\left|-5-x\right|\le5 +\left|-n+18.7\right|\le0.02 +\left|-x+4\right|\ge7 +\left|-x+5\right|\ge11 +\left|-x+8\right|\ge9 +\left|-x\right|<7 +\left|-x\right|<9 +\left|-x\right|>5 +\left|-x\right|\ge3 +\left|-x\right|\ge7 +\left|0+x\right|<7 +\left|0-x\right|<2 +\left|0-x\right|<7 +\left|0-x\right|>5 +\left|0-x\right|\ge5 +\left|0.06-7.35\right|\le x +\left|11-2x\right|>3 +\left|11-2x\right|>5 +\left|13-2x\right|>3 +\left|15-2x\right|>5 +\left|18.3-n\right|\le0.02 +\left|19.2-n\right|\le0.05 +\left|2-5\right|\ge x +\left|2-x\right|\ge6 +\left|2\right|\le x +\left|2x+3\right|<0.3 +\left|2x+3\right|<0.4 +\left|2x+3\right|<0.5 +\left|2x+3\right|<0.7 +\left|2x+3\right|<0.8 +\left|2x+3\right|\le0.2 +\left|2x+3\right|\le0.3 +\left|2x+3\right|\le0.4 +\left|2x+3\right|\le0.5 +\left|2x+3\right|\le0.6 +\left|2x+3\right|\le0.7 +\left|2x+3\right|\le0.8 +\left|2x+3\right|\le0.9 +\left|2x+3\right|\le5 +\left|2x+3\right|\le5or2x +\left|2x+3\right|\le7 +\left|2x+3\right|\le9 +\left|2x+5\right|+1\le1.8 +\left|2x+5\right|-7\le0 +\left|2x+5\right|\le0.2 +\left|2x+5\right|\le0.3 +\left|2x+5\right|\le0.4 +\left|2x+5\right|\le0.5 +\left|2x+5\right|\le0.6 +\left|2x+5\right|\le0.7 +\left|2x+5\right|\le0.8 +\left|2x+5\right|\le3 +\left|2x+5\right|\le7 +\left|2x+5\right|\le9 +\left|2x+7\right|-7\le3-7 +\left|2x+7\right|\le3 +\left|2x+9\right|-9\le5-9 +\left|2x+9\right|\le3 +\left|2x+9\right|\le7 +\left|2x\right|\le4 +\left|3+4x\right|\le0.2 +\left|3+4x\right|\le0.8 +\left|3-5\right|\ge x +\left|3-x\right|\ge6 +\left|3.5-0.05\right|x +\left|5-2\right|\ge x +\left|5-7\right|>x +\left|5-x\right|\ge7 +\left|5.05 - X\right| \leq 0.03 +\left|5.05-0.03\right|\le x +\left|5.05-X\right|\le0.01 +\left|5.05-X\right|\le0.03 +\left|5.1-X\right|\le0.01 +\left|5.1-X\right|\le0.03 +\left|5.1-X\right|\le0.09 +\left|5.1-x\right|\le9 +\left|5.15 - X\right| \leq 0.06 +\left|5.15 - X\right| \leq 0.08 +\left|5.15-X\right|\le0.06 +\left|5.15-X\right|\le0.08 +\left|5.15-X\right|\le0.09 +\left|5.2 - X\right| \leq 0.04 +\left|5.25 - X\right| \leq 0.05 +\left|5.25-X\right|\le0.05 +\left|5.25-x\right|\le0.05 +\left|5.3-X\right|\le0.03 +\left|5.3-X\right|\le0.07 +\left|5.3-x\right|\le0.07 +\left|5.4-X\right|\le0.06 +\left|5.4-X\right|\le0.07 +\left|5.4-x\right|\ge0.06 +\left|5.4-x\right|\le0.07 +\left|5.45 - X\right| \leq 0.05 +\left|5.5-X\right|\le0.01 +\left|5.5-X\right|\le0.03 +\left|5.5-X\right|\le0.08 +\left|5.5-x\right|\ge0.01 +\left|5.5-x\right|\ge0.08 +\left|5.5-x\right|\le0.03 +\left|5.55 - X\right| \leq 0.03 +\left|5.55-X\right|\le0.08 +\left|5.55-X\right|\le0.09 +\left|5.6 - X\right| \leq 0.06 +\left|5.6-0.09\right|\le x +\left|5.6-X\right|\le0.09 +\left|5.7 - X\right| \leq 0.09 +\left|5.7-0.04\right|\ge x +\left|5.7-X\right|\le0.04 +\left|5.7-X\right|\le0.07 +\left|5.7-X\right|\le0.09 +\left|5.7-x\right|\le0.04 +\left|5.75 - X\right| \leq 0.02 +\left|5.75 - X\right| \leq 0.09 +\left|5.75-X\right|\le0.02 +\left|5.8-X\right|\le0.03 +\left|5.8-x\right|\le0.03 +\left|5.85-X\right|\le0.05 +\left|5.95 - X\right| \leq 0.03 +\left|5.95 - X\right| \leq 0.07 +\left|5.95-0.07\right|\ge x +\left|5.95-X\right|\le0.04 +\left|5.95-X\right|\le0.07 +\left|5\right|-3\ge x +\left|5\right|\le k +\left|5x+2\right|\le0.2 +\left|5x+2\right|\le0.3 +\left|5x+2\right|\le0.4 +\left|5x+2\right|\le0.7 +\left|5x+2\right|\le0.8 +\left|5x+2\right|\le0.9 +\left|5x+4\right|-8\ge x +\left|5x+4\right|-x\ge8 +\left|5x+4\right|<0.4 +\left|5x+4\right|\le0.3 +\left|5x+4\right|\le0.4 +\left|5x+4\right|\le0.5 +\left|5x+4\right|\le0.7 +\left|5x+4\right|\le0.9 +\left|5x\right|>10 +\left|6-x\right|\ge2 +\left|6-x\right|\ge4 +\left|6-x\right|\ge5 +\left|6-x\right|\ge8 +\left|6.05 - X\right| \leq 0.03 +\left|6.05-X\right|\le0.03 +\left|6.05-X\right|\le0.04 +\left|6.05-X\right|\le0.09 +\left|6.05-x\right|\ge0.04 +\left|6.05-x\right|\le0.03 +\left|6.1 - X\right| \leq 0.06 +\left|6.1-X\right|\le0.06 +\left|6.1-X\right|\le0.08 +\left|6.1-x\right|\le0.08 +\left|6.15 - X\right| \leq 0.03 +\left|6.15-X\right|\le0.01 +\left|6.15-X\right|\le0.03 +\left|6.15-X\right|\le0.05 +\left|6.15-X\right|\le0.09 +\left|6.15-x\right|\le0.03 +\left|6.15-x\right|\le0.09 +\left|6.2 - X\right| \leq 0.09 +\left|6.2-X\right|\le0.04 +\left|6.2-X\right|\le0.07 +\left|6.2-X\right|\le0.08 +\left|6.2-X\right|\le0.09 +\left|6.2-x\right|\le0.07 +\left|6.25 - X\right| \leq 0.02 +\left|6.25 - X\right| \leq 0.08 +\left|6.25-X\right|\le0.08 +\left|6.25-X\right|\le0.09 +\left|6.25-x\right|\le0.08 +\left|6.25-x\right|\le0.09 +\left|6.3-X\right|\le0.06 +\left|6.35 - X\right| \leq 0.03 +\left|6.35-X\right|\le0.07 +\left|6.35-X\right|\le0.09 +\left|6.3m-x\right|\le0.06m +\left|6.3z-x\right|\le0.06 +\left|6.45-X\right|\le0.01 +\left|6.45-X\right|\le0.05 +\left|6.5 - X\right| \leq 0.03 +\left|6.5-X\right|\le0.03 +\left|6.5-x\right|\le0.03 +\left|6.55-x\right|\le0.05 +\left|6.55-z\right|\le0.05 +\left|6.6 - X\right| \leq 0.08 +\left|6.6-X\right|\le0.03 +\left|6.6-X\right|\le0.08 +\left|6.6-x\right|\ge0.03 +\left|6.7-X\right|\le0.01 +\left|6.7-X\right|\le0.07 +\left|6.75-X\right|\le0.05 +\left|6.8-X\right|\le0.04 +\left|6.85-X\right|\le0.03 +\left|6.9 - X\right| \leq 0.05 +\left|6.9 - X\right| \leq 0.09 +\left|6.9-X\right|\le0.07 +\left|6.95 - X\right| \leq 0.01 +\left|6.95-X\right|\le0.03 +\left|6.95-X\right|\le0.09 +\left|6\right|+7\le x +\left|6\right|-x\le-7 +\left|6\right|\le k +\left|6\right|\le x-7 +\left|6\right|\le-7+x +\left|7+5\right|3 +\left|7-4\right|>x +\left|7-x\right|\ge5 +\left|7-x\right|\ge6 +\left|7-x\right|\ge8 +\left|7.05-X\right|\le0.01 +\left|7.05-X\right|\le0.04 +\left|7.05-x\right|\le0.01 +\left|7.1 - X\right| \leq 0.01 +\left|7.1-X\right|\le0.07 +\left|7.1-x\right|\le0.01 +\left|7.1-x\right|\le0.07 +\left|7.15-X\right|\le0.05 +\left|7.2 - X\right| \leq 0.06 +\left|7.2-X\right|\le0.05 +\left|7.2-X\right|\le0.06 +\left|7.2-X\right|\le0.09 +\left|7.2-x\right|\le0.06 +\left|7.25 - X\right| \leq 0.02 +\left|7.3 - X\right| \leq 0.01 +\left|7.3 - X\right| \leq 0.07 +\left|7.3-X\right|\le0.02 +\left|7.3-X\right|\le0.05 +\left|7.3-X\right|\le0.07 +\left|7.3-x\right|\ge0.02 +\left|7.35 - X\right| \leq 0.01 +\left|7.35 - X\right| \leq 0.06 +\left|7.35-X\right|\le0.01 +\left|7.35-X\right|\le0.03 +\left|7.35-X\right|\le0.04 +\left|7.35-X\right|\le0.06 +\left|7.35-x\right|\le0.03 +\left|7.35-z\right|\le0.03 +\left|7.4-X\right|\le0.02 +\left|7.4-x\right|\le0.02 +\left|7.45 - X\right| \leq 0.01 +\left|7.45-X\right|\le0.01 +\left|7.45-X\right|\le0.05 +\left|7.45-X\right|\le0.06 +\left|7.45-X\right|\le0.09 +\left|7.45-x\right|\ge0.05 +\left|7.45-x\right|\ge0.09 +\left|7.5 - X\right| \leq 0.02 +\left|7.5 - X\right| \leq 0.05 +\left|7.5 - X\right| \leq 0.07 +\left|7.5-X\right|\le0.02 +\left|7.5-X\right|\le0.07 +\left|7.5-X\right|\le0.09 +\left|7.55 - X\right| \leq 0.03 +\left|7.6-X\right|\le0.04 +\left|7.6-x\right|\le0.04 +\left|7.7 - X\right| \leq 0.05 +\left|7.7-X\right|\le0.05 +\left|7.7-X\right|\le0.07 +\left|7.7-x\right|\le0.05 +\left|7.75 - X\right| \leq 0.03 +\left|7.75-X\right|\le0.03 +\left|7.75-X\right|\le0.04 +\left|7.75-x\right|\le0.04 +\left|7.9-X\right|\le0.07 +\left|7.9-x\right|\le0.07 +\left|7.95 - X\right| \leq 0.07 +\left|7.95-X\right|\le0.06 +\left|7.95-X\right|\le0.07 +\left|7.95-X\right|\le0.09 +\left|7\right|-X +\left|7\right|\ge x +\left|8-x\right|\ge3 +\left|8.05 - X\right| \leq 0.08 +\left|8.05-X\right|\le0.03 +\left|8.05-X\right|\le0.08 +\left|8.15-X\right|\le0.09 +\left|8.15-x\right|\le0.09 +\left|8.2-X\right|\le0.06 +\left|8.2-x\right|\ge0.06 +\left|8.25 - X\right| \leq 0.01 +\left|8.25-X\right|\le0.02 +\left|8.25-X\right|\le0.06 +\left|8.3 - X\right| \leq 0.01 +\left|8.3-0.03\right|\ge x +\left|8.3-X\right|\le0.01 +\left|8.3-X\right|\le0.03 +\left|8.3-X\right|\le0.07 +\left|8.3-x\right|>0.02 +\left|8.3-x\right|\le0.07 +\left|8.35 - X\right| \leq 0.02 +\left|8.35 - X\right| \leq 0.04 +\left|8.35-0.04\right|\le x +\left|8.35-X\right|\le0.04 +\left|8.4-X\right|\le0.04 +\left|8.4-x\right|\le0.04 +\left|8.45 - X\right| \leq 0.04 +\left|8.5 - X\right| \leq 0.01 +\left|8.5-X\right|\le0.01 +\left|8.6 - X\right| \leq 0.07 +\left|8.6 - X\right| \leq 0.08 +\left|8.6-X\right|\le0.03 +\left|8.6-x\right|\le0.03 +\left|8.7 - X\right| \leq 0.01 +\left|8.7-X\right|\le0.01 +\left|8.7-X\right|\le0.09 +\left|8.7-x\right|\le0.01 +\left|8.75 - X\right| \leq 0.05 +\left|8.8 - X\right| \leq 0.07 +\left|8.8-X\right|\le0.03 +\left|8.8-X\right|\le0.07 +\left|8.85 - X\right| \leq 0.01 +\left|8.85 - X\right| \leq 0.06 +\left|8.85-0.6\right|\le b +\left|8.85-0.6\right|\le x +\left|8.85-X\right|\le0.01 +\left|8.85-X\right|\le0.06 +\left|8.85-X\right|\le0.07 +\left|8.9 - X\right| \leq 0.04 +\left|8.9 - X\right| \leq 0.05 +\left|8.95 - X\right| \leq 0.01 +\left|8.95-X\right|\le0.01 +\left|8.95-X\right|\le0.03 +\left|8.95-x\right|\le0.03 +\left|8\right|\le x +\left|9-2x\right|>3 +\left|9.05 - X\right| \leq 0.07 +\left|9.05-0.07\right|\ge x +\left|9.05-X\right|\le0.04 +\left|9.05-X\right|\le0.07 +\left|9.05-x\right|\ge0.07 +\left|9.1 - X\right| \leq 0.03 +\left|9.1-X\right|\le0.01 +\left|9.1-X\right|\le0.02 +\left|9.1-x\right|\le0.01 +\left|9.1-x\right|\le0.02 +\left|9.15-X\right|\le0.01 +\left|9.15-X\right|\le0.02 +\left|9.15-X\right|\le0.03 +\left|9.15-x\right|\le0.01 +\left|9.15-x\right|\le0.02 +\left|9.2 - X\right| \leq 0.04 +\left|9.2-0.04\right|\ge K +\left|9.2-0.09\right|\ge x +\left|9.2-X\right|\le0.09 +\left|9.25 - X\right| \leq 0.07 +\left|9.25-X\right|\le0.07 +\left|9.25-x\right|\le0.07 +\left|9.3-X\right|\le0.02 +\left|9.3-X\right|\le0.09 +\left|9.3-x\right|\ge0.09 +\left|9.3-x\right|\le0.02 +\left|9.35 - X\right| \leq 0.04 +\left|9.4-X\right|\le0.01 +\left|9.4-x\right|\le0.01 +\left|9.45 - X\right| \leq 0.09 +\left|9.55 - X\right| \leq 0.01 +\left|9.55 - X\right| \leq 0.02 +\left|9.55-a\right|\le0.01 +\left|9.55-b\right|\le0.01 +\left|9.55-c\right|\le0.01 +\left|9.55-d\right|\le0.01 +\left|9.55-f\right|\le0.01 +\left|9.55-g\right|\le0.01 +\left|9.55-gx\right|\le0.01 +\left|9.55-x\right|\le0.01 +\left|9.55-z\right|\le0.01 +\left|9.6 - X\right| \leq 0.09 +\left|9.6-X\right|\le0.09 +\left|9.65 - X\right| \leq 0.03 +\left|9.7 - X\right| \leq 0.09 +\left|9.7-X\right|\le0.01 +\left|9.7-X\right|\le0.04 +\left|9.7-x\right|\le0.01 +\left|9.7-x\right|\le0.04 +\left|9.75-X\right|\le0.03 +\left|9.8 - X\right| \leq 0.03 +\left|9.8 - X\right| \leq 0.08 +\left|9.85 - X\right| \leq 0.04 +\left|9.85-X\right|\le0.01 +\left|9.85-X\right|\le0.04 +\left|9.85-X\right|\le0.05 +\left|9.85-x\right|\le0.01 +\left|9.85-x\right|\le0.04 +\left|9.85-x\right|\le0.05 +\left|9.85-z\right|\le0.01 +\left|9.9-X\right|\le0.03 +\left|9\right|>k +\left|9x\right|\le81 +\left|X+7\right|\le0 +\left|X-1\right|\le4 +\left|X-3\right|\le-3 +\left|X-4.35\right|\le0.04 +\left|X-4.3\right|\le0.02 +\left|X-4.75\right|\le0.05 +\left|X-4.85\right|\le0.08 +\left|X-5.7\right|<0.04 +\left|X-5.7\right|\le0.04 +\left|X-7.05\right|<0.09 +\left|X-7.05\right|\le0.09 +\left|X-7.55\right|\le0.07 +\left|X-7.95\right|\le0.06 +\left|X-8.3\right|\le0.01 +\left|X-8.4\right|\le0.02 +\left|X-8.6\right|\le0.01 +\left|X-8.95\right|\le0.02 +\left|X-8.9\right|\le0.08 +\left|X-9.85\right|\le0.01 +\left|X-Z\right|\le0.06 +\left|X-\frac{42}{5}\right|\le\frac{1}{50} +\left|X\right|<2 +\left|X\right|<8 +\left|X\right|>2 +\left|X\right|>3 +\left|X\right|>6 +\left|X\right|\le5 +\left|X\right|\le6 +\left|X\right|\le9 +\left|Z-0.03\right|\ge x +\left|Z-0.04\right|\ge x +\left|Z-X\right|\le0.01 +\left|Z-X\right|\le0.02 +\left|Z-X\right|\le0.03 +\left|Z-X\right|\le0.04 +\left|Z-X\right|\le0.05 +\left|Z-X\right|\le0.06 +\left|Z-X\right|\le0.07 +\left|Z-X\right|\le0.08 +\left|Z-X\right|\le0.09 +\left|Z-x\right|\le6.75 +\left|\frac{h-50}{5}\right|>1.645 +\left|\frac{h-50}{5}\right|\ge1.645 +\left|\frac{x}{3}\right|>1 +\left|\left(x\right)\right|\le8 +\left|a\right|>4 +\left|a\right|\le6 +\left|c\right|\le-2 +\left|h - 50\right| \geq 8.225 +\left|h-50\right|\ge 8.225 +\left|h-50\right|\ge8.225 +\left|k\right|3 +\left|x+0\right|>4 +\left|x+0\right|>6 +\left|x+0\right|\le3 +\left|x+2\right|<2 +\left|x+2\right|<3 +\left|x+2\right|<4 +\left|x+2\right|<5 +\left|x+2\right|\le2 +\left|x+2\right|\le3 +\left|x+2\right|\le4 +\left|x+2\right|\le5 +\left|x+3\right|<2 +\left|x+3\right|<3 +\left|x+3\right|<4 +\left|x+3\right|<5 +\left|x+3\right|\le2 +\left|x+3\right|\le3 +\left|x+3\right|\le4 +\left|x+3\right|\le5 +\left|x+3\right|\le\left|5\right| +\left|x+4\right|<3 +\left|x+4\right|<4 +\left|x+4\right|<5 +\left|x+4\right|\le2 +\left|x+4\right|\le3 +\left|x+4\right|\le4 +\left|x+4\right|\le5 +\left|x+5\right|<2 +\left|x+5\right|<4 +\left|x+5\right|<5 +\left|x+5\right|\le2 +\left|x+5\right|\le3 +\left|x+5\right|\le4 +\left|x+5\right|\le5 +\left|x--2\right|\le2 +\left|x--2\right|\le3 +\left|x--2\right|\le4 +\left|x--3\right|<3 +\left|x--3\right|\le2 +\left|x--3\right|\le3 +\left|x--3\right|\le4 +\left|x--3\right|\le5 +\left|x--4\right|\le2 +\left|x--4\right|\le4 +\left|x--4\right|\le5 +\left|x--5\right|\le2 +\left|x-0.04\right|\ge9.2 +\left|x-0.04\right|\le8.4 +\left|x-0.05\right|\le6.75 +\left|x-0.06\right|\le7.5 +\left|x-0.07\right|\le8.85 +\left|x-0.07\right|\le9.25 +\left|x-0\right|<2 +\left|x-0\right|<5 +\left|x-0\right|<6 +\left|x-0\right|<7 +\left|x-0\right|<8 +\left|x-0\right|>3 +\left|x-0\right|>5 +\left|x-0\right|>6 +\left|x-0\right|>9 +\left|x-0\right|\le2 +\left|x-0\right|\le5 +\left|x-0\right|\le8 +\left|x-15\right|\le50 +\left|x-18.3\right|\le0.02 +\left|x-19.1\right|\le0.02 +\left|x-2\right|-2-2\ge3-2 +\left|x-2\right|-5\ge8 +\left|x-2\right|-6+6\ge5+6 +\left|x-2\right|>3 +\left|x-2\right|>4 +\left|x-2\right|>5 +\left|x-2\right|>6 +\left|x-2\right|>7 +\left|x-2\right|>8 +\left|x-2\right|\ge y +\left|x-2\right|\ge10 +\left|x-2\right|\ge11 +\left|x-2\right|\ge12 +\left|x-2\right|\ge13 +\left|x-2\right|\ge14 +\left|x-2\right|\ge15 +\left|x-2\right|\ge3 +\left|x-2\right|\ge3+4 +\left|x-2\right|\ge4 +\left|x-2\right|\ge5 +\left|x-2\right|\ge6 +\left|x-2\right|\ge7 +\left|x-2\right|\ge8 +\left|x-2\right|\ge9 +\left|x-2\right|\le5 +\left|x-3\right|-5+5\ge6+5 +\left|x-3\right|-6-6\ge9-6 +\left|x-3\right|>2 +\left|x-3\right|>5 +\left|x-3\right|>6 +\left|x-3\right|>7 +\left|x-3\right|>8 +\left|x-3\right|\ge10 +\left|x-3\right|\ge11 +\left|x-3\right|\ge12 +\left|x-3\right|\ge13 +\left|x-3\right|\ge14 +\left|x-3\right|\ge2 +\left|x-3\right|\ge4 +\left|x-3\right|\ge4+4 +\left|x-3\right|\ge5 +\left|x-3\right|\ge6 +\left|x-3\right|\ge7 +\left|x-3\right|\ge8 +\left|x-3\right|\ge9 +\left|x-4.35\right|\ge0.04 +\left|x-4.3\right|\le0.02 +\left|x-4.45\right|\ge0.05 +\left|x-4.4\right|\ge0.07 +\left|x-4.55\right|\ge0.09 +\left|x-4.6\right|\le0.05 +\left|x-4.75\right|\le0.05 +\left|x-4.85\right|\le0.08 +\left|x-4\right|-2+2\ge9+2 +\left|x-4\right|-2\ge3 +\left|x-4\right|-2\ge9 +\left|x-4\right|-3+3\ge2+3 +\left|x-4\right|-3+3\ge7+3 +\left|x-4\right|-3\ge2 +\left|x-4\right|-3\ge7 +\left|x-4\right|-4+4\ge9+4 +\left|x-4\right|-5+5\ge8+5 +\left|x-4\right|-5\ge5 +\left|x-4\right|-6\ge3 +\left|x-4\right|>2 +\left|x-4\right|>3 +\left|x-4\right|>7 +\left|x-4\right|>8 +\left|x-4\right|\ge10 +\left|x-4\right|\ge11 +\left|x-4\right|\ge12 +\left|x-4\right|\ge13 +\left|x-4\right|\ge14 +\left|x-4\right|\ge15 +\left|x-4\right|\ge2 +\left|x-4\right|\ge3 +\left|x-4\right|\ge5 +\left|x-4\right|\ge6 +\left|x-4\right|\ge7 +\left|x-4\right|\ge8 +\left|x-4\right|\ge8+5 +\left|x-4\right|\ge9 +\left|x-4\right|\le14 +\left|x-4\right|\le3 +\left|x-5.25\right|\le0.05 +\left|x-5.4\right|\le0.009 +\left|x-5.7\right|<0.04 +\left|x-50\right|\le15 +\left|x-5\right|-4+4\ge9+4 +\left|x-5\right|-5+5\ge3+5 +\left|x-5\right|-6+6\ge8+6 +\left|x-5\right|>2 +\left|x-5\right|>4 +\left|x-5\right|>6 +\left|x-5\right|>7 +\left|x-5\right|>8 +\left|x-5\right|\ge10 +\left|x-5\right|\ge11 +\left|x-5\right|\ge12 +\left|x-5\right|\ge13 +\left|x-5\right|\ge14 +\left|x-5\right|\ge15 +\left|x-5\right|\ge2 +\left|x-5\right|\ge3 +\left|x-5\right|\ge4 +\left|x-5\right|\ge5 +\left|x-5\right|\ge6 +\left|x-5\right|\ge7 +\left|x-5\right|\ge7+3 +\left|x-5\right|\ge8 +\left|x-5\right|\ge9 +\left|x-6.25\right|\ge0.08 +\left|x-6.45\right|\le0.01 +\left|x-6.6\right|\ge0.03 +\left|x-6.75\right|\le0.05 +\left|x-6.95\right|\le0.03 +\left|x-6\right|-13\ge0 +\left|x-6\right|-4+4\ge3+4 +\left|x-6\right|-4\ge8 +\left|x-6\right|-6+6\ge5+6 +\left|x-6\right|-7\ge0 +\left|x-6\right|>4 +\left|x-6\right|>5 +\left|x-6\right|>7 +\left|x-6\right|>8 +\left|x-6\right|\ge10 +\left|x-6\right|\ge11 +\left|x-6\right|\ge12 +\left|x-6\right|\ge13 +\left|x-6\right|\ge14 +\left|x-6\right|\ge2 +\left|x-6\right|\ge3 +\left|x-6\right|\ge4 +\left|x-6\right|\ge5 +\left|x-6\right|\ge5+2 +\left|x-6\right|\ge5+7 +\left|x-6\right|\ge6 +\left|x-6\right|\ge7 +\left|x-6\right|\ge8 +\left|x-6\right|\ge8+4 +\left|x-6\right|\ge9 +\left|x-6\right|\le3 +\left|x-7.05\right|<0.09 +\left|x-7.2\right|\le0.05 +\left|x-7.55\right|\le0.07 +\left|x-7.7\right|\le0.05 +\left|x-7.7\right|\le0.07 +\left|x-7.95\right|\le0.06 +\left|x-7\right|-3+3\ge2+3 +\left|x-7\right|-4+4\ge5+4 +\left|x-7\right|>4 +\left|x-7\right|>5 +\left|x-7\right|>6 +\left|x-7\right|\ge10 +\left|x-7\right|\ge11 +\left|x-7\right|\ge12 +\left|x-7\right|\ge13 +\left|x-7\right|\ge14 +\left|x-7\right|\ge15 +\left|x-7\right|\ge2 +\left|x-7\right|\ge3 +\left|x-7\right|\ge4 +\left|x-7\right|\ge5 +\left|x-7\right|\ge6 +\left|x-7\right|\ge7 +\left|x-7\right|\ge8 +\left|x-7\right|\ge9 +\left|x-7\right|\le15 +\left|x-7\right|\le3 +\left|x-8.6\right|\le0.01 +\left|x-8.7\right|\le0.09 +\left|x-8.95\right|\le0.02 +\left|x-8.9\right|\ge0.08 +\left|x-8\right|-2+2\ge4+2 +\left|x-8\right|-3+3\ge3+3 +\left|x-8\right|-3+3\ge7+3 +\left|x-8\right|-5+5\ge2+5 +\left|x-8\right|>2 +\left|x-8\right|>3 +\left|x-8\right|>4 +\left|x-8\right|>5 +\left|x-8\right|>7 +\left|x-8\right|>=7 +\left|x-8\right|\ge10 +\left|x-8\right|\ge11 +\left|x-8\right|\ge12 +\left|x-8\right|\ge13 +\left|x-8\right|\ge15 +\left|x-8\right|\ge2 +\left|x-8\right|\ge2+6 +\left|x-8\right|\ge3 +\left|x-8\right|\ge4 +\left|x-8\right|\ge4+2 +\left|x-8\right|\ge5 +\left|x-8\right|\ge6 +\left|x-8\right|\ge7 +\left|x-8\right|\ge8 +\left|x-8\right|\ge9 +\left|x-9.15\right|\le0.03 +\left|x-9.75\right|\le0.03 +\left|x-9.85\right|\le0.01 +\left|x-9\right|-2+2\ge3+2 +\left|x-9\right|-2\ge6 +\left|x-9\right|-4+4\ge7+4 +\left|x-9\right|-4\ge3 +\left|x-9\right|-5+5\ge3+5 +\left|x-9\right|\ge10 +\left|x-9\right|\ge11 +\left|x-9\right|\ge12 +\left|x-9\right|\ge13 +\left|x-9\right|\ge14 +\left|x-9\right|\ge4 +\left|x-9\right|\ge4+6 +\left|x-9\right|\ge5 +\left|x-9\right|\ge6 +\left|x-9\right|\ge7 +\left|x-9\right|\ge8 +\left|x-9\right|\ge9 +\left|x-X\right|\ge Y +\left|x-\left(+7\right)\right|\ge6 +\left|x-\left(-0\right)\right|<6 +\left|x-\left(-0\right)\right|<8 +\left|x-\left(-2\right)\right|<4 +\left|x-\left(-2\right)\right|<5 +\left|x-\left(-2\right)\right|\le2 +\left|x-\left(-2\right)\right|\le3 +\left|x-\left(-2\right)\right|\le4 +\left|x-\left(-2\right)\right|\le5 +\left|x-\left(-3\right)\right|<2 +\left|x-\left(-3\right)\right|<4 +\left|x-\left(-3\right)\right|\le2 +\left|x-\left(-3\right)\right|\le3 +\left|x-\left(-3\right)\right|\le4 +\left|x-\left(-3\right)\right|\le5 +\left|x-\left(-4\right)\right|<2 +\left|x-\left(-4\right)\right|<3 +\left|x-\left(-4\right)\right|<4 +\left|x-\left(-4\right)\right|\le2 +\left|x-\left(-4\right)\right|\le3 +\left|x-\left(-4\right)\right|\le4 +\left|x-\left(-4\right)\right|\le5 +\left|x-\left(-5\right)\right|<2 +\left|x-\left(-5\right)\right|<3 +\left|x-\left(-5\right)\right|<5 +\left|x-\left(-5\right)\right|<=5 +\left|x-\left(-5\right)\right|\le2 +\left|x-\left(-5\right)\right|\le3 +\left|x-\left(-5\right)\right|\le4 +\left|x-\left(-5\right)\right|\le5 +\left|x-\left(0\right)\right|<6 +\left|x-\left(0\right)\right|\le6 +\left|x-\left(2\right)\right|\ge5 +\left|x-\left(3\right)\right|\ge6 +\left|x-z\right|\le7.5 +\left|x\right| < 2 +\left|x\right| < 3 +\left|x\right| < 4 +\left|x\right| < 5 +\left|x\right| < 6 +\left|x\right| < 7 +\left|x\right| < 8 +\left|x\right| > 2 +\left|x\right| > 3 +\left|x\right| > 4 +\left|x\right| > 5 +\left|x\right| > 6 +\left|x\right| > 7 +\left|x\right| > 8 +\left|x\right| > 9 +\left|x\right| \geq 2 +\left|x\right| \geq 3 +\left|x\right| \geq 4 +\left|x\right| \geq 5 +\left|x\right| \geq 6 +\left|x\right| \geq 7 +\left|x\right| \geq 8 +\left|x\right| \leq 2 +\left|x\right| \leq 3 +\left|x\right| \leq 4 +\left|x\right| \leq 5 +\left|x\right| \leq 6 +\left|x\right| \leq 7 +\left|x\right| \leq 8 +\left|x\right| \leq 9 +\left|x\right|+3+-3\ge8+-3 +\left|x\right|+3\ge8 +\left|x\right|+5-5\ge8-5 +\left|x\right|+5\ge8 +\left|x\right|-0\le2 +\left|x\right|-3\ge0 +\left|x\right|-3\ge3-3 +\left|x\right|-4\le0 +\left|x\right|-7>0 +\left|x\right|<2 +\left|x\right|<2+0 +\left|x\right|<3 +\left|x\right|<4 +\left|x\right|<5 +\left|x\right|<6 +\left|x\right|<6-0 +\left|x\right|<7 +\left|x\right|<8 +\left|x\right|<9 +\left|x\right|+6 +\left|x\right|>2 +\left|x\right|>2-0 +\left|x\right|>3 +\left|x\right|>3+0 +\left|x\right|>4 +\left|x\right|>5 +\left|x\right|>6 +\left|x\right|>7 +\left|x\right|>8 +\left|x\right|>9 +\left|x\right|>k +\left|x\right|\ge+6 +\left|x\right|\ge-q +\left|x\right|\ge10-4 +\left|x\right|\ge2 +\left|x\right|\ge3 +\left|x\right|\ge4 +\left|x\right|\ge5 +\left|x\right|\ge6 +\left|x\right|\ge6-4 +\left|x\right|\ge7 +\left|x\right|\ge8 +\left|x\right|\ge8-4 +\left|x\right|\ge8-5 +\left|x\right|\ge9 +\left|x\right|\ge9-4 +\left|x\right|\ge\left|5\right| +\left|x\right|\le k +\left|x\right|\le0.09+z +\left|x\right|\le1 +\left|x\right|\le19.54 +\left|x\right|\le2 +\left|x\right|\le3 +\left|x\right|\le4 +\left|x\right|\le4.4-0.07 +\left|x\right|\le5 +\left|x\right|\le6 +\left|x\right|\le7 +\left|x\right|\le8 +\left|x\right|\le9 +\left|z-0.04\right|\ge9.2 +\left|z-4.5\right|\le0.02 +\left|z-4.7\right|\le0.02 +\left|z-7.05\right|<0.09 +\left|z-7.7\right|\le0.07 +\left|z-9.55\right|\ge0.01 +\left|z-9.55\right|\le0.01 +\left|z-x\right|\ge0.02 +\left|z-x\right|\le0.01 +\left|z-x\right|\le0.02 +\left|z-x\right|\le0.04 +\left|z-x\right|\le0.07 +\left|z-x\right|\le0.09 +\left|z-x\right|\le7.5 +\left|z\right|<5 +\left|z\right|<7 +\left|z\right| \log 50 +\log 11^{x} > \log 60 +\log 11^{x} > \log 70 +\log 11^{x} > \log 80 +\log 11^{x} > \log 90 +\log 13^{x} > \log 50 +\log 13^{x} > \log 60 +\log 13^{x} > \log 70 +\log 13^{x} > \log 80 +\log 13^{x} > \log 90 +\log 16 +\log 17^{x} > \log 50 +\log 17^{x} > \log 60 +\log 17^{x} > \log 70 +\log 17^{x} > \log 80 +\log 17^{x} > \log 90 +\log 19^{x} > \log 50 +\log 19^{x} > \log 60 +\log 19^{x} > \log 70 +\log 19^{x} > \log 80 +\log 19^{x} > \log 90 +\log 2^{4} +\log 3 - \log 2 +\log 3-\log 2 +\log 9^{\frac{1}{2}} - \log 2 +\log \frac{x^{7}}{y} +\log \left( \frac{x^{7}}{y}\right) +\log \left(\frac{\sqrt{c^{8}}}{\sqrt{d}}\right) +\log \left(\frac{c^{4}}{\sqrt{d}}\right) +\log \left(\frac{x^{6}}{\frac{1}{x}}\right) - \log y +\log \left(\frac{x^{7}}{y}\right) +\log \left(\left(0.76\right)^{n}\right) > \log 0.1 +\log \left(\left(0.79\right)^{n}\right) > \log 0.1 +\log _{2}x+\log _{2}y +\log a\left(x+5\right)\left(X-4\right)>0 +\log a\left(x+5\right)\left(x-4\right)>0 +\log c^{4} - \log \sqrt{d} +\log c^{4} - \log d^{\frac{1}{2}} +\log x^7 +\log x^{15}-\log x^8 +\log x^{6} - \log \left(\frac{1}{x}\right) - \log y +\log x^{6}-\log \left( \frac{1}{x}\right) -\log y +\log x^{7} - \log y +\log x^{7}-\log y +\log1-4\log3 +\log1-\log3^4 +\log1-\log81 +\log11^x>\log50 +\log11^x>\log70 +\log11^x>\log90 +\log12.6 +\log13^X>\log50 +\log13^x>\log50 +\log13^x>\log60 +\log13^x>\log70 +\log13^x>\log80 +\log16 +\log17^x>\log50 +\log17^x>\log70 +\log17^x>\log90 +\log19^x>\log50 +\log19^x>\log60 +\log19^x>\log70 +\log19^x>\log80 +\log19^x>\log90 +\log3-\log2 +\log63-\log5 +\log\frac{x^7}{y} +\log\left(17^x\right)>\log\left(70\right) +\log\left(\frac{x^3}{y}\right) +\log\left(\frac{x^7}{y}\right) +\log\left(x^3y^2\right) +\log\left(x^5y^6\right) +\log_2\left(x\right)+\log_2\left(y\right) +\log_2x\ge2 +\log_33^{4y}\le\log_350 +\log_3\left(3^{4y}\right)\le\log_3\left(50\right) +\log_6\left(6^{-x}\right)\ge\log_6\left(6^2\right) +\log_6\left(6^{-x}\right)\ge\log_6\left(6^{-9}\right) +\log_7\left(7^x\right)>\log_7\left(7^8\right) +\log_7\left(u\right)+\log_7\left(v\right) +\log_x2+\log_x10-\log_xx +\log_x2-\log_x10-1 +\log_x2-\log_x\left(\frac{10}{2}\right) +\log_x\left(2\right)-\log_x\left(5\right) +\log_{11}80x +\sqrt[3]{\frac{7}{10}}x +\sqrt[3]{x} +\sqrt[4]{625^3}u^9v^3 +\sqrt[4]{x^{112}y^{48}} +\sqrt[4]{x} +\sqrt[5]{a^2}^{-1} +\sqrt[5]{x^{\frac{1}{2}}} +\sqrt[5]{x} +\sqrt[6] {x} +\sqrt[6]{x^{\frac{1}{2}}} +\sqrt[6]{x} +\sqrt[8] {x} +\sqrt{ - 3 x^{2} + 4 x} \geq 0 +\sqrt{ - 3 x^{2} + 4} \geq 0 +\sqrt{ a x^{2} x} + x \sqrt{ a x} +\sqrt{ a x^{4} x} + x^{2} \sqrt{ a x} +\sqrt{16a^4} +\sqrt{16a} +\sqrt{16}\sqrt{x} +\sqrt{192u^3} +\sqrt{23^{2} + 30^{2} + 40^{2}} +\sqrt{28p^3}\times\sqrt{9}\div\sqrt{343p^2} +\sqrt{294p^3}\div\sqrt{96p^2} +\sqrt{2} +\sqrt{2}^4\times\sqrt{x} +\sqrt{3029} +\sqrt{33^{2} + 40^{2} + 50^{2}} +\sqrt{36}\sqrt{x} +\sqrt{49}\sqrt{x} +\sqrt{4\times4\times x} +\sqrt{5189} +\sqrt{81x} +\sqrt{AB^{2} + BD^{2} + DF^{2}} +\sqrt{AB^{2} + BF^{2}} +\sqrt{AB^{2} + \left(\sqrt{BD^{2} + DF^{2}}\right)^{2}} +\sqrt{BD^{2} + DF^{2}} +\sqrt{\frac{112p^3}{343p^2}} +\sqrt{\frac{1536u^5}{8u^2}} +\sqrt{\frac{16 p}{49}} +\sqrt{\frac{16 p}{9}} +\sqrt{\frac{192u^5}{u^2}} +\sqrt{\frac{252p^3}{343p^2}} +\sqrt{\frac{25q}{36}} +\sqrt{\frac{294 p^{3}}{96 p^{2}}} +\sqrt{\frac{343 p^{3}}{112 p^{2}}} +\sqrt{\frac{36 p}{49}} +\sqrt{\frac{36\times7p^3}{49\times7p^2}} +\sqrt{\frac{49 p}{16}} +\sqrt{\frac{4\times q}{25}} +\sqrt{\frac{4\times63p^3}{49\times7p^2}} +\sqrt{\frac{4\times6pq}{25\times6p}} +\sqrt{\frac{4\times9\times7p^3}{49\times7p^2}} +\sqrt{\frac{4q}{25}} +\sqrt{\frac{96 p^{3}}{54 p^{2}}} +\sqrt{\left( 5 x + 4\right)^{2}} +\sqrt{\left( 80 t - 0\right)^{2} + \left(0 - \left( - 60 t\right)\right)^{2}} +\sqrt{\left(23 + 10\right)^{2} + \left(30 + 10\right)^{2} + \left(40 + 10\right)^{2}} +\sqrt{\left(x + 2\right)^{2}} +\sqrt{\left(x + 3\right)^{2}} +\sqrt{\left(x + 4\right)^{2}} +\sqrt{\left(x + 5\right)^{2}} +\sqrt{\left(x + 6\right)^{2}} +\sqrt{\left(x + 7\right)^{2}} +\sqrt{\left(x+3\right)^2} +\sqrt{\left(x+4\right)^2} +\sqrt{ax^2\times x}+x\sqrt{ax} +\sqrt{d} +\sqrt{d}, - \sqrt{d} +\sqrt{k^{\frac{1}{2}}} +\sqrt{k} + 2 - \sqrt{k} + 3 +\sqrt{k} + 3 - \sqrt{k} + 8 +\sqrt{k} + 8 - \sqrt{k} + 10 +\sqrt{k} - 8 - \sqrt{k} + 1 +\sqrt{k}+10-\sqrt{k}+10 +\sqrt{k}+6-\sqrt{k}+9 +\sqrt{k}-\sqrt{k}+20 +\sqrt{m}\times\sqrt{n} +\sqrt{u\times v} +\sqrt{uv} +\sqrt{u}+6\sqrt{v} +\sqrt{u}\div\sqrt{v} +\sqrt{u}\times\sqrt{v} +\sqrt{x^2}\ge9 +\sqrt{x}^1 +\sqrt{x}^{\frac{1}{6}} +\sum_{k=1}^7\left(-\frac{1}{2}\right)^{k-1} +\sum_{k=1}^9\left(-\frac{1}{2}\right)^{k-1} +\sum_{k=1}^{7} \left( - \frac{1}{2} \right)^{k - 1} +\tan \theta +\tan \theta - \cot \theta +\tan ^{-1}\left( - 2 \right) +\tan ^{-1}\left( - 4 \right) +\tan ^{-1}\left(1\right) +\tan ^{-1}\left(\frac{1}{3}\right) +\tan ^{-1}\left(\frac{1}{4}\right) +\tan ^{-1}\left(\frac{2}{3}\right) +\tan\left(\frac{2x}{2}\right) +\tan\left(x\right) +\tan\theta\sin\theta\cos\theta +\tan^2\theta +\tan^2x +\theta < 2 +\theta x\le -18 +\theta3x<-12 +\uff10 -8 +a > -a +a > 0 +a > 12 +a > 12.5 +a > 13 +a > 13\frac{1}{3} +a > 14.29 +a > 17\frac{7}{9} +a > 18 +a > 18.75 +a > 19 +a > 22.5 +a > 22.86 +a > 23 +a > 23.33 +a > 27 +a > 28.57 +a > 31.25 +a > 33 +a > 33\frac{1}{3} +a > 36 +a > 37.5 +a > 44.44 +a > 44\frac{4}{9} +a > 45 +a > 5.56 +a > 71.43 +a > 9 +a > \frac{120}{7} +a > \frac{250}{7} +a > \frac{250}{8} +a > \frac{400}{9} +a > \frac{40}{3} +a > \frac{45}{2} +a > \frac{60}{7} +a > \frac{80}{3} +a > \left( -a\right) +a > b +a \geq - 56 +a \geq - 64 +a \geq 12 +a \geq 13 +a \geq 19 +a \geq 23 +a \geq 24 +a \geq 27 +a \geq 29 +a \geq 32 +a \geq 36 +a \geq 38 +a \geq 4 +a \geq 6 +a \geq 68 +a \geq 72 +a \geq 8 +a \geq 9 +a \left(b - 2\right) + 6 \left(b - 2\right) +a' > \frac{-81}{-20} +a+10>10 +a+12 +a+18>18 +a+20>20 +a+21>21 +a+22.50\le30 +a+27>27 +a+33.20\ge34.80 +a+34.10\ge28.90 +a+36>36 +a+40>40 +a+45>45 +a+54>54 +a+6 +a+63>63 +a+6>6 +a+8<0 +a+\frac{24}{8}>3 +a+\left(n-1\right)d>0 +a+\left(n-1\right)d\ge0 +a+a+a+a+a+b +a+o>o +a-29.8\le30 +a-30.10\ge22 +a-30.20\ge29.50 +a-30.40\ge31 +a-30.90>31 +a-31.30\ge22.80 +a-31.70\ge33 +a-32.40>29.50 +a-32.60<25.90 +a-32.60\ge26.70 +a-33.30\ge28.10 +a-33.80<30.00 +a-34.10\ge25.80 +a-34.20\ge28.70 +a-34.20\ge31.70 +a-34.40\ge26.10 +a-34.70\ge24.90 +a-35.30\ge26.50 +a-35.80>22.70 +a-37.30\le26.30 +a-37.60\le30.30 +a-37.80\ge20.60 +a-38.00\ge28.40 +a-38.90\le22.30 +a-38\ge26.80 +a-39.20\ge23.20 +a-39.70\ge23.30 +a-39\ge31.70 +a-40.00\ge29.30 +a-41.10\ge26.50 +a-42.30\ge33.50 +a-42.40\le33.40 +a-44.20\ge23.80 +a-44.20\ge30.80 +a-44.30\ge33 +a-44.80\ge20.60 +a-44.90\le27.40 +a-45.00\ge29.30 +a-45.20\ge31.40 +a-45.50\ge25.50 +a-45.50\ge34.8 +a-45.90\ge29.10 +a-46.10\ge32 +a-46.20\ge34 +a-46.30\ge22 +a-46.50\ge29.80 +a-46.80\ge22.90 +a-47.20\le25.50 +a-47.50\ge20.40 +a-49.20\ge32.50 +a-493.20\ge1043.4 +a-493.20\le1043.4 +a-4\ge7 +a100 +a3>0 +a6<25 +a9>0 +a:a^4 +a<-\frac{36}{-40} +a<-\frac{9}{-36} +a<0 +a<0.025 +a<0.5 +a<0.9 +a<1 +a<1.25 +a<1.5 +a<1.8 +a<10.2 +a<11\times3 +a<11\times4 +a<11\times5 +a<11\times6 +a<11\times7 +a<11\times8 +a<12.5 +a<12\left(3\right) +a<12\left(6\right) +a<12\times3 +a<12\times4 +a<12\times5 +a<12\times6 +a<12\times8 +a<16 +a<2 +a<2.25 +a<2.5 +a<20.25 +a<26.2 +a<2a +a<3 +a<3.125 +a<33 +a<36 +a<37.80-28.40 +a<3\times11 +a<3a +a<4 +a<4.05 +a<42.30-25.10 +a<44 +a<48 +a<5 +a<55 +a<6.25 +a<6.75 +a<60 +a<62.5 +a<66 +a<70 +a<72 +a<72.40 +a<77 +a<8 +a<84 +a<88 +a<8\times11 +a<9 +a<96 +a-10 +a>-1a +a>-2 +a>-3 +a>-6 +a>-a +a>-x +a>0 +a>00 +a>0\div9 +a>0\times3 +a>0\times4 +a>0\times9 +a>0times3 +a>11.25 +a>11.43 +a>12 +a>12.5 +a>13 +a>14 +a>17 +a>17.14 +a>18 +a>2 +a>2.22 +a>21.43 +a>21.90 +a>22 +a>22.5 +a>22.86 +a>23 +a>26 +a>26.25 +a>26.5 +a>26\frac{2}{3} +a>27 +a>28 +a>28\frac{4}{7} +a>29 +a>3 +a>3.33 +a>31.25 +a>32 +a>33 +a>33.333 +a>33.80 +a>33.\overline{33} +a>34 +a>35 +a>36 +a>37.5 +a>38 +a>4 +a>44 +a>44.44 +a>44\frac{4}{9} +a>45 +a>5 +a>5.4 +a>5.5555 +a>5.56 +a>53 +a>55 +a>57 +a>6 +a>6.67 +a>64.285 +a>65 +a>65.20 +a>67.5 +a>7 +a>7.5 +a>73 +a>74.80 +a>75.1 +a>75.10 +a>8 +a>83 +a>8\frac{8}{9} +a>9 +a>9\pi +a>\frac{0}{7} +a>\frac{0}{9} +a>\frac{100}{6} +a>\frac{100}{9} +a>\frac{139}{25} +a>\frac{150}{7} +a>\frac{160}{6} +a>\frac{160}{7} +a>\frac{200}{7} +a>\frac{250}{3} +a>\frac{320}{9} +a>\frac{40}{7} +a>\frac{45}{2} +a>\frac{500}{6} +a>\frac{50}{9} +a>\frac{60}{9} +a>\frac{80}{9} +a>\frac{90}{7} +a>b +a>d +a>n +a>o +a>p +a>x +a\div0.305 +a\div4+8 +a\div5\times5<11\times5 +a\ge -10 +a\ge -100 +a\ge -12 +a\ge -15 +a\ge -16 +a\ge -2 +a\ge -21 +a\ge -24 +a\ge -27 +a\ge -35 +a\ge -36 +a\ge -40 +a\ge -42 +a\ge -45 +a\ge -48 +a\ge -5 +a\ge -50 +a\ge -63 +a\ge -70 +a\ge -72 +a\ge -8 +a\ge -9 +a\ge -90 +a\ge -a +a\ge 0 +a\ge 13 +a\ge 18 +a\ge 18.75 +a\ge 19 +a\ge 22.5 +a\ge 31 +a\ge 36 +a\ge 44 +a\ge 45 +a\ge 9 +a\ge b +a\ge positive +a\ge q +a\ge t +a\ge x +a\ge-1.05 +a\ge-10 +a\ge-12 +a\ge-14 +a\ge-15 +a\ge-16 +a\ge-18 +a\ge-20 +a\ge-21.8 +a\ge-24 +a\ge-25 +a\ge-27 +a\ge-28 +a\ge-3 +a\ge-3.9 +a\ge-30 +a\ge-32 +a\ge-35 +a\ge-36 +a\ge-4 +a\ge-40 +a\ge-45 +a\ge-48 +a\ge-49 +a\ge-5 +a\ge-50 +a\ge-56 +a\ge-6 +a\ge-60 +a\ge-63 +a\ge-7 +a\ge-72 +a\ge-8 +a\ge-8.4 +a\ge-80 +a\ge-9 +a\ge-90 +a\ge-a +a\ge0 +a\ge0.7 +a\ge10.50 +a\ge11.25 +a\ge12 +a\ge13 +a\ge13.10 +a\ge16 +a\ge16.5 +a\ge17 +a\ge18 +a\ge18.50 +a\ge22 +a\ge23 +a\ge23.10+48.30 +a\ge23.60 +a\ge24.20 +a\ge24.50 +a\ge24.60 +a\ge27 +a\ge28.10+47.80 +a\ge29 +a\ge30.10+30.40 +a\ge31.25 +a\ge31.40 +a\ge32 +a\ge33.20-30.70 +a\ge33.80 +a\ge34 +a\ge34.10 +a\ge34.4 +a\ge34.40 +a\ge34.60 +a\ge36.60+34.90 +a\ge38 +a\ge4 +a\ge40.10-22.80 +a\ge41.40+28.00 +a\ge44 +a\ge45 +a\ge46.10-32 +a\ge46.70 +a\ge46.9+34.4 +a\ge49.20+32.60 +a\ge5 +a\ge52 +a\ge52.10 +a\ge53 +a\ge53.70 +a\ge54.30 +a\ge54.70 +a\ge55 +a\ge55.80 +a\ge56.5 +a\ge56.50 +a\ge58 +a\ge58.60 +a\ge6 +a\ge61 +a\ge61.20 +a\ge62.40 +a\ge62.60 +a\ge62.70 +a\ge63 +a\ge63.9 +a\ge63.90 +a\ge64.8 +a\ge64.80 +a\ge64.9 +a\ge64.90 +a\ge65 +a\ge66.20 +a\ge66.3 +a\ge66.30 +a\ge66.6 +a\ge66.9 +a\ge66.90 +a\ge68.2 +a\ge68.20 +a\ge68.40 +a\ge69.20 +a\ge7 +a\ge7.60 +a\ge70.00 +a\ge70.1 +a\ge70.3 +a\ge70.70 +a\ge72.6 +a\ge72.8 +a\ge73 +a\ge73.00 +a\ge73.20 +a\ge74.60 +a\ge75.1 +a\ge75.9 +a\ge76.3 +a\ge76.5 +a\ge76.50 +a\ge77.30 +a\ge77.70 +a\ge78.10 +a\ge78.20 +a\ge78.4 +a\ge78.5 +a\ge78.6 +a\ge79.80 +a\ge8 +a\ge80 +a\ge81.30 +a\ge81.40 +a\ge81.7 +a\ge81.80 +a\ge9 +a\ge\frac{139}{25} +a\ge\frac{3}{x-2} +a\le b +a\le p +a\le-11.4 +a\le-3,a\le-6 +a\le-9 +a\le10.5 +a\le11.1 +a\le14.5 +a\le17.8 +a\le30.40+22.80 +a\le31.20 +a\le32.50-29.90 +a\le32.60 +a\le33 +a\le36 +a\le39.10+29.30 +a\le39.10-24.80 +a\le39.20 +a\le40,b\ge25 +a\le42 +a\le42.30 +a\le44 +a\le45 +a\le46.10-32 +a\le48 +a\le49.20-25.80 +a\le49.60+29.90 +a\le4x+2y +a\le5 +a\le5.4 +a\le57.1 +a\le6 +a\le60 +a\le66 +a\le67 +a\le67.80 +a\le68.2 +a\le68.20 +a\le68.40 +a\le69.80 +a\le7.7 +a\le72.2 +a\le73 +a\le77 +a\le79.8 +a\le79.80 +a\le80.5 +a\le84 +a\le96 +a\le\frac{1}{4} +a\le\frac{25}{24} +a\left( 5a^{2}+5a+2\right) +2\left( 5a^{2}+5a+2\right) +a\left(-k\right)^3+3\left(-k\right)-5 +a\left(-k\right)^3+3k-5 +a\left(-k\right)^3-3\left(-k\right)-5 +a\left(8-b\right)+b\left(b-8\right) +a\left(a+10\right)+15\left(a+10\right) +a\left(a-b\right)-b\left(a-b\right) +a\left(a^2+5a+1\right)+5 +a\left(b-2\right)+6\left(b-2\right) +a\left(c+d\right)+b\left(c+d\right) +a\times100 +a\times120 +a^1 +a^2 +a^2+-1a-63 +a^2+144-a^2-3 +a^2+144-a^2-9 +a^2+16-a^2 +a^2+25+-a^2-9 +a^2+25-a^2-9 +a^2+2a-9a+54 +a^2+2ab+b^2 +a^2+3a-30 +a^2+3ab+12a^2+12ab +a^2+49-a^2-10 +a^2+4a-28 +a^2+6-a^2 +a^2+60-a^2 +a^2+64-a^2-4 +a^2+81-a^2-5 +a^2+9a +a^2-11a-20 +a^2-12a-15 +a^2-15a-72 +a^2-1ab-1ab+b^2 +a^2-4a+9 +a^2-4a-18 +a^2-5a+10 +a^2-6a+2 +a^2-7a-4a-20 +a^2-8a+8 +a^2-a+3 +a^2-a+4 +a^2-a^2+41 +a^2\div a^2:a^8\div a^2 +a^2\left(a+6\right)+\left(a+6\right) +a^2\left(a+8\right)+\left(a+8\right) +a^2\times b^2 +a^2\times b^3 +a^2\times b^4 +a^2b^2 +a^2b^3 +a^2b^4 +a^3 +a^3-6a+4 +a^3\div a^3:a^7\div a^3 +a^3\times b^2 +a^3\times b^3 +a^3\times b^4 +a^3b^3 +a^3b^4 +a^3xb^4 +a^3y^2 +a^4 +a^4B^4 +a^4\times b^4 +a^4b^2 +a^4b^3 +a^4b^4 +a^4xb^2 +a^5 +a^5+5a^4b+10a^3b^2+10a^2b^3+5ab^4+b^5 +a^5+5a^4b+10a^3b^2+10a^{2q3}+5ab^4+b^5 +a^5-5a^3+10a-\frac{10}{a}+\frac{5}{a^3}-\frac{1}{a^5} +a^5b^4 +a^5y^2 +a^6+6ba^5+15b^2a^4+20b^3a^3+15b^4a^2+6b^5a+b^6 +a^6-6a^4+15\times a^2-20+\frac{15}{a^2}-\frac{6}{a^4}+\frac{1}{a^6} +a^6-6a^4+15a^2-20+\frac{15}{a^2}-\frac{6}{a^4}+\frac{1}{a^6} +a^6\times b^3 +a^6b^3 +a^7 +a^8 +a^8-8a^7b+28a^6b^2-56a^5b^3+70a^4b^4-56a^3b^5+28a^2b^6-8ab^7+b^8 +a^m\times a^n +a^ma^n +a^n +a^n1 +a^s+a^t +a^y>0 +a^{ - 2 - \left( - 8 \right)} \times b^{ - 2 - 4} +a^{ 2 s} +a^{ m n} +a^{-3} +a^{-5} +a^{-8}\div b^{-8} +a^{-\frac{2}{3}} +a^{-\frac{2}{5}} +a^{-\frac{3}{5}} +a^{-\frac{5}{4}} +a^{1} +a^{2s} +a^{2} +a^{2} + 8 a + 4 a + 16 +a^{2} + 8 a - 9 a - 63 +a^{2} + a b + 12 a^{2} + 6 a b +a^{2} + a b + a b + b^{2} +a^{2} + 2^{2} - a^{2} - 5 +a^{2} + 4 - a^{2} - 5 +a^{2} + 81 - a^{2} - 5 +a^{2} + 9^{2} - a^{2} - 5 +a^{2} - 7 a + 54 +a^{2} - a + 8 +a^{2} - a - 63 +a^{2}+12a+16 +a^{2}+2ab+b^{2} +a^{2}+5-a^{2} +a^{2}+b^{2}+2ab +a^{2}+b^{2}+ab+ab +a^{2}-2a+8 +a^{2}-3a+4 +a^{2}-8a+9 +a^{2}-9a+2 +a^{2}b^{2} +a^{3} +a^{4} +a^{4}+8a^{3}+7a^{2}-48a-64 +a^{4}b^{2} +a^{5} +a^{5} - 5 a^{3} + 10 a - \frac{10}{a} + \frac{5}{a^{3}} - \frac{1}{a^{5}} +a^{6} - 6 a^{4} + 15 a^{2} - 20 + \frac{15}{a^{2}} - \frac{6}{a^{4}} + \frac{1}{a^{6}} +a^{6} b^{ - 6 } +a^{6}\times b^{3} +a^{6}b^{3} +a^{8} +a^{\frac{- 5}{4}} +a^{\frac{- 7}{5}} +a^{\frac{1}{x}} +a^{\frac{2}{5}\times-1} +a^{m + n} +a^{m+n} +a^{m+y} +a^{m\times n} +a^{m\times y} +a^{mn} +a^{mtn} +a^{n+m} +a^{n} +a^{s + s} +a^{s + t} +a^{s - t} +a^{s+s} +a^{s+t} +a^{s-t} +a^{s} + a^{t} +ab +ab+3a +ab+4b-9a-36 +ab+6a +ab+8a +ab+9a +ab-2a+3b-6 +ab-2a+6\left(b-2\right) +ab-2a+6b-12 +ab-3a+9b-27 +ab-a2 +ab\times 8\times \frac{36}{9} +abcf180 +above\ge x\ge190 +abs\left(x\right)\le8 +absolute\left(x\right)\le8 +ac+ad+bc+bd +ac+bc +acb +ad +ak^3+3k-5 +ak^3-3k-5 +ar^{n-1} +av+bv+5a+5b +ax>0 +az +b +b < a +b > 11.43 +b > 12.5 +b > 14.29 +b > 16 +b > 16.67 +b > 16\frac{2}{3} +b > 18.75 +b > 22 +b > 22\frac{2}{9} +b > 23 +b > 26 +b > 26.25 +b > 26.67 +b > 27 +b > 27\frac{7}{9} +b > 28 +b > 28.57 +b > 3 +b > 3.75 +b > 31 +b > 31.11 +b > 31\frac{1}{9} +b > 33.33 +b > 34 +b > 37.5 +b > 38 +b > 3\frac{1}{3} +b > 4 +b > 41 +b > 42 +b > 5.71 +b > 51.43 +b > 6 +b > 7 +b > 8.33 +b > \frac{10}{3} +b > \frac{150}{9} +b > \frac{200}{9} +b > \frac{20}{3} +b > \frac{250}{6} +b > \frac{280}{9} +b > \frac{30}{9} +b > \frac{50}{3} +b \geq 12 +b \geq 14 +b \geq 15 +b \geq 17 +b \geq 18 +b \geq 19 +b \geq 23 +b \geq 27 +b \geq 29 +b \geq 34 +b \geq 4 +b \geq 52 +b \geq 7 +b \geq 8 +b \geq 9 +b \leq - \frac{4}{5} +b+12.20\le61.00 +b+19.70+3.20\le61.00 +b+2 +b+3.38\le70 +b+3.76\le75 +b+6-6<0-6 +b+6<0 +b, - 5 b , 7 b +b200 +b25.56+3.68\le61 +b<-6 +b<1 +b<12.222 +b<16.51 +b<2 +b<2.135 +b<2.4 +b<3 +b<3.23694267516 +b<3.3 +b<4.9 +b<70 +b>-27 +b>1 +b>11 +b>11.43 +b>12 +b>17.5 +b>17.78 +b>18 +b>19 +b>2 +b>2.29 +b>2.86 +b>21.4285714 +b>22 +b>22.22 +b>22.22222222 +b>22.5 +b>23 +b>25 +b>26 +b>26.25 +b>26.66\overline{6} +b>26.\overline{6} +b>27 +b>28 +b>28.57 +b>28.571 +b>28\frac{4}{7} +b>3 +b>31 +b>32 +b>33.3333 +b>34 +b>35 +b>36 +b>39 +b>4 +b>4.25 +b>4.9 +b>42 +b>43 +b>43.75 +b>44 +b>47 +b>5 +b>5.71 +b>52.5 +b>53 +b>53.\overline{3} +b>54 +b>57 +b>6 +b>6.25 +b>6.6\overline{6} +b>63 +b>7 +b>7.5 +b>8 +b>8.888888889 +b>8.89 +b>83 +b>83.3333 +b>8\frac{8}{9} +b>\frac{105}{2} +b>\frac{105}{4} +b>\frac{125}{2} +b>\frac{125}{3} +b>\frac{140}{3} +b>\frac{150}{7} +b>\frac{160}{9} +b>\frac{180}{7} +b>\frac{180}{8} +b>\frac{200}{3} +b>\frac{200}{7} +b>\frac{200}{9} +b>\frac{20}{3} +b>\frac{210}{8} +b>\frac{250}{6} +b>\frac{320}{9} +b>\frac{400} {7} +b>\frac{40}{3} +b>\frac{500}{6} +b>\frac{80}{7} +b>\frac{80}{9} +b>\frac{90}{3.5} +b>a +b\ge 13 +b\ge 34 +b\ge 38 +b\ge 7 +b\ge a +b\ge11.06 +b\ge14 +b\ge15 +b\ge18 +b\ge19 +b\ge2 +b\ge2.5 +b\ge22 +b\ge23 +b\ge26 +b\ge27 +b\ge3 +b\ge33.44 +b\ge36 +b\ge39 +b\ge4 +b\ge4.04 +b\ge4.24 +b\ge4.7 +b\ge4.9 +b\ge42 +b\ge43 +b\ge43.75 +b\ge44 +b\ge44.59 +b\ge45 +b\ge46.20 +b\ge47 +b\ge5 +b\ge5.9 +b\ge53 +b\ge54 +b\ge6 +b\ge63 +b\ge64 +b\ge67 +b\ge7 +b\ge70.8 +b\ge75 +b\ge8 +b\ge80 +b\ge88.5 +b\ge\frac{2845}{224} +b\le-1 +b\le-287 +b\le1.8 +b\le13.5 +b\le13.7 +b\le14 +b\le14.32\le76.00 +b\le14.6 +b\le14.7 +b\le16 +b\le19 +b\le2 +b\le2.09 +b\le2.18 +b\le2.2 +b\le2.28 +b\le2.29 +b\le2.3 +b\le2.31 +b\le2.337795276 +b\le2.4 +b\le2.46 +b\le2.5 +b\le2.57362 +b\le2.58 +b\le2.6 +b\le2.7 +b\le2.8 +b\le2.9 +b\le20.80+4.99 +b\le3 +b\le3.0 +b\le3.079675 +b\le3.08 +b\le3.085 +b\le3.1 +b\le3.18 +b\le3.2 +b\le3.277066 +b\le3.28 +b\le3.3 +b\le3.30 +b\le3.4 +b\le3.5 +b\le3.52 +b\le3.578 +b\le3.629 +b\le3.7 +b\le3.8 +b\le3.81 +b\le3.812 +b\le3.83 +b\le3.85 +b\le3.9 +b\le3.94 +b\le3.976875 +b\le4 +b\le4.07 +b\le4.2 +b\le4.23 +b\le4.25 +b\le4.320 +b\le4.5 +b\le4.6 +b\le4.63+12.39x +b\le4.64 +b\le4.9 +b\le42.90 +b\le45.29 +b\le46.76 +b\le47.54 +b\le5 +b\le5.00 +b\le5.15 +b\le5.32 +b\le5.5 +b\le5.6 +b\le5.69 +b\le5.7 +b\le6 +b\le6.0 +b\le6.1 +b\le60.4 +b\le66.5 +b\le68 +b\le68.18 +b\le7 +b\le7.2 +b\le79.00-28.70+3.13 +b\le79.00-4.70 +b\le89 +b\le9.59 +b\le\frac{10659}{212000} +b\le\frac{1850}{179} +b\le\frac{2674}{1175} +b\le\frac{3024}{1175} +b\le\frac{324}{2500} +b\le\frac{5611}{1910} +b\le\frac{6951}{1970} +b\le\frac{\left(28.4+4.23\right)}{79} +b\le\frac{\left(65-4.33\right)}{11.40} +b\left(-77c+91a\right) +b\left(13.8+4.79\right)\le74 +b\left(22.10+3.43\right)\le69.00 +b\left(7a-77c+84a\right) +b\left(91a-77c\right) +b\left(b+10\right)+12\left(b+10\right) +b\left(b+2\right)\left(b-3\right) +b\times16.60+3.39\le72.00 +b\times19+3.18\le63 +b\times19+3.46\ge71 +b\times2400 +b\times9\times a +b^2 +b^2+13b+48 +b^2+2b-6b+54 +b^2+5b-7\left(b-9\right) +b^2+5b-7b+63 +b^2+9b +b^2-2b+63 +b^2-2b-3b+-18 +b^2-4\left(-5\right)m<0 +b^2-4ac<0 +b^2-4ac>0 +b^2-4b+54 +b^2-5b+-18 +b^2-5b-18 +b^2-6b-3b+15 +b^2-9b+15 +b^2-b-14 +b^3-6b+4 +b^5a^{-8} +b^6 +b^8 +b^{-6} +b^{2} +b^{2}+3b-30 +b^{4} + 4 a b^{3} + 6 a^{2} b^{2} + 4 a^{3} b + a^{4} +b^{\frac{3}{2}} +bc+ac +beepbeepsaybeepbeeimasheep -18 +c \geq - 12 +c \geq - 16 +c \geq - 24 +c \geq - 30 +c \geq - 42 +c+12 +c+62+76+96\ge x +c+72+60+94\ge300 +c,d +c0.22+0.40 +c240 +c7x3 +c9 +c<-1 +c<-11 +c<-3 +c<-5 +c<0.25 +c<100 +c<12.5 +c<17 +c<18 +c<2 +c<2.25 +c<3 +c<300 +c<4 +c<4.5 +c<5 +c<6.25 +c<6\frac{1}{4} +c<8 +c<965 +c<\frac{1}{4} +c<\frac{25}{4} +c<\frac{9}{2} +c<\frac{9}{4} +c>-1 +c>-31 +c>-35 +c>-4 +c>-6 +c>0 +c>24 +c>5 +c>7 +c>\frac{12}{-2} +c>\frac{2}{-9} +c\div2.54 +c\ge -100 +c\ge -14 +c\ge -18 +c\ge -24 +c\ge -27 +c\ge -3 +c\ge -30 +c\ge -32 +c\ge -36 +c\ge -4 +c\ge -40 +c\ge -42 +c\ge -48 +c\ge -5 +c\ge -54 +c\ge -56 +c\ge -6 +c\ge -63 +c\ge -64 +c\ge -72 +c\ge -8 +c\ge -80 +c\ge -9 +c\ge 6\times \left( -6\right) +c\ge-10 +c\ge-100 +c\ge-12 +c\ge-14 +c\ge-15 +c\ge-16 +c\ge-18 +c\ge-2 +c\ge-20 +c\ge-24 +c\ge-25 +c\ge-27 +c\ge-28 +c\ge-3 +c\ge-30 +c\ge-32 +c\ge-35 +c\ge-36 +c\ge-4 +c\ge-40 +c\ge-42 +c\ge-45 +c\ge-48 +c\ge-5 +c\ge-50 +c\ge-54 +c\ge-56 +c\ge-6 +c\ge-60 +c\ge-63 +c\ge-64 +c\ge-70 +c\ge-72 +c\ge-8 +c\ge-80 +c\ge-81 +c\ge-9 +c\ge-\frac{185}{9}\text{ and } c\ge\frac{40}{9} +c\ge17x+8y +c\ge28 +c\ge3 +c\ge300 +c\ge4 +c\ge63 +c\ge73 +c\ge76 +c\ge8 +c\ge9 +c\ge964 +c\le-0.75 +c\le-2 +c\le-23.33 +c\le-28 +c\le-5 +c\le-5\text{ and } c\le40 +c\le-9 +c\le0.25 +c\le1 +c\le12.5 +c\le18 +c\le2 +c\le2.25 +c\le270 +c\le28 +c\le4 +c\le4.5 +c\le6.25 +c\le61 +c\le74 +c\le75 +c\le8 +c\le80+75+90+x +c\le\frac{1}{4} +c\le\frac{9}{2} +c\le\frac{9}{4} +c\left(a+b\right) +c\left(b+a\right) +c\left(c+3\right)+6\left(c+3\right) +c\left(x\right)<50000 +c\left(x\right)\ge25000 +c\left(x\right)\le1676 +c\left(x\right)\le50000 +c\times2-1 +c^2+11c-24 +c^2+15c+40 +c^2+17c+48 +c^2+5c+2c+18 +c^2+5c+6c-24 +c^2+6c-24 +c^2+7c+18 +c^2+7c+8c+40 +c^2+9c+8c+48 +c^2+9c-3c-24 +c^2b43 +d<33 +d>-2 +d>5 +d>s +d\ge 180,or,d\ge 280 +d\ge3 +d\le 40\times 5ord\le 70\times 5 +d\le-1,x\ge-7 +d\le1 +d\le17,d\ge1 +d\le3,8 +d\le7 +d\le8 +d\times 4 +d\times4 +d^2+10d+40 +d^2+2d+8d+40 +d^2+3d-2d-14 +d^2+3d-2d-16 +d^2+4d+18 +d^2+4d-8d+-48 +d^2+4d-8d-48 +d^2+6d-2d+18 +d^2+d-14 +d^2+d-16 +d^2-11d+15 +d^2-12d-54 +d^2-3d-9d-54 +d^2-3d-\left(9d-63\right) +d^2-6d-5d+15 +d^m\times d^n +d^{2} - 4 d - 48 +d^{2}+1d-8 +d^{2}+d-8 +e,b +e,d +e>ti +e^x +e^{ 3 x} \left( 12 x - 7\right) > 0 +e^{ 5 x} \left( 10 x - 7\right) > 0 +e^{2x}\left( 6x-1\right) > 0 +e^{2x}\left(10x-3\right)>0 +e^{2x}\left(6x-5\right)>0 +e^{3x+\ln x} +e^{3x}\left( 6x-5\right) > 0 +e^{3x}\left(12x-1\right)>0 +e^{3x}\left(15x-2\right)>0 +e^{3x}\left(15x-8\right)>0 +e^{4x+\ln x} +e^{4x}\left( 12x-7\right) > 0 +e^{4x}\left(20x-1\right)>0 +e^{4x}\left(20x-9\right)>0 +e^{\ln x+3x} +e^{\ln x} +e^{\ln x}e^{3x} +e^{x} +elevation +f''\left(x\right)<0 +f+x\ge9 +f<32 +f<35 +f<68.46 +f5\text{ or } f<40 +f>6 +f>6758 +f>x-6 +f\ge-22,f\le95 +f\ge-5\text{ and } f\ge40 +f\ge104 +f\ge12.2 +f\ge12.2\text{ and } f68 +f\ge12.2\text{ and } f\le68 +f\ge23,f\le104 +f\ge40 +f\le-23.33 +f\le10 +f\le15 +f\le270 +f\le31 +f\le5 +f\le6 +f\le63 +f\le9 +f\left(-1,5\right)\le0 +f\left(-1\right)<0 +f\left(3\right)<0 +f\left(8\right)<0 +f\left(X\right)\le-2x-7 +f\left(x\right)<-1,f\left(x\right)X>2 +f\left(x\right)<0 +f\left(x\right)<0\left(6,12\right) +f\left(x\right)<4,8 +f\left(x\right)<6 +f\left(x\right)<\infty +f\left(x\right)=-x^2-3,x\ge0 +f\left(x\right)=x^2-3,x\ge0 +f\left(x\right)>-1 +f\left(x\right)>-5 +f\left(x\right)>0 +f\left(x\right)\ge-1 +f\left(x\right)\ge-4 +f\left(x\right)\ge4 +f\left(x\right)\le-3 +f\left(x\right)\le-4 +f\left(x\right)\le0 +f\left(x\right)\le1 +f\left(x\right)\le\left|x+3\right| +f^3 +f^8 +f^{4} +fayeisannoying>julieannoying +ffffffffff +five>xminuseight +flour +fp-14.97\le38 +g +g \left( \ln x \right) +g\le-45 +g\le4 +g\left(x\right) +g^4 +g^{7} +gay +gm>46 +good +guyvuhj +h +h + 3 +h - 50 \geq 8.225, h - 50 \leq - 8.225 +h > 150 +h > 151 +h > 152 +h > 153 +h > 154 +h > 155 +h > 156 +h > 157 +h > 158 +h > 159 +h > 160 +h > 37.2 +h > 37.20 +h \geq 36.8 +h \geq 37.2 +h \geq 37.3 +h \geq 37.5 +h \geq 37.6 +h \geq 38 +h \geq 38.1 +h \geq 38.3 +h \geq 38.5 +h \geq 38.7 +h \geq 38.9 +h \geq 39.1 +h \geq 39.2 +h \geq 39.3 +h \geq 39.4 +h \geq 39.5 +h \geq 39.6 +h \geq 39.7 +h \geq 40 +h \geq 40.1 +h \geq 40.3 +h \geq 40.7 +h \geq 40.9 +h \geq 41.1 +h \geq 41.3 +h \geq 41.5 +h \geq 41.6 +h \geq 41.8 +h \geq 41.9 +h \geq 42 +h \geq 42.1 +h \geq 42.2 +h \geq 42.3 +h \geq 42.5 +h \geq 42.6 +h \geq 42.8 +h \geq 42.9 +h \geq 43 +h \geq 43.2 +h \geq 43.3 +h \geq 43.5 +h \geq 43.6 +h \geq 43.8 +h \geq 43.9 +h \geq 44.2 +h \geq 44.3 +h \geq 44.4 +h \geq 44.6 +h \geq 44.7 +h \geq 44.8 +h \geq 44.9 +h \geq 45.2 +h \geq 45.5 +h \geq 45.7 +h \geq 45.8 +h \geq 45.9 +h \geq 46 +h \geq 46.3 +h \geq 46.6 +h \geq 46.7 +h \geq 46.8 +h \geq 46.9 +h \geq 47 +h \geq 47.1 +h \geq 47.2 +h \geq 47.7 +h \geq 48 +h \geq 48.2 +h \geq 48.4 +h \geq 48.5 +h \geq 48.7 +h \geq 48.8 +h \geq 48.9 +h \geq 49 +h \geq 49.2 +h \geq 49.3 +h \geq 49.4 +h \geq 49.5 +h \geq 49.7 +h \geq 49.8 +h \geq 50.4 +h \geq 50.5 +h \geq 50.7 +h \geq 50.8 +h \geq 50.9 +h \geq 51 +h \geq 51.1 +h \geq 51.3 +h \geq 51.5 +h \geq 51.6 +h \geq 51.7 +h \geq 51.8 +h \geq 52.2 +h \geq 52.4 +h \geq 52.5 +h \geq 52.7 +h \geq 52.9 +h \geq 53 +h \geq 53.1 +h \geq 53.2 +h \geq 53.3 +h \geq 53.5 +h \geq 53.7 +h \geq 53.8 +h \geq 54 +h \geq 54.2 +h \geq 54.4 +h \geq 54.6 +h \geq 54.7 +h \geq 54.8 +h \geq 54.9 +h \geq 55.3 +h \geq 55.5 +h \geq 55.6 +h \geq 56 +h \geq 56.2 +h \geq 56.4 +h \geq 56.5 +h \geq 56.6 +h \geq 56.7 +h \geq 56.8 +h \geq 57 +h \geq 57.1 +h \geq 57.3 +h \geq 57.4 +h \geq 57.5 +h \geq 58 +h \geq 58.2 +h \geq 58.225, h \leq 41.775 +h \geq 58.4 +h \geq 58.5 +h \geq 58.6 +h \geq 58.7 +h \geq 58.8 +h \geq 58.9 +h \geq 59 +h \geq 59.6 +h \geq 60 +h \geq 60.2 +h \geq 61 +h \geq 61.4 +h \geq 62 +h \geq 63 +h \geq 64 +h \geq 64.4 +h \geq 64.6 +h \geq 66.8 +h \geq \frac{266}{5.5} +h \geq \frac{268}{5} +h \geq \frac{270}{5} +h \geq \frac{271}{5.5} +h \geq \frac{271}{7} +h \geq \frac{272}{5.5} +h \geq \frac{272}{6.5} +h \geq \frac{273}{5} +h \geq \frac{273}{6.5} +h \geq \frac{273}{6} +h \geq \frac{274}{5.5} +h \geq \frac{274}{5} +h \geq \frac{274}{6.5} +h \geq \frac{274}{6} +h \geq \frac{275}{6.5} +h \geq \frac{275}{6} +h \geq \frac{275}{7} +h \geq \frac{276}{6.5} +h \geq \frac{276}{7.5} +h \geq \frac{276}{7} +h \geq \frac{277}{7.5} +h \geq \frac{277}{7} +h \geq \frac{279}{7.5} +h \geq \frac{280}{5.5} +h \geq \frac{280}{5} +h \geq \frac{280}{6} +h \geq \frac{281}{6.5} +h \geq \frac{281}{6} +h \geq \frac{281}{7.5} +h \geq \frac{281}{7} +h \geq \frac{282}{6} +h \geq \frac{282}{7.5} +h \geq \frac{283}{5.5} +h \geq \frac{283}{5} +h \geq \frac{284}{5} +h \geq \frac{285}{5} +h \geq \frac{285}{6.5} +h \geq \frac{286}{6} +h \geq \frac{286}{7.5} +h \geq \frac{287}{5} +h \geq \frac{287}{6.5} +h \geq \frac{287}{7.5} +h \geq \frac{288}{5.5} +h \geq \frac{288}{6.5} +h \geq \frac{288}{6} +h \geq \frac{288}{7} +h \geq \frac{289}{5.5} +h \geq \frac{289}{7} +h \geq \frac{290}{5} +h \geq \frac{290}{6.5} +h \geq \frac{290}{7.5} +h \geq \frac{290}{7} +h \geq \frac{291}{5} +h \geq \frac{291}{6.5} +h \geq \frac{291}{6} +h \geq \frac{291}{7} +h \geq \frac{292}{5} +h \geq \frac{292}{6} +h \geq \frac{292}{7.5} +h \geq \frac{293}{5.5} +h \geq \frac{293}{5} +h \geq \frac{293}{6} +h \geq \frac{293}{7} +h \geq \frac{294}{5} +h \geq \frac{294}{6.5} +h \geq \frac{294}{7.5} +h \geq \frac{295}{5} +h \geq \frac{295}{7.5} +h \geq \frac{295}{7} +h \geq \frac{296}{5.5} +h \geq \frac{296}{6} +h \geq \frac{296}{7.5} +h \geq \frac{296}{7} +h \geq \frac{297}{6} +h \geq \frac{298}{6.5} +h \geq \frac{298}{7.5} +h \geq \frac{299}{5.5} +h \geq \frac{300}{5} +h \geq \frac{300}{7.5} +h \geq \frac{300}{7} +h \geq \frac{301}{5.5} +h \geq \frac{301}{6.5} +h \geq \frac{301}{7.5} +h \geq \frac{302}{5.5} +h \geq \frac{302}{7.5} +h \geq \frac{303}{6.5} +h \geq \frac{303}{7} +h \geq \frac{304}{6} +h \geq \frac{305}{5.5} +h \geq \frac{305}{5} +h \geq \frac{305}{6.5} +h \geq \frac{305}{7} +h \geq \frac{306}{5.5} +h \geq \frac{307}{5} +h \geq \frac{307}{7} +h \geq \frac{308}{5.5} +h \geq \frac{308}{6} +h \geq \frac{308}{7.5} +h \geq \frac{309}{7} +h \geq \frac{310}{5.5} +h \geq \frac{310}{5} +h \geq \frac{310}{6} +h \geq \frac{311}{6} +h \geq \frac{311}{7.5} +h \geq \frac{312}{5.5} +h \geq \frac{312}{7} +h \geq \frac{313}{6.5} +h \geq \frac{313}{6} +h \geq \frac{313}{7} +h \geq \frac{314}{5.5} +h \geq \frac{315}{5.5} +h \geq \frac{315}{5} +h \geq \frac{315}{6.5} +h \geq \frac{315}{7.5} +h \geq \frac{316}{5.5} +h \geq \frac{316}{6} +h \geq \frac{317}{5} +h \geq \frac{317}{6.5} +h \geq \frac{317}{7.5} +h \geq \frac{318}{6.5} +h \geq \frac{318}{6} +h \geq \frac{319}{7.5} +h \geq \frac{320}{5.5} +h \geq \frac{320}{5} +h \geq \frac{320}{6.5} +h \geq \frac{320}{6} +h \geq \frac{320}{7} +h \geq \frac{321}{6.5} +h \geq \frac{321}{6} +h \geq \frac{321}{7.5} +h \geq \frac{321}{7} +h \geq \frac{322}{5.5} +h \geq \frac{322}{5} +h \geq \frac{322}{6} +h \geq \frac{323}{5.5} +h \geq \frac{323}{5} +h \geq \frac{323}{6.5} +h \geq \frac{324}{5.5} +h \geq \frac{324}{6.5} +h \geq \frac{324}{6} +h \geq \frac{328}{5.5} +h \geq \frac{328}{7} +h \geq \frac{329}{6} +h \geq \frac{329}{7} +h \geq \frac{330}{5.5} +h \geq \frac{330}{6.5} +h \geq \frac{331}{5.5} +h \geq \frac{332}{6.5} +h \geq \frac{332}{6} +h \geq \frac{332}{7.5} +h \geq \frac{333}{6} +h \geq \frac{334}{5} +h \geq \frac{335}{7.5} +h \geq \frac{337}{6.5} +h \geq \frac{337}{7.5} +h \geq \frac{339}{7.5} +h+3 +h+3-3<0-3 +h+5 +h+7 +h+9 +h-50+50\ge8.225+50 +h-50+50\ge8.22500+50 +h-50+50\le-8.225+50 +h-50\ge8.225 +h-50\ge8.225,h-50\le-8.225 +h-50\ge8.22500 +h-50\le-8.225 +h-5\le8 +h7\ge283 +h<-5 +h<-\frac{20}{4} +h>10 +h>14 +h>15 +h>150 +h>151 +h>152 +h>153 +h>154 +h>155 +h>155x +h>156 +h>157 +h>158 +h>159 +h>160 +h>39.9 +h>40.9 +h>41 +h>42 +h>42.5 +h>43 +h>44.20 +h>47.1 +h>48 +h>48.7 +h>50.5 +h>51 +h>56.\overline{18} +h>58.2 +h>58.225 +h>58.9 +h>59 +h>6 +h>61.4 +h>62 +h>=52.4 +h>\frac{155}{3} +h>\frac{278}{5.5} +h>\frac{278}{5} +h>\frac{298}{5} +h>\frac{596}{11} +h\ge 150 +h\ge 151 +h\ge 152 +h\ge 153 +h\ge 154 +h\ge 155 +h\ge 156 +h\ge 157 +h\ge 158 +h\ge 159 +h\ge 160 +h\ge 279\div 7.5 +h\ge 36 +h\ge 37.2 +h\ge 37.20 +h\ge 37\frac{3}{15} +h\ge 38 +h\ge 40 +h\ge 40.3 +h\ge 41 +h\ge 41.6 +h\ge 42 +h\ge 44.1\overline {6} +h\ge 44.3 +h\ge 45 +h\ge 46 +h\ge 47.66\overline {6} +h\ge 48 +h\ge 51 +h\ge 53.8 +h\ge 54 +h\ge 55.1 +h\ge 55.2 +h\ge 56 +h\ge 58.225 +h\ge 59 +h\ge 60 +h\ge 61 +h\ge 61.4 +h\ge 62 +h\ge 64 +h\ge \frac{148}{2.75} +h\ge \frac{282}{7} +h\ge \frac{292}{5} +h\ge \frac{296}{5.50} +h\ge \frac{296}{5.5} +h\ge \frac{3030}{55} +h\ge \frac{592}{11} +h\ge \frac{606}{11} +h\ge-5 +h\ge11.645x5 +h\ge12.4 +h\ge150 +h\ge151 +h\ge152 +h\ge153 +h\ge154 +h\ge155 +h\ge155x +h\ge156 +h\ge157 +h\ge158 +h\ge159 +h\ge160 +h\ge279\div7.5 +h\ge288\div7 +h\ge303\div5.50 +h\ge35.067 +h\ge35.1 +h\ge35.2 +h\ge35.4\overline{6} +h\ge35.5 +h\ge35.6 +h\ge35.7 +h\ge35.87 +h\ge35.9 +h\ge36 +h\ge36.1 +h\ge36.1\overline{3} +h\ge36.3 +h\ge36.7 +h\ge36.8 +h\ge36.9 +h\ge37.06 +h\ge37.06666666 +h\ge37.0666666666 +h\ge37.07 +h\ge37.1 +h\ge37.2 +h\ge37.3 +h\ge37.33 +h\ge37.46 +h\ge37.5 +h\ge37.57 +h\ge37.6 +h\ge37.9 +h\ge37.\overline{3} +h\ge38 +h\ge38.1 +h\ge38.10 +h\ge38.5 +h\ge38.53 +h\ge38.57 +h\ge38.6 +h\ge38.8 +h\ge38.9 +h\ge39 +h\ge39.1 +h\ge39.2 +h\ge39.3 +h\ge39.4 +h\ge39.40 +h\ge39.42 +h\ge39.43 +h\ge39.4\overline{6} +h\ge39.5 +h\ge39.57 +h\ge39.6 +h\ge39.7 +h\ge39.8666 +h\ge39.86660 +h\ge39.87 +h\ge39.9 +h\ge39.\overline{3} +h\ge39\frac{6}{7} +h\ge40 +h\ge40.1 +h\ge40.133 +h\ge40.14 +h\ge40.26 +h\ge40.26666667 +h\ge40.267 +h\ge40.27 +h\ge40.28 +h\ge40.29 +h\ge40.3 +h\ge40.4 +h\ge40.428 +h\ge40.46 +h\ge40.5 +h\ge40.6 +h\ge40.67 +h\ge40.7 +h\ge40.70 +h\ge40.71 +h\ge40.7hours +h\ge40.8 +h\ge40.85 +h\ge40.857 +h\ge40.8571428571 +h\ge40.9 +h\ge40.93 +h\ge40.9\overline{3} +h\ge40\frac{6}{7} +h\ge40hours +h\ge41 +h\ge41.1 +h\ge41.14 +h\ge41.142 +h\ge41.1428 +h\ge41.1428571 +h\ge41.2 +h\ge41.20 +h\ge41.4 +h\ge41.47 +h\ge41.5 +h\ge41.6 +h\ge41.7 +h\ge41.74 +h\ge41.7\overline{3} +h\ge41.9 +h\ge41\frac{1}{7} +h\ge41\frac{57}{100} +h\ge42 +h\ge42.1 +h\ge42.2 +h\ge42.29 +h\ge42.3 +h\ge42.30 +h\ge42.4 +h\ge42.46 +h\ge42.5 +h\ge42.6 +h\ge42.61538462 +h\ge42.6154 +h\ge42.62 +h\ge42.67 +h\ge42.7 +h\ge42.76 +h\ge42.8 +h\ge42.9 +h\ge42.90 +h\ge42.92 +h\ge42\frac{10}{13} +h\ge43 +h\ge43.1 +h\ge43.2 +h\ge43.23 +h\ge43.28 +h\ge43.285 +h\ge43.3 +h\ge43.4 +h\ge43.5 +h\ge43.50 +h\ge43.53 +h\ge43.538461 +h\ge43.7 +h\ge43.857142871 +h\ge43.86 +h\ge43.9 +h\ge44 +h\ge44.1 +h\ge44.14 +h\ge44.2 +h\ge44.20 +h\ge44.28 +h\ge44.285 +h\ge44.2857 +h\ge44.2857143 +h\ge44.3 +h\ge44.4 +h\ge44.42 +h\ge44.5 +h\ge44.57 +h\ge44.6 +h\ge44.77 +h\ge44.8 +h\ge44.83 +h\ge44.9 +h\ge44.9230769 +h\ge45 +h\ge45.1 +h\ge45.3 +h\ge45.3846 +h\ge45.4 +h\ge45.5 +h\ge45.7 +h\ge45.71 +h\ge45.8 +h\ge45.83 +h\ge45.84 +h\ge45.8461538 +h\ge45.86 +h\ge46 +h\ge46.1 +h\ge46.15 +h\ge46.15hours +h\ge46.2 +h\ge46.3 +h\ge46.46 +h\ge46.5 +h\ge46.6 +h\ge46.61 +h\ge46.7 +h\ge46.85 +h\ge46.9 +h\ge46.90 +h\ge46.92 +h\ge46.9230769231 +h\ge46.\overline{3} +h\ge47 +h\ge47.07 +h\ge47.076 +h\ge47.077 +h\ge47.1 +h\ge47.10 +h\ge47.1\overline{6} +h\ge47.2 +h\ge47.23 +h\ge47.3 +h\ge47.33 +h\ge47.4 +h\ge47.5 +h\ge47.50 +h\ge47.6 +h\ge47.667 +h\ge47.69 +h\ge47.7 +h\ge47.8 +h\ge47.81 +h\ge47.9 +h\ge47\frac{2}{3} +h\ge48 +h\ge48.15 +h\ge48.2 +h\ge48.5 +h\ge48.50 +h\ge48.7 +h\ge48.72 +h\ge48.8 +h\ge48.8\overline{3} +h\ge48.9 +h\ge48.90 +h\ge48.92 +h\ge48.923077 +h\ge48.\overline{72} +h\ge48\frac{2}{3} +h\ge49 +h\ge49.1 +h\ge49.2 +h\ge49.23 +h\ge49.3 +h\ge49.4 +h\ge49.5 +h\ge49.6 +h\ge49.7 +h\ge49.70 +h\ge49.8 +h\ge49.80 +h\ge49.84 +h\ge4c +h\ge5.32 +h\ge50 +h\ge50.17 +h\ge50.2 +h\ge50.20 +h\ge50.3 +h\ge50.46 +h\ge50.5 +h\ge50.6 +h\ge50.66 +h\ge50.8 +h\ge50.9 +h\ge50.\overline{66} +h\ge50.\overline{6} +h\ge50\frac{2}{3} +h\ge51 +h\ge51.0 +h\ge51.00 +h\ge51.07 +h\ge51.09 +h\ge51.1 +h\ge51.3 +h\ge51.5 +h\ge51.64 +h\ge51.7 +h\ge51.70 +h\ge51.8 +h\ge51.82 +h\ge51.83 +h\ge52 +h\ge52.18 +h\ge52.2 +h\ge52.3 +h\ge52.35 +h\ge52.36 +h\ge52.363 +h\ge52.4 +h\ge52.5 +h\ge52.7 +h\ge52.72 +h\ge52.8 +h\ge52.9 +h\ge52.90 +h\ge53 +h\ge53.09 +h\ge53.1 +h\ge53.16666667 +h\ge53.17 +h\ge53.27 +h\ge53.3 +h\ge53.6 +h\ge53.63 +h\ge53.8 +h\ge53.818 +h\ge53.82 +h\ge53.83 +h\ge53.\overline{27} +h\ge53.\overline{45} +h\ge53.\overline{81} +h\ge54 +h\ge54.18 +h\ge54.2 +h\ge54.5 +h\ge54.6 +h\ge54.7 +h\ge54.72 +h\ge54.73 +h\ge54.8 +h\ge54.83 +h\ge54.8\overline{3} +h\ge54.\overline{6} +h\ge54\frac{5}{6} +h\ge55 +h\ge55.1 +h\ge55.2 +h\ge55.3 +h\ge55.4 +h\ge55.5 +h\ge55.6 +h\ge55.60 +h\ge55.63 +h\ge55.64 +h\ge55.8 +h\ge55.\overline{45} +h\ge56 +h\ge56.1 +h\ge56.19 +h\ge56.2 +h\ge56.3 +h\ge56.36 +h\ge56.4 +h\ge56.5 +h\ge56.54 +h\ge56.7 +h\ge56.8 +h\ge56.\overline{18} +h\ge56\frac{9}{25} +h\ge57 +h\ge57.091 +h\ge57.1 +h\ge57.2 +h\ge57.27 +h\ge57.2727 +h\ge57.272727 +h\ge57.27272727 +h\ge57.3 +h\ge57.30 +h\ge57.6 +h\ge57.8 +h\ge57.\overline{45} +h\ge58 +h\ge58,x\ge42 +h\ge58.18 +h\ge58.2 +h\ge58.20 +h\ge58.225 +h\ge58.225,h\ge58.225 +h\ge58.225,h\le41.775 +h\ge58.225,x\ge58.225 +h\ge58.22500 +h\ge58.225\text{ or } h\le41.775 +h\ge58.36 +h\ge58.4 +h\ge58.6 +h\ge58.72 +h\ge58.73 +h\ge58.8 +h\ge58.9 +h\ge58\frac{1}{5} +h\ge58\frac{8}{11} +h\ge59 +h\ge59.2 +h\ge59.3 +h\ge59.4 +h\ge59.6 +h\ge59.63 +h\ge59.6363636 +h\ge59.636364 +h\ge59.63hours +h\ge59.64 +h\ge59.8 +h\ge59.80 +h\ge59.\overline{63} +h\ge60 +h\ge60.181 +h\ge60.2 +h\ge60.4 +h\ge60.40 +h\ge60.5 +h\ge60.6 +h\ge60.72 +h\ge60.8 +h\ge60.9 +h\ge60.90 +h\ge60\frac{2}{11} +h\ge61 +h\ge61.1 +h\ge61.2 +h\ge61.4 +h\ge61.40 +h\ge61.6 +h\ge61\frac{2}{5} +h\ge62 +h\ge62.2 +h\ge62.4 +h\ge62.40 +h\ge62.6 +h\ge62.60 +h\ge62.8 +h\ge62.80 +h\ge63 +h\ge63.2 +h\ge63.20 +h\ge63.4 +h\ge63.6 +h\ge63.8 +h\ge64 +h\ge64.4 +h\ge64.6 +h\ge64.8 +h\ge65 +h\ge65.2 +h\ge65.4 +h\ge65.6 +h\ge65.8 +h\ge66 +h\ge66.4 +h\ge66.6 +h\ge67 +h\ge67.4 +h\ge71+7.50x +h\ge8.225+50 +h\ge8.225,x\le41.775 +h\ge\frac{105}{2} +h\ge\frac{130}{3} +h\ge\frac{140}{3} +h\ge\frac{142}{3} +h\ge\frac{143}{3} +h\ge\frac{152}{3} +h\ge\frac{155}{3} +h\ge\frac{188}{5} +h\ge\frac{214}{5} +h\ge\frac{263}{5.5} +h\ge\frac{266}{7.5} +h\ge\frac{268}{5} +h\ge\frac{270}{7} +h\ge\frac{272}{6.5} +h\ge\frac{272}{6} +h\ge\frac{274}{5} +h\ge\frac{274}{6} +h\ge\frac{275}{6.5} +h\ge\frac{275}{7} +h\ge\frac{276}{7} +h\ge\frac{277}{5.5} +h\ge\frac{277}{7.5} +h\ge\frac{277}{7} +h\ge\frac{278}{5.5} +h\ge\frac{278}{5} +h\ge\frac{278}{6.50} +h\ge\frac{278}{6.5} +h\ge\frac{279}{7.5} +h\ge\frac{281}{7} +h\ge\frac{282}{5} +h\ge\frac{283}{5.50} +h\ge\frac{283}{7} +h\ge\frac{284}{5.50} +h\ge\frac{284}{7.50} +h\ge\frac{286}{5} +h\ge\frac{286}{6.5} +h\ge\frac{286}{6} +h\ge\frac{287}{5.50} +h\ge\frac{287}{6} +h\ge\frac{287}{7.5} +h\ge\frac{289}{5.5} +h\ge\frac{289}{5} +h\ge\frac{289}{6.5} +h\ge\frac{289}{6} +h\ge\frac{290}{7} +h\ge\frac{291}{7} +h\ge\frac{292}{5.5} +h\ge\frac{292}{5} +h\ge\frac{292}{6.50} +h\ge\frac{293}{7.50} +h\ge\frac{293}{7} +h\ge\frac{295}{6.50} +h\ge\frac{296}{5.50} +h\ge\frac{296}{5.5} +h\ge\frac{296}{5} +h\ge\frac{296}{6} +h\ge\frac{298}{5} +h\ge\frac{298}{6.5} +h\ge\frac{299}{5} +h\ge\frac{299}{7.5} +h\ge\frac{299}{7} +h\ge\frac{301}{5.50} +h\ge\frac{301}{5.5} +h\ge\frac{302}{5} +h\ge\frac{302}{6.50} +h\ge\frac{302}{7} +h\ge\frac{304}{6} +h\ge\frac{305}{6.5} +h\ge\frac{307}{5} +h\ge\frac{307}{6.5} +h\ge\frac{308}{7.5} +h\ge\frac{309}{7} +h\ge\frac{310}{5.5} +h\ge\frac{310}{7} +h\ge\frac{312}{7} +h\ge\frac{313}{5} +h\ge\frac{313}{6} +h\ge\frac{313}{7.5} +h\ge\frac{314}{7.5} +h\ge\frac{316}{5.50} +h\ge\frac{316}{6} +h\ge\frac{317}{6.50} +h\ge\frac{318}{7.5} +h\ge\frac{319}{6} +h\ge\frac{320}{6.50} +h\ge\frac{320}{7} +h\ge\frac{322}{5} +h\ge\frac{323}{6} +h\ge\frac{324}{7} +h\ge\frac{325}{7} +h\ge\frac{326}{7} +h\ge\frac{329}{6} +h\ge\frac{330}{7} +h\ge\frac{331}{5.5} +h\ge\frac{331}{6.5} +h\ge\frac{331}{6} +h\ge\frac{331}{7.50} +h\ge\frac{332}{5} +h\ge\frac{332}{6.5} +h\ge\frac{333}{7} +h\ge\frac{376}{10} +h\ge\frac{377-65}{6.50} +h\ge\frac{382-69}{6.50} +h\ge\frac{526}{15} +h\ge\frac{532}{15} +h\ge\frac{534}{13} +h\ge\frac{540}{11} +h\ge\frac{544}{11} +h\ge\frac{556}{13} +h\ge\frac{568}{15} +h\ge\frac{574}{11} +h\ge\frac{574}{15} +h\ge\frac{576}{11} +h\ge\frac{580}{11} +h\ge\frac{582}{13} +h\ge\frac{590}{13} +h\ge\frac{592}{11} +h\ge\frac{594}{13} +h\ge\frac{596}{11} +h\ge\frac{602}{11} +h\ge\frac{606}{11} +h\ge\frac{608}{13} +h\ge\frac{614}{11} +h\ge\frac{622}{13} +h\ge\frac{634}{11} +h\ge\frac{648}{13} +h\ge\frac{662}{15} +h\ge\frac{\left(367-71\right)}{5.5} +h\ge\frac{\left(392-62\right)}{7} +h\ge\left(379-76\right)\div5.50 +h\le 41.775 +h\le 41.775,h\ge 58.225 +h\le-5 +h\le1 +h\le41.775 +h\le41.775,h\ge58.225 +h\le41.775\text{ or } h\ge58.225 +h\le7 +h\le7.5x+76 +h^5 +h^8 +h^{5} +h^{8} +halalfood +ham>cheese +hg +hi +hj +hjfjnvF:Jn:D591 +hk +honolulu>calgary +ihatemathspace\le x +impossible +infinity +j +j>a +j\ge10000 +james>Oliver +jhtjyt +jjfvfvf +jjj +jjjn +jq8WDHUqj +k + 3 - 3 \leq 3 - 3 +k + 3 \leq 3 +k + 4 - 4 \leq 4 - 4 +k + 4 \leq 4 +k + 5 - 5 \leq 5 - 5 +k + 5 \leq 5 +k + 6 - 6 \leq 6 - 6 +k + 6 \leq 6 +k + 7 - 7 \leq 7 - 7 +k + 7 \leq 7 +k + 8 - 8 \leq 8 - 8 +k + 8 \leq 8 +k + 9 - 9 \leq 9 - 9 +k + 9 \leq 9 +k - 10 + 4 +k - 12 + 8 +k - 2 +k - 4 +k - 5 +k - 7 + 2 +k - 7 + 3 +k - 8 + 4 +k - 9 + 7 +k < - 6 , k > - 2 +k < - 6 , k > 2 +k < 16 +k < 2 +k < 2, k > 6 +k < 36 +k < 50 +k < 8 +k < \frac{128}{8} +k < \frac{13}{3} +k < \frac{16}{12} +k < \frac{19}{3} +k < \frac{256}{16} +k < \frac{256}{24} +k < \frac{32}{3} +k < \frac{400}{8} +k < \frac{4}{3} +k < \frac{52}{12} +k < \frac{576}{16} +k < \frac{576}{24} +k < \frac{64}{16} +k < \frac{64}{32} +k < \frac{64}{8} +k < \frac{76}{12} +k < \frac{96}{16} +k > - 3 +k > -1 +k > -5 +k > 1 +k > 15 +k > 16 +k > 18 +k > 2 +k > 21 +k > 28 +k > 29 +k > 40 +k > 42 +k > 44 +k > 45 +k > 48 +k > 50 +k > 54 +k > 56 +k > 6 +k > 61 +k > 62 +k > 7 +k > 74 +k > 76 +k > 8 +k > 9 +k > 92 +k > 94 +k > 96 +k > 97 +k > \frac{128}{8} +k > \frac{13}{3} +k > \frac{16}{12} +k > \frac{19}{3} +k > \frac{256}{16} +k > \frac{256}{24} +k > \frac{32}{3} +k > \frac{40}{12} +k > \frac{52}{12} +k > \frac{64}{32} +k > \frac{64}{8} +k > \frac{76}{12} +k > \frac{96}{16} +k \geq 10 +k \geq 2 +k \geq 3 +k \geq 4 +k \geq 5 +k \geq 6 +k \geq 7 +k \geq 8 +k \geq 9 +k \leq 0 +k \leq 10 +k \leq 16 +k \leq 36 +k \leq 50 +k \leq 6 +k \leq 8 +k \leq \frac{10}{3} +k \leq \frac{13}{3} +k \leq \frac{16}{12} +k \leq \frac{19}{3} +k \leq \frac{256}{16} +k \leq \frac{256}{24} +k \leq \frac{256}{40} +k \leq \frac{256}{8} +k \leq \frac{32}{3} +k \leq \frac{400}{8} +k \leq \frac{40}{12} +k \leq \frac{4}{3} +k \leq \frac{52}{12} +k \leq \frac{576}{16} +k \leq \frac{64}{12} +k \leq \frac{64}{24} +k \leq \frac{64}{8} +k \leq \frac{76}{12} +k \leq \frac{96}{16} +k+0\le0 +k+24\le24 +k+3-3\le3-3 +k+3\le3 +k+3\le\frac{21}{7} +k+3\le\frac{27}{9} +k+4-4\le4-4 +k+4\le4 +k+5-5\le5-5 +k+5>49 +k+5\le5 +k+5\le\frac{40}{8} +k+6-6\le6-6 +k+6<6 +k+6>25 +k+6>9 +k+6\le6 +k+6\le\frac{24}{4} +k+7-7\le7-7 +k+7\le7 +k+8-8\le8-8 +k+8\le8 +k+9-9\le9-9 +k+9\le9 +k+k+k+4 +k-1 +k-10 +k-11 +k-2 +k-3 +k-4 +k-5 +k-6 +k-7 +k-7+3 +k-8 +k-8+3 +k-9 +k-\frac{2}{3}<-\frac{17}{3} +k8>x +k<-0.5 +k<-1 +k<-3 +k<-3\times1 +k<-5 +k<-6 +k<-6,k>-2 +k<-6,k>2 +k<-\frac{15}{3} +k<-\frac{17}{3}+\frac{2}{3} +k<0 +k<1 +k<1.6 +k<10 +k<14 +k<14.4 +k<15 +k<16 +k<18 +k<2 +k<2,k>6 +k<2.25 +k<2.\overline{6} +k<24 +k<25 +k<3.25 +k<32 +k<36 +k<3\frac{1}{3} +k<4 +k<4.25 +k<5 +k<50 +k<6 +k<6.4 +k<7 +k<72 +k<8 +k<9 +k<\frac{0}{6} +k<\frac{10}{3} +k<\frac{13}{3} +k<\frac{16}{3} +k<\frac{17}{2} +k<\frac{17}{4} +k<\frac{19}{3} +k<\frac{21}{2} +k<\frac{32}{3} +k<\frac{40}{12} +k<\frac{4}{3} +k<\frac{50}{3} +k<\frac{576}{24} +k<\frac{64}{32} +k<\frac{6}{-2} +k<\frac{72}{5} +k<\frac{8}{3} +k<\frac{8}{5} +k<\frac{96}{16} +k<\frac{9}{4} +k-1 +k>-2 +k>-2,k<-6 +k>-3 +k>-4 +k>-6 +k>-7 +k>-\frac{56}{-4} +k>0 +k>08 +k>1 +k>1.6 +k>10 +k>11 +k>12 +k>13 +k>14 +k>14.4 +k>15 +k>16 +k>18 +k>19 +k>2 +k>2.\overline{6} +k>20 +k>21 +k>22 +k>23 +k>24 +k>25 +k>27 +k>28 +k>2\text{ or } k<-6 +k>3 +k>3.25 +k>31 +k>32 +k>34 +k>35 +k>36 +k>39 +k>3\frac{1}{3} +k>4 +k>4.25 +k>40 +k>41 +k>43 +k>44 +k>45 +k>46 +k>48 +k>5 +k>50 +k>55 +k>56 +k>57 +k>59 +k>5\frac{3}{11} +k>6 +k>6,k<2 +k>6.4 +k>63 +k>7 +k>71 +k>72 +k>73 +k>74 +k>75 +k>76 +k>77 +k>79 +k>8 +k>80 +k>9 +k>94 +k>96 +k>=7 +k>\frac{10}{3} +k>\frac{12}{-4} +k>\frac{13}{3} +k>\frac{16}{12} +k>\frac{16}{3} +k>\frac{17}{2} +k>\frac{17}{4} +k>\frac{19}{3} +k>\frac{21}{2} +k>\frac{316}{4} +k>\frac{32}{3} +k>\frac{32}{4} +k>\frac{40}{12} +k>\frac{4}{3} +k>\frac{50}{3} +k>\frac{60}{4} +k>\frac{64}{32} +k>\frac{72}{5} +k>\frac{8}{3} +k>\frac{8}{5} +k>\frac{9}{4} +k\ge 10 +k\ge 2 +k\ge 3 +k\ge 4 +k\ge 5 +k\ge 6 +k\ge 7 +k\ge 8 +k\ge 9 +k\ge \frac{-112}{-16} +k\ge \frac{-52}{-13} +k\ge \frac{-65}{-13} +k\ge \frac{102}{17} +k\ge \frac{65}{13} +k\ge-18 +k\ge-28 +k\ge-5 +k\ge-6 +k\ge0 +k\ge10 +k\ge11 +k\ge14.4 +k\ge18 +k\ge2 +k\ge2.2 +k\ge24 +k\ge25 +k\ge3 +k\ge32 +k\ge36 +k\ge4 +k\ge43 +k\ge5 +k\ge50 +k\ge59 +k\ge6 +k\ge7 +k\ge71 +k\ge72 +k\ge8 +k\ge9 +k\ge\frac{-63}{-7} +k\ge\frac{10}{3} +k\ge\frac{114}{19} +k\ge\frac{152}{19} +k\ge\frac{16}{3} +k\ge\frac{17}{2} +k\ge\frac{17}{4} +k\ge\frac{24}{8} +k\ge\frac{32}{3} +k\ge\frac{39}{13} +k\ge\frac{5}{22} +k\ge\frac{68}{17} +k\ge\frac{72}{5} +k\ge\frac{76}{19} +k\ge\frac{8}{3} +k\ge\frac{8}{5} +k\ge\frac{95}{19} +k\ge\frac{9}{4} +k\le 50 +k\le o +k\le p0 +k\le-1 +k\le-3 +k\le-9+\frac{36}{4} +k\le-y+7 +k\le0 +k\le0\div3 +k\le1 +k\le1.6 +k\le10 +k\le14 +k\le14.4 +k\le15 +k\le16 +k\le18 +k\le2 +k\le2.\overline{6} +k\le24 +k\le25 +k\le3 +k\le3.25 +k\le32 +k\le36 +k\le4 +k\le4.25 +k\le5 +k\le5-5 +k\le50 +k\le6 +k\le6-6 +k\le6.4 +k\le7 +k\le72 +k\le8 +k\le9 +k\le9-9 +k\le9-\frac{36}{4} +k\le9.5 +k\le\frac{0}{3} +k\le\frac{0}{4} +k\le\frac{0}{5} +k\le\frac{0}{6} +k\le\frac{0}{7} +k\le\frac{0}{8} +k\le\frac{0}{9} +k\le\frac{10}{3} +k\le\frac{13}{3} +k\le\frac{16}{3} +k\le\frac{17}{2} +k\le\frac{17}{4} +k\le\frac{19}{3} +k\le\frac{21}{2} +k\le\frac{256}{24} +k\le\frac{256}{8} +k\le\frac{32}{3} +k\le\frac{3}{2} +k\le\frac{4}{3} +k\le\frac{50}{3} +k\le\frac{64}{32} +k\le\frac{72}{5} +k\le\frac{8}{3} +k\le\frac{8}{5} +k\le\frac{9}{4} +k\left( 32-k\right) +k\left(17-k\right) +k\left(21-k\right) +k\left(43-k\right) +k\left(k+4\right)>12 +k\left(k+8\right)>-12 +k\left(k-10\right) +k\left(k-2\right) +k\left(k-4\right) +k\left(k-5\right) +k\left(k-6\right) +k\left(k-7\right) +k\left(k-8\right)+12>0 +k\left(k-8\right)>-12 +k\left(k-9\right) +k\left(m+n\right) +k\times \left( 32-k\right) +k^2+12k+36-4k-24>0 +k^2+12x+36-4k-24>0 +k^2+4k-12>0 +k^2+4k>12 +k^2+8k+12>0 +k^2+8k+16-4k-28>0 +k^2+8k+36-24>0 +k^2+8k>-12 +k^2-4k+4-4\left(k-2\right)>0 +k^2-4k+4-4k+8>0 +k^2-8k+12>0 +k^2-8k+4+8>0 +k^2-8k+\left(-4\right)^2>-12+\left(-4\right)^2 +k^2>4\left(3-k\right) +k^3 +k^4 +k^5 +k^6 +k^8 +k^9 +k^{-10} +k^{-14} +k^{-15} +k^{-25} +k^{-2} +k^{-34} +k^{-54} +k^{-8} +k^{109} +k^{12x8}\div k^{10x9} +k^{12} +k^{14}\div k^{24} +k^{16} +k^{21} +k^{24} +k^{2} + 12 k + 36 - 4 k - 24 > 0 +k^{2} + 4 k - 12 > 0 +k^{2} + 8 k + 12 > 0 +k^{2} + 8 k + 16 - 4 k - 28 > 0 +k^{2} - 4 k + 4 - 4 k + 8 > 0 +k^{2} - 8 k + 12 > 0 +k^{30} +k^{38} +k^{39} +k^{3} +k^{4} +k^{54} +k^{66} +k^{6} +k^{76} +k^{83} +k^{89} +k^{8} +k^{\left( -15\right) } +kh +killyourself +kx6\le6 +l+31.37\ge33.96 +l+34.18\le46.94 +l+35.63\le32.99 +l+37.67\le26.55 +l-27.71\le68.36 +l-28.02\ge34.89 +l-31.05\ge32.17 +l-31.44\le28.77 +l-32.68\le31.10 +l-32.94\ge27.59 +l-33.50\ge30.18 +l-33.7\ge22.06 +l-33.93\ge33.84 +l-34.13\ge23,78 +l-34.32<24.30 +l-34.89\ge28.02 +l-36.72\ge26.06 +l-37.03\ge25.18 +l-37.40\ge21.10 +l-40.41<25.93 +l-41.82\le26.88 +l-41\ge32.68 +l-42.15\le31.64 +l-42.58\ge25.03 +l-43.36\le34.49 +l-43.81\ge22.46 +l-46\ge20.57 +l-47.02\le31.36 +l:s +l>20.39 +l>32.40 +l>33.80 +l>62.91 +l>81.68 +l\ge17.55 +l\ge21.01 +l\ge21.10 +l\ge21.79 +l\ge21.83 +l\ge22.82 +l\ge24.01 +l\ge25.71 +l\ge28.11 +l\ge3 +l\ge30.45 +l\ge42.76+21.39 +l\ge44.64 +l\ge49.75+20.81 +l\ge51.5 +l\ge53.02 +l\ge56.03 +l\ge58.5 +l\ge58.50 +l\ge58.56 +l\ge59.18 +l\ge59.65 +l\ge62.25 +l\ge62.76 +l\ge62.91 +l\ge63.1 +l\ge63.21 +l\ge63.23 +l\ge64.41 +l\ge64.43 +l\ge64.45 +l\ge64.60 +l\ge64.77 +l\ge65.66 +l\ge66.06 +l\ge66.38 +l\ge69.2 +l\ge69.23 +l\ge73.04 +l\ge73.35 +l\ge73.91 +l\ge74.11 +l\le17.88 +l\le19.95 +l\le21.22 +l\le21.83 +l\le22.99 +l\le2y+x +l\le32.26 +l\le34.89+28.02 +l\le36.08-28.33 +l\le57.87 +l\le59.03 +l\le6.82 +l\le6.87 +l\le64.45 +l\le68.36 +l\le71 +l\le72.65 +l\le74 +l\le75.72 +l\le79.06 +lxl\le3 +m +m + 4 +m + n^{2} + 2 n \sqrt{m} +m - 3 + 3 > 4 + 3 +m - 3 + 3 > 5 + 3 +m - 3 + 3 > 6 + 3 +m - 3 + 3 > 7 + 3 +m - 3 + 3 > 8 + 3 +m - 3 + 3 > 9 + 3 +m - 4 + 4 > 3 + 4 +m - 4 + 4 > 5 + 4 +m - 4 + 4 > 6 + 4 +m - 4 + 4 > 7 + 4 +m - 4 + 4 > 8 + 4 +m - 4 + 4 > 9 + 4 +m - 5 + 5 > 4 + 5 +m - 5 + 5 > 6 + 5 +m - 5 + 5 > 7 + 5 +m - 5 + 5 > 8 + 5 +m - 5 + 5 > 9 + 5 +m - 6 + 6 > 3 + 6 +m - 6 + 6 > 4 + 6 +m - 6 + 6 > 5 + 6 +m - 6 + 6 > 7 + 6 +m - 6 + 6 > 8 + 6 +m - 6 + 6 > 9 + 6 +m - 7 + 7 > 3 + 7 +m - 7 + 7 > 4 + 7 +m - 7 + 7 > 5 + 7 +m - 7 + 7 > 6 + 7 +m - 7 + 7 > 8 + 7 +m - 7 + 7 > 9 + 7 +m - 8 + 8 > 3 + 8 +m - 8 + 8 > 4 + 8 +m - 8 + 8 > 5 + 8 +m - 8 + 8 > 6 + 8 +m - 8 + 8 > 7 + 8 +m - 8 + 8 > 9 + 8 +m - 8900 +m - 9 + 9 > 3 + 9 +m - 9 + 9 > 4 + 9 +m - 9 + 9 > 5 + 9 +m - 9 + 9 > 6 + 9 +m - 9 + 9 > 7 + 9 +m - 9 + 9 > 8 + 9 +m - m^{2} +m < - 10 +m < - 11 +m < - 12 +m < - 13 +m < - 14 +m < - 15 +m < - 16 +m < - 17 +m < - 18 +m < - 19 +m < - 2 +m < - 3 +m < - 4 +m < - 5 +m < - 6 +m < - 7 +m < - 8 +m < - 9 +m < - \frac{16}{5} +m < - \frac{1}{2} +m < - \frac{1}{4} +m < - \frac{1}{5} +m < - \frac{27}{4} +m < - \frac{3}{4} +m < - \frac{4}{5} +m < - \frac{5}{4} +m < - \frac{9}{4} +m < - \frac{9}{5} +m < -\frac{1}{4} +m < -\frac{27}{4} +m < 9 +m < \frac{20}{3} +m < \frac{22}{3} +m < \frac{26}{3} +m < \frac{28}{3} +m > - 16 +m > - 2 +m > - 4 +m > - \frac{16}{3} +m > - \frac{16}{7} +m > - \frac{16}{9} +m > - \frac{1}{2} +m > - \frac{1}{32} +m > - \frac{1}{36} +m > - \frac{1}{4} +m > - \frac{1}{5} +m > - \frac{1}{6} +m > - \frac{1}{7} +m > - \frac{1}{9} +m > - \frac{25}{12} +m > - \frac{25}{16} +m > - \frac{25}{24} +m > - \frac{25}{28} +m > - \frac{25}{3} +m > - \frac{25}{4} +m > - \frac{25}{6} +m > - \frac{25}{8} +m > - \frac{27}{4} +m > - \frac{27}{8} +m > - \frac{3}{2} +m > - \frac{3}{4} +m > - \frac{3}{8} +m > - \frac{49}{12} +m > - \frac{49}{16} +m > - \frac{49}{20} +m > - \frac{49}{36} +m > - \frac{5}{2} +m > - \frac{5}{4} +m > - \frac{81}{20} +m > - \frac{81}{28} +m > - \frac{81}{4} +m > - \frac{8}{3} +m > - \frac{9}{10} +m > - \frac{9}{28} +m > - \frac{9}{2} +m > - \frac{9}{40} +m > - \frac{9}{4} +m > - \frac{9}{7} +m > - \frac{9}{8} +m > -1 +m > -\frac{1}{20} +m > -\frac{1}{5} +m > -\frac{4}{20} +m > 10 +m > 11 +m > 12 +m > 13 +m > 13.33 +m > 13.\overline {3} +m > 13\frac{1}{3} +m > 14 +m > 15 +m > 15.56 +m > 16 +m > 16.67 +m > 17 +m > 18 +m > 2 +m > 2, m < - 2 +m > 2.22 +m > 2.86 +m > 22.22 +m > 22.5 +m > 22.\overline {22} +m > 22.\overline {2} +m > 23 +m > 23\frac{1}{3} +m > 24 +m > 26.67 +m > 27 +m > 3 +m > 3, m < - 3 +m > 34.29 +m > 36 +m > 37 +m > 37.5 +m > 38\frac{4}{7} +m > 39 +m > 4 +m > 4, m < - 4 +m > 5 +m > 5, m < - 5 +m > 6 +m > 6, m < - 6 +m > 6.67 +m > 66.67 +m > 67 +m > 6\frac{2}{3} +m > 6\frac{6}{9} +m > 7 +m > 7.14 +m > 8 +m > 9 +m > \frac{-1}{12} +m > \frac{-1}{8} +m > \frac{-1}{9} +m > \frac{-25}{28} +m > \frac{-4}{36} +m > \frac{-9}{32} +m > \frac{100}{3} +m > \frac{100}{6} +m > \frac{100}{7} +m > \frac{100}{9} +m > \frac{105}{4} +m > \frac{10}{3} +m > \frac{120}{7} +m > \frac{120}{9} +m > \frac{135}{2} +m > \frac{140}{3} +m > \frac{140}{9} +m > \frac{150}{7} +m > \frac{150}{9} +m > \frac{15}{2} +m > \frac{160}{3} +m > \frac{160}{7} +m > \frac{160}{9} +m > \frac{175}{3} +m > \frac{175}{4} +m > \frac{180}{7} +m > \frac{200}{3} +m > \frac{200}{6} +m > \frac{200}{7} +m > \frac{200}{9} +m > \frac{20}{3} +m > \frac{20}{6} +m > \frac{20}{7} +m > \frac{20}{8} +m > \frac{20}{9} +m > \frac{210}{8} +m > \frac{210}{9} +m > \frac{225}{4} +m > \frac{240}{7} +m > \frac{240}{9} +m > \frac{250}{3} +m > \frac{250}{7} +m > \frac{270}{4} +m > \frac{270}{7} +m > \frac{300}{7} +m > \frac{300}{8} +m > \frac{300}{9} +m > \frac{30}{7} +m > \frac{30}{9} +m > \frac{320}{6} +m > \frac{320}{7} +m > \frac{320}{9} +m > \frac{350}{6} +m > \frac{350}{8} +m > \frac{350}{9} +m > \frac{360}{7} +m > \frac{400}{6} +m > \frac{400}{7} +m > \frac{400}{9} +m > \frac{40}{3} +m > \frac{40}{6} +m > \frac{40}{7} +m > \frac{40}{9} +m > \frac{450}{8} +m > \frac{45}{2} +m > \frac{500}{6} +m > \frac{500}{7} +m > \frac{500}{9} +m > \frac{50}{3} +m > \frac{50}{7} +m > \frac{50}{9} +m > \frac{5}{2} +m > \frac{60}{8} +m > \frac{60}{9} +m > \frac{70}{3} +m > \frac{75}{2} +m > \frac{80}{3} +m > \frac{80}{6} +m > \frac{80}{7} +m > \frac{80}{9} +m > \frac{90}{4} +m > \frac{90}{7} +m > \frac{90}{8} +m \geq - 20 +m \geq 13 +m \geq 14 +m \geq 16 +m \geq 17 +m \geq 23 +m \geq 27 +m \geq 3 +m \geq 34 +m \geq 35 +m \geq 36 +m \geq 38 +m \geq 45 +m \geq 53 +m \geq 57 +m \geq 59 +m \geq 65 +m \geq 67 +m \geq 7 +m \geq 8 +m \left(m + 3\right) - 2 \left(m + 3\right) +m \left(m + 4\right) - 5 \left(m + 4\right) +m \left(m + 4\right) - 7 \left(m + 4\right) +m \left(m + 6\right) - 7 \left(m + 6\right) +m \left(m + 7\right) - 9 \left(m + 7\right) +m \left(m + 9\right) - 7 \left(m + 9\right) +m \leq 12 +m \leq 16 +m \leq 18 +m \leq 2 +m \leq 27 +m \leq 3 +m \leq 36 +m+-m^2 +m+0>9 +m+2 +m+20-m^2 +m+2\times\sqrt{m}\times n+n^2 +m+2n\sqrt{m}+n^2 +m+3 +m+4 +m+5 +m+6 +m+7-7>8+7 +m+9 +m+m^2 +m+m^{2} +m+n^2+2\sqrt{m}n +m,-6m,-4m +m-0>14 +m-0>15 +m-10>1 +m-16>1 +m-18.36\le0.17\text{ and } m-18.36\ge-0.17 +m-2 +m-3 +m-3+3>4+3 +m-3+3>5+3 +m-3+3>7+3 +m-3+3>9+3 +m-3-3>6-3 +m-3>5 +m-3>9 +m-3\ge9 +m-4 +m-4+4>3+4 +m-4+4>5+4 +m-4+4>7+4 +m-4+4>9+4 +m-4-4>5-4 +m-42.30\ge33.50 +m-4>8 +m-4\ge8 +m-5+5>4+5 +m-5+5>6+5 +m-5+5>7+5 +m-5+5>8+5 +m-5+5>9+5 +m-5-5>6-5 +m-5>3 +m-5>4 +m-5>9 +m-6+6>4+6 +m-6+6>7+6 +m-6+6>8+6 +m-6+6>9+6 +m-6>3 +m-7+7>4+7 +m-7+7>5+7 +m-7+7>6+7 +m-7+7>8+7 +m-7+7>9+7 +m-7-7>4-7 +m-7-7>6-7 +m-7>9 +m-8 +m-8+8>3+8 +m-8+8>4+8 +m-8+8>5+8 +m-8+8>6+8 +m-8+8>9+8 +m-8>4 +m-8>9 +m-8\ge4 +m-9 +m-9+9>3+9 +m-9+9>4+9 +m-9+9>6+9 +m-9+9>7+9 +m-9+9>8+9 +m-9>4 +m-9>7 +m-9>8 +m-m^2 +m1-m^2 +m4-m^2 +m5 +m6 +m7\ge300 +m8>180 +m8\ge180 +m9>120 +m:\left(1+m\right) +m:\left(m^2+1\right) +m:m^4+1 +m:m^{3} + 1 +m<-0.5 +m<-1.25 +m<-1.8 +m<-10 +m<-11 +m<-12 +m<-13 +m<-14 +m<-15 +m<-16 +m<-17 +m<-18 +m<-19 +m<-2 +m<-2,m>2 +m<-2-7 +m<-2.25 +m<-3 +m<-3,m>3 +m<-3.2 +m<-4 +m<-4-7 +m<-4.5 +m<-5 +m<-5,m>5 +m<-6 +m<-6,m>6 +m<-6.75 +m<-7 +m<-8 +m<-9 +m<-\frac{16}{20} +m<-\frac{16}{5} +m<-\frac{1}{2} +m<-\frac{1}{4} +m<-\frac{1}{5} +m<-\frac{25}{20} +m<-\frac{26}{-3} +m<-\frac{27}{4} +m<-\frac{36}{16} +m<-\frac{36}{20} +m<-\frac{3}{4} +m<-\frac{4}{20} +m<-\frac{4}{5} +m<-\frac{4}{8} +m<-\frac{5}{4} +m<-\frac{64}{20} +m<-\frac{81}{12} +m<-\frac{9}{12} +m<-\frac{9}{2} +m<-\frac{9}{4} +m<-\frac{9}{5} +m<12 +m<17 +m<2 +m<3 +m<4 +m<5 +m<5x +m<6 +m<7 +m<8 +m<9 +m<\frac{-16}{20} +m<\frac{-16}{5} +m<\frac{-1}{2} +m<\frac{-1}{5} +m<\frac{-27}{4} +m<\frac{-4}{20} +m<\frac{-4}{5} +m<\frac{-81}{12} +m<\frac{20}{3} +m<\frac{22}{3} +m<\frac{26}{3} +m<\frac{28}{3} +m<\frac{36}{6} +m>-0.025 +m>-0.2 +m>-0.25 +m>-0.28125 +m>-0.625 +m>-1 +m>-1.125 +m>-1.225 +m>-1.5625 +m>-12.25 +m>-12.5 +m>-16 +m>-18 +m>-1\frac{3}{4} +m>-2 +m>-2.025 +m>-2.25 +m>-2.5 +m>-20.25 +m>-25 +m>-3 +m>-3.0625 +m>-4 +m>-4.5 +m>-5 +m>-6.125 +m>-6.25 +m>-6.75 +m>-8 +m>-9 +m>-\frac{100}{12} +m>-\frac{100}{16} +m>-\frac{100}{24} +m>-\frac{100}{28} +m>-\frac{100}{32} +m>-\frac{100}{40} +m>-\frac{100}{8} +m>-\frac{16}{12} +m>-\frac{16}{20} +m>-\frac{16}{24} +m>-\frac{16}{28} +m>-\frac{16}{36} +m>-\frac{16}{3} +m>-\frac{16}{7} +m>-\frac{16}{9} +m>-\frac{1}{10} +m>-\frac{1}{12} +m>-\frac{1}{16} +m>-\frac{1}{20} +m>-\frac{1}{24} +m>-\frac{1}{2} +m>-\frac{1}{32} +m>-\frac{1}{36} +m>-\frac{1}{3} +m>-\frac{1}{40} +m>-\frac{1}{4} +m>-\frac{1}{5} +m>-\frac{1}{6} +m>-\frac{1}{7} +m>-\frac{1}{8} +m>-\frac{1}{9} +m>-\frac{25}{12} +m>-\frac{25}{16} +m>-\frac{25}{20} +m>-\frac{25}{2} +m>-\frac{25}{32} +m>-\frac{25}{36} +m>-\frac{25}{3} +m>-\frac{25}{40} +m>-\frac{25}{4} +m>-\frac{25}{6} +m>-\frac{25}{7} +m>-\frac{25}{8} +m>-\frac{27}{4} +m>-\frac{27}{8} +m>-\frac{2}{3} +m>-\frac{36}{16} +m>-\frac{36}{24} +m>-\frac{36}{28} +m>-\frac{36}{32} +m>-\frac{3}{2} +m>-\frac{3}{8} +m>-\frac{49}{16} +m>-\frac{49}{20} +m>-\frac{49}{24} +m>-\frac{49}{28} +m>-\frac{49}{32} +m>-\frac{49}{36} +m>-\frac{49}{40} +m>-\frac{49}{4} +m>-\frac{49}{8} +m>-\frac{4}{12} +m>-\frac{4}{20} +m>-\frac{4}{24} +m>-\frac{4}{28} +m>-\frac{4}{3} +m>-\frac{4}{5} +m>-\frac{4}{7} +m>-\frac{4}{9} +m>-\frac{50}{14} +m>-\frac{5}{2} +m>-\frac{5}{4} +m>-\frac{5}{8} +m>-\frac{64}{12} +m>-\frac{64}{24} +m>-\frac{64}{28} +m>-\frac{64}{40} +m>-\frac{7}{4} +m>-\frac{81}{12} +m>-\frac{81}{16} +m>-\frac{81}{20} +m>-\frac{81}{24} +m>-\frac{81}{28} +m>-\frac{81}{32} +m>-\frac{81}{40} +m>-\frac{81}{4} +m>-\frac{81}{8} +m>-\frac{8}{3} +m>-\frac{8}{5} +m>-\frac{9}{10} +m>-\frac{9}{12} +m>-\frac{9}{16} +m>-\frac{9}{20} +m>-\frac{9}{24} +m>-\frac{9}{28} +m>-\frac{9}{2} +m>-\frac{9}{32} +m>-\frac{9}{40} +m>-\frac{9}{4} +m>-\frac{9}{5} +m>-\frac{9}{7} +m>-\frac{9}{8} +m>0 +m>10 +m>10+3 +m>11 +m>11.\overline{1} +m>12 +m>12.5 +m>13 +m>13.00 +m>13.33 +m>13.333 +m>13.3333 +m>13.333333 +m>13.33333333 +m>13.3333333333 +m>13.3\overline{3} +m>13.\overline{333} +m>13.\overline{33} +m>13.\overline{3} +m>13\frac{1}{3} +m>13\frac{3}{9} +m>14 +m>14\frac{2}{7} +m>15 +m>150\div7 +m>16 +m>16.\overline{6} +m>160\div3 +m>16\frac{2}{3} +m>17 +m>17.5 +m>17\frac{1}{2} +m>17\frac{1}{7} +m>18 +m>18.75 +m>2 +m>2,m<-2 +m>2.5 +m>200\div6 +m>22 +m>22.22 +m>22.5 +m>22.50 +m>22.\overline{22} +m>22.\overline{2} +m>23 +m>26 +m>26.25 +m>26.\overline{6} +m>27 +m>28 +m>28.57 +m>29 +m>3 +m>3+4 +m>3+6 +m>3+9 +m>3,m<-3 +m>3.\overline{3} +m>31 +m>31.25 +m>32 +m>33 +m>33.33 +m>33.33\overline{3} +m>33.75 +m>33.\overline{33} +m>33.\overline{3} +m>33\frac{1}{3} +m>34 +m>34.29 +m>34\frac{2}{7} +m>35 +m>35\frac{5}{7} +m>37.5 +m>38 +m>3\frac{1}{3} +m>4 +m>4+5 +m>4+9 +m>4.4\overline{4} +m>4.\overline{4} +m>40 +m>42 +m>43 +m>43.75 +m>44 +m>44.44 +m>46 +m>46.\overline{6} +m>5 +m>5+3 +m>5+6 +m>5+8 +m>52.5 +m>53 +m>53.\overline{3} +m>55.\overline{5} +m>56.25 +m>58\frac{1}{3} +m>5\frac{5}{9} +m>6 +m>6+4 +m>6+9 +m>6.25 +m>62 +m>62.5 +m>62.50 +m>63 +m>66 +m>66.67 +m>66.\overline{6} +m>66\frac{2}{3} +m>66\frac{4}{6} +m>67 +m>67.5 +m>68 +m>6\frac{1}{4} +m>7 +m>7+3 +m>7+4 +m>7+5 +m>7+6 +m>7+8 +m>7+9 +m>7.5 +m>71 +m>71.428 +m>71.429 +m>71.43 +m>8 +m>8+3 +m>8+4 +m>8+5 +m>8+7 +m>8.89 +m>83\frac{1}{3} +m>8\frac{8}{9} +m>9 +m>9+3 +m>9+5 +m>9+6 +m>9+7 +m>9+8 +m>\frac{-16}{24} +m>\frac{-16}{36} +m>\frac{-1}{12} +m>\frac{-1}{16} +m>\frac{-1}{24} +m>\frac{-1}{2} +m>\frac{-1}{32} +m>\frac{-1}{36} +m>\frac{-1}{40} +m>\frac{-1}{4} +m>\frac{-1}{5} +m>\frac{-1}{9} +m>\frac{-25}{28} +m>\frac{-25}{3} +m>\frac{-2}{3} +m>\frac{-2}{4} +m>\frac{-36}{28} +m>\frac{-49}{16} +m>\frac{-49}{36} +m>\frac{-49}{4} +m>\frac{-5}{8} +m>\frac{-64}{40} +m>\frac{-81}{16} +m>\frac{-81}{20} +m>\frac{-81}{36} +m>\frac{-81}{4} +m>\frac{-8}{5} +m>\frac{-9}{10} +m>\frac{-9}{20} +m>\frac{-9}{32} +m>\frac{-9}{4} +m>\frac{-9}{8} +m>\frac{100}{3} +m>\frac{100}{6} +m>\frac{100}{7} +m>\frac{100}{8} +m>\frac{100}{9} +m>\frac{10}{3} +m>\frac{12.5}{0.75} +m>\frac{120}{7} +m>\frac{120}{9} +m>\frac{125}{4} +m>\frac{135}{4} +m>\frac{140}{8} +m>\frac{140}{9} +m>\frac{14}{1} +m>\frac{150}{7} +m>\frac{150}{8} +m>\frac{150}{9} +m>\frac{15}{2} +m>\frac{15}{4} +m>\frac{160}{3} +m>\frac{160}{7} +m>\frac{160}{9} +m>\frac{16}{-3} +m>\frac{175}{3} +m>\frac{180}{7} +m>\frac{1}{-32} +m>\frac{200}{3} +m>\frac{200}{6} +m>\frac{200}{7} +m>\frac{200}{9} +m>\frac{20}{3} +m>\frac{20}{8} +m>\frac{20}{9} +m>\frac{210}{8} +m>\frac{225}{4} +m>\frac{240}{7} +m>\frac{240}{9} +m>\frac{250}{7} +m>\frac{250}{8} +m>\frac{250}{9} +m>\frac{25}{1.5} +m>\frac{270}{8} +m>\frac{280}{9} +m>\frac{3.125}{0.1875} +m>\frac{300}{7} +m>\frac{300}{8} +m>\frac{30}{7} +m>\frac{30}{9} +m>\frac{320}{6} +m>\frac{350}{6} +m>\frac{350}{9} +m>\frac{360}{7} +m>\frac{400}{6} +m>\frac{400}{7} +m>\frac{400}{9} +m>\frac{40}{3} +m>\frac{40}{6} +m>\frac{450}{7} +m>\frac{450}{8} +m>\frac{49}{-12} +m>\frac{500}{6} +m>\frac{50}{3} +m>\frac{50}{4} +m>\frac{50}{7} +m>\frac{50}{8} +m>\frac{50}{9} +m>\frac{6.25}{0.375} +m>\frac{60}{7} +m>\frac{60}{8} +m>\frac{75}{2} +m>\frac{75}{4.5} +m>\frac{75}{4} +m>\frac{80}{3} +m>\frac{80}{6} +m>\frac{80}{7} +m>\frac{80}{9} +m>\frac{81}{-4} +m>\frac{90}{7} +mP+5m-13P+5 +mP+7m-11P+3 +m\ge -12 +m\ge -14 +m\ge -16 +m\ge -21 +m\ge -28 +m\ge -40 +m\ge -42 +m\ge -45 +m\ge -49 +m\ge -5 +m\ge -50 +m\ge -54 +m\ge -56 +m\ge -6 +m\ge -60 +m\ge -64 +m\ge -72 +m\ge -8 +m\ge -81 +m\ge 12 +m\ge 14 +m\ge 19 +m\ge 22.22 +m\ge 23 +m\ge 24 +m\ge 3 +m\ge 36 +m\ge 39 +m\ge 6 +m\ge 67 +m\ge 8 +m\ge \frac{20}{3} +m\ge \frac{40}{3} +m\ge-1 +m\ge-1.5625 +m\ge-10 +m\ge-100 +m\ge-12 +m\ge-14 +m\ge-15 +m\ge-16 +m\ge-18 +m\ge-2 +m\ge-20 +m\ge-21 +m\ge-24 +m\ge-25 +m\ge-27 +m\ge-28 +m\ge-3 +m\ge-3,m\le3 +m\ge-30 +m\ge-32 +m\ge-35 +m\ge-36 +m\ge-4 +m\ge-40 +m\ge-42 +m\ge-45 +m\ge-48 +m\ge-5 +m\ge-50 +m\ge-56 +m\ge-6 +m\ge-60 +m\ge-63 +m\ge-7 +m\ge-70 +m\ge-72 +m\ge-8 +m\ge-80 +m\ge-9 +m\ge-90 +m\ge-\frac{16}{7} +m\ge10 +m\ge1000 +m\ge11 +m\ge12 +m\ge12.5 +m\ge13 +m\ge13.33 +m\ge13.\overline{3} +m\ge13\frac{1}{3} +m\ge14 +m\ge15 +m\ge150\div7 +m\ge160 +m\ge160\div3 +m\ge17 +m\ge18.75 +m\ge19 +m\ge2 +m\ge200\div6 +m\ge22 +m\ge22.5 +m\ge22.50 +m\ge23 +m\ge26.25 +m\ge26.\overline{6} +m\ge27 +m\ge28 +m\ge2x +m\ge3 +m\ge33.\overline{3} +m\ge34 +m\ge35 +m\ge37.5 +m\ge38 +m\ge4 +m\ge4.\overline{4} +m\ge43 +m\ge43.75 +m\ge46 +m\ge52.5 +m\ge56.25 +m\ge58 +m\ge6 +m\ge66.\overline{6} +m\ge67 +m\ge68 +m\ge7 +m\ge7\times-9 +m\ge8 +m\ge83.\overline{3} +m\ge83\frac{1}{3} +m\ge84 +m\ge9 +m\ge\frac{100}{7} +m\ge\frac{150}{8} +m\ge\frac{160}{3} +m\ge\frac{160}{7} +m\ge\frac{200}{9} +m\ge\frac{240}{9} +m\ge\frac{350}{9} +m\ge\frac{400}{6} +m\ge\frac{40}{3} +m\ge\frac{50}{8} +m\ge\frac{60}{7} +m\ge\left(-18\right) +m\le-1 +m\le-1.8 +m\le-12 +m\le-15 +m\le-2 +m\le-6 +m\le-7 +m\le-9 +m\le-\frac{3}{4} +m\le-\frac{4}{5} +m\le1 +m\le10.5 +m\le12 +m\le19.33\text{ and } m\ge19.03 +m\le19.44 +m\le2 +m\le27 +m\le3 +m\le3,m\ge-3 +m\le4 +m\le4,m\ge-4 +m\le5 +m\le5,m\ge-5 +m\le6 +m\le7 +m\le8 +m\le8.5 +m\le9 +m\le\frac{3}{x}+\frac{10}{x^2} +m\left( 3-m\right) +m\left( m+3\right) -6\left( m+3\right) +m\left( m+6\right) -4\left( m+6\right) +m\left( m+6\right) -7\left( m+6\right) +m\left( m+7\right) -6\left( m+7\right) +m\left( m+8\right) -4\left( m+8\right) +m\left( m+8\right) -9\left( m+8\right) +m\left( m+9\right) -2\left( m+9\right) +m\left(-3m+5\right) +m\left(10k-n\right) +m\left(12k-n\right) +m\left(14k-n\right) +m\left(15k-n\right) +m\left(17k-n\right) +m\left(2-n\right)+n\left(n-2\right) +m\left(2-n\right)-n\left(2-n\right) +m\left(20k-n\right) +m\left(6-m\right) +m\left(6k-n\right) +m\left(8k-n\right) +m\left(9\right)>100 +m\left(9k-n\right) +m\left(\left(m+3+7\right)\right)-15m-42 +m\left(\left(m+3\right)+7\right)-15\left(m+3\right)+3 +m\left(\left(m+3\right)+7\right)-15m-42 +m\left(\left(m+3\right)+7\right)-15m-45+3 +m\left(\left(m+5\right)+6\right)-14\left(m+5\right)+5 +m\left(m+12\right)+5\left(m+12\right) +m\left(m+2\right)-4\left(m+2\right) +m\left(m+3+3\right)-10\left(m+3\right)+4 +m\left(m+3+7\right)-15m-42 +m\left(m+3\right)-4\left(m+3\right) +m\left(m+3\right)-7\left(m+3\right) +m\left(m+4+5\right)-14\left(m+4\right)+3 +m\left(m+4\right)+11\left(m+4\right) +m\left(m+4\right)-7\left(m+4\right) +m\left(m+4\right)-9\left(M+4\right) +m\left(m+4\right)-9\left(m+4\right) +m\left(m+6\right)-8\left(m+6\right) +m\left(m+7\right)-9\left(m+7\right) +m\left(m+9\right)-2\left(m+9\right) +m\left(m-3\right)-3\left(m-3\right) +m\left(m^2-49\right)-4\left(m^2-49\right) +m\times m-m\times2+5 +m\times n +m\times t3 +m\times6 +m\times6>80 +m\times7>100 +m\times8>100 +m\times\left(-8\right)<\frac{49}{4} +m\times\left(n-5\right) +m^1xm4 +m^2+-m-42 +m^2+11m-14m-70+5 +m^2+12m+5m+60 +m^2+14mn+49n^2 +m^2+15m+2m+60 +m^2+16m-30 +m^2+17m+60 +m^2+18mn+81n^2 +m^2+1m+-14 +m^2+1m-30 +m^2+1m-56 +m^2+2m +m^2+2m-15 +m^2+2m-24 +m^2+2m-3m-6 +m^2+2m-5m-10 +m^2+2m-63 +m^2+2m-7m-14 +m^2+2m-8 +m^2+2m-8m-16 +m^2+2m\sqrt{13}+8\sqrt{13}+42 +m^2+2nm+6m^2+9mn +m^2+3m +m^2+3m+12m+36 +m^2+3m+3m-10m-30+4 +m^2+3m+7m-14m-42+1 +m^2+3m+7m-15m-42 +m^2+3m-22 +m^2+3m-28 +m^2+3m-2m-14 +m^2+3m-2m-6 +m^2+3m-40 +m^2+3m-4m-12 +m^2+3m-54 +m^2+3m-5m-15 +m^2+3m-6m-18 +m^2+3m-7m-21 +m^2+3m-7m-42 +m^2+4m +m^2+4m+11m+44 +m^2+4m+5m-14m-56+3 +m^2+4m+9m-18m-72+1 +m^2+4m-12 +m^2+4m-21 +m^2+4m-32 +m^2+4m-3m-12 +m^2+4m-6m-24 +m^2+4m-7m-28 +m^2+4m-9m-36 +m^2+4mn+4n^2 +m^2+5m-24 +m^2+5m-3m-15 +m^2+5m-8m-24+1 +m^2+5m-8m-40 +m^2+5p+3m-10m+50+1 +m^2+6m +m^2+6m-27 +m^2+6m-2m-12 +m^2+6m-4m-24 +m^2+6m-5m-30 +m^2+6m-7m-42 +m^2+6m-9m-54 +m^2+7m +m^2+7m-3m-21 +m^2+7m-6m-42 +m^2+7m-9m-63 +m^2+7m-9m-72 +m^2+8m +m^2+8m-4m-32 +m^2+8m-5m-40 +m^2+8m-7m-56 +m^2+9m +m^2+9m-6m-54 +m^2+9mn+9mn+81n^2 +m^2+m +m^2+m+-14 +m^2+m-12 +m^2+m-14 +m^2+m-30 +m^2+m-42 +m^2+m-6 +m^2+m5-9m-45 +m^2+m6 +m^2+x-30 +m^2-1 +m^2-10m +m^2-10m+12 +m^2-10m+25 +m^2-10m+6 +m^2-11m-24 +m^2-12m+36 +m^2-14m+49 +m^2-16 +m^2-16>0 +m^2-16m+64 +m^2-18m+81 +m^2-1m+1m-1 +m^2-1m-6 +m^2-20m+100 +m^2-25 +m^2-2m+4m-8 +m^2-2m+8 +m^2-2m-15 +m^2-2m-24 +m^2-2m-35 +m^2-2m-63 +m^2-2m-72 +m^2-2m-8 +m^2-3m+3 +m^2-3m-10 +m^2-3m-18 +m^2-3m-23 +m^2-3m-28 +m^2-3m-40 +m^2-3m-54 +m^2-3m-65 +m^2-4 +m^2-4^2>0 +m^2-4m +m^2-4m+1 +m^2-4m+2 +m^2-4m+4 +m^2-4m-19 +m^2-4m-21 +m^2-4m-26 +m^2-4m-41 +m^2-4m-42 +m^2-4m-45 +m^2-5m +m^2-5m+5m-25 +m^2-5m-14 +m^2-5m-36 +m^2-5m-42 +m^2-5m-53 +m^2-5m-56+4 +m^2-5m-5m+25 +m^2-5m-67 +m^2-5m-6m-24 +m^2-5m-71 +m^2-6m+6 +m^2-6m+9 +m^2-6m-16 +m^2-6m-6m+36 +m^2-7m+8 +m^2-7m-3m+12 +m^2-8m+16 +m^2-8m+4^2 +m^2-9m+6m-54 +m^2-m-12 +m^2-m-20 +m^2-m-42 +m^2-m-6 +m^2-m10+1 +m^2-m3 +m^2-m6 +m^2-m7+10 +m^2:1+m^4 +m^2:\left(m^2+1\right) +m^2:m^2\left(m^3+1\right) +m^2:m^6+m^3 +m^2>4 +m^2>9 +m^2\div m^7 +m^2\le36 +m^2\le9 +m^2\times m^3 +m^2n^3 +m^2n^4 +m^2t+4 +m^3-30m^2-36m +m^3:\left(m+m^5\right) +m^3:\left(m+m^{\left(5\right)}\right) +m^3:\left(m\right)^4+\left(m\right)^3 +m^3:m\left(m^4+m^3\right) +m^3:m^2\left(1+m\right) +m^3:m^3\left(m^3+m^1\right) +m^3:m^5+m +m^3\times m\times m^{\frac{1}{2}} +m^3\times m^2 +m^3m^2 +m^3n^2 +m^3n^{-3} +m^3xm^5 +m^4 +m^4+4m^3y+6m^2y^2+4my^3+y^4 +m^4-2yx-6 +m^4:\left(m\right)^3+\left(m\right)^5 +m^4:m\left(1+m\right) +m^4:m^2\left(m^2+1\right) +m^4:m^3+m^5 +m^4\sqrt{m} +m^4\times m:m^4\left(m^2+1\right) +m^4\times m^5 +m^4\times m^{\frac{1}{2}} +m^4\times\frac{1}{m^9} +m^4m^{\frac{1}{2}} +m^4n^{-1} +m^4n^{-3} +m^5 +m^5\times m^2 +m^5\times m^3 +m^5n^2 +m^5n^3 +m^6 +m^6:m^4+m^3 +m^7 +m^8 +m^9 +m^{ - 16 } +m^{-2} +m^{-3} +m^{-5} +m^{10} +m^{15} +m^{2 + 4} +m^{2 + 5} +m^{2+3} +m^{21} +m^{2} +m^{2} + 10 m - 13 m - 52 + 2 +m^{2} + 11 m - 16 m - 32 + 5 +m^{2} + 12 m - 24 +m^{2} + 12 m n + 36 n^{2} +m^{2} + 13 m - 15 m - 75 + 2 +m^{2} + 14 m - 18 m - 90 + 3 +m^{2} + 14 m - 19 m - 95 + 1 +m^{2} + 2 m - 3 m - 6 +m^{2} + 2 m - 5 m - 10 +m^{2} + 2 m - 8 +m^{2} + 20 m n + 100 n^{2} +m^{2} + 4 m + 4 + m^{2} + 6 m + 9 + \left(m\right)^{2} + 8 m + 16 +m^{2} + 4 m - 2 m - 8 +m^{2} + 5 m - 6 m - 18 +m^{2} + 6 m - 49 +m^{2} + 7 m +m^{2} + 7 m - 10 m - 30 + 3 +m^{2} + 7 m - 9 m - 63 +m^{2} + 7 m - 18 +m^{2} + 8 m +m^{2} + 8 m - 10 m - 20 + 4 +m^{2} + 8 m - 10 m - 30 + 5 +m^{2} + 8 m - 11 m - 44 + 1 +m^{2} + 8 m - 4 m - 32 +m^{2} + 9 m +m^{2} + 9 m - 12 m - 48 + 4 +m^{2} + 9 m - 2 m - 18 +m^{2} + 9 m - 7 m - 63 +m^{2} + m - 56 +m^{2} - 16 m + 64 +m^{2} - 2 \times 4 m + 4^{2} +m^{2} - 2 \times 8 m + 8^{2} +m^{2} - 2 \times 9 m + 9^{2} +m^{2} - 2 m - 16 +m^{2} - 2 m - 25 +m^{2} - 2 m - 63 +m^{2} - 2 m - 73 +m^{2} - 3 m - 27 +m^{2} - 3 m - 28 +m^{2} - 3 m - 43 +m^{2} - 3 m - 44 +m^{2} - 3 m - 50 +m^{2} - 4 m - 87 +m^{2} - 5 m - 27 +m^{2} - 5 m - 94 +m^{2} - 6 m + 5 +m^{2} - \frac{1}{36} +m^{2} - \frac{1}{4} +m^{2} - \left(\frac{1}{2}\right)^{2} +m^{2} - m - 18 +m^{2} - m - 6 +m^{2} > 16 +m^{2} > 25 +m^{2} > 36 +m^{2} > 4 +m^{2} > 9 +m^{2} \leq 16 +m^{2} \leq 25 +m^{2} \leq 36 +m^{2} \leq 4 +m^{2} \leq 9 +m^{2}+1m-20 +m^{2}+2m-24 +m^{2}+2m-63 +m^{2}+3m-10 +m^{2}+3m-6m-18 +m^{2}+3m-7m-21 +m^{2}+3m-8m-24 +m^{2}+4m-21 +m^{2}+4m-32 +m^{2}+4m-7m-28 +m^{2}+5m-14 +m^{2}+5m-4m-20 +m^{2}+5m-7m-35 +m^{2}+5m-8m-40 +m^{2}+6m-4m-24 +m^{2}+7m-18 +m^{2}+7m-6m-42 +m^{2}+8m-4m-32 +m^{2}+8m-9m-72 +m^{2}+9m +m^{2}+9m-2m-18 +m^{2}+\left( 3-6\right) m-18 +m^{2}+m-20 +m^{2}+m-42 +m^{2}-1 +m^{2}-10m+25 +m^{2}-14m+49 +m^{2}-16m+64 +m^{2}-18m+81 +m^{2}-1m-42 +m^{2}-1m-72 +m^{2}-20m+100 +m^{2}-25 +m^{2}-2m +m^{2}-2m-24 +m^{2}-2m-35 +m^{2}-2m-8 +m^{2}-3m-18 +m^{2}-3m-28 +m^{2}-3m-40 +m^{2}-4m-21 +m^{2}-5m +m^{2}-5m+5m-25 +m^{2}-5m-24 +m^{2}-6m+9 +m^{2}-8m-24 +m^{2}-\left( \frac{1}{6}\right) ^{2} +m^{2}-m-42 +m^{2}-m-56 +m^{2}-m-72 +m^{2}: m^{2} \left(m^{3} + 1\right) +m^{2}: m^{3} \left(m^{3} + 1\right) +m^{2}:m + 1 +m^{2}:m^{2} + 1 +m^{2}:m^{3} + 1 +m^{2}:m^{5} + 1 +m^{3 + 1 + \frac{1}{2}} +m^{3 + 2} +m^{3 + 3} +m^{3+1+\frac{1}{2}} +m^{3+2} +m^{3}: m \left(m^{3} + 1\right) +m^{3}: m \left(m^{5} + 1\right) +m^{3}: m^{4} \left(m + 1\right) +m^{3}:m^{4} + 1 +m^{4 + 4} +m^{4 - 6} +m^{4+5} +m^{4} +m^{4} + 4 m^{3} y + 6 y^{2} m^{2} + 4 m y^{3} + y^{4} +m^{4}: m^{2} \left(m^{2} + 1\right) +m^{4}: m^{3} \left(m^{3} + 1\right) +m^{4}:m^{2} + 1 +m^{5 + 2} +m^{5 + 4} +m^{5 - 3} \times m^{5} +m^{5} +m^{5}: m^{2} \left(m^{4} + 1\right) +m^{5}: m^{4} \left(m^{2} + 1\right) +m^{5}:m^{4} + 1 +m^{6 - 2} \times m^{5} +m^{6 - 3} \times m^{2} +m^{6.5} +m^{6} +m^{6}: m \left(m^{4} + 1\right) +m^{6}: m^{2} \left(m^{2} + 1\right) +m^{6}: m^{3} \left(m + 1\right) +m^{6}: m^{4} \left(m + 1\right) +m^{7-2}\times m^3 +m^{7-4}\times m^2 +m^{7-4}m^2 +m^{7} +m^{8-3}\times m^5 +m^{8} +m^{9-4}\times m^2 +m^{9} +m^{\frac{9}{2}} +m^{mxm} +mcmxc +mk+nk +mmiii +mn +mn+5n-40-8m +mn+6m +mn+9m +mn+9m-5n+20 +mn+m7 +mn-8m+3n-24 +mn-9m+6n-54 +mn-m5 +mn^2 +mn^{-4} +mn^{-5} +mp +mx>100 +mx\ge5 +mx^2+6x-6>0 +mx^2+x>4 +mx^2-2x-5>0 +mx^2-8x-7>0 +mxs +n +n + 10 +n + 11 +n + 12 +n + 17 +n + 2 +n + 2 + 1 +n + 2 + 4 +n + 3 +n + 3 + 2 +n + 3 + 4 +n + 4 + 1 +n + 5 +n + 5 + 1 +n + 6 +n + 6 + 3 +n + 6 - 6 \leq 1 - 6 +n + 6 - 6 \leq 2 - 6 +n + 6 - 6 \leq 3 - 6 +n + 6 - 6 \leq 4 - 6 +n + 6 - 6 \leq 5 - 6 +n + 7 + 5 +n + 7 - 7 \leq 1 - 7 +n + 7 - 7 \leq 2 - 7 +n + 7 - 7 \leq 3 - 7 +n + 7 - 7 \leq 4 - 7 +n + 7 - 7 \leq 5 - 7 +n + 7 - 7 \leq 6 - 7 +n + 8 + 2 +n + 8 + 4 +n + 8 - 8 \leq 1 - 8 +n + 8 - 8 \leq 2 - 8 +n + 8 - 8 \leq 3 - 8 +n + 8 - 8 \leq 4 - 8 +n + 8 - 8 \leq 5 - 8 +n + 8 - 8 \leq 6 - 8 +n + 8 - 8 \leq 7 - 8 +n + 9 +n + 9 + 3 +n + 9 + 8 +n + 9 - 9 \leq 1 - 9 +n + 9 - 9 \leq 2 - 9 +n + 9 - 9 \leq 3 - 9 +n + 9 - 9 \leq 4 - 9 +n + 9 - 9 \leq 5 - 9 +n + 9 - 9 \leq 6 - 9 +n + 9 - 9 \leq 7 - 9 +n + 9 - 9 \leq 8 - 9 +n - 1 < \frac{23}{4} +n - 3 +n - 8700 +n < 0 +n < 1 +n < 10 +n < 2 +n < 3 +n < 4 +n < 5 +n < 6 +n < 7 +n < 8 +n < 8.390 +n < 9 +n < \frac{11}{2} +n < \frac{15}{2} +n < \frac{19}{2} +n < \frac{19}{3} +n < \frac{19}{4} +n < \frac{20}{3} +n < \frac{21}{2} +n < \frac{22}{3} +n < \frac{23}{2} +n < \frac{25}{3} +n < \frac{25}{4} +n < \frac{26}{3} +n < \frac{27}{4} +n < \frac{29}{4} +n < \frac{36}{5} +n < \frac{37}{4} +n < \frac{37}{5} +n < \frac{37}{6} +n < \frac{37}{7} +n < \frac{39}{5} +n < \frac{39}{7} +n < \frac{40}{7} +n < \frac{41}{5} +n < \frac{41}{6} +n < \frac{41}{7} +n < \frac{41}{8} +n < \frac{42}{5} +n < \frac{43}{4} +n < \frac{43}{6} +n < \frac{43}{7} +n < \frac{44}{5} +n < \frac{45}{4} +n < \frac{45}{8} +n < \frac{46}{5} +n < \frac{46}{7} +n < \frac{47}{4} +n < \frac{47}{5} +n < \frac{47}{6} +n < \frac{47}{7} +n < \frac{47}{8} +n < \frac{48}{7} +n < \frac{49}{4} +n < \frac{49}{5} +n < \frac{49}{6} +n < \frac{51}{5} +n < \frac{51}{7} +n < \frac{52}{5} +n < \frac{52}{7} +n < \frac{53}{4} +n < \frac{53}{7} +n < \frac{53}{8} +n < \frac{54}{5} +n < \frac{55}{7} +n < \frac{57}{7} +n < \frac{57}{8} +n < \frac{\log 0.1}{\log 0.76} +n > -40 +n > 0 +n > 1 +n > 10 +n > 1000 +n > 11.11 +n > 12 +n > 13.33 +n > 14 +n > 15 +n > 16 +n > 16.67 +n > 17 +n > 17.14 +n > 18 +n > 2 +n > 20 +n > 2000 +n > 21 +n > 22.5 +n > 24 +n > 2500 +n > 26.67 +n > 27 +n > 28 +n > 28.57 +n > 3 +n > 30 +n > 3000 +n > 31.25 +n > 35 +n > 36 +n > 37 +n > 37.5 +n > 38 +n > 39 +n > 4 +n > 40 +n > 42 +n > 43.75 +n > 45 +n > 48 +n > 5 +n > 54 +n > 56 +n > 57.14 +n > 57\frac{1}{7} +n > 58 +n > 6 +n > 63 +n > 64.29 +n > 6\frac{2}{3} +n > 7 +n > 72 +n > 8 +n > 83.33 +n > 9 +n > \frac{100}{3} +n > \frac{100}{6} +n > \frac{100}{7} +n > \frac{100}{9} +n > \frac{10}{3} +n > \frac{120}{7} +n > \frac{120}{9} +n > \frac{125}{2} +n > \frac{125}{3} +n > \frac{125}{4} +n > \frac{140}{3} +n > \frac{140}{6} +n > \frac{140}{8} +n > \frac{140}{9} +n > \frac{150}{4} +n > \frac{150}{7} +n > \frac{150}{8} +n > \frac{150}{9} +n > \frac{15}{2} +n > \frac{160}{3} +n > \frac{160}{6} +n > \frac{160}{7} +n > \frac{160}{9} +n > \frac{175}{3} +n > \frac{180}{7} +n > \frac{200}{3} +n > \frac{200}{6} +n > \frac{200}{7} +n > \frac{200}{9} +n > \frac{20}{3} +n > \frac{20}{6} +n > \frac{20}{7} +n > \frac{225}{4} +n > \frac{240}{7} +n > \frac{240}{9} +n > \frac{250}{6} +n > \frac{250}{7} +n > \frac{250}{8} +n > \frac{250}{9} +n > \frac{25}{3} +n > \frac{25}{4} +n > \frac{270}{7} +n > \frac{280}{6} +n > \frac{280}{9} +n > \frac{300}{7} +n > \frac{300}{8} +n > \frac{300}{9} +n > \frac{30}{9} +n > \frac{320}{7} +n > \frac{320}{9} +n > \frac{350}{6} +n > \frac{350}{9} +n > \frac{360}{7} +n > \frac{400}{6} +n > \frac{400}{7} +n > \frac{400}{9} +n > \frac{40}{3} +n > \frac{40}{6} +n > \frac{40}{7} +n > \frac{40}{9} +n > \frac{450}{7} +n > \frac{450}{8} +n > \frac{500}{7} +n > \frac{500}{8} +n > \frac{500}{9} +n > \frac{50}{3} +n > \frac{50}{6} +n > \frac{50}{7} +n > \frac{50}{8} +n > \frac{50}{9} +n > \frac{60}{7} +n > \frac{60}{8} +n > \frac{60}{9} +n > \frac{70}{3} +n > \frac{75}{2} +n > \frac{80}{3} +n > \frac{80}{6} +n > \frac{80}{7} +n > \frac{80}{9} +n > \frac{90}{7} +n \geq - 100 +n \geq - 16 +n \geq - 48 +n \geq 0 +n \geq 1 +n \geq 10 +n \geq 1000 +n \geq 12 +n \geq 14 +n \geq 15 +n \geq 17 +n \geq 18 +n \geq 19 +n \geq 2 +n \geq 2000 +n \geq 23 +n \geq 2500 +n \geq 27 +n \geq 28 +n \geq 29 +n \geq 3 +n \geq 3000 +n \geq 32 +n \geq 38 +n \geq 39 +n \geq 4 +n \geq 44 +n \geq 5 +n \geq 500 +n \geq 54 +n \geq 6 +n \geq 65 +n \geq 67 +n \geq 7 +n \geq 8 +n \geq 84 +n \geq 9 +n \geq \frac{10000}{4} +n \geq \frac{10000}{5} +n \geq \frac{1000}{2} +n \geq \frac{12000}{4} +n \geq \frac{12500}{5} +n \geq \frac{15000}{5} +n \geq \frac{1500}{3} +n \geq \frac{2000}{2} +n \geq \frac{2000}{4} +n \geq \frac{2500}{5} +n \geq \frac{3000}{3} +n \geq \frac{4000}{2} +n \geq \frac{4000}{4} +n \geq \frac{5000}{2} +n \geq \frac{5000}{5} +n \geq \frac{6000}{2} +n \geq \frac{6000}{3} +n \geq \frac{7500}{3} +n \geq \frac{8000}{4} +n \geq \frac{9000}{3} +n \leq - 2 +n \leq - 3 +n \leq - 4 +n \leq - 5 +n \leq - 6 +n \leq - 7 +n \leq - 8 +n \leq -1 +n \leq 0 +n \leq 1 +n \leq 10 +n \leq 11 +n \leq 12 +n \leq 13 +n \leq 2 +n \leq 3 +n \leq 4 +n \leq 5 +n \leq 6 +n \leq 7 +n \leq 8 +n \leq 9 +n+-32\le25.80 +n+0\le-3 +n+0\le-4 +n+0\le-5 +n+1+3 +n+1.98\le9.79 +n+10 +n+10.15<36 +n+11 +n+12 +n+13 +n+14 +n+15 +n+16 +n+19.73\le49 +n+2 +n+2\le0 +n+3+8 +n+34.60\le76.60 +n+36.30\le91.30 +n+3\le60.30 +n+4 +n+45.63\le96.75 +n+5 +n+5\ge10 +n+6 +n+6-6<1-6 +n+6-6\le1-6 +n+6-6\le2-6 +n+6-6\le3-6 +n+6-6\le4-6 +n+6-6\le5-6 +n+6\le1 +n+6\le2 +n+6\le4 +n+6\le5 +n+7 +n+7+5 +n+7-7\le1-7 +n+7-7\le2-7 +n+7-7\le4-7 +n+7-7\le5-7 +n+7\le2 +n+8 +n+8+3 +n+8+4 +n+8-8\le2-8 +n+8-8\le3-8 +n+8-8\le4-8 +n+8-8\le5-8 +n+8-8\le6-8 +n+8-8\le7-8 +n+8<2 +n+8\le2 +n+8\le5 +n+8\le7 +n+9 +n+9-9\le1-9 +n+9-9\le2-9 +n+9-9\le4-9 +n+9-9\le5-9 +n+9-9\le6-9 +n+9-9\le8-9 +n+9<4 +n+9\le3 +n+9\le4 +n+9\le8 +n+n^2 +n+n^{2} +n,5 +n-1+1<\frac{48}{7}+1 +n-10>10 +n-19.1\le0.05\text{ and } n-19.1\ge-0.05 +n-1<5.5 +n-2 +n-2>4 +n-2>7 +n-2\ge7 +n-2\ge8 +n-2\ge9 +n-2\le3 +n-3+3>3+3 +n-3>3 +n-3\ge7 +n-3\ge8 +n-3\le3 +n-3\le9 +n-3x\ge6000 +n-4 +n-4\ge5 +n-4\ge8 +n-4\le7 +n-5 +n-5\ge6 +n-5\ge8 +n-6\ge8 +n-6\ge9 +n-7 +n-7+7>7+7 +n-7>7 +n-7\ge8 +n-7\ge9 +n-7\le8 +n-8 +n-8\ge9 +n-p\le0.05\text{ and } n-p\ge-0.05 +n1\div3 +n1\le10 +n2-11 +n2\ge 1000 +n2\ge4000 +n2\ge5000 +n3 > 1500 +n3+1 +n3\ge 1500 +n3\le56.80-35.80 +n4 +n5 > 12500 +n5+46.30\le111.30 +n5\ge 12500 +n5\ge15000 +n6>200 +n9>150 +n9\ge150 +n<+10 +n<-0 +n<-1 +n<-12 +n<-2 +n<-28x+27 +n<-3 +n<-4 +n<-5 +n<-6 +n<-7 +n<-8 +n<-9 +n<-\frac{41}{-7} +n<-\frac{47}{-8} +n<0 +n<0.8 +n<02 +n<1 +n<10 +n<10.25 +n<10.3 +n<10.5 +n<10.6 +n<10.8 +n<11 +n<11.25 +n<11.5 +n<11.75 +n<12 +n<12.222 +n<12.25 +n<13 +n<13.5 +n<13\frac{1}{4} +n<14.52 +n<144 +n<15 +n<18 +n<2 +n<2.38 +n<25.30 +n<3 +n<3x+1500 +n<4 +n<4.6 +n<4.75 +n<4.875 +n<4\frac{7}{8} +n<5 +n<5.125 +n<5.5 +n<5.625 +n<5.75 +n<5\frac{5}{8} +n<5\frac{6}{7} +n<6 +n<6.125 +n<6.5 +n<6.625 +n<6.75 +n<66 +n<7 +n<7.25 +n<7.6 +n<7\frac{1}{3} +n<7\frac{3}{5} +n<7\frac{4}{5} +n<8 +n<8.4 +n<8.5 +n<8.75 +n<8.8 +n<8\frac{1}{7} +n<8\frac{2}{5} +n<9 +n<9.25 +n<9.5 +n<9.768 +n<9\frac{1}{6} +n<=0 +n<=1 +n<=10 +n<=2 +n<=3 +n<=4 +n<=5 +n<=6 +n<=7 +n<=8 +n<\frac{-29}{-4} +n<\frac{-49}{-8} +n<\frac{13}{2} +n<\frac{19}{4} +n<\frac{20}{3} +n<\frac{25}{2} +n<\frac{25}{4} +n<\frac{26}{3} +n<\frac{27}{2} +n<\frac{27}{4} +n<\frac{29}{4} +n<\frac{34}{7}+1 +n<\frac{34}{7}+\frac{7}{7} +n<\frac{35}{4} +n<\frac{36}{5} +n<\frac{37}{6} +n<\frac{38}{5} +n<\frac{39}{6} +n<\frac{39}{8} +n<\frac{41}{7} +n<\frac{42}{5} +n<\frac{43}{6} +n<\frac{44}{5} +n<\frac{45}{4} +n<\frac{45}{8} +n<\frac{46}{4} +n<\frac{47}{4} +n<\frac{49}{4} +n<\frac{51}{7} +n<\frac{51}{8} +n<\frac{52}{6} +n<\frac{52}{7} +n<\frac{52}{8} +n<\frac{54}{4} +n<\frac{54}{5} +n<\frac{55}{7} +n<\frac{57}{7} +n<\frac{58}{8} +n<\frac{9}{4} +n-16 +n>-2 +n>-36 +n>-6 +n>-72 +n>0 +n>054 +n>1 +n>10 +n>10.6 +n>1000 +n>11 +n>11.25 +n>11.\overline{1} +n>12 +n>12.5 +n>12.86 +n>13 +n>13.\overline{3} +n>13\frac{1}{3} +n>14 +n>140+8x +n>144 +n>15 +n>150\div7 +n>16 +n>16.\overline{6} +n>16\frac{2}{3} +n>17 +n>17.5 +n>17.\overline{7} +n>18 +n>18.75 +n>18\div3 +n>19 +n>2 +n>2,500 +n>2.5 +n>2.\overline{2} +n>20 +n>2000 +n>21 +n>22 +n>22.5 +n>23 +n>24 +n>25 +n>2500 +n>26 +n>26.25 +n>26.\overline{66} +n>26\frac{2}{3} +n>27 +n>27.\overline{7} +n>270\div4 +n>28 +n>2\left(7\right) +n>2\times9 +n>3 +n>3,000 +n>3.75 +n>3.\overline{3} +n>30 +n>3000 +n>31 +n>31.25 +n>32 +n>33 +n>33.\overline{333} +n>33.\overline{3} +n>33\frac{1}{3} +n>34 +n>35 +n>36 +n>37.5 +n>38 +n>38.\overline{88} +n>38.\overline{8} +n>39 +n>3\frac{1}{3} +n>3\times2 +n>3\times4 +n>3\times6 +n>3\times7 +n>3\times9 +n>4 +n>40 +n>42 +n>42\frac{6}{7} +n>43.75 +n>44 +n>44.4\overline{4} +n>44.\overline{4} +n>45 +n>46 +n>48 +n>4\times8 +n>5 +n>500 +n>5000\div2 +n>52 +n>52.5 +n>53 +n>53\frac{1}{3} +n>53\frac{2}{6} +n>54 +n>55.\overline{55} +n>56 +n>56.25 +n>57 +n>58.225 +n>5\times2 +n>5\times6 +n>6 +n>6,000 +n>6.25 +n>6.\overline{66} +n>6.\overline{6} +n>62.5 +n>63 +n>66 +n>66.666\overline{6} +n>66.67 +n>66.\overline{6} +n>66\frac{2}{3} +n>67 +n>67.5 +n>6\frac{2}{3} +n>6\times8 +n>6y +n>7 +n>7.5 +n>7.5\overline{0} +n>72 +n>74.80 +n>7\frac{1}{2} +n>7\frac{4}{8} +n>8 +n>8.3\overline{3} +n>8.57 +n>8.\overline{3} +n>8\times6 +n>9 +n>9\times7 +n>9\times8 +n>=0 +n>=10 +n>=2 +n>=3 +n>=4 +n>=5 +n>=6 +n>=7 +n>=8 +n>=9 +n>\frac{100}{3} +n>\frac{100}{6} +n>\frac{100}{7} +n>\frac{100}{9} +n>\frac{105}{4} +n>\frac{10}{3} +n>\frac{112}{7} +n>\frac{120}{10} +n>\frac{120}{7} +n>\frac{120}{9} +n>\frac{125}{3} +n>\frac{140}{3} +n>\frac{150}{4} +n>\frac{150}{7} +n>\frac{150}{8} +n>\frac{150}{9} +n>\frac{15}{2} +n>\frac{15}{4} +n>\frac{160}{10} +n>\frac{160}{3} +n>\frac{160}{6} +n>\frac{160}{7} +n>\frac{160}{9} +n>\frac{180}{7} +n>\frac{200}{3} +n>\frac{200}{6} +n>\frac{200}{7} +n>\frac{200}{9} +n>\frac{20}{3} +n>\frac{20}{6} +n>\frac{20}{7} +n>\frac{20}{9} +n>\frac{210}{4} +n>\frac{210}{8} +n>\frac{24+24}{8} +n>\frac{240}{7} +n>\frac{240}{9} +n>\frac{250}{3} +n>\frac{250}{6} +n>\frac{250}{7} +n>\frac{250}{9} +n>\frac{25}{2} +n>\frac{25}{3} +n>\frac{25}{4} +n>\frac{280}{6} +n>\frac{280}{9} +n>\frac{300}{7} +n>\frac{300}{8} +n>\frac{300}{9} +n>\frac{30}{3} +n>\frac{30}{8} +n>\frac{320}{6} +n>\frac{320}{9} +n>\frac{350}{9} +n>\frac{36}{6} +n>\frac{400}{6} +n>\frac{400}{7} +n>\frac{40}{3} +n>\frac{40}{6} +n>\frac{40}{7} +n>\frac{40}{9} +n>\frac{450}{7} +n>\frac{48}{8} +n>\frac{500}{7} +n>\frac{500}{9} +n>\frac{50}{3} +n>\frac{50}{6} +n>\frac{50}{9} +n>\frac{60}{3} +n>\frac{60}{7} +n>\frac{60}{8} +n>\frac{60}{9} +n>\frac{64}{8} +n>\frac{6}{3} +n>\frac{70}{3} +n>\frac{72}{4} +n>\frac{72}{9} +n>\frac{75}{2p} +n>\frac{75}{2} +n>\frac{75}{4} +n>\frac{80}{3} +n>\frac{80}{6} +n>\frac{80}{7} +n>\frac{80}{9} +n>\frac{84}{6} +n>\frac{90}{7} +n>\left(9\right)2 +n>o +n\ge -10 +n\ge -12 +n\ge -14 +n\ge -18 +n\ge -2 +n\ge -24 +n\ge -3 +n\ge -36 +n\ge -40 +n\ge -48 +n\ge -6 +n\ge -60 +n\ge -63 +n\ge -64 +n\ge -72 +n\ge -8 +n\ge -80 +n\ge -9 +n\ge -90 +n\ge 0 +n\ge 1 +n\ge 10 +n\ge 1000 +n\ge 2 +n\ge 2000 +n\ge 22.5 +n\ge 2500 +n\ge 29 +n\ge 3 +n\ge 3000 +n\ge 39 +n\ge 4 +n\ge 5 +n\ge 500 +n\ge 58 +n\ge 6 +n\ge 7 +n\ge 8 +n\ge 9 +n\ge \frac{10000}{4} +n\ge \frac{12000}{4} +n\ge \frac{200}{3} +n\ge \frac{3000}{3} +n\ge \frac{400}{7} +n\ge \frac{5000}{2} +n\ge \frac{6000}{2} +n\ge \frac{6000}{3} +n\ge o +n\ge y +n\ge-10 +n\ge-12 +n\ge-14 +n\ge-15 +n\ge-16 +n\ge-18 +n\ge-20 +n\ge-21 +n\ge-24 +n\ge-25 +n\ge-27 +n\ge-28 +n\ge-3 +n\ge-3.\overline{6} +n\ge-30 +n\ge-32 +n\ge-35 +n\ge-36 +n\ge-4 +n\ge-40 +n\ge-42 +n\ge-45 +n\ge-48 +n\ge-5 +n\ge-50 +n\ge-54 +n\ge-56 +n\ge-6 +n\ge-60 +n\ge-63 +n\ge-7 +n\ge-70 +n\ge-72 +n\ge-8 +n\ge-80 +n\ge-81 +n\ge-9 +n\ge-90 +n\ge0 +n\ge1 +n\ge1,000 +n\ge10 +n\ge10.6 +n\ge10.8 +n\ge1000 +n\ge11 +n\ge11.25 +n\ge12 +n\ge12.5 +n\ge13 +n\ge13.\overline{3} +n\ge137.70 +n\ge14 +n\ge144 +n\ge15 +n\ge150 +n\ge16 +n\ge16.\overline{6} +n\ge17 +n\ge18 +n\ge18.75 +n\ge19 +n\ge2 +n\ge2,000 +n\ge2,500 +n\ge20 +n\ge2000 +n\ge21.21 +n\ge22.5 +n\ge22.50 +n\ge24 +n\ge2500 +n\ge27 +n\ge270\div4 +n\ge3 +n\ge3,000 +n\ge3000 +n\ge31.\overline{1} +n\ge32 +n\ge32.93 +n\ge34 +n\ge34.5 +n\ge36 +n\ge38 +n\ge39 +n\ge3x +n\ge4 +n\ge40 +n\ge4000\div2 +n\ge42 +n\ge43-17.88 +n\ge44 +n\ge44.4\overline{4} +n\ge47-23.74 +n\ge48 +n\ge5 +n\ge500 +n\ge5000\div2 +n\ge5000\div5 +n\ge51 +n\ge52 +n\ge53 +n\ge54 +n\ge57 +n\ge58 +n\ge6 +n\ge6.95 +n\ge60.20 +n\ge6000\div3 +n\ge62.5 +n\ge64.90 +n\ge65 +n\ge67 +n\ge67.5 +n\ge68.40 +n\ge7 +n\ge7.5 +n\ge7.538 +n\ge7.60 +n\ge73 +n\ge74.90 +n\ge8 +n\ge84 +n\ge86 +n\ge9 +n\ge9.69 +n\ge9.8 +n\ge\frac{10000}{4} +n\ge\frac{10000}{5} +n\ge\frac{10}{3} +n\ge\frac{12000}{4} +n\ge\frac{12500}{5} +n\ge\frac{1500}{3} +n\ge\frac{180}{8} +n\ge\frac{2000}{2} +n\ge\frac{2000}{4} +n\ge\frac{250}{7} +n\ge\frac{3000}{3} +n\ge\frac{300}{7} +n\ge\frac{320}{6} +n\ge\frac{350}{9} +n\ge\frac{44.60-34.60}{2} +n\ge\frac{5000}{5} +n\ge\frac{50}{3} +n\ge\frac{6000}{3} +n\ge\frac{7500}{3} +n\ge\frac{80}{9} +n\ge\frac{9000}{3} +n\ge\frac{90}{7} +n\ge\frac{\left(63-35\right)}{4} +n\le 0 +n\le 1 +n\le 10 +n\le 2 +n\le 3 +n\le 4 +n\le 5 +n\le 6 +n\le 7 +n\le 8 +n\le 9 +n\le y6 +n\le+-2 +n\le-1 +n\le-2 +n\le-3 +n\le-4 +n\le-5 +n\le-6 +n\le-7 +n\le-8 +n\le-\frac{41}{-7} +n\le0 +n\le1 +n\le1,000 +n\le1-6 +n\le1-7 +n\le1-8 +n\le1-9 +n\le10 +n\le10.05 +n\le10.33 +n\le1000 +n\le11 +n\le11.00 +n\le114 +n\le114.00 +n\le118.60 +n\le119.60-\left(39.60+5n\right) +n\le12 +n\le13 +n\le13.5 +n\le139.5 +n\le13\frac{1}{4} +n\le14 +n\le14.52 +n\le1432.75 +n\le144 +n\le15 +n\le16 +n\le16.25 +n\le18 +n\le18.14\text{ and } n\ge18.06 +n\le18.14cm\text{ and } n\ge18.06cm +n\le18.53,x\ge18.47 +n\le19.13,x\ge19.07 +n\le19.15\text{ and } n\ge19.05 +n\le19.32\text{ and } n\ge19.28 +n\le19.35\text{ and } n\ge19.25 +n\le19.45\text{ and } n\ge19.35 +n\le19.64\text{ and } n\ge19.56 +n\le19.73,n\ge19.67 +n\le19.94\text{ and } n\ge19.86 +n\le2 +n\le2,000 +n\le2-7 +n\le20 +n\le20.225 +n\le20.775 +n\le21 +n\le22.215 +n\le26 +n\le28 +n\le3 +n\le3,000 +n\le3-6 +n\le4 +n\le4-7 +n\le4-9 +n\le4.00 +n\le4.75 +n\le5 +n\le5,000 +n\le5-6 +n\le5-8 +n\le5.00 +n\le5.125 +n\le5.75 +n\le55 +n\le6 +n\le6+43.70 +n\le6-7 +n\le6-9 +n\le6.5 +n\le60,000 +n\le600-2x +n\le64.90 +n\le68 +n\le6n+43.70 +n\le7 +n\le7-8 +n\le7-9 +n\le7.42 +n\le72 +n\le73.30 +n\le78 +n\le78.00 +n\le8 +n\le8-9 +n\le8.5 +n\le80.80 +n\le80.90 +n\le83 +n\le84.60-48.60 +n\le8\frac{1}{7} +n\le9 +n\le9.118 +n\le9.3 +n\le9.69 +n\le9.966 +n\le92.50 +n\le92.80 +n\le\frac{10}{3} +n\le\frac{2}{3} +n\le\frac{41}{7} +n\le\frac{46}{3} +n\le\frac{991}{75} +n\left(2\right)\ge5000 +n\left(3\right)\ge3000 +n\left(3\right)\ge9000 +n\left(n+13\right)\left(n-13\right) +n\left(n+4\right)\left(n-4\right) +n\left(n+5\right)-2\left(n+5\right) +n\left(n-6\right)+2\left(n-6\right) +n\left(n-6\right)\left(n+6\right) +n\left(n-7\right)\left(n+7\right) +n\left(n^2-36\right) +n\left(n^2-49\right) +n\left(n^2-6^2\right) +n\log\left(0.79\right)>\log0.1 +n\times d +n\times n +n\times r-2 +n\times s +n\times s2 +n\times2-11 +n\times2\ge2000 +n\times3\ge3000 +n\times3\ge6000 +n\times3\ge7500 +n\times4\ge12000 +n\times4\ge2000 +n\times5 +n\times5\ge12500 +n\times5\ge15000 +n\times5\ge2500 +n\times5\ge5000 +n\times6>160 +n\times6>400 +n\times6\ge160 +n\times6\ge400 +n\times9>80 +n\times\frac{1}{4} +n^2 +n^2+2n+14 +n^2+3mn+8n^2+16mn +n^2+3n+30 +n^2+3n-12 +n^2+3n-16 +n^2+4n+6 +n^2+4n-20 +n^2+4n-8 +n^2+5n+28 +n^2+5n-2n-10 +n^2+5n-2n-12 +n^2+5n-2n-16 +n^2+8n-4n-8 +n^2+9n-4n+28 +n^2+9n-5n-20 +n^2+9n-6n+30 +n^2+n8-4n-8 +n^2-1 +n^2-10n+10 +n^2-10n+6 +n^2-13n+56 +n^2-16 +n^2-1^2 +n^2-25 +n^2-2n+2n-4 +n^2-3n+8 +n^2-4 +n^2-4n-6n+42 +n^2-5^2 +n^2-6n+2n-12 +n^2-6n-7n+56 +n^2-7n+15 +n^2-7n+9 +n^2-8n+4 +n^2-9 +n^2-9^2 +n^2-\frac{1}{2}^2 +n^2-\frac{1}{49} +n^2-\frac{1}{7}^2 +n^2-n+n-1 +n^2x9 +n^3-48n^2-35n +n^5 +n^5+\frac{12n^2}{5} +n^6 +n^7 +n^{ - 1 } +n^{10}-8v +n^{2} +n^{2} - 2 n + 10 +n^{2} - 6 n + 9 +n^{2} - 16 +n^{2} - 4^{2} +n^{2} - \frac{1}{16} +n^{2} - \frac{1}{4} +n^{2} - \left(\frac{1}{2}\right)^{2} +n^{2} - \left(\frac{1}{6}\right)^{2} +n^{2}-2n+10 +n^{2}-6n+1 +n^{2}-\frac{1}{36} +n^{2}-\frac{1}{9} +n^{3+4} +n^{3}+-2n^{2} +n^{3}-2n^{2} +n^{5} +n^{6} +n^{7} +nedyes +np +ns +nx +ny<4 +nz+4x+55y +o<100 +o<3 +o-1 +o\ge x +o\ge x\ge10 +o\le x\le96 +o\le y\le0 +o\le y\le3 +o\le y\le4 +o\le y\le5 +o\le\frac{5}{9}\left(5-32\right)\le35 +oh>wow +oofs\text{ or } ry +optimal\le x\le100 +p +p + 1 +p + 2 +p + 3 +p + 5 +p + 7 +p - 36 +p < 10 +p < 10.71 +p < 11 +p < 12 +p < 13 +p < 14 +p < 14.16 +p < 15 +p < 15.18 +p < 15.71 +p < 16 +p < 16.47 +p < 17 +p < 18 +p < 19.76 +p < 19.86 +p < 19.92 +p < 2 +p < 24.16 +p < 26.85 +p < 27.26 +p < 3 +p < 38-11.73 +p < 4 +p < 46-19.50 +p < 48-10.56 +p < 5 +p < 50-12.6 +p < 6 +p < 7 +p < 8 +p < 9 +p < \frac{10}{2} +p < \frac{10}{5} +p < \frac{12}{2} +p < \frac{12}{3} +p < \frac{12}{4} +p < \frac{14}{2} +p < \frac{15}{3} +p < \frac{15}{5} +p < \frac{16}{2} +p < \frac{18}{2} +p < \frac{18}{3} +p < \frac{20}{2} +p < \frac{20}{4} +p < \frac{20}{5} +p < \frac{21}{3} +p < \frac{24}{3} +p < \frac{24}{4} +p < \frac{25}{5} +p < \frac{27}{3} +p < \frac{28}{4} +p < \frac{32}{4} +p < \frac{35}{5} +p < \frac{40}{4} +p < \frac{45}{5} +p < \frac{4}{2} +p < \frac{9}{3} +p > -24 +p > -90 +p > \frac{100}{3} +p > \frac{100}{6} +p > \frac{100}{7} +p > \frac{10}{3} +p > \frac{120}{7} +p > \frac{120}{9} +p > \frac{125}{2} +p > \frac{125}{3} +p > \frac{125}{4} +p > \frac{140}{3} +p > \frac{140}{6} +p > \frac{140}{9} +p > \frac{150}{4} +p > \frac{150}{7} +p > \frac{150}{9} +p > \frac{160}{3} +p > \frac{160}{6} +p > \frac{160}{7} +p > \frac{160}{9} +p > \frac{180}{7} +p > \frac{200}{3} +p > \frac{200}{6} +p > \frac{200}{7} +p > \frac{200}{9} +p > \frac{20}{3} +p > \frac{20}{8} +p > \frac{20}{9} +p > \frac{240}{7} +p > \frac{240}{9} +p > \frac{250}{6} +p > \frac{250}{7} +p > \frac{250}{8} +p > \frac{250}{9} +p > \frac{25}{3} +p > \frac{25}{4} +p > \frac{270}{7} +p > \frac{280}{6} +p > \frac{280}{9} +p > \frac{300}{7} +p > \frac{300}{8} +p > \frac{300}{9} +p > \frac{30}{7} +p > \frac{30}{9} +p > \frac{320}{6} +p > \frac{320}{7} +p > \frac{320}{9} +p > \frac{400}{6} +p > \frac{400}{7} +p > \frac{400}{9} +p > \frac{40}{3} +p > \frac{40}{6} +p > \frac{40}{7} +p > \frac{40}{9} +p > \frac{450}{7} +p > \frac{500}{7} +p > \frac{500}{8} +p > \frac{500}{9} +p > \frac{50}{3} +p > \frac{50}{6} +p > \frac{50}{7} +p > \frac{50}{8} +p > \frac{50}{9} +p > \frac{5}{2} +p > \frac{60}{7} +p > \frac{60}{9} +p > \frac{70}{3} +p > \frac{75}{2} +p > \frac{80}{3} +p > \frac{80}{6} +p > \frac{80}{7} +p > \frac{90}{7} +p \geq - 18 +p \geq - 42 +p \geq - 70 +p \leq 10 +p \leq 10.00 +p \leq 10.01 +p \leq 10.34 +p \leq 10.43 +p \leq 10.47 +p \leq 10.48 +p \leq 10.54 +p \leq 10.56 +p \leq 10.80 +p \leq 10.96 +p \leq 11.06 +p \leq 11.10 +p \leq 11.13 +p \leq 11.19 +p \leq 11.24 +p \leq 11.26 +p \leq 11.28 +p \leq 11.33 +p \leq 11.41 +p \leq 11.48 +p \leq 11.64 +p \leq 11.70 +p \leq 11.72 +p \leq 11.73 +p \leq 11.80 +p \leq 11.83 +p \leq 11.95 +p \leq 12.04 +p \leq 12.11 +p \leq 12.18 +p \leq 12.51 +p \leq 12.61 +p \leq 12.62 +p \leq 12.65 +p \leq 12.73 +p \leq 13.13 +p \leq 13.17 +p \leq 13.18 +p \leq 13.21 +p \leq 13.37 +p \leq 13.59 +p \leq 13.60 +p \leq 13.65 +p \leq 13.68 +p \leq 13.76 +p \leq 13.77 +p \leq 13.78 +p \leq 13.81 +p \leq 13.88 +p \leq 14.08 +p \leq 14.12 +p \leq 14.13 +p \leq 14.23 +p \leq 14.28 +p \leq 14.38 +p \leq 14.48 +p \leq 14.50 +p \leq 14.54 +p \leq 14.56 +p \leq 14.58 +p \leq 14.72 +p \leq 14.79 +p \leq 14.98 +p \leq 15.01 +p \leq 15.06 +p \leq 15.08 +p \leq 15.20 +p \leq 15.29 +p \leq 15.32 +p \leq 15.33 +p \leq 15.45 +p \leq 15.46 +p \leq 15.54 +p \leq 15.55 +p \leq 15.60 +p \leq 15.62 +p \leq 15.66 +p \leq 15.69 +p \leq 15.71 +p \leq 15.73 +p \leq 15.80 +p \leq 15.92 +p \leq 15.96 +p \leq 16.00 +p \leq 16.05 +p \leq 16.09 +p \leq 16.30 +p \leq 16.39 +p \leq 16.41 +p \leq 16.42 +p \leq 16.45 +p \leq 16.59 +p \leq 16.78 +p \leq 16.97 +p \leq 17.09 +p \leq 17.12 +p \leq 17.16 +p \leq 17.21 +p \leq 17.26 +p \leq 17.35 +p \leq 17.36 +p \leq 17.60 +p \leq 17.63 +p \leq 17.67 +p \leq 17.72 +p \leq 17.76 +p \leq 17.92 +p \leq 17.94 +p \leq 17.95 +p \leq 17.96 +p \leq 17.98 +p \leq 17.99 +p \leq 18.02 +p \leq 18.05 +p \leq 18.10 +p \leq 18.12 +p \leq 18.17 +p \leq 18.19 +p \leq 18.22 +p \leq 18.25 +p \leq 18.26 +p \leq 18.27 +p \leq 18.31 +p \leq 18.32 +p \leq 18.34 +p \leq 18.35 +p \leq 18.39 +p \leq 18.42 +p \leq 18.43 +p \leq 18.50 +p \leq 18.51 +p \leq 18.63 +p \leq 18.67 +p \leq 18.86 +p \leq 18.87 +p \leq 18.90 +p \leq 18.93 +p \leq 18.94 +p \leq 19.00 +p \leq 19.04 +p \leq 19.05 +p \leq 19.07 +p \leq 19.09 +p \leq 19.21 +p \leq 19.28 +p \leq 19.30 +p \leq 19.31 +p \leq 19.34 +p \leq 19.36 +p \leq 19.42 +p \leq 19.44 +p \leq 19.46 +p \leq 19.52 +p \leq 19.53 +p \leq 19.55 +p \leq 19.56 +p \leq 19.59 +p \leq 19.64 +p \leq 19.71 +p \leq 19.72 +p \leq 19.73 +p \leq 19.75 +p \leq 19.85 +p \leq 19.87 +p \leq 19.88 +p \leq 19.91 +p \leq 19.95 +p \leq 2 +p \leq 20.01 +p \leq 20.06 +p \leq 20.11 +p \leq 20.12 +p \leq 20.19 +p \leq 20.23 +p \leq 20.25 +p \leq 20.27 +p \leq 20.33 +p \leq 20.34 +p \leq 20.43 +p \leq 20.46 +p \leq 20.54 +p \leq 20.56 +p \leq 20.57 +p \leq 20.58 +p \leq 20.59 +p \leq 20.64 +p \leq 20.66 +p \leq 20.75 +p \leq 20.77 +p \leq 20.85 +p \leq 20.91 +p \leq 20.97 +p \leq 21.04 +p \leq 21.05 +p \leq 21.09 +p \leq 21.15 +p \leq 21.17 +p \leq 21.21 +p \leq 21.22 +p \leq 21.23 +p \leq 21.26 +p \leq 21.31 +p \leq 21.32 +p \leq 21.35 +p \leq 21.49 +p \leq 21.56 +p \leq 21.63 +p \leq 21.67 +p \leq 21.76 +p \leq 21.78 +p \leq 21.79 +p \leq 21.84 +p \leq 21.86 +p \leq 21.87 +p \leq 21.92 +p \leq 22.04 +p \leq 22.09 +p \leq 22.15 +p \leq 22.19 +p \leq 22.20 +p \leq 22.23 +p \leq 22.24 +p \leq 22.30 +p \leq 22.32 +p \leq 22.39 +p \leq 22.41 +p \leq 22.42 +p \leq 22.45 +p \leq 22.49 +p \leq 22.52 +p \leq 22.53 +p \leq 22.56 +p \leq 22.60 +p \leq 22.67 +p \leq 22.69 +p \leq 22.70 +p \leq 22.75 +p \leq 22.76 +p \leq 22.85 +p \leq 22.87 +p \leq 22.89 +p \leq 22.95 +p \leq 22.96 +p \leq 22.98 +p \leq 23.05 +p \leq 23.07 +p \leq 23.15 +p \leq 23.21 +p \leq 23.24 +p \leq 23.28 +p \leq 23.29 +p \leq 23.30 +p \leq 23.61 +p \leq 23.70 +p \leq 23.71 +p \leq 23.73 +p \leq 24.02 +p \leq 24.03 +p \leq 24.09 +p \leq 24.11 +p \leq 24.14 +p \leq 24.18 +p \leq 24.36 +p \leq 24.37 +p \leq 24.42 +p \leq 24.53 +p \leq 24.56 +p \leq 24.60 +p \leq 24.62 +p \leq 24.70 +p \leq 24.73 +p \leq 24.81 +p \leq 24.84 +p \leq 24.85 +p \leq 24.93 +p \leq 25.17 +p \leq 25.27 +p \leq 25.28 +p \leq 25.30 +p \leq 25.36 +p \leq 25.41 +p \leq 25.45 +p \leq 25.46 +p \leq 25.49 +p \leq 25.53 +p \leq 25.58 +p \leq 25.59 +p \leq 25.64 +p \leq 25.70 +p \leq 25.71 +p \leq 25.74 +p \leq 25.80 +p \leq 25.83 +p \leq 25.86 +p \leq 25.87 +p \leq 25.88 +p \leq 25.95 +p \leq 25.97 +p \leq 25.98 +p \leq 26.05 +p \leq 26.14 +p \leq 26.24 +p \leq 26.30 +p \leq 26.37 +p \leq 26.40 +p \leq 26.51 +p \leq 26.54 +p \leq 26.61 +p \leq 26.66 +p \leq 26.69 +p \leq 26.70 +p \leq 26.74 +p \leq 26.82 +p \leq 26.91 +p \leq 26.92 +p \leq 26.94 +p \leq 27.01 +p \leq 27.11 +p \leq 27.13 +p \leq 27.21 +p \leq 27.26 +p \leq 27.28 +p \leq 27.38 +p \leq 27.42 +p \leq 27.44 +p \leq 27.47 +p \leq 27.51 +p \leq 27.53 +p \leq 27.60 +p \leq 27.61 +p \leq 27.65 +p \leq 27.68 +p \leq 27.77 +p \leq 27.79 +p \leq 27.80 +p \leq 27.82 +p \leq 27.83 +p \leq 27.84 +p \leq 27.86 +p \leq 27.89 +p \leq 27.90 +p \leq 27.97 +p \leq 28.03 +p \leq 28.07 +p \leq 28.09 +p \leq 28.22 +p \leq 28.28 +p \leq 28.35 +p \leq 28.44 +p \leq 28.45 +p \leq 28.52 +p \leq 28.62 +p \leq 28.69 +p \leq 28.77 +p \leq 28.78 +p \leq 28.79 +p \leq 28.84 +p \leq 28.88 +p \leq 28.90 +p \leq 28.92 +p \leq 29.01 +p \leq 29.11 +p \leq 29.18 +p \leq 29.19 +p \leq 29.36 +p \leq 29.38 +p \leq 29.43 +p \leq 29.46 +p \leq 29.52 +p \leq 29.61 +p \leq 29.85 +p \leq 29.86 +p \leq 29.88 +p \leq 29.91 +p \leq 29.97 +p \leq 29.98 +p \leq 3 +p \leq 30 - 10.45 +p \leq 30 - 11.40 +p \leq 30 - 11.66 +p \leq 30 - 11.68 +p \leq 30 - 12.10 +p \leq 30 - 12.27 +p \leq 30 - 12.74 +p \leq 30 - 13.98 +p \leq 30 - 14.04 +p \leq 30 - 14.38 +p \leq 30 - 15.28 +p \leq 30 - 15.58 +p \leq 30 - 16.40 +p \leq 30 - 16.83 +p \leq 30 - 17.23 +p \leq 30 - 17.38 +p \leq 30 - 19.04 +p \leq 30 - 19.22 +p \leq 30 - 19.53 +p \leq 30 - 19.66 +p \leq 30 - 19.99 +p \leq 30 - 20.09 +p \leq 30 - 20.21 +p \leq 30 - 20.43 +p \leq 30 - 21.03 +p \leq 30 - 21.25 +p \leq 30 - 21.86 +p \leq 30 - 22.34 +p \leq 30 - 22.52 +p \leq 30 - 22.88 +p \leq 30 - 23.02 +p \leq 30 - 23.07 +p \leq 30 - 23.13 +p \leq 30 - 23.16 +p \leq 30 - 23.24 +p \leq 30 - 23.58 +p \leq 30 - 23.88 +p \leq 30 - 24.66 +p \leq 30.04 +p \leq 30.17 +p \leq 30.28 +p \leq 30.57 +p \leq 30.59 +p \leq 30.61 +p \leq 30.80 +p \leq 30.81 +p \leq 30.97 +p \leq 31 - 10.57 +p \leq 31 - 10.58 +p \leq 31 - 10.96 +p \leq 31 - 11.49 +p \leq 31 - 11.54 +p \leq 31 - 11.66 +p \leq 31 - 11.91 +p \leq 31 - 11.92 +p \leq 31 - 12.88 +p \leq 31 - 13.33 +p \leq 31 - 13.84 +p \leq 31 - 13.92 +p \leq 31 - 16.02 +p \leq 31 - 16.43 +p \leq 31 - 16.50 +p \leq 31 - 16.92 +p \leq 31 - 17.01 +p \leq 31 - 17.16 +p \leq 31 - 17.22 +p \leq 31 - 18.38 +p \leq 31 - 18.82 +p \leq 31 - 19.19 +p \leq 31 - 19.76 +p \leq 31 - 19.87 +p \leq 31 - 19.93 +p \leq 31 - 20.11 +p \leq 31 - 20.52 +p \leq 31 - 21.00 +p \leq 31 - 21.28 +p \leq 31 - 21.50 +p \leq 31 - 21.52 +p \leq 31 - 21.70 +p \leq 31 - 21.87 +p \leq 31 - 21.91 +p \leq 31 - 22.17 +p \leq 31 - 22.18 +p \leq 31 - 22.21 +p \leq 31 - 22.23 +p \leq 31 - 22.49 +p \leq 31 - 22.59 +p \leq 31 - 23.05 +p \leq 31 - 23.69 +p \leq 31 - 24.17 +p \leq 31 - 24.20 +p \leq 31 - 24.44 +p \leq 31 - 24.62 +p \leq 31 - 24.65 +p \leq 31 - 24.84 +p \leq 31.07 +p \leq 31.17 +p \leq 31.18 +p \leq 31.28 +p \leq 31.34 +p \leq 31.51 +p \leq 31.53 +p \leq 31.61 +p \leq 31.72 +p \leq 31.74 +p \leq 31.82 +p \leq 31.85 +p \leq 31.90 +p \leq 31.99 +p \leq 32 - 10.08 +p \leq 32 - 10.92 +p \leq 32 - 11.34 +p \leq 32 - 11.54 +p \leq 32 - 11.72 +p \leq 32 - 11.77 +p \leq 32 - 11.97 +p \leq 32 - 12.15 +p \leq 32 - 12.21 +p \leq 32 - 12.24 +p \leq 32 - 12.41 +p \leq 32 - 12.44 +p \leq 32 - 12.79 +p \leq 32 - 12.93 +p \leq 32 - 13.06 +p \leq 32 - 13.78 +p \leq 32 - 13.98 +p \leq 32 - 13.99 +p \leq 32 - 14.29 +p \leq 32 - 15.22 +p \leq 32 - 15.58 +p \leq 32 - 16.00 +p \leq 32 - 16.03 +p \leq 32 - 16.33 +p \leq 32 - 16.34 +p \leq 32 - 16.54 +p \leq 32 - 16.55 +p \leq 32 - 17.27 +p \leq 32 - 17.45 +p \leq 32 - 17.46 +p \leq 32 - 17.52 +p \leq 32 - 17.61 +p \leq 32 - 17.84 +p \leq 32 - 18.12 +p \leq 32 - 18.14 +p \leq 32 - 18.23 +p \leq 32 - 18.41 +p \leq 32 - 19.35 +p \leq 32 - 20.17 +p \leq 32 - 20.27 +p \leq 32 - 20.28 +p \leq 32 - 20.38 +p \leq 32 - 20.66 +p \leq 32 - 20.74 +p \leq 32 - 20.90 +p \leq 32 - 20.94 +p \leq 32 - 21.53 +p \leq 32 - 21.92 +p \leq 32 - 22.37 +p \leq 32 - 22.70 +p \leq 32 - 23.22 +p \leq 32 - 23.57 +p \leq 32 - 23.60 +p \leq 32 - 23.94 +p \leq 32 - 24.26 +p \leq 32 - 24.53 +p \leq 32 - 24.72 +p \leq 32 - 24.94 +p \leq 32.00 +p \leq 32.01 +p \leq 32.20 +p \leq 32.29 +p \leq 32.38 +p \leq 32.39 +p \leq 32.43 +p \leq 32.45 +p \leq 32.57 +p \leq 32.75 +p \leq 32.78 +p \leq 32.84 +p \leq 32.89 +p \leq 32.92 +p \leq 33 - 10.44 +p \leq 33 - 10.96 +p \leq 33 - 11.13 +p \leq 33 - 11.29 +p \leq 33 - 11.77 +p \leq 33 - 12.40 +p \leq 33 - 12.88 +p \leq 33 - 13.05 +p \leq 33 - 13.13 +p \leq 33 - 13.25 +p \leq 33 - 13.36 +p \leq 33 - 13.56 +p \leq 33 - 13.64 +p \leq 33 - 14.58 +p \leq 33 - 14.65 +p \leq 33 - 14.75 +p \leq 33 - 14.94 +p \leq 33 - 15.05 +p \leq 33 - 15.12 +p \leq 33 - 15.64 +p \leq 33 - 15.88 +p \leq 33 - 16.11 +p \leq 33 - 16.95 +p \leq 33 - 17.04 +p \leq 33 - 17.08 +p \leq 33 - 17.20 +p \leq 33 - 17.47 +p \leq 33 - 18.38 +p \leq 33 - 18.52 +p \leq 33 - 18.62 +p \leq 33 - 19.09 +p \leq 33 - 19.32 +p \leq 33 - 21.20 +p \leq 33 - 21.52 +p \leq 33 - 21.76 +p \leq 33 - 22.20 +p \leq 33 - 22.90 +p \leq 33 - 23.09 +p \leq 33 - 23.76 +p \leq 33 - 23.96 +p \leq 33.02 +p \leq 33.11 +p \leq 33.18 +p \leq 33.23 +p \leq 33.52 +p \leq 33.69 +p \leq 33.72 +p \leq 33.73 +p \leq 33.83 +p \leq 33.85 +p \leq 33.91 +p \leq 33.92 +p \leq 34 - 10.52 +p \leq 34 - 10.71 +p \leq 34 - 10.79 +p \leq 34 - 10.91 +p \leq 34 - 10.95 +p \leq 34 - 11.02 +p \leq 34 - 11.03 +p \leq 34 - 11.18 +p \leq 34 - 11.40 +p \leq 34 - 11.69 +p \leq 34 - 11.85 +p \leq 34 - 11.87 +p \leq 34 - 11.89 +p \leq 34 - 11.91 +p \leq 34 - 12.42 +p \leq 34 - 12.68 +p \leq 34 - 12.69 +p \leq 34 - 12.74 +p \leq 34 - 13.30 +p \leq 34 - 13.45 +p \leq 34 - 13.57 +p \leq 34 - 13.73 +p \leq 34 - 13.97 +p \leq 34 - 15.20 +p \leq 34 - 15.37 +p \leq 34 - 15.43 +p \leq 34 - 15.61 +p \leq 34 - 15.83 +p \leq 34 - 15.88 +p \leq 34 - 16.05 +p \leq 34 - 16.37 +p \leq 34 - 16.53 +p \leq 34 - 16.81 +p \leq 34 - 17.04 +p \leq 34 - 17.24 +p \leq 34 - 17.55 +p \leq 34 - 18.40 +p \leq 34 - 18.45 +p \leq 34 - 19.21 +p \leq 34 - 19.87 +p \leq 34 - 20.01 +p \leq 34 - 20.50 +p \leq 34 - 20.75 +p \leq 34 - 20.78 +p \leq 34 - 20.82 +p \leq 34 - 20.83 +p \leq 34 - 22.59 +p \leq 34 - 22.67 +p \leq 34 - 22.81 +p \leq 34 - 22.84 +p \leq 34 - 22.91 +p \leq 34 - 23.81 +p \leq 34 - 24.15 +p \leq 34 - 24.46 +p \leq 34 - 24.92 +p \leq 34.05 +p \leq 34.07 +p \leq 34.19 +p \leq 34.33 +p \leq 34.48 +p \leq 34.51 +p \leq 34.57 +p \leq 34.73 +p \leq 34.81 +p \leq 34.83 +p \leq 34.95 +p \leq 35 - 10.19 +p \leq 35 - 10.38 +p \leq 35 - 10.40 +p \leq 35 - 10.80 +p \leq 35 - 10.85 +p \leq 35 - 10.88 +p \leq 35 - 11.29 +p \leq 35 - 12.11 +p \leq 35 - 12.30 +p \leq 35 - 12.70 +p \leq 35 - 12.77 +p \leq 35 - 12.96 +p \leq 35 - 13.03 +p \leq 35 - 13.31 +p \leq 35 - 13.37 +p \leq 35 - 13.90 +p \leq 35 - 14.15 +p \leq 35 - 14.19 +p \leq 35 - 15.32 +p \leq 35 - 15.56 +p \leq 35 - 15.95 +p \leq 35 - 16.10 +p \leq 35 - 16.11 +p \leq 35 - 16.35 +p \leq 35 - 16.42 +p \leq 35 - 16.65 +p \leq 35 - 17.08 +p \leq 35 - 17.28 +p \leq 35 - 18.08 +p \leq 35 - 18.58 +p \leq 35 - 18.59 +p \leq 35 - 18.70 +p \leq 35 - 19.08 +p \leq 35 - 19.14 +p \leq 35 - 19.92 +p \leq 35 - 20.18 +p \leq 35 - 20.19 +p \leq 35 - 20.93 +p \leq 35 - 22.29 +p \leq 35 - 22.38 +p \leq 35 - 22.46 +p \leq 35 - 23.05 +p \leq 35 - 23.36 +p \leq 35 - 23.90 +p \leq 35 - 24.38 +p \leq 35 - 24.44 +p \leq 35 - 24.57 +p \leq 35.09 +p \leq 35.18 +p \leq 35.28 +p \leq 35.34 +p \leq 35.43 +p \leq 35.48 +p \leq 35.60 +p \leq 35.63 +p \leq 35.77 +p \leq 35.84 +p \leq 35.87 +p \leq 36 - 10.03 +p \leq 36 - 10.22 +p \leq 36 - 11.85 +p \leq 36 - 12.27 +p \leq 36 - 12.93 +p \leq 36 - 13.05 +p \leq 36 - 13.68 +p \leq 36 - 13.81 +p \leq 36 - 14.16 +p \leq 36 - 14.21 +p \leq 36 - 14.69 +p \leq 36 - 14.81 +p \leq 36 - 14.95 +p \leq 36 - 15.09 +p \leq 36 - 15.33 +p \leq 36 - 15.36 +p \leq 36 - 15.67 +p \leq 36 - 16.19 +p \leq 36 - 16.27 +p \leq 36 - 16.55 +p \leq 36 - 16.72 +p \leq 36 - 17.02 +p \leq 36 - 17.06 +p \leq 36 - 17.74 +p \leq 36 - 17.81 +p \leq 36 - 17.95 +p \leq 36 - 17.98 +p \leq 36 - 18.04 +p \leq 36 - 18.05 +p \leq 36 - 18.24 +p \leq 36 - 18.84 +p \leq 36 - 18.87 +p \leq 36 - 19.18 +p \leq 36 - 19.19 +p \leq 36 - 19.37 +p \leq 36 - 19.41 +p \leq 36 - 19.61 +p \leq 36 - 19.91 +p \leq 36 - 20.25 +p \leq 36 - 20.46 +p \leq 36 - 20.99 +p \leq 36 - 21.68 +p \leq 36 - 21.72 +p \leq 36 - 22.34 +p \leq 36 - 22.40 +p \leq 36 - 22.79 +p \leq 36 - 22.87 +p \leq 36 - 24.30 +p \leq 36 - 24.73 +p \leq 36 - 24.90 +p \leq 36 - 25.00 +p \leq 36.03 +p \leq 36.19 +p \leq 36.28 +p \leq 36.29 +p \leq 36.32 +p \leq 36.72 +p \leq 36.78 +p \leq 36.79 +p \leq 36.86 +p \leq 37 - 10.59 +p \leq 37 - 10.95 +p \leq 37 - 11.93 +p \leq 37 - 12.06 +p \leq 37 - 12.15 +p \leq 37 - 12.64 +p \leq 37 - 12.83 +p \leq 37 - 13.65 +p \leq 37 - 14.24 +p \leq 37 - 14.48 +p \leq 37 - 14.51 +p \leq 37 - 14.52 +p \leq 37 - 16.94 +p \leq 37 - 17.27 +p \leq 37 - 17.29 +p \leq 37 - 17.34 +p \leq 37 - 17.70 +p \leq 37 - 17.95 +p \leq 37 - 17.96 +p \leq 37 - 19.01 +p \leq 37 - 19.19 +p \leq 37 - 19.39 +p \leq 37 - 19.51 +p \leq 37 - 20.04 +p \leq 37 - 20.14 +p \leq 37 - 20.37 +p \leq 37 - 22.21 +p \leq 37 - 22.44 +p \leq 37 - 22.59 +p \leq 37 - 22.77 +p \leq 37 - 23.21 +p \leq 37 - 23.35 +p \leq 37 - 24.27 +p \leq 37 - 24.37 +p \leq 37 - 24.39 +p \leq 37 - 24.72 +p \leq 37 - 24.79 +p \leq 37 - 24.89 +p \leq 37.31 +p \leq 37.75 +p \leq 37.79 +p \leq 37.89 +p \leq 38 - 10.87 +p \leq 38 - 11.60 +p \leq 38 - 13.07 +p \leq 38 - 13.78 +p \leq 38 - 13.98 +p \leq 38 - 14.39 +p \leq 38 - 14.49 +p \leq 38 - 15.13 +p \leq 38 - 15.40 +p \leq 38 - 15.76 +p \leq 38 - 16.06 +p \leq 38 - 16.14 +p \leq 38 - 16.51 +p \leq 38 - 16.78 +p \leq 38 - 16.79 +p \leq 38 - 16.95 +p \leq 38 - 17.71 +p \leq 38 - 17.75 +p \leq 38 - 18.47 +p \leq 38 - 19.13 +p \leq 38 - 19.44 +p \leq 38 - 19.78 +p \leq 38 - 19.88 +p \leq 38 - 20.06 +p \leq 38 - 20.65 +p \leq 38 - 20.82 +p \leq 38 - 21.03 +p \leq 38 - 22.31 +p \leq 38 - 22.68 +p \leq 38 - 22.71 +p \leq 38 - 22.94 +p \leq 38 - 23.02 +p \leq 38 - 23.04 +p \leq 38 - 23.26 +p \leq 38 - 23.29 +p \leq 38 - 23.48 +p \leq 38 - 23.78 +p \leq 38 - 23.88 +p \leq 38 - 24.03 +p \leq 38 - 24.19 +p \leq 38 - 24.24 +p \leq 38 - 24.35 +p \leq 38 - 24.72 +p \leq 38 - 24.78 +p \leq 38.07 +p \leq 38.32 +p \leq 38.91 +p \leq 39 - 10.08 +p \leq 39 - 10.22 +p \leq 39 - 10.91 +p \leq 39 - 11.13 +p \leq 39 - 11.32 +p \leq 39 - 11.35 +p \leq 39 - 11.82 +p \leq 39 - 12.09 +p \leq 39 - 12.76 +p \leq 39 - 13.12 +p \leq 39 - 13.14 +p \leq 39 - 13.73 +p \leq 39 - 13.80 +p \leq 39 - 13.89 +p \leq 39 - 14.17 +p \leq 39 - 14.57 +p \leq 39 - 15.59 +p \leq 39 - 15.72 +p \leq 39 - 15.76 +p \leq 39 - 16.05 +p \leq 39 - 16.15 +p \leq 39 - 16.46 +p \leq 39 - 17.31 +p \leq 39 - 17.41 +p \leq 39 - 18.38 +p \leq 39 - 18.42 +p \leq 39 - 18.58 +p \leq 39 - 18.63 +p \leq 39 - 18.88 +p \leq 39 - 18.89 +p \leq 39 - 19.22 +p \leq 39 - 19.28 +p \leq 39 - 19.48 +p \leq 39 - 20.07 +p \leq 39 - 20.34 +p \leq 39 - 20.54 +p \leq 39 - 20.98 +p \leq 39 - 21.79 +p \leq 39 - 22.79 +p \leq 39 - 23.09 +p \leq 39 - 23.29 +p \leq 39 - 23.64 +p \leq 39 - 23.67 +p \leq 39 - 23.69 +p \leq 39 - 23.80 +p \leq 39 - 24.87 +p \leq 39.30 +p \leq 39.94 +p \leq 4 +p \leq 40 - 10.30 +p \leq 40 - 10.45 +p \leq 40 - 10.62 +p \leq 40 - 10.64 +p \leq 40 - 10.82 +p \leq 40 - 11.12 +p \leq 40 - 11.19 +p \leq 40 - 11.21 +p \leq 40 - 11.24 +p \leq 40 - 11.99 +p \leq 40 - 12.16 +p \leq 40 - 12.20 +p \leq 40 - 12.63 +p \leq 40 - 12.76 +p \leq 40 - 12.91 +p \leq 40 - 13.49 +p \leq 40 - 13.57 +p \leq 40 - 14.05 +p \leq 40 - 14.45 +p \leq 40 - 14.55 +p \leq 40 - 14.69 +p \leq 40 - 15.26 +p \leq 40 - 15.63 +p \leq 40 - 15.65 +p \leq 40 - 17.12 +p \leq 40 - 17.31 +p \leq 40 - 17.40 +p \leq 40 - 17.47 +p \leq 40 - 17.64 +p \leq 40 - 18.17 +p \leq 40 - 18.41 +p \leq 40 - 18.44 +p \leq 40 - 18.50 +p \leq 40 - 18.85 +p \leq 40 - 18.91 +p \leq 40 - 20.12 +p \leq 40 - 20.30 +p \leq 40 - 20.45 +p \leq 40 - 20.65 +p \leq 40 - 21.73 +p \leq 40 - 22.02 +p \leq 40 - 22.06 +p \leq 40 - 22.74 +p \leq 40 - 22.91 +p \leq 40 - 23.58 +p \leq 40 - 24.15 +p \leq 40 - 24.27 +p \leq 40 - 24.76 +p \leq 40 - 24.92 +p \leq 41 - 10.11 +p \leq 41 - 11.02 +p \leq 41 - 11.39 +p \leq 41 - 12.65 +p \leq 41 - 13.11 +p \leq 41 - 13.17 +p \leq 41 - 13.18 +p \leq 41 - 13.20 +p \leq 41 - 13.40 +p \leq 41 - 13.93 +p \leq 41 - 14.03 +p \leq 41 - 14.39 +p \leq 41 - 14.71 +p \leq 41 - 15.02 +p \leq 41 - 15.13 +p \leq 41 - 15.17 +p \leq 41 - 15.22 +p \leq 41 - 15.51 +p \leq 41 - 15.64 +p \leq 41 - 15.75 +p \leq 41 - 16.30 +p \leq 41 - 16.61 +p \leq 41 - 16.91 +p \leq 41 - 17.03 +p \leq 41 - 17.85 +p \leq 41 - 17.91 +p \leq 41 - 18.04 +p \leq 41 - 18.85 +p \leq 41 - 18.88 +p \leq 41 - 19.12 +p \leq 41 - 19.21 +p \leq 41 - 20.09 +p \leq 41 - 20.25 +p \leq 41 - 20.54 +p \leq 41 - 20.66 +p \leq 41 - 20.72 +p \leq 41 - 20.99 +p \leq 41 - 21.19 +p \leq 41 - 21.36 +p \leq 41 - 22.00 +p \leq 41 - 22.57 +p \leq 41 - 24.55 +p \leq 42 - 10.18 +p \leq 42 - 10.55 +p \leq 42 - 10.70 +p \leq 42 - 10.76 +p \leq 42 - 11.19 +p \leq 42 - 11.39 +p \leq 42 - 11.93 +p \leq 42 - 12.12 +p \leq 42 - 12.48 +p \leq 42 - 12.89 +p \leq 42 - 13.81 +p \leq 42 - 14.10 +p \leq 42 - 14.39 +p \leq 42 - 14.86 +p \leq 42 - 15.76 +p \leq 42 - 15.86 +p \leq 42 - 16.42 +p \leq 42 - 16.59 +p \leq 42 - 16.72 +p \leq 42 - 17.14 +p \leq 42 - 17.15 +p \leq 42 - 19.23 +p \leq 42 - 20.24 +p \leq 42 - 20.33 +p \leq 42 - 20.43 +p \leq 42 - 20.70 +p \leq 42 - 21.03 +p \leq 42 - 21.23 +p \leq 42 - 21.31 +p \leq 42 - 21.46 +p \leq 42 - 21.77 +p \leq 42 - 22.58 +p \leq 42 - 22.64 +p \leq 42 - 22.69 +p \leq 42 - 22.79 +p \leq 42 - 22.91 +p \leq 42 - 23.02 +p \leq 42 - 23.33 +p \leq 42 - 23.49 +p \leq 42 - 24.65 +p \leq 43 - 10.16 +p \leq 43 - 10.61 +p \leq 43 - 11.10 +p \leq 43 - 11.26 +p \leq 43 - 11.47 +p \leq 43 - 11.49 +p \leq 43 - 11.82 +p \leq 43 - 11.84 +p \leq 43 - 12.41 +p \leq 43 - 13.09 +p \leq 43 - 13.99 +p \leq 43 - 14.11 +p \leq 43 - 14.48 +p \leq 43 - 15.18 +p \leq 43 - 15.49 +p \leq 43 - 16.31 +p \leq 43 - 16.44 +p \leq 43 - 16.78 +p \leq 43 - 17.02 +p \leq 43 - 17.26 +p \leq 43 - 17.29 +p \leq 43 - 17.83 +p \leq 43 - 18.26 +p \leq 43 - 18.27 +p \leq 43 - 18.53 +p \leq 43 - 18.76 +p \leq 43 - 19.65 +p \leq 43 - 20.33 +p \leq 43 - 21.10 +p \leq 43 - 21.44 +p \leq 43 - 21.53 +p \leq 43 - 21.61 +p \leq 43 - 21.83 +p \leq 43 - 22.25 +p \leq 43 - 22.43 +p \leq 43 - 22.44 +p \leq 43 - 22.54 +p \leq 43 - 22.65 +p \leq 43 - 22.76 +p \leq 43 - 22.81 +p \leq 43 - 24.14 +p \leq 43 - 24.31 +p \leq 43 - 24.61 +p \leq 43 - 24.66 +p \leq 43 - 24.69 +p \leq 43 - 24.89 +p \leq 43 - 24.90 +p \leq 43 - 24.95 +p \leq 44 - 10.08 +p \leq 44 - 10.09 +p \leq 44 - 10.69 +p \leq 44 - 11.06 +p \leq 44 - 11.62 +p \leq 44 - 11.99 +p \leq 44 - 12.72 +p \leq 44 - 13.33 +p \leq 44 - 13.57 +p \leq 44 - 13.77 +p \leq 44 - 13.83 +p \leq 44 - 14.29 +p \leq 44 - 15.23 +p \leq 44 - 15.27 +p \leq 44 - 15.92 +p \leq 44 - 16.14 +p \leq 44 - 16.56 +p \leq 44 - 16.66 +p \leq 44 - 16.74 +p \leq 44 - 16.97 +p \leq 44 - 17.08 +p \leq 44 - 17.31 +p \leq 44 - 17.95 +p \leq 44 - 18.16 +p \leq 44 - 18.47 +p \leq 44 - 19.82 +p \leq 44 - 19.89 +p \leq 44 - 20.30 +p \leq 44 - 20.98 +p \leq 44 - 21.55 +p \leq 44 - 22.07 +p \leq 44 - 22.22 +p \leq 44 - 22.72 +p \leq 44 - 23.63 +p \leq 44 - 24.06 +p \leq 44 - 24.09 +p \leq 44 - 24.29 +p \leq 44 - 24.85 +p \leq 45 - 10.27 +p \leq 45 - 10.40 +p \leq 45 - 10.43 +p \leq 45 - 10.52 +p \leq 45 - 11.17 +p \leq 45 - 11.27 +p \leq 45 - 12.11 +p \leq 45 - 12.29 +p \leq 45 - 12.43 +p \leq 45 - 12.71 +p \leq 45 - 13.66 +p \leq 45 - 13.87 +p \leq 45 - 14.04 +p \leq 45 - 14.72 +p \leq 45 - 14.75 +p \leq 45 - 15.66 +p \leq 45 - 16.03 +p \leq 45 - 16.10 +p \leq 45 - 16.72 +p \leq 45 - 16.81 +p \leq 45 - 16.91 +p \leq 45 - 16.95 +p \leq 45 - 17.03 +p \leq 45 - 17.35 +p \leq 45 - 17.44 +p \leq 45 - 17.47 +p \leq 45 - 17.53 +p \leq 45 - 17.62 +p \leq 45 - 17.79 +p \leq 45 - 17.87 +p \leq 45 - 17.89 +p \leq 45 - 18.70 +p \leq 45 - 19.07 +p \leq 45 - 19.30 +p \leq 45 - 20.36 +p \leq 45 - 20.40 +p \leq 45 - 21.50 +p \leq 45 - 21.70 +p \leq 45 - 21.76 +p \leq 45 - 21.85 +p \leq 45 - 22.25 +p \leq 45 - 22.61 +p \leq 45 - 22.80 +p \leq 45 - 23.14 +p \leq 45 - 23.91 +p \leq 45 - 23.96 +p \leq 45 - 24.42 +p \leq 45 - 24.86 +p \leq 46 - 10.66 +p \leq 46 - 10.72 +p \leq 46 - 11.19 +p \leq 46 - 11.26 +p \leq 46 - 11.95 +p \leq 46 - 12.28 +p \leq 46 - 13.25 +p \leq 46 - 13.46 +p \leq 46 - 13.80 +p \leq 46 - 14.39 +p \leq 46 - 14.66 +p \leq 46 - 14.83 +p \leq 46 - 14.89 +p \leq 46 - 15.72 +p \leq 46 - 16.11 +p \leq 46 - 16.91 +p \leq 46 - 17.10 +p \leq 46 - 17.68 +p \leq 46 - 18.17 +p \leq 46 - 18.19 +p \leq 46 - 20.36 +p \leq 46 - 20.47 +p \leq 46 - 21.82 +p \leq 46 - 21.87 +p \leq 46 - 21.97 +p \leq 46 - 23.59 +p \leq 46 - 23.86 +p \leq 46 - 24.48 +p \leq 46 - 24.65 +p \leq 47 - 10.97 +p \leq 47 - 11.37 +p \leq 47 - 11.91 +p \leq 47 - 12.05 +p \leq 47 - 12.17 +p \leq 47 - 12.23 +p \leq 47 - 12.59 +p \leq 47 - 12.67 +p \leq 47 - 13.07 +p \leq 47 - 13.48 +p \leq 47 - 13.92 +p \leq 47 - 15.15 +p \leq 47 - 15.28 +p \leq 47 - 15.93 +p \leq 47 - 16.83 +p \leq 47 - 17.15 +p \leq 47 - 17.27 +p \leq 47 - 17.41 +p \leq 47 - 18.48 +p \leq 47 - 18.56 +p \leq 47 - 19.13 +p \leq 47 - 19.14 +p \leq 47 - 19.26 +p \leq 47 - 19.99 +p \leq 47 - 20.26 +p \leq 47 - 20.30 +p \leq 47 - 20.63 +p \leq 47 - 20.79 +p \leq 47 - 21.17 +p \leq 47 - 21.41 +p \leq 47 - 22.07 +p \leq 47 - 22.16 +p \leq 47 - 22.23 +p \leq 47 - 22.86 +p \leq 47 - 23.39 +p \leq 47 - 23.79 +p \leq 47 - 24.12 +p \leq 48 - 10.21 +p \leq 48 - 10.25 +p \leq 48 - 10.72 +p \leq 48 - 11.28 +p \leq 48 - 11.68 +p \leq 48 - 11.72 +p \leq 48 - 11.81 +p \leq 48 - 12.13 +p \leq 48 - 13.15 +p \leq 48 - 13.49 +p \leq 48 - 13.70 +p \leq 48 - 13.81 +p \leq 48 - 13.84 +p \leq 48 - 13.93 +p \leq 48 - 14.82 +p \leq 48 - 14.89 +p \leq 48 - 14.98 +p \leq 48 - 15.08 +p \leq 48 - 15.15 +p \leq 48 - 15.16 +p \leq 48 - 15.23 +p \leq 48 - 15.41 +p \leq 48 - 15.57 +p \leq 48 - 16.00 +p \leq 48 - 16.01 +p \leq 48 - 17.17 +p \leq 48 - 18.18 +p \leq 48 - 18.54 +p \leq 48 - 18.91 +p \leq 48 - 19.16 +p \leq 48 - 19.44 +p \leq 48 - 20.17 +p \leq 48 - 20.72 +p \leq 48 - 21.36 +p \leq 48 - 21.60 +p \leq 48 - 22.67 +p \leq 48 - 22.70 +p \leq 48 - 22.84 +p \leq 48 - 23.44 +p \leq 48 - 23.72 +p \leq 48 - 24.63 +p \leq 49 - 10.36 +p \leq 49 - 10.93 +p \leq 49 - 11.11 +p \leq 49 - 11.51 +p \leq 49 - 12.21 +p \leq 49 - 12.33 +p \leq 49 - 13.23 +p \leq 49 - 13.52 +p \leq 49 - 13.95 +p \leq 49 - 14.42 +p \leq 49 - 15.09 +p \leq 49 - 15.28 +p \leq 49 - 15.31 +p \leq 49 - 16.01 +p \leq 49 - 16.22 +p \leq 49 - 16.73 +p \leq 49 - 18.03 +p \leq 49 - 18.20 +p \leq 49 - 18.29 +p \leq 49 - 19.14 +p \leq 49 - 19.30 +p \leq 49 - 19.43 +p \leq 49 - 19.81 +p \leq 49 - 19.85 +p \leq 49 - 20.56 +p \leq 49 - 20.63 +p \leq 49 - 21.03 +p \leq 49 - 21.23 +p \leq 49 - 21.28 +p \leq 49 - 21.36 +p \leq 49 - 21.39 +p \leq 49 - 21.58 +p \leq 49 - 22.06 +p \leq 49 - 22.18 +p \leq 49 - 22.34 +p \leq 49 - 22.54 +p \leq 49 - 24.06 +p \leq 49 - 24.11 +p \leq 49 - 24.19 +p \leq 49 - 24.47 +p \leq 5 +p \leq 50 - 10.06 +p \leq 50 - 10.41 +p \leq 50 - 10.50 +p \leq 50 - 10.70 +p \leq 50 - 11.09 +p \leq 50 - 11.45 +p \leq 50 - 11.68 +p \leq 50 - 12.76 +p \leq 50 - 13.14 +p \leq 50 - 13.22 +p \leq 50 - 13.23 +p \leq 50 - 13.31 +p \leq 50 - 13.59 +p \leq 50 - 13.71 +p \leq 50 - 14.09 +p \leq 50 - 14.16 +p \leq 50 - 14.40 +p \leq 50 - 14.47 +p \leq 50 - 14.57 +p \leq 50 - 14.82 +p \leq 50 - 16.15 +p \leq 50 - 16.40 +p \leq 50 - 16.60 +p \leq 50 - 16.77 +p \leq 50 - 17.55 +p \leq 50 - 17.92 +p \leq 50 - 18.04 +p \leq 50 - 19.96 +p \leq 50 - 20.38 +p \leq 50 - 21.22 +p \leq 50 - 21.38 +p \leq 50 - 21.55 +p \leq 50 - 21.67 +p \leq 50 - 21.78 +p \leq 50 - 21.93 +p \leq 50 - 21.95 +p \leq 50 - 21.97 +p \leq 50 - 22.12 +p \leq 50 - 22.21 +p \leq 50 - 22.89 +p \leq 50 - 23.46 +p \leq 50 - 24.03 +p \leq 50 - 24.26 +p \leq 50 - 24.54 +p \leq 6 +p \leq 6.12 +p \leq 6.16 +p \leq 6.26 +p \leq 6.35 +p \leq 6.38 +p \leq 6.56 +p \leq 6.76 +p \leq 6.80 +p \leq 6.83 +p \leq 6.93 +p \leq 7 +p \leq 7.06 +p \leq 7.28 +p \leq 7.47 +p \leq 7.48 +p \leq 8 +p \leq 8.06 +p \leq 8.51 +p \leq 8.78 +p \leq 8.83 +p \leq 9 +p \leq 9.04 +p \leq 9.30 +p \leq 9.50 +p \leq 9.57 +p \leq 9.72 +p \leq 9.79 +p \leq 9.85 +p \leq 9.91 +p q \left( 16 q - 15 y\right) + r s \left( 16 q - 15 y\right) +p+1 +p+10.04\le38 +p+10.06<31 +p+10.06\le31 +p+10.09\le37 +p+10.09\le40 +p+10.11\le 43 +p+10.12\le39 +p+10.14\le39 +p+10.15<36 +p+10.15\le36 +p+10.15\le48 +p+10.16\le48 +p+10.20<38 +p+10.20\le38 +p+10.30\le45 +p+10.31\le39 +p+10.33\le31 +p+10.34<50 +p+10.34\le50 +p+10.35\le 42 +p+10.37\le 30 +p+10.41\le42 +p+10.43\le40 +p+10.43\le43 +p+10.45\le30 +p+10.52\le33 +p+10.58\le32 +p+10.72<37 +p+10.72\le37 +p+10.73\le41 +p+10.76\le 44 +p+10.77\le46 +p+10.79\le40 +p+10.85\le31 +p+10.88<42 +p+10.88\le42 +p+10.92\le40 +p+10.94\le33 +p+11.16\le37 +p+11.17\le41 +p+11.24\le38 +p+11.37\le45 +p+11.51\le40 +p+11.52\le42 +p+11.52\le46 +p+11.54\le30 +p+11.64\le37 +p+11.67\le44 +p+11.70\le42 +p+11.74\le41 +p+11.86\le30 +p+11.89<43 +p+11.89\le43 +p+11.89\le50 +p+11.90\le32 +p+11.93\le32 +p+12.02\le49 +p+12.04\le 32 +p+12.16\le40 +p+12.16\le40.00 +p+12.29\le 44 +p+12.29\le40 +p+12.31\le 40 +p+12.32\le50 +p+12.34\le40 +p+12.42 < 38 +p+12.42\le 38 +p+12.43\le37 +p+12.46\le44 +p+12.59\le46 +p+12.60\le 40 +p+12.67\le40 +p+12.71\le38 +p+12.73\le 49 +p+12.74\le41 +p+12.82<43 +p+12.82\le30 +p+12.82\le43 +p+12.91\le47 +p+12.93\le33 +p+12.96\le 49 +p+13.01\le37 +p+13.04\le40 +p+13.10\le42 +p+13.11\le34 +p+13.13\le49 +p+13.14\le43 +p+13.17-13.17\le30-13.17 +p+13.17\le30 +p+13.21\le47 +p+13.23\le46 +p+13.36\le46 +p+13.36\le46.00 +p+13.36\le48 +p+13.43\le45 +p+13.51\le34 +p+13.52\le33 +p+13.59\le47 +p+13.64\le 31 +p+13.79\le47 +p+13.85\le45 +p+13.86\le41 +p+13.88\le48 +p+13.98<32 +p+13.98\le32 +p+14.01\le45 +p+14.02\le45 +p+14.07\le 43 +p+14.08\le48 +p+14.12\le31 +p+14.21\le 37 +p+14.21\le34 +p+14.21\le49 +p+14.24\le 44 +p+14.33-14.33\le33-14.33 +p+14.33\le33 +p+14.52\le45 +p+14.57\le 30 +p+14.57\le30 +p+14.61\le50 +p+14.62\le42 +p+14.65\le50 +p+14.74\le30 +p+14.75\le30 +p+14.75\le36 +p+14.88\le36 +p+14.89\le49 +p+14.92\le39 +p+14.97\le38 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+p\left(18qr-7st\right) +p\left(19qr-22\right) +p\left(19qr-8st\right) +p\left(20qr-7st\right) +p\left(21pq-15q^2\right) +p\left(2qr-15st\right) +p\left(3qr-13st\right) +p\left(3qr-16st\right) +p\left(3qr-20st\right) +p\left(3qr-2st\right) +p\left(3qr-7st\right) +p\left(4m+3\right)+5\left(3+4m\right) +p\left(4qr-15st\right) +p\left(4qr-5st\right) +p\left(5\right)+7<42 +p\left(5m+3\right)+3\left(3+5m\right) +p\left(5qr-11st\right) +p\left(5qr-16st\right) +p\left(5qr-4st\right) +p\left(5qr-6st\right) +p\left(5qr-8st\right) +p\left(6-q\right)+q\left(q-6\right) +p\left(6\right)>0 +p\left(6qr-5st\right) +p\left(7qr-4st\right) +p\left(7qr-8st\right) +p\left(8qr-11st\right) +p\left(8qr-13st\right) +p\left(8qr-15st\right) +p\left(8qr-3st\right) +p\left(8qr-5st\right) +p\left(8qr-9st\right) +p\left(9qr-14st\right) +p\left(9qr-16st\right) +p\left(9qr-20st\right) +p\left(9qr-4st\right) +p\left(9qr-7st\right) +p\left(9qr-8st\right) +p\left(\left(5qr-13st\right)\right) +p\left(p+2\right)-5\left(p+7\right) +p\left(p+5q\right)\left(p+5q\right) +p\left(p+5q\right)^2 +p\left(p+8\right)-5\left(p+8\right) +p\left(p-q\right)-q\left(p-q\right) +p\left(x\right)<200 +p\left(x\right)\ge R\left(x\right)-C\left(x\right) +p\left(x\right)\ge p\left(x\right)-c\left(x\right) +p\left(x\right)\ge35x-6300 +p\times 0.4 +p\times q+p\times8 +p\times0.02 +p\times0.06 +p\times0.1 +p\times0.2 +p\times0.20 +p\times0.21\times kg +p\times0.3 +p\times0.4 +p\times0.40 +p\times2+7<11 +p\times20% +p\times2\times2\times2 +p\times3+10<40 +p\times3\times2 +p\times4^2 +p\times8 +p\times8>150 +p\times\left(19qr-22\right) +p\times\left(q+8\right) +p^2 +p^2+16p+21 +p^2+16p+64-p^2-22p-121 +p^2+1p+48 +p^2+20p+100-p^2-10p-25 +p^2+2p+2p+4-\left(p^2+9p+9p+81\right) +p^2+2qp+2qp+2^2q^2 +p^2+2xp+2xp+2x^2 +p^2+4p+4-p^2-18p-81 +p^2+4p+4-p^2-p22-121 +p^2+4qp+4q^2 +p^2+6p+28 +p^2+6p+6p+36-\left(p^2+9p+9p+81\right) +p^2+6p+6p+36-p^2-9p-9p-81 +p^2+8p+8p+64-p^2-3p-3p-9 +p^2+8p-5p-40 +p^2+9p+7p+7\times3 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+p^3q^2\left(8+3p^3q^2+7p^6q^4\right) +p^3q^3\left(2+9p^3q^3+5p^6q^6\right) +p^3q^3\left(3+2p^3q^3+5p^6q^6\right) +p^3q^3\left(3+5p^3q^3+2p^6q^6\right) +p^3q^3\left(5+2p^3q^3+3p^6q^6\right) +p^3q^3\left(5+4p^3q^3+3p^6q^6\right) +p^3q^3\left(9+8p^3q^3+7p^6q^6\right) +p^4 +p^4-q^3 +p^4\div p^2 +p^4\div q^2 +p^4\times p^2 +p^4\times p^3 +p^4\times p^5 +p^4\times p^9 +p^4\times p^{12} +p^4\times q+p^4\times4 +p^4p^{12} +p^4q+p^44 +p^4q^4 +p^4q^6 +p^4q^8 +p^4q^{10} +p^5 +p^5+5p^4+10p^3q^2+10p^{2q3}+5pq^4+q^5 +p^5-q^3 +p^5-q^4 +p^5-q^8 +p^5\div q^3 +p^5\div q^9 +p^5\left(3\right)q^5\left(4\right) +p^6 +p^6+6p^5q+15p^4q^2+20p^3q^3+15p^2q^4+6pq^5+q^6 +p^6-q^8 +p^6q^6 +p^6q^9 +p^6q^{12} +p^6q^{48} +p^7 +p^7-q^7 +p^7-q^8 +p^7\div p^2 +p^7\div q^2 +p^7\div q^5 +p^8 +p^8-q^2 +p^8-q^4 +p^8\div p^4 +p^8\div p^5 +p^8\div p^5\times p^4 +p^8\div q^6 +p^8\div q^7 +p^8q^8 +p^8q^{10} +p^8q^{12} +p^8q^{45} +p^9 +p^9-q^7 +p^9-q^8 +p^9\div p^4 +p^9\div q^2 +p^9q^9 +p^9q^{15} +p^9x +p^q+p^q +p^q+p^r +p^{ 2 \times 8} \times q^{ 3 \times 4} +p^{ 2 q} +p^{ 5 \times 9} \times q^{ 6 \times 10} +p^{-4}q^8 +p^{-7}\times q^{-2} +p^{-8}\times q^8 +p^{10 - 5} +p^{10-5+2} +p^{10-5} +p^{10} +p^{10}-q^3 +p^{10}\div p^5 +p^{10}\div q^4 +p^{10}\div q^8 +p^{10}\div q^{10} +p^{10}\div q^{4} +p^{10}q^8 +p^{10}q^{10} +p^{10}q^{15} +p^{10}q^{25} +p^{11} +p^{12} +p^{12}q^6 +p^{12}q^8 +p^{12}q^{12} +p^{12}q^{15} +p^{12}q^{20} +p^{12}q^{45} +p^{13} +p^{14} +p^{15} +p^{15}\times q^{56} +p^{15}q^{10} +p^{15}q^{25} +p^{15}q^{56} +p^{15}q^{60} +p^{16} +p^{16}q^8 +p^{16}q^{16} +p^{16}q^{20} +p^{16}q^{8} +p^{17-7}m^5 +p^{17} +p^{18-8}\div p^5 +p^{18} +p^{18}\times q^{42} +p^{18}q^{32} +p^{18}q^{42} +p^{19} +p^{20}\div p^{15} +p^{20}\times q^{27} +p^{20}q^8 +p^{20}q^{15} +p^{20}q^{20} +p^{20}q^{27} +p^{21} +p^{21}\times q^{72} +p^{21}q^{72} +p^{22} +p^{23} +p^{25}\div p^{20} +p^{25}q^{10} +p^{25}q^{15} +p^{25}q^{25} +p^{27} +p^{28} +p^{28}\times q^{16} +p^{28}q^{16} +p^{28}q^{30} +p^{28}q^{56} +p^{2q} +p^{2} +p^{2} + 14 p q + 49 q^{2} +p^{2} + 16 p + 64 - \left(p^{2} + 10 p + 25\right) +p^{2} + 16 p + 64 - p^{2} - 10 p - 25 +p^{2} + 2 \times 2 p + 4 - \left(p^{2} + 2 \times 5 p + 25\right) +p^{2} + 2 \times 8 p + 64 - \left(p^{2} + 2 \times 5 p + 25\right) +p^{2} + 2 p + 4 p + 28 +p^{2} + 20 p q + 100 q^{2} +p^{2} + 4 p + 4 - \left(p^{2} + 10 p + 25\right) +p^{2} + 4 p + 4 - p^{2} - 10 p - 25 +p^{2} + 6 p - 8 p - 32 +p^{2} + 6 p q + 9 q^{2} +p^{2} - 2 p - 32 +p^{2} - 9 p - 27 +p^{2}+4p+4-\left( p^{2}+18p+81\right) +p^{2}\times p^{20} +p^{2}\times p^{2} +p^{2}rt +p^{30}\times q^8 +p^{30}\times q^{40} +p^{30}q^8 +p^{30}q^{40} +p^{30}q^{90} +p^{32}\times q^{48} +p^{32}q^{48} +p^{35}q^{36} +p^{36}q^{63} +p^{3} +p^{3} \times p^{4} +p^{3}-q^{6} +p^{3}q^{2}\left( 9+8p^{3}q^{2}+5p^{6}q^{4}\right) +p^{3}q^{2}\left(4+3p^{3}q^{2}+5p^{6}q^{4}\right) +p^{4 + 12} +p^{4+12} +p^{4+3} +p^{4-2+4} +p^{40}\times q^{45} +p^{40}\times q^{90} +p^{40}q^{45} +p^{40}q^{90} +p^{42}\times q^{24} +p^{42}q^{24} +p^{45}\times q^{60} +p^{45}q^{60} +p^{45}q^{70} +p^{48}\times q^{90} +p^{48}q^{90} +p^{49}\times q^{45} +p^{49}q^{45} +p^{4\times 4}\times q^{4\times 4} +p^{4} +p^{4} \times p^{3} +p^{4}\times p^{5} +p^{4}q^{6} +p^{4}q^{8} +p^{5 - 4} +p^{5+4} +p^{50}\times q^{16} +p^{50}\times q^{32} +p^{50}q^{16} +p^{50}q^{32} +p^{50}q^{45} +p^{54}\times q^{100} +p^{54}\times q^{21} +p^{54}\times q^{30} +p^{54}q^{100} +p^{54}q^{30} +p^{56}\times q^{49} +p^{56}q^{45} +p^{56}q^{49} +p^{56}q^{4} +p^{5} +p^{60}q^{27} +p^{60}q^{35} +p^{63}\times q^{64} +p^{63}q^{64} +p^{6} +p^{6} - q^{10} +p^{6} - q^{4} +p^{6}\times q^{6} +p^{6}q^{14} +p^{6}q^{6} +p^{7-2} +p^{7-5+2} +p^{72}q^{63} +p^{7} +p^{7}\div p^{4} +p^{8-3+4} +p^{8-5+4} +p^{8-5} +p^{8} +p^{8} \div p^{4} +p^{8}-8p^{7}q+28p^{6}q^{2}-56p^{5}q^{3}+70p^{4}q^{4}-56p^{3}q^{5}+28p^{2}q^{6}-8pq^{7}+q^{8} +p^{8}\times q^{45} +p^{8}q^{12} +p^{8}q^{45} +p^{90}\times q^6 +p^{90}q^6 +p^{90}q^{12} +p^{9} +p^{9}q^{12} +p^{q + q} +p^{q + r} +p^{q - r} +p^{q+q} +p^{q+r} +p^{q-r} +p^{q} + p^{r} +p^{q}\times p^{r} +poopiehead +pq +pq+12p^2q +pq+6p +pq+7p +pq+8p +pq+9p +pq+p\times8 +pq,gr +pq-3p+7q-21 +pq-6p +pq-6p+5q-30 +pq-8p+6q-48 +pq-8p+9q-72 +pq-9p+5q-45 +pq\left( 21p-15q\right) +pq\left(-54q-30p\right) +pq\left(-60q-30p\right) +pq\left(20q-9y\right)+rs\left(20q-9y\right) +pq\left(28p-14q\right) +pq\left(28p-8q\right) +pq\left(50p-40q\right) +pq\left(7+11\right) +pq\left(90p-80q\right) +pq\left(9q-4y\right)+rs\left(9q-4y\right) +pqr\left( 1+pq+p^{2}q^{2}\right) +pqr\left( 1-pqr-p^{2}q^{2}r^{2}\right) +pqr\left(-pqr\left(pqr+1\right)+1\right) +pqr\left(1+pq+p^2q^2\right) +pqr\left(1+pq+p^2q^{\left(2\right)}\right) +pqr\left(1-pqr-p^2q^2r^2\right) +pqr\left(p^2q^2+pq+1\right) +pqr\left(pq+p^2q^2+1\right) +pqr\times \left( 1-pqr-p^{2}q^{2}r^{2}\right) +pr +pr^2 +pr^2t +pr^3 +pr^4 +prt +pt +pw\ge9.2 +px0.05 +px3x3 +px\ge0 +q +q+2q+3q +q60 +q<66 +q<96 +q>0 +q\frac{1}{p^2} +q\ge3 +q\le x<-\frac{3}{5} +q\left(21p^2-15pq\right) +q\left(3p-2q\right)\left(3p\right) +q^2 +q^2-2qu+u^2 +q^2-6q+12 +q^3+3q^2p+3qp^2+p^3 +q^4+4q^3p+6q^2p^2+4qp^3+p^4 +q^6-24pq^5+240p^2q^4-1280p^3q^3+3840p^4q^2-6144p^5q+4096p^6 +qr +r - r^{2} +r > 10 +r > 2 +r > 3 +r > 4 +r > 5 +r > 6 +r > 7 +r > 8 +r > 9 +r > \frac{66}{11} +r+3r+6>22-r+r +r+r^2 +r+rt +r10-r^2 +r<-11 +r<-2 +r<-5 +r<10.3 +r<13 +r<19 +r<8 +r>-2 +r>-8 +r>0 +r>1 +r>10 +r>2 +r>3 +r>4 +r>5 +r>6 +r>62.5 +r>7 +r>8 +r>9 +r>\frac{15}{5} +r>\frac{30}{10} +r>\frac{3}{1} +r>\frac{40}{8} +r>\frac{56}{7} +r>\frac{77}{11} +r>z +r\div 12r +r\ge-1 +r\ge0 +r\ge10.3 +r\ge17 +r\ge19 +r\ge2 +r\ge3 +r\ge4 +r\ge6 +r\ge8 +r\ge9.5 +r\le-1 +r\le13 +r\le26\div2 +r\le3 +r\le31.11 +r\le4 +r\le7 +r\le9 +r\le\frac{27.86}{6} +r\le\frac{x-1}{9}-\frac{8}{3} +r\left( s+t\right) +r\left(25s+w\right)+t\left(25s+w\right) +r\left(7-s\right)+s\left(s-7\right) +r\left(s+t\right) +r\left(x\right)<0 +r\left(x\right)-1.5 +r\left(x\right)>p\left(q\left(x\right)\right) +r\times\left(s+t\right) +r^2+15r+36 +r^2+1r +r^2+3r +r^2+6r +r^2+7r +r^2+8sr+16s^2 +r^2+r +r^2-10r +r^2-4r +r^2-7r +r^2-r +r^6 +r^8 +r^{-36} +r^{108} +r^{15} +r^{16} +r^{20}\div r^{14} +r^{21} +r^{25} +r^{2} + 10 r s + 25 s^{2} +r^{2} - 8 r +r^{2}+2r +r^{2}+8r +r^{2}+9r +r^{2}-9r +r^{30} +r^{33}\div r^{12} +r^{39} +r^{46} +r^{4} +r^{54}\div r^{63} +r^{56} +r^{6} +r^{71} +r^{80} +r^{96} +rfknfjvnd +right +rosemary>parmesan +rs +rs+6r +rs+7r +rs+8r +rs+r8 +rs+r9 +rs+r\times8 +rs+rt +rs-2r+6s-12 +rs-3r+2s-6 +rs-3r+6s-18 +rs-4r+5s-20 +rs-6r+2s-12 +rs-6r+9s-54 +rs-8r+3s-24 +rwpoie6nh7uybg +s \left(3 - t\right) + t \left(t - 3\right) +s+x\ge-15 +s-6 +s<1 +s<6 +s\ge300 +s\ge8 +s\le-8 +s\le3 +s\left(3-t\right)+-t\left(3-t\right) +s\left(3-t\right)+t\left(t-3\right) +s\left(3-t\right)-t\left(3-t\right) +s\left(6-t\right)+t\left(t-6\right) +s\left(6-t\right)-t\left(-t+6\right) +s\left(s+6\right)\left(s-5\right) +s\left(s-11\right)-5\left(s-11\right) +s\times n +s\times t+9s +s^2-11s-5s+55 +s^460r^8 +sbh +sean>aron +sr +sr+6r +sr+rt +sr+tr +st +st+2s +st+3s +st+6s +st+9s +st-2s+3t-6 +st-5s+4t-20 +st-6s +st-6s+3t-18 +st-8s+5t-40 +st-9s+7t-63 +st^4-5s +st^4-8s +sx>8.6 +sx\le9 +sy +t +t - k t +t \geq 0 +t+3 +t+4 +t+7 +t+t^2 +t+t^{2} +t+x\le7 +t-2 +t-3 +t-6 +t-7 +t10s +t2xt+1 +t3 +t<-10 +t<-10c +t<-11 +t<-12 +t<-12c +t<-13 +t<-13c +t<-14 +t<-14c +t<-15 +t<-151 +t<-15c +t<-8 +t<-8c +t<-9 +t<-9c +t<-ll +t<-llC +t<0 +t<10 +t<10t +t<11 +t<12 +t<13 +t<14 +t<15 +t<17 +t<8 +t<9 +t<\left(-11\right) +t-10 +t>-11 +t>-12 +t>-12c +t>-13 +t>-14 +t>-14c +t>-15 +t>-151 +t>-31 +t>-8 +t>-8c +t>-9 +t>-\frac{23}{5} +t>-\frac{33}{5} +t>-\frac{33}{5},t>-\frac{5}{9} +t>-\frac{5}{7} +t>-\frac{5}{7},t>-\frac{23}{5} +t>-\frac{5}{9} +t>-t +t>0 +t>12 +t>2x+3y +t>t-15c +t\div 12 +t\ge 5ort\ge -9 +t\ge-10 +t\ge-12 +t\ge-13 +t\ge-14 +t\ge-15 +t\ge-151 +t\ge-8 +t\ge-9 +t\ge0 +t\ge11 +t\ge13 +t\ge3\text{ and } t\le7 +t\ge5\text{ and } t\le8 +t\ge62.25 +t\le-10 +t\le-11 +t\le-12 +t\le-13 +t\le-14 +t\le-15 +t\le-151 +t\le-8 +t\le-8c +t\le-9 +t\le-9C +t\le0 +t\le10 +t\le11 +t\le12 +t\le13p +t\le41.775,h\ge58.225 +t\le8 +t\le9 +t\left( 17n-85r\right) +t\left( 2n-6r\right) +t\left(13n-52r\right) +t\left(19n-38r\right) +t\left(6t-30\right) +t\left(6t-4\right)\left(6t+4\right) +t\times m3 +t\times2+1 +t\times3 +t^2 +t^2+17t+72 +t^2+18t+81 +t^2+20t+100 +t^2+9t+9t+81 +t^2-10t +t^2-2t+2 +t^2-3t+2 +t^2-3t-3t+9 +t^2-6t+9 +t^2-7t+1 +t^2-7t^2+3t^2 +t^2-8t+2 +t^2-9t+9 +t^2-t +t^2k^2\left(7k^3+84t^5k^5\right) +t^3+8t^5 +t^8 +t^9 +t^{10} +t^{10}\div t^{-3} +t^{12} +t^{12} \times t^{5} +t^{12}\div\frac{t^4}{t^9} +t^{13} +t^{17} +t^{22} +t^{24} +t^{25} +t^{27} +t^{2} +t^{2} - 10 t + 4 +t^{2} - 2 t + 9 +t^{2} - 8 t + 5 +t^{2}-3t+1 +t^{2}-5t +t^{2}-5t+10 +t^{2}-9t+2 +t^{30}\div\frac{t^{27}}{t^{21}} +t^{30}\times\frac{1}{t^6} +t^{35} +that +tm^2+3 +tt<-10 +ttttttttt +tuh +ty +u +u > 11.43 +u > 12.5 +u > 13 +u > 17.777777 +u > 28.57 +u > 28\frac{4}{7} +u > 29 +u > 3 +u > 31.25 +u > 43.75 +u > 44.44 +u > 5.56 +u > 57.14 +u > 6.67 +u > 66\frac{2}{3} +u > 9 +u > \frac{200}{3} +u > \frac{200}{7} +u > \frac{250}{3} +u > \frac{400}{6} +u > \frac{400}{9} +u > \frac{500}{6} +u > \frac{60}{7} +u \geq - 16 +u \geq - 72 +u \geq - 80 +u \geq 12 +u \geq 14 +u \geq 17 +u \geq 18 +u \geq 29 +u \geq 32 +u \geq 38 +u \geq 44 +u \geq 45 +u \geq 5 +u \geq 58 +u \geq 6 +u \geq 67 +u \geq 7 +u \geq 72 +u \geq 8 +u \geq 84 +u+3 +u,-3u,-7u +u-1600 +u-4 +u-7 +u13 +u16\times v +u16v +u2400 +u6 +u6k +u<834 +u<88 +u>-32 +u>11 +u>11.25 +u>11.\overline{1} +u>12 +u>12.0 +u>12.5 +u>13 +u>13.33 +u>14 +u>16 +u>16.666 +u>16.67 +u>16.\overline{66} +u>16.\overline{6} +u>16\frac{2}{3} +u>17 +u>17.5 +u>21 +u>26 +u>26.25 +u>26.\overline{6} +u>27 +u>28 +u>28.57 +u>3 +u>3.33 +u>3.75 +u>31 +u>31.25 +u>34 +u>37.5 +u>38 +u>39 +u>4 +u>44 +u>44.\overline{4} +u>45 +u>5 +u>56\frac{8}{7} +u>57 +u>58 +u>60\div7 +u>62 +u>62.5 +u>6\frac{2}{3} +u>7 +u>7.14 +u>7\frac{1}{7} +u>8 +u>8.33 +u>8.57 +u>8.571428571 +u>8\frac{4}{7} +u>9 +u>\frac{105}{4} +u>\frac{10}{3} +u>\frac{120}{7} +u>\frac{120}{9} +u>\frac{150}{9} +u>\frac{20}{3} +u>\frac{400}{7} +u>\frac{400}{9} +u>\frac{40}{3} +u>\frac{40}{6} +u>\frac{40}{9} +u>\frac{500}{7} +u>\frac{500}{8} +u>\frac{50}{3} +u>\frac{50}{7} +u>\frac{60}{7} +u>\frac{80}{7} +u>\frac{80}{9} +u\ge -100 +u\ge -14 +u\ge -18 +u\ge -20 +u\ge -21 +u\ge -24 +u\ge -27 +u\ge -30 +u\ge -32 +u\ge -35 +u\ge -36 +u\ge -40 +u\ge -42 +u\ge -45 +u\ge -54 +u\ge -6 +u\ge -60 +u\ge -8 +u\ge -81 +u\ge -90 +u\ge 13 +u\ge 28 +u\ge 29 +u\ge 43.75 +u\ge 9 +u\ge \frac{60}{7} +u\ge-10 +u\ge-100 +u\ge-12 +u\ge-14 +u\ge-15 +u\ge-16 +u\ge-18 +u\ge-2 +u\ge-20 +u\ge-21 +u\ge-24 +u\ge-25 +u\ge-27 +u\ge-28 +u\ge-30 +u\ge-32 +u\ge-36 +u\ge-4 +u\ge-40 +u\ge-42 +u\ge-45 +u\ge-49 +u\ge-54 +u\ge-56 +u\ge-6 +u\ge-60 +u\ge-63 +u\ge-64 +u\ge-7 +u\ge-70 +u\ge-72 +u\ge-8 +u\ge-81 +u\ge-9 +u\ge-90 +u\ge11.\overline{1} +u\ge14 +u\ge17 +u\ge22 +u\ge27 +u\ge2\times-10 +u\ge3 +u\ge34 +u\ge38 +u\ge39 +u\ge4 +u\ge45 +u\ge56 +u\ge58 +u\ge5\times\left(-4\right) +u\ge6 +u\ge65 +u\ge7 +u\ge8.33 +u\ge8\times-5 +u\ge9 +u\ge\frac{60}{7} +u\le12 +u\le26.33 +u\left(15-u\right) +u\left(15v-6u\right) +u\left(16v-12u\right) +u\left(2-u\right) +u\left(44-u\right) +u\left(4u-20\right) +u\left(9\right)>240 +u\times2400 +u\times3 +u^2 +u^2+-12u+14 +u^2+10u+25 +u^2+10u+72 +u^2+13u+28 +u^2+14u-54 +u^2+2u+8u+72 +u^2+2u-28 +u^2+2u-9u-72 +u^2+3u+5u+35 +u^2+3u-48 +u^2+4u-5u-30 +u^2+5u+9u-54 +u^2+6u+7u+28 +u^2+7u-9u+18 +u^2+8u+35 +u^2+8u-7u-35 +u^2+9u-6u-48 +u^2+9u-7u-28 +u^2+u-35 +u^2+u3-7u-42 +u^2-1 +u^2-11u+36 +u^2-12u+14 +u^2-1u+1u-1 +u^2-1u+40 +u^2-25 +u^2-2u+18 +u^2-4u-42 +u^2-5u+5u-25 +u^2-5u-7u+14 +u^2-8u-5u+35 +u^2-9 +u^2-u+40 +u^2-u-30 +u^2\times v^3\times28 +u^2\times v^3\times7\times4 +u^3 +u^3-32u^2-12u +u^3v^2 +u^4 +u^4-2u^2v^2+v^4 +u^4-5u^3+7u^2+15u-54 +u^4v^2 +u^8+8u^6v^2+24u^4v^4+32u^2v^6+16v^8 +u^8+8u^7\left(-v\right)+28u^6\left(-v\right)^2+56u^5\left(-v\right)^3+70u^4\left(-v\right)^4+56u^3\left(-v\right)^5+28u^2\left(-v\right)^6+8u\left(-v\right)^7+\left(-v\right)^8 +u^8-8u^7v+28u^6v^2-56u^5v^3+70u^4v^4-56u^3v^5+28u^2v^6-8uv^7+v^8 +u^v+u^w +u^v\times u^w +u^{ - 1 } +u^{ 2 \left(x + 2\right)} +u^{ 2 \left(x + 4\right)} +u^{ 2 \left(x + 5\right)} +u^{ 2 v} +u^{ 2 x + 1 - x} +u^{ 2 x + 2} +u^{ 2 x + 4} +u^{ 3 \left(x + 2\right)} +u^{ 3 \left(x + 3\right)} +u^{ 3 \left(x + 4\right)} +u^{ 3 \left(x + 5\right)} +u^{ 3 x + 1 - x} +u^{ 3 x + 12} +u^{ 3 x + 15} +u^{ 3 x + 1} +u^{ 3 x + 6} +u^{ 4 \left(x + 3\right)} +u^{ 4 \left(x + 5\right)} +u^{ 4 x + 1 - x} +u^{ 4 x + 1} +u^{ 4 x + 20} +u^{ 5 \left(x + 3\right)} +u^{ 5 \left(x + 4\right)} +u^{ 5 \left(x + 5\right)} +u^{ 5 x + 1 - x} +u^{ 5 x + 20} +u^{ 5 x + 25} +u^{ 5 x + 5} +u^{ 6 x + 1 - x} +u^{ 6 x + 30 - \left(x + 2\right)} +u^{-10} +u^{-12} +u^{-54} +u^{-5} +u^{-90} +u^{-9} +u^{2\left(x+1\right)} +u^{2\left(x+2\right)} +u^{2v} +u^{2x+10} +u^{2x+1} +u^{2x+1}u^{-x} +u^{2x+4} +u^{2x+6} +u^{2x+7} +u^{2x+8} +u^{2x+9-2} +u^{2} + 2 u - 35 +u^{2} + 9 u - 7 u - 35 +u^{2} - 2 \times \frac{3}{2} u + \left(\frac{3}{2}\right)^{2} +u^{2} - 3 u + \frac{9}{4} +u^{2} - 7 u - 72 +u^{2} - 9 u + 8 u + 40 +u^{2} - 1 +u^{2} - 1^{2} +u^{2}-16 +u^{2}-1\times 1 +u^{2}-1^{2} +u^{2}-4 +u^{2}-\frac{1}{16} +u^{2}-\frac{3}{2}u-\frac{3}{2}u+\frac{9}{4} +u^{3\left(x+1\right)} +u^{3\left(x+5\right)} +u^{3x+1-x} +u^{3x+11} +u^{3x+12} +u^{3x+15} +u^{3x+19} +u^{3x+1} +u^{3x+3} +u^{3x+6} +u^{3x+9-\left(x+2\right)} +u^{3x+9-x-2} +u^{3x+9} +u^{4x+12} +u^{4x+16} +u^{4x+1} +u^{4x+20} +u^{4x+23} +u^{4x+4} +u^{4x+8} +u^{5\left( x+1\right) } +u^{5\left(x+3\right)} +u^{5\times x+15} +u^{5x+1-x} +u^{5x+10} +u^{5x+15} +u^{5x+1} +u^{5x+20} +u^{5x+21} +u^{5x+25} +u^{5x+27} +u^{5x+28} +u^{5x+5} +u^{5}+5u^{4}v^{1}+10u^{3}v^{2}+10u^{2}v^{3}+5u^{1}v^{4}+v^{5} +u^{5}v^{3}\times 8 +u^{5}v^{3}\times \frac{40}{5} +u^{6x+13} +u^{6x+19} +u^{6x+1} +u^{6x+24-\left(x+3\right)} +u^{7} +u^{8} +u^{8} + 8 u^{6} v^{2} + 24 u^{4} v^{4} + 32 u^{2} v^{6} + 16 v^{8} +u^{\left(3x+1\right)-x} +u^{\left(5\times x+15\right)} +u^{\left(5\times x\right)+15} +u^{\left(5x+15\right)} +u^{\left(6x+30\right)-\left(x+3\right)} +u^{v + v} +u^{v + w} +u^{v - w} +u^{v+v} +u^{v+w} +u^{v-w} +u^{v\times2} +u^{v} + u^{w} +u^{x + 1} +u^{x+1} +u^{x\times4+20} +u^{x\times4+5\times4} +uv +uv^2 +uv^3 +uv^4 +uw +uw+vw +uw--vw +uw-\left(-vw\right) +uw^2 +uw^3 +uw^{2} +uwu>owo +v +v + 5 +v + 7 +v > -40 +v > 11\frac{1}{9} +v > 12 +v > 17.78 +v > 22 +v > 22.22 +v > 23 +v > 25.71 +v > 26.67 +v > 3 +v > 37 +v > 38.57142887 +v > 39 +v > 4 +v > 46.67 +v > 57.14 +v > 66.67 +v > 8 +v > 8.33 +v > \frac{100}{3} +v > \frac{100}{9} +v > \frac{15}{4} +v > \frac{20}{3} +v > \frac{300}{9} +v > \frac{30}{8} +v > \frac{60}{9} +v \geq - 10 +v \geq - 100 +v \geq - 12 +v \geq - 14 +v \geq - 15 +v \geq - 16 +v \geq - 18 +v \geq - 20 +v \geq - 21 +v \geq - 24 +v \geq - 25 +v \geq - 27 +v \geq - 28 +v \geq - 30 +v \geq - 32 +v \geq - 35 +v \geq - 36 +v \geq - 4 +v \geq - 40 +v \geq - 42 +v \geq - 45 +v \geq - 48 +v \geq - 49 +v \geq - 54 +v \geq - 56 +v \geq - 6 +v \geq - 63 +v \geq - 64 +v \geq - 72 +v \geq - 8 +v \geq - 81 +v \geq - 9 +v \geq 18 +v \geq 19 +v \geq 23 +v \geq 26 +v \geq 27 +v \geq 34 +v \geq 36 +v \geq 39 +v \geq 47 +v \geq 58 +v \geq 68 +v \geq 7 +v \geq 9 +v \leq 65 +v+2 +v+5 +v+6 +v+7 +v+8 +v+9 +v+v+v+v +v+v+v+v+b +v, - 7 v , - 9 v +v-23 +v-3 +v-4 +v-4w +v-6w +v-7 +v-8 +v-9 +v2-11 +v2-13 +v3-5 +v6 +v7>240 +v7\ge240 +v<-12 +v<-14 +v<-35 +v<-9 +v<1 +v<100 +v<2 +v<4 +v<5 +v<6 +v<9.5 +v>-10 +v>-12 +v>-14 +v>-15 +v>-18 +v>-21 +v>-24 +v>-25 +v>-27 +v>-28 +v>-30 +v>-32 +v>-35 +v>-40 +v>-45 +v>-48 +v>-5 +v>-54 +v>-6 +v>-64 +v>-70 +v>-72 +v>-81 +v>-9 +v>16 +v>16.66666667 +v>17 +v>17.78 +v>18 +v>18.75 +v>19 +v>2 +v>2.86 +v>21 +v>22 +v>27 +v>3 +v>3.75 +v>33 +v>34 +v>35 +v>35\frac{5}{9} +v>36 +v>38 +v>42.86 +v>43 +v>5 +v>53 +v>53.\overline{3} +v>54 +v>56 +v>56.25 +v>56\frac{1}{4} +v>57 +v>58 +v>58.33 +v>59 +v>6.25 +v>63 +v>67 +v>67.5 +v>68 +v>7 +v>7.5 +v>8 +v>9 +v>=-18 +v>\frac{150}{7} +v>\frac{160}{7} +v>\frac{160}{9} +v>\frac{20}{3} 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+v^{2}+10v+11v+110 +v^{2}+10v+12v+120 +v^{2}+18v+45 +v^{2}+19v+84 +v^{2}+21v+110 +v^{2}+22v+120 +v^{2}-25 +v^{3} - 42 v^{2} - 35 v +v^{3} - 49 v^{2} - 48 v +vw +vw+uw +vw--uw +vx>5 +vx\sqrt{ax}+x\sqrt{ax} +w + 2 \times 5 +w + 10 +w + w + w + w + w + w + b +w + w^{2} +w < 8 +w < \frac{23-11}{2} +w > 10 +w > 10.1 +w > 10.2 +w > 10.3 +w > 10.4 +w > 10.5 +w > 10.6 +w > 10.7 +w > 10.8 +w > 10.9 +w > 13 +w > 14\frac{13}{15} +w > 15.2 +w > 23.2 +w > 9 +w > 9.1 +w > 9.2 +w > 9.3 +w > 9.4 +w > 9.5 +w > 9.6 +w > 9.7 +w > 9.8 +w > 9.9 +w \geq 10 +w \geq 10.02 +w \geq 10.1 +w \geq 10.2 +w \geq 10.275 +w \geq 10.3 +w \geq 10.4 +w \geq 10.5 +w \geq 10.52 +w \geq 10.55 +w \geq 10.58 +w \geq 10.6 +w \geq 10.7 +w \geq 10.8 +w \geq 10.9 +w \geq 10.96 +w \geq 11 +w \geq 11.3 +w \geq 11.5 +w \geq 11.825 +w \geq 11.95 +w \geq 12 +w \geq 12.5 +w \geq 12.7 +w \geq 13 +w \geq 13.1 +w \geq 13.225 +w \geq 13.55 +w \geq 13.675 +w \geq 13.75 +w \geq 13.85 +w \geq 15.45 +w \geq 15.7 +w \geq 15.85 +w \geq 16.1 +w \geq 16.55 +w \geq 16.8 +w \geq 16.95 +w \geq 17.1 +w \geq 17.2 +w \geq 17.3 +w \geq 17.45 +w \geq 18.1 +w \geq 18.45 +w \geq 19.9 +w \geq 2.22 +w \geq 2.55 +w \geq 2.9 +w \geq 20.55 +w \geq 21.05 +w \geq 22.25 +w \geq 24.35 +w \geq 25.7 +w \geq 26 +w \geq 3 +w \geq 3.025 +w \geq 3.1 +w \geq 3.24 +w \geq 3.34 +w \geq 3.4 +w \geq 3.46 +w \geq 4 +w \geq 4.24 +w \geq 4.34 +w \geq 4.6 +w \geq 4.675 +w \geq 4.74 +w \geq 4.825 +w \geq 4.875 +w \geq 5.125 +w \geq 5.525 +w \geq 5.68 +w \geq 5.9 +w \geq 6 +w \geq 6.025 +w \geq 6.075 +w \geq 6.24 +w \geq 6.25 +w \geq 6.26 +w \geq 6.5 +w \geq 6.54 +w \geq 6.64 +w \geq 6.68 +w \geq 6.84 +w \geq 7.1 +w \geq 7.18 +w \geq 7.24 +w \geq 7.4 +w \geq 7.56 +w \geq 7.575 +w \geq 7.925 +w \geq 7.975 +w \geq 8 +w \geq 8.24 +w \geq 8.34 +w \geq 8.48 +w \geq 8.5 +w \geq 8.575 +w \geq 8.6 +w \geq 8.66 +w \geq 8.7 +w \geq 8.8 +w \geq 8.86 +w \geq 8.94 +w \geq 9 +w \geq 9.075 +w \geq 9.1 +w \geq 9.2 +w \geq 9.25 +w \geq 9.3 +w \geq 9.34 +w \geq 9.4 +w \geq 9.425 +w \geq 9.475 +w \geq 9.5 +w \geq 9.56 +w \geq 9.58 +w \geq 9.6 +w \geq 9.7 +w \geq 9.75 +w \geq 9.8 +w \geq 9.9 +w \geq 9.94 +w \geq \frac{13.6}{4} +w \geq \frac{21.2}{3} +w \geq \frac{22.9}{2} +w \geq \frac{23.9}{4} +w \geq \frac{25.5}{2} +w \geq \frac{29.7}{4} +w \geq \frac{31.9}{3} +w \geq \frac{34.5}{2} +w \geq \frac{40.4}{4} +w \geq \frac{47.9}{4} +w \geq \frac{51.3}{2} +w \leq \frac{14}{2} +w+10 +w+12\le24 +w+25\ge37 +w+27\le39 +w+4 +w+8 +w+w+w+b +w+w^2 +w+w^{2} +w,n,p,d +w-11.52\le46 +w2 +w26\le46 +w4 +w4+25.90>60 +w5+21.40>70 +w5+21.40\ge70 +w5+29\ge50 +w8\times y +w<-2 +w<-3 +w<10.5ft +w<10.6ft +w<10.7ft +w<12 +w<13 +w<15 +w<18 +w<5 +w<7 +w<9 +w<9.1 +w<9.6ft +w+15 +w>10 +w>10.1 +w>10.2 +w>10.3 +w>10.4 +w>10.4ft +w>10.5 +w>10.6 +w>10.7 +w>10.8 +w>10.9 +w>11 +w>16.1 +w>24.65 +w>24.95 +w>25.1 +w>25.7 +w>3 +w>3.34 +w>4.3 +w>4.725 +w>6.68 +w>7.32 +w>7.85 +w>8.15 +w>8.225 +w>9 +w>9.1 +w>9.1ft +w>9.2 +w>9.3 +w>9.4 +w>9.5 +w>9.6 +w>9.7 +w>9.8 +w>9.8feet +w>9.9 +w>=10.6 +w>=9 +w>=9.1 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+w^{14} +w^{15} +w^{16} +w^{18} +w^{20} +w^{21} +w^{24} +w^{25} +w^{27} +w^{28} +w^{2\times4} +w^{2}+4w +w^{2}+5w +w^{2}+7w +w^{2}+w10 +w^{2}-9w +w^{2}\left( w^{2}-16\right) +3\left( w^{2}-16\right) +w^{30} +w^{32} +w^{35} +w^{36} +w^{3\times 4} +w^{40} +w^{6} +w^{6}\times w^{6}\times w^{6} +w^{8\times2} +w^{8} +wx+wz+19\left(xy+yz\right) +wx+wz+27\left(xy+yz\right) +wx<2.4 +wy +wy+6y +wy+8\times w-3\times y-24 +wy-4y+7w-28 +wy-6y+2w-12 +wy-8y+5w-40 +x +x + 3 y +x + 7 y +x + 1 +x + 1 + 4 x^{2} + 2 +x + 1 - 1 < 10 - 1 +x + 1 - 1 < 20 - 1 +x + 1 - 1 < 3 - 1 +x + 1 - 1 > 1 - 1 +x + 1 - 1 > 10 - 1 +x + 1 - 1 > 11 - 1 +x + 1 - 1 > 16 - 1 +x + 1 - 1 > 18 - 1 +x + 1 - 1 > 2 - 1 +x + 1 - 1 > 3 - 1 +x + 1 - 1 > 4 - 1 +x + 1 - 1 > 5 - 1 +x + 1 - 1 > 6 - 1 +x + 1 - 1 \geq 10 - 1 +x + 1 - 1 \geq 11 - 1 +x + 1 - 1 \geq 17 - 1 +x + 1 - 1 \leq 13 - 1 +x + 1 - 10 +x + 1 < - 5 +x + 1 < 3 +x + 1 < 4 +x + 1 < 5 +x + 1 < 6 +x + 1 < 7 +x + 1 < 8 +x + 1 < 9 +x + 1 > - 2 +x + 1 > - 3 +x + 1 > - 4 +x + 1 > - 5 +x + 1 > 0 +x + 1 > 0, x - 3 > 0 +x + 1 > 0, x - 5 > 0 +x + 1 > 2 +x + 1 > 4 +x + 1 > 7 +x + 1 \geq - 2 +x + 1 \geq - 4 +x + 1 \geq - 5 +x + 1 \geq -1 +x + 1 \geq 2 +x + 1 \geq 3 +x + 1 \geq 4 +x + 1 \geq 5 +x + 1 \geq 6 +x + 1 \geq 7 +x + 1 \leq - 4 +x + 1 \leq 0 +x + 10 +x + 10 - 10 < 12 - 10 +x + 10 - 10 < 15 - 10 +x + 10 - 10 < 18 - 10 +x + 10 - 10 < 9 - 10 +x + 10 - 10 > 11 - 10 +x + 10 - 10 > 16 - 10 +x + 10 - 10 > 17 - 10 +x + 10 - 10 > 9 - 10 +x + 10 - 10 \geq 9 - 10 +x + 10 - 10 \leq 12 - 10 +x + 10 - 10 \leq 2 - 10 +x + 10 - 10 \leq 5 - 10 +x + 10 - 10 \leq 8 - 10 +x + 10 - 10 \leq 9 - 10 +x + 10 \leq 20 x - 28 +x + 10 \leq 4 \left( 5 x - 7\right) +x + 103 \leq 28 x - 32 +x + 103 \leq 4 \left( 7 x - 8\right) +x + 105 \leq 20 x - 28 +x + 105 \leq 4 \left( 5 x - 7\right) +x + 11 +x + 11 - 11 < 11 - 11 +x + 11 - 11 < 19 - 11 +x + 11 - 11 < 5 - 11 +x + 11 - 11 < 7 - 11 +x + 11 - 11 > 10 - 11 +x + 11 - 11 > 12 - 11 +x + 11 - 11 > 13 - 11 +x + 11 - 11 > 16 - 11 +x + 11 - 11 > 19 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20 - 13 +x + 13 - 13 > 3 - 13 +x + 13 - 13 > 7 - 13 +x + 13 - 13 \geq 11 - 13 +x + 13 - 13 \leq 6 - 13 +x + 13 > 15 +x + 14 - 14 < 1 - 14 +x + 14 - 14 < 11 - 14 +x + 14 - 14 < 12 - 14 +x + 14 - 14 < 13 - 14 +x + 14 - 14 < 15 - 14 +x + 14 - 14 < 20 - 14 +x + 14 - 14 > 11 - 14 +x + 14 - 14 > 12 - 14 +x + 14 - 14 > 13 - 14 +x + 14 - 14 > 14 - 14 +x + 14 - 14 > 17 - 14 +x + 14 - 14 > 2 - 14 +x + 14 - 14 > 5 - 14 +x + 14 - 14 > 8 - 14 +x + 14 - 14 \geq 15 - 14 +x + 14 - 14 \geq 16 - 14 +x + 14 - 14 \geq 6 - 14 +x + 14 - 14 \geq 7 - 14 +x + 14 - 14 \geq 9 - 14 +x + 14 - 14 \leq 12 - 14 +x + 14 - 14 \leq 13 - 14 +x + 14 - 14 \leq 2 - 14 +x + 14 - 14 \leq 20 - 14 +x + 14 - 14 \leq 9 - 14 +x + 15 +x + 15 - 15 < 13 - 15 +x + 15 - 15 < 15 - 15 +x + 15 - 15 < 2 - 15 +x + 15 - 15 > 1 - 15 +x + 15 - 15 > 11 - 15 +x + 15 - 15 > 13 - 15 +x + 15 - 15 > 15 - 15 +x + 15 - 15 > 3 - 15 +x + 15 - 15 > 5 - 15 +x + 15 - 15 > 7 - 15 +x + 15 - 15 > 8 - 15 +x + 15 - 15 \geq 1 - 15 +x + 15 - 15 \geq 10 - 15 +x + 15 - 15 \geq 16 - 15 +x + 15 - 15 \geq 17 - 15 +x + 15 - 15 \geq 7 - 15 +x + 15 - 15 \geq 8 - 15 +x + 15 - 15 \leq 14 - 15 +x + 15 - 15 \leq 15 - 15 +x + 15 - 15 \leq 18 - 15 +x + 157 \leq 28 x - 32 +x + 157 \leq 4 \left( 7 x - 8\right) +x + 16 - 16 < 11 - 16 +x + 16 - 16 < 12 - 16 +x + 16 - 16 < 15 - 16 +x + 16 - 16 < 16 - 16 +x + 16 - 16 < 19 - 16 +x + 16 - 16 < 7 - 16 +x + 16 - 16 < 8 - 16 +x + 16 - 16 > 12 - 16 +x + 16 - 16 > 13 - 16 +x + 16 - 16 > 14 - 16 +x + 16 - 16 > 15 - 16 +x + 16 - 16 > 18 - 16 +x + 16 - 16 > 20 - 16 +x + 16 - 16 > 4 - 16 +x + 16 - 16 > 7 - 16 +x + 16 - 16 > 8 - 16 +x + 16 - 16 \geq 1 - 16 +x + 16 - 16 \geq 10 - 16 +x + 16 - 16 \geq 15 - 16 +x + 16 - 16 \geq 16 - 16 +x + 16 - 16 \geq 3 - 16 +x + 16 - 16 \geq 5 - 16 +x + 16 - 16 \geq 9 - 16 +x + 16 - 16 \leq 13 - 16 +x + 16 - 16 \leq 16 - 16 +x + 16 - 16 \leq 8 - 16 +x + 17 - 17 < 14 - 17 +x + 17 - 17 < 16 - 17 +x + 17 - 17 < 18 - 17 +x + 17 - 17 < 5 - 17 +x + 17 - 17 < 6 - 17 +x + 17 - 17 > 10 - 17 +x + 17 - 17 > 12 - 17 +x + 17 - 17 > 13 - 17 +x + 17 - 17 > 14 - 17 +x + 17 - 17 > 18 - 17 +x + 17 - 17 > 19 - 17 +x + 17 - 17 > 2 - 17 +x + 17 - 17 > 20 - 17 +x + 17 - 17 > 4 - 17 +x + 17 - 17 > 5 - 17 +x + 17 - 17 > 7 - 17 +x + 17 - 17 \geq 12 - 17 +x + 17 - 17 \geq 17 - 17 +x + 17 - 17 \geq 2 - 17 +x + 17 - 17 \leq 4 - 17 +x + 17 - 17 \leq 5 - 17 +x + 17 - 17 \leq 8 - 17 +x + 18 - 18 < 12 - 18 +x + 18 - 18 < 13 - 18 +x + 18 - 18 < 18 - 18 +x + 18 - 18 < 4 - 18 +x + 18 - 18 < 8 - 18 +x + 18 - 18 > 1 - 18 +x + 18 - 18 > 11 - 18 +x + 18 - 18 > 14 - 18 +x + 18 - 18 > 15 - 18 +x + 18 - 18 > 16 - 18 +x + 18 - 18 > 18 - 18 +x + 18 - 18 > 19 - 18 +x + 18 - 18 > 4 - 18 +x + 18 - 18 > 6 - 18 +x + 18 - 18 > 8 - 18 +x + 18 - 18 > 9 - 18 +x + 18 - 18 \geq 12 - 18 +x + 18 - 18 \geq 2 - 18 +x + 18 - 18 \geq 5 - 18 +x + 19 - 19 < 15 - 19 +x + 19 - 19 < 5 - 19 +x + 19 - 19 > 12 - 19 +x + 19 - 19 > 13 - 19 +x + 19 - 19 > 14 - 19 +x + 19 - 19 > 15 - 19 +x + 19 - 19 > 20 - 19 +x + 19 - 19 > 3 - 19 +x + 19 - 19 > 4 - 19 +x + 19 - 19 > 6 - 19 +x + 19 - 19 \geq 16 - 19 +x + 19 - 19 \geq 18 - 19 +x + 19 - 19 \geq 4 - 19 +x + 19 - 19 \geq 5 - 19 +x + 19 - 19 \leq 1 - 19 +x + 19 - 19 \leq 16 - 19 +x + 19 - 19 \leq 2 - 19 +x + 2 +x + 2 + 15 x < 35 +x + 2 + 18 x < 30 +x + 2 + 18 x < 36 +x + 2 + 18 x < 6 +x + 2 + 20 x < 10 +x + 2 + 20 x < 45 +x + 2 + 24 x < 54 +x + 2 + 24 x < 64 +x + 2 + 28 x < 20 +x + 2 + 32 x < 24 +x + 2 + 45 x < 15 +x + 2 + 48 x < 30 +x + 2 + 54 x < 12 +x + 2 + 54 x < 45 +x + 2 + 6 x < 12 +x + 2 + 63 x < 72 +x + 2 - 2 < - 10 - 2 +x + 2 - 2 < - 12 - 2 +x + 2 - 2 < - 18 - 2 +x + 2 - 2 < - 54 - 2 +x + 2 - 2 < - 6 - 2 +x + 2 - 2 < - 9 - 2 +x + 2 - 2 < 1 - 2 +x + 2 - 2 < 10 - 2 +x + 2 - 2 < 11 - 2 +x + 2 - 2 > 1 - 2 +x + 2 - 2 > 10 - 2 +x + 2 - 2 > 11 - 2 +x + 2 - 2 > 15 - 2 +x + 2 - 2 > 16 - 2 +x + 2 - 2 > 17 - 2 +x + 2 - 2 > 2 - 2 +x + 2 - 2 > 20 - 2 +x + 2 - 2 > 3 - 2 +x + 2 - 2 > 7 - 2 +x + 2 - 2 > 8 - 2 +x + 2 - 2 \geq 10 - 2 +x + 2 - 2 \geq 11 - 2 +x + 2 - 2 \geq 12 - 2 +x + 2 - 2 \geq 14 - 2 +x + 2 - 2 \geq 15 - 2 +x + 2 - 2 \geq 18 - 2 +x + 2 - 2 \geq 2 - 2 +x + 2 - 2 \geq 20 - 2 +x + 2 - 2 \geq 3 - 2 +x + 2 - 2 \geq 4 - 2 +x + 2 - 2 \geq 5 - 2 +x + 2 - 2 \geq 6 - 2 +x + 2 - 2 \geq 7 - 2 +x + 2 - 2 \geq 8 - 2 +x + 2 - 2 \geq 9 - 2 +x + 2 - 2 \leq 15 - 2 +x + 2 - 2 \leq 3 - 2 +x + 2 - 2 \leq 4 - 2 +x + 2 - 2 \leq 5 - 2 +x + 2 - 2 \leq 6 - 2 +x + 2 - 2 \leq 7 - 2 +x + 2 - 2 \leq 8 - 2 +x + 2 - 2 \leq 9 - 2 +x + 2 < - 10 +x + 2 < - 12 +x + 2 < - 18 +x + 2 < - 27 +x + 2 < - 45 +x + 2 < - 54 +x + 2 < - 6 +x + 2 < - 9 +x + 2 < 4 +x + 2 < 5 +x + 2 < 6 +x + 2 < 7 +x + 2 < 8 +x + 2 < 9 +x + 2 > - 2 +x + 2 > - 3 +x + 2 > -1 +x + 2 > 0 +x + 2 > 0, x - 4 > 0 +x + 2 > 0, x - 5 > 0 +x + 2 > 1 +x + 2 > 4 +x + 2 > 7 +x + 2 \geq - 2 +x + 2 \geq - 4 +x + 2 \geq -1 +x + 2 \geq 0 +x + 2 \geq 1 +x + 2 \geq 14 +x + 2 \geq 18 +x + 2 \geq 21 +x + 2 \geq 24 +x + 2 \geq 27 +x + 2 \geq 3 +x + 2 \geq 30 +x + 2 \geq 4 +x + 2 \geq 5 +x + 2 \geq 50 +x + 2 \geq 6 +x + 2 \geq 7 +x + 2 \geq 8 +x + 2 \geq 9 +x + 2 \leq 3 +x + 2 \leq 4 +x + 2 \leq 5 +x + 2 \leq 6 +x + 2 \leq 7 +x + 2 \leq 8 +x + 2 \leq 9 +x + 20 - 20 < 12 - 20 +x + 20 - 20 < 13 - 20 +x + 20 - 20 < 15 - 20 +x + 20 - 20 < 17 - 20 +x + 20 - 20 < 18 - 20 +x + 20 - 20 > 12 - 20 +x + 20 - 20 > 15 - 20 +x + 20 - 20 > 16 - 20 +x + 20 - 20 > 19 - 20 +x + 20 - 20 > 7 - 20 +x + 20 - 20 > 8 - 20 +x + 20 - 20 \geq 13 - 20 +x + 20 - 20 \geq 15 - 20 +x + 20 - 20 \geq 16 - 20 +x + 20 - 20 \geq 17 - 20 +x + 20 - 20 \geq 20 - 20 +x + 20 - 20 \geq 3 - 20 +x + 20 - 20 \leq 16 - 20 +x + 20 - 20 \leq 2 - 20 +x + 20 - 20 \leq 20 - 20 +x + 21 \leq 15 x - 21 +x + 21 \leq 3 \left( 5 x - 7\right) +x + 22 > 15 +x + 22 \leq 4 \left( 7 x - 8\right) +x + 29 \leq 4 \left( 5 x - 7\right) +x + 3 +x + 3 + 14 x < 16 +x + 3 + 18 x < 12 +x + 3 + 18 x < 45 +x + 3 + 21 x < 28 +x + 3 + 24 x < 16 +x + 3 + 24 x < 42 +x + 3 + 25 x < 15 +x + 3 + 35 x < 15 +x + 3 + 36 x < 12 +x + 3 + 40 x < 25 +x + 3 + 42 x < 49 +x + 3 + 45 x < 25 +x + 3 + 48 x < 18 +x + 3 + 8 x < 14 +x + 3 - 3 x^{2} + 3 +x + 3 - 3 < - 10 - 3 +x + 3 - 3 < - 12 - 3 +x + 3 - 3 < - 16 - 3 +x + 3 - 3 < - 20 - 3 +x + 3 - 3 < - 24 - 3 +x + 3 - 3 < - 30 - 3 +x + 3 - 3 < - 4 - 3 +x + 3 - 3 < - 40 - 3 +x + 3 - 3 < - 48 - 3 +x + 3 - 3 < - 8 - 3 +x + 3 - 3 < 10 - 3 +x + 3 - 3 < 5 - 3 +x + 3 - 3 < 6 - 3 +x + 3 - 3 > 10 - 3 +x + 3 - 3 > 11 - 3 +x + 3 - 3 > 12 - 3 +x + 3 - 3 > 13 - 3 +x + 3 - 3 > 14 - 3 +x + 3 - 3 > 15 - 3 +x + 3 - 3 > 18 - 3 +x + 3 - 3 > 2 - 3 +x + 3 - 3 > 4 - 3 +x + 3 - 3 > 6 - 3 +x + 3 - 3 \geq 10 - 3 +x + 3 - 3 \geq 11 - 3 +x + 3 - 3 \geq 12 - 3 +x + 3 - 3 \geq 13 - 3 +x + 3 - 3 \geq 14 - 3 +x + 3 - 3 \geq 15 - 3 +x + 3 - 3 \geq 20 - 3 +x + 3 - 3 \geq 21 - 3 +x + 3 - 3 \geq 24 - 3 +x + 3 - 3 \geq 4 - 3 +x + 3 - 3 \geq 5 - 3 +x + 3 - 3 \geq 6 - 3 +x + 3 - 3 \geq 7 - 3 +x + 3 - 3 \geq 8 - 3 +x + 3 - 3 \geq 9 - 3 +x + 3 - 3 \leq 18 - 3 +x + 3 - 3 \leq 19 - 3 +x + 3 - 3 \leq 2 - 3 +x + 3 - 3 \leq 4 - 3 +x + 3 - 3 \leq 5 - 3 +x + 3 - 3 \leq 6 - 3 +x + 3 - 3 \leq 7 - 3 +x + 3 - 3 \leq 8 - 3 +x + 3 - 3 \leq 9 - 3 +x + 3 < - 10 +x + 3 < - 12 +x + 3 < - 16 +x + 3 < - 20 +x + 3 < - 24 +x + 3 < - 30 +x + 3 < - 4 +x + 3 < - 40 +x + 3 < - 48 +x + 3 < - 6 +x + 3 < - 8 +x + 3 < -1 +x + 3 < 5 +x + 3 < 6 +x + 3 < 7 +x + 3 < 8 +x + 3 < 9 +x + 3 > - 2 +x + 3 > - 3 +x + 3 > -1 +x + 3 > 0 +x + 3 > 0, x - 2 > 0 +x + 3 > 0, x - 5 > 0 +x + 3 > 1 +x + 3 > 2 +x + 3 > 4 +x + 3 > 5 +x + 3 > 6 +x + 3 > 7 +x + 3 > 8 +x + 3 \geq -1 +x + 3 \geq 0 +x + 3 \geq 10 +x + 3 \geq 12 +x + 3 \geq 16 +x + 3 \geq 18 +x + 3 \geq 2 +x + 3 \geq 20 +x + 3 \geq 21 +x + 3 \geq 24 +x + 3 \geq 28 +x + 3 \geq 4 +x + 3 \geq 40 +x + 3 \geq 5 +x + 3 \geq 56 +x + 3 \geq 6 +x + 3 \geq 64 +x + 3 \geq 7 +x + 3 \geq 72 +x + 3 \geq 8 +x + 3 \geq 9 +x + 3 \leq 1 +x + 3 \leq 2 +x + 3 \leq 4 +x + 3 \leq 5 +x + 3 \leq 6 +x + 3 \leq 7 +x + 3 \leq 8 +x + 3 \leq 9 +x + 35 \leq 15 x - 21 +x + 35 \leq 3 \left( 5 x - 7\right) +x + 4 +x + 4 + 10 x < 25 +x + 4 + 12 x < 15 +x + 4 + 15 x < 6 +x + 4 + 16 x < 40 +x + 4 + 18 x < 8 +x + 4 + 20 x < 25 +x + 4 + 21 x < 28 +x + 4 + 25 x < 30 +x + 4 + 27 x < 15 +x + 4 + 27 x < 54 +x + 4 + 28 x < 56 +x + 4 + 30 x < 20 +x + 4 + 36 x < 24 +x + 4 + 42 x < 14 +x + 4 + 45 x < 27 +x + 4 + 45 x < 54 +x + 4 + 48 x < 64 +x + 4 + 49 x < 63 +x + 4 + 54 x < 18 +x + 4 + 54 x < 30 +x + 4 + 63 x < 27 +x + 4 + 72 x < 45 +x + 4 - 4 < - 12 - 4 +x + 4 - 4 < - 15 - 4 +x + 4 - 4 < - 16 - 4 +x + 4 - 4 < - 18 - 4 +x + 4 - 4 < - 27 - 4 +x + 4 - 4 < - 36 - 4 +x + 4 - 4 < - 42 - 4 +x + 4 - 4 < - 54 - 4 +x + 4 - 4 < - 6 - 4 +x + 4 - 4 < - 9 - 4 +x + 4 - 4 < 1 - 4 +x + 4 - 4 < 15 - 4 +x + 4 - 4 < 16 - 4 +x + 4 - 4 < 4 - 4 +x + 4 - 4 < 8 - 4 +x + 4 - 4 > 1 - 4 +x + 4 - 4 > 10 - 4 +x + 4 - 4 > 11 - 4 +x + 4 - 4 > 12 - 4 +x + 4 - 4 > 13 - 4 +x + 4 - 4 > 18 - 4 +x + 4 - 4 > 19 - 4 +x + 4 - 4 > 2 - 4 +x + 4 - 4 > 20 - 4 +x + 4 - 4 > 4 - 4 +x + 4 - 4 > 5 - 4 +x + 4 - 4 \geq 10 - 4 +x + 4 - 4 \geq 11 - 4 +x + 4 - 4 \geq 12 - 4 +x + 4 - 4 \geq 13 - 4 +x + 4 - 4 \geq 18 - 4 +x + 4 - 4 \geq 3 - 4 +x + 4 - 4 \geq 36 - 4 +x + 4 - 4 \geq 5 - 4 +x + 4 - 4 \geq 6 - 4 +x + 4 - 4 \geq 7 - 4 +x + 4 - 4 \geq 8 - 4 +x + 4 - 4 \geq 9 - 4 +x + 4 - 4 \leq 11 - 4 +x + 4 - 4 \leq 12 - 4 +x + 4 - 4 \leq 16 - 4 +x + 4 - 4 \leq 19 - 4 +x + 4 - 4 \leq 2 - 4 +x + 4 - 4 \leq 3 - 4 +x + 4 - 4 \leq 5 - 4 +x + 4 - 4 \leq 7 - 4 +x + 4 - 4 \leq 8 - 4 +x + 4 - 4 \leq 9 - 4 +x + 4 - 8 +x + 4 - x^{2} - 4 x \geq 6 +x + 4 < - 15 +x + 4 < - 18 +x + 4 < - 27 +x + 4 < - 36 +x + 4 < - 42 +x + 4 < - 54 +x + 4 < - 6 +x + 4 < - 9 +x + 4 < 6 +x + 4 < 7 +x + 4 < 8 +x + 4 < 9 +x + 4 > - 2 +x + 4 > -1 +x + 4 > 0 +x + 4 > 0, x - 1 > 0 +x + 4 > 0, x - 2 > 0 +x + 4 > 0, x - 5 > 0 +x + 4 > 1 +x + 4 > 10 +x + 4 > 2 +x + 4 > 3 +x + 4 > 5 +x + 4 > 7 +x + 4 > 8 +x + 4 > 9 +x + 4 \geq -1 +x + 4 \geq 0 +x + 4 \geq 1 +x + 4 \geq 10 +x + 4 \geq 12 +x + 4 \geq 15 +x + 4 \geq 18 +x + 4 \geq 2 +x + 4 \geq 20 +x + 4 \geq 21 +x + 4 \geq 24 +x + 4 \geq 27 +x + 4 \geq 30 +x + 4 \geq 36 +x + 4 \geq 5 +x + 4 \geq 55 +x + 4 \geq 6 +x + 4 \geq 7 +x + 4 \geq 8 +x + 4 \geq 9 +x + 4 \leq 10 +x + 4 \leq 2 +x + 4 \leq 3 +x + 4 \leq 5 +x + 4 \leq 6 +x + 4 \leq 7 +x + 4 \leq 8 +x + 4 \leq 9 +x + 48 \leq 20 x - 28 +x + 48 \leq 4 \left( 5 x - 7\right) +x + 49 \leq 28 x - 32 +x + 49 \leq 4 \left( 7 x - 8\right) +x + 5 +x + 5 + 12 x < 8 +x + 5 + 14 x < 49 +x + 5 + 16 x < 14 +x + 5 + 16 x < 28 +x + 5 + 18 x < 27 +x + 5 + 18 x < 9 +x + 5 + 21 x < 42 +x + 5 + 30 x < 36 +x + 5 + 36 x < 12 +x + 5 + 36 x < 28 +x + 5 + 42 x < 18 +x + 5 + 42 x < 36 +x + 5 + 48 x < 54 +x + 5 + 54 x < 18 +x + 5 + 64 x < 72 +x + 5 + 72 x < 56 +x + 5 + 8 x < 12 +x + 5 + 9 x < 6 +x + 5 - 5 < - 10 - 5 +x + 5 - 5 < - 12 - 5 +x + 5 - 5 < - 16 - 5 +x + 5 - 5 < - 18 - 5 +x + 5 - 5 < - 24 - 5 +x + 5 - 5 < - 27 - 5 +x + 5 - 5 < - 32 - 5 +x + 5 - 5 < - 36 - 5 +x + 5 - 5 < - 40 - 5 +x + 5 - 5 < - 45 - 5 +x + 5 - 5 < - 48 - 5 +x + 5 - 5 < - 54 - 5 +x + 5 - 5 < - 8 - 5 +x + 5 - 5 < 13 - 5 +x + 5 - 5 < 7 - 5 +x + 5 - 5 > 10 - 5 +x + 5 - 5 > 11 - 5 +x + 5 - 5 > 12 - 5 +x + 5 - 5 > 13 - 5 +x + 5 - 5 > 14 - 5 +x + 5 - 5 > 15 - 5 +x + 5 - 5 > 2 - 5 +x + 5 - 5 > 3 - 5 +x + 5 - 5 > 5 - 5 +x + 5 - 5 > 6 - 5 +x + 5 - 5 > 9 - 5 +x + 5 - 5 \geq 10 - 5 +x + 5 - 5 \geq 11 - 5 +x + 5 - 5 \geq 12 - 5 +x + 5 - 5 \geq 13 - 5 +x + 5 - 5 \geq 14 - 5 +x + 5 - 5 \geq 15 - 5 +x + 5 - 5 \geq 16 - 5 +x + 5 - 5 \geq 20 - 5 +x + 5 - 5 \geq 30 - 5 +x + 5 - 5 \geq 4 - 5 +x + 5 - 5 \geq 40 - 5 +x + 5 - 5 \geq 45 - 5 +x + 5 - 5 \geq 6 - 5 +x + 5 - 5 \geq 7 - 5 +x + 5 - 5 \geq 8 - 5 +x + 5 - 5 \geq 9 - 5 +x + 5 - 5 \leq 2 - 5 +x + 5 - 5 \leq 3 - 5 +x + 5 - 5 \leq 4 - 5 +x + 5 - 5 \leq 6 - 5 +x + 5 - 5 \leq 7 - 5 +x + 5 - 5 \leq 8 - 5 +x + 5 - 5 \leq 9 - 5 +x + 5 - x^{2} - 5 x \geq 8 +x + 5 < - 10 +x + 5 < - 12 +x + 5 < - 16 +x + 5 < - 18 +x + 5 < - 24 +x + 5 < - 27 +x + 5 < - 30 +x + 5 < - 32 +x + 5 < - 36 +x + 5 < - 40 +x + 5 < - 45 +x + 5 < - 48 +x + 5 < - 54 +x + 5 < - 6 +x + 5 < - 8 +x + 5 < 7 +x + 5 < 8 +x + 5 < 9 +x + 5 > -1 +x + 5 > 0 +x + 5 > 0, x - 1 > 0 +x + 5 > 0, x - 4 > 0 +x + 5 > 11 +x + 5 > 3 +x + 5 > 4 +x + 5 > 6 +x + 5 > 7 +x + 5 > 9 +x + 5 \geq -1 +x + 5 \geq 10 +x + 5 \geq 15 +x + 5 \geq 20 +x + 5 \geq 3 +x + 5 \geq 30 +x + 5 \geq 36 +x + 5 \geq 4 +x + 5 \geq 40 +x + 5 \geq 45 +x + 5 \geq 48 +x + 5 \geq 6 +x + 5 \geq 7 +x + 5 \geq 72 +x + 5 \geq 8 +x + 5 \geq 9 +x + 5 \leq 1 +x + 5 \leq 2 +x + 5 \leq 3 +x + 5 \leq 4 +x + 5 \leq 6 +x + 5 \leq 7 +x + 5 \leq 8 +x + 5 \leq 9 +x + 6 +x + 6 + 10 x < 25 +x + 6 + 16 x < 10 +x + 6 + 25 x < 10 +x + 6 + 27 x < 18 +x + 6 + 27 x < 9 +x + 6 + 30 x < 35 +x + 6 + 36 x < 12 +x + 6 + 45 x < 36 +x + 6 + 45 x < 40 +x + 6 + 48 x < 64 +x + 6 + 56 x < 28 +x + 6 + 8 x < 28 +x + 6 - 6 < - 10 - 6 +x + 6 - 6 < - 25 - 6 +x + 6 - 6 < 14 - 6 +x + 6 - 6 < 15 - 6 +x + 6 - 6 < 18 - 6 +x + 6 - 6 < 6 - 6 +x + 6 - 6 < 7 - 6 +x + 6 - 6 > 1 - 6 +x + 6 - 6 > 10 - 6 +x + 6 - 6 > 11 - 6 +x + 6 - 6 > 12 - 6 +x + 6 - 6 > 13 - 6 +x + 6 - 6 > 14 - 6 +x + 6 - 6 > 15 - 6 +x + 6 - 6 > 2 - 6 +x + 6 - 6 > 4 - 6 +x + 6 - 6 > 6 - 6 +x + 6 - 6 \geq 10 - 6 +x + 6 - 6 \geq 11 - 6 +x + 6 - 6 \geq 12 - 6 +x + 6 - 6 \geq 13 - 6 +x + 6 - 6 \geq 14 - 6 +x + 6 - 6 \geq 15 - 6 +x + 6 - 6 \geq 30 - 6 +x + 6 - 6 \geq 42 - 6 +x + 6 - 6 \geq 7 - 6 +x + 6 - 6 \geq 8 - 6 +x + 6 - 6 \geq 9 - 6 +x + 6 - 6 \leq 18 - 6 +x + 6 - 6 \leq 2 - 6 +x + 6 - 6 \leq 3 - 6 +x + 6 - 6 \leq 4 - 6 +x + 6 - 6 \leq 5 - 6 +x + 6 - 6 \leq 6 - 6 +x + 6 - 6 \leq 7 - 6 +x + 6 - 6 \leq 8 - 6 +x + 6 - 6 \leq 9 - 6 +x + 6 < - 10 +x + 6 < - 25 +x + 6 < 8 +x + 6 < 9 +x + 6 > 0 +x + 6 > 1 +x + 6 > 2 +x + 6 > 3 +x + 6 > 4 +x + 6 > 5 +x + 6 > 9 +x + 6 \geq 0 +x + 6 \geq 10 +x + 6 \geq 12 +x + 6 \geq 2 +x + 6 \geq 3 +x + 6 \geq 30 +x + 6 \geq 4 +x + 6 \geq 40 +x + 6 \geq 42 +x + 6 \geq 5 +x + 6 \geq 7 +x + 6 \geq 8 +x + 6 \geq 9 +x + 6 \leq 1 +x + 6 \leq 11 +x + 6 \leq 2 +x + 6 \leq 3 +x + 6 \leq 4 +x + 6 \leq 5 +x + 6 \leq 7 +x + 6 \leq 8 +x + 6 \leq 9 +x + 63 \leq 15 x - 21 +x + 63 \leq 3 \left( 5 x - 7\right) +x + 67 \leq 20 x - 28 +x + 67 \leq 4 \left( 5 x - 7\right) +x + 7 +x + 7 + 10 x < 35 +x + 7 + 14 x < 10 +x + 7 + 14 x < 8 +x + 7 + 18 x < 72 +x + 7 + 25 x < 45 +x + 7 + 32 x < 24 +x + 7 + 4 x < 18 +x + 7 + 42 x < 36 +x + 7 + 45 x < 54 +x + 7 + 48 x < 54 +x + 7 + 6 x < 27 +x + 7 + 64 x < 48 +x + 7 + 72 x < 64 +x + 7 + 9 x < 21 +x + 7 - 7 < - 20 - 7 +x + 7 - 7 < 19 - 7 +x + 7 - 7 > 1 - 7 +x + 7 - 7 > 10 - 7 +x + 7 - 7 > 11 - 7 +x + 7 - 7 > 12 - 7 +x + 7 - 7 > 13 - 7 +x + 7 - 7 > 14 - 7 +x + 7 - 7 > 15 - 7 +x + 7 - 7 > 16 - 7 +x + 7 - 7 > 2 - 7 +x + 7 - 7 > 3 - 7 +x + 7 - 7 > 4 - 7 +x + 7 - 7 > 5 - 7 +x + 7 - 7 > 6 - 7 +x + 7 - 7 > 7 - 7 +x + 7 - 7 > 9 - 7 +x + 7 - 7 \geq 10 - 7 +x + 7 - 7 \geq 11 - 7 +x + 7 - 7 \geq 12 - 7 +x + 7 - 7 \geq 13 - 7 +x + 7 - 7 \geq 14 - 7 +x + 7 - 7 \geq 15 - 7 +x + 7 - 7 \geq 16 - 7 +x + 7 - 7 \geq 56 - 7 +x + 7 - 7 \geq 8 - 7 +x + 7 - 7 \geq 9 - 7 +x + 7 - 7 \leq 2 - 7 +x + 7 - 7 \leq 20 - 7 +x + 7 - 7 \leq 3 - 7 +x + 7 - 7 \leq 4 - 7 +x + 7 - 7 \leq 5 - 7 +x + 7 - 7 \leq 6 - 7 +x + 7 - 7 \leq 7 - 7 +x + 7 - 7 \leq 8 - 7 +x + 7 - 7 \leq 9 - 7 +x + 7 < - 20 +x + 7 < - 8 +x + 7 < 9 +x + 7 > 1 +x + 7 > 11 +x + 7 > 12 +x + 7 > 13 +x + 7 > 2 +x + 7 > 3 +x + 7 > 5 +x + 7 > 6 +x + 7 > 8 +x + 7 \geq 1 +x + 7 \geq 10 +x + 7 \geq 13 +x + 7 \geq 2 +x + 7 \geq 3 +x + 7 \geq 32 +x + 7 \geq 5 +x + 7 \geq 56 +x + 7 \geq 72 +x + 7 \geq 8 +x + 7 \geq 9 +x + 7 \leq 15 x - 21 +x + 7 \leq 3 \left( 5 x - 7\right) +x + 7 \leq 2 +x + 7 \leq 3 +x + 7 \leq 4 +x + 7 \leq 5 +x + 7 \leq 6 +x + 7 \leq 8 +x + 7 \leq 9 +x + 76 \leq 28 x - 32 +x + 76 \leq 4 \left( 7 x - 8\right) +x + 77 \leq 15 x - 21 +x + 77 \leq 3 \left( 5 x - 7\right) +x + 8 +x + 8 + 12 x < 16 +x + 8 + 12 x < 24 +x + 8 + 14 x < 4 +x + 8 + 15 x < 12 +x + 8 + 18 x < 27 +x + 8 + 20 x < 36 +x + 8 + 21 x < 9 +x + 8 + 24 x < 36 +x + 8 + 27 x < 54 +x + 8 + 28 x < 24 +x + 8 + 30 x < 15 +x + 8 + 35 x < 42 +x + 8 + 35 x < 49 +x + 8 + 36 x < 63 +x + 8 + 45 x < 30 +x + 8 + 49 x < 35 +x + 8 + 54 x < 36 +x + 8 + 56 x < 63 +x + 8 + 8 x < 20 +x + 8 - 8 < - 15 - 8 +x + 8 - 8 < - 18 - 8 +x + 8 - 8 < - 27 - 8 +x + 8 - 8 < - 54 - 8 +x + 8 - 8 < - 6 - 8 +x + 8 - 8 < - 9 - 8 +x + 8 - 8 < 13 - 8 +x + 8 - 8 < 2 - 8 +x + 8 - 8 < 20 - 8 +x + 8 - 8 < 5 - 8 +x + 8 - 8 > 10 - 8 +x + 8 - 8 > 11 - 8 +x + 8 - 8 > 12 - 8 +x + 8 - 8 > 13 - 8 +x + 8 - 8 > 14 - 8 +x + 8 - 8 > 15 - 8 +x + 8 - 8 > 16 - 8 +x + 8 - 8 > 17 - 8 +x + 8 - 8 > 19 - 8 +x + 8 - 8 > 20 - 8 +x + 8 - 8 > 4 - 8 +x + 8 - 8 > 9 - 8 +x + 8 - 8 \geq 1 - 8 +x + 8 - 8 \geq 10 - 8 +x + 8 - 8 \geq 11 - 8 +x + 8 - 8 \geq 12 - 8 +x + 8 - 8 \geq 13 - 8 +x + 8 - 8 \geq 14 - 8 +x + 8 - 8 \geq 15 - 8 +x + 8 - 8 \geq 16 - 8 +x + 8 - 8 \geq 17 - 8 +x + 8 - 8 \geq 19 - 8 +x + 8 - 8 \geq 24 - 8 +x + 8 - 8 \geq 40 - 8 +x + 8 - 8 \geq 7 - 8 +x + 8 - 8 \geq 72 - 8 +x + 8 - 8 \geq 9 - 8 +x + 8 - 8 \leq 11 - 8 +x + 8 - 8 \leq 16 - 8 +x + 8 - 8 \leq 2 - 8 +x + 8 - 8 \leq 3 - 8 +x + 8 - 8 \leq 4 - 8 +x + 8 - 8 \leq 5 - 8 +x + 8 - 8 \leq 6 - 8 +x + 8 - 8 \leq 7 - 8 +x + 8 - 8 \leq 9 - 8 +x + 8 < - 14 +x + 8 < - 15 +x + 8 < - 18 +x + 8 < - 27 +x + 8 < - 30 +x + 8 < - 36 +x + 8 < - 54 +x + 8 < - 6 +x + 8 < - 9 +x + 8 \geq 15 +x + 8 \geq 18 +x + 8 \geq 21 +x + 8 \geq 24 +x + 8 \geq 27 +x + 8 \geq 30 +x + 8 \geq 33 +x + 8 \geq 40 +x + 8 \geq 50 +x + 8 \geq 56 +x + 8 \geq 72 +x + 8 \geq 9 +x + 8 \leq 2 +x + 8 \leq 3 +x + 8 \leq 4 +x + 8 \leq 5 +x + 8 \leq 6 +x + 8 \leq 7 +x + 8 \leq 9 +x + 86 \leq 20 x - 28 +x + 86 \leq 4 \left( 5 x - 7\right) +x + 9 +x + 9 + 12 x < 18 +x + 9 + 15 x < 12 +x + 9 + 16 x < 4 +x + 9 + 18 x < 12 +x + 9 + 21 x < 14 +x + 9 + 21 x < 49 +x + 9 + 30 x < 40 +x + 9 + 32 x < 64 +x + 9 + 36 x < 18 +x + 9 + 36 x < 42 +x + 9 + 42 x < 54 +x + 9 + 8 x < 36 +x + 9 + 9 x < 18 +x + 9 + 9 x < 21 +x + 9 - 8 +x + 9 - 9 < - 10 - 9 +x + 9 - 9 < - 12 - 9 +x + 9 - 9 < - 16 - 9 +x + 9 - 9 < - 20 - 9 +x + 9 - 9 < - 21 - 9 +x + 9 - 9 < - 24 - 9 +x + 9 - 9 < - 32 - 9 +x + 9 - 9 < - 4 - 9 +x + 9 - 9 < - 40 - 9 +x + 9 - 9 < - 42 - 9 +x + 9 - 9 < - 48 - 9 +x + 9 - 9 < - 6 - 9 +x + 9 - 9 < - 8 - 9 +x + 9 - 9 < 12 - 9 +x + 9 - 9 < 13 - 9 +x + 9 - 9 < 17 - 9 +x + 9 - 9 < 19 - 9 +x + 9 - 9 < 5 - 9 +x + 9 - 9 < 6 - 9 +x + 9 - 9 < 7 - 9 +x + 9 - 9 < 9 - 9 +x + 9 - 9 > 10 - 9 +x + 9 - 9 > 11 - 9 +x + 9 - 9 > 12 - 9 +x + 9 - 9 > 13 - 9 +x + 9 - 9 > 14 - 9 +x + 9 - 9 > 15 - 9 +x + 9 - 9 > 16 - 9 +x + 9 - 9 > 17 - 9 +x + 9 - 9 > 18 - 9 +x + 9 - 9 > 19 - 9 +x + 9 - 9 > 4 - 9 +x + 9 - 9 \geq 1 - 9 +x + 9 - 9 \geq 10 - 9 +x + 9 - 9 \geq 11 - 9 +x + 9 - 9 \geq 12 - 9 +x + 9 - 9 \geq 13 - 9 +x + 9 - 9 \geq 14 - 9 +x + 9 - 9 \geq 16 - 9 +x + 9 - 9 \geq 17 - 9 +x + 9 - 9 \geq 18 - 9 +x + 9 - 9 \geq 36 - 9 +x + 9 - 9 \geq 4 - 9 +x + 9 - 9 \geq 72 - 9 +x + 9 - 9 \geq 9 - 9 +x + 9 - 9 \leq 10 - 9 +x + 9 - 9 \leq 2 - 9 +x + 9 - 9 \leq 3 - 9 +x + 9 - 9 \leq 4 - 9 +x + 9 - 9 \leq 5 - 9 +x + 9 - 9 \leq 6 - 9 +x + 9 - 9 \leq 7 - 9 +x + 9 - 9 \leq 8 - 9 +x + 9 < - 10 +x + 9 < - 12 +x + 9 < - 16 +x + 9 < - 20 +x + 9 < - 21 +x + 9 < - 24 +x + 9 < - 25 +x + 9 < - 32 +x + 9 < - 4 +x + 9 < - 40 +x + 9 < - 42 +x + 9 < - 48 +x + 9 < - 6 +x + 9 < - 8 +x + 9 > 15 +x + 9 \geq 18 +x + 9 \geq 36 +x + 9 \geq 72 +x + 9 \leq 2 +x + 9 \leq 3 +x + 9 \leq 4 +x + 9 \leq 5 +x + 9 \leq 6 +x + 9 \leq 7 +x + 9 \leq 8 +x + \left(x + 2\right) + \left(x + 4\right) +x + x + x + x + x + x + x + y + y + y + y + y + y +x + y +x + y + 5 +x + y + 6 +x + y \geq 55 +x + y \leq 10 +x + y \leq 10, 2.4 x + 1.5 y < 24 +x + y \leq 10, 2.4 x + 1.6 y < 24 +x + y \leq 10, 2.5 x + 1.6 y < 28 +x + y \leq 10, 2.5 x + 2.2 y < 22 +x + y \leq 10, 2.5 x + 2.4 y < 30 +x + y \leq 10, 2.6 x + 2.5 y < 26 +x + y \leq 10, 2.8 x + 2.5 y < 28 +x + y \leq 11 +x + y \leq 11, 2.4 x + 1.5 y < 24 +x + y \leq 11, 2.5 x + 1.6 y < 28 +x + y \leq 11, 2.5 x + 2.4 y < 24 +x + y \leq 11, 2.8 x + 1.6 y < 28 +x + y \leq 12 +x + y \leq 12, 2.4 x + 1.6 y < 24 +x + y \leq 12, 2.6 x + 2.5 y < 26 +x + y \leq 13 +x + y \leq 13, 2.4 x + 1.5 y < 13 +x + y \leq 13, 2.4 x + 1.5 y < 24 +x + y \leq 13, 2.4 x + 1.6 y < 24 +x + y \leq 13, 2.6 x + 2.5 y < 26 +x + y \leq 13, 2.8 x + 2.5 y < 28 +x + y \leq 14 +x + y \leq 14, 1.6 x + 1.5 y < 24 +x + y \leq 14, 2.5 x + 1.6 y < 20 +x + y \leq 14, 2.5 x + 2.4 y < 24 +x + y \leq 14, 2.5 x + 2.4 y < 30 +x + y \leq 14, 2.8 x + 1.6 y < 28 +x + y \leq 15, 2.5 x + 1.6 y < 24 +x + y \leq 15, 2.5 x + 1.6 y < 28 +x + y \leq 15, 2.8 x + 1.6 y < 28 +x + y \leq 20, 10 x + 21 y \geq 210 +x + y \leq 20, 20 x + 11 y \geq 220 +x + y \leq 20, 20 x + 13 y \geq 260 +x + y \leq 20, 23 x + 10 y \geq 230 +x + y \leq 20, 25 x + 12 y \geq 300 +x + y \leq 21 +x + y \leq 21, 10 x + 13 y \geq 260 +x + y \leq 21, 11 x + 20 y \geq 220 +x + y \leq 21, 13 x + 10 y \geq 260 +x + y \leq 21, 15 x + 16 y \geq 240 +x + y \leq 21, 16 x + 15 y \geq 240 +x + y \leq 21, 20 x + 11 y \geq 220 +x + y \leq 21, 20 x + 25 y \geq 200 +x + y \leq 21, 23 x + 10 y \geq 230 +x + y \leq 22 +x + y \leq 22, 11 x + 10 y \geq 220 +x + y \leq 22, 12 x + 25 y \geq 300 +x + y \leq 22, 13 x + 10 y \geq 260 +x + y \leq 22, 16 x + 15 y \geq 240 +x + y \leq 22, 20 x + 11 y \geq 220 +x + y \leq 22, 20 x + 13 y \geq 260 +x + y \leq 23 +x + y \leq 23, 10 x + 13 y \geq 260 +x + y \leq 23, 10 x + 21 y \geq 210 +x + y \leq 23, 11 x + 10 y \geq 220 +x + y \leq 23, 11 x + 20 y \geq 220 +x + y \leq 23, 12 x + 25 y \geq 300 +x + y \leq 23, 13 x + 10 y \geq 260 +x + y \leq 23, 13 x + 20 y \geq 260 +x + y \leq 23, 14 x + 15 y \geq 210 +x + y \leq 23, 15 x + 14 y \geq 210 +x + y \leq 23, 16 x + 15 y \geq 240 +x + y \leq 23, 20 x + 13 y \geq 260 +x + y \leq 23, 21 x + 10 y \geq 210 +x + y \leq 23, 23 x + 10 y \geq 230 +x + y \leq 23, 25 x + 12 y \geq 300 +x + y \leq 24 +x + y \leq 24, 10 x + 11 y \geq 220 +x + y \leq 24, 10 x + 13 y \geq 260 +x + y \leq 24, 10 x + 21 y \geq 210 +x + y \leq 24, 11 x + 20 y \geq 220 +x + y \leq 24, 12 x + 25 y \geq 300 +x + y \leq 24, 13 x + 10 y \geq 260 +x + y \leq 24, 13 x + 20 y \geq 260 +x + y \leq 24, 14 x + 15 y \geq 210 +x + y \leq 24, 15 x + 14 y \geq 210 +x + y \leq 24, 15 x + 16 y \geq 240 +x + y \leq 24, 20 x + 11 y \geq 220 +x + y \leq 24, 20 x + 13 y \geq 260 +x + y \leq 24, 21 x + 10 y \geq 210 +x + y \leq 24, 23 x + 10 y \geq 230 +x + y \leq 24, 24 x + 20 y \geq 240 +x + y \leq 25 +x + y \leq 25, 10 x + 11 y \geq 220 +x + y \leq 25, 10 x + 13 y \geq 260 +x + y \leq 25, 10 x + 21 y \geq 210 +x + y \leq 25, 11 x + 10 y \geq 220 +x + y \leq 25, 11 x + 20 y \geq 220 +x + y \leq 25, 14 x + 15 y \geq 210 +x + y \leq 25, 15 x + 16 y \geq 240 +x + y \leq 25, 20 x + 11 y \geq 220 +x + y \leq 25, 20 x + 13 y \geq 260 +x + y \leq 25, 21 x + 10 y \geq 210 +x + y \leq 25, 23 x + 10 y \geq 230 +x + y \leq 25, 24 x + 16 y \geq 240 +x + y \leq 25, 24 x + 20 y \geq 240 +x + y \leq 25, 25 x + 12 y \geq 300 +x + y \leq 26, 10 x + 23 y \geq 230 +x + y \leq 26, 13 x + 10 y \geq 260 +x + y \leq 26, 13 x + 20 y \geq 260 +x + y \leq 26, 14 x + 21 y \geq 210 +x + y \leq 26, 15 x + 14 y \geq 210 +x + y \leq 26, 15 x + 16 y \geq 240 +x + y \leq 26, 15 x + 20 y \geq 240 +x + y \leq 26, 16 x + 15 y \geq 240 +x + y \leq 26, 16 x + 20 y \geq 240 +x + y \leq 26, 20 x + 13 y \geq 260 +x + y \leq 26, 20 x + 24 y \geq 240 +x + y \leq 26, 24 x + 20 y \geq 240 +x + y \leq 27, 10 x + 11 y \geq 220 +x + y \leq 27, 10 x + 13 y \geq 260 +x + y \leq 27, 10 x + 23 y \geq 230 +x + y \leq 27, 12 x + 25 y \geq 300 +x + y \leq 27, 13 x + 10 y \geq 260 +x + y \leq 27, 13 x + 20 y \geq 260 +x + y \leq 27, 14 x + 15 y \geq 210 +x + y \leq 27, 14 x + 21 y \geq 210 +x + y \leq 27, 15 x + 14 y \geq 210 +x + y \leq 27, 15 x + 16 y \geq 240 +x + y \leq 27, 16 x + 15 y \geq 240 +x + y \leq 27, 20 x + 11 y \geq 220 +x + y \leq 27, 20 x + 13 y \geq 260 +x + y \leq 27, 20 x + 24 y \geq 240 +x + y \leq 27, 24 x + 20 y \geq 240 +x + y \leq 28 +x + y \leq 28, 11 x + 10 y \geq 220 +x + y \leq 28, 11 x + 20 y \geq 220 +x + y \leq 28, 12 x + 25 y \geq 300 +x + y \leq 28, 13 x + 10 y \geq 260 +x + y \leq 28, 13 x + 20 y \geq 260 +x + y \leq 28, 14 x + 21 y \geq 210 +x + y \leq 28, 15 x + 18 y \geq 270 +x + y \leq 28, 21 x + 10 y \geq 210 +x + y \leq 28, 21 x + 15 y \geq 210 +x + y \leq 28, 23 x + 10 y \geq 230 +x + y \leq 29 +x + y \leq 29, 10 x + 11 y \geq 220 +x + y \leq 29, 11 x + 10 y \geq 220 +x + y \leq 29, 11 x + 20 y \geq 220 +x + y \leq 29, 14 x + 15 y \geq 210 +x + y \leq 29, 15 x + 18 y \geq 270 +x + y \leq 29, 18 x + 15 y \geq 270 +x + y \leq 29, 20 x + 11 y \geq 220 +x + y \leq 29, 20 x + 13 y \geq 260 +x + y \leq 29, 20 x + 16 y \geq 240 +x + y \leq 29, 21 x + 10 y \geq 210 +x + y \leq 29, 21 x + 14 y \geq 210 +x + y \leq 32 +x + y \leq 8 +x + y \leq 9 +x - 9 x + 3 x +x - 1 + 1 < 1 + 1 +x - 1 + 1 < 11 + 1 +x - 1 + 1 < 12 + 1 +x - 1 + 1 < 13 + 1 +x - 1 + 1 < 14 + 1 +x - 1 + 1 < 15 + 1 +x - 1 + 1 < 16 + 1 +x - 1 + 1 < 17 + 1 +x - 1 + 1 < 18 + 1 +x - 1 + 1 > 20 + 1 +x - 1 + 1 > 5 + 1 +x - 1 + 1 > 6 + 1 +x - 1 + 1 \leq 4 + 1 +x - 1 - 10 +x - 1 - 9 +x - 1 < - 3 +x - 1 < - 4 +x - 1 < - 5 +x - 1 < - 6 +x - 1 < - 7 +x - 1 < 1 +x - 1 < 3 +x - 1 < 5 +x - 1 > - 3 +x - 1 > - 5 +x - 1 > 0 +x - 1 > 2 +x - 1 \geq - 2 +x - 1 \geq - 3 +x - 1 \geq - 4 +x - 1 \geq - 5 +x - 1 \geq 0 +x - 1 \geq 1 +x - 1 \geq 2 +x - 1 \geq 3 +x - 1 \geq 4 +x - 1 \geq 5 +x - 1 \geq 6 +x - 1 \geq 7 +x - 1 \geq 8 +x - 1 \leq 3 +x - 1 \leq 4 +x - 10 + 10 > 10 + 10 +x - 10 + 10 > 15 + 10 +x - 10 + 10 > 17 + 10 +x - 10 + 10 \geq 18 + 10 +x - 10 + 10 \geq 19 + 10 +x - 10 + 10 \geq 20 + 10 +x - 10 + 10 \geq 3 + 10 +x - 10 + 10 \geq 9 + 10 +x - 104 \leq 20 x - 28 +x - 104 \leq 4 \left( 5 x - 7\right) +x - 105 \leq 15 x - 21 +x - 105 \leq 3 \left( 5 x - 7\right) +x - 11 +x - 11 + 11 < 1 + 11 +x - 11 + 11 > 2 + 11 +x - 11 + 11 > 3 + 11 +x - 11 + 11 > 4 + 11 +x - 11 + 11 > 5 + 11 +x - 11 + 11 \geq 18 + 11 +x - 11 + 11 \geq 2 + 11 +x - 11 + 11 \geq 20 + 11 +x - 11 + 11 \geq 3 + 11 +x - 11 + 11 \geq 4 + 11 +x - 113 \leq 28 x - 32 +x - 113 \leq 4 \left( 7 x - 8\right) +x - 119 \leq 15 x - 21 +x - 119 \leq 3 \left( 5 x - 7\right) +x - 12 +x - 12 + 12 < 17 + 12 +x - 12 + 12 > 10 + 12 +x - 12 + 12 > 9 + 12 +x - 12 + 12 \geq 12 + 12 +x - 12 + 12 \geq 19 + 12 +x - 12 + 12 \geq 4 + 12 +x - 123 \leq 20 x - 28 +x - 123 \leq 4 \left( 5 x - 7\right) +x - 13 + 13 > 12 + 13 +x - 13 + 13 > 19 + 13 +x - 13 + 13 > 2 + 13 +x - 14 + 14 < 20 + 14 +x - 14 + 14 > 12 + 14 +x - 14 + 14 > 3 + 14 +x - 14 + 14 \geq 1 + 14 +x - 14 + 14 \geq 15 + 14 +x - 140 \leq 28 x - 32 +x - 140 \leq 4 \left( 7 x - 8\right) +x - 142 \leq 20 x - 28 +x - 142 \leq 4 \left( 5 x - 7\right) +x - 15 + 15 < 19 + 15 +x - 15 + 15 < 6 + 15 +x - 15 + 15 > 13 + 15 +x - 15 + 15 > 18 + 15 +x - 15 + 15 \leq 10 + 15 +x - 16 + 16 < 17 + 16 +x - 16 + 16 \geq 12 + 16 +x - 161 \leq 20 x - 28 +x - 161 \leq 4 \left( 5 x - 7\right) +x - 17 + 17 < 10 + 17 +x - 17 + 17 > 11 + 17 +x - 17 + 17 > 5 + 17 +x - 17 + 17 > 6 + 17 +x - 17 + 17 \leq 18 + 17 +x - 18 + 18 < 1 + 18 +x - 18 + 18 < 3 + 18 +x - 18 + 18 < 4 + 18 +x - 18 + 18 < 6 + 18 +x - 18 + 18 > 12 + 18 +x - 18 + 18 > 14 + 18 +x - 18 + 18 > 17 + 18 +x - 18 + 18 > 19 + 18 +x - 18 + 18 > 3 + 18 +x - 18 + 18 > 4 + 18 +x - 18 + 18 > 6 + 18 +x - 18 + 18 \geq 16 + 18 +x - 18 + 18 \geq 9 + 18 +x - 19 + 19 < 12 + 19 +x - 19 + 19 < 14 + 19 +x - 19 + 19 < 15 + 19 +x - 19 + 19 < 4 + 19 +x - 19 + 19 > 1 + 19 +x - 19 + 19 > 16 + 19 +x - 19 + 19 > 20 + 19 +x - 19 + 19 > 7 + 19 +x - 19 + 19 > 8 + 19 +x - 19 + 19 \geq 19 + 19 +x - 19 + 19 \leq 5 + 19 +x - 19 + 19 \leq 9 + 19 +x - 194 \leq 28 x - 32 +x - 194 \leq 4 \left( 7 x - 8\right) +x - 2 + 2 < 11 + 2 +x - 2 + 2 < 12 + 2 +x - 2 + 2 < 13 + 2 +x - 2 + 2 < 14 + 2 +x - 2 + 2 < 15 + 2 +x - 2 + 2 < 16 + 2 +x - 2 + 2 < 17 + 2 +x - 2 + 2 > 1 + 2 +x - 2 + 2 > 14 + 2 +x - 2 + 2 > 6 + 2 +x - 2 + 2 \geq 11 + 2 +x - 2 + 2 \geq 3 + 2 +x - 2 + 2 \geq 5 + 2 +x - 2 + 2 \geq 6 + 2 +x - 2 + 2 \geq 7 + 2 +x - 2 + 2 \geq 8 + 2 +x - 2 + 2 \geq 9 + 2 +x - 2 + 2 \leq 19 + 2 +x - 2 < - 3 +x - 2 < - 4 +x - 2 < - 5 +x - 2 < - 6 +x - 2 < - 7 +x - 2 < - 8 +x - 2 < 0 +x - 2 < 1 +x - 2 > - 3 \times 3 +x - 2 > - 4 +x - 2 > - 5 +x - 2 > - 7 +x - 2 > - 8 +x - 2 > - 9 +x - 2 > 0 +x - 2 \geq - 3 +x - 2 \geq - 4 +x - 2 \geq - 5 +x - 2 \geq -1 +x - 2 \geq 0 +x - 2 \geq 1 +x - 2 \geq 10, x - 2 \leq - 10 +x - 2 \geq 11 +x - 2 \geq 11, x - 2 \leq - 11 +x - 2 \geq 12, x - 2 \leq - 12 +x - 2 \geq 13, x - 2 \leq - 13 +x - 2 \geq 14, x - 2 \leq - 14 +x - 2 \geq 15, x - 2 \leq - 15 +x - 2 \geq 2 +x - 2 \geq 3 +x - 2 \geq 3, x - 2 \leq - 3 +x - 2 \geq 4 +x - 2 \geq 4, x - 2 \leq - 4 +x - 2 \geq 5 +x - 2 \geq 5, x - 2 \leq - 5 +x - 2 \geq 6 +x - 2 \geq 6, x - 2 \leq - 6 +x - 2 \geq 7 +x - 2 \geq 7, x - 2 \leq - 7 +x - 2 \geq 8 +x - 2 \geq 8, x - 2 \leq - 8 +x - 2 \geq 9 +x - 2 \geq 9, x - 2 \leq - 9 +x - 2 \leq - 3 \times 3 +x - 2 \leq - 10 +x - 2 \leq - 11 +x - 2 \leq - 12 +x - 2 \leq - 13 +x - 2 \leq - 15 +x - 2 \leq - 6 +x - 2 \leq - 7 +x - 2 \leq - 8 +x - 2 \leq - 9 +x - 2 \leq 0 +x - 20 + 20 < 19 + 20 +x - 20 + 20 < 3 + 20 +x - 20 + 20 > 12 + 20 +x - 20 + 20 > 13 + 20 +x - 20 + 20 > 15 + 20 +x - 20 + 20 > 16 + 20 +x - 20 + 20 > 20 + 20 +x - 20 - y \geq 25 +x - 221 \leq 28 x - 32 +x - 221 \leq 4 \left( 7 x - 8\right) +x - 23 - y \geq 15 +x - 23 - y \geq 20 +x - 26 - y \geq 15 +x - 26 - y \geq 25 +x - 27 - y \geq 20 +x - 28 - y \geq 30 +x - 29 - y \geq 15 +x - 3 + 3 < - 2 + 3 +x - 3 + 3 < 11 + 3 +x - 3 + 3 < 12 + 3 +x - 3 + 3 < 13 + 3 +x - 3 + 3 < 14 + 3 +x - 3 + 3 < 16 + 3 +x - 3 + 3 < 4 + 3 +x - 3 + 3 > 15 + 3 +x - 3 + 3 > 5 + 3 +x - 3 + 3 > 7 + 3 +x - 3 + 3 \geq 4 + 3 +x - 3 + 3 \geq 5 + 3 +x - 3 + 3 \geq 6 + 3 +x - 3 + 3 \geq 7 + 3 +x - 3 + 3 \geq 8 + 3 +x - 3 + 3 \leq - 2 + 3 +x - 3 - 5 +x - 3 < - 2 +x - 3 < - 4 +x - 3 < - 6 +x - 3 < - 9 +x - 3 < -1 +x - 3 < 2 +x - 3 > - 2 \times 3 +x - 3 > - 2 \times 6 +x - 3 > - 12 +x - 3 > - 6 +x - 3 > 0 +x - 3 \geq - 2 +x - 3 \geq - 4 +x - 3 \geq - 5 +x - 3 \geq - 6 +x - 3 \geq - 7 +x - 3 \geq - 9 +x - 3 \geq 0 +x - 3 \geq 10, x - 3 \leq - 10 +x - 3 \geq 11, x - 3 \leq - 11 +x - 3 \geq 12, x - 3 \leq - 12 +x - 3 \geq 13 +x - 3 \geq 13, x - 3 \leq - 13 +x - 3 \geq 14, x - 3 \leq - 14 +x - 3 \geq 15, x - 3 \leq - 15 +x - 3 \geq 2 +x - 3 \geq 2, x - 3 \leq - 2 +x - 3 \geq 3 +x - 3 \geq 4 +x - 3 \geq 4, x - 3 \leq - 4 +x - 3 \geq 5 +x - 3 \geq 5, x - 3 \leq - 5 +x - 3 \geq 6 +x - 3 \geq 6, x - 3 \leq - 6 +x - 3 \geq 7 +x - 3 \geq 7, x - 3 \leq - 7 +x - 3 \geq 8 +x - 3 \geq 8, x - 3 \leq - 8 +x - 3 \geq 9 +x - 3 \geq 9, x - 3 \leq - 9 +x - 3 \leq - 2 \times 6 +x - 3 \leq - 10 +x - 3 \leq - 11 +x - 3 \leq - 12 +x - 3 \leq - 13 +x - 3 \leq - 5 +x - 3 \leq - 6 +x - 3 \leq - 7 +x - 3 \leq - 8 +x - 3 \leq - 9 +x - 3 \leq 0 +x - 3 \leq 3 +x - 3 \leq 6 +x - 30 - y \geq 25 +x - 33 - y \geq 15 +x - 33 - y \geq 30 +x - 34 - y \geq 15 +x - 35 - y \geq 30 +x - 35 \leq 15 x - 21 +x - 35 \leq 3 \left( 5 x - 7\right) +x - 37 - y \geq 30 +x - 38 - y \geq 20 +x - 4 +x - 4 + 4 < - 2 + 4 +x - 4 + 4 < - 3 + 4 +x - 4 + 4 < 11 + 4 +x - 4 + 4 < 12 + 4 +x - 4 + 4 < 13 + 4 +x - 4 + 4 < 14 + 4 +x - 4 + 4 < 15 + 4 +x - 4 + 4 < 18 + 4 +x - 4 + 4 < 7 + 4 +x - 4 + 4 > 1 + 4 +x - 4 + 4 > 7 + 4 +x - 4 + 4 \geq 12 + 4 +x - 4 + 4 \geq 5 + 4 +x - 4 + 4 \geq 6 + 4 +x - 4 + 4 \geq 7 + 4 +x - 4 + 4 \geq 8 + 4 +x - 4 + 4 \geq 9 + 4 +x - 4 + 4 \leq - 2 + 4 +x - 4 + 4 \leq - 3 + 4 +x - 4 + 4 \leq 11 + 4 +x - 4 + 4 \leq 3 + 4 +x - 4 - x^{2} + 4 x \geq 2 +x - 4 < - 10 +x - 4 < - 2 +x - 4 < - 3 +x - 4 < - 5 +x - 4 < - 6 +x - 4 < - 7 +x - 4 < - 8 +x - 4 < - 9 +x - 4 < -1 +x - 4 < 0 +x - 4 < 1 +x - 4 < 2 +x - 4 > - 2 \times 6 +x - 4 > - 12 +x - 4 > - 2 +x - 4 > - 6 +x - 4 > 1 \times 3 +x - 4 > 0 +x - 4 > 3 +x - 4 \geq - 10 +x - 4 \geq - 5 +x - 4 \geq - 9 +x - 4 \geq -1 +x - 4 \geq 0 +x - 4 \geq 10, x - 4 \leq - 10 +x - 4 \geq 11, x - 4 \leq - 11 +x - 4 \geq 12, x - 4 \leq - 12 +x - 4 \geq 13, x - 4 \leq - 13 +x - 4 \geq 14, x - 4 \leq - 14 +x - 4 \geq 15, x - 4 \leq - 15 +x - 4 \geq 2 +x - 4 \geq 2, x - 4 \leq - 2 +x - 4 \geq 3 +x - 4 \geq 3, x - 4 \leq - 3 +x - 4 \geq 4 +x - 4 \geq 4, x - 4 \leq - 4 +x - 4 \geq 5 +x - 4 \geq 5, x - 4 \leq - 5 +x - 4 \geq 6 +x - 4 \geq 6, x - 4 \leq - 6 +x - 4 \geq 7 +x - 4 \geq 7, x - 4 \leq - 7 +x - 4 \geq 8 +x - 4 \geq 8, x - 4 \leq - 8 +x - 4 \geq 9 +x - 4 \geq 9, x - 4 \leq - 9 +x - 4 \leq - 2 \times 6 +x - 4 \leq - 10 +x - 4 \leq - 11 +x - 4 \leq - 12 +x - 4 \leq - 13 +x - 4 \leq - 15 +x - 4 \leq - 5 +x - 4 \leq - 6 +x - 4 \leq - 7 +x - 4 \leq - 8 +x - 4 \leq - 9 +x - 4 \leq 1 \times 3 +x - 4 \leq 0 +x - 4 \leq 3 +x - 40 - y \geq 20 +x - 40 - y \geq 25 +x - 47 \leq 20 x - 28 +x - 47 \leq 4 \left( 5 x - 7\right) +x - 5 + 5 < - 2 + 5 +x - 5 + 5 < - 3 + 5 +x - 5 + 5 < - 4 + 5 +x - 5 + 5 < 11 + 5 +x - 5 + 5 < 12 + 5 +x - 5 + 5 < 13 + 5 +x - 5 + 5 < 14 + 5 +x - 5 + 5 > 4 + 5 +x - 5 + 5 \geq 12 + 5 +x - 5 + 5 \geq 15 + 5 +x - 5 + 5 \geq 6 + 5 +x - 5 + 5 \geq 7 + 5 +x - 5 + 5 \geq 8 + 5 +x - 5 + 5 \geq 9 + 5 +x - 5 + 5 \leq - 2 + 5 +x - 5 + 5 \leq - 3 + 5 +x - 5 + 5 \leq - 4 + 5 +x - 5 - 4 +x - 5 < - 10 +x - 5 < - 2 +x - 5 < - 3 +x - 5 < - 4 +x - 5 < - 6 +x - 5 < - 8 +x - 5 < -1 +x - 5 < 1 +x - 5 > - 6 +x - 5 > 0 +x - 5 > 3 +x - 5 \geq - 2 +x - 5 \geq - 4 +x - 5 \geq - 6 +x - 5 \geq - 7 +x - 5 \geq - 9 +x - 5 \geq -1 +x - 5 \geq 0 +x - 5 \geq 10 +x - 5 \geq 10, x - 5 \leq - 10 +x - 5 \geq 11, x - 5 \leq - 11 +x - 5 \geq 12, x - 5 \leq - 12 +x - 5 \geq 13, x - 5 \leq - 13 +x - 5 \geq 14, x - 5 \leq - 14 +x - 5 \geq 15, x - 5 \leq - 15 +x - 5 \geq 2 +x - 5 \geq 2, x - 5 \leq - 2 +x - 5 \geq 3 +x - 5 \geq 3, x - 5 \leq - 3 +x - 5 \geq 4 +x - 5 \geq 4, x - 5 \leq - 4 +x - 5 \geq 5, x - 5 \leq - 5 +x - 5 \geq 6 +x - 5 \geq 6, x - 5 \leq - 6 +x - 5 \geq 7 +x - 5 \geq 7, x - 5 \leq - 7 +x - 5 \geq 8 +x - 5 \geq 8, x - 5 \leq - 8 +x - 5 \geq 9 +x - 5 \geq 9, x - 5 \leq - 9 +x - 5 \leq - 10 +x - 5 \leq - 11 +x - 5 \leq - 12 +x - 5 \leq - 13 +x - 5 \leq - 14 +x - 5 \leq - 6 +x - 5 \leq - 7 +x - 5 \leq - 8 +x - 5 \leq - 9 +x - 5 \leq 1 \times 3 +x - 5 \leq 28 x - 32 +x - 5 \leq 3 x - 9 +x - 5 \leq 4 \left( 7 x - 8\right) +x - 5 \leq 0 +x - 5 \leq 3 +x - 5.5 > - 0.05 +x - 59 \leq 28 x - 32 +x - 59 \leq 4 \left( 7 x - 8\right) +x - 6 + 6 < - 2 + 6 +x - 6 + 6 < - 3 + 6 +x - 6 + 6 < - 4 + 6 +x - 6 + 6 < - 5 + 6 +x - 6 + 6 < 11 + 6 +x - 6 + 6 < 12 + 6 +x - 6 + 6 < 13 + 6 +x - 6 + 6 \geq 7 + 6 +x - 6 + 6 \geq 8 + 6 +x - 6 + 6 \geq 9 + 6 +x - 6 + 6 \leq - 2 + 6 +x - 6 + 6 \leq - 3 + 6 +x - 6 + 6 \leq - 4 + 6 +x - 6 < - 10 +x - 6 < - 12 +x - 6 < - 2 +x - 6 < - 3 +x - 6 < - 4 +x - 6 < - 5 +x - 6 < - 7 +x - 6 < - 8 +x - 6 < - 9 +x - 6 < -1 +x - 6 > - 2 \times 3 +x - 6 > - 6 +x - 6 \geq - 10 +x - 6 \geq - 12 +x - 6 \geq - 13 +x - 6 \geq - 2 +x - 6 \geq - 5 +x - 6 \geq 0 +x - 6 \geq 10, x - 6 \leq - 10 +x - 6 \geq 11, x - 6 \leq - 11 +x - 6 \geq 12, x - 6 \leq - 12 +x - 6 \geq 13, x - 6 \leq - 13 +x - 6 \geq 14, x - 6 \leq - 14 +x - 6 \geq 15, x - 6 \leq - 15 +x - 6 \geq 2 +x - 6 \geq 2, x - 6 \leq - 2 +x - 6 \geq 3 +x - 6 \geq 3, x - 6 \leq - 3 +x - 6 \geq 4, x - 6 \leq - 4 +x - 6 \geq 5, x - 6 \leq - 5 +x - 6 \geq 6, x - 6 \leq - 6 +x - 6 \geq 7 +x - 6 \geq 7, x - 6 \leq - 7 +x - 6 \geq 8 +x - 6 \geq 8, x - 6 \leq - 8 +x - 6 \geq 9 +x - 6 \geq 9, x - 6 \leq - 9 +x - 6 \leq - 2 \times 3 +x - 6 \leq - 10 +x - 6 \leq - 11 +x - 6 \leq - 12 +x - 6 \leq - 13 +x - 6 \leq - 14 +x - 6 \leq - 15 +x - 6 \leq - 4 +x - 6 \leq - 6 +x - 6 \leq - 7 +x - 6 \leq - 8 +x - 6 \leq - 9 +x - 6 \leq 0 +x - 6 \leq 13 +x - 63 \leq 15 x - 21 +x - 63 \leq 3 \left( 5 x - 7\right) +x - 7 + 7 < - 2 + 7 +x - 7 + 7 < - 3 + 7 +x - 7 + 7 < - 4 + 7 +x - 7 + 7 < - 5 + 7 +x - 7 + 7 < - 6 + 7 +x - 7 + 7 < 11 + 7 +x - 7 + 7 < 12 + 7 +x - 7 + 7 < 13 + 7 +x - 7 + 7 > 9 + 7 +x - 7 + 7 \geq 8 + 7 +x - 7 + 7 \geq 9 + 7 +x - 7 + 7 \leq - 2 + 7 +x - 7 + 7 \leq - 3 + 7 +x - 7 + 7 \leq - 4 + 7 +x - 7 + 7 \leq - 5 + 7 +x - 7 + 7 \leq - 6 + 7 +x - 7 + 7 \leq 11 + 7 +x - 7 + 7 \leq 12 + 7 +x - 7 < - 10 +x - 7 < - 2 +x - 7 < - 3 +x - 7 < - 4 +x - 7 < - 5 +x - 7 < - 6 +x - 7 < - 8 +x - 7 < - 9 +x - 7 < -1 +x - 7 > - 5 \times 3 +x - 7 > - 13 +x - 7 > - 15 +x - 7 > - 6 +x - 7 \geq - 12 +x - 7 \geq - 13 +x - 7 \geq - 6 +x - 7 \geq - 8 +x - 7 \geq - 9 +x - 7 \geq -1 +x - 7 \geq 0 +x - 7 \geq 10 +x - 7 \geq 10, x - 7 \leq - 10 +x - 7 \geq 11 +x - 7 \geq 11, x - 7 \leq - 11 +x - 7 \geq 12 +x - 7 \geq 12, x - 7 \leq - 12 +x - 7 \geq 13, x - 7 \leq - 13 +x - 7 \geq 14, x - 7 \leq - 14 +x - 7 \geq 15, x - 7 \leq - 15 +x - 7 \geq 2, x - 7 \leq - 2 +x - 7 \geq 3, x - 7 \leq - 3 +x - 7 \geq 4, x - 7 \leq - 4 +x - 7 \geq 5, x - 7 \leq - 5 +x - 7 \geq 6, x - 7 \leq - 6 +x - 7 \geq 7, x - 7 \leq - 7 +x - 7 \geq 8 +x - 7 \geq 8, x - 7 \leq - 8 +x - 7 \geq 9 +x - 7 \geq 9, x - 7 \leq - 9 +x - 7 \leq - 5 \times 3 +x - 7 \leq - 10 +x - 7 \leq - 11 +x - 7 \leq - 12 +x - 7 \leq - 13 +x - 7 \leq - 14 +x - 7 \leq - 15 +x - 7 \leq - 5 +x - 7 \leq - 6 +x - 7 \leq - 7 +x - 7 \leq - 8 +x - 7 \leq - 9 +x - 7 \leq 15 x - 21 +x - 7 \leq 3 \left( 5 x - 7\right) +x - 7 \leq 0 +x - 77 \leq 15 x - 21 +x - 77 \leq 3 \left( 5 x - 7\right) +x - 8 +x - 8 + 8 < - 2 + 8 +x - 8 + 8 < - 3 + 8 +x - 8 + 8 < - 4 + 8 +x - 8 + 8 < - 5 + 8 +x - 8 + 8 < - 6 + 8 +x - 8 + 8 < - 7 + 8 +x - 8 + 8 < 1 + 8 +x - 8 + 8 < 11 + 8 +x - 8 + 8 > 10 + 8 +x - 8 + 8 > 18 + 8 +x - 8 + 8 > 3 + 8 +x - 8 + 8 > 5 + 8 +x - 8 + 8 \geq 16 + 8 +x - 8 + 8 \geq 2 + 8 +x - 8 + 8 \geq 9 + 8 +x - 8 + 8 \leq - 2 + 8 +x - 8 + 8 \leq - 3 + 8 +x - 8 + 8 \leq - 4 + 8 +x - 8 + 8 \leq - 5 + 8 +x - 8 + 8 \leq - 6 + 8 +x - 8 + 8 \leq - 7 + 8 +x - 8 + 8 \leq 17 + 8 +x - 8 < - 2 +x - 8 < - 3 +x - 8 < - 4 +x - 8 < - 5 +x - 8 < - 6 +x - 8 < - 7 +x - 8 > - 5 \times 3 +x - 8 > - 15 +x - 8 > - 6 +x - 8 \geq 0 +x - 8 \geq 10, x - 8 \leq - 10 +x - 8 \geq 11, x - 8 \leq - 11 +x - 8 \geq 12, x - 8 \leq - 12 +x - 8 \geq 13, x - 8 \leq - 13 +x - 8 \geq 14, x - 8 \leq - 14 +x - 8 \geq 15, x - 8 \leq - 15 +x - 8 \geq 2, x - 8 \leq - 2 +x - 8 \geq 3, x - 8 \leq - 3 +x - 8 \geq 4, x - 8 \leq - 4 +x - 8 \geq 5, x - 8 \leq - 5 +x - 8 \geq 6, x - 8 \leq - 6 +x - 8 \geq 7 +x - 8 \geq 7, x - 8 \leq - 7 +x - 8 \geq 8, x - 8 \leq - 8 +x - 8 \geq 9 +x - 8 \geq 9, x - 8 \leq - 9 +x - 8 \leq - 5 \times 3 +x - 8 \leq - 10 +x - 8 \leq - 11 +x - 8 \leq - 12 +x - 8 \leq - 15 +x - 8 \leq - 5 +x - 8 \leq - 6 +x - 8 \leq - 7 +x - 8 \leq - 8 +x - 8 \leq - 9 +x - 8 \leq 0 +x - 85 \leq 20 x - 28 +x - 85 \leq 4 \left( 5 x - 7\right) +x - 86 \leq 28 x - 32 +x - 86 \leq 4 \left( 7 x - 8\right) +x - 9 +x - 9 + 9 < - 2 + 9 +x - 9 + 9 < - 3 + 9 +x - 9 + 9 < - 4 + 9 +x - 9 + 9 < - 5 + 9 +x - 9 + 9 < - 7 + 9 +x - 9 + 9 < - 8 + 9 +x - 9 + 9 \geq 14 + 9 +x - 9 + 9 \leq - 3 + 9 +x - 9 + 9 \leq - 4 + 9 +x - 9 + 9 \leq - 5 + 9 +x - 9 + 9 \leq - 6 + 9 +x - 9 + 9 \leq - 7 + 9 +x - 9 + 9 \leq - 8 + 9 +x - 9 - 3 +x - 9 < - 2 +x - 9 < - 3 +x - 9 < - 4 +x - 9 < - 5 +x - 9 < - 7 +x - 9 < - 8 +x - 9 > - 3 \times 6 +x - 9 > - 5 \times 3 +x - 9 > - 15 +x - 9 > - 18 +x - 9 \geq 0 +x - 9 \geq 10 +x - 9 \geq 10, x - 9 \leq - 10 +x - 9 \geq 11, x - 9 \leq - 11 +x - 9 \geq 12, x - 9 \leq - 12 +x - 9 \geq 13, x - 9 \leq - 13 +x - 9 \geq 14, x - 9 \leq - 14 +x - 9 \geq 2, x - 9 \leq - 2 +x - 9 \geq 3, x - 9 \leq - 3 +x - 9 \geq 4, x - 9 \leq - 4 +x - 9 \geq 5, x - 9 \leq - 5 +x - 9 \geq 6, x - 9 \leq - 6 +x - 9 \geq 7, x - 9 \leq - 7 +x - 9 \geq 8 +x - 9 \geq 8, x - 9 \leq - 8 +x - 9 \geq 9, x - 9 \leq - 9 +x - 9 \leq - 3 \times 6 +x - 9 \leq - 5 \times 3 +x - 9 \leq - 10 +x - 9 \leq - 11 +x - 9 \leq - 12 +x - 9 \leq - 14 +x - 9 \leq - 15 +x - 9 \leq - 18 +x - 9 \leq - 4 +x - 9 \leq - 5 +x - 9 \leq - 6 +x - 9 \leq - 7 +x - 9 \leq - 8 +x - 9 \leq - 9 +x - 9 \leq 4 \left( 5 x - 7\right) +x - 9 \leq 0 +x - 91 \leq 15 x - 21 +x - 91 \leq 3 \left( 5 x - 7\right) +x - \frac{4 x}{5} > - 9 + 14 +x - \frac{x}{14} > - 2 + 7 +x - \left(20 + y\right) \geq 15 +x - \left(20 + y\right) \geq 25 +x - \left(20 + y\right) \geq 30 +x - \left(21 + y\right) \geq 20 +x - \left(22 + y\right) \geq 15 +x - \left(22 + y\right) \geq 25 +x - \left(23 + y\right) \geq 15 +x - \left(23 + y\right) \geq 20 +x - \left(23 + y\right) \geq 30 +x - \left(25 + y\right) \geq 15 +x - \left(25 + y\right) \geq 20 +x - \left(25 + y\right) \geq 25 +x - \left(26 + y\right) \geq 15 +x - \left(26 + y\right) \geq 25 +x - \left(27 + y\right) \geq 20 +x - \left(28 + y\right) \geq 30 +x - \left(29 + y\right) \geq 15 +x - \left(29 + y\right) \geq 25 +x - \left(30 + y\right) \geq 15 +x - \left(30 + y\right) \geq 25 +x - \left(30 + y\right) \geq 30 +x - \left(31 + y\right) \geq 20 +x - \left(31 + y\right) \geq 25 +x - \left(33 + y\right) \geq 15 +x - \left(33 + y\right) \geq 20 +x - \left(33 + y\right) \geq 30 +x - \left(34 + y\right) \geq 15 +x - \left(34 + y\right) \geq 25 +x - \left(35 + y\right) \geq 15 +x - \left(35 + y\right) \geq 20 +x - \left(35 + y\right) \geq 30 +x - \left(36 + y\right) \geq 25 +x - \left(36 + y\right) \geq 30 +x - \left(37 + y\right) \geq 15 +x - \left(37 + y\right) \geq 30 +x - \left(38 + y\right) \geq 20 +x - \left(38 + y\right) \geq 30 +x - \left(40 + y\right) \geq 20 +x - \left(40 + y\right) \geq 25 +x < - 1 +x < - 1 , 1 < x < 3 +x < - 1 , x > 2 +x < - 1 , x > 3 +x < - 10 +x < - 10 , x > - 3 +x < - 10 , x > - 5 +x < - 10 , x > - 6 +x < - 10 , x > - 7 +x < - 10 , x > 0 +x < - 10 , x > 1 +x < - 10 , x > 3 +x < - 10 , x > 4 +x < - 10 , x > 5 +x < - 10 , x > 6 +x < - 10 , x > 7 +x < - 10 , x > 8 +x < - 10 , x > 9 +x < - 100 +x < - 102 +x < - 105 +x < - 108 +x < - 11 +x < - 11 , x > - 4 +x < - 11 , x > - 5 +x < - 11 , x > - 6 +x < - 11 , x > - 7 +x < - 11 , x > - 9 +x < - 11 , x > -1 +x < - 11 , x > 0 +x < - 11 , x > 1 +x < - 11 , x > 11 +x < - 11 , x > 2 +x < - 11 , x > 3 +x < - 11 , x > 7 +x < - 11 , x > 9 +x < - 112 +x < - 119 +x < - 12 +x < - 12 , x > - 2 +x < - 12 , x > - 3 +x < - 12 , x > - 4 +x < - 12 , x > 1 +x < - 12 , x > 3 +x < - 12 , x > 8 +x < - 120 +x < - 128 +x < - 13 +x < - 132 +x < - 136 +x < - 14 +x < - 143 +x < - 144 +x < - 15 +x < - 150 +x < - 16 +x < - 160 +x < - 165 +x < - 17 +x < - 176 +x < - 18 +x < - 182 +x < - 19 +x < - 195 +x < - 2 +x < - 2 \text{ or } x > 2 +x < - 2 , - 2 < x < 3 +x < - 2 , - 2 < x < 4 +x < - 2 , - 2 < x < 5 +x < - 2 , - 2 < x < 6 +x < - 2 , - 2 < x < 7 +x < - 2 , 0 < x < 2 +x < - 2 , 1 < x < 4 +x < - 2 , x > -1 +x < - 2 , x > 1 +x < - 2 , x > 10 +x < - 2 , x > 2 +x < - 2 , x > 3 +x < - 2 , x > 4 +x < - 2 , x > 5 +x < - 2 , x > 6 +x < - 2 , x > 7 +x < - 2 , x > 8 +x < - 2 , x > 9 +x < - 20 +x < - 204 +x < - 21 +x < - 22 +x < - 220 +x < - 224 +x < - 23 +x < - 234 +x < - 24 +x < - 25 +x < - 255 +x < - 256 +x < - 26 +x < - 266 +x < - 27 +x < - 270 +x < - 272 +x < - 28 +x < - 280 +x < - 288 +x < - 29 +x < - 3 +x < - 3 \text{ or } x > 0 +x < - 3 \text{ or } x > 3 +x < - 3 , - 1 < x < 2 +x < - 3 , - 1 < x < 3 +x < - 3 , - 2 < x < 2 +x < - 3 , - 2 < x < 3 +x < - 3 , - 3 < x < 2 +x < - 3 , - 3 < x < 4 +x < - 3 , - 3 < x < 5 +x < - 3 , - 3 < x < 6 +x < - 3 , - 3 < x < 7 +x < - 3 , - 3 < x < 9 +x < - 3 , -1 < x < 1 +x < - 3 , 0 < x < 3 +x < - 3 , x > - 2 +x < - 3 , x > -1 +x < - 3 , x > 0 +x < - 3 , x > 1 +x < - 3 , x > 10 +x < - 3 , x > 11 +x < - 3 , x > 2 +x < - 3 , x > 3 +x < - 3 , x > 4 +x < - 3 , x > 5 +x < - 3 , x > 6 +x < - 3 , x > 7 +x < - 3 , x > 8 +x < - 3 , x > 9 +x < - 30 +x < - 31 +x < - 32 +x < - 320 +x < - 33 +x < - 34 +x < - 35 +x < - 36 +x < - 37 +x < - 38 +x < - 4 +x < - 4 \text{ or } x > 4 +x < - 4 , - 1 < x < 2 +x < - 4 , - 1 < x < 3 +x < - 4 , - 2 < x < 2 +x < - 4 , - 2 < x < 3 +x < - 4 , - 4 < x < 2 +x < - 4 , - 4 < x < 3 +x < - 4 , - 4 < x < 5 +x < - 4 , - 4 < x < 7 +x < - 4 , - 4 < x < 8 +x < - 4 , - 4 < x < 9 +x < - 4 , -1 < x < 2 +x < - 4 , x > - 2 +x < - 4 , x > - 3 +x < - 4 , x > -1 +x < - 4 , x > 0 +x < - 4 , x > 1 +x < - 4 , x > 10 +x < - 4 , x > 2 +x < - 4 , x > 3 +x < - 4 , x > 4 +x < - 4 , x > 5 +x < - 4 , x > 6 +x < - 4 , x > 7 +x < - 4 , x > 8 +x < - 4 , x > 9 +x < - 40 +x < - 400 +x < - 41 +x < - 42 +x < - 43 +x < - 44 +x < - 45 +x < - 46 +x < - 48 +x < - 49 +x < - 5 +x < - 5 \text{ or } x > 5 +x < - 5 , - 5 < x < 2 +x < - 5 , - 5 < x < 3 +x < - 5 , - 5 < x < 4 +x < - 5 , - 5 < x < 6 +x < - 5 , - 5 < x < 7 +x < - 5 , - 5 < x < 8 +x < - 5 , - 5 < x < 9 +x < - 5 , x > - 2 +x < - 5 , x > - 3 +x < - 5 , x > - 4 +x < - 5 , x > -1 +x < - 5 , x > 0 +x < - 5 , x > 1 +x < - 5 , x > 10 +x < - 5 , x > 11 +x < - 5 , x > 2 +x < - 5 , x > 3 +x < - 5 , x > 4 +x < - 5 , x > 5 +x < - 5 , x > 6 +x < - 5 , x > 7 +x < - 5 , x > 8 +x < - 5 , x > 9 +x < - 50 +x < - 51 +x < - 53 +x < - 54 +x < - 55 +x < - 56 +x < - 57 +x < - 58 +x < - 59 +x < - 6 +x < - 6 \text{ or } x > 6 +x < - 6 , - 6 < x < 2 +x < - 6 , - 6 < x < 3 +x < - 6 , - 6 < x < 4 +x < - 6 , - 6 < x < 5 +x < - 6 , - 6 < x < 7 +x < - 6 , - 6 < x < 8 +x < - 6 , x > - 2 +x < - 6 , x > - 3 +x < - 6 , x > - 4 +x < - 6 , x > - 5 +x < - 6 , x > -1 +x < - 6 , x > 1 +x < - 6 , x > 10 +x < - 6 , x > 11 +x < - 6 , x > 12 +x < - 6 , x > 2 +x < - 6 , x > 3 +x < - 6 , x > 4 +x < - 6 , x > 5 +x < - 6 , x > 6 +x < - 6 , x > 7 +x < - 6 , x > 8 +x < - 6 , x > 9 +x < - 60 +x < - 62 +x < - 63 +x < - 7 +x < - 7 , - 7 < x < 2 +x < - 7 , - 7 < x < 3 +x < - 7 , - 7 < x < 4 +x < - 7 , - 7 < x < 5 +x < - 7 , - 7 < x < 8 +x < - 7 , - 7 < x < 9 +x < - 7 , x > - 2 +x < - 7 , x > - 3 +x < - 7 , x > - 4 +x < - 7 , x > - 5 +x < - 7 , x > - 6 +x < - 7 , x > -1 +x < - 7 , x > 0 +x < - 7 , x > 1 +x < - 7 , x > 2 +x < - 7 , x > 3 +x < - 7 , x > 4 +x < - 7 , x > 5 +x < - 7 , x > 6 +x < - 7 , x > 7 +x < - 7 , x > 8 +x < - 7 , x > 9 +x < - 70 +x < - 72 +x < - 75 +x < - 76 +x < - 8 +x < - 8 , - 8 < x < 2 +x < - 8 , - 8 < x < 3 +x < - 8 , - 8 < x < 4 +x < - 8 , - 8 < x < 5 +x < - 8 , - 8 < x < 6 +x < - 8 , - 8 < x < 7 +x < - 8 , - 8 < x < 9 +x < - 8 , x > - 2 +x < - 8 , x > - 3 +x < - 8 , x > - 4 +x < - 8 , x > - 5 +x < - 8 , x > - 6 +x < - 8 , x > - 7 +x < - 8 , x > -1 +x < - 8 , x > 0 +x < - 8 , x > 1 +x < - 8 , x > 11 +x < - 8 , x > 12 +x < - 8 , x > 2 +x < - 8 , x > 3 +x < - 8 , x > 4 +x < - 8 , x > 5 +x < - 8 , x > 6 +x < - 8 , x > 7 +x < - 8 , x > 8 +x < - 8 , x > 9 +x < - 80 +x < - 81 +x < - 84 +x < - 85 +x < - 9 +x < - 9 , - 9 < x < 2 +x < - 9 , - 9 < x < 3 +x < - 9 , - 9 < x < 4 +x < - 9 , - 9 < x < 6 +x < - 9 , - 9 < x < 7 +x < - 9 , - 9 < x < 8 +x < - 9 , x > - 2 +x < - 9 , x > - 3 +x < - 9 , x > - 4 +x < - 9 , x > - 5 +x < - 9 , x > - 7 +x < - 9 , x > - 8 +x < - 9 , x > -1 +x < - 9 , x > 0 +x < - 9 , x > 1 +x < - 9 , x > 2 +x < - 9 , x > 3 +x < - 9 , x > 4 +x < - 9 , x > 5 +x < - 9 , x > 6 +x < - 9 , x > 7 +x < - 9 , x > 8 +x < - 9 , x > 9 +x < - 90 +x < - \frac{10}{2} +x < - \frac{11}{7} +x < - \frac{12}{2} +x < - \frac{13}{4} +x < - \frac{14}{15} +x < - \frac{14}{5} +x < - \frac{15}{17} +x < - \frac{15}{22} +x < - \frac{16}{15} +x < - \frac{16}{25} +x < - \frac{17}{2} +x < - \frac{17}{6} +x < - \frac{18}{35} +x < - \frac{19}{18} +x < - \frac{19}{30} +x < - \frac{1}{2} +x < - \frac{20}{21} +x < - \frac{21}{23} +x < - \frac{21}{26} +x < - \frac{22}{13} +x < - \frac{22}{2} +x < - \frac{23}{13} +x < - \frac{25}{14} +x < - \frac{26}{17} +x < - \frac{26}{49} +x < - \frac{27}{49} +x < - \frac{27}{8} +x < - \frac{28}{30} +x < - \frac{29}{25} +x < - \frac{29}{28} +x < - \frac{29}{2} +x < - \frac{2}{13} +x < - \frac{31}{15} +x < - \frac{31}{22} +x < - \frac{32}{35} +x < - \frac{33}{13} +x < - \frac{33}{46} +x < - \frac{34}{11} +x < - \frac{34}{27} +x < - \frac{36}{70} +x < - \frac{37}{2} +x < - \frac{37}{35} +x < - \frac{37}{43} +x < - \frac{38}{17} +x < - \frac{38}{27} +x < - \frac{3}{2} +x < - \frac{43}{32} +x < - \frac{44}{21} +x < - \frac{45}{17} +x < - \frac{46}{17} +x < - \frac{4}{15} +x < - \frac{4}{3} +x < - \frac{4}{5} +x < - \frac{50}{33} +x < - \frac{51}{43} +x < - \frac{53}{2} +x < - \frac{53}{54} +x < - \frac{58}{53} +x < - \frac{59}{33} +x < - \frac{5}{17} +x < - \frac{5}{3} +x < - \frac{60}{2} +x < - \frac{61}{18} +x < - \frac{61}{42} +x < - \frac{61}{45} +x < - \frac{62}{2} +x < - \frac{71}{2} +x < 2 \sqrt{13} +x < \frac{3}{\sqrt{2}} \times \frac{\sqrt{2}}{\sqrt{2}} +x < +5 +x < +9 +x < -1 +x < -1, x > 10 +x < -1, x > 12 +x < -1, x > 2 +x < -1, x > 3 +x < -1, x > 4 +x < -1, x > 5 +x < -1, x > 6 +x < -1, x > 7 +x < -1, x > 8 +x < -1, x > 9 +x < -1,1 < x < 3 +x < -1,x > 2 +x < -1,x > 3 +x < -10 +x < -100 +x < -104 +x < -10\times 8 +x < -11 +x < -110 +x < -112 +x < -114 +x < -119 +x < -12 +x < -120 +x < -121 +x < -126 +x < -128 +x < -13 +x < -130 +x < -133 +x < -136 +x < -14 +x < -143 +x < -144 +x < -15 +x < -152 +x < -16 +x < -160 +x < -165 +x < -168 +x < -169 +x < -17 +x < -170 +x < -171 +x < -176 +x < -18 +x < -182 +x < -187 +x < -19 +x < -192 +x < -195 +x < -196 +x < -2 +x < -2,0 < x < 2 +x < -2,1 < x < 4 +x < -2,or,x>2 +x < -2,x > 1 +x < -2,x > 2 +x < -2,x > 3 +x < -2,x>2 +x < -20 +x < -208 +x < -209 +x < -21 +x < -210 +x < -216 +x < -22 +x < -221 +x < -23 +x < -24 +x < -240 +x < -247 +x < -24\div 4 +x < -25 +x < -252 +x < -26 +x < -266 +x < -27 +x < -28 +x < -280 +x < -285 +x < -29 +x < -2or +x < -3 +x < -3,-1 < x < 1 +x < -3,-2 < x < 2 +x < -3,0 < x < 3 +x < -3,3 > x > 0 +x < -3,x > 1 +x < -30 +x < -306 +x < -31 +x < -32 +x < -320 +x < -323 +x < -33 +x < -34 +x < -340 +x < -342 +x < -35 +x < -36 +x < -37 +x < -38 +x < -380 +x < -39 +x < -4 +x < -4,-1 < x < 2 +x < -4,-1 < x < 3 +x < -40 +x < -400 +x < -42 +x < -44 +x < -45 +x < -48 +x < -49 +x < -5 +x < -50 +x < -52 +x < -54 +x < -56 +x < -57 +x < -5or5 < x +x < -6 +x < -60 +x < -63 +x < -64 +x < -65 +x < -68 +x < -7 +x < -70 +x < -72 +x < -75 +x < -77 +x < -78 +x < -8 +x < -80 +x < -81 +x < -84 +x < -9 +x < -90 +x < -91 +x < -96 +x < -99 +x < -\frac{14}{6} +x < -\frac{1}{25}+\frac{13}{5} +x < -\frac{1}{25}+\frac{65}{25} +x < -\frac{1}{2} +x < -\frac{25}{14} +x < -\frac{3}{2} +x < -\frac{49}{21} +x < -\frac{60}{10} +x < -\frac{75}{15} +x < -\frac{7}{3} +x < -\frac{8}{3} +x < 0 +x < 0 \text{ or } x > 2 +x < 0 \text{ or } x > 4 +x < 0 \text{ or } x > 6 +x < 0, x > 10 +x < 0, x > 12 +x < 0, x > 2 +x < 0, x > 4 +x < 0, x > 5 +x < 0, x > 6 +x < 0, x > 8 +x < 0, x > 9 +x < 0-21 +x < 0.025 +x < 0.05 +x < 0.075 +x < 0.1 +x < 0.1, x > 0.7 +x < 0.1, x > 1.9 +x < 0.14 +x < 0.15 +x < 0.2 +x < 0.22 +x < 0.25 +x < 0.3, x > 0.5 +x < 0.32 +x < 0.325 +x < 0.35 +x < 0.375 +x < 0.38 +x < 0.4 +x < 0.4, x > 1.6 +x < 0.42 +x < 0.425 +x < 0.44 +x < 0.45 +x < 0.48 +x < 0.5 +x < 0.5, x > 0.7 +x < 0.5, x > 1.1 +x < 0.52 +x < 0.525 +x < 0.55 +x < 0.56 +x < 0.6 +x < 0.6, x > 2.4 +x < 0.62 +x < 0.625 +x < 0.65 +x < 0.68 +x < 0.7 +x < 0.7, x > 0.9 +x < 0.7, x > 1.3 +x < 0.725 +x < 0.8 +x < 0.82 +x < 0.825 +x < 0.84 +x < 0.86 +x < 0.88 +x < 0.9 +x < 0.9, x > 2.1 +x < 0.92 +x < 0.94 +x < 0.95 +x < 0.96 +x < 0.975 +x < 1 +x < 1, x > 10 +x < 1, x > 11 +x < 1, x > 2 +x < 1, x > 3 +x < 1, x > 4 +x < 1, x > 5 +x < 1, x > 6 +x < 1, x > 7 +x < 1, x > 8 +x < 1, x > 9 +x < 1.02 +x < 1.04 +x < 1.05 +x < 1.06 +x < 1.075 +x < 1.1 +x < 1.1, x > 1.3 +x < 1.1, x > 1.7 +x < 1.12 +x < 1.15 +x < 1.175 +x < 1.18 +x < 1.2 +x < 1.225 +x < 1.24 +x < 1.25 +x < 1.2\overline {2} +x < 1.3 +x < 1.3, x > 1.5 +x < 1.3, x > 1.9 +x < 1.32 +x < 1.325 +x < 1.35 +x < 1.36 +x < 1.375 +x < 1.38 +x < 1.4 +x < 1.44 +x < 1.45 +x < 1.52 +x < 1.525 +x < 1.54 +x < 1.55 +x < 1.6 +x < 1.62 +x < 1.625 +x < 1.64 +x < 1.65 +x < 1.66 +x < 1.7 +x < 1.72 +x < 1.725 +x < 1.75 +x < 1.78 +x < 1.8 +x < 1.8, x > 3.2 +x < 1.82 +x < 1.825 +x < 1.84 +x < 1.85 +x < 1.86 +x < 1.88 +x < 1.9 +x < 1.9, x > 2.1 +x < 1.9, x > 2.5 +x < 1.92 +x < 1.925 +x < 1.94 +x < 1.95 +x < 1.96 +x < 10 +x < 100 +x < 1020 +x < 1096 +x < 11 +x < 12 +x < 123.25 +x < 125 +x < 13 +x < 1359 +x < 138 +x < 14 +x < 14-14 +x < 15 +x < 1566 +x < 157.5 +x < 16 +x < 16-11 +x < 1650 +x < 16\left(\frac{9x}{16}+1\right) +x < 17 +x < 17+17 +x < 17-3 +x < 18 +x < 19 +x < 195 +x < 1\frac{1}{6} +x < 1\frac{2}{12} +x < 1\frac{2}{13} +x < 1\frac{2}{15} +x < 2 +x < 2, x > 10 +x < 2, x > 12 +x < 2, x > 3 +x < 2, x > 4 +x < 2, x > 5 +x < 2, x > 6 +x < 2, x > 7 +x < 2, x > 8 +x < 2, x > 9 +x < 2,9-2x < -5 +x < 2,x > 7 +x < 2.02 +x < 2.025 +x < 2.05 +x < 2.06 +x < 2.08 +x < 2.1 +x < 2.12 +x < 2.14 +x < 2.16 +x < 2.175 +x < 2.2 +x < 2.22 +x < 2.225 +x < 2.26 +x < 2.3 +x < 2.3, x > 2.5 +x < 2.3, x > 3.7 +x < 2.325 +x < 2.34 +x < 2.35 +x < 2.36 +x < 2.42 +x < 2.425 +x < 2.46 +x < 2.475 +x < 2.48 +x < 2.52 +x < 2.54 +x < 2.56 +x < 2.575 +x < 2.6 +x < 2.62 +x < 2.65 +x < 2.66 +x < 2.68 +x < 2.7, x > 2.9 +x < 2.725 +x < 2.775 +x < 2.78 +x < 2.8 +x < 2.825 +x < 2.84 +x < 2.85 +x < 2.88 +x < 2.9 +x < 2.925 +x < 2.96 +x < 2.975 +x < 2.98 +x < 20 +x < 21 +x < 2128 +x < 22 +x < 23 +x < 24 +x < 25 +x < 256 +x < 26 +x < 261 +x < 264 +x < 27 +x < 27.625 +x < 28 +x < 2840.5 +x < 29 +x < 2\frac{1}{3} +x < 2\times 9 +x < 3 +x < 3, x > 12 +x < 3, x > 4 +x < 3, x > 5 +x < 3, x > 6 +x < 3, x > 7 +x < 3, x > 8 +x < 3, x > 9 +x < 3,x > 6 +x < 3,x > 8 +x < 3,x>6 +x < 3-4 +x < 3.025 +x < 3.04 +x < 3.1 +x < 3.1, x > 3.3 +x < 3.1, x > 3.7 +x < 3.1, x > 3.9 +x < 3.12 +x < 3.125 +x < 3.15 +x < 3.175 +x < 3.18 +x < 3.2 +x < 3.22 +x < 3.225 +x < 3.24 +x < 3.25 +x < 3.275 +x < 3.28 +x < 3.3 +x < 3.3, x > 3.5 +x < 3.3, x > 3.7 +x < 3.3, x > 3.9 +x < 3.325 +x < 3.35 +x < 3.36 +x < 3.38 +x < 3.4 +x < 3.42 +x < 3.44 +x < 3.45 +x < 3.475 +x < 3.48 +x < 3.5 +x < 3.52 +x < 3.525 +x < 3.54 +x < 3.56 +x < 3.575 +x < 3.6 +x < 3.6, x > 5.4 +x < 3.62 +x < 3.65 +x < 3.675 +x < 3.7 +x < 3.7, x > 3.9 +x < 3.72 +x < 3.74 +x < 3.75 +x < 3.76 +x < 3.775 +x < 3.78 +x < 3.85 +x < 3.95 +x < 3.975 +x < 30 +x < 304 +x < 31 +x < 32 +x < 33 +x < 34 +x < 35 +x < 351 +x < 36 +x < 3668 +x < 37 +x < 38 +x < 380 +x < 39 +x < 3\frac{1}{2} +x < 4 +x < 4, x > 5 +x < 4, x > 6 +x < 4, x > 7 +x < 4, x > 8 +x < 4, x > 9 +x < 4,x > 7 +x < 4,x > 8 +x < 4,x > 9 +x < 4,x>9 +x < 4-20 +x < 4.025 +x < 4.05 +x < 4.075 +x < 4.1 +x < 4.125 +x < 4.175 +x < 4.2 +x < 4.25 +x < 4.275 +x < 4.3 +x < 4.3, x > 4.7 +x < 4.325 +x < 4.35 +x < 4.4 +x < 4.4, x > 4.6 +x < 4.425 +x < 4.475 +x < 4.525 +x < 4.7 +x < 4.725 +x < 4.75 +x < 4.9 +x < 40 +x < 408 +x < 4140 +x < 4160 +x < 42 +x < 45 +x < 48 +x < 49 +x < 4959 +x < 5 +x < 5, x > 10 +x < 5, x > 6 +x < 5, x > 7 +x < 5, x > 8 +x < 5, x > 9 +x < 5,x > 8 +x < 5,x>10 +x < 5,x>8 +x < 5.05 +x < 5.2 +x < 5.2, x > 6.8 +x < 5.208\overline {3} +x < 5.4 +x < 5.6 +x < 5.75 +x < 50 +x < 54 +x < 56 +x < 6 +x < 6, x > 10 +x < 6, x > 11 +x < 6, x > 12 +x < 6, x > 7 +x < 6, x > 8 +x < 6, x > 9 +x < 6,x > 12 +x < 6-5 +x < 6.1 +x < 6.15 +x < 6.2 +x < 6.3 +x < 6.3, x > 7.7 +x < 6.35 +x < 6.4 +x < 6.5 +x < 6.65 +x < 6.7 +x < 6.7, x > 7.3 +x < 6.8 +x < 6.8, x > 8.2 +x < 6.85 +x < 6.95 +x < 60 +x < 63 +x < 64 +x < 64.5 +x < 686 +x < 7 +x < 7, x > 8 +x < 7, x > 9 +x < 7-5 +x < 7.05 +x < 7.1 +x < 7.3 +x < 7.35 +x < 7.4 +x < 7.75 +x < 7.8, x > 9.2 +x < 7.85 +x < 7.9 +x < 70 +x < 72 +x < 8 +x < 8, x > 11 +x < 8, x > 9 +x < 8-3 +x < 8.1 +x < 8.15 +x < 8.2 +x < 8.2, x > 9.8 +x < 8.3 +x < 8.3, x > 9.7 +x < 8.4, x > 8.6 +x < 8.7 +x < 8.7, x > 10.3 +x < 8.75 +x < 8.8, x > 10.2 +x < 8.85 +x < 8.9 +x < 8.9, x > 9.1 +x < 80 +x < 81 +x < 828 +x < 8or-8 +x < 9 +x < 9+3 +x < 9.15 +x < 9.2 +x < 9.3, x > 9.7 +x < 90 +x < 9\left(x > -9\right) +x < 9x+16 +x < \frac{- 10}{2} +x < \frac{- 12}{15} +x < \frac{- 12}{3} +x < \frac{- 132}{- 9} +x < \frac{- 144}{8} +x < \frac{- 14}{2} +x < \frac{- 15}{3} +x < \frac{- 16}{4} +x < \frac{- 18}{3} +x < \frac{- 20}{12} +x < \frac{- 21}{3} +x < \frac{- 24}{30} +x < \frac{- 24}{3} +x < \frac{- 24}{8} +x < \frac{- 27}{3} +x < \frac{- 2}{- 2} +x < \frac{- 2}{2} +x < \frac{- 3 - \sqrt{41}}{4} \text{ or } x > \frac{- 3 + \sqrt{41}}{4} +x < \frac{- 3 - \sqrt{41}}{8} \text{ or } x > \frac{- 3 + \sqrt{41}}{8} +x < \frac{- 36}{4} +x < \frac{- 3}{- 3} +x < \frac{- 3}{3} +x < \frac{- 48}{3} +x < \frac{- 48}{8} +x < \frac{- 4}{- 2} +x < \frac{- 4}{- 4} +x < \frac{- 4}{4} +x < \frac{- 50}{24} +x < \frac{- 51}{18} +x < \frac{- 54}{9} +x < \frac{- 58}{56} +x < \frac{- 5}{- 5} +x < \frac{- 66}{42} +x < \frac{- 6}{- 2} +x < \frac{- 6}{- 6} +x < \frac{- 6}{2} +x < \frac{- 6}{3} +x < \frac{- 6}{6} +x < \frac{- 7 - \sqrt{17}}{4} \text{ or } x > \frac{- 7 + \sqrt{17}}{4} +x < \frac{- 7 - \sqrt{17}}{8} \text{ or } x > \frac{- 7 + \sqrt{17}}{8} +x < \frac{- 72}{4} +x < \frac{- 72}{8} +x < \frac{- 74}{70} +x < \frac{- 9 - \sqrt{17}}{16} \text{ or } x > \frac{- 9 + \sqrt{17}}{16} +x < \frac{- 9 - \sqrt{41}}{10} \text{ or } x > \frac{- 9 + \sqrt{41}}{10} +x < \frac{- 9 - \sqrt{41}}{4} \text{ or } x > \frac{- 9 + \sqrt{41}}{4} +x < \frac{- 9}{3} +x < \frac{-1.2+18}{5} +x < \frac{-12}{-16} +x < \frac{-12}{8} +x < \frac{-14}{-9} +x < \frac{-1}{2} +x < \frac{-21}{3} +x < \frac{-24}{4} +x < \frac{-25}{14} +x < \frac{-36}{4} +x < \frac{-3}{-4} +x < \frac{-3}{-7} +x < \frac{-3}{2} +x < \frac{-5}{5} +x < \frac{-6}{-2} +x < \frac{-6}{-3} +x < \frac{-6}{-8} +x < \frac{-6}{6} +x < \frac{-75}{25} +x < \frac{-9-\sqrt{41}}{10},x > \frac{-9+\sqrt{41}}{10} +x < \frac{-9-\sqrt{41}}{4},x > \frac{-9+\sqrt{41}}{4} +x < \frac{0.3}{2} +x < \frac{0}{12} +x < \frac{0}{16} +x < \frac{0}{2} +x < \frac{0}{36} +x < \frac{0}{3} +x < \frac{0}{5} +x < \frac{0}{6} +x < \frac{10.1}{2} +x < \frac{10.1}{5} +x < \frac{10.6}{4} +x < \frac{10.9}{4} +x < \frac{1015}{123} +x < \frac{1035}{2} +x < \frac{1064}{73} +x < \frac{10}{- 5} +x < \frac{10}{-5} +x < \frac{10}{11} +x < \frac{10}{13} +x < \frac{10}{17} +x < \frac{10}{19} +x < \frac{10}{23} +x < \frac{10}{27} +x < \frac{10}{31} +x < \frac{10}{33} +x < \frac{10}{37} +x < \frac{10}{39} +x < \frac{10}{43} +x < \frac{10}{49} +x < \frac{10}{7} +x < \frac{10}{9} +x < \frac{1159}{15} +x < \frac{115}{4} +x < \frac{1173}{5} +x < \frac{1197}{13} +x < \frac{1199}{52} +x < \frac{119}{19} +x < \frac{11}{12} +x < \frac{11}{13} +x < \frac{11}{14} +x < \frac{11}{15} +x < \frac{11}{17} +x < \frac{11}{18} +x < \frac{11}{19} +x < \frac{11}{23} +x < \frac{11}{25} +x < \frac{11}{26} +x < \frac{11}{28} +x < \frac{11}{57} +x < \frac{11}{6} +x < \frac{11}{9} +x < \frac{12.3}{5} +x < \frac{12.7}{5} +x < \frac{120}{68} +x < \frac{125}{24} +x < \frac{128}{77} +x < \frac{12}{- 6} +x < \frac{12}{11} +x < \frac{12}{13} +x < \frac{12}{20} +x < \frac{12}{23} +x < \frac{12}{27} +x < \frac{12}{28} +x < \frac{12}{31} +x < \frac{12}{35} +x < \frac{12}{37} +x < \frac{12}{4} +x < \frac{12}{6} +x < \frac{12}{7} +x < \frac{12}{8} +x < \frac{12}{9} +x < \frac{13.7}{2} +x < \frac{13.9}{5} +x < \frac{1325}{17} +x < \frac{1327}{101} +x < \frac{132}{361} +x < \frac{1331}{5} +x < \frac{133}{50} +x < \frac{1343}{13} +x < \frac{1349}{6} +x < \frac{1349}{9} +x < \frac{1393}{62} +x < \frac{13}{11} +x < \frac{13}{12} +x < \frac{13}{15} +x < \frac{13}{18} +x < \frac{13}{19} +x < \frac{13}{212} +x < \frac{13}{21} +x < \frac{13}{22} +x < \frac{13}{25} +x < \frac{13}{29} +x < \frac{13}{30} +x < \frac{13}{32} +x < \frac{13}{33} +x < \frac{13}{43} +x < \frac{13}{5} +x < \frac{13}{6} +x < \frac{13}{7} +x < \frac{14.5}{5} +x < \frac{140}{5} +x < \frac{144}{3} +x < \frac{144}{4} +x < \frac{144}{9} +x < \frac{1472}{11} +x < \frac{14}{10} +x < \frac{14}{12} +x < \frac{14}{13} +x < \frac{14}{17} +x < \frac{14}{20} +x < \frac{14}{29} +x < \frac{14}{3} +x < \frac{14}{55} +x < \frac{14}{9} +x < \frac{154}{15} +x < \frac{154}{3} +x < \frac{1550}{3} +x < \frac{1576}{39} +x < \frac{157} {12} +x < \frac{15}{- 3} +x < \frac{15}{- 5} +x < \frac{15}{11} +x < \frac{15}{16} +x < \frac{15}{17} +x < \frac{15}{19} +x < \frac{15}{23} +x < \frac{15}{28} +x < \frac{15}{3} +x < \frac{15}{43} +x < \frac{15}{7} +x < \frac{1615}{6} +x < \frac{162}{7} +x < \frac{1672}{3} +x < \frac{1675}{32} +x < \frac{168}{8} +x < \frac{16}{- 4} +x < \frac{16}{11} +x < \frac{16}{13} +x < \frac{16}{17} +x < \frac{16}{19} +x < \frac{16}{21} +x < \frac{16}{23} +x < \frac{16}{27} +x < \frac{16}{29} +x < \frac{16}{31} +x < \frac{16}{3} +x < \frac{16}{55} +x < \frac{16}{69} +x < \frac{16}{7} +x < \frac{16}{9} +x < \frac{17.4}{5} +x < \frac{17.8}{2} +x < \frac{170}{7} +x < \frac{171}{40} +x < \frac{1722}{5} +x < \frac{1731}{188} +x < \frac{173}{16} +x < \frac{1743}{11} +x < \frac{1768}{6} +x < \frac{176}{5} +x < \frac{179}{48} +x < \frac{17}{10} +x < \frac{17}{12} +x < \frac{17}{13} +x < \frac{17}{14} +x < \frac{17}{16} +x < \frac{17}{18} +x < \frac{17}{19} +x < \frac{17}{23} +x < \frac{17}{33} +x < \frac{1800}{7} +x < \frac{1870} {4} +x < \frac{18}{13} +x < \frac{18}{19} +x < \frac{18}{29} +x < \frac{18}{7} +x < \frac{1900}{354} +x < \frac{1903}{176} +x < \frac{194}{99} +x < \frac{19}{10} +x < \frac{19}{11} +x < \frac{19}{12} +x < \frac{19}{13} +x < \frac{19}{16} +x < \frac{19}{17} +x < \frac{19}{18} +x < \frac{19}{21} +x < \frac{19}{29} +x < \frac{19}{31} +x < \frac{19}{34} +x < \frac{19}{3} +x < \frac{19}{9} +x < \frac{1}{10} +x < \frac{1}{12} +x < \frac{1}{13} +x < \frac{1}{14} +x < \frac{1}{15} +x < \frac{1}{16} +x < \frac{1}{17} +x < \frac{1}{18} +x < \frac{1}{19} +x < \frac{1}{22} +x < \frac{1}{23} +x < \frac{1}{24} +x < \frac{1}{27} +x < \frac{1}{2} +x < \frac{1}{32} +x < \frac{1}{34} +x < \frac{1}{35} +x < \frac{1}{46} +x < \frac{1}{4} +x < \frac{1}{6} +x < \frac{1}{7} +x < \frac{1}{8} +x < \frac{1}{9} +x < \frac{2.5}{4} +x < \frac{2.8}{5} +x < \frac{2034}{11} +x < \frac{2050}{57} +x < \frac{209}{4} +x < \frac{209}{5} +x < \frac{20}{10} +x < \frac{20}{11} +x < \frac{20}{12} +x < \frac{20}{17} +x < \frac{20}{3} +x < \frac{20}{7} +x < \frac{210}{5} +x < \frac{2147}{7} +x < \frac{216}{4} +x < \frac{21}{16} +x < \frac{21}{38} +x < \frac{21}{3} +x < \frac{21}{40} +x < \frac{21}{5} +x < \frac{221}{8} +x < \frac{225}{8} +x < \frac{2261}{10} +x < \frac{2293}{80} +x < \frac{22}{27} +x < \frac{22}{41} +x < \frac{22}{46} +x < \frac{2394}{5} +x < \frac{23}{14} +x < \frac{23}{17} +x < \frac{23}{20} +x < \frac{23}{29} +x < \frac{23}{32} +x < \frac{23}{35} +x < \frac{23}{37} +x < \frac{23}{46} +x < \frac{240}{6} +x < \frac{241}{15} +x < \frac{247}{18} +x < \frac{24}{17} +x < \frac{24}{18} +x < \frac{24}{22} +x < \frac{24}{3} +x < \frac{24}{4} +x < \frac{24}{6} +x < \frac{25}{14} +x < \frac{25}{19} +x < \frac{25}{22} +x < \frac{25}{23} +x < \frac{269}{61} +x < \frac{26}{26} +x < \frac{26}{55} +x < \frac{271}{8} +x < \frac{275}{6} +x < \frac{277}{109} +x < \frac{27}{14} +x < \frac{27}{38} +x < \frac{27}{50} +x < \frac{27}{56} +x < \frac{27}{89} +x < \frac{27}{9} +x < \frac{280}{8} +x < \frac{287}{59} +x < \frac{288}{8} +x < \frac{28}{11} +x < \frac{28}{12} +x < \frac{28}{21} +x < \frac{28}{25} +x < \frac{28}{55} +x < \frac{2} {3} +x < \frac{2}{- 2} +x < \frac{2}{11} +x < \frac{2}{13} +x < \frac{2}{15} +x < \frac{2}{17} +x < \frac{2}{19} +x < \frac{2}{23} +x < \frac{2}{29} +x < \frac{2}{2} +x < \frac{2}{31} +x < \frac{2}{35} +x < \frac{2}{3} +x < \frac{2}{45} +x < \frac{2}{5} +x < \frac{2}{7} +x < \frac{2}{9} +x < \frac{3.9}{5} +x < \frac{300}{7} +x < \frac{31}{43} +x < \frac{31}{4} +x < \frac{320}{3} +x < \frac{3220}{251} +x < \frac{323}{7} +x < \frac{329}{2} +x < \frac{32}{19} +x < \frac{32}{23} +x < \frac{32}{24} +x < \frac{32}{67} +x < \frac{337}{73} +x < \frac{33}{16} +x < \frac{33}{37} +x < \frac{3485}{3} +x < \frac{34}{19} +x < \frac{34}{36} +x < \frac{34}{46} +x < \frac{350}{9} +x < \frac{352}{10} +x < \frac{358}{96} +x < \frac{35}{32} +x < \frac{35}{41} +x < \frac{360}{8} +x < \frac{360}{9} +x < \frac{364}{149} +x < \frac{36}{11} +x < \frac{36}{17} +x < \frac{36}{19} +x < \frac{36}{29} +x < \frac{36}{2} +x < \frac{36}{9} +x < \frac{372}{7} +x < \frac{376}{67} +x < \frac{379}{84} +x < \frac{37}{25} +x < \frac{3815}{208} +x < \frac{39}{25} +x < \frac{39}{50} +x < \frac{3} {14} +x < \frac{3} {22} +x < \frac{3}{- 3} +x < \frac{3}{10} +x < \frac{3}{11} +x < \frac{3}{13} +x < \frac{3}{14} +x < \frac{3}{16} +x < \frac{3}{19} +x < \frac{3}{20} +x < \frac{3}{23} +x < \frac{3}{28} +x < \frac{3}{2} +x < \frac{3}{31} +x < \frac{3}{32} +x < \frac{3}{38} +x < \frac{3}{3} +x < \frac{3}{43} +x < \frac{3}{4} +x < \frac{3}{5} +x < \frac{3}{7} +x < \frac{3}{8} +x < \frac{4009}{4} +x < \frac{40}{22} +x < \frac{40}{30} +x < \frac{40}{5} +x < \frac{4148}{3} +x < \frac{416}{5} +x < \frac{419}{13} +x < \frac{41}{36} +x < \frac{41}{65} +x < \frac{41}{73} +x < \frac{4248}{7} +x < \frac{42}{19} +x < \frac{42}{60} +x < \frac{439}{19} +x < \frac{43}{21} +x < \frac{43}{55} +x < \frac{442}{16} +x < \frac{4469}{85} +x < \frac{44}{15} +x < \frac{44}{3} +x < \frac{4595}{204} +x < \frac{45}{56} +x < \frac{45}{74} +x < \frac{4662}{5} +x < \frac{46}{28} +x < \frac{47}{46} +x < \frac{47}{49} +x < \frac{482}{30} +x < \frac{48}{2} +x < \frac{48}{3} +x < \frac{48}{43} +x < \frac{48}{4} +x < \frac{48}{69} +x < \frac{49}{27} +x < \frac{4}{- 2} +x < \frac{4}{- 4} +x < \frac{4}{11} +x < \frac{4}{13} +x < \frac{4}{15} +x < \frac{4}{17} +x < \frac{4}{18} +x < \frac{4}{19} +x < \frac{4}{23} +x < \frac{4}{26} +x < \frac{4}{27} +x < \frac{4}{2} +x < \frac{4}{33} +x < \frac{4}{35} +x < \frac{4}{37} +x < \frac{4}{39} +x < \frac{4}{3} +x < \frac{4}{4} +x < \frac{4}{5} +x < \frac{4}{7} +x < \frac{4}{9} +x < \frac{5.2}{5} +x < \frac{5.3}{2} +x < \frac{5.5}{4} +x < \frac{50}{28} +x < \frac{50}{46} +x < \frac{513}{17} +x < \frac{51}{3} +x < \frac{52}{25} +x < \frac{52}{29} +x < \frac{538}{122} +x < \frac{54}{47} +x < \frac{55}{33} +x < \frac{55}{57} +x < \frac{56}{65} +x < \frac{56}{67} +x < \frac{56}{69} +x < \frac{576}{8} +x < \frac{57}{3} +x < \frac{57}{40} +x < \frac{57}{73} +x < \frac{58}{49} +x < \frac{592}{55} +x < \frac{5} {17} +x < \frac{5}{- 5} +x < \frac{5}{11} +x < \frac{5}{12} +x < \frac{5}{13} +x < \frac{5}{14} +x < \frac{5}{17} +x < \frac{5}{18} +x < \frac{5}{19} +x < \frac{5}{21} +x < \frac{5}{22} +x < \frac{5}{23} +x < \frac{5}{26} +x < \frac{5}{29} +x < \frac{5}{2} +x < \frac{5}{31} +x < \frac{5}{32} +x < \frac{5}{34} +x < \frac{5}{39} +x < \frac{5}{3} +x < \frac{5}{42} +x < \frac{5}{4} +x < \frac{5}{5} +x < \frac{5}{6} +x < \frac{5}{7} +x < \frac{5}{8} +x < \frac{5}{9} +x < \frac{60}{5} +x < \frac{61}{20} +x < \frac{620}{33} +x < \frac{628}{129} +x < \frac{62}{25} +x < \frac{636}{67} +x < \frac{63}{35} +x < \frac{63}{44} +x < \frac{63}{49} +x < \frac{63}{53} +x < \frac{63}{80} +x < \frac{63}{89} +x < \frac{646}{14} +x < \frac{64}{25} +x < \frac{670}{7} +x < \frac{678}{139} +x < \frac{67}{65} +x < \frac{693}{2} +x < \frac{6}{- 2} +x < \frac{6}{- 3} +x < \frac{6}{- 6} +x < \frac{6}{11} +x < \frac{6}{13} +x < \frac{6}{14} +x < \frac{6}{16} +x < \frac{6}{17} +x < \frac{6}{19} +x < \frac{6}{20} +x < \frac{6}{23} +x < \frac{6}{25} +x < \frac{6}{29} +x < \frac{6}{2} +x < \frac{6}{37} +x < \frac{6}{3} +x < \frac{6}{41} +x < \frac{6}{5} +x < \frac{6}{6} +x < \frac{7.3}{4} +x < \frac{703}{3} +x < \frac{70}{30} +x < \frac{70}{5} +x < \frac{72}{22} +x < \frac{72}{4} +x < \frac{72}{58} +x < \frac{72}{8} +x < \frac{77}{89} +x < \frac{793}{7} +x < \frac{7}{-1} +x < \frac{7}{10} +x < \frac{7}{12} +x < \frac{7}{13} +x < \frac{7}{15} +x < \frac{7}{16} +x < \frac{7}{17} +x < \frac{7}{18} +x < \frac{7}{19} +x < \frac{7}{20} +x < \frac{7}{22} +x < \frac{7}{23} +x < \frac{7}{27} +x < \frac{7}{29} +x < \frac{7}{31} +x < \frac{7}{36} +x < \frac{7}{37} +x < \frac{7}{39} +x < \frac{7}{3} +x < \frac{7}{4} +x < \frac{7}{50} +x < \frac{7}{5} +x < \frac{7}{6} +x < \frac{7}{9} +x < \frac{802}{51} +x < \frac{80}{4} +x < \frac{816}{11} +x < \frac{819}{10} +x < \frac{81}{26} +x < \frac{824}{81} +x < \frac{832}{10} +x < \frac{854}{13} +x < \frac{872}{85} +x < \frac{884}{3} +x < \frac{88} {87} +x < \frac{893}{15} +x < \frac{897}{82} +x < \frac{8}{- 2} +x < \frac{8}{11} +x < \frac{8}{13} +x < \frac{8}{17} +x < \frac{8}{19} +x < \frac{8}{21} +x < \frac{8}{23} +x < \frac{8}{31} +x < \frac{8}{33} +x < \frac{8}{39} +x < \frac{8}{3} +x < \frac{8}{7} +x < \frac{8}{9} +x < \frac{90}{2} +x < \frac{90}{9} +x < \frac{91}{6} +x < \frac{91}{7} +x < \frac{935} {2} +x < \frac{938}{9} +x < \frac{940}{229} +x < \frac{950}{177} +x < \frac{957}{86} +x < \frac{9}{- 3} +x < \frac{9}{10} +x < \frac{9}{11} +x < \frac{9}{13} +x < \frac{9}{14} +x < \frac{9}{16} +x < \frac{9}{17} +x < \frac{9}{19} +x < \frac{9}{20} +x < \frac{9}{22} +x < \frac{9}{26} +x < \frac{9}{29} +x < \frac{9}{32} +x < \frac{9}{37} +x < \frac{9}{38} +x < \frac{9}{3} +x < \frac{9}{4} +x < \frac{9}{5} +x < \frac{9}{7} +x < \frac{9}{8} +x < \sqrt[3]{\frac{3}{10}} +x < \sqrt{52} +x < \theta +x > - 2 \sqrt{2} , x < 2 \sqrt{2} +x > - 1 +x > - 1 , x > 3 +x > - 10 +x > - 11 +x > - 12 +x > - 12 + 3 +x > - 12 + 4 +x > - 13 +x > - 14 +x > - 15 +x > - 15 + 8 +x > - 15 + 9 +x > - 16 +x > - 17 +x > - 18 +x > - 18 + 9 +x > - 19 +x > - 1\frac{1}{2} +x > - 1\frac{1}{4} +x > - 1\frac{3}{4} +x > - 2 +x > - 2 , x > 4 +x > - 20 +x > - 21 +x > - 22 +x > - 23 +x > - 24 +x > - 25 +x > - 27 +x > - 28 +x > - 29 +x > - 2\frac{1}{4} +x > - 2\frac{3}{4} +x > - 3 +x > - 3 , x > 2 +x > - 30 +x > - 31 +x > - 32 +x > - 33 +x > - 34 +x > - 35 +x > - 36 +x > - 37 +x > - 3\frac{1}{2} +x > - 4 +x > - 4 , x > 1 +x > - 4 , x > 2 +x > - 4 , x > 5 +x > - 40 +x > - 42 +x > - 45 +x > - 48 +x > - 49 +x > - 4\frac{1}{2} +x > - 5 +x > - 50 +x > - 54 +x > - 55 +x > - 56 +x > - 5\frac{1}{2} +x > - 6 +x > - 6 + 3 +x > - 6 + 5 +x > - 6 + 6 +x > - 6 + 7 +x > - 6 + 8 +x > - 63 +x > - 64 +x > - 7 +x > - 72 +x > - 7\frac{1}{2} +x > - 8 +x > - 80 +x > - 81 +x > - 8\frac{1}{2} +x > - 9 +x > - 9 + 2 +x > - \frac{10}{51} +x > - \frac{1120}{139} +x > - \frac{117}{196} +x > - \frac{1197}{233} +x > - \frac{1463}{206} +x > - \frac{15}{2} +x > - \frac{168}{67} +x > - \frac{1792}{113} +x > - \frac{17}{2} +x > - \frac{17}{4} +x > - \frac{17}{6} +x > - \frac{1}{14} +x > - \frac{1}{2} +x > - \frac{1}{4} +x > - \frac{1}{8} +x > - \frac{20}{3} +x > - \frac{224}{221} +x > - \frac{23}{3} +x > - \frac{25}{2} +x > - \frac{25}{4} +x > - \frac{25}{8} +x > - \frac{27}{2} +x > - \frac{27}{4} +x > - \frac{2}{3} +x > - \frac{2}{5} +x > - \frac{2}{7} +x > - \frac{2}{9} +x > - \frac{31}{4} +x > - \frac{33}{127} +x > - \frac{340}{89} +x > - \frac{35}{8} +x > - \frac{374}{137} +x > - \frac{37}{8} +x > - \frac{3825}{143} +x > - \frac{3}{2} +x > - \frac{3}{4} +x > - \frac{3}{5} +x > - \frac{3}{7} +x > - \frac{3}{8} +x > - \frac{40}{81} +x > - \frac{41}{8} +x > - \frac{432}{119} +x > - \frac{440}{13} +x > - \frac{456}{13} +x > - \frac{456}{307} +x > - \frac{456}{35} +x > - \frac{45}{4} +x > - \frac{45}{8} +x > - \frac{476}{129} +x > - \frac{48}{79} +x > - \frac{4}{3} +x > - \frac{4}{57} +x > - \frac{4}{5} +x > - \frac{4}{7} +x > - \frac{4}{9} +x > - \frac{532}{13} +x > - \frac{53}{8} +x > - \frac{570}{187} +x > - \frac{5}{2} +x > - \frac{5}{4} +x > - \frac{5}{6} +x > - \frac{5}{7} +x > - \frac{5}{8} +x > - \frac{5}{9} +x > - \frac{63}{4} +x > - \frac{650}{11} +x > - \frac{69}{8} +x > - \frac{6}{7} +x > - \frac{765}{22} +x > - \frac{7}{13} +x > - \frac{7}{2} +x > - \frac{7}{8} +x > - \frac{80}{39} +x > - \frac{891}{40} +x > - \frac{8}{9} +x > - \frac{9}{2} +x > - \frac{9}{4} +x > - \frac{9}{8} +x > - \sqrt{15} , x < \sqrt{15} +x > - \sqrt{8} , x < \sqrt{8} +x > 1 \times 3 +x > 2 \times 2 +x > 3 \times 2 +x > 4 \times 2 +x > \frac{3}{\sqrt{2}} \times \frac{\sqrt{2}}{\sqrt{2}} +x > +10 +x > +19 +x > +31 +x > +8 +x > -1 +x > -10 +x > -100 +x > -11 +x > -12 +x > -13 +x > -14 +x > -15 +x > -15+7 +x > -15\frac{97}{113} +x > -16 +x > -17 +x > -18 +x > -19 +x > -2 +x > -20 +x > -204 +x > -21 +x > -22 +x > -23 +x > -23.75 +x > -24 +x > -25 +x > -26 +x > -27 +x > -28 +x > -29 +x > -3 +x > -30 +x > -31 +x > -32 +x > -323 +x > -33 +x > -34 +x > -34.77\overline {27} +x > -35 +x > -36 +x > -37 +x > -374 +x > -38 +x > -4 +x > -40 +x > -42 +x > -44 +x > -45 +x > -476 +x > -48 +x > -49 +x > -5 +x > -50 +x > -54 +x > -540 +x > -55 +x > -56 +x > -6 +x > -60 +x > -63 +x > -64 +x > -66 +x > -7 +x > -70 +x > -72 +x > -8 +x > -80 +x > -81 +x > -9 +x > -90 +x > -\frac{1050}{101} +x > -\frac{130}{193} +x > -\frac{1520}{301} +x > -\frac{1596}{295} +x > -\frac{15}{11} +x > -\frac{1792}{113} +x > -\frac{196}{99} +x > -\frac{1}{3} +x > -\frac{210}{6} +x > -\frac{22}{1} +x > -\frac{260}{89} +x > -\frac{30}{73} +x > -\frac{315}{23} +x > -\frac{441}{94} +x > -\frac{52}{51} +x > -\frac{57}{13} +x > -\frac{5}{18} +x > -\frac{60}{59} +x > -\frac{72}{4} +x > -\frac{850}{231} +x > 0 +x > 0.1 +x > 0.16 +x > 0.42 +x > 0.48 +x > 0.5 +x > 0.575 +x > 0.6 +x > 0.66 +x > 0.675 +x > 0.7 +x > 0.76 +x > 0.78 +x > 0.8 +x > 0.86 +x > 0.9 +x > 0.92 +x > 0.975 +x > 0.98 +x > 1 +x > 1+18 +x > 1, x < - 2 +x > 1, x < - 3 +x > 1, x < -1 +x > 1,-3 < x < -1 +x > 1,x < -2 +x > 1,x < -3 +x > 1.025 +x > 1.04 +x > 1.05 +x > 1.08 +x > 1.1 +x > 1.125 +x > 1.18 +x > 1.2 +x > 1.22 +x > 1.25 +x > 1.275 +x > 1.325 +x > 1.34 +x > 1.35 +x > 1.375 +x > 1.38 +x > 1.39 +x > 1.4 +x > 1.425 +x > 1.44 +x > 1.45 +x > 1.46 +x > 1.49 +x > 1.5 +x > 1.50 +x > 1.52 +x > 1.53 +x > 1.54 +x > 1.56 +x > 1.58 +x > 1.59 +x > 1.6 +x > 1.60 +x > 1.625 +x > 1.63 +x > 1.65 +x > 1.66 +x > 1.675 +x > 1.68 +x > 1.7 +x > 1.71 +x > 1.75 +x > 1.76 +x > 1.77 +x > 1.775 +x > 1.78 +x > 1.8 +x > 1.82 +x > 1.84 +x > 1.85 +x > 1.86 +x > 1.88 +x > 1.9 +x > 1.94 +x > 1.95 +x > 1.96 +x > 10 +x > 10-11 +x > 10-14 +x > 10.1 +x > 10.25 +x > 10.3 +x > 100 +x > 101\frac{1}{2} +x > 107\frac{1}{2} +x > 10\frac{3}{4} +x > 11 +x > 11-14 +x > 11-18 +x > 110\frac{1}{2} +x > 114\frac{1}{2} +x > 115\frac{1}{2} +x > 116\frac{1}{2} +x > 11\frac{1}{2} +x > 11\frac{3}{4} +x > 11\frac{77}{78} +x > 12 +x > 120 +x > 120\frac{1}{2} +x > 122\frac{1}{2} +x > 124\frac{1}{2} +x > 126\frac{1}{2} +x > 12\frac{1}{2} +x > 12\frac{1}{4} +x > 12\frac{3}{4} +x > 13 +x > 13+5 +x > 13-5 +x > 13.25 +x > 131\frac{1}{2} +x > 133\frac{1}{2} +x > 13\frac{1}{2} +x > 13\frac{1}{4} +x > 13\frac{3}{4} +x > 14 +x > 14-16 +x > 140 +x > 141\frac{1}{2} +x > 144\frac{1}{2} +x > 145\frac{1}{2} +x > 149\frac{1}{2} +x > 14\frac{1}{2} +x > 14\frac{1}{4} +x > 15 +x > 15.5 +x > 15\frac{1}{2} +x > 15\frac{1}{4} +x > 15\frac{3}{4} +x > 16 +x > 16.25 +x > 160 +x > 160\frac{1}{2} +x > 162\frac{1}{2} +x > 165\frac{1}{2} +x > 168\frac{1}{2} +x > 16\frac{1}{2} +x > 17 +x > 17-3 +x > 17-7 +x > 17\frac{1}{4} +x > 17\frac{3}{4} +x > 18 +x > 180 +x > 188\frac{1}{2} +x > 18\frac{1}{2} +x > 18\frac{3}{4} +x > 19 +x > 190 +x > 19\frac{1}{2} +x > 19\frac{1}{4} +x > 1\frac{1}{10} +x > 1\frac{1}{14} +x > 1\frac{1}{2} +x > 1\frac{1}{4} +x > 1\frac{34}{113} +x > 1\frac{3}{13} +x > 1\frac{3}{4} +x > 1\frac{4}{15} +x > 1\frac{5}{7} +x > 1\frac{7}{22} +x > 1\frac{7}{9} +x > 1\frac{9}{28} +x > 2 +x > 2, x < - 2 +x > 2, x < - 3 +x > 2, x < -1 +x > 2,-3 < x < -2 +x > 2-3 +x > 2.05 +x > 2.075 +x > 2.08 +x > 2.1 +x > 2.125 +x > 2.15 +x > 2.175 +x > 2.18 +x > 2.22 +x > 2.225 +x > 2.24 +x > 2.25 +x > 2.26 +x > 2.275 +x > 2.28 +x > 2.3 +x > 2.34 +x > 2.36 +x > 2.375 +x > 2.38 +x > 2.44 +x > 2.45 +x > 2.46 +x > 2.475 +x > 2.48 +x > 2.5 +x > 2.54 +x > 2.56 +x > 2.62 +x > 2.64 +x > 2.675 +x > 2.68 +x > 2.7 +x > 2.74 +x > 2.75 +x > 2.775 +x > 2.78 +x > 2.8 +x > 2.825 +x > 2.85 +x > 2.9 +x > 2.92 +x > 2.94 +x > 2.98 +x > 20 +x > 20-10 +x > 20.25 +x > 200 +x > 20\frac{1}{2} +x > 20\frac{1}{4} +x > 21 +x > 21.8 +x > 21\frac{3}{4} +x > 22 +x > 22.5 +x > 22\frac{1}{2} +x > 22\frac{1}{4} +x > 22\frac{3}{4} +x > 22\frac{3}{5} +x > 23 +x > 23\frac{1}{2} +x > 23\frac{1}{4} +x > 23\frac{3}{4} +x > 24 +x > 24\frac{1}{2} +x > 24\frac{3}{4} +x > 25 +x > 25\frac{1}{2} +x > 25\frac{1}{4} +x > 25\frac{3}{4} +x > 26 +x > 26\frac{1}{2} +x > 27 +x > 27\frac{1}{2} +x > 27\frac{3}{4} +x > 28 +x > 28.8 +x > 28\frac{3}{4} +x > 29 +x > 29\frac{1}{4} +x > 29\frac{3}{4} +x > 2\frac{1}{2} +x > 2\frac{1}{4} +x > 2\frac{3}{4} +x > 2\frac{41}{77} +x > 3 +x > 3 + 4 +x > 3, x < - 2 +x > 3, x < - 3 +x > 3, x < -1 +x > 3,-1 < x < 1 +x > 3,-3 < x < 0 +x > 3,x < -1 +x > 3-2 +x > 3.02 +x > 3.025 +x > 3.04 +x > 3.06 +x > 3.1 +x > 3.12 +x > 3.15 +x > 3.16 +x > 3.175 +x > 3.18 +x > 3.2 +x > 3.25 +x > 3.275 +x > 3.28 +x > 3.3 +x > 3.32 +x > 3.35 +x > 3.4 +x > 3.475 +x > 3.5 +x > 3.52 +x > 3.525 +x > 3.56 +x > 3.575 +x > 3.6 +x > 3.62 +x > 3.65 +x > 3.675 +x > 3.68 +x > 3.7 +x > 3.72 +x > 3.725 +x > 3.75 +x > 3.78 +x > 3.8 +x > 3.82 +x > 3.84 +x > 3.86 +x > 3.88 +x > 3.9 +x > 3.92 +x > 3.95 +x > 3.975 +x > 30 +x > 30.5 +x > 300 +x > 30\frac{1}{2} +x > 30\frac{1}{4} +x > 30\frac{3}{4} +x > 31 +x > 31\frac{1}{2} +x > 31\frac{1}{4} +x > 32 +x > 32\frac{1}{2} +x > 32\frac{1}{4} +x > 32\frac{3}{4} +x > 33 +x > 33\frac{1}{2} +x > 34 +x > 34.25 +x > 34\frac{1}{2} +x > 34\frac{1}{4} +x > 35 +x > 35\frac{1}{2} +x > 35\frac{1}{4} +x > 36 +x > 37 +x > 37\frac{1}{4} +x > 37\frac{3}{4} +x > 38 +x > 38\frac{1}{2} +x > 38\frac{2}{3} +x > 39 +x > 39\frac{1}{2} +x > 3\frac{15}{142} +x > 3\frac{1}{2} +x > 3\frac{1}{4} +x > 3\frac{37}{116} +x > 3\frac{3}{4} +x > 4 +x > 4-10 +x > 4-\frac{3}{13} +x > 4.05 +x > 4.06 +x > 4.15 +x > 4.18 +x > 4.225 +x > 4.25 +x > 4.3 +x > 4.325 +x > 4.35 +x > 4.375 +x > 4.425 +x > 4.475 +x > 4.5 +x > 4.525 +x > 4.575 +x > 4.6 +x > 4.65 +x > 4.7 +x > 4.725 +x > 4.75 +x > 4.775 +x > 4.8 +x > 4.9 +x > 4.925 +x > 4.95 +x > 4.975 +x > 4.\overline {54} +x > 40 +x > 40.5 +x > 400 +x > 40\frac{1}{2} +x > 40\frac{1}{4} +x > 42 +x > 42\frac{1}{2} +x > 42\frac{3}{4} +x > 43\frac{1}{2} +x > 43\frac{1}{4} +x > 43\frac{3}{4} +x > 44 +x > 44\frac{1}{4} +x > 45 +x > 45\frac{1}{4} +x > 46\frac{1}{4} +x > 47\frac{1}{2} +x > 48 +x > 48\frac{1}{2} +x > 48\frac{3}{4} +x > 49 +x > 49\frac{1}{4} +x > 4\frac{1}{2} +x > 4\frac{1}{4} +x > 4\frac{3}{4} +x > 4\frac{6}{11} +x > 5 +x > 5,x < 2 +x > 5-15 +x > 5.025 +x > 5.05 +x > 5.175 +x > 5.225 +x > 5.35 +x > 5.4 +x > 5.6 +x > 5.7 +x > 5.75 +x > 5.8 +x > 5.95 +x > 50 +x > 500 +x > 50\div 10 +x > 50\frac{1}{2} +x > 51\frac{1}{2} +x > 51\frac{3}{4} +x > 52\frac{1}{2} +x > 53 +x > 53\frac{1}{2} +x > 53\frac{1}{4} +x > 54 +x > 54.\overline {6} +x > 54\frac{1}{2} +x > 55\frac{1}{2} +x > 55\frac{1}{4} +x > 55\frac{3}{4} +x > 56 +x > 56\frac{3}{4} +x > 57\frac{2}{3} +x > 58\frac{1}{2} +x > 59\frac{1}{2} +x > 5\frac{1}{2} +x > 5\frac{1}{4} +x > 5\frac{3}{4} +x > 6 +x > 6+18 +x > 6,x < 3 +x > 6-3 +x > 6.2 +x > 6.3 +x > 6.5 +x > 6.6 +x > 6.7 +x > 6.75 +x > 6.8 +x > 6.85 +x > 6.95 +x > 60 +x > 60\frac{3}{4} +x > 62\frac{1}{2} +x > 62\frac{1}{4} +x > 62\frac{3}{4} +x > 63 +x > 63\frac{3}{4} +x > 64 +x > 64.75 +x > 64\frac{1}{2} +x > 64\frac{1}{4} +x > 64\frac{3}{4} +x > 66\frac{1}{2} +x > 66\frac{1}{4} +x > 67\frac{1}{2} +x > 68\frac{1}{2} +x > 6\frac{11}{14} +x > 6\frac{1}{2} +x > 6\frac{3}{4} +x > 6\left( -3\right) +x > 7 +x > 7,x < 2 +x > 7-12 +x > 7-4 +x > 7.05 +x > 7.2 +x > 7.25 +x > 7.35 +x > 7.4 +x > 7.6 +x > 7.65 +x > 7.7 +x > 7.9 +x > 70 +x > 72 +x > 73\frac{1}{2} +x > 73\frac{1}{4} +x > 73\frac{3}{4} +x > 74\frac{1}{2} +x > 7\frac{1}{2} +x > 7\frac{1}{4} +x > 8 +x > 8-19 +x > 8.1 +x > 8.15 +x > 8.3 +x > 8.35 +x > 8.6 +x > 8.65 +x > 8.7 +x > 8.75 +x > 8.8 +x > 8.9 +x > 8.95 +x > 80 +x > 80\frac{1}{2} +x > 81 +x > 81\frac{1}{2} +x > 81\frac{1}{4} +x > 81\frac{3}{4} +x > 82\frac{1}{2} +x > 83\frac{1}{2} +x > 84\frac{1}{2} +x > 84\frac{1}{4} +x > 87 +x > 89\frac{1}{2} +x > 8\frac{1}{4} +x > 8\frac{3}{4} +x > 8\left( 2\right) +x > 9 +x > 9-18 +x > 9.1 +x > 9.15 +x > 9.25 +x > 9.3 +x > 9.55 +x > 9.7 +x > 9.8 +x > 9.85 +x > 9.9 +x > 90 +x > 90.25 +x > 90\frac{1}{4} +x > 91\frac{1}{2} +x > 91\frac{1}{4} +x > 91\frac{3}{4} +x > 92\frac{1}{2} +x > 94\frac{1}{2} +x > 9\frac{3}{4} +x > \frac{- 100}{20} +x > \frac{- 105}{3} +x > \frac{- 108}{9} +x > \frac{- 10}{2} +x > \frac{- 110}{- 20} +x > \frac{- 11}{4} +x > \frac{- 120}{3} +x > \frac{- 120}{4} +x > \frac{- 120}{8} +x > \frac{- 1232}{176} +x > \frac{- 1240}{155} +x > \frac{- 126}{2} +x > \frac{- 1284}{214} +x > \frac{- 128}{16} +x > \frac{- 12}{3} +x > \frac{- 12}{4} +x > \frac{- 12}{6} +x > \frac{- 12}{8} +x > \frac{- 136}{68} +x > \frac{- 140}{4} +x > \frac{- 140}{70} +x > \frac{- 144}{3} +x > \frac{- 144}{4} +x > \frac{- 14}{2} +x > \frac{- 14}{4} +x > \frac{- 1568}{196} +x > \frac{- 15}{3} +x > \frac{- 168}{7} +x > \frac{- 16}{2} +x > \frac{- 16}{4} +x > \frac{- 176}{44} +x > \frac{- 180}{45} +x > \frac{- 180}{4} +x > \frac{- 18}{2} +x > \frac{- 18}{3} +x > \frac{- 18}{4} +x > \frac{- 18}{6} +x > \frac{- 18}{9} +x > \frac{- 200}{4} +x > \frac{- 202}{101} +x > \frac{- 20}{10} +x > \frac{- 20}{2} +x > \frac{- 20}{4} +x > \frac{- 20}{5} +x > \frac{- 210}{5} +x > \frac{- 216}{4} +x > \frac{- 216}{8} +x > \frac{- 21}{3} +x > \frac{- 225}{9} +x > \frac{- 238}{34} +x > \frac{- 240}{5} +x > \frac{- 240}{6} +x > \frac{- 24}{2} +x > \frac{- 24}{4} +x > \frac{- 24}{6} +x > \frac{- 252}{4} +x > \frac{- 252}{9} +x > \frac{- 25}{5} +x > \frac{- 264}{44} +x > \frac{- 264}{66} +x > \frac{- 270}{6} +x > \frac{- 274}{137} +x > \frac{- 27}{3} +x > \frac{- 284}{142} +x > \frac{- 288}{72} +x > \frac{- 28}{4} +x > \frac{- 2}{- 2} +x > \frac{- 2}{2} +x > \frac{- 308}{154} +x > \frac{- 308}{44} +x > \frac{- 30}{15} +x > \frac{- 30}{5} +x > \frac{- 324}{4} +x > \frac{- 342}{114} +x > \frac{- 344}{86} +x > \frac{- 34}{4} +x > \frac{- 360}{90} +x > \frac{- 366}{61} +x > \frac{- 36}{2} +x > \frac{- 36}{3} +x > \frac{- 36}{4} +x > \frac{- 372}{186} +x > \frac{- 384}{64} +x > \frac{- 396}{132} +x > \frac{- 396}{66} +x > \frac{- 3}{- 3} +x > \frac{- 3}{3} +x > \frac{- 40}{5} +x > \frac{- 412}{103} +x > \frac{- 420}{84} +x > \frac{- 42}{2} +x > \frac{- 432}{108} +x > \frac{- 432}{8} +x > \frac{- 45}{5} +x > \frac{- 46}{6} +x > \frac{- 484}{121} +x > \frac{- 48}{2} +x > \frac{- 48}{4} +x > \frac{- 48}{8} +x > \frac{- 498}{83} +x > \frac{- 4}{- 2} +x > \frac{- 4}{- 4} +x > \frac{- 4}{2} +x > \frac{- 4}{4} +x > \frac{- 4}{6} +x > \frac{- 504}{8} +x > \frac{- 505}{101} +x > \frac{- 50}{5} +x > \frac{- 512}{64} +x > \frac{- 540}{108} +x > \frac{- 544}{68} +x > \frac{- 54}{2} +x > \frac{- 54}{4} +x > \frac{- 54}{6} +x > \frac{- 552}{92} +x > \frac{- 576}{8} +x > \frac{- 588}{147} +x > \frac{- 5}{5} +x > \frac{- 600}{150} +x > \frac{- 608}{76} +x > \frac{- 60}{12} +x > \frac{- 60}{2} +x > \frac{- 60}{4} +x > \frac{- 625}{125} +x > \frac{- 648}{162} +x > \frac{- 64}{8} +x > \frac{- 660}{110} +x > \frac{- 679}{97} +x > \frac{- 684}{114} +x > \frac{- 6}{- 3} +x > \frac{- 6}{2} +x > \frac{- 6}{3} +x > \frac{- 6}{6} +x > \frac{- 6}{8} +x > \frac{- 708}{118} +x > \frac{- 708}{177} +x > \frac{- 72}{12} +x > \frac{- 72}{2} +x > \frac{- 72}{4} +x > \frac{- 72}{8} +x > \frac{- 72}{9} +x > \frac{- 744}{186} +x > \frac{- 792}{99} +x > \frac{- 7}{2} +x > \frac{- 7}{4} +x > \frac{- 80}{4} +x > \frac{- 816}{204} +x > \frac{- 819}{117} +x > \frac{- 84}{3} +x > \frac{- 882}{126} +x > \frac{- 8}{2} +x > \frac{- 8}{4} +x > \frac{- 90}{15} +x > \frac{- 90}{3} +x > \frac{- 912}{114} +x > \frac{- 966}{138} +x > \frac{- 9}{4} +x > \frac{-105}{136} +x > \frac{-10}{19} +x > \frac{-1140}{48} +x > \frac{-120}{5} +x > \frac{-1292}{175} +x > \frac{-140}{4} +x > \frac{-152}{89} +x > \frac{-160}{4} +x > \frac{-16}{-25} +x > \frac{-1792}{113} +x > \frac{-18}{-11} +x > \frac{-1}{11} +x > \frac{-1}{3} +x > \frac{-1}{7} +x > \frac{-20}{-5} +x > \frac{-210}{6} +x > \frac{-22}{17} +x > \frac{-24}{4} +x > \frac{-2}{14} +x > \frac{-30}{5} +x > \frac{-30}{6} +x > \frac{-330}{5} +x > \frac{-344}{86} +x > \frac{-35}{41} +x > \frac{-3}{-19} +x > \frac{-3}{17} +x > \frac{-3}{8} +x > \frac{-40}{89} +x > \frac{-48}{-6} +x > \frac{-48}{3} +x > \frac{-48}{8} +x > \frac{-4}{-2} +x > \frac{-60}{3} +x > \frac{-65}{67} +x > \frac{-66}{3} +x > \frac{-66}{51} +x > \frac{-6}{-2} +x > \frac{-6}{3} +x > \frac{-6}{6} +x > \frac{-72}{12} +x > \frac{-760}{261} +x > \frac{-765}{22} +x > \frac{-7}{-29} +x > \frac{-8}{8} +x > \frac{-99}{100} +x > \frac{-9}{3} +x > \frac{0}{10} +x > \frac{0}{2} +x > \frac{0}{4} +x > \frac{0}{5} +x > \frac{0}{6} +x > \frac{0}{7} +x > \frac{0}{8} +x > \frac{0}{9} +x > \frac{100}{4} +x > \frac{101}{15} +x > \frac{101}{2} +x > \frac{1020}{17} +x > \frac{1040}{2.60} +x > \frac{1056}{103} +x > \frac{105}{2} +x > \frac{105}{38} +x > \frac{105}{47} +x > \frac{105}{5} +x > \frac{105}{67} +x > \frac{105}{73} +x > \frac{105}{7} +x > \frac{105}{81} +x > \frac{105}{82} +x > \frac{106}{17} +x > \frac{107}{19} +x > \frac{107}{2} +x > \frac{107}{8} +x > \frac{1080}{18} +x > \frac{1080}{2.70} +x > \frac{1080}{2.7} +x > \frac{1080}{27} +x > \frac{1080}{3.6} +x > \frac{108}{299} +x > \frac{108}{3} +x > \frac{108}{49} +x > \frac{108}{9} +x > \frac{1092}{156} +x > \frac{10}{- 5} +x > \frac{10}{11} +x > \frac{10}{13} +x > \frac{10}{17} +x > \frac{10}{19} +x > \frac{10}{21} +x > \frac{10}{2} +x > \frac{10}{5} +x > \frac{10}{7} +x > \frac{10}{9} +x > \frac{11.9}{2} +x > \frac{110}{20} +x > \frac{110}{30} +x > \frac{110}{71} +x > \frac{110}{7} +x > \frac{110}{89} +x > \frac{1110}{3.70} +x > \frac{111}{4} +x > \frac{1120}{2.80} +x > \frac{1140}{19} +x > \frac{1140}{3.80} +x > \frac{114}{57} +x > \frac{115}{4} +x > \frac{1160}{2.90} +x > \frac{1170}{3.90} +x > \frac{1170}{3.9} +x > \frac{117}{127} +x > \frac{117}{4} +x > \frac{118}{5} +x > \frac{119}{19} +x > \frac{119}{2} +x > \frac{119}{4} +x > \frac{11}{10} +x > \frac{11}{12} +x > \frac{11}{14} +x > \frac{11}{16} +x > \frac{11}{20} +x > \frac{11}{2} +x > \frac{11}{35} +x > \frac{11}{3} +x > \frac{11}{4} +x > \frac{11}{5} +x > \frac{11}{6} +x > \frac{11}{8} +x > \frac{11}{9} +x > \frac{1200}{15} +x > \frac{1200}{30} +x > \frac{120}{24} +x > \frac{120}{4} +x > \frac{120}{63} +x > \frac{120}{6} +x > \frac{120}{71} +x > \frac{120}{83} +x > \frac{120}{8} +x > \frac{120}{91} +x > \frac{121}{18} +x > \frac{123}{11} +x > \frac{123}{41} +x > \frac{123}{4} +x > \frac{124}{13} +x > \frac{125}{14} +x > \frac{126}{100} +x > \frac{126}{109} +x > \frac{126}{42} +x > \frac{126}{58} +x > \frac{126}{5} +x > \frac{126}{63} +x > \frac{126}{83} +x > \frac{1280}{16} +x > \frac{128}{64} +x > \frac{12}{- 2} +x > \frac{12}{- 6} +x > \frac{12}{3} +x > \frac{12}{4 \sqrt{2}} +x > \frac{12}{4} +x > \frac{12}{5} +x > \frac{12}{6} +x > \frac{12}{7} +x > \frac{12}{8} +x > \frac{1300}{2.60} +x > \frac{130}{20} +x > \frac{130}{30} +x > \frac{130}{3} +x > \frac{1320}{22} +x > \frac{132}{137} +x > \frac{132}{31} +x > \frac{132}{41} +x > \frac{132}{65} +x > \frac{132}{67} +x > \frac{132}{76} +x > \frac{133}{2} +x > \frac{133}{7} +x > \frac{1344}{53} +x > \frac{134}{13} +x > \frac{1350}{2.70} +x > \frac{135}{44} +x > \frac{135}{58} +x > \frac{135}{82} +x > \frac{135}{9} +x > \frac{1360}{17} +x > \frac{136}{15} +x > \frac{137}{2} +x > \frac{137}{4} +x > \frac{13}{11} +x > \frac{13}{14} +x > \frac{13}{15} +x > \frac{13}{16} +x > \frac{13}{17} +x > \frac{13}{29} +x > \frac{13}{2} +x > \frac{13}{3} +x > \frac{13}{5} +x > \frac{13}{6} +x > \frac{13}{8} +x > \frac{13}{9} +x > \frac{1400}{2.80} +x > \frac{1400}{35} +x > \frac{140}{134} +x > \frac{140}{137} +x > \frac{140}{57} +x > \frac{140}{65} +x > \frac{140}{83} +x > \frac{1428}{89} +x > \frac{1440}{3.60} +x > \frac{144}{109} +x > \frac{144}{4} +x > \frac{144}{72} +x > \frac{144}{8} +x > \frac{1450}{2.90} +x > \frac{1450}{2.9} +x > \frac{145}{16} +x > \frac{1463}{169} +x > \frac{147}{11} +x > \frac{147}{4} +x > \frac{1480}{3.70} +x > \frac{149}{5} +x > \frac{14}{29} +x > \frac{14}{2} +x > \frac{14}{3} +x > \frac{14}{7} +x > \frac{1500}{15} +x > \frac{1500}{25} +x > \frac{150}{103} +x > \frac{150}{20} +x > \frac{150}{6} +x > \frac{150}{89} +x > \frac{151}{11} +x > \frac{151}{19} +x > \frac{1520}{19} +x > \frac{1520}{3.80} +x > \frac{152}{3} +x > \frac{153}{13} +x > \frac{153}{19} +x > \frac{154}{15} +x > \frac{154}{71} +x > \frac{1560}{3.90} +x > \frac{157}{11} +x > \frac{158}{9} +x > \frac{15}{- 3} +x > \frac{15}{- 5} +x > \frac{15}{11} +x > \frac{15}{13} +x > \frac{15}{14} +x > \frac{15}{15} +x > \frac{15}{16} +x > \frac{15}{23} +x > \frac{15}{26} +x > \frac{15}{2} +x > \frac{15}{35} +x > \frac{15}{3} +x > \frac{15}{4} +x > \frac{15}{5} +x > \frac{1600}{16} +x > \frac{1600}{20} +x > \frac{160}{19} +x > \frac{160}{30} +x > \frac{160}{39} +x > \frac{160}{43} +x > \frac{160}{4} +x > \frac{161}{4} +x > \frac{1620}{27} +x > \frac{163}{2} +x > \frac{165}{112} +x > \frac{165}{139} +x > \frac{165}{157} +x > \frac{165}{159} +x > \frac{165}{167} +x > \frac{166}{7} +x > \frac{1680}{21} +x > \frac{1680}{28} +x > \frac{168}{145} +x > \frac{168}{44} +x > \frac{168}{47} +x > \frac{168}{4} +x > \frac{168}{87} +x > \frac{168}{8} +x > \frac{1694}{269} +x > \frac{169}{18} +x > \frac{16}{- 4} +x > \frac{16}{11} +x > \frac{16}{17} +x > \frac{16}{25} +x > \frac{16}{2} +x > \frac{16}{3} +x > \frac{16}{4} +x > \frac{16}{8} +x > \frac{1700}{17} +x > \frac{170}{20} +x > \frac{170}{59} +x > \frac{171}{4} +x > \frac{173}{3} +x > \frac{173}{4} +x > \frac{175}{48} +x > \frac{175}{97} +x > \frac{175}{9} +x > \frac{176-19}{11} +x > \frac{1760}{22} +x > \frac{176}{179} +x > \frac{176}{19} +x > \frac{176}{45} +x > \frac{177}{4} +x > \frac{17}{10} +x > \frac{17}{18} +x > \frac{17}{20} +x > \frac{17}{22} +x > \frac{17}{27} +x > \frac{17}{28} +x > \frac{17}{2} +x > \frac{17}{3} +x > \frac{1800}{15} +x > \frac{1800}{18} +x > \frac{1800}{3.60} +x > \frac{1800}{3.6} +x > \frac{1800}{30} +x > \frac{180}{115} +x > \frac{180}{209} +x > \frac{180}{23} +x > \frac{180}{28} +x > \frac{180}{4} +x > \frac{180}{6} +x > \frac{180}{92} +x > \frac{180}{9} +x > \frac{183}{13} +x > \frac{183}{2} +x > \frac{183}{5} +x > \frac{1840}{23} +x > \frac{1850}{3.70} +x > \frac{1850}{3.7} +x > \frac{185}{2} +x > \frac{185}{4} +x > \frac{186}{13} +x > \frac{1870}{156} +x > \frac{1880}{47} +x > \frac{189}{2} +x > \frac{189}{61} +x > \frac{189}{88} +x > \frac{189}{89} +x > \frac{18}{11} +x > \frac{18}{13} +x > \frac{18}{17} +x > \frac{18}{31} +x > \frac{18}{3} +x > \frac{18}{4} +x > \frac{18}{6} +x > \frac{18}{7} +x > \frac{1900}{3.80} +x > \frac{190}{20} +x > \frac{191}{13} +x > \frac{1920}{16} +x > \frac{1920}{24} +x > \frac{192}{89} +x > \frac{1950}{3.90} +x > \frac{1950}{3.9} +x > \frac{195}{67} +x > \frac{197}{13} +x > \frac{197}{4} +x > \frac{198}{133} +x > \frac{198}{142} +x > \frac{198}{148} +x > \frac{19}{10} +x > \frac{19}{11} +x > \frac{19}{14} +x > \frac{19}{24} +x > \frac{19}{26} +x > \frac{19}{28} +x > \frac{19}{2} +x > \frac{19}{34} +x > \frac{19}{7} +x > \frac{19}{8} +x > \frac{19}{9} +x > \frac{1}{12} +x > \frac{1}{15} +x > \frac{1}{18} +x > \frac{1}{25}+\frac{13}{5} +x > \frac{1}{25}+\frac{65}{25} +x > \frac{1}{29} +x > \frac{1}{2} +x > \frac{1}{3} +x > \frac{1}{6} +x > \frac{1}{9} +x > \frac{2000}{25} +x > \frac{200}{30} +x > \frac{200}{3} +x > \frac{201}{14} +x > \frac{201}{67} +x > \frac{2040}{17} +x > \frac{204}{11} +x > \frac{207}{13} +x > \frac{2080}{26} +x > \frac{2090}{185} +x > \frac{209}{40} +x > \frac{209}{9} +x > \frac{20}{16} +x > \frac{20}{17} +x > \frac{20}{22} +x > \frac{20}{26} +x > \frac{20}{293} +x > \frac{20}{2} +x > \frac{20}{37} +x > \frac{20}{3} +x > \frac{20}{4} +x > \frac{20}{5} +x > \frac{2100}{15} +x > \frac{2100}{21} +x > \frac{2106}{145} +x > \frac{210}{121} +x > \frac{210}{20} +x > \frac{210}{37} +x > \frac{210}{73} +x > \frac{212}{53} +x > \frac{215}{2} +x > \frac{2160}{18} +x > \frac{2160}{27} +x > \frac{2160}{36} +x > \frac{216}{143} +x > \frac{216}{4} +x > \frac{216}{9} +x > \frac{218}{9} +x > \frac{21}{20} +x > \frac{21}{23} +x > \frac{21}{26} +x > \frac{21}{29} +x > \frac{21}{2} +x > \frac{21}{4} +x > \frac{21}{7} +x > \frac{2200}{22} +x > \frac{220}{107} +x > \frac{220}{119} +x > \frac{220}{30} +x > \frac{221}{4} +x > \frac{221}{6} +x > \frac{223}{4} +x > \frac{2240}{16} +x > \frac{2240}{28} +x > \frac{225}{116} +x > \frac{225}{61} +x > \frac{227}{4} +x > \frac{22}{17} +x > \frac{22}{18} +x > \frac{22}{19} +x > \frac{22}{21} +x > \frac{22}{3} +x > \frac{22}{8} +x > \frac{230}{17} +x > \frac{231}{118} +x > \frac{231}{130} +x > \frac{231}{61} +x > \frac{2320}{29} +x > \frac{2380}{17} +x > \frac{23}{14} +x > \frac{23}{17} +x > \frac{23}{18} +x > \frac{23}{19} +x > \frac{23}{20} +x > \frac{23}{21} +x > \frac{23}{24} +x > \frac{23}{2} +x > \frac{23}{34} +x > \frac{23}{35} +x > \frac{23}{4} +x > \frac{23}{6} +x > \frac{240}{8} +x > \frac{240}{97} +x > \frac{243}{4} +x > \frac{244}{3} +x > \frac{245}{104} +x > \frac{245}{108} +x > \frac{245}{114} +x > \frac{245}{2} +x > \frac{245}{66} +x > \frac{245}{81} +x > \frac{2470}{71} +x > \frac{248}{124} +x > \frac{248}{31} +x > \frac{249}{19} +x > \frac{249}{4} +x > \frac{24}{29} +x > \frac{24}{2} +x > \frac{24}{3} +x > \frac{24}{4} +x > \frac{24}{6} +x > \frac{24}{71} +x > \frac{2500}{25} +x > \frac{250}{7} +x > \frac{251}{13} +x > \frac{2520}{18} +x > \frac{252}{107} +x > \frac{252}{116} +x > \frac{252}{42} +x > \frac{252}{4} +x > \frac{252}{9} +x > \frac{253}{6} +x > \frac{255}{18} +x > \frac{2565}{169} +x > \frac{25}{24} +x > \frac{25}{27} +x > \frac{25}{28} +x > \frac{25}{2} +x > \frac{25}{5} +x > \frac{25}{6} +x > \frac{263}{2} +x > \frac{2640}{22} +x > \frac{2640}{33} +x > \frac{264}{127} +x > \frac{264}{130} +x > \frac{264}{91} +x > \frac{265}{11} +x > \frac{2660}{19} +x > \frac{268}{67} +x > \frac{269}{18} +x > \frac{269}{9} +x > \frac{26}{17} +x > \frac{26}{2} +x > \frac{26}{31} +x > \frac{26}{35} +x > \frac{26}{3} +x > \frac{26}{7} +x > \frac{26}{9} +x > \frac{270}{17} +x > \frac{270}{88} +x > \frac{273}{91} +x > \frac{279}{11} +x > \frac{27}{13} +x > \frac{27}{14} +x > \frac{27}{2} +x > \frac{27}{3} +x > \frac{27}{4} +x > \frac{27}{9} +x > \frac{280}{61} +x > \frac{280}{79} +x > \frac{280}{81} +x > \frac{280}{8} +x > \frac{283}{2} +x > \frac{285}{202} +x > \frac{286}{41} +x > \frac{2880}{18} +x > \frac{2880}{24} +x > \frac{288}{143} +x > \frac{288}{8} +x > \frac{28}{11} +x > \frac{28}{13} +x > \frac{28}{15} +x > \frac{28}{31} +x > \frac{28}{33} +x > \frac{28}{7} +x > \frac{28}{9} +x > \frac{2900}{29} +x > \frac{290}{20} +x > \frac{292}{146} +x > \frac{292}{9} +x > \frac{2940}{21} +x > \frac{294}{107} +x > \frac{295}{4} +x > \frac{2960}{37} +x > \frac{296}{74} +x > \frac{297}{109} +x > \frac{297}{193} +x > \frac{297}{76} +x > \frac{297}{91} +x > \frac{297}{94} +x > \frac{29}{12} +x > \frac{29}{23} +x > \frac{29}{25} +x > \frac{29}{27} +x > \frac{29}{2} +x > \frac{29}{30} +x > \frac{29}{35} +x > \frac{29}{4} +x > \frac{29}{6} +x > \frac{2}{- 2} +x > \frac{2}{15} +x > \frac{2}{17} +x > \frac{2}{2} +x > \frac{2}{3} +x > \frac{2}{5} +x > \frac{2}{9} +x > \frac{3 \sqrt{2}}{2} +x > \frac{3000}{15} +x > \frac{3000}{30} +x > \frac{303}{16} +x > \frac{3040}{19} +x > \frac{304}{13} +x > \frac{304}{17} +x > \frac{3060}{17} +x > \frac{306}{11} +x > \frac{306}{77} +x > \frac{306}{95} +x > \frac{307}{12} +x > \frac{308}{101} +x > \frac{308}{113} +x > \frac{308}{47} +x > \frac{308}{63} +x > \frac{308}{71} +x > \frac{30}{19} +x > \frac{30}{20} +x > \frac{30}{31} +x > \frac{30}{6} +x > \frac{310}{20} +x > \frac{310}{62} +x > \frac{3120}{26} +x > \frac{315}{104} +x > \frac{315}{146} +x > \frac{317}{10} +x > \frac{319}{13} +x > \frac{31}{14} +x > \frac{31}{21} +x > \frac{31}{27} +x > \frac{3200}{20} +x > \frac{320}{1.60} +x > \frac{320}{5} +x > \frac{320}{87} +x > \frac{320}{8} +x > \frac{323}{6} +x > \frac{3240}{18} +x > \frac{324}{4} +x > \frac{32}{17} +x > \frac{32}{25} +x > \frac{32}{29} +x > \frac{32}{8} +x > \frac{330}{103} +x > \frac{330}{114} +x > \frac{330}{85} +x > \frac{336}{113} +x > \frac{336}{125} +x > \frac{336}{137} +x > \frac{336}{65} +x > \frac{336}{8} +x > \frac{339}{17} +x > \frac{33}{13} +x > \frac{33}{19} +x > \frac{33}{2} +x > \frac{33}{36} +x > \frac{33}{4} +x > \frac{33}{5} +x > \frac{3400}{17} +x > \frac{3400}{34} +x > \frac{340}{1.70} +x > \frac{3420}{157} +x > \frac{344}{43} +x > \frac{34}{27} +x > \frac{3500}{25} +x > \frac{3500}{35} +x > \frac{350}{41} +x > \frac{3520}{22} +x > \frac{352}{157} +x > \frac{352}{177} +x > \frac{352}{73} +x > \frac{35}{12} +x > \frac{35}{27} +x > \frac{35}{31} +x > \frac{35}{33} +x > \frac{35}{4} +x > \frac{35}{53} +x > \frac{35}{7} +x > \frac{3600}{18} +x > \frac{360}{1.80} +x > \frac{360}{103} +x > \frac{360}{45} +x > \frac{360}{46} +x > \frac{360}{60} +x > \frac{360}{8} +x > \frac{360}{9} +x > \frac{3640}{26} +x > \frac{364}{91} +x > \frac{365}{4} +x > \frac{367}{4} +x > \frac{3680}{23} +x > \frac{36}{19} +x > \frac{36}{23} +x > \frac{36}{29} +x > \frac{36}{31} +x > \frac{36}{37} +x > \frac{36}{4} +x > \frac{36}{5} +x > \frac{36}{6} +x > \frac{36}{9} +x > \frac{3700}{37} +x > \frac{375}{125} +x > \frac{377}{2} +x > \frac{3780}{21} +x > \frac{378}{122} +x > \frac{378}{176} +x > \frac{378}{95} +x > \frac{37}{10} +x > \frac{37}{15} +x > \frac{37}{24} +x > \frac{37}{2} +x > \frac{37}{30} +x > \frac{37}{4} +x > \frac{37}{7} +x > \frac{380}{1.90} +x > \frac{380}{76} +x > \frac{3840}{24} +x > \frac{385}{103} +x > \frac{385}{115} +x > \frac{385}{125} +x > \frac{385}{138} +x > \frac{388}{19} +x > \frac{3900}{39} +x > \frac{392}{113} +x > \frac{3960}{33} +x > \frac{39}{16} +x > \frac{39}{2} +x > \frac{39}{4} +x > \frac{39}{5} +x > \frac{3}{- 3} +x > \frac{3}{10} +x > \frac{3}{19} +x > \frac{3}{2} +x > \frac{3}{4} +x > \frac{3}{5} +x > \frac{3}{7} +x > \frac{3}{\sqrt{2}} +x > \frac{405}{9} +x > \frac{40}{21} +x > \frac{40}{27} +x > \frac{40}{31} +x > \frac{40}{4} +x > \frac{40}{5} +x > \frac{40}{7} +x > \frac{40}{89} +x > \frac{40}{8} +x > \frac{4140}{23} +x > \frac{4160}{26} +x > \frac{416}{104} +x > \frac{418}{37} +x > \frac{41}{2} +x > \frac{41}{4} +x > \frac{4200}{21} +x > \frac{420}{209} +x > \frac{42}{11} +x > \frac{42}{40} +x > \frac{42}{6} +x > \frac{4300}{43} +x > \frac{432}{54} +x > \frac{43}{17} +x > \frac{43}{19} +x > \frac{43}{25} +x > \frac{43}{3} +x > \frac{43}{4} +x > \frac{43}{9} +x > \frac{4400}{22} +x > \frac{440}{149} +x > \frac{441}{67} +x > \frac{4420}{103} +x > \frac{448}{101} +x > \frac{448}{173} +x > \frac{44}{135} +x > \frac{44}{9} +x > \frac{450}{137} +x > \frac{456}{127} +x > \frac{45}{17} +x > \frac{45}{4} +x > \frac{45}{56} +x > \frac{45}{62} +x > \frac{45}{7} +x > \frac{462}{115} +x > \frac{462}{122} +x > \frac{462}{169} +x > \frac{462}{66} +x > \frac{4680}{39} +x > \frac{47}{14} +x > \frac{47}{4} +x > \frac{4800}{24} +x > \frac{4800}{30} +x > \frac{480}{1.60} +x > \frac{480}{169} +x > \frac{48}{12} +x > \frac{48}{23} +x > \frac{48}{25} +x > \frac{48}{3} +x > \frac{48}{4} +x > \frac{48}{6} +x > \frac{48}{8} +x > \frac{490}{143} +x > \frac{49}{123} +x > \frac{49}{13} +x > \frac{49}{2} +x > \frac{49}{4} +x > \frac{49}{8} +x > \frac{4\left( 2x-5\right) +12}{7} +x > \frac{4}{- 2} +x > \frac{4}{- 4} +x > \frac{4}{11} +x > \frac{4}{13} +x > \frac{4}{15} +x > \frac{4}{18} +x > \frac{4}{19} +x > \frac{4}{23} +x > \frac{4}{25} +x > \frac{4}{2} +x > \frac{4}{35} +x > \frac{4}{39} +x > \frac{4}{3} +x > \frac{4}{4} +x > \frac{4}{5} +x > \frac{4}{7} +x > \frac{5000}{25} +x > \frac{5040}{28} +x > \frac{504}{107} +x > \frac{504}{136} +x > \frac{504}{137} +x > \frac{504}{63} +x > \frac{504}{7} +x > \frac{504}{95} +x > \frac{50}{11} +x > \frac{50}{47} +x > \frac{510}{177} +x > \frac{515}{103} +x > \frac{518}{74} +x > \frac{51}{13} +x > \frac{51}{16} +x > \frac{51}{2} +x > \frac{5200}{26} +x > \frac{520}{2.60} +x > \frac{520}{2.6} +x > \frac{5280}{44} +x > \frac{528}{113} +x > \frac{528}{139} +x > \frac{528}{31} +x > \frac{528}{66} +x > \frac{528}{7} +x > \frac{539}{117} +x > \frac{539}{142} +x > \frac{539}{205} +x > \frac{53}{15} +x > \frac{53}{20} +x > \frac{53}{2} +x > \frac{53}{4} +x > \frac{5400}{27} +x > \frac{540}{1.80} +x > \frac{540}{1.8} +x > \frac{540}{2.70} +x > \frac{540}{2.7} +x > \frac{544}{136} +x > \frac{54}{101} +x > \frac{54}{2} +x > \frac{54}{49} +x > \frac{54}{4} +x > \frac{55}{19} +x > \frac{55}{26} +x > \frac{55}{43} +x > \frac{55}{4} +x > \frac{55}{53} +x > \frac{55}{8} +x > \frac{5600}{40} +x > \frac{560}{127} +x > \frac{560}{167} +x > \frac{560}{2.80} +x > \frac{56}{29} +x > \frac{56}{39} +x > \frac{56}{43} +x > \frac{570}{1.90} +x > \frac{576}{151} +x > \frac{576}{43} +x > \frac{576}{8} +x > \frac{57}{11} +x > \frac{57}{7} +x > \frac{580}{2.90} +x > \frac{58}{13} +x > \frac{58}{7} +x > \frac{594}{113} +x > \frac{59}{19} +x > \frac{59}{40} +x > \frac{59}{4} +x > \frac{5}{- 5} +x > \frac{5}{16} +x > \frac{5}{2} +x > \frac{5}{3} +x > \frac{5}{4} +x > \frac{5}{5} +x > \frac{5}{6} +x > \frac{5}{7} +x > \frac{5}{8} +x > \frac{5}{9} +x > \frac{6.5}{4} +x > \frac{602}{86} +x > \frac{609}{87} +x > \frac{60}{44} +x > \frac{60}{4} +x > \frac{60}{56} +x > \frac{60}{6} +x > \frac{60}{79} +x > \frac{612}{102} +x > \frac{616}{103} +x > \frac{616}{115} +x > \frac{616}{127} +x > \frac{616}{31} +x > \frac{61}{11} +x > \frac{61}{2} +x > \frac{61}{3} +x > \frac{61}{50} +x > \frac{61}{5} +x > \frac{6240}{39} +x > \frac{62}{19} +x > \frac{630}{11} +x > \frac{630}{127} +x > \frac{630}{151} +x > \frac{630}{67} +x > \frac{630}{90} +x > \frac{63}{110} +x > \frac{63}{17} +x > \frac{63}{19} +x > \frac{63}{29} +x > \frac{63}{50} +x > \frac{63}{92} +x > \frac{6400}{40} +x > \frac{640}{1.60} +x > \frac{644}{92} +x > \frac{648}{8} +x > \frac{64}{189} +x > \frac{64}{19} +x > \frac{660}{132} +x > \frac{660}{205} +x > \frac{665}{95} +x > \frac{66}{17} +x > \frac{66}{25} +x > \frac{66}{37} +x > \frac{66}{38} +x > \frac{66}{59} +x > \frac{66}{5} +x > \frac{672}{84} +x > \frac{67}{17} +x > \frac{67}{2} +x > \frac{680}{1.70} +x > \frac{680}{1.7} +x > \frac{680}{17} +x > \frac{693}{137} +x > \frac{693}{229} +x > \frac{696}{116} +x > \frac{69}{14} +x > \frac{69}{2} +x > \frac{69}{4} +x > \frac{6}{- 2} +x > \frac{6}{- 3} +x > \frac{6}{- 6} +x > \frac{6}{13} +x > \frac{6}{2} +x > \frac{6}{35} +x > \frac{6}{3} +x > \frac{6}{5} +x > \frac{6}{6} +x > \frac{6}{7} +x > \frac{6}{8} +x > \frac{70}{13} +x > \frac{70}{66} +x > \frac{70}{67} +x > \frac{70}{9} +x > \frac{71}{2} +x > \frac{71}{4} +x > \frac{71}{6} +x > \frac{7200}{40} +x > \frac{720}{1.80} +x > \frac{720}{18} +x > \frac{720}{3.60} +x > \frac{728}{129} +x > \frac{72}{2} +x > \frac{72}{3} +x > \frac{72}{59} +x > \frac{72}{85} +x > \frac{72}{8} +x > \frac{72}{9} +x > \frac{735}{19} +x > \frac{73}{18} +x > \frac{740}{148} +x > \frac{740}{3.70} +x > \frac{75}{4} +x > \frac{75}{71} +x > \frac{760}{1.90} +x > \frac{760}{3.80} +x > \frac{760}{3.8} +x > \frac{770}{107} +x > \frac{77}{18} +x > \frac{77}{25} +x > \frac{77}{2} +x > \frac{77}{7} +x > \frac{780}{2.60} +x > \frac{780}{2.6} +x > \frac{780}{3.90} +x > \frac{78}{39} +x > \frac{79}{20} +x > \frac{79}{2} +x > \frac{7}{10} +x > \frac{7}{11} +x > \frac{7}{12} +x > \frac{7}{18} +x > \frac{7}{22} +x > \frac{7}{29} +x > \frac{7}{2} +x > \frac{7}{4} +x > \frac{7}{5} +x > \frac{7}{6} +x > \frac{7}{8} +x > \frac{7}{9} +x > \frac{8.5}{4} +x > \frac{800}{20} +x > \frac{80}{81} +x > \frac{80}{9} +x > \frac{810}{2.70} +x > \frac{810}{2.7} +x > \frac{81}{11} +x > \frac{81}{2} +x > \frac{81}{4} +x > \frac{82}{9} +x > \frac{83}{40} +x > \frac{840}{120} +x > \frac{840}{19} +x > \frac{840}{2.80} +x > \frac{848}{212} +x > \frac{84}{115} +x > \frac{84}{12} +x > \frac{84}{143} +x > \frac{84}{45} +x > \frac{84}{4} +x > \frac{84}{5} +x > \frac{84}{65} +x > \frac{850}{1.70} +x > \frac{85}{11} +x > \frac{85}{2} +x > \frac{85}{3} +x > \frac{85}{6} +x > \frac{86}{3} +x > \frac{870}{2.90} +x > \frac{87}{2} +x > \frac{87}{4} +x > \frac{880}{11} +x > \frac{880}{22} +x > \frac{889}{127} +x > \frac{88}{117} +x > \frac{89}{18} +x > \frac{89}{20} +x > \frac{89}{4} +x > \frac{8x-20+12}{7} +x > \frac{8x-8}{7} +x > \frac{8}{- 2} +x > \frac{8}{- 4} +x > \frac{8}{15} +x > \frac{8}{17} +x > \frac{8}{2} +x > \frac{8}{4} +x > \frac{8}{7} +x > \frac{8}{8} +x > \frac{8}{9} +x > \frac{900}{1.80} +x > \frac{900}{15} +x > \frac{90}{103} +x > \frac{90}{124} +x > \frac{90}{19} +x > \frac{90}{20} +x > \frac{90}{45} +x > \frac{90}{46} +x > \frac{90}{49} +x > \frac{90}{71} +x > \frac{90}{9} +x > \frac{91}{4} +x > \frac{91}{58} +x > \frac{9200}{46} +x > \frac{924}{115} +x > \frac{924}{217} +x > \frac{936}{191} +x > \frac{93}{4} +x > \frac{9400}{47} +x > \frac{945}{189} +x > \frac{950}{1.90} +x > \frac{960}{24} +x > \frac{96}{11} +x > \frac{96}{13} +x > \frac{96}{19} +x > \frac{96}{3} +x > \frac{96}{8} +x > \frac{97}{13} +x > \frac{97}{6} +x > \frac{98}{41} +x > \frac{98}{53} +x > \frac{98}{7} +x > \frac{99}{17} +x > \frac{99}{4} +x > \frac{99}{71} +x > \frac{99}{74} +x > \frac{99}{79} +x > \frac{9}{- 3} +x > \frac{9}{11} +x > \frac{9}{16} +x > \frac{9}{19} +x > \frac{9}{20} +x > \frac{9}{22} +x > \frac{9}{28} +x > \frac{9}{29} +x > \frac{9}{2} +x > \frac{9}{3} +x > \frac{9}{4} +x > \frac{9}{5} +x > \frac{9}{8} +x > \frac{9}{9} +x > \frac{\log 50}{\log 11} +x > \frac{\log 50}{\log 13} +x > \frac{\log 50}{\log 17} +x > \frac{\log 50}{\log 19} +x > \frac{\log 60}{\log 11} +x > \frac{\log 60}{\log 13} +x > \frac{\log 60}{\log 17} +x > \frac{\log 60}{\log 19} +x > \frac{\log 70}{\log 11} +x > \frac{\log 70}{\log 13} +x > \frac{\log 70}{\log 17} +x > \frac{\log 70}{\log 19} +x > \frac{\log 80}{\log 11} +x > \frac{\log 80}{\log 13} +x > \frac{\log 80}{\log 17} +x > \frac{\log 80}{\log 19} +x > \frac{\log 90}{\log 13} +x > \frac{\log 90}{\log 17} +x > \frac{\log 90}{\log 19} +x > \frac{\sqrt{144}}{\sqrt{32}} +x > \left( -3\right) +x > \log _{11}60 +x > \sqrt{3} +x > \sqrt{\frac{144}{32}} +x \geq - 0.5 +x \geq - 1 +x \geq - 1.5 +x \geq - 10 +x \geq - 100 +x \geq - 102 +x \geq - 104 +x \geq - 105 +x \geq - 108 +x \geq - 11 +x \geq - 110 +x \geq - 111 +x \geq - 112 +x \geq - 114 +x \geq - 117 +x \geq - 119 +x \geq - 12 +x \geq - 120 +x \geq - 126 +x \geq - 128 +x \geq - 13 +x \geq - 14 +x \geq - 143 +x \geq - 144 +x \geq - 15 +x \geq - 153 +x \geq - 154 +x \geq - 155 +x \geq - 156 +x \geq - 16 +x \geq - 160 +x \geq - 161 +x \geq - 165 +x \geq - 168 +x \geq - 17 +x \geq - 170 +x \geq - 171 +x \geq - 18 +x \geq - 180 +x \geq - 182 +x \geq - 184 +x \geq - 19 +x \geq - 190 +x \geq - 195 +x \geq - 2 +x \geq - 2.5 +x \geq - 20 +x \geq - 200 +x \geq - 204 +x \geq - 21 +x \geq - 216 +x \geq - 22 +x \geq - 225 +x \geq - 228 +x \geq - 23 +x \geq - 231 +x \geq - 24 +x \geq - 245 +x \geq - 247 +x \geq - 25 +x \geq - 252 +x \geq - 26 +x \geq - 260 +x \geq - 27 +x \geq - 270 +x \geq - 276 +x \geq - 28 +x \geq - 280 +x \geq - 286 +x \geq - 288 +x \geq - 29 +x \geq - 3 +x \geq - 3.5 +x \geq - 30 +x \geq - 30 - 9 +x \geq - 31 +x \geq - 319 +x \geq - 323 +x \geq - 324 +x \geq - 33 +x \geq - 330 +x \geq - 34 +x \geq - 348 +x \geq - 35 +x \geq - 36 +x \geq - 368 +x \geq - 37 +x \geq - 38 +x \geq - 396 +x \geq - 4 +x \geq - 4.5 +x \geq - 40 +x \geq - 42 +x \geq - 420 +x \geq - 44 +x \geq - 448 +x \geq - 45 +x \geq - 468 +x \geq - 476 +x \geq - 48 +x \geq - 49 +x \geq - 5 +x \geq - 5.5 +x \geq - 50 +x \geq - 500 +x \geq - 532 +x \geq - 54 +x \geq - 55 +x \geq - 56 +x \geq - 561 +x \geq - 6 +x \geq - 6 \text{ and } x \leq 1 +x \geq - 6.5 +x \geq - 60 +x \geq - 63 +x \geq - 64 +x \geq - 65 +x \geq - 66 +x \geq - 69 +x \geq - 7 +x \geq - 70 +x \geq - 72 +x \geq - 75 +x \geq - 76 +x \geq - 77 +x \geq - 78 +x \geq - 8 +x \geq - 8 \text{ and } x \leq -1 +x \geq - 80 +x \geq - 81 +x \geq - 84 +x \geq - 9 +x \geq - 90 +x \geq - 96 +x \geq - 98 +x \geq - 99 +x \geq - \frac{11}{2} +x \geq - \frac{11}{8} +x \geq - \frac{13}{4} +x \geq - \frac{14}{8} +x \geq - \frac{19}{4} +x \geq - \frac{23}{6} +x \geq - \frac{23}{8} +x \geq - \frac{26}{8} +x \geq - \frac{29}{8} +x \geq - \frac{31}{10} +x \geq - \frac{41}{8} +x \geq - \frac{44}{8} +x \geq - \frac{46}{12} +x \geq - \frac{53}{8} +x \geq - \frac{56}{8} +x \geq - \frac{59}{8} +x \geq - \frac{7}{4} +x \geq - \frac{8}{8} +x \geq 10 \times \left( - 10 \right) +x \geq 10 \times \left( - 2 \right) +x \geq 10 \times \left( - 3 \right) +x \geq 10 \times \left( - 4 \right) +x \geq 10 \times \left( - 6 \right) +x \geq 10 \times \left( - 7 \right) +x \geq 11 \times \left( - 10 \right) +x \geq 11 \times \left( - 4 \right) +x \geq 11 \times \left( - 5 \right) +x \geq 11 \times \left( - 6 \right) +x \geq 11 \times \left( - 7 \right) +x \geq 11 \times \left( - 9 \right) +x \geq 12 \times \left( - 10 \right) +x \geq 12 \times \left( - 4 \right) +x \geq 12 \times \left( - 7 \right) +x \geq 12 \times \left( - 8 \right) +x \geq 12 \times \left( - 9 \right) +x \geq 13 \times \left( - 2 \right) +x \geq 13 \times \left( - 5 \right) +x \geq 13 \times \left( - 6 \right) +x \geq 13 \times \left( - 8 \right) +x \geq 13 \times \left( - 9 \right) +x \geq 14 \times \left( - 10 \right) +x \geq 14 \times \left( - 2 \right) +x \geq 14 \times \left( - 4 \right) +x \geq 14 \times \left( - 5 \right) +x \geq 14 \times \left( - 6 \right) +x \geq 14 \times \left( - 7 \right) +x \geq 14 \times \left( - 8 \right) +x \geq 15 \times \left( - 3 \right) +x \geq 15 \times \left( - 4 \right) +x \geq 15 \times \left( - 5 \right) +x \geq 15 \times \left( - 6 \right) +x \geq 15 \times \left( - 7 \right) +x \geq 16 \times \left( - 10 \right) +x \geq 16 \times \left( - 4 \right) +x \geq 16 \times \left( - 5 \right) +x \geq 16 \times \left( - 7 \right) +x \geq 16 \times \left( - 9 \right) +x \geq 17 \times \left( - 2 \right) +x \geq 17 \times \left( - 4 \right) +x \geq 17 \times \left( - 6 \right) +x \geq 17 \times \left( - 7 \right) +x \geq 17 \times \left( - 9 \right) +x \geq 18 \times \left( - 2 \right) +x \geq 18 \times \left( - 6 \right) +x \geq 18 \times \left( - 7 \right) +x \geq 19 \times \left( - 2 \right) +x \geq 19 \times \left( - 4 \right) +x \geq 19 \times \left( - 9 \right) +x \geq 20 \times \left( - 4 \right) +x \geq 20 \times \left( - 7 \right) +x \geq 3 \times \left( - 10 \right) +x \geq 3 \times \left( - 3 \right) +x \geq 3 \times \left( - 4 \right) +x \geq 3 \times \left( - 6 \right) +x \geq 4 \times \left( - 10 \right) +x \geq 4 \times \left( - 2 \right) +x \geq 4 \times \left( - 3 \right) +x \geq 4 \times \left( - 9 \right) +x \geq 5 \times \left( - 10 \right) +x \geq 5 \times \left( - 6 \right) +x \geq 5 \times \left( - 8 \right) +x \geq 5 \times \left( - 9 \right) +x \geq 6 \times \left( - 2 \right) +x \geq 6 \times \left( - 3 \right) +x \geq 6 \times \left( - 7 \right) +x \geq 6 \times \left( - 9 \right) +x \geq 7 \times \left( - 3 \right) +x \geq 7 \times \left( - 5 \right) +x \geq 7 \times \left( - 6 \right) +x \geq 7 \times \left( - 8 \right) +x \geq 8 \times \left( - 10 \right) +x \geq 8 \times \left( - 3 \right) +x \geq 8 \times \left( - 5 \right) +x \geq 8 \times \left( - 6 \right) +x \geq 8 \times \left( - 7 \right) +x \geq 8 \times \left( - 8 \right) +x \geq 8 \times \left( - 9 \right) +x \geq 9 \times \left( - 2 \right) +x \geq 9 \times \left( - 3 \right) +x \geq 9 \times \left( - 5 \right) +x \geq 9 \times \left( - 6 \right) +x \geq 9 \times \left( - 8 \right) +x \geq 9 \times \left( - 9 \right) +x \geq -1 +x \geq -1, x \leq - 4 +x \geq 0 +x \geq 0, y \geq 0 +x \geq 1 +x \geq 1.5 +x \geq 10 +x \geq 10, x + y \geq 24 +x \geq 10, x + y \geq 30 +x \geq 10, x \leq - 2 +x \geq 10, x \leq - 4 +x \geq 10, x \leq - 6 +x \geq 10, x \leq 0 +x \geq 10, x \leq 2 +x \geq 10, x \leq 4 +x \geq 10, x \leq 6 +x \geq 11 +x \geq 11, x + y \geq 21 +x \geq 11, x + y \geq 22 +x \geq 11, x + y \geq 23 +x \geq 11, x + y \geq 24 +x \geq 11, x + y \geq 30 +x \geq 11, x + y \geq 31 +x \geq 11, x \leq - 3 +x \geq 11, x \leq - 5 +x \geq 11, x \leq - 7 +x \geq 11, x \leq -1 +x \geq 11, x \leq 1 +x \geq 11, x \leq 3 +x \geq 11, x \leq 5 +x \geq 11, x \leq 7 +x \geq 12 +x \geq 12, x + y \geq 28 +x \geq 12, x + y \geq 31 +x \geq 12, x \leq - 2 +x \geq 12, x \leq - 4 +x \geq 12, x \leq - 6 +x \geq 12, x \leq - 8 +x \geq 12, x \leq 0 +x \geq 12, x \leq 2 +x \geq 12, x \leq 4 +x \geq 12, x \leq 6 +x \geq 13 +x \geq 13, x + y \geq 32 +x \geq 13, x + y \geq 33 +x \geq 13, x \leq - 3 +x \geq 13, x \leq - 5 +x \geq 13, x \leq - 7 +x \geq 13, x \leq - 9 +x \geq 13, x \leq -1 +x \geq 13, x \leq 1 +x \geq 13, x \leq 3 +x \geq 13, x \leq 5 +x \geq 14 +x \geq 14, x + y \geq 25 +x \geq 14, x + y \geq 29 +x \geq 14, x + y \geq 30 +x \geq 14, x + y \geq 33 +x \geq 14, x + y \geq 34 +x \geq 14, x \leq - 10 +x \geq 14, x \leq - 2 +x \geq 14, x \leq - 4 +x \geq 14, x \leq - 6 +x \geq 14, x \leq - 8 +x \geq 14, x \leq 0 +x \geq 14, x \leq 2 +x \geq 14, x \leq 4 +x \geq 15 +x \geq 15, x + y \geq 26 +x \geq 15, x + y \geq 29 +x \geq 15, x + y \geq 32 +x \geq 15, x \leq - 11 +x \geq 15, x \leq - 3 +x \geq 15, x \leq - 5 +x \geq 15, x \leq - 7 +x \geq 15, x \leq - 9 +x \geq 15, x \leq -1 +x \geq 15, x \leq 1 +x \geq 15, x \leq 3 +x \geq 16 +x \geq 16, x + y \geq 31 +x \geq 16, x + y \geq 33 +x \geq 16, x + y \geq 34 +x \geq 16, x + y \geq 35 +x \geq 16, x \leq - 10 +x \geq 16, x \leq - 12 +x \geq 16, x \leq - 2 +x \geq 16, x \leq - 4 +x \geq 16, x \leq - 6 +x \geq 16, x \leq - 8 +x \geq 16, x \leq 0 +x \geq 16, x \leq 2 +x \geq 17 +x \geq 17, x + y \geq 27 +x \geq 17, x + y \geq 31 +x \geq 17, x + y \geq 32 +x \geq 17, x + y \geq 34 +x \geq 17, x + y \geq 35 +x \geq 17, x + y \geq 37 +x \geq 17, x \leq - 11 +x \geq 17, x \leq - 13 +x \geq 17, x \leq - 3 +x \geq 17, x \leq - 5 +x \geq 17, x \leq - 7 +x \geq 17, x \leq - 9 +x \geq 17, x \leq -1 +x \geq 17, x \leq 1 +x \geq 18 +x \geq 18, x + y \geq 34 +x \geq 18, x + y \geq 36 +x \geq 18, x \leq - 10 +x \geq 18, x \leq - 12 +x \geq 18, x \leq - 2 +x \geq 18, x \leq - 4 +x \geq 18, x \leq - 6 +x \geq 18, x \leq - 8 +x \geq 18, x \leq 0 +x \geq 19 +x \geq 19, x + y \geq 35 +x \geq 19, x \leq - 11 +x \geq 19, x \leq - 3 +x \geq 19, x \leq - 5 +x \geq 19, x \leq - 7 +x \geq 19, x \leq -1 +x \geq 190 +x \geq 1\frac{1}{3} +x \geq 1\frac{1}{5} +x \geq 1\frac{2}{3} +x \geq 1\frac{3}{4} +x \geq 1\frac{4}{5} +x \geq 2 +x \geq 2, x \leq - 2 +x \geq 2.5 +x \geq 20 +x \geq 20, x + y \geq 40 +x \geq 20, x + y \geq 42 +x \geq 20, x + y \geq 43 +x \geq 20, x + y \geq 44 +x \geq 20, x + y \geq 45 +x \geq 20, x + y \geq 46 +x \geq 20, x + y \geq 47 +x \geq 20, x + y \geq 49 +x \geq 20, x + y \geq 50 +x \geq 20, x \leq - 10 +x \geq 20, x \leq - 2 +x \geq 20, x \leq - 4 +x \geq 20, x \leq - 6 +x \geq 20, x \leq - 8 +x \geq 20, y \geq 42 - x +x \geq 20, y \geq 47 - x +x \geq 21 +x \geq 21, x + y \geq 42 +x \geq 21, x + y \geq 43 +x \geq 21, x + y \geq 44 +x \geq 21, x + y \geq 45 +x \geq 21, x + y \geq 46 +x \geq 21, x + y \geq 48 +x \geq 21, x + y \geq 49 +x \geq 21, x + y \geq 50 +x \geq 21, x + y \geq 51 +x \geq 21, x \leq - 3 +x \geq 21, x \leq - 5 +x \geq 21, x \leq - 7 +x \geq 21, x \leq - 9 +x \geq 21, y \geq 43 - x +x \geq 21, y \geq 47 - x +x \geq 22 +x \geq 22, x + y \geq 42 +x \geq 22, x + y \geq 43 +x \geq 22, x + y \geq 45 +x \geq 22, x + y \geq 46 +x \geq 22, x + y \geq 47 +x \geq 22, x + y \geq 48 +x \geq 22, x + y \geq 49 +x \geq 22, x + y \geq 50 +x \geq 22, x + y \geq 51 +x \geq 22, x \leq - 4 +x \geq 22, x \leq - 6 +x \geq 22, x \leq - 8 +x \geq 22, y \geq 42 - x +x \geq 22, y \geq 48 - x +x \geq 23 +x \geq 23, x + y \geq 43 +x \geq 23, x + y \geq 44 +x \geq 23, x + y \geq 45 +x \geq 23, x + y \geq 47 +x \geq 23, x + y \geq 48 +x \geq 23, x + y \geq 49 +x \geq 23, x + y \geq 53 +x \geq 23, x \leq - 5 +x \geq 23, x \leq - 7 +x \geq 23, y \geq 53 - x +x \geq 24 +x \geq 24, x + y \geq 45 +x \geq 24, x + y \geq 46 +x \geq 24, x + y \geq 47 +x \geq 24, x + y \geq 48 +x \geq 24, x + y \geq 49 +x \geq 24, x + y \geq 52 +x \geq 24, x + y \geq 54 +x \geq 24, y \geq 45 - x +x \geq 25 +x \geq 25, x + y \geq 46 +x \geq 25, x + y \geq 49 +x \geq 25, x + y \geq 50 +x \geq 25, x + y \geq 51 +x \geq 25, x + y \geq 52 +x \geq 25, x + y \geq 53 +x \geq 25, x + y \geq 55 +x \geq 25, y \geq 45 - x +x \geq 25, y \geq 52 - x +x \geq 25, y \geq 55 - x +x \geq 26 +x \geq 26, x + y \geq 46 +x \geq 26, x + y \geq 50 +x \geq 26, x + y \geq 52 +x \geq 27 +x \geq 27, x + y \geq 50 +x \geq 27, x + y \geq 52 +x \geq 27, y \geq 55 - x +x \geq 27, y \geq 56 - x +x \geq 27, y \geq 57 - x +x \geq 28 +x \geq 28, x + y \geq 48 +x \geq 28, x + y \geq 50 +x \geq 28, x + y \geq 51 +x \geq 28, x + y \geq 52 +x \geq 28, x + y \geq 54 +x \geq 28, x + y \geq 55 +x \geq 28, y \geq 49 - x +x \geq 29 +x \geq 29, x + y \geq 50 +x \geq 29, x + y \geq 51 +x \geq 29, x + y \geq 52 +x \geq 29, x + y \geq 56 +x \geq 29, x + y \geq 57 +x \geq 29, x + y \geq 59 +x \geq 29, y \geq 49 - x +x \geq 2^{2} +x \geq 3 +x \geq 3, x \leq - 3 +x \geq 3.5 +x \geq 30 +x \geq 300 - 209 +x \geq 300 - 215 +x \geq 300 - 216 +x \geq 300 - 217 +x \geq 300 - 219 +x \geq 300 - 221 +x \geq 300 - 227 +x \geq 300 - 233 +x \geq 300 - 234 +x \geq 300 - 239 +x \geq 300 - 240 +x \geq 300 - 241 +x \geq 300 - 242 +x \geq 300 - 247 +x \geq 31 +x \geq 32 +x \geq 34 +x \geq 35 +x \geq 36 +x \geq 37 +x \geq 38 +x \geq 4 +x \geq 4, x \leq - 4 +x \geq 4.5 +x \geq 40 +x \geq 42 +x \geq 43 +x \geq 45 +x \geq 48 +x \geq 49 +x \geq 5 +x \geq 5, x \leq - 5 +x \geq 5, x \leq -1 +x \geq 5, x \leq 1 +x \geq 5.5 +x \geq 50 +x \geq 51 +x \geq 52 +x \geq 53 +x \geq 54 +x \geq 55 +x \geq 56 +x \geq 57 +x \geq 58 +x \geq 59 +x \geq 6 +x \geq 6, x \leq - 2 +x \geq 6, x \leq - 6 +x \geq 6, x \leq 2 +x \geq 6.5 +x \geq 60 +x \geq 61 +x \geq 62 +x \geq 63 +x \geq 64 +x \geq 65 +x \geq 66 +x \geq 67 +x \geq 68 +x \geq 69 +x \geq 7 +x \geq 7, x \leq - 3 +x \geq 7, x \leq - 7 +x \geq 7, x \leq -1 +x \geq 7, x \leq 1 +x \geq 7, x \leq 3 +x \geq 7.5 +x \geq 70 +x \geq 71 +x \geq 72 +x \geq 73 +x \geq 74 +x \geq 75 +x \geq 76 +x \geq 77 +x \geq 78 +x \geq 79 +x \geq 8 +x \geq 8, x \leq - 2 +x \geq 8, x \leq - 4 +x \geq 8, x \leq - 8 +x \geq 8, x \leq 0 +x \geq 8, x \leq 2 +x \geq 8, x \leq 4 +x \geq 80 +x \geq 81 +x \geq 82 +x \geq 83 +x \geq 84 +x \geq 85 +x \geq 88 +x \geq 89 +x \geq 9 +x \geq 9, x \leq - 3 +x \geq 9, x \leq - 5 +x \geq 9, x \leq - 9 +x \geq 9, x \leq -1 +x \geq 9, x \leq 1 +x \geq 9, x \leq 3 +x \geq 9, x \leq 5 +x \geq 90 +x \geq 91 +x \geq 92 +x \geq 93 +x \geq \frac{- 100}{4} +x \geq \frac{- 100}{5} +x \geq \frac{- 108}{4} +x \geq \frac{- 112}{4} +x \geq \frac{- 120}{4} +x \geq \frac{- 120}{5} +x \geq \frac{- 12}{2} +x \geq \frac{- 12}{4} +x \geq \frac{- 140}{4} +x \geq \frac{- 150}{6} +x \geq \frac{- 160}{4} +x \geq \frac{- 18}{2} +x \geq \frac{- 18}{3} +x \geq \frac{- 20}{4} +x \geq \frac{- 210}{6} +x \geq \frac{- 24}{2} +x \geq \frac{- 24}{3} +x \geq \frac{- 24}{4} +x \geq \frac{- 28}{2} +x \geq \frac{- 294}{6} +x \geq \frac{- 2}{- 2} +x \geq \frac{- 2}{2} +x \geq \frac{- 30}{2} +x \geq \frac{- 30}{6} +x \geq \frac{- 36}{3} +x \geq \frac{- 36}{4} +x \geq \frac{- 3}{- 3} +x \geq \frac{- 3}{3} +x \geq \frac{- 40}{4} +x \geq \frac{- 42}{2} +x \geq \frac{- 42}{3} +x \geq \frac{- 45}{3} +x \geq \frac{- 48}{2} +x \geq \frac{- 48}{3} +x \geq \frac{- 48}{4} +x \geq \frac{- 4}{- 2} +x \geq \frac{- 4}{- 4} +x \geq \frac{- 54}{2} +x \geq \frac{- 5}{- 5} +x \geq \frac{- 5}{5} +x \geq \frac{- 60}{3} +x \geq \frac{- 60}{4} +x \geq \frac{- 6}{- 3} +x \geq \frac{- 6}{- 6} +x \geq \frac{- 6}{2} +x \geq \frac{- 6}{3} +x \geq \frac{- 6}{6} +x \geq \frac{- 72}{3} +x \geq \frac{- 72}{4} +x \geq \frac{- 75}{3} +x \geq \frac{- 84}{3} +x \geq \frac{- 84}{4} +x \geq \frac{- 84}{7} +x \geq \frac{- 90}{6} +x \geq \frac{- 96}{4} +x \geq \frac{0}{2} +x \geq \frac{0}{3} +x \geq \frac{0}{4} +x \geq \frac{0}{5} +x \geq \frac{105}{2} +x \geq \frac{10}{- 5} +x \geq \frac{10}{13} +x \geq \frac{10}{21} +x \geq \frac{10}{29} +x \geq \frac{10}{33} +x \geq \frac{10}{5} +x \geq \frac{112}{4} +x \geq \frac{11}{18} +x \geq \frac{11}{23} +x \geq \frac{11}{24} +x \geq \frac{11}{27} +x \geq \frac{11}{28} +x \geq \frac{11}{2} +x \geq \frac{11}{32} +x \geq \frac{11}{35} +x \geq \frac{11}{3} +x \geq \frac{11}{40} +x \geq \frac{11}{4} +x \geq \frac{11}{7} +x \geq \frac{120}{4} +x \geq \frac{120}{6} +x \geq \frac{12}{- 6} +x \geq \frac{12}{23} +x \geq \frac{12}{2} +x \geq \frac{12}{4} +x \geq \frac{12}{5} +x \geq \frac{12}{6} +x \geq \frac{13}{20} +x \geq \frac{13}{22} +x \geq \frac{13}{29} +x \geq \frac{13}{3} +x \geq \frac{13}{4} +x \geq \frac{13}{6} +x \geq \frac{14}{29} +x \geq \frac{14}{2} +x \geq \frac{14}{4} +x \geq \frac{14}{7} +x \geq \frac{15}{- 3} +x \geq \frac{15}{- 5} +x \geq \frac{15}{14} +x \geq \frac{15}{3} +x \geq \frac{15}{5} +x \geq \frac{15}{7} +x \geq \frac{15}{8} +x \geq \frac{16}{- 4} +x \geq \frac{16}{31} +x \geq \frac{16}{3} +x \geq \frac{16}{4} +x \geq \frac{16}{7} +x \geq \frac{16}{8} +x \geq \frac{17}{23} +x \geq \frac{17}{24} +x \geq \frac{17}{25} +x \geq \frac{17}{7} +x \geq \frac{17}{9} +x \geq \frac{180}{6} +x \geq \frac{18}{23} +x \geq \frac{18}{25} +x \geq \frac{18}{2} +x \geq \frac{18}{5} +x \geq \frac{19}{22} +x \geq \frac{19}{23} +x \geq \frac{19}{2} +x \geq \frac{19}{31} +x \geq \frac{19}{37} +x \geq \frac{19}{4} +x \geq \frac{19}{5} +x \geq \frac{1}{10} +x \geq \frac{1}{15} +x \geq \frac{1}{20} +x \geq \frac{1}{21} +x \geq \frac{1}{22} +x \geq \frac{1}{23} +x \geq \frac{1}{25} +x \geq \frac{1}{26} +x \geq \frac{1}{27} +x \geq \frac{1}{28} +x \geq \frac{1}{2} +x \geq \frac{1}{31} +x \geq \frac{1}{35} +x \geq \frac{1}{3} +x \geq \frac{1}{41} +x \geq \frac{20}{2} +x \geq \frac{20}{5} +x \geq \frac{210}{4} +x \geq \frac{21}{2} +x \geq \frac{21}{3} +x \geq \frac{21}{5} +x \geq \frac{21}{8} +x \geq \frac{22}{29} +x \geq \frac{22}{2} +x \geq \frac{22}{4} +x \geq \frac{22}{8} +x \geq \frac{22}{9} +x \geq \frac{23}{10} +x \geq \frac{23}{3} +x \geq \frac{23}{9} +x \geq \frac{24}{10} +x \geq \frac{24}{4} +x \geq \frac{25}{10} +x \geq \frac{25}{5} +x \geq \frac{25}{7} +x \geq \frac{26}{2} +x \geq \frac{26}{8} +x \geq \frac{27}{2} +x \geq \frac{27}{3} +x \geq \frac{27}{4} +x \geq \frac{27}{7} +x \geq \frac{27}{9} +x \geq \frac{28}{3} +x \geq \frac{2}{- 2} +x \geq \frac{2}{21} +x \geq \frac{2}{23} +x \geq \frac{2}{25} +x \geq \frac{2}{27} +x \geq \frac{2}{29} +x \geq \frac{2}{2} +x \geq \frac{2}{31} +x \geq \frac{2}{37} +x \geq \frac{2}{3} +x \geq \frac{2}{5} +x \geq \frac{30}{3} +x \geq \frac{30}{5} +x \geq \frac{30}{6} +x \geq \frac{31}{2} +x \geq \frac{31}{7} +x \geq \frac{31}{8} +x \geq \frac{31}{9} +x \geq \frac{32}{3} +x \geq \frac{32}{4} +x \geq \frac{32}{5} +x \geq \frac{32}{7} +x \geq \frac{32}{8} +x \geq \frac{32}{9} +x \geq \frac{33}{3} +x \geq \frac{33}{8} +x \geq \frac{33}{9} +x \geq \frac{34}{3} +x \geq \frac{35}{5} +x \geq \frac{35}{9} +x \geq \frac{36}{2} +x \geq \frac{36}{4} +x \geq \frac{36}{9} +x \geq \frac{37}{10} +x \geq \frac{37}{2} +x \geq \frac{37}{3} +x \geq \frac{37}{4} +x \geq \frac{38}{10} +x \geq \frac{3}{- 3} +x \geq \frac{3}{10} +x \geq \frac{3}{22} +x \geq \frac{3}{23} +x \geq \frac{3}{26} +x \geq \frac{3}{28} +x \geq \frac{3}{2} +x \geq \frac{3}{31} +x \geq \frac{3}{3} +x \geq \frac{3}{4} +x \geq \frac{3}{9} +x \geq \frac{40}{10} +x \geq \frac{40}{5} +x \geq \frac{41}{10} +x \geq \frac{41}{3} +x \geq \frac{420}{6} +x \geq \frac{42}{10} +x \geq \frac{42}{2} +x \geq \frac{42}{4} +x \geq \frac{42}{8} +x \geq \frac{43}{3} +x \geq \frac{45}{5} +x \geq \frac{47}{5} +x \geq \frac{4}{- 2} +x \geq \frac{4}{- 4} +x \geq \frac{4}{29} +x \geq \frac{4}{2} +x \geq \frac{4}{35} +x \geq \frac{4}{4} +x \geq \frac{50}{5} +x \geq \frac{52}{9} +x \geq \frac{54}{2} +x \geq \frac{55}{10} +x \geq \frac{59}{3} +x \geq \frac{5}{- 5} +x \geq \frac{5}{14} +x \geq \frac{5}{18} +x \geq \frac{5}{21} +x \geq \frac{5}{22} +x \geq \frac{5}{23} +x \geq \frac{5}{24} +x \geq \frac{5}{26} +x \geq \frac{5}{27} +x \geq \frac{5}{28} +x \geq \frac{5}{29} +x \geq \frac{5}{2} +x \geq \frac{5}{31} +x \geq \frac{5}{33} +x \geq \frac{5}{37} +x \geq \frac{5}{5} +x \geq \frac{5}{8} +x \geq \frac{61}{5} +x \geq \frac{67}{2} +x \geq \frac{67}{7} +x \geq \frac{69}{7} +x \geq \frac{6}{- 2} +x \geq \frac{6}{13} +x \geq \frac{6}{19} +x \geq \frac{6}{23} +x \geq \frac{6}{29} +x \geq \frac{6}{2} +x \geq \frac{6}{35} +x \geq \frac{6}{3} +x \geq \frac{6}{41} +x \geq \frac{6}{6} +x \geq \frac{76}{8} +x \geq \frac{7}{19} +x \geq \frac{7}{20} +x \geq \frac{7}{23} +x \geq \frac{7}{24} +x \geq \frac{7}{27} +x \geq \frac{7}{2} +x \geq \frac{7}{32} +x \geq \frac{7}{33} +x \geq \frac{7}{3} +x \geq \frac{7}{4} +x \geq \frac{83}{9} +x \geq \frac{8}{- 2} +x \geq \frac{8}{2} +x \geq \frac{8}{41} +x \geq \frac{8}{7} +x \geq \frac{8}{9} +x \geq \frac{90}{5} +x \geq \frac{9}{- 3} +x \geq \frac{9}{20} +x \geq \frac{9}{22} +x \geq \frac{9}{26} +x \geq \frac{9}{29} +x \geq \frac{9}{2} +x \geq \frac{9}{31} +x \geq \frac{9}{35} +x \geq \frac{9}{3} +x \geq \frac{9}{40} +x \geq \frac{9}{5} +x \geq \frac{9}{7} +x \geq \frac{9}{8} +x \geq \frac{9}{9} +x \left(2 + z\right) - 13 y \left(2 + z\right) +x \left(x + 2\right) + 4 \left(x + 2\right) +x \left(x + 5\right) + 6 \left(x + 5\right) +x \left(x - 3\right) - 7 \left(x - 3\right) +x \leq - 1 +x \leq - 1 \text{ or } x \geq 2 +x \leq - 1 \text{ or } x \geq 3 +x \leq - 1 \text{ or } x \geq 4 +x \leq - 1 \text{ or } x \geq 5 +x \leq - 1 \text{ or } x \geq \frac{2}{3} +x \leq - 1 \text{ or } x \geq \frac{3}{2} +x \leq - 1 \text{ or } x \geq \frac{4}{3} +x \leq - 10 +x \leq - 100 +x \leq - 11 +x \leq - 12 +x \leq - 12 + 3 +x \leq - 12 + 4 +x \leq - 13 +x \leq - 14 +x \leq - 15 +x \leq - 15 + 7 +x \leq - 15 + 8 +x \leq - 15 + 9 +x \leq - 16 +x \leq - 17 +x \leq - 18 +x \leq - 19 +x \leq - 2 +x \leq - 2 \text{ or } x \geq - \frac{1}{2} +x \leq - 2 \text{ or } x \geq - \frac{1}{3} +x \leq - 2 \text{ or } x \geq 1 +x \leq - 2 \text{ or } x \geq 3 +x \leq - 2 \text{ or } x \geq 4 +x \leq - 2 \text{ or } x \geq 5 +x \leq - 2 \text{ or } x \geq \frac{1}{2} +x \leq - 2 \text{ or } x \geq \frac{3}{2} +x \leq - 2 \text{ or } x \geq \frac{4}{3} +x \leq - 2 , 0 \leq x \leq 2 +x \leq - 2 , x \geq 6 +x \leq - 2.5 +x \leq - 20 +x \leq - 21 +x \leq - 22 +x \leq - 23 +x \leq - 24 +x \leq - 25 +x \leq - 26 +x \leq - 27 +x \leq - 28 +x \leq - 29 +x \leq - 3 +x \leq - 3 \text{ or } x \geq - 2 +x \leq - 3 \text{ or } x \geq - \frac{1}{2} +x \leq - 3 \text{ or } x \geq - \frac{2}{3} +x \leq - 3 \text{ or } x \geq 1 +x \leq - 3 \text{ or } x \geq 2 +x \leq - 3 \text{ or } x \geq 4 +x \leq - 3 \text{ or } x \geq 5 +x \leq - 3 \text{ or } x \geq \frac{1}{2} +x \leq - 3 \text{ or } x \geq \frac{1}{3} +x \leq - 3 , 0 \leq x \leq 3 +x \leq - 3 , x \geq 5 +x \leq - 3.5 +x \leq - 30 +x \leq - 31 +x \leq - 32 +x \leq - 33 +x \leq - 34 +x \leq - 35 +x \leq - 36 +x \leq - 37 +x \leq - 38 +x \leq - 39 +x \leq - 4 +x \leq - 4 \text{ or } x \geq - \frac{1}{2} +x \leq - 4 \text{ or } x \geq - \frac{2}{3} +x \leq - 4 \text{ or } x \geq 1 +x \leq - 4 \text{ or } x \geq 2 +x \leq - 4 \text{ or } x \geq 3 +x \leq - 4 \text{ or } x \geq 5 +x \leq - 4 , 0 \leq x \leq 4 +x \leq - 4.5 +x \leq - 40 +x \leq - 42 +x \leq - 45 +x \leq - 48 +x \leq - 49 +x \leq - 5 +x \leq - 5 \text{ or } x \geq - 3 +x \leq - 5 \text{ or } x \geq - 4 +x \leq - 5 \text{ or } x \geq 1 +x \leq - 5 \text{ or } x \geq 2 +x \leq - 5 \text{ or } x \geq 3 +x \leq - 5 \text{ or } x \geq 4 +x \leq - 5 , 0 \leq x \leq 5 +x \leq - 50 +x \leq - 54 +x \leq - 56 +x \leq - 6 +x \leq - 6 + 6 +x \leq - 6 + 7 +x \leq - 6 , 0 \leq x \leq 6 +x \leq - 63 +x \leq - 64 +x \leq - 7 +x \leq - 70 +x \leq - 72 +x \leq - 8 +x \leq - 8 + 2 +x \leq - 80 +x \leq - 81 +x \leq - 9 +x \leq - 90 +x \leq - \frac{10}{11} +x \leq - \frac{10}{17} +x \leq - \frac{10}{23} +x \leq - \frac{10}{4} +x \leq - \frac{11}{3} +x \leq - \frac{11}{4} +x \leq - \frac{11}{7} +x \leq - \frac{11}{8} +x \leq - \frac{11}{9} +x \leq - \frac{12}{13} +x \leq - \frac{13}{16} +x \leq - \frac{13}{18} +x \leq - \frac{13}{4} +x \leq - \frac{13}{6} +x \leq - \frac{13}{8} +x \leq - \frac{14}{13} +x \leq - \frac{14}{26} +x \leq - \frac{14}{8} +x \leq - \frac{15}{11} +x \leq - \frac{15}{14} +x \leq - \frac{15}{17} +x \leq - \frac{15}{22} +x \leq - \frac{15}{7} +x \leq - \frac{15}{8} +x \leq - \frac{15}{9} +x \leq - \frac{16}{11} +x \leq - \frac{16}{12} +x \leq - \frac{16}{13} +x \leq - \frac{16}{19} +x \leq - \frac{17}{11} +x \leq - \frac{17}{22} +x \leq - \frac{17}{23} +x \leq - \frac{18}{15} +x \leq - \frac{18}{21} +x \leq - \frac{18}{26} +x \leq - \frac{18}{2} +x \leq - \frac{18}{37} +x \leq - \frac{18}{47} +x \leq - \frac{18}{54} +x \leq - \frac{18}{7} +x \leq - \frac{18}{9} +x \leq - \frac{19}{12} +x \leq - \frac{19}{13} +x \leq - \frac{19}{18} +x \leq - \frac{19}{3} +x \leq - \frac{19}{5} +x \leq - \frac{1}{2} \text{ or } x \geq 2 +x \leq - \frac{1}{2} \text{ or } x \geq 3 +x \leq - \frac{1}{3} +x \leq - \frac{1}{3} \text{ or } x \geq 2 +x \leq - \frac{1}{3} \text{ or } x \geq 3 +x \leq - \frac{1}{5} +x \leq - \frac{20}{25} +x \leq - \frac{20}{27} +x \leq - \frac{20}{3} +x \leq - \frac{20}{46} +x \leq - \frac{20}{8} +x \leq - \frac{21}{11} +x \leq - \frac{21}{23} +x \leq - \frac{21}{34} +x \leq - \frac{21}{37} +x \leq - \frac{22}{27} +x \leq - \frac{22}{3} +x \leq - \frac{22}{47} +x \leq - \frac{22}{6} +x \leq - \frac{22}{7} +x \leq - \frac{22}{9} +x \leq - \frac{23}{17} +x \leq - \frac{23}{24} +x \leq - \frac{23}{26} +x \leq - \frac{23}{2} +x \leq - \frac{23}{31} +x \leq - \frac{23}{3} +x \leq - \frac{23}{9} +x \leq - \frac{24}{15} +x \leq - \frac{24}{16} +x \leq - \frac{24}{28} +x \leq - \frac{24}{66} +x \leq - \frac{25}{54} +x \leq - \frac{26}{19} +x \leq - \frac{26}{23} +x \leq - \frac{26}{32} +x \leq - \frac{26}{36} +x \leq - \frac{26}{8} +x \leq - \frac{26}{9} +x \leq - \frac{27}{13} +x \leq - \frac{27}{24} +x \leq - \frac{27}{28} +x \leq - \frac{27}{36} +x \leq - \frac{28}{17} +x \leq - \frac{28}{21} +x \leq - \frac{28}{26} +x \leq - \frac{29}{11} +x \leq - \frac{29}{12} +x \leq - \frac{29}{20} +x \leq - \frac{29}{7} +x \leq - \frac{29}{8} +x \leq - \frac{2}{3} \text{ or } x \geq 1 +x \leq - \frac{2}{3} \text{ or } x \geq 4 +x \leq - \frac{30}{16} +x \leq - \frac{30}{22} +x \leq - \frac{30}{23} +x \leq - \frac{30}{28} +x \leq - \frac{30}{44} +x \leq - \frac{30}{57} +x \leq - \frac{30}{6} +x \leq - \frac{31}{11} +x \leq - \frac{31}{27} +x \leq - \frac{31}{28} +x \leq - \frac{31}{2} +x \leq - \frac{31}{39} +x \leq - \frac{31}{55} +x \leq - \frac{32}{11} +x \leq - \frac{32}{35} +x \leq - \frac{32}{40} +x \leq - \frac{32}{7} +x \leq - \frac{33}{3} +x \leq - \frac{33}{5} +x \leq - \frac{34}{25} +x \leq - \frac{35}{14} +x \leq - \frac{37}{13} +x \leq - \frac{38}{22} +x \leq - \frac{38}{24} +x \leq - \frac{38}{25} +x \leq - \frac{38}{26} +x \leq - \frac{39}{11} +x \leq - \frac{39}{17} +x \leq - \frac{39}{29} +x \leq - \frac{39}{54} +x \leq - \frac{39}{7} +x \leq - \frac{3}{2} +x \leq - \frac{3}{2} \text{ or } x \geq 1 +x \leq - \frac{3}{2} \text{ or } x \geq 2 +x \leq - \frac{3}{4} \text{ or } x \geq 6 +x \leq - \frac{40}{15} +x \leq - \frac{41}{15} +x \leq - \frac{41}{32} +x \leq - \frac{41}{36} +x \leq - \frac{41}{52} +x \leq - \frac{42}{28} +x \leq - \frac{43}{11} +x \leq - \frac{43}{16} +x \leq - \frac{43}{22} +x \leq - \frac{43}{30} +x \leq - \frac{43}{34} +x \leq - \frac{43}{40} +x \leq - \frac{43}{52} +x \leq - \frac{43}{63} +x \leq - \frac{44}{33} +x \leq - \frac{44}{48} +x \leq - \frac{44}{53} +x \leq - \frac{45}{16} +x \leq - \frac{45}{51} +x \leq - \frac{46}{11} +x \leq - \frac{46}{43} +x \leq - \frac{47}{23} +x \leq - \frac{47}{45} +x \leq - \frac{48}{33} +x \leq - \frac{48}{52} +x \leq - \frac{49}{30} +x \leq - \frac{49}{8} +x \leq - \frac{4}{11} +x \leq - \frac{4}{3} +x \leq - \frac{4}{3} \text{ or } x \geq 1 +x \leq - \frac{4}{3} \text{ or } x \geq 2 +x \leq - \frac{4}{5} +x \leq - \frac{4}{5} \text{ or } x \geq 2 +x \leq - \frac{51}{22} +x \leq - \frac{51}{34} +x \leq - \frac{52}{18} +x \leq - \frac{53}{7} +x \leq - \frac{54}{21} +x \leq - \frac{55}{38} +x \leq - \frac{55}{40} +x \leq - \frac{56}{34} +x \leq - \frac{57}{34} +x \leq - \frac{58}{53} +x \leq - \frac{58}{63} +x \leq - \frac{58}{7} +x \leq - \frac{59}{22} +x \leq - \frac{59}{23} +x \leq - \frac{59}{57} +x \leq - \frac{59}{61} +x \leq - \frac{5}{13} +x \leq - \frac{5}{2} +x \leq - \frac{5}{3} +x \leq - \frac{60}{28} +x \leq - \frac{60}{46} +x \leq - \frac{61}{13} +x \leq - \frac{61}{27} +x \leq - \frac{62}{19} +x \leq - \frac{62}{54} +x \leq - \frac{63}{49} +x \leq - \frac{65}{30} +x \leq - \frac{65}{33} +x \leq - \frac{65}{49} +x \leq - \frac{66}{10} +x \leq - \frac{66}{55} +x \leq - \frac{68}{19} +x \leq - \frac{68}{7} +x \leq - \frac{69}{29} +x \leq - \frac{6}{5} +x \leq - \frac{6}{7} +x \leq - \frac{74}{40} +x \leq - \frac{75}{31} +x \leq - \frac{75}{46} +x \leq - \frac{76}{51} +x \leq - \frac{77}{46} +x \leq - \frac{78}{25} +x \leq - \frac{78}{49} +x \leq - \frac{78}{50} +x \leq - \frac{78}{58} +x \leq - \frac{7}{13} +x \leq - \frac{7}{2} +x \leq - \frac{7}{4} +x \leq - \frac{7}{5} +x \leq - \frac{7}{6} +x \leq - \frac{81}{13} +x \leq - \frac{84}{67} +x \leq - \frac{85}{64} +x \leq - \frac{88}{56} +x \leq - \frac{8}{3} +x \leq - \frac{8}{9} +x \leq - \frac{9}{13} +x \leq - \frac{9}{2} +x \leq - \frac{9}{7} +x \leq - \frac{9}{8} +x \leq -1 +x \leq -1 \text{ or } x \geq 2 +x \leq -1 \text{ or } x \geq 3 +x \leq -1 \text{ or } x \geq 4 +x \leq -1 \text{ or } x \geq 5 +x \leq -1, x \geq 3 +x \leq -1, x \geq 5 +x \leq -1, x \geq 7 +x \leq 0 +x \leq 0 \text{ or } x \geq 2 +x \leq 0 \text{ or } x \geq 3 +x \leq 0 \text{ or } x \geq 4 +x \leq 0 \text{ or } x \geq 5 +x \leq 0 \text{ or } x \geq 6 +x \leq 0 \text{ or } x \geq 7 +x \leq 0.2, y \geq 0.25, x + y \leq 1 +x \leq 0.2, y \geq 0.35, x + y \leq 1 +x \leq 0.2, y \geq 0.4, x + y \leq 1 +x \leq 0.2, y \geq 0.45, x + y \leq 1 +x \leq 0.25, y \geq 0.2, x + y \leq 1 +x \leq 0.25, y \geq 0.3, x + y \leq 1 +x \leq 0.25, y \geq 0.35, x + y \leq 1 +x \leq 0.25, y \geq 0.4, x + y \leq 1 +x \leq 0.25, y \geq 0.45, x + y \leq 1 +x \leq 0.268 +x \leq 0.3, y \geq 0.2, x + y \leq 1 +x \leq 0.3, y \geq 0.25, x + y \leq 1 +x \leq 0.3, y \geq 0.35, x + y \leq 1 +x \leq 0.3, y \geq 0.4, x + y \leq 1 +x \leq 0.3, y \geq 0.45, x + y \leq 1 +x \leq 0.316 +x \leq 0.35, y \geq 0.2, x + y \leq 1 +x \leq 0.35, y \geq 0.25, x + y \leq 1 +x \leq 0.35, y \geq 0.3, x + y \leq 1 +x \leq 0.35, y \geq 0.4, x + y \leq 1 +x \leq 0.35, y \geq 0.45, x + y \leq 1 +x \leq 0.3675 +x \leq 0.37 +x \leq 0.4, y \geq 0.2, x + y \leq 1 +x \leq 0.4, y \geq 0.25, x + y \leq 1 +x \leq 0.4, y \geq 0.3, x + y \leq 1 +x \leq 0.4, y \geq 0.35, x + y \leq 1 +x \leq 0.4, y \geq 0.45, x + y \leq 1 +x \leq 0.4275 +x \leq 0.4375 +x \leq 0.444 +x \leq 0.45, y \geq 0.2, x + y \leq 1 +x \leq 0.45, y \geq 0.25, x + y \leq 1 +x \leq 0.45, y \geq 0.3, x + y \leq 1 +x \leq 0.45, y \geq 0.35, x + y \leq 1 +x \leq 0.45, y \geq 0.4, x + y \leq 1 +x \leq 0.4775 +x \leq 0.4875 +x \leq 0.522 +x \leq 0.536 +x \leq 0.568 +x \leq 0.682 +x \leq 0.692 +x \leq 0.696 +x \leq 0.702 +x \leq 0.712 +x \leq 0.736 +x \leq 0.74 +x \leq 0.764 +x \leq 0.768 +x \leq 0.77 +x \leq 0.784 +x \leq 0.79 +x \leq 0.7925 +x \leq 0.794 +x \leq 0.802 +x \leq 0.8575 +x \leq 0.87 +x \leq 0.898 +x \leq 0.93 +x \leq 0.9675 +x \leq 1 +x \leq 1 - \sqrt{13} +x \leq 1 - \sqrt{13} \text{ or } x \geq 1 + \sqrt{13} +x \leq 1, x \geq 3 +x \leq 1, x \geq 7 +x \leq 1.002 +x \leq 1.01 +x \leq 1.014 +x \leq 1.02 +x \leq 1.0425 +x \leq 1.0975 +x \leq 1.1025 +x \leq 1.11 +x \leq 1.12 +x \leq 1.122 +x \leq 1.124 +x \leq 1.144 +x \leq 1.1725 +x \leq 1.186 +x \leq 1.192 +x \leq 1.195 +x \leq 1.2025 +x \leq 1.222 +x \leq 1.248 +x \leq 1.2525 +x \leq 1.28 +x \leq 1.37 +x \leq 1.385 +x \leq 1.43 +x \leq 1.455 +x \leq 1.48 +x \leq 1.82 +x \leq 1.835 +x \leq 1.88 +x \leq 10 +x \leq 100 +x \leq 1004.10 - 468.30 +x \leq 1011.90 - 478.50 +x \leq 1015.40 - 527.00 +x \leq 1020.90 - 479.30 +x \leq 1023.30 +x \leq 1026.50 - 556.40 +x \leq 1033.90 +x \leq 1038.10 - 593.20 +x \leq 1038.40 +x \leq 1038.60 - 501.80 +x \leq 1041.50 - 448.50 +x \leq 1042.00 - 456.60 +x \leq 1044.80 +x \leq 1046.50 +x \leq 1050.40 - 400.10 +x \leq 1054.00 - 574.70 +x \leq 1055.70 +x \leq 1075.10 - 569.20 +x \leq 1076.80 +x \leq 1076.90 +x \leq 1079.90 +x \leq 1082.80 - 402.30 +x \leq 1082.80 - 531.40 +x \leq 1083.50 - 484.80 +x \leq 1087.80 - 542.40 +x \leq 1095.80 - 550.00 +x \leq 11 +x \leq 1102.40 - 576.90 +x \leq 1108.70 - 530.10 +x \leq 1110.20 +x \leq 1110.80 - 514.20 +x \leq 1115.20 - 600.00 +x \leq 112 +x \leq 1120.60 - 417.90 +x \leq 1126.00 - 567.00 +x \leq 1129.00 - 515.00 +x \leq 1132.30 - 443.10 +x \leq 1133.20 +x \leq 1133.60 - 459.80 +x \leq 1134.70 +x \leq 1138.30 +x \leq 1142.50 - 589.00 +x \leq 1143.10 +x \leq 1147.20 +x \leq 1148.60 - 505.90 +x \leq 1162.90 +x \leq 1171.90 - 511.80 +x \leq 1172.80 +x \leq 1173.60 +x \leq 1179.00 +x \leq 1179.20 +x \leq 1187.40 +x \leq 1188.60 +x \leq 1194.00 +x \leq 1194.50 - 574.00 +x \leq 1196.00 - 528.20 +x \leq 1198.40 - 586.80 +x \leq 12 +x \leq 1211.50 +x \leq 1219.00 - 441.00 +x \leq 1222.50 - 554.50 +x \leq 1225.00 - 532.10 +x \leq 1225.70 - 509.30 +x \leq 1227.50 +x \leq 1227.90 - 540.00 +x \leq 1230.40 +x \leq 1235.30 - 543.20 +x \leq 1240.70 +x \leq 1244.50 +x \leq 1247.00 - 566.10 +x \leq 1256.10 +x \leq 1256.20 - 598.30 +x \leq 1256.40 +x \leq 1256.80 +x \leq 1260.40 +x \leq 1261.30 +x \leq 1262.90 - 491.70 +x \leq 1263.80 +x \leq 1264.40 - 432.50 +x \leq 1265.50 - 497.50 +x \leq 1275.40 - 440.40 +x \leq 1279.50 - 569.00 +x \leq 1281.10 - 522.80 +x \leq 1291.80 - 535.00 +x \leq 1292.70 - 504.70 +x \leq 1295.10 - 452.90 +x \leq 13 +x \leq 1300.70 - 582.50 +x \leq 1301.20 - 468.90 +x \leq 1304.00 +x \leq 1306.80 +x \leq 1312.00 +x \leq 1312.10 - 473.00 +x \leq 1312.80 +x \leq 1314.70 - 411.40 +x \leq 1316.90 +x \leq 1317.70 - 522.30 +x \leq 1319.00 +x \leq 1319.20 - 526.10 +x \leq 1323.70 - 459.00 +x \leq 1324.90 - 513.70 +x \leq 1325.60 +x \leq 1327.30 +x \leq 1330.80 - 518.50 +x \leq 1340.70 - 456.70 +x \leq 1341.00 +x \leq 1344.70 - 458.00 +x \leq 1350.90 +x \leq 1356.20 - 599.90 +x \leq 1367.40 - 418.60 +x \leq 1376.30 +x \leq 1376.60 +x \leq 1378.90 - 566.80 +x \leq 1379.80 +x \leq 1380.90 - 506.60 +x \leq 1388.90 - 532.70 +x \leq 1396.10 - 451.00 +x \leq 1396.60 +x \leq 1398.30 - 529.60 +x \leq 14 +x \leq 140 +x \leq 1409.10 - 531.90 +x \leq 1411.10 - 525.20 +x \leq 1411.80 +x \leq 1412.90 - 451.80 +x \leq 1419.10 - 576.30 +x \leq 1423.30 +x \leq 1429.90 - 511.10 +x \leq 1436.90 - 413.60 +x \leq 1440.70 - 504.60 +x \leq 1447.50 - 513.60 +x \leq 1449.10 - 564.70 +x \leq 1457.50 +x \leq 1464.00 +x \leq 1469.70 - 573.80 +x \leq 1469.90 +x \leq 1471.80 +x \leq 1473.20 - 428.40 +x \leq 1473.80 +x \leq 1473.90 +x \leq 1474.10 - 489.00 +x \leq 1476.30 - 482.60 +x \leq 1478.10 - 444.20 +x \leq 1478.40 +x \leq 1492.80 - 580.30 +x \leq 15 +x \leq 1500.20 - 444.50 +x \leq 1500.60 - 423.70 +x \leq 1502.80 +x \leq 1503.60 - 570.80 +x \leq 1506.60 - 559.00 +x \leq 1508.90 +x \leq 1514.80 - 476.40 +x \leq 1517.90 - 522.00 +x \leq 1522.50 +x \leq 1522.80 +x \leq 1527.00 - 554.20 +x \leq 1527.50 - 598.90 +x \leq 1527.80 - 428.60 +x \leq 1538.90 +x \leq 1549.50 +x \leq 1555.50 - 516.30 +x \leq 1560.80 - 573.90 +x \leq 1562.80 - 484.90 +x \leq 1564.20 - 493.90 +x \leq 1568.00 - 420.80 +x \leq 1569.20 - 581.30 +x \leq 1573.30 - 596.50 +x \leq 1585.70 +x \leq 1586.50 +x \leq 1587.00 +x \leq 1596.10 - 589.60 +x \leq 1596.90 +x \leq 16 +x \leq 1610.40 - 585.70 +x \leq 1614.90 - 426.30 +x \leq 1615.00 - 427.60 +x \leq 1617.60 - 495.10 +x \leq 1621.30 - 458.40 +x \leq 1622.90 - 537.00 +x \leq 1623.10 - 518.40 +x \leq 1630.40 +x \leq 1631.90 - 555.10 +x \leq 1635.60 - 500.50 +x \leq 1637.30 +x \leq 1637.40 +x \leq 1641.30 - 538.00 +x \leq 1643.00 - 470.20 +x \leq 1643.40 - 464.00 +x \leq 1644.70 - 483.10 +x \leq 1648.90 - 569.00 +x \leq 1665.60 - 405.20 +x \leq 1666.50 - 533.30 +x \leq 1666.60 - 523.50 +x \leq 1669.30 - 565.00 +x \leq 1673.80 - 563.60 +x \leq 1676.20 +x \leq 1677.00 +x \leq 1679.20 +x \leq 1681.40 - 440.70 +x \leq 1685.90 - 585.20 +x \leq 1690.70 - 517.10 +x \leq 1694.80 - 457.00 +x \leq 1697.10 +x \leq 17 +x \leq 1700.20 - 477.50 +x \leq 1702.80 +x \leq 1703.10 - 441.80 +x \leq 1704.50 - 531.70 +x \leq 1706.70 - 442.90 +x \leq 1706.90 +x \leq 1709.70 - 547.20 +x \leq 1711.50 - 468.40 +x \leq 1712.20 - 462.20 +x \leq 1717.00 - 405.00 +x \leq 1718.30 - 540.50 +x \leq 1725.90 - 597.80 +x \leq 1727.20 - 548.00 +x \leq 1727.30 - 470.50 +x \leq 1727.40 - 471.30 +x \leq 1728.20 +x \leq 1728.40 - 402.80 +x \leq 1733.00 - 502.60 +x \leq 1733.60 +x \leq 1735.70 +x \leq 1736.00 +x \leq 1738.30 - 600.00 +x \leq 1738.50 - 559.50 +x \leq 1738.80 +x \leq 175 +x \leq 1758.70 - 547.20 +x \leq 1760.00 - 566.00 +x \leq 1779.30 +x \leq 1782.90 +x \leq 1783.30 - 577.90 +x \leq 1785.30 +x \leq 1787.60 - 446.60 +x \leq 1794.20 +x \leq 18 +x \leq 1800.50 - 595.00 +x \leq 1812.80 - 556.40 +x \leq 1814.00 - 501.20 +x \leq 1816.50 - 589.00 +x \leq 1817.30 - 480.70 +x \leq 1818.00 - 405.70 +x \leq 1819.00 +x \leq 1830.00 - 523.20 +x \leq 1835.90 - 591.40 +x \leq 1837.90 +x \leq 1839.00 - 462.70 +x \leq 1853.80 +x \leq 1863.90 - 517.60 +x \leq 1866.90 +x \leq 1874.60 +x \leq 1879.80 - 570.30 +x \leq 1883.40 - 579.40 +x \leq 1885.80 +x \leq 1886.70 - 561.30 +x \leq 1888.10 +x \leq 1889.30 +x \leq 1891.30 - 574.40 +x \leq 1898.00 +x \leq 19 +x \leq 1904.00 - 507.40 +x \leq 1905.00 - 480.90 +x \leq 1910.00 - 533.40 +x \leq 1910.00 - 591.00 +x \leq 1910.60 +x \leq 1922.00 +x \leq 1923.60 - 414.70 +x \leq 1924.90 +x \leq 1929.90 - 418.20 +x \leq 1940.70 - 470.80 +x \leq 1941.90 +x \leq 1942.90 +x \leq 1949.10 - 564.10 +x \leq 1950.10 - 471.70 +x \leq 1950.30 - 599.40 +x \leq 1951.90 +x \leq 1954.60 - 497.10 +x \leq 1957.60 - 457.90 +x \leq 1963.60 - 583.80 +x \leq 1965.40 +x \leq 1967.00 - 510.10 +x \leq 1967.50 - 444.70 +x \leq 1973.40 - 509.40 +x \leq 1987.70 - 438.20 +x \leq 1990.40 +x \leq 1991.80 - 518.00 +x \leq 1992.70 - 453.80 +x \leq 2 +x \leq 2 - \sqrt{10} \text{ or } x \geq 2 + \sqrt{10} +x \leq 2 \text{ or } x \geq 3 +x \leq 2 \text{ or } x \geq 5 +x \leq 2, x \geq 4 +x \leq 2, x \geq 6 +x \leq 2.235 +x \leq 2.305 +x \leq 2.31 +x \leq 2.335 +x \leq 2.41 +x \leq 2.525 +x \leq 2.59 +x \leq 2.825 +x \leq 2.855 +x \leq 20 +x \leq 2000.40 - 558.80 +x \leq 2001.00 +x \leq 2002.70 +x \leq 2003.40 - 440.60 +x \leq 2008.90 - 597.10 +x \leq 2009.90 - 545.90 +x \leq 2017.90 - 442.70 +x \leq 2020.70 - 505.90 +x \leq 2021.70 - 494.80 +x \leq 2029.20 - 555.30 +x \leq 2030.10 - 558.30 +x \leq 2045.30 - 542.50 +x \leq 2049.80 - 462.80 +x \leq 2051.90 - 420.30 +x \leq 2052.10 - 589.50 +x \leq 2079.80 - 449.40 +x \leq 2087.40 - 410.40 +x \leq 2092.80 - 452.40 +x \leq 21 +x \leq 2101.60 - 445.70 +x \leq 2102.30 - 516.60 +x \leq 2104.60 - 582.10 +x \leq 2108.10 - 423.80 +x \leq 2114.50 - 499.90 +x \leq 2120.20 - 533.70 +x \leq 2121.30 - 553.20 +x \leq 2140.00 - 474.40 +x \leq 2148.30 - 551.40 +x \leq 2159.90 - 522.50 +x \leq 2161.60 - 458.80 +x \leq 2161.90 - 408.20 +x \leq 2180.10 - 503.90 +x \leq 2187.00 - 507.80 +x \leq 2190.20 - 541.20 +x \leq 2199.40 - 492.50 +x \leq 2211.20 - 545.10 +x \leq 2226.80 - 441.50 +x \leq 2228.60 - 552.70 +x \leq 2237.40 - 418.40 +x \leq 2242.50 - 550.00 +x \leq 2245.50 - 511.90 +x \leq 2246.90 - 508.10 +x \leq 2249.20 - 552.10 +x \leq 2250.00 - 468.70 +x \leq 2262.90 - 408.60 +x \leq 2270.10 - 541.90 +x \leq 2293.00 - 568.80 +x \leq 2294.40 - 428.20 +x \leq 2294.90 - 406.80 +x \leq 2295.30 - 438.70 +x \leq 2300.60 - 564.90 +x \leq 2305.10 - 510.90 +x \leq 2306.70 - 533.90 +x \leq 2316.20 - 580.20 +x \leq 2316.90 - 534.00 +x \leq 2323.10 - 412.50 +x \leq 2329.90 - 525.90 +x \leq 2332.20 - 410.20 +x \leq 2333.00 - 458.40 +x \leq 2335.10 - 588.80 +x \leq 2338.90 - 472.00 +x \leq 2352.20 - 427.30 +x \leq 2360.40 - 418.50 +x \leq 2361.70 - 442.70 +x \leq 2376.80 - 487.50 +x \leq 2377.30 - 598.00 +x \leq 2388.40 - 436.50 +x \leq 2397.70 - 553.00 +x \leq 24 +x \leq 2412.20 - 558.40 +x \leq 2422.00 - 479.10 +x \leq 2426.30 - 456.60 +x \leq 2429.50 - 439.10 +x \leq 2435.10 - 432.40 +x \leq 2445.90 - 557.70 +x \leq 2464.70 - 599.80 +x \leq 2465.20 - 579.40 +x \leq 2468.60 - 432.60 +x \leq 2478.00 - 580.00 +x \leq 2483.60 - 580.60 +x \leq 2483.70 - 520.90 +x \leq 2484.10 - 473.60 +x \leq 2486.10 - 520.70 +x \leq 2491.50 - 415.30 +x \leq 2495.20 - 554.90 +x \leq 2497.80 - 442.60 +x \leq 25 +x \leq 27 +x \leq 28 +x \leq 3 +x \leq 3 + 5 +x \leq 3 - \sqrt{17} \text{ or } x \geq 3 + \sqrt{17} +x \leq 3 - \sqrt{29} \text{ or } x \geq 3 + \sqrt{29} +x \leq 3, x \geq 5 +x \leq 3.06 +x \leq 3.155 +x \leq 30 +x \leq 32 +x \leq 35 +x \leq 36 +x \leq 4 +x \leq 4 - \sqrt{10} \text{ or } x \geq 4 + \sqrt{10} +x \leq 40 +x \leq 42 +x \leq 45 +x \leq 48 +x \leq 49 +x \leq 5 +x \leq 5 - \sqrt{13} \text{ or } x \geq 5 + \sqrt{13} +x \leq 5 - \sqrt{17} \text{ or } x \geq 5 + \sqrt{17} +x \leq 50 +x \leq 515.20 +x \leq 525.50 +x \leq 533.40 +x \leq 535.80 +x \leq 536.80 +x \leq 54 +x \leq 551.40 +x \leq 553.50 +x \leq 56 +x \leq 578.60 +x \leq 589.30 +x \leq 593.00 +x \leq 596.60 +x \leq 598.70 +x \leq 6 +x \leq 60 +x \leq 611.60 +x \leq 620.60 +x \leq 63 +x \leq 633.90 +x \leq 642.70 +x \leq 650.30 +x \leq 660.10 +x \leq 668.00 +x \leq 687.90 +x \leq 689.20 +x \leq 690.80 +x \leq 692.10 +x \leq 692.90 +x \leq 7 +x \leq 7 - \sqrt{29} \text{ or } x \geq 7 + \sqrt{29} +x \leq 70 +x \leq 703.30 +x \leq 707.40 +x \leq 710.50 +x \leq 716.40 +x \leq 718.20 +x \leq 72 +x \leq 756.80 +x \leq 778.00 +x \leq 793.10 +x \leq 795.40 +x \leq 8 +x \leq 81 +x \leq 812.10 +x \leq 812.30 +x \leq 835.00 +x \leq 842.20 +x \leq 868.70 +x \leq 884.00 +x \leq 884.40 +x \leq 885.90 +x \leq 9 +x \leq 903.30 +x \leq 918.80 +x \leq 928.60 +x \leq 933.90 +x \leq 936.10 +x \leq 961.10 +x \leq 985.10 +x \leq 986.90 +x \leq 987.90 +x \leq \frac{- 10}{5} +x \leq \frac{- 12}{12} +x \leq \frac{- 12}{3} +x \leq \frac{- 12}{4} +x \leq \frac{- 144}{18} +x \leq \frac{- 15}{5} +x \leq \frac{- 16}{4} +x \leq \frac{- 175}{25} +x \leq \frac{- 18}{6} +x \leq \frac{- 20}{5} +x \leq \frac{- 216}{36} +x \leq \frac{- 24}{4} +x \leq \frac{- 24}{6} +x \leq \frac{- 25}{5} +x \leq \frac{- 2}{- 2} +x \leq \frac{- 2}{2} +x \leq \frac{- 30}{6} +x \leq \frac{- 36}{6} +x \leq \frac{- 3}{- 3} +x \leq \frac{- 3}{3} +x \leq \frac{- 42}{6} +x \leq \frac{- 48}{6} +x \leq \frac{- 4}{- 2} +x \leq \frac{- 4}{- 4} +x \leq \frac{- 4}{2} +x \leq \frac{- 4}{4} +x \leq \frac{- 5}{5} +x \leq \frac{- 6}{- 2} +x \leq \frac{- 6}{- 3} +x \leq \frac{- 6}{- 6} +x \leq \frac{- 6}{6} +x \leq \frac{- 90}{18} +x \leq \frac{0}{12} +x \leq \frac{0}{3} +x \leq \frac{0}{4} +x \leq \frac{0}{5} +x \leq \frac{100}{9} +x \leq \frac{103}{72} +x \leq \frac{105}{169} +x \leq \frac{105}{4} +x \leq \frac{107}{135} +x \leq \frac{107}{140} +x \leq \frac{109}{96} +x \leq \frac{10}{- 5} +x \leq \frac{10}{17} +x \leq \frac{113}{45} +x \leq \frac{116}{289} +x \leq \frac{118}{187} +x \leq \frac{11}{6} +x \leq \frac{123}{112} +x \leq \frac{125}{24} +x \leq \frac{129}{256} +x \leq \frac{129}{40} +x \leq \frac{129}{80} +x \leq \frac{12}{- 6} +x \leq \frac{131}{54} +x \leq \frac{139}{77} +x \leq \frac{13}{10} +x \leq \frac{13}{40} +x \leq \frac{143}{81} +x \leq \frac{14}{- 2} +x \leq \frac{14}{2} +x \leq \frac{14}{3} +x \leq \frac{152}{33} +x \leq \frac{155}{42} +x \leq \frac{155}{78} +x \leq \frac{15}{- 3} +x \leq \frac{15}{22} +x \leq \frac{15}{88} +x \leq \frac{161}{198} +x \leq \frac{16}{- 4} +x \leq \frac{16}{17} +x \leq \frac{173}{204} +x \leq \frac{17}{20} +x \leq \frac{17}{30} +x \leq \frac{17}{33} +x \leq \frac{180}{7} +x \leq \frac{183}{221} +x \leq \frac{18}{6} +x \leq \frac{18}{95} +x \leq \frac{193}{55} +x \leq \frac{194}{17} +x \leq \frac{196}{5} +x \leq \frac{197}{36} +x \leq \frac{19}{6} +x \leq \frac{19}{99} +x \leq \frac{1}{2} \text{ or } x \geq 2 +x \leq \frac{1}{2} \text{ or } x \geq 3 +x \leq \frac{1}{2} \text{ or } x \geq 4 +x \leq \frac{1}{3} \text{ or } x \geq 2 +x \leq \frac{1}{3} \text{ or } x \geq 3 +x \leq \frac{203}{170} +x \leq \frac{209}{117} +x \leq \frac{210}{8} +x \leq \frac{211}{26} +x \leq \frac{211}{78} +x \leq \frac{21}{19} +x \leq \frac{227}{110} +x \leq \frac{22}{35} +x \leq \frac{237}{272} +x \leq \frac{238}{361} +x \leq \frac{23}{12} +x \leq \frac{23}{17} +x \leq \frac{23}{22} +x \leq \frac{23}{40} +x \leq \frac{245}{11} +x \leq \frac{245}{3} +x \leq \frac{247}{12} +x \leq \frac{24}{7} +x \leq \frac{257}{228} +x \leq \frac{263}{13} +x \leq \frac{266}{221} +x \leq \frac{270}{13} +x \leq \frac{271}{15} +x \leq \frac{271}{240} +x \leq \frac{27}{17} +x \leq \frac{280}{16} +x \leq \frac{288}{361} +x \leq \frac{28}{13} +x \leq \frac{29}{15} +x \leq \frac{29}{18} +x \leq \frac{29}{27} +x \leq \frac{29}{85} +x \leq \frac{2}{- 2} +x \leq \frac{2}{13} +x \leq \frac{2}{3} +x \leq \frac{2}{3} \text{ or } x \geq 3 +x \leq \frac{2}{3} \text{ or } x \geq 4 +x \leq \frac{2}{7} +x \leq \frac{30}{121} +x \leq \frac{313}{72} +x \leq \frac{317}{126} +x \leq \frac{319}{95} +x \leq \frac{31}{45} +x \leq \frac{31}{60} +x \leq \frac{31}{68} +x \leq \frac{330}{13} +x \leq \frac{336}{17} +x \leq \frac{336}{3} +x \leq \frac{336}{5} +x \leq \frac{33}{26} +x \leq \frac{346}{133} +x \leq \frac{34}{3} +x \leq \frac{350}{2} +x \leq \frac{35}{2} +x \leq \frac{37}{165} +x \leq \frac{37}{36} +x \leq \frac{385}{11} +x \leq \frac{385}{2} +x \leq \frac{385}{9} +x \leq \frac{389}{260} +x \leq \frac{390}{13} +x \leq \frac{392}{9} +x \leq \frac{39}{76} +x \leq \frac{39}{85} +x \leq \frac{3}{- 3} +x \leq \frac{3}{2} +x \leq \frac{3}{3} +x \leq \frac{3}{4} +x \leq \frac{3}{56} +x \leq \frac{3}{5} +x \leq \frac{3}{8} +x \leq \frac{41}{32} +x \leq \frac{41}{34} +x \leq \frac{420}{11} +x \leq \frac{420}{3} +x \leq \frac{43}{42} +x \leq \frac{455}{11} +x \leq \frac{455}{13} +x \leq \frac{462}{23} +x \leq \frac{46}{135} +x \leq \frac{476}{5} +x \leq \frac{47}{24} +x \leq \frac{47}{96} +x \leq \frac{490}{6} +x \leq \frac{4}{- 2} +x \leq \frac{4}{- 4} +x \leq \frac{4}{17} +x \leq \frac{4}{2} +x \leq \frac{4}{3} +x \leq \frac{4}{4} +x \leq \frac{4}{5} +x \leq \frac{504}{23} +x \leq \frac{51}{196} +x \leq \frac{525}{16} +x \leq \frac{52}{133} +x \leq \frac{53}{15} +x \leq \frac{57}{32} +x \leq \frac{59}{21} +x \leq \frac{5}{- 5} +x \leq \frac{5}{12} +x \leq \frac{5}{2} +x \leq \frac{5}{2} \text{ or } x \geq 6 +x \leq \frac{5}{3} +x \leq \frac{5}{4} +x \leq \frac{5}{5} +x \leq \frac{5}{6} +x \leq \frac{5}{7} +x \leq \frac{5}{8} +x \leq \frac{61}{135} +x \leq \frac{61}{180} +x \leq \frac{61}{210} +x \leq \frac{61}{40} +x \leq \frac{61}{76} +x \leq \frac{630}{23} +x \leq \frac{63}{34} +x \leq \frac{63}{380} +x \leq \frac{64}{51} +x \leq \frac{64}{63} +x \leq \frac{65}{68} +x \leq \frac{67}{21} +x \leq \frac{6}{- 2} +x \leq \frac{6}{- 3} +x \leq \frac{6}{- 6} +x \leq \frac{6}{2} +x \leq \frac{6}{5} +x \leq \frac{6}{6} +x \leq \frac{6}{7} +x \leq \frac{714}{17} +x \leq \frac{71}{128} +x \leq \frac{77}{34} +x \leq \frac{77}{90} +x \leq \frac{79}{90} +x \leq \frac{7}{5} +x \leq \frac{7}{6} +x \leq \frac{7}{8} +x \leq \frac{81}{98} +x \leq \frac{82}{55} +x \leq \frac{83}{30} +x \leq \frac{85}{196} +x \leq \frac{85}{22} +x \leq \frac{8}{- 2} +x \leq \frac{8}{3} +x \leq \frac{8}{4} +x \leq \frac{8}{57} +x \leq \frac{8}{5} +x \leq \frac{8}{7} +x \leq \frac{93}{143} +x \leq \frac{93}{44} +x \leq \frac{95}{68} +x \leq \frac{97}{120} +x \leq \frac{9}{- 3} +x \leq \frac{9}{3} +x \leq \frac{9}{7} +x \sqrt{ a x} + x \sqrt{ a x} +x y \times 20 y +x' +x' > -2 +x' > 0 +x' > 2 +x' > 5 +x'>88 +x'\ge 0.36 +x'\le0 +x+-1 +x+-2 > -6 +x+-2<4,x+-5>6 +x+-4+4>3+4 +x+-4>3 +x+-4\ge 3 +x+-5 +x+-8<45 +x+0 < 0 +x+0 < 7 +x+0 > -3 +x+0 > 2 +x+0.15 +x+0<0 +x+0>-3 +x+0>2 +x+0>6 +x+0>7 +x+0>8 +x+0>9 +x+0\ge7 +x+0\ge8 +x+0\ge9 +x+0\le1 +x+1 +x+1-1<11-1 +x+1-1<17-1 +x+1-1<5-1 +x+1-1<6-1 +x+1-1>10-1 +x+1-1>19-1 +x+1-1>2-1 +x+1-1>5-1 +x+1-1>9 +x+1-1\ge10-1 +x+1-1\ge19-1 +x+1-1\ge3-1 +x+1-1\le 8-1 +x+1-1\le1-1 +x+1-2 +x+1-9 +x+1.5-1.5\le3.5-1.5 +x+10 +x+10 > 0 +x+10-10>10-10 +x+10-10\ge 4-10 +x+10-10\ge7-10 +x+10-10\ge8-10 +x+10-2 +x+10.77\le46 +x+10.92\le40 +x+103\le28x-32 +x+105\le20x-28 +x+108\le 28x +x+108\le28x +x+10>-5 +x+10>1 +x+10>10 +x+10>2 +x+10\ge10 +x+10\le4 +x+10\le9 +x+11 +x+11-11 < 10-11 +x+11-11>10-11 +x+11-11>18-11 +x+11-11\ge 17-11 +x+11-11\ge10-11 +x+11-11\ge3-11 +x+11-11\ge5-11 +x+116+95\ge300 +x+11>15 +x+11>5 +x+12 +x+12-12 < 12-12 +x+12-12 > 15-12 +x+12-12<20-12 +x+12-12<3-12 +x+12-12<4-12 +x+12-12<7-12 +x+12-12<8-12 +x+12-12>13-12 +x+12-12>17-12 +x+12-12>5-12 +x+12-12>9-12 +x+12-x^2-6\ge0 +x+12.50>49 +x+12<8 +x+12>32 +x+12>5 +x+12\ge-20 +x+12\ge1 +x+12\le24 +x+12x<15-4 +x+12x<25 +x+13 +x+13 < 10 +x+13-13 < 10-13 +x+13-13 > 3-13 +x+13-13<1-13 +x+13-13<5-13 +x+13-13>1-13 +x+13-13\ge 18-13 +x+13.98<32 +x+130\ge-247 +x+133\le20x +x+13<19 +x+13<\frac{11.8}{4}+13 +x+13\le13 +x+14 +x+14 > 13 +x+14-14 < 9-14 +x+14-14 > 14-14 +x+14-14 > 9-14 +x+14-14<-3 +x+14-14<15-14 +x+14-14<6-14 +x+14-14<8-14 +x+14-14>10-14 +x+14-14>14+14 +x+14-14>19-14 +x+14-14\le12-14 +x+14-14\le13-14 +x+14.21\le49 +x+14.33\le33 +x+146+93\ge300 +x+14\ge 10 +x+14\ge 16 +x+14\le 0 +x+14x<44 +x+15 +x+15 < -12 +x+15 > 13 +x+15 > 5 +x+15-15>3-15 +x+15-15\ge16-15 +x+15-15\le 15-15 +x+15-15\le15-15 +x+157\le28x-32 +x+15>6 +x+15\ge17 +x+16 +x+16-16 > 2-16 +x+16-16 > 6-16 +x+16-16<8-16 +x+16-16\ge7-16 +x+16-16\le3-16 +x+16.97\le42 +x+16x<27 +x+17 +x+17-17 > 19-17 +x+17-17<7-17 +x+17-17>5-17 +x+17-17\ge9-17 +x+17-17\le3-17 +x+17-17\le7-17 +x+17.46\le41 +x+17.90\ge50 +x+17.95\le36 +x+17>-15 +x+18 +x+18 < 4 +x+18 > 17 +x+18-18<16-18 +x+18-18>16-18 +x+18-18>19-18 +x+18-18\ge16-18 +x+18-18\ge19-18 +x+18<2 +x+18>15 +x+18>2 +x+18>36 +x+18>6 +x+18\ge 20 +x+18\ge2 +x+18\ge36 +x+18x<19 +x+18x<22 +x+18x<68 +x+19 +x+19 > 14 +x+19+19\le19+2 +x+19-19 > 20-19 +x+19-19<12-19 +x+19-19>12-19 +x+19-19>16-19 +x+19-19>19-19 +x+19-19>20-19 +x+19-19\le 3-19 +x+19.98\le39 +x+19>12 +x+19>15 +x+19>36 +x+19\le37 +x+1<-3 +x+1<1 +x+1<11 +x+1<3 +x+1<5 +x+1<8 +x+1-4 +x+1>-5 +x+1>0 +x+1>0,x-3>0 +x+1>10 +x+1>2 +x+1>\frac{x+37}{10} +x+1>y +x+1\ge-4 +x+1\ge-5 +x+1\ge0 +x+1\ge10 +x+1\ge16 +x+1\ge20 +x+1\ge3 +x+1\ge4 +x+1\ge9 +x+1\le1 +x+2 +x+2 < 0 +x+2 < 11 +x+2 < 3 +x+2 > 0 +x+2 > 5 +x+2+12x<36 +x+2+18x<27 +x+2+20x<10 +x+2+24x<12 +x+2+30x<18 +x+2+30x<24 +x+2+36x<42 +x+2+42x<56 +x+2+54x<12 +x+2+6x<12 +x+2+y+3 +x+2-10 +x+2-12\ge6 +x+2-18\ge15 +x+2-18\ge6 +x+2-2 < 7-2 +x+2-2 > 0-2 +x+2-2<-10-2 +x+2-2<-12-2 +x+2-2<-15-2 +x+2-2<-2-2 +x+2-2<5-2 +x+2-2<6-2 +x+2-2<7-2 +x+2-2>-2-2 +x+2-2>10-2 +x+2-2>11-2 +x+2-2>2-2 +x+2-2>4-2 +x+2-2>6-2 +x+2-2\ge10-2 +x+2-2\ge11-2 +x+2-2\ge3-2 +x+2-2\ge7-2 +x+2-2\ge8-2 +x+2-2\le15-2 +x+2-2\le5-2 +x+2-2\le6-2 +x+2-2\le9-2 +x+2-8 +x+2-9\ge12 +x+2-\frac{2x-32}{6}>\frac{10}{3} +x+2-\frac{9x+27}{7}>\frac{45}{7} +x+2-\frac{x-14}{3}>\frac{10}{3} +x+2-\frac{x-18}{3}>\frac{10}{3} +x+2.5-2.5\le4-2.5 +x+2.5-2.5\le5.5-2.5 +x+2.5\le4 +x+20 +x+20 < 14 +x+20 > -15 +x+20-20 < 11-20 +x+20-20 > 15-20 +x+20-20<11-20 +x+20-20<5-20 +x+20-20>18-20 +x+20-20\ge 14-20 +x+20-20\le16-20 +x+20.51\ge50 +x+20.51\le50 +x+205\ge300 +x+207\ge300 +x+208\ge-80 +x+20\ge -15 +x+20\ge-4 +x+20\ge16 +x+20\ge38 +x+211\ge300 +x+212\ge300 +x+214\ge300 +x+216\ge300 +x+217\ge300 +x+218\ge300 +x+219\ge300 +x+21>0 +x+21x<25 +x+22.24\le31 +x+22.62\ge31.41 +x+221\ge300 +x+222\ge300 +x+223\ge300 +x+224\ge300 +x+225>300 +x+225\ge300 +x+226\ge300 +x+227\ge300 +x+228\ge300 +x+229\ge300 +x+22\le28x-32 +x+230\ge300 +x+231\ge300 +x+233>300 +x+233\ge300 +x+234\ge 300 +x+234\ge300 +x+235\ge300 +x+236\ge300 +x+237\ge300 +x+238\le c +x+239\ge300 +x+24.50\le39 +x+240\ge300 +x+241\ge300 +x+242\ge300 +x+243\ge300 +x+244\ge300 +x+246\ge 300 +x+247\ge300 +x+249\ge300 +x+25 > 10 +x+250\ge300 +x+251\ge300 +x+252\ge300 +x+253\ge300 +x+25\le22 +x+25x<12 +x+27<28 +x+28.90\le40.10 +x+28\le15x +x+29\le 20x-28 +x+29\le20x-28 +x+2<-10 +x+2<-12 +x+2<-15 +x+2<-18 +x+2<-20 +x+2<-27 +x+2<-3 +x+2<-30 +x+2<-42 +x+2<-45 +x+2<-54 +x+2<-6 +x+2<-9 +x+2<2.\overline{3} +x+2<2x +x+2<3 +x+2<4 +x+2<4\times-3 +x+2<4\times-5 +x+2<56-40x +x+2<6 +x+2<81-72x +x+2<9\left(9-8x\right) +x+2<\frac{0.6}{2}+2 +x+2-1 +x+2>-2 +x+2>0 +x+2>1 +x+2>10 +x+2>11 +x+2>2 +x+2>3 +x+2>4 +x+2>5 +x+2>6 +x+2>7 +x+2>8 +x+2>9 +x+2>9+\frac{9x}{7} +x+2>9\left(1+\frac{x}{7}\right) +x+2\ge-1 +x+2\ge-2 +x+2\ge-3 +x+2\ge-4 +x+2\ge0 +x+2\ge10 +x+2\ge11 +x+2\ge12 +x+2\ge14 +x+2\ge15 +x+2\ge18 +x+2\ge21 +x+2\ge24 +x+2\ge25 +x+2\ge27 +x+2\ge2\times3 +x+2\ge2\times9 +x+2\ge3 +x+2\ge30 +x+2\ge4 +x+2\ge5 +x+2\ge6 +x+2\ge7 +x+2\ge8 +x+2\ge8\times3 +x+2\ge9 +x+2\le 5 +x+2\le15 +x+2\le2 +x+2\le3 +x+2\le4 +x+2\le5 +x+2\le6 +x+2\le7 +x+2\le8 +x+2\le9 +x+2\le\frac{30}{5} +x+2\le\frac{72}{8} +x+2x+3-3 +x+2y +x+3 +x+3 < 4 +x+3 > 2 +x+3+10x<30 +x+3+10x<35 +x+3+12x<28 +x+3+12x<42 +x+3+15x<25 +x+3+27x<18 +x+3+28x<14 +x+3+3<8+3 +x+3+54x<42 +x+3-10\ge6 +x+3-16\ge32 +x+3-3 > 13-3 +x+3-3 > 2-3 +x+3-32\ge8 +x+3-3<-12-3 +x+3-3<-16-3 +x+3-3<-20-3 +x+3-3<-24-3 +x+3-3<-4-3 +x+3-3<-40-3 +x+3-3<-6-3 +x+3-3<5-3 +x+3-3<7-3 +x+3-3>10-3 +x+3-3>11-3 +x+3-3>12-3 +x+3-3>14-3 +x+3-3>2-3 +x+3-3>6-3 +x+3-3>9-3 +x+3-3\ge10-3 +x+3-3\ge11-3 +x+3-3\ge12-3 +x+3-3\ge4+3 +x+3-3\ge5-3 +x+3-3\ge6-3 +x+3-3\ge8-3 +x+3-3\le4-3 +x+3-3\le9-3 +x+3-4 +x+3-4\ge12 +x+3-4\ge6 +x+3-5 +x+3-\frac{2x+22}{6}>\frac{10}{3} +x+3-\frac{2x+22}{6}>\frac{5}{3}\times2 +x+3-\frac{x+5}{3}>\frac{10}{3} +x+3-\frac{x-7}{6}>\frac{5}{3} +x+3.5>5 +x+3.5\le0 +x+30\le44 +x+30x<39 +x+35\ge-15 +x+35\le15x-21 +x+35\le3\left(5x-7\right) +x+36\ge-24 +x+36x<23 +x+36x<48 +x+36x<9 +x+3<-10 +x+3<-12 +x+3<-16 +x+3<-20 +x+3<-24 +x+3<-32 +x+3<-4 +x+3<-40 +x+3<-48 +x+3<-6 +x+3<-8 +x+3<16-48x +x+3<28-16x +x+3<36-16x +x+3<4 +x+3<4\left(9-4x\right) +x+3<5 +x+3<6 +x+3<7 +x+3<8 +x+3<8\left(2-6x\right) +x+3<9 +x+3>0 +x+3>10 +x+3>12 +x+3>4 +x+3>6 +x+3>64 +x+3>7 +x+3>8 +x+3>9 +x+3\ge 11 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+x+7-7\ge15-7 +x+7-7\ge16-7 +x+7-7\ge2-7 +x+7-7\ge21-7 +x+7-7\ge4-7 +x+7-7\ge8-7 +x+7-7\ge9-7 +x+7-7\le2-7 +x+7-7\le3-7 +x+7-7\le6-7 +x+7-7\le8-7 +x+7-7\le9-7 +x+7-\frac{4x+8}{20}>\frac{12}{5} +x+70+53+95\ge300 +x+70+60+94>300 +x+70+60+94\ge300 +x+70+65+98\ge300 +x+70+70+92\ge300 +x+70+77+90\ge300 +x+70\ge-70 +x+71+51+92\ge300 +x+71+54+93\ge 300 +x+71+65+91\ge300 +x+71+67+97\ge300 +x+71+74+91\ge300 +x+71+77+93\ge300 +x+71+91\ge235 +x+71\ge144 +x+72+56+92\ge300 +x+72+60+94\ge300 +x+72+60+96\ge300 +x+72+69+92\ge300 +x+73+54+98\ge300 +x+73+56+94\ge300 +x+73+68+98\ge300 +x+73+70+97\ge300 +x+73+74+97\ge300 +x+74+57+96\ge300 +x+74+7.50<353 +x+75+54+98\ge300 +x+75+55+92\ge300 +x+75+73+94\ge300 +x+76\le 28x-32 +x+76\le28x-32 +x+77+52+94\ge300 +x+77+52+95\ge300 +x+77+60+95\ge300 +x+77+66+90\ge300 +x+78+53+95>300 +x+78+53+95\ge300 +x+78+67+92\ge300 +x+78+76+93\ge300 +x+78+76+95\ge300 +x+79+69+97\ge300 +x+79+76+92\ge300 +x+7<-16 +x+7<-18 +x+7<-24 +x+7<-27 +x+7<-30 +x+7<-32 +x+7<-45 +x+7<-8 +x+7<12 +x+7<15x-21 +x+7<42 +x+7<4\left(-8\right) +x+7<54-18x +x+7>1 +x+7>11 +x+7>12 +x+7>13 +x+7>14 +x+7>15 +x+7>17 +x+7>3 +x+7>6 +x+7>8 +x+7>9 +x+7\ge0 +x+7\ge10 +x+7\ge11 +x+7\ge12 +x+7\ge13 +x+7\ge2 +x+7\ge21 +x+7\ge28 +x+7\ge3 +x+7\ge36 +x+7\ge42 +x+7\ge5 +x+7\ge56 +x+7\ge63 +x+7\ge7\times9 +x+7\ge8 +x+7\ge9 +x+7\le15x-21 +x+7\le3 +x+7\le4 +x+7\le48\div6 +x+7\le5 +x+7\le6 +x+7\le8 +x+7\le9 +x+8 +x+8 > 17 +x+8+12x<18 +x+8+12x<24 +x+8+18x<27 +x+8+18x<30 +x+8+20x<25 +x+8+24x<16 +x+8+24x<42 +x+8+28x<56 +x+8+32x<28 +x+8+35x<28 +x+8+40x<45 +x+8+42x<54 +x+8+4x<10 +x+8+54x<36 +x+8-15\ge6 +x+8-15\ge9 +x+8-18\ge12 +x+8-3 +x+8-3\ge12 +x+8-3\ge6 +x+8-5 +x+8-6\ge15 +x+8-6\ge3 +x+8-7<10-7 +x+8-8 < 15-8 +x+8-8 < 6-8 +x+8-8<-12-8 +x+8-8<-28-8 +x+8-8<3\left(3-7x\right)-8 +x+8-8>10-8 +x+8-8>11-8 +x+8-8>12-8 +x+8-8>13-8 +x+8-8>14-8 +x+8-8>16-8 +x+8-8>17-8 +x+8-8>9-8 +x+8-8\ge11-8 +x+8-8\ge12-8 +x+8-8\ge15-8 +x+8-8\ge16-8 +x+8-8\ge17-8 +x+8-8\ge24-8 +x+8-8\ge40-8 +x+8-8\ge72-8 +x+8-8\ge9-8 +x+8-8\le 16-8 +x+8-8\le3-8 +x+8-8\le4-8 +x+8-8\le5-8 +x+8-8\le6-8 +x+8-8\le7-8 +x+8-8\le9-8 +x+8-9\ge15 +x+8-\frac{9x+45}{7}>\frac{45}{7} +x+80+52+90\ge300 +x+80+78+95\ge300 +x+80\ge-70 +x+80\ge-80 +x+86\le20x-28 +x+8<-12 +x+8<-18 +x+8<-28 +x+8<-30 +x+8<-36 +x+8<-45 +x+8<-54 +x+8<-6 +x+8>13 +x+8>14 +x+8>15 +x+8>16 +x+8>17 +x+8>2 +x+8>4 +x+8>5 +x+8>9 +x+8\ge11 +x+8\ge12 +x+8\ge13 +x+8\ge15 +x+8\ge16 +x+8\ge18 +x+8\ge21 +x+8\ge24 +x+8\ge25 +x+8\ge27 +x+8\ge30 +x+8\ge33 +x+8\ge35 +x+8\ge3\left(2+6\right) +x+8\ge3\times5 +x+8\ge40 +x+8\ge45 +x+8\ge5 +x+8\ge56 +x+8\ge72 +x+8\ge7\times5 +x+8\ge8\times5 +x+8\ge9 +x+8\le-\frac{28}{-4} +x+8\le11 +x+8\le2 +x+8\le3 +x+8\le5 +x+8\le6 +x+8\le9 +x+8y +x+9 +x+9 > 6 +x+9+15x<25 +x+9+16x<64 +x+9+20x<35 +x+9+30x<48 +x+9+36x<12 +x+9+4x<16 +x+9+6x<14 +x+9-2 +x+9-5 +x+9-9 +x+9-9 > 6-9 +x+9-9<-10-9 +x+9-9<-12-9 +x+9-9<-16-9 +x+9-9<-24-9 +x+9-9<-25-9 +x+9-9<-4-9 +x+9-9<-40-9 +x+9-9<-48-9 +x+9-9<-8-9 +x+9-9<11-9 +x+9-9<15-9 +x+9-9<9-9 +x+9-9>10-9 +x+9-9>11-9 +x+9-9>12-9 +x+9-9>13-9 +x+9-9>14-9 +x+9-9>15-9 +x+9-9>16-9 +x+9-9>18-9 +x+9-9\ge 11-9 +x+9-9\ge 12-9 +x+9-9\ge 19-9 +x+9-9\ge12-9 +x+9-9\ge13-9 +x+9-9\ge14-9 +x+9-9\ge16-9 +x+9-9\ge17-9 +x+9-9\ge18-9 +x+9-9\ge36-9 +x+9-9\ge8+9 +x+9-9\le2-9 +x+9-9\le3-9 +x+9-9\le4-9 +x+9-9\le7-9 +x+9-9\le8-9 +x+9.5-9.5\le7.5-9.5 +x+90+78+65\ge300 +x+94+70+64\ge300 +x+9<-10 +x+9<-12 +x+9<-16 +x+9<-20 +x+9<-21 +x+9<-24 +x+9<-32 +x+9<-35 +x+9<-4 +x+9<-40 +x+9<-48 +x+9<-6 +x+9<-8 +x+9<-8x+32 +x+9<24-36x +x+9<5\left(-8\right) +x+9<7 +x+9>11 +x+9>12 +x+9>15 +x+9>17 +x+9>18 +x+9>3 +x+9>5 +x+9\ge 12 +x+9\ge-30 +x+9\ge12 +x+9\ge150 +x+9\ge17 +x+9\ge18 +x+9\ge36 +x+9\ge45 +x+9\ge63 +x+9\ge72 +x+9\ge9\times2 +x+9\ge9\times4 +x+9\le2 +x+9\le3 +x+9\le4 +x+9\le5 +x+9\le5x-3 +x+9\le6 +x+9\le7 +x+9\le8 +x+9x+x\le27+3+x +x+9x\le27+3 +x+9x\le40 +x+9y\ge120 +x+\frac{-1} {2} +x+\frac{12x+27}{x-5}\left(\frac{x-5}{3}\right)-9 +x+\frac{15}{19}>19 +x+\frac{15}{7}>15 +x+\frac{160y}{130}\le48 +x+\frac{16y}{13}\le48 +x+\frac{170y}{150}\le\frac{7650}{150} +x+\frac{170}{150}y\le51 +x+\frac{17y}{15}\le85 +x+\frac{1}{2} +x+\frac{1}{2}<0 +x+\frac{1}{4} +x+\frac{1}{4}-\frac{1}{4}\ge\frac{7}{4}-\frac{1}{4} +x+\frac{1}{4}\ge\frac{3}{4} +x+\frac{2x}{3}\ge-10 +x+\frac{2x}{3}\ge10 +x+\frac{3x}{4}\ge21 +x+\frac{3x}{6}>\frac{9}{2} +x+\frac{3y}{2}>60 +x+\frac{3y}{2}>\frac{120}{2} +x+\frac{3}{13} > 4 +x+\frac{3}{2}\ge\sqrt{\frac{49}{4}} +x+\frac{3}{2}\times2\ge6 +x+\frac{3}{2}y>60 +x+\frac{3}{4}-\frac{3}{4}\ge\frac{9}{4}-\frac{3}{4} +x+\frac{4x-8}{3}<9 +x+\frac{5x+10}{20}\ge3 +x+\frac{5x+15}{25}\ge3 +x+\frac{5x+35}{4}<2 +x+\frac{5}{4}-\frac{5}{4}\ge\frac{11}{4}-\frac{5}{4} +x+\frac{5}{4}\ge\frac{11}{4} +x+\frac{5}{9}y\ge35 +x+\frac{6}{-5}\le\frac{1}{-5} +x+\frac{7\left(x+4\right)}{5}<3 +x+\frac{7}{4}-\frac{7}{4}\ge\frac{9}{4}-\frac{7}{4} +x+\frac{7}{4}\ge\frac{9}{4} +x+\frac{9\left(2x+3\right)}{9}-3 +x+\frac{\left(3x+2\right)}{1}-2 +x+\frac{x+2}{4}\ge5 +x+\frac{x+2}{6}\ge5 +x+\frac{x+3}{7}\ge5 +x+\frac{x+6}{9}\ge5 +x+\frac{y+z}{2} +x+\frac{y}{2}+\frac{z}{2} +x+\left(14\right) +x+\left(8+6\right) +x+\left(\frac{x+2}{6}\right)\ge5 +x+\left|3\right|\le5 +x+x+10\ge28 +x+x+1\ge13 +x+x+1\ge15 +x+x+1\ge9 +x+x+2+x+4 +x+x+x+6\ge21 +x+x+x+x+x+x+x+y+y+y +x+x+x+x+x+y+y +x+x+x+x+x+y+y+y +x+x+x+x+y+y+3 +x+x+x+x+y+y+4 +x+x\ge14 +x+y +x+y < 13 +x+y < 33 +x+y+2 +x+y+3 +x+y+4 +x+y+5 +x+y+6 +x+y+7 +x+y+8 +x+y-x\le9-x +x+y<12 +x+y<13 +x+y<26 +x+y<29 +x+y<4 +x+y<5,600 +x+y=1,0.2b\ge0.5,0.3a\le0.5 +x+y>21 +x+y>54 +x+y>t +x+y\ge 22 +x+y\ge 22,x\ge 10 +x+y\ge 27 +x+y\ge 27,x\ge 15 +x+y\ge 28 +x+y\ge 28,x\ge 17 +x+y\ge 29 +x+y\ge 37,x\ge 17 +x+y\ge 45 +x+y\ge-4 +x+y\ge0 +x+y\ge21 +x+y\ge21,x\ge11 +x+y\ge24 +x+y\ge26 +x+y\ge26,x\ge12 +x+y\ge27,x\ge17 +x+y\ge28 +x+y\ge29 +x+y\ge30,x\ge11 +x+y\ge31 +x+y\ge34 +x+y\ge34,x\ge14 +x+y\ge35 +x+y\ge35,x\ge19 +x+y\ge41,x\ge20 +x+y\ge43 +x+y\ge43,x\ge21 +x+y\ge44 +x+y\ge45 +x+y\ge45,x\ge24 +x+y\ge45,x\le24 +x+y\ge47 +x+y\ge47,x\ge26 +x+y\ge49 +x+y\ge49,x\ge22 +x+y\ge5 +x+y\ge50 +x+y\ge53 +x+y\ge53,x\ge25 +x+y\ge54 +x+y\ge56,x\ge26 +x+y\le 1 +x+y\le 10 +x+y\le 11 +x+y\le 12 +x+y\le 13 +x+y\le 21,25x+20y\ge 200 +x+y\le 22 +x+y\le 22,140x+160y\le 2240 +x+y\le 22,20x+24y\ge 240 +x+y\le 22,20x+25y\ge 200 +x+y\le 22,25x+20y\ge 200 +x+y\le 23 +x+y\le 23,140x+160y\le 2240 +x+y\le 23,20x+25y\ge 200 +x+y\le 23,20y+25x\ge 200 +x+y\le 23,y\ge \frac{60-6x}{5} +x+y\le 23,y\le \frac{112-7x}{8} +x+y\le 23,y\le \frac{560-35x}{40} +x+y\le 24 +x+y\le 24,20x+24y\ge 240 +x+y\le 24,25x+20y\ge 200 +x+y\le 26 +x+y\le 26,15x+20y\ge 240 +x+y\le 26,24x+16y\ge 240 +x+y\le 26,24x+20y\ge 240 +x+y\le 27 +x+y\le 28 +x+y\le 28,15x+18y\ge 270 +x+y\le 28,15x+20y\ge 240 +x+y\le 28,18x+15y\ge 270 +x+y\le 28,21x+14y\ge 210 +x+y\le 29 +x+y\le 29,15x+18y\ge 270 +x+y\le 29,20x+24y\ge 240 +x+y\le 29,20x+25y\ge 200 +x+y\le 29,24x+20y\ge 240 +x+y\le 32 +x+y\le 32,130x+150y\le 3900 +x+y\le 32,130x+160y\le 4160 +x+y\le 32,13x+15y\le 390 +x+y\le 32,140x+160y\le 3360 +x+y\le 32,140x+170y\le 4760 +x+y\le 32,14x+16y\le 336 +x+y\le 32,14x+17y\le 476 +x+y\le 32,15y\le 390-13x +x+y\le 32,7x+8y\le 168 +x+y\le 32,y\le 26-\frac{13}{15}x +x+y\le 33 +x+y\le 33,130x+150y\le 3900 +x+y\le 33,130x+160y\le 4160 +x+y\le 33,140x+170y\le 4760 +x+y\le z +x+y\le1 +x+y\le1,0.3\ge x,0.2\le y +x+y\le1,x\le0.2,y\ge0.3 +x+y\le1,x\le0.20,y\ge0.25 +x+y\le1,x\le0.20,y\ge0.30 +x+y\le1,x\le0.25,y\ge0.2 +x+y\le1,x\le0.3,y\ge0.2 +x+y\le1,x\le0.4,y\ge0.45 +x+y\le1,x\le0.40,y\ge0.35 +x+y\le1,y\ge0.25,x\le0.2 +x+y\le10 +x+y\le10,2.8x+2.5y<28 +x+y\le10,28>2.8x+2.5y +x+y\le11 +x+y\le11,2.4x+1.6y<24 +x+y\le11,2.5x+2.4y<30 +x+y\le12 +x+y\le12,1.6x+1.5y<24 +x+y\le12,1.6y+2.5x<28 +x+y\le12,2.5x+1.6y<20 +x+y\le13 +x+y\le13,2.6x+2.5y<26 +x+y\le14,2.5x+1.6y<28 +x+y\le14,2.8x+2.5y<28 +x+y\le15,1.6x+1.5y<24 +x+y\le15,2.4x+1.6y<24 +x+y\le15,2.5x+1.5y<24 +x+y\le15,2.5x+1.6y<20 +x+y\le15,2.5x+1.6y<28 +x+y\le15,2.8x+1.6y<28 +x+y\le20 +x+y\le20,11x+20y\ge220 +x+y\le20,15x+14y\ge210 +x+y\le20,16x+15y\ge240 +x+y\le21 +x+y\le22 +x+y\le22,10x+13y\ge260 +x+y\le22,10x+23y\ge230 +x+y\le22,11y+20x\ge220 +x+y\le22,140x+160y\le2240 +x+y\le22,20x+11y\ge220 +x+y\le22,7x+8y\le112 +x+y\le23 +x+y\le23,11x+10y\ge220 +x+y\le23,14x+15y\ge210 +x+y\le23,15x+14y\ge210 +x+y\le23,20x+11y\ge220 +x+y\le23,23x+10y\ge230 +x+y\le24 +x+y\le24,13x+10y\ge260 +x+y\le24,20x+11y\ge220 +x+y\le24,20x+24y\ge240 +x+y\le25 +x+y\le25,10x+13y\ge260 +x+y\le25,13x+10y\ge260 +x+y\le25,14x+15y\ge210 +x+y\le25,15x+16y\ge240 +x+y\le25,16x+15y\ge240 +x+y\le25,20x+13y\ge260 +x+y\le25,20x+25y\ge200 +x+y\le26 +x+y\le26,11x+20y\ge220 +x+y\le26,15x+16y\ge240 +x+y\le26,20x+11y\ge220 +x+y\le26,21x+14y\ge210 +x+y\le27 +x+y\le27,10x+13y\ge260 +x+y\le27,14x+15y\ge210 +x+y\le27,15x+14y\ge210 +x+y\le27,15x+20y\ge240 +x+y\le27,16x+20y\ge240 +x+y\le27,16x+24y\ge240 +x+y\le27,23x+10y\ge230 +x+y\le28 +x+y\le28,10x+21y\ge210 +x+y\le28,21x+14y\ge210 +x+y\le28,21x+15y\ge210 +x+y\le28,24x+15y\ge240 +x+y\le29 +x+y\le29,15x+18y\ge270 +x+y\le29,16x+24y\ge240 +x+y\le29,20x+11y\ge220 +x+y\le29,21x+14y\ge210 +x+y\le29,23x+10y\ge230 +x+y\le32,130x+160y\le4160 +x+y\le32,13x+16y\le416 +x+y\le33,130x+160y\le4160 +x+y\le33,140x+160y\le3360 +x+y\le33,140x+170y\le4760 +x+y\le33,14x+17y\le476 +x+y\le50 +x+y\le51 +x+y\le51,x\le28 +x+y\le52 +x+y\le53 +x+y\le54 +x+y\le56 +x+y\le56,x\le27 +x+y\le8 +x+y\le8,320 +x+y\le9 +x--3<4 +x--3\le4 +x--5<2 +x--5\le2 +x-0 > 10 +x-0.5\ge-3 +x-0.5\le2.5 +x-0\ge9 +x-1 +x-1 > 0 +x-1+1<1+1 +x-1+1<11+1 +x-1+1<2+1 +x-1+1<3 +x-1+1>0+1 +x-1+1\ge-6+1 +x-1-10 +x-1-1<11-1 +x-1.5\ge\frac{x}{4} +x-1.5\ge\frac{x}{4}+1.5-1.5 +x-1.75\ge2.25 +x-10 +x-10+10\ge3+10 +x-10+10\le 7+10 +x-105\le 15x-21 +x-105\le 3\left( 5x-7\right) +x-105\le15x-21 +x-10<-3 +x-10<-5 +x-10>0 +x-10>4 +x-10\ge12 +x-10\ge3 +x-10\ge6 +x-10\le -10 +x-10\le -25 +x-10\le-10 +x-10\le-25 +x-10\le-26 +x-10\le-y +x-11 +x-11+11<1+11 +x-11+11<18+11 +x-11+11<8+11 +x-11+11>11+3 +x-11+11\ge 1+11 +x-11+11\ge11+3 +x-11+11\ge4+11 +x-11+11\le13-11 +x-11.4\le30 +x-113\le4\left(7x-8\right) +x-119\le 15x-21 +x-119\le15x-21 +x-11\ge2 +x-11\ge6 +x-11\ge8,x-7\le-8 +x-12 +x-12+12>10+12 +x-12+12\le-12+12 +x-12+12\le4+12 +x-12-\frac{6x}{13}<60 +x-126<2730 +x-12<6 +x-12>2 +x-12\ge3 +x-12\ge5,x-6\le-5 +x-12\ge7 +x-12\le-12 +x-12\le-y +x-12\le12 +x-12\le15 +x-12\le16 +x-12\le4 +x-12\le9 +x-13 +x-136 < 168 +x-13\ge 14 +x-13\ge 5 +x-13\ge4 +x-14 +x-14+14\ge 17+14 +x-14+14\ge1+14 +x-140>0 +x-140\le28x-32 +x-140\le4\left(7x-8\right) +x-142\le20x-28 +x-142\le4\left(5x-7\right) +x-14\ge1 +x-14x +x-15 +x-15+15\le8+15 +x-15<-15 +x-15\le-15 +x-15\le0 +x-15\le6 +x-15x\le -21+105 +x-16 +x-16+16\ge6+16 +x-16+16\le12+16 +x-161\le20x-28 +x-167\le28x-32 +x-167\le4\left(7x-8\right) +x-16\ge 19 +x-16\ge6 +x-16\le-15 +x-16\le12 +x-16x+2x +x-17 +x-17+17\le19+17 +x-18 +x-18+18 < 16+18 +x-18+18 > 17+18 +x-18+18 > 19+18 +x-18+18 > 3+18 +x-18+18>13+18 +x-18+18\ge 7+18 +x-18+18\ge13+18 +x-18+18\le 18+18 +x-18+18\le10+18 +x-18>-24 +x-18\le-14 +x-18\le36 +x-19 +x-19+19 < 14+19 +x-19+19<23 +x-19+19>10+19 +x-19+19>3+19 +x-19+19>7+19 +x-19+19\ge14+19 +x-19+19\ge6+19 +x-19-19 < 14-19 +x-19<8 +x-19\le8 +x-19\le9 +x-1<-0.225 +x-1<-4 +x-1<-5 +x-1<-6 +x-1<-6,x-6>2 +x-1<-9 +x-1<1 +x-1<1,x-5>2 +x-1<2 +x-1<2,x-4>3 +x-1<3 +x-1<5 +x-1>0 +x-1\ge-2 +x-1\ge-5 +x-1\ge-6 +x-1\ge0 +x-1\ge12 +x-1\ge2 +x-1\ge3 +x-1\ge30 +x-1\ge4 +x-1\ge5 +x-1\le-1 +x-1\le0 +x-1\le2 +x-1\le4 +x-1\le9 +x-2 +x-2 < 11 +x-2 > -8 +x-2 > -9 +x-2 > 15 +x-2 > 7 +x-2 > 8 +x-2 > 9 +x-2+2 > -8+2 +x-2+2 > -9+2 +x-2+2<-1.2+2-3x +x-2+2<-7+2 +x-2+2<13+2 +x-2+2<16+2 +x-2+2<17+2 +x-2+2<2+2 +x-2+2<3+2 +x-2+2<4+2 +x-2+2>0+2 +x-2+2>12+2 +x-2+2\ge 11+2 +x-2+2\ge 9+2 +x-2+2\ge-4+2 +x-2+2\ge-5+2 +x-2+2\ge0+2 +x-2+2\ge11+2 +x-2+2\ge13+2 +x-2+2\ge16+2 +x-2+2\ge2+2 +x-2+2\ge4+2 +x-2+2\ge5+2 +x-2+2\ge5+2,x-2+2\le-5+2 +x-2+2\ge9+2 +x-2+2\ge9+2,x-2+2\le-9+2 +x-2+2\le -11+2 +x-2+2\le-11+2 +x-2+2\le-13+2 +x-2+2\le-8+2 +x-2+2\le2+19 +x-2+2\le5+2 +x-2+9\ge9+9 +x-2-10 +x-2-2<14-2 +x-2-3\ge9 +x-2-4\ge3 +x-2-4\ge8 +x-2-5+5\ge8+5 +x-2-6+6\ge3+6 +x-2-8 +x-2.25x<0 +x-20 +x-20+20\ge12+20 +x-20+20\le-20+20 +x-20-y\ge 20 +x-20-y\ge15 +x-20-y\ge30 +x-20\ge21+y +x-20\le-20 +x-20\le4 +x-20x\le-28+47 +x-20x\le-28+66 +x-20x\le-28-29 +x-21-y\ge20 +x-22-y\ge25 +x-23-y\ge30 +x-25-y\ge15 +x-25-y\ge20 +x-25\le10 +x-25\le15 +x-25\le5 +x-27-y\ge15 +x-27\le-y +x-27\le18 +x-2<-1.2-3x +x-2<-6,x-6>2 +x-2<-8 +x-2<0 +x-2<1 +x-2<112+\frac{x}{15}\times7 +x-2<14 +x-2<17 +x-2<18 +x-2<3 +x-2<4,x+-5>6 +x-2<4,x-5>6 +x-2<5 +x-2<6+\frac{x}{19} +x-2<9 +x-2>-1\times8 +x-2>-3\times3 +x-2>-8 +x-2>-9 +x-2>0 +x-2>21 +x-2>3 +x-2>4 +x-2>5 +x-2>6 +x-2>7 +x-2>8 +x-2>9 +x-2>\left(\frac{1}{4}\right)^{\frac{y}{3}} +x-2\ge 11 +x-2\ge 3 +x-2\ge 4 +x-2\ge 5 +x-2\ge 6 +x-2\ge 6,x-2\le -6 +x-2\ge 7 +x-2\ge 8 +x-2\ge 9 +x-2\ge-1 +x-2\ge-3 +x-2\ge-5 +x-2\ge-8 +x-2\ge0 +x-2\ge1 +x-2\ge10 +x-2\ge10,x-2\le-10 +x-2\ge11 +x-2\ge11,x-2\le-11 +x-2\ge12 +x-2\ge12,x-2\le-12 +x-2\ge13 +x-2\ge13,x-2\le-13 +x-2\ge14 +x-2\ge14,x-2\le-14 +x-2\ge2 +x-2\ge3 +x-2\ge3,x-2\le-3 +x-2\ge4 +x-2\ge4,x-2\le-4 +x-2\ge4\text{ or } x-2\le-4 +x-2\ge5 +x-2\ge5,x-2\le-5 +x-2\ge6 +x-2\ge6,x-2\le-6 +x-2\ge7 +x-2\ge7,-x+2\ge7 +x-2\ge7,x-2\le-7 +x-2\ge8 +x-2\ge8,x-2\le-8 +x-2\ge9 +x-2\ge9,-x+2\ge9 +x-2\ge9,x-2\le-9 +x-2\ge\frac{0}{x} +x-2\le -11 +x-2\le -14 +x-2\le -5 +x-2\le-10 +x-2\le-11 +x-2\le-12 +x-2\le-12,x-2\ge12 +x-2\le-13 +x-2\le-14 +x-2\le-2 +x-2\le-3\times3 +x-2\le-4,x-2\ge4 +x-2\le-6 +x-2\le-7 +x-2\le-8 +x-2\le-9 +x-2\le-9,x-2\ge9 +x-2\le3 +x-2\le4\text{ and } x-2\ge-4 +x-2\le5 +x-2\le7 +x-2\le7\text{ and } x-2\ge-7 +x-2\le8 +x-2\le9 +x-3 +x-3 > -12 +x-3 > -6 +x-3 > 0 +x-3 > 4 +x-3 > 8 +x-3 > 9 +x-3+3 > -12+3 +x-3+3 > 19+3 +x-3+3 > 7+3 +x-3+3<1+3 +x-3+3<11+3 +x-3+3<12+3 +x-3+3<13+3 +x-3+3<16 +x-3+3<16+3 +x-3+3<4+3 +x-3+3<5+3 +x-3+3<9+3 +x-3+3>-12+3 +x-3+3>-6+3 +x-3+3>12-3 +x-3+3>20+3 +x-3+3>7+3 +x-3+3\ge-4+3 +x-3+3\ge11+3 +x-3+3\ge11+3,x-3+3\le-11+3 +x-3+3\ge8+3 +x-3+3\le 2+3 +x-3+3\le-12+3 +x-3+3\le-2+3 +x-3+3\le-6+3 +x-3+3\le-8+3 +x-3+3\le6+3 +x-3-3 > 7-3 +x-3-5\ge2 +x-3-5\ge7 +x-3-6 +x-3-6\ge4 +x-3.6+3.6\le1.4+3.6 +x-30-y\ge15 +x-30-y\ge30 +x-30.63\ge25.02 +x-300>0 +x-300\ge-222 +x-300\ge-\left(96+70+56\right) +x-300\ge0 +x-31-y\ge25 +x-31.52\ge28.47 +x-32\ge5 +x-32\le50 +x-33-y\ge15 +x-33-y\ge20 +x-33.40\ge32.00 +x-33<120 +x-35-y\ge15 +x-35-y\ge20 +x-35-y\ge30 +x-35.33>33.42 +x-35\le\frac{30x-42}{2} +x-37\ge y +x-38 +x-38-y\ge15 +x-38-y\ge30 +x-38.60\ge26.00 +x-38\ge30+y +x-3<-12 +x-3<-2 +x-3<-5 +x-3<-7 +x-3<0 +x-3<1 +x-3<16 +x-3<2 +x-3<3 +x-3<4 +x-3<6 +x-3>-12 +x-3>-2\left(6\right) +x-3>-6 +x-3>0 +x-3>10 +x-3>5 +x-3>6 +x-3>7 +x-3>8-3 +x-3>9 +x-3\ge -6 +x-3\ge 2,x-3\le -2 +x-3\ge 4 +x-3\ge 5 +x-3\ge 6 +x-3\ge 7 +x-3\ge 7,x-3\le -7 +x-3\ge 8 +x-3\ge 9 +x-3\ge-2 +x-3\ge-7 +x-3\ge-9 +x-3\ge0 +x-3\ge10 +x-3\ge10,x-3\le-10 +x-3\ge11 +x-3\ge11,x-3\le-11 +x-3\ge12 +x-3\ge12,x-3\le-12 +x-3\ge13 +x-3\ge13,x-3\le-13 +x-3\ge14 +x-3\ge14,x-3\le-14 +x-3\ge2 +x-3\ge2,x-3\le-2 +x-3\ge3 +x-3\ge4 +x-3\ge4,x-3\le-4 +x-3\ge5 +x-3\ge5,x-3\le-5 +x-3\ge6 +x-3\ge6,x-3\le-6 +x-3\ge6,x\ge9 +x-3\ge7 +x-3\ge7,x-3\le-7 +x-3\ge8 +x-3\ge8,x-3\le-8 +x-3\ge8\text{ or } x-3\le-8 +x-3\ge9 +x-3\ge9,x+6\le0 +x-3\ge9,x-3\le-9 +x-3\le -6 +x-3\le 6 +x-3\le 9 +x-3\le-10 +x-3\le-11 +x-3\le-12 +x-3\le-2\left(3\right) +x-3\le-3 +x-3\le-4,x-3\ge4 +x-3\le-5,x-3\ge5 +x-3\le-6 +x-3\le-7 +x-3\le-8 +x-3\le-9 +x-3\le-9,x-3\ge9 +x-3\le0 +x-3\le2 +x-3\le4 +x-3\le5\text{ and } x-3\ge-5 +x-3\le6 +x-3\le7 +x-3\le7\text{ and } x-3\ge-7 +x-3\le9 +x-4 +x-4 < 17 +x-4 > -12 +x-4 > 0 +x-4 > 8 +x-4+4 < 17+4 +x-4+4 > -12+4 +x-4+4<1+4 +x-4+4<11+4 +x-4+4<12+4 +x-4+4<13+4 +x-4+4<14+4 +x-4+4>1+4 +x-4+4>3+4 +x-4+4>4+4 +x-4+4\ge1+4 +x-4+4\ge10+4 +x-4+4\ge11+4 +x-4+4\ge11+4,x-4+4\le-11+4 +x-4+4\ge13+4,x-4+4\le-13+4 +x-4+4\ge17 +x-4+4\ge2+4 +x-4+4\ge5+4,x-4+4\le-5+4 +x-4+4\ge5+4\text{ or } x-4+4\le-5+4 +x-4+4\ge7+4,x-4+4\le-7+4 +x-4+4\ge8+4 +x-4+4\le-10+4 +x-4+4\le-11+4 +x-4+4\le-3+4 +x-4+4\le-8+4 +x-4+4\le-9 +x-4+4\le3+4 +x-4-2\ge3,x-4+2\le-3 +x-4-5\ge5,x-4+5\le-5 +x-4-5\ge8 +x-4-6 +x-4-6\ge7 +x-4-x^2+4x-2\ge0 +x-4-x^2+4x\ge2 +x-4.8+4.8\le1.2+4.8 +x-40-y\ge20 +x-41\ge y +x-42.15\le31.64 +x-42.90<21.00 +x-42.90\le21.00 +x-43.70\ge33.50 +x-44.90\le27.40 +x-45.20\ge31.40 +x-45\le27 +x-46.39>22.93 +x-47.20\le25.50 +x-47\le20x-28 +x-47\le\frac{5x-7}{3}\left(12\right) +x-47\le\frac{5x-7}{3}\left(\frac{12}{1}\right) +x-47\le\frac{60x-84}{3} +x-49.20<34.50 +x-49\le15x-21 +x-49\le7 +x-4<-10 +x-4<-2 +x-4<-3 +x-4<-4 +x-4<-6,x-6>4 +x-4<-9 +x-4<0 +x-4<1 +x-4<10 +x-4<2 +x-4<3 +x-4<5 +x-4>-1 +x-4>-12 +x-4>-2 +x-4>-3 +x-4>0 +x-4>2 +x-4>3 +x-4>5 +x-4>8 +x-4>9 +x-4>=6 +x-4\ge 13,x-4\le -13 +x-4\ge 15 +x-4\ge 5 +x-4\ge 6 +x-4\ge 7 +x-4\ge 8 +x-4\ge 9 +x-4\ge y +x-4\ge-2 +x-4\ge-3 +x-4\ge-5 +x-4\ge0 +x-4\ge10 +x-4\ge10,x-4\le-10 +x-4\ge10,x\le-6 +x-4\ge11 +x-4\ge11,x-4\le-11 +x-4\ge12 +x-4\ge12,x-4\le-12 +x-4\ge13 +x-4\ge13,x-4\le-13 +x-4\ge14,x-4\le-14 +x-4\ge15,x-4\le-15 +x-4\ge2 +x-4\ge2,x-4\le-2 +x-4\ge3 +x-4\ge3,x-4\le-3 +x-4\ge5 +x-4\ge5,-5\ge x-4 +x-4\ge5,x-4\le-5 +x-4\ge5\text{ or } x-4\le-5 +x-4\ge6 +x-4\ge6,x-4\le-6 +x-4\ge7 +x-4\ge7,x-4\le-7 +x-4\ge8 +x-4\ge8,x-4\le-8 +x-4\ge9 +x-4\ge9,x-4\le-9 +x-4\le -12 +x-4\le 12 +x-4\le 2 +x-4\le-11 +x-4\le-12 +x-4\le-13 +x-4\le-15,x-4\ge15 +x-4\le-2 +x-4\le-20 +x-4\le-3 +x-4\le-3,3\le x-4 +x-4\le-3,x-4\ge3 +x-4\le-4 +x-4\le-6 +x-4\le-7 +x-4\le-7,x-4\ge7 +x-4\le-7,x\ge11 +x-4\le-8 +x-4\le-9,x-4\ge9 +x-4\le0 +x-4\le2 +x-4\le2\text{ and } x-4\ge-2 +x-4\le3 +x-4\le4 +x-4\le5 +x-4\le6 +x-4\le7 +x-4\le8 +x-4\le9 +x-4\le\frac{0}{7} +x-4\times2\le4\times2 +x-5 +x-5 > -6 +x-5 > 2 +x-5 > 3 +x-5 > 8 +x-5+24>36 +x-5+5 < 6+5 +x-5+5 > -6+5 +x-5+5 > 3+5 +x-5+5<-2+5 +x-5+5<-6+5 +x-5+5<1+5 +x-5+5<13+5 +x-5+5<14+5 +x-5+5<4+5 +x-5+5<5+5 +x-5+5>3+5 +x-5+5\ge 12+5 +x-5+5\ge 8+5 +x-5+5\ge13+5,x-5+5\le-13+5 +x-5+5\ge14+5,-x+5\ge14 +x-5+5\ge2+5 +x-5+5\ge6+5 +x-5+5\ge8+5 +x-5+5\ge9+5 +x-5+5\le-2+5 +x-5+5\le-5+5 +x-5+5\le-6+5 +x-5+5\le-8+5 +x-5+5\le2+5 +x-5+5\le3+5 +x-5+\frac{3}{2}\le\frac{3}{2} +x-5-2 +x-5-2\ge6 +x-5-5\le-2-5 +x-5-6\ge6 +x-5-x^2+5x\ge3 +x-5.5<0.05 +x-500>0 +x-50\ge y +x-53\ge y +x-54\le18 +x-55\ge y +x-59<12\left(\frac{7x-8}{3}\right) +x-59\le12\left(\frac{7x-8}{3}\right) +x-59\le\frac{84x-96}{3} +x-5<-1 +x-5<-11 +x-5<-2 +x-5<-3 +x-5<-4 +x-5<-8 +x-5<2 +x-5<24 +x-5<27 +x-5<4 +x-5<5 +x-5<6 +x-5<7 +x-5<8 +x-5<9 +x-5>-6 +x-5>-8 +x-5>0 +x-5>10 +x-5>11 +x-5>3 +x-5>4 +x-5>5 +x-5>6 +x-5>7 +x-5>8 +x-5\ge 0 +x-5\ge 11 +x-5\ge 12 +x-5\ge 13 +x-5\ge 6 +x-5\ge 7 +x-5\ge 8 +x-5\ge 9 +x-5\ge-3 +x-5\ge-4 +x-5\ge-6 +x-5\ge-7 +x-5\ge-9 +x-5\ge10 +x-5\ge10,x-5\le-10 +x-5\ge11 +x-5\ge11,x-5\le-11 +x-5\ge12 +x-5\ge12,x-5\le-12 +x-5\ge13 +x-5\ge13,x-5\le-13 +x-5\ge14,-x+5\ge14 +x-5\ge14,x-5\le-14 +x-5\ge15,x-5\le-15 +x-5\ge2 +x-5\ge2,-x+5\ge2 +x-5\ge2,x-5\le-2 +x-5\ge3 +x-5\ge3,x-5\le-3 +x-5\ge3,x\ge8 +x-5\ge4+3 +x-5\ge4,x-5\le-4 +x-5\ge4\text{ or } x-5\le-4 +x-5\ge5 +x-5\ge5,x-5\le-5 +x-5\ge6 +x-5\ge6,x-5\le-6 +x-5\ge6\text{ or } x-5\le-6 +x-5\ge7 +x-5\ge7,x-5\le-7 +x-5\ge7\text{ or } x-5\le-7 +x-5\ge8 +x-5\ge8,-x+5\ge8 +x-5\ge8,x-5\le-8 +x-5\ge9 +x-5\ge9,-9\ge x-5 +x-5\ge9,x-5\le-9 +x-5\ge9\text{ or } x-5\le-9 +x-5\le -11 +x-5\le -13 +x-5\le -2 +x-5\le -3 +x-5\le-10 +x-5\le-11 +x-5\le-12 +x-5\le-13 +x-5\le-13,x-5\ge13 +x-5\le-15 +x-5\le-15,x-5\ge15 +x-5\le-1\times6 +x-5\le-2 +x-5\le-2,x-5\ge2 +x-5\le-20 +x-5\le-4 +x-5\le-4,x-5\ge4 +x-5\le-5 +x-5\le-5,x-5\ge5 +x-5\le-6 +x-5\le-6,x-5\ge6 +x-5\le-7 +x-5\le-8 +x-5\le-9 +x-5\le0 +x-5\le1\times3 +x-5\le2 +x-5\le28x-32 +x-5\le3 +x-5\le3x-9 +x-5\le4 +x-5\le4\left(7x-8\right) +x-5\le5 +x-5\le6 +x-5\le7 +x-5\le8 +x-5\le8\text{ and } x-5\ge-8 +x-5\le9 +x-5\le9\text{ and } x-5\ge-9 +x-6 +x-6 > -6 +x-6 > 4 +x-6 > 9 +x-6+3\le+3-3 +x-6+4\le4 +x-6+6 > -6+6 +x-6+6<-2+6 +x-6+6<-5+6 +x-6+6<11+6 +x-6+6<12+6 +x-6+6<13+6 +x-6+6<5+6 +x-6+6>-6+6 +x-6+6\ge 9+6 +x-6+6\ge-3+6 +x-6+6\ge-9+6 +x-6+6\ge11+6,x-6+6\le-11+6 +x-6+6\ge13+6 +x-6+6\ge2+6 +x-6+6\ge2+6,x-6+6\le-2+6 +x-6+6\ge3+6 +x-6+6\ge5+6 +x-6+6\ge7+6 +x-6+6\ge8+6 +x-6+6\ge9+6 +x-6+6\ge9+6,x-6\le-9 +x-6+6\le+6-3 +x-6+6\le-2+6 +x-6+6\le-3+6 +x-6+6\le-5+6 +x-6+6\le-6+6 +x-6+6\le3+6 +x-6+6\le9+6 +x-6-3\ge8,-x+6-3\ge8 +x-6-6>-6-6 +x-6-8 +x-6-x^2+4x\ge0 +x-66\le20x-28 +x-68\ge y +x-6<-1 +x-6<-10 +x-6<-12 +x-6<-2 +x-6<-3 +x-6<-5 +x-6<-7 +x-6<-8 +x-6<-9 +x-6<11 +x-6<5 +x-6<7 +x-6<8 +x-6<9 +x-6>-3 +x-6>-6 +x-6>0 +x-6>7 +x-6>9 +x-6\ge -2 +x-6\ge -4 +x-6\ge 12 +x-6\ge 3 +x-6\ge 4 +x-6\ge 7 +x-6\ge 8 +x-6\ge 8,x-6\le -8 +x-6\ge 9 +x-6\ge-1 +x-6\ge-10 +x-6\ge-12 +x-6\ge-3 +x-6\ge-5 +x-6\ge-7 +x-6\ge-9 +x-6\ge0 +x-6\ge10 +x-6\ge10,x-6\le-10 +x-6\ge11,x-6\le-11 +x-6\ge12 +x-6\ge12,x-6\le-12 +x-6\ge13 +x-6\ge13,x-6\le-13 +x-6\ge14 +x-6\ge15 +x-6\ge2 +x-6\ge2,x-6+6\le-2+6 +x-6\ge2,x-6\le-2 +x-6\ge3 +x-6\ge3+6 +x-6\ge3,x-6\ge3 +x-6\ge3,x-6\le-3 +x-6\ge3\text{ or } x-6\le-3 +x-6\ge4 +x-6\ge4,x-6\le-4 +x-6\ge5 +x-6\ge5,x-6\le-5 +x-6\ge6 +x-6\ge6,x-6\le-6 +x-6\ge7 +x-6\ge7,-x+6\ge7 +x-6\ge7,x-6\le-7 +x-6\ge8 +x-6\ge8,x-6\le-8 +x-6\ge8\text{ or } x-6\le-8 +x-6\ge9 +x-6\ge9,x-6\le-9 +x-6\le -12 +x-6\le -13 +x-6\le -3 +x-6\le -4 +x-6\le -6 +x-6\le -7 +x-6\le 2 +x-6\le 4 +x-6\le-10 +x-6\le-13 +x-6\le-13,x-6\ge13 +x-6\le-15 +x-6\le-18 +x-6\le-2 +x-6\le-2\times3 +x-6\le-3 +x-6\le-4 +x-6\le-4,x-6\ge4 +x-6\le-6 +x-6\le-7,x-6\ge7 +x-6\le-8 +x-6\le-8,x-6\ge8 +x-6\le-9 +x-6\le0 +x-6\le10 +x-6\le12 +x-6\le13 +x-6\le2 +x-6\le3 +x-6\le4 +x-6\le5 +x-6\le6 +x-6\le7 +x-6\le7\text{ and } x-6\ge-7 +x-6\le8\text{ and } x-6\ge-8 +x-6\le9 +x-6\le\frac{0}{3} +x-6\le\left|5\right| +x-7 +x-7 < -12 +x-7 > -15 +x-7 > -5\times 3 +x-7 > -6 +x-7 > 8 +x-7+3<-3+3 +x-7+6>-6+6 +x-7+7 > -6+7 +x-7+7<-6+7 +x-7+7<11+7 +x-7+7<12+7 +x-7+7<6-7 +x-7+7>-15+7 +x-7+7>-6+7 +x-7+7>4+7 +x-7+7\ge 7+7 +x-7+7\ge10+7 +x-7+7\ge12+7 +x-7+7\ge13+7 +x-7+7\ge18+7 +x-7+7\ge5+7 +x-7+7\ge6+7 +x-7+7\ge7+7,x-7+7\le-7+7 +x-7+7\ge9+7 +x-7+7\le-13+7 +x-7+7\le-15+7 +x-7+7\le-2+7 +x-7+7\le-5+7 +x-7+7\le-6+7 +x-7+7\le-9+7 +x-7+7\le18 +x-7-10 +x-7-2\ge5,x-7+2\le-5 +x-7-3\ge6 +x-7-4\ge9,x-7+4\le-9 +x-7-5\ge3 +x-7-6-6\ge6-6 +x-7-6\ge5 +x-72x+6x +x-77\le15x-21 +x-77\le3\left(5x-7\right) +x-7<-2 +x-7<-3 +x-7<-4 +x-7<-5 +x-7<-6 +x-7<1 +x-7<12 +x-7<5 +x-7<6 +x-7<8 +x-7<9 +x-7<\left|9\right| +x-7>+8 +x-7>-15 +x-7>-5\times3 +x-7>-6 +x-7>13 +x-7>2 +x-7>3\left(-5\right) +x-7>4 +x-7>6,X-7<-6 +x-7>8 +x-7\ge -6 +x-7\ge 10 +x-7\ge 12,x-7\le -12 +x-7\ge 2 +x-7\ge 3 +x-7\ge 6 +x-7\ge 8 +x-7\ge 8,x-7\le -8 +x-7\ge 9 +x-7\ge-11 +x-7\ge-15 +x-7\ge-6 +x-7\ge-9 +x-7\ge0 +x-7\ge10,x-7\le-10 +x-7\ge11 +x-7\ge11,x-7\le-11 +x-7\ge12 +x-7\ge12,x-7\le-12 +x-7\ge13 +x-7\ge13,x-7\le-13 +x-7\ge14,x-7\le-14 +x-7\ge15 +x-7\ge15,x-7\le-15 +x-7\ge2 +x-7\ge2,x-7\le-2 +x-7\ge2,z-7\le-2 +x-7\ge3 +x-7\ge3,x-7\le-3 +x-7\ge30 +x-7\ge3\text{ or } x-7\le-3 +x-7\ge4 +x-7\ge4,x-7\le-4 +x-7\ge5 +x-7\ge5,x-7\le-5 +x-7\ge6 +x-7\ge6,x-7\le-6 +x-7\ge7,x-7\le-7 +x-7\ge8 +x-7\ge8,-\left(x-7\right)\ge8 +x-7\ge8,-x+7\ge8 +x-7\ge8,x-7\le-8 +x-7\ge9 +x-7\ge9,x-7\le-9 +x-7\le -11 +x-7\le -6 +x-7\le -8 +x-7\le 4 +x-7\le 6 +x-7\le 7 +x-7\le 9 +x-7\le-10 +x-7\le-10,x-7\ge10 +x-7\le-11 +x-7\le-13 +x-7\le-15 +x-7\le-2 +x-7\le-2,x-7\ge2 +x-7\le-21 +x-7\le-3 +x-7\le-3,x-7\ge3 +x-7\le-5 +x-7\le-5\times3 +x-7\le-6 +x-7\le-7 +x-7\le-8 +x-7\le-9 +x-7\le0 +x-7\le15 +x-7\le15x-21 +x-7\le2 +x-7\le2\text{ and } x-7\ge-2 +x-7\le3\left(5x-7\right) +x-7\le4\text{ and } x-7\ge-4 +x-7\le5 +x-7\le7 +x-7\le8 +x-7\le9 +x-7\le\left|9\right| +x-8 +x-8 < 10 +x-8 > -15 +x-8 > -6 +x-8 > 9 +x-8+5\le -9 +x-8+8 > -15+8 +x-8+8 > -6+8 +x-8+8 > 8+9 +x-8+8<-4+8 +x-8+8<11+8 +x-8+8>-15+8 +x-8+8>-6+8 +x-8+8\ge-3+8 +x-8+8\ge10+8,x-8+8\le-10+8 +x-8+8\ge6+8 +x-8+8\ge7+8,x-8+8\le-7+8 +x-8+8\le-15+8 +x-8+8\le-2+8 +x-8+8\le-4+8 +x-8+8\le-6+8 +x-8+8\le16+8 +x-8+8\le3+8 +x-8+8\le5+8 +x-8-2\ge6 +x-8-5\ge 9 +x-8-5\ge5 +x-85\le20x-28 +x-85\le4\left(5x-7\right) +x-85\le\frac{60x-84}{3} +x-8<-2 +x-8<-3 +x-8<-4 +x-8<-6 +x-8<-7 +x-8<-\frac{24}{8} +x-8<15 +x-8<6 +x-8<7 +x-8<8 +x-8<9 +x-8<\frac{x}{19} +x-8>-15 +x-8>-1\times6 +x-8>-5\times3 +x-8>-6 +x-8>12 +x-8>3 +x-8>4 +x-8>7 +x-8>9 +x-8\ge 6 +x-8\ge 7 +x-8\ge 9 +x-8\ge-5 +x-8\ge-6 +x-8\ge-7 +x-8\ge-9 +x-8\ge0 +x-8\ge10 +x-8\ge11 +x-8\ge11,x-8\le-11 +x-8\ge12 +x-8\ge12,x-8\le-12 +x-8\ge13 +x-8\ge13,x-8\le-13 +x-8\ge15 +x-8\ge2 +x-8\ge2,x-8\le-2 +x-8\ge3 +x-8\ge3,x-8\le-3 +x-8\ge4 +x-8\ge4,x-8\le-4 +x-8\ge5 +x-8\ge5,x-8\le-5 +x-8\ge6 +x-8\ge6,x-8\le-6 +x-8\ge7 +x-8\ge7,x-8\le-7 +x-8\ge8 +x-8\ge8,x-8\le-8 +x-8\ge9 +x-8\ge9,x-8\le-9 +x-8\le -15 +x-8\le -2 +x-8\le -2,x-8\ge 2 +x-8\le -6 +x-8\le-10 +x-8\le-11 +x-8\le-12 +x-8\le-13 +x-8\le-15 +x-8\le-2,x-8\ge2 +x-8\le-20 +x-8\le-3 +x-8\le-3,x-8\ge3 +x-8\le-4 +x-8\le-5 +x-8\le-6 +x-8\le-7 +x-8\le-8 +x-8\le-9 +x-8\le0 +x-8\le1 +x-8\le12 +x-8\le16 +x-8\le2 +x-8\le3 +x-8\le3\text{ and } x-8\ge-3 +x-8\le4 +x-8\le4\text{ and } x-8\ge-4 +x-8\le5 +x-8\le8 +x-8\le9 +x-9 +x-9 > -15 +x-9 > -18 +x-9+2\le2 +x-9+9 > -15+9 +x-9+9 > -18+9 +x-9+9<-7+9 +x-9+9<-8+9 +x-9+9<7+9 +x-9+9>-15+9 +x-9+9>-18+9 +x-9+9>9+9 +x-9+9\ge 4+9 +x-9+9\ge5+9,-\left(x-9\right)+9\ge5+9 +x-9+9\ge6+9 +x-9+9\ge7+9,x-9+9\le-7+9 +x-9+9\le-3+9 +x-9+9\le-4+9 +x-9+9\le-5+9 +x-9+9\le-6+9 +x-9+9\le-8+9 +x-9-2\ge4,x-9+2\le-4 +x-9-2\ge8,x-9+2\le-8 +x-9-3 +x-9-3\ge5,x-9+3\le-5 +x-9-4\ge3,x-9+4\le-3 +x-9-5 +x-91\le15x-21 +x-9<-15 +x-9<-18 +x-9<-2 +x-9<-3 +x-9<-4 +x-9<-5 +x-9<-6 +x-9<-7 +x-9<-8 +x-9<20 +x-9<36 +x-9<6 +x-9<7 +x-9<8 +x-9<\frac{144}{4} +x-9>-15 +x-9>-18 +x-9>-5\times3 +x-9>9 +x-9>\left(-3\right)6 +x-9\ge -7 +x-9\ge 12 +x-9\ge 4 +x-9\ge 4,x-9\le -4 +x-9\ge 6 +x-9\ge 8,x-9\le -8 +x-9\ge-18 +x-9\ge-4 +x-9\ge-7 +x-9\ge0 +x-9\ge10 +x-9\ge10,x-9\le-10 +x-9\ge11 +x-9\ge11,x-9\le-11 +x-9\ge12 +x-9\ge12,x-9\le-12 +x-9\ge13,x-9\le-13 +x-9\ge14,x-9\le-14 +x-9\ge18 +x-9\ge2 +x-9\ge2,x-9\le-2 +x-9\ge25 +x-9\ge3 +x-9\ge3,x-9\le-3 +x-9\ge4 +x-9\ge4,x-9\le-4 +x-9\ge5 +x-9\ge5,-\left(x-9\right)\ge5 +x-9\ge5,x-5\le-5 +x-9\ge5,x-9\le-5 +x-9\ge5\text{ or } x-9\le-5 +x-9\ge6 +x-9\ge6,-\left(x-9\right)\ge6 +x-9\ge6,x-9\le-6 +x-9\ge7 +x-9\ge7,-x+9\ge7 +x-9\ge7,x-9\le-7 +x-9\ge8 +x-9\ge8,-x+3\ge8 +x-9\ge8,x-9\le-8 +x-9\ge9 +x-9\le -12 +x-9\le -18 +x-9\le -4 +x-9\le -6 +x-9\le 7 +x-9\le-10 +x-9\le-11 +x-9\le-11,x-9\ge11 +x-9\le-12 +x-9\le-15 +x-9\le-18 +x-9\le-2 +x-9\le-4 +x-9\le-5 +x-9\le-5\times3 +x-9\le-6 +x-9\le-7 +x-9\le-8 +x-9\le-9 +x-9\le0 +x-9\le15 +x-9\le20x-28 +x-9\le3 +x-9\le4 +x-9\le4\text{ and } x-9\ge-4 +x-9\le6 +x-9\le7 +x-9\le8 +x-9x<0 +x-9x<\frac{0}{8} +x-\frac{11}{6}\le\frac{1}{6} +x-\frac{12}{5}>\frac{x}{5} +x-\frac{14}{6}\le\frac{10}{6} +x-\frac{15x}{10}+\frac{15x}{6}\ge60 +x-\frac{15}{4}\le\frac{9}{4} +x-\frac{1} {2} +x-\frac{1}{2} +x-\frac{2x+22}{6}>\frac{10}{3}-3 +x-\frac{2}{4}<-\frac{1.2}{4} +x-\frac{36}{4}<\frac{16\times9}{4} +x-\frac{7}{4}\ge\frac{9}{4} +x-\frac{8}{5}>\frac{x}{5} +x-\frac{9x}{8}<0 +x-\frac{x}{11} < 14+18 +x-\frac{x}{11} < 32 +x-\frac{x}{14}<29 +x-\frac{x}{17} < 19+7 +x-\frac{x}{17}<26 +x-\frac{x}{17}<35 +x-\frac{x}{18}<11 +x-\frac{x}{7}<16 +x-\frac{x}{7}<4+12 +x-\left( 20+y\right) \ge 20 +x-\left(-4\right)<4 +x-\left(-4\right)\le3 +x-\left(-5+5\right)\ge\left(4+5\right) +x-\left(20+y\right)\ge30 +x-\left(21+y\right)\ge25 +x-\left(22+y\right)\ge25 +x-\left(23+y\right)\ge30 +x-\left(27+y\right)\ge15 +x-\left(29+y\right)\ge25 +x-\left(30+y\right)\ge15 +x-\left(33+y\right)\ge15 +x-\left(33+y\right)\ge20 +x-\left(36+y\right)\ge30 +x-\left(37+y\right)\ge15 +x-\left(38+y\right)\ge15 +x-\left(38+y\right)\ge20 +x-\left(40+y\right)\le25 +x-\theta +x-x^2+2\ge0 +x-x^2+6\ge4 +x-y-20\ge15 +x-y-40\ge25 +x-y\ge 40 +x-y\ge20+25 +x-y\ge40 +x-y\ge42 +x-y\ge45 +x-y\ge46 +x-y\ge47 +x-y\ge50 +x-y\ge55 +x-y\ge56 +x-y\ge60 +x-y\ge65 +x1 +x130+y150\le9750 +x130+y160\le10400 +x14\le17\left(70-y\right) +x15+y7\le420 +x15+y7\le630 +x150+180y<4500 +x150+180y\le4500 +x150+y170<7650 +x150+y170\le7650 +x150+y180<4500 +x17>10 +x18+y10\le360 +x19+9y\le1026 +x19+y5\le570 +x1\ge 24 +x1\ge14 +x2+y3>102 +x2+y3>120 +x2+y3>90 +x2+y3\ge102 +x2+y3\ge90 +x2>3\left(36-y\right) +x2>x +x3 +x36y^2 +x3\le-15 +x4+10 +x4+2y+4 +x4+8\le24 +x4+y2+2 +x4\le-8 +x55+y65\le800 +x5\le x\le7 +x5\le-15 +x5\le-25 +x6+11y\le35 +x6+y +x6+y5 +x60\ge387 +x6\le-36 +x6\le-42 +x6\le6 +x6m +x7+2 +x7+y5 +x7+y9\le160 +x8+y9\le40 +x:y +x<+-1 +x<+-\frac{6}{6} +x<+4 +x<+5 +x<+6 +x<+\frac{12}{13} +x<+\frac{23}{9} +x<+\frac{2}{27} +x<+\frac{2}{39} +x<+\frac{5}{17} +x<+\frac{8}{17} +x<-0 +x<-0.2 +x<-0.25 +x<-0.5 +x<-0.75 +x<-0.75-\frac{\sqrt{41}}{4},x>-0.75+\frac{\sqrt{41}}{4} +x<-0.7\overline{6} +x<-000002 +x<-021 +x<-1 +x<-1,1x>1 +x<-1,x>0 +x<-1,x>1 +x<-1,x>10 +x<-1,x>11 +x<-1,x>12 +x<-1,x>2 +x<-1,x>3 +x<-1,x>4 +x<-1,x>5 +x<-1,x>6 +x<-1,x>7 +x<-1,x>8 +x<-1,x>9 +x<-1,y<-4 +x<-1,y<5 +x<-1.1 +x<-1.1875 +x<-1.5 +x<-1.8 +x<-1.\overline{18} +x<-10 +x<-10,x>-1 +x<-10,x>-2 +x<-10,x>-4 +x<-10,x>-5 +x<-10,x>-6 +x<-10,x>-8 +x<-10,x>0 +x<-10,x>1 +x<-10,x>10 +x<-10,x>2 +x<-10,x>3 +x<-10,x>5 +x<-10,x>6 +x<-10,x>7 +x<-10,x>8 +x<-10-7 +x<-100 +x<-102 +x<-104 +x<-105 +x<-108 +x<-11 +x<-11,x>-1 +x<-11,x>-2 +x<-11,x>-3 +x<-11,x>-4 +x<-11,x>-6 +x<-11,x>-7 +x<-11,x>-8 +x<-11,x>0 +x<-11,x>1 +x<-11,x>11 +x<-11,x>2 +x<-11,x>3 +x<-11,x>5 +x<-11,x>6 +x<-11,x>7 +x<-11.5 +x<-110 +x<-112 +x<-114 +x<-117 +x<-119 +x<-12 +x<-12,x>-1 +x<-12,x>-10 +x<-12,x>-5 +x<-12,x>-6 +x<-12,x>-8 +x<-12,x>0 +x<-12,x>1 +x<-12,x>10 +x<-12,x>2 +x<-12,x>3 +x<-12,x>4 +x<-12,x>5 +x<-12,x>8 +x<-12-2 +x<-12-3 +x<-12.5 +x<-120 +x<-121 +x<-126 +x<-128 +x<-12\div-10 +x<-12\div2 +x<-13 +x<-13.5 +x<-130 +x<-132 +x<-133 +x<-135 +x<-136 +x<-13m +x<-14 +x<-140 +x<-143 +x<-144 +x<-15 +x<-150 +x<-153 +x<-154 +x<-156 +x<-16 +x<-16-9 +x<-160 +x<-162 +x<-165 +x<-168 +x<-169 +x<-16\div4 +x<-17 +x<-170 +x<-171 +x<-176 +x<-18 +x<-18-2 +x<-180 +x<-182 +x<-187 +x<-18\div6 +x<-19 +x<-19.5 +x<-190 +x<-192 +x<-195 +x<-198 +x<-19\frac{1}{2} +x<-1\frac{1}{2} +x<-1\frac{1}{3} +x<-1\text{ or } x>3 +x<-2 +x<-2+7 +x<-2,-2x>0 +x<-2,3x>1 +x<-2,a>1 +x<-2,x>-1 +x<-2,x>0 +x<-2,x>1 +x<-2,x>10 +x<-2,x>11 +x<-2,x>12 +x<-2,x>2 +x<-2,x>3 +x<-2,x>4 +x<-2,x>5 +x<-2,x>6 +x<-2,x>7 +x<-2,x>8 +x<-2,x>9 +x<-2,y>1 +x<-2.375 +x<-2.5 +x<-2.6 +x<-2.\overline{3} +x<-2.\overline{6} +x<-20 +x<-200 +x<-204 +x<-208 +x<-209 +x<-21 +x<-210 +x<-216 +x<-22 +x<-220 +x<-221 +x<-224 +x<-225 +x<-228 +x<-23 +x<-234 +x<-238 +x<-24 +x<-24-9 +x<-240 +x<-247 +x<-24\div24 +x<-24\div4 +x<-25 +x<-251 +x<-252 +x<-255 +x<-25\div-5 +x<-26 +x<-260 +x<-266 +x<-27 +x<-27.5 +x<-270 +x<-272 +x<-28 +x<-285 +x<-288 +x<-289 +x<-29 +x<-2\frac{1}{2} +x<-2\left(7\right) +x<-2\text{ or } x>2 +x<-2\text{ or }0x>0 +x<-3,X>6 +x<-3,allrealy +x<-3,or,x>-\frac{1}{3} +x<-3,x>-1 +x<-3,x>-2 +x<-3,x>0 +x<-3,x>1 +x<-3,x>10 +x<-3,x>11 +x<-3,x>12 +x<-3,x>2 +x<-3,x>3 +x<-3,x>4 +x<-3,x>5 +x<-3,x>6 +x<-3,x>7 +x<-3,x>8 +x<-3,x>9 +x<-3,y<11 +x<-3,y<3 +x<-3,y<4 +x<-3,y>6 +x<-3-19 +x<-3-2 +x<-3.5 +x<-30 +x<-300 +x<-304 +x<-31 +x<-32 +x<-320 +x<-323 +x<-32\div-4 +x<-33 +x<-34 +x<-340 +x<-342 +x<-35 +x<-36 +x<-360 +x<-361 +x<-37 +x<-378 +x<-38 +x<-380 +x<-39 +x<-3\text{ and } x>-6 +x<-3\text{ or } x>3 +x<-3\text{ or }-1x>-1 +x<-4,2>x>-2 +x<-4,5>x>-4 +x<-4,x>-1 +x<-4,x>-2 +x<-4,x>-3 +x<-4,x>0 +x<-4,x>1 +x<-4,x>10 +x<-4,x>2 +x<-4,x>3 +x<-4,x>4 +x<-4,x>5 +x<-4,x>6 +x<-4,x>7 +x<-4,x>8 +x<-4,x>9 +x<-4,y<1 +x<-4.5 +x<-40 +x<-40-9 +x<-400 +x<-41 +x<-42 +x<-42.5 +x<-43 +x<-44 +x<-45 +x<-46 +x<-47 +x<-48 +x<-48-3 +x<-49 +x<-4\div-4 +x<-4\div2 +x<-4\text{ or } x>4 +x<-4\text{ or }4-1 +x<-5,x>-2 +x<-5,x>-3 +x<-5,x>-4 +x<-5,x>0 +x<-5,x>1 +x<-5,x>10 +x<-5,x>11 +x<-5,x>2 +x<-5,x>3 +x<-5,x>4 +x<-5,x>5 +x<-5,x>6 +x<-5,x>7 +x<-5,x>8 +x<-5,x>9 +x<-5,y<-5 +x<-50 +x<-51 +x<-52 +x<-53 +x<-54 +x<-55 +x<-56 +x<-57 +x<-58 +x<-59 +x<-5\text{ or } x>5 +x<-5\text{ or }51 +x<-6,and,x<0 +x<-6,or,x<0 +x<-6,x>-1 +x<-6,x>-2 +x<-6,x>-3 +x<-6,x>-4 +x<-6,x>-5 +x<-6,x>0 +x<-6,x>1 +x<-6,x>10 +x<-6,x>2 +x<-6,x>3 +x<-6,x>4 +x<-6,x>5 +x<-6,x>6 +x<-6,x>7 +x<-6,x>8 +x<-6,x>9 +x<-6,z>4 +x<-6-2 +x<-6-4k+12 +x<-60 +x<-61 +x<-62 +x<-63 +x<-64 +x<-65 +x<-66 +x<-68 +x<-6\div3 +x<-6\text{ or } x>6 +x<-6\text{ or }6-1 +x<-7,X>7 +x<-7,x>-1 +x<-7,x>-2 +x<-7,x>-3 +x<-7,x>-4 +x<-7,x>-5 +x<-7,x>-6 +x<-7,x>0 +x<-7,x>1 +x<-7,x>11 +x<-7,x>2 +x<-7,x>3 +x<-7,x>4 +x<-7,x>5 +x<-7,x>6 +x<-7,x>7 +x<-7,x>8 +x<-7,x>9 +x<-7.5 +x<-7.7 +x<-70 +x<-72 +x<-75 +x<-76 +x<-77 +x<-78 +x<-7\text{ or } x>7 +x<-7\text{ or }-7-1 +x<-8,x>-2 +x<-8,x>-3 +x<-8,x>-4 +x<-8,x>-5 +x<-8,x>-6 +x<-8,x>-7 +x<-8,x>0 +x<-8,x>1 +x<-8,x>10 +x<-8,x>2 +x<-8,x>3 +x<-8,x>4 +x<-8,x>5 +x<-8,x>6 +x<-8,x>7 +x<-8,x>8 +x<-8,x>9 +x<-8.43,x>8.28 +x<-80 +x<-81 +x<-84 +x<-85 +x<-88 +x<-8\text{ or }-8-1 +x<-9,x>-2 +x<-9,x>-3 +x<-9,x>-4 +x<-9,x>-5 +x<-9,x>-6 +x<-9,x>-7 +x<-9,x>-8 +x<-9,x>0 +x<-9,x>1 +x<-9,x>10 +x<-9,x>11 +x<-9,x>2 +x<-9,x>3 +x<-9,x>4 +x<-9,x>5 +x<-9,x>6 +x<-9,x>7 +x<-9,x>8 +x<-9,x>9 +x<-9.25 +x<-9.5 +x<-90 +x<-90\div6 +x<-91 +x<-95 +x<-96 +x<-96\div12 +x<-98 +x<-99 +x<-9\text{ or }-9-\frac{20}{-2} +x<-\frac{10}{11} +x<-\frac{10}{3} +x<-\frac{10}{4} +x<-\frac{11}{-20} +x<-\frac{11}{15} +x<-\frac{11}{16} +x<-\frac{11}{17} +x<-\frac{11}{5} +x<-\frac{11}{7} +x<-\frac{12}{-10} +x<-\frac{12}{13} +x<-\frac{12}{18} +x<-\frac{12}{8} +x<-\frac{134}{47} +x<-\frac{13}{12} +x<-\frac{13}{16} +x<-\frac{13}{17} +x<-\frac{13}{18} +x<-\frac{13}{30} +x<-\frac{13}{3} +x<-\frac{13}{6} +x<-\frac{144}{8} +x<-\frac{14}{15} +x<-\frac{14}{4} +x<-\frac{15}{-13} +x<-\frac{15}{10} +x<-\frac{15}{17} +x<-\frac{15}{2} +x<-\frac{15}{4} +x<-\frac{15}{6} +x<-\frac{161}{75} +x<-\frac{16}{13} +x<-\frac{16}{23} +x<-\frac{16}{3} +x<-\frac{17}{19} +x<-\frac{17}{25} +x<-\frac{17}{26} +x<-\frac{17}{2} +x<-\frac{17}{30} +x<-\frac{17}{3} +x<-\frac{17}{3}+\frac{2}{3} +x<-\frac{17}{6} +x<-\frac{17}{9} +x<-\frac{18}{11} +x<-\frac{18}{19} +x<-\frac{18}{25} +x<-\frac{18}{5} +x<-\frac{18}{8} +x<-\frac{19}{11} +x<-\frac{19}{16} +x<-\frac{19}{17} +x<-\frac{19}{18} +x<-\frac{19}{21} +x<-\frac{19}{7} +x<-\frac{1}{11} +x<-\frac{1}{13} +x<-\frac{1}{16} +x<-\frac{1}{17} +x<-\frac{1}{2} +x<-\frac{1}{3} +x<-\frac{1}{4} +x<-\frac{1}{7} +x<-\frac{1}{\frac{1}{7}} +x<-\frac{1}{w} +x<-\frac{20}{20} +x<-\frac{20}{4} +x<-\frac{20}{8} +x<-\frac{20}{9} +x<-\frac{21}{13} +x<-\frac{21}{15} +x<-\frac{21}{2} +x<-\frac{21}{31} +x<-\frac{21}{6} +x<-\frac{22}{15} +x<-\frac{22}{30} +x<-\frac{22}{31} +x<-\frac{22}{41} +x<-\frac{23}{11} +x<-\frac{23}{19} +x<-\frac{23}{26} +x<-\frac{23}{29} +x<-\frac{23}{2} +x<-\frac{23}{30} +x<-\frac{23}{8} +x<-\frac{24}{2} +x<-\frac{24}{4} +x<-\frac{24}{8} +x<-\frac{24}{8}+8 +x<-\frac{25}{12} +x<-\frac{25}{14} +x<-\frac{25}{26} +x<-\frac{25}{28} +x<-\frac{25}{2} +x<-\frac{25}{53} +x<-\frac{25}{8} +x<-\frac{26}{11} +x<-\frac{26}{17} +x<-\frac{27}{15} +x<-\frac{27}{16} +x<-\frac{27}{28} +x<-\frac{27}{2} +x<-\frac{27}{6} +x<-\frac{28}{5} +x<-\frac{29}{11} +x<-\frac{29}{13} +x<-\frac{29}{2} +x<-\frac{29}{7} +x<-\frac{2^4\times3}{2\times3} +x<-\frac{2}{3} +x<-\frac{2}{4} +x<-\frac{2}{6} +x<-\frac{2}{\frac{1}{7}} +x<-\frac{315}{420} +x<-\frac{31}{12} +x<-\frac{31}{17} +x<-\frac{31}{27} +x<-\frac{31}{34} +x<-\frac{31}{56} +x<-\frac{31}{6} +x<-\frac{32}{11} +x<-\frac{32}{25} +x<-\frac{32}{40} +x<-\frac{33}{13} +x<-\frac{33}{25} +x<-\frac{33}{35} +x<-\frac{34}{8} +x<-\frac{35}{2} +x<-\frac{36}{6} +x<-\frac{36}{8} +x<-\frac{37}{28} +x<-\frac{37}{2} +x<-\frac{37}{38} +x<-\frac{37}{54} +x<-\frac{38}{25} +x<-\frac{38}{35} +x<-\frac{38}{65} +x<-\frac{39}{10} +x<-\frac{39}{14} +x<-\frac{39}{2} +x<-\frac{39}{40} +x<-\frac{39}{7} +x<-\frac{3}{22} +x<-\frac{3}{2y}+\frac{11}{2},x>\frac{3}{2y}+\frac{11}{2} +x<-\frac{3}{2} +x<-\frac{3}{4} +x<-\frac{3}{6} +x<-\frac{40}{37} +x<-\frac{40}{39} +x<-\frac{40}{8} +x<-\frac{41}{16} +x<-\frac{41}{2} +x<-\frac{41}{30} +x<-\frac{41}{43} +x<-\frac{42}{30} +x<-\frac{42}{45} +x<-\frac{43}{13} +x<-\frac{43}{16} +x<-\frac{43}{25} +x<-\frac{43}{2} +x<-\frac{43}{30} +x<-\frac{43}{61} +x<-\frac{44}{25} +x<-\frac{44}{60} +x<-\frac{45}{37} +x<-\frac{45}{43} +x<-\frac{45}{49} +x<-\frac{45}{70} +x<-\frac{45}{9} +x<-\frac{46}{17} +x<-\frac{46}{52} +x<-\frac{48}{3} +x<-\frac{49}{26} +x<-\frac{49}{2} +x<-\frac{49}{39} +x<-\frac{49}{43} +x<-\frac{4}{15} +x<-\frac{4}{3} +x<-\frac{4}{5} +x<-\frac{4}{\frac{1}{5}} +x<-\frac{50}{41} +x<-\frac{50}{47} +x<-\frac{51}{25} +x<-\frac{51}{2} +x<-\frac{52}{25} +x<-\frac{52}{35} +x<-\frac{52}{37} +x<-\frac{53}{2} +x<-\frac{53}{35} +x<-\frac{54}{33} +x<-\frac{55}{23} +x<-\frac{56}{33} +x<-\frac{56}{\left(-7\right)} +x<-\frac{57}{2} +x<-\frac{58}{29} +x<-\frac{59}{67} +x<-\frac{5}{12} +x<-\frac{5}{1} +x<-\frac{5}{2} +x<-\frac{5}{3} +x<-\frac{5}{4} +x<-\frac{5}{8} +x<-\frac{60}{10} +x<-\frac{60}{16} +x<-\frac{60}{4} +x<-\frac{61}{49} +x<-\frac{64}{22} +x<-\frac{65}{46} +x<-\frac{66}{67} +x<-\frac{68}{45} +x<-\frac{68}{67} +x<-\frac{69}{2} +x<-\frac{69}{33} +x<-\frac{6}{12} +x<-\frac{6}{18} +x<-\frac{6}{3} +x<-\frac{6}{4} +x<-\frac{6}{6} +x<-\frac{70}{29} +x<-\frac{74}{24} +x<-\frac{74}{47} +x<-\frac{74}{66} +x<-\frac{75}{15} +x<-\frac{7}{-4} +x<-\frac{7}{10} +x<-\frac{7}{11} +x<-\frac{7}{12} +x<-\frac{7}{13} +x<-\frac{7}{1} +x<-\frac{7}{2} +x<-\frac{7}{3} +x<-\frac{7}{4} +x<-\frac{7}{5} +x<-\frac{84}{12} +x<-\frac{85}{2} +x<-\frac{8}{10} +x<-\frac{8}{11} +x<-\frac{8}{2} +x<-\frac{8}{3} +x<-\frac{8}{7} +x<-\frac{8}{8} +x<-\frac{96}{12} +x<-\frac{9}{10}-\frac{\sqrt{41}}{10}\text{ or } x>-\frac{9}{10}+\frac{\sqrt{41}}{10} +x<-\frac{9}{12} +x<-\frac{9}{14} +x<-\frac{9}{2} +x<-\frac{9}{5} +x<-\frac{9}{6} +x<-\left(2^3\right) +x<-\left(2^{4-1}\right) +x<-l12 +x<-p6 +x<-r4 +x<0 +x<0,AND,x<8 +x<0,X>-3 +x<0,X>5 +x<0,X>8 +x<0,x>10 +x<0,x>11 +x<0,x>12 +x<0,x>2 +x<0,x>3 +x<0,x>4 +x<0,x>5 +x<0,x>6 +x<0,x>7 +x<0,x>8 +x<0,x>9 +x<0-18 +x<0.0 +x<0.02 +x<0.025 +x<0.04 +x<0.05 +x<0.06 +x<0.0625 +x<0.075 +x<0.08 +x<0.1 +x<0.1,x>0.7 +x<0.12 +x<0.125 +x<0.15 +x<0.16 +x<0.175 +x<0.18 +x<0.2 +x<0.2,x>1.8 +x<0.20 +x<0.22 +x<0.225 +x<0.24 +x<0.244 +x<0.25 +x<0.26 +x<0.275 +x<0.28 +x<0.3 +x<0.3,x>0.9 +x<0.32 +x<0.325 +x<0.33\overline{3} +x<0.34 +x<0.35 +x<0.36 +x<0.375 +x<0.38 +x<0.4 +x<0.4,x>1.6 +x<0.42 +x<0.425 +x<0.43 +x<0.44 +x<0.45 +x<0.46 +x<0.475 +x<0.48 +x<0.5 +x<0.5,x>0.7 +x<0.52 +x<0.525 +x<0.54 +x<0.55 +x<0.56 +x<0.575 +x<0.58 +x<0.6 +x<0.62 +x<0.625 +x<0.64 +x<0.65 +x<0.66 +x<0.675 +x<0.68 +x<0.6\overline{6} +x<0.7 +x<0.7,x>0.9 +x<0.7,x>1.3 +x<0.72 +x<0.725 +x<0.74 +x<0.75 +x<0.76 +x<0.775 +x<0.78 +x<0.8 +x<0.8,x>1.2 +x<0.8-3x +x<0.82 +x<0.825 +x<0.84 +x<0.85 +x<0.86 +x<0.875 +x<0.88 +x<0.8825 +x<0.8\div4 +x<0.8\overline{6} +x<0.9 +x<0.9,2x<1.8 +x<0.9,x>1.1 +x<0.9,x>1.5 +x<0.91 +x<0.92 +x<0.925 +x<0.94 +x<0.95 +x<0.96 +x<0.975 +x<0.98 +x<0.\overline{24} +x<0.\overline{3} +x<0.\overline{6} +x<00 +x<019 +x<02 +x<1 +x<1+1 +x<1+2 +x<1+4 +x<1,x>10 +x<1,x>11 +x<1,x>12 +x<1,x>2 +x<1,x>3 +x<1,x>4 +x<1,x>5 +x<1,x>6 +x<1,x>7 +x<1,x>8 +x<1,x>9 +x<1,y<-\infty +x<1.0 +x<1.02 +x<1.025 +x<1.04 +x<1.05 +x<1.058 +x<1.06 +x<1.0625 +x<1.065 +x<1.075 +x<1.08 +x<1.1 +x<1.1,x>1.3 +x<1.1,x>1.7 +x<1.1,x>2.9 +x<1.12 +x<1.125 +x<1.14 +x<1.15 +x<1.16 +x<1.175 +x<1.18 +x<1.2 +x<1.22 +x<1.225 +x<1.24 +x<1.25 +x<1.252 +x<1.26 +x<1.275 +x<1.28 +x<1.3 +x<1.3,x>1.9 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+x<2.475 +x<2.48 +x<2.5 +x<2.5,x>3.1 +x<2.52 +x<2.525 +x<2.54 +x<2.55 +x<2.56 +x<2.575 +x<2.58 +x<2.6 +x<2.6,x>3.4 +x<2.62 +x<2.625 +x<2.62\text{ or } X>2.62 +x<2.64 +x<2.65 +x<2.66 +x<2.675 +x<2.68 +x<2.7 +x<2.7,x>2.9 +x<2.7,x>3.3 +x<2.7,x>4.3 +x<2.72 +x<2.725 +x<2.74 +x<2.75 +x<2.76 +x<2.775 +x<2.78 +x<2.8 +x<2.82 +x<2.825 +x<2.84 +x<2.85 +x<2.86 +x<2.875 +x<2.88 +x<2.9 +x<2.9,x>3.1 +x<2.92 +x<2.925 +x<2.94 +x<2.95 +x<2.96 +x<2.975 +x<2.98 +x<2.\overline{081} +x<2.\overline{3} +x<2.\overline{6} +x<20 +x<20-13 +x<2080 +x<21 +x<2189 +x<22 +x<227\frac{1}{3} +x<23 +x<2329.90-525.90 +x<24 +x<24.95 +x<2400 +x<2464 +x<249 +x<24\div8 +x<25 +x<2500 +x<26 +x<264 +x<27 +x<27.625 +x<27.84 +x<2755 +x<27\frac{5}{8} +x<28 +x<2856 +x<28\div-1 +x<28\div7 +x<29 +x<2-2 +x<2\div2 +x<2\div\frac{-1}{7} +x<2\frac{11}{26} +x<2\frac{11}{40} +x<2\frac{14}{25} +x<2\frac{19}{25} +x<2\frac{1}{40} +x<2\frac{1}{4} +x<2\frac{1}{4}x +x<2\frac{2}{3} +x<2\frac{3}{10} +x<2\left(-9\right) +x<2\text{ or } x>4 +x<2\text{ or }412 +x<3,-2x<-12 +x<3,-2x<-16 +x<3,-2x<-3-9 +x<3,-9+2x>3 +x<3,11-2x<-5 +x<3,6-3 +x<3,X>8 +x<3,x<3 +x<3,x>-3 +x<3,x>10 +x<3,x>11 +x<3,x>4 +x<3,x>5 +x<3,x>6 +x<3,x>7 +x<3,x>8 +x<3,x>9 +x<3,z>9 +x<3-2 +x<3.02 +x<3.025 +x<3.05 +x<3.06 +x<3.075 +x<3.08 +x<3.1 +x<3.1,x>4.9 +x<3.12 +x<3.125 +x<3.14 +x<3.15 +x<3.16 +x<3.175 +x<3.17500 +x<3.18 +x<3.2 +x<3.2,x>4.8 +x<3.225 +x<3.24 +x<3.25 +x<3.26 +x<3.275 +x<3.28 +x<3.3 +x<3.3,x>3.5 +x<3.3,x>3.7 +x<3.3,x>3.9 +x<3.3,x>4.7 +x<3.32 +x<3.325 +x<3.34 +x<3.35 +x<3.36 +x<3.375 +x<3.38 +x<3.4 +x<3.4,x>3.6 +x<3.4,x>4.6 +x<3.42 +x<3.425 +x<3.44 +x<3.45 +x<3.46 +x<3.475 +x<3.48 +x<3.5 +x<3.5,x>3.7 +x<3.5,x>4.1 +x<3.52 +x<3.525 +x<3.54 +x<3.55 +x<3.56 +x<3.575 +x<3.58 +x<3.5\overline{3} +x<3.6 +x<3.62 +x<3.625 +x<3.64 +x<3.65 +x<3.66 +x<3.675 +x<3.68 +x<3.7 +x<3.7,x>5.3 +x<3.71 +x<3.714723926 +x<3.72 +x<3.725 +x<3.74 +x<3.75 +x<3.76 +x<3.775 +x<3.78 +x<3.8 +x<3.8,x>4.2 +x<3.825 +x<3.85 +x<3.875 +x<3.9 +x<3.9,x>4.1 +x<3.925 +x<3.95 +x<3.975 +x<30 +x<31 +x<31.56 +x<32 +x<32\div-1 +x<33 +x<33\text{ or } x<65 +x<34 +x<35 +x<36 +x<36\div12 +x<37 +x<375 +x<38 +x<381 +x<3\text{ and } x>-3 +x<3\text{ and } x>1 +x<3\text{ and } x>\frac{5}{2} +x<3\div\frac{-1}{5} +x<3\frac{4}{5} +x<3\left(3-7x\right)-8 +x<3\times-5 +x<3\times\left(-4\right) +x<3x-10 +x<4 +x<4+1 +x<4+18 +x<4+3 +x<4+4 +x<4+y +x<4,-2x<-14 +x<4,-2x<-18 +x<4,11-2x<-3 +x<4,7-4 +x<4,X>9 +x<4,x>10 +x<4,x>12 +x<4,x>5 +x<4,x>6 +x<4,x>7 +x<4,x>8 +x<4,x>9 +x<4-14 +x<4-2 +x<4-5 +x<4-7 +x<4.025 +x<4.05 +x<4.075 +x<4.1 +x<4.1,x>4.9 +x<4.1,x>5.9 +x<4.125 +x<4.15 +x<4.175 +x<4.2 +x<4.2,x>4.8 +x<4.2,x>5.8 +x<4.225 +x<4.25 +x<4.275 +x<4.3 +x<4.325 +x<4.35 +x<4.375 +x<4.4 +x<4.425 +x<4.45 +x<4.475 +x<4.5 +x<4.525 +x<4.55 +x<4.575 +x<4.6 +x<4.625 +x<4.65 +x<4.675 +x<4.7 +x<4.7,x>5.3 +x<4.725 +x<4.75 +x<4.8 +x<4.8,x>6.2 +x<4.85 +x<4.9 +x<4.95 +x<40 +x<406 +x<40\div-1 +x<41 +x<42 +x<43 +x<43.50+34.10 +x<44 +x<45 +x<465.5 +x<47 +x<48 +x<48-18.18 +x<481 +x<49 +x<4\text{ and } x>-4 +x<4\text{ and } x>2 +x<4\text{ and } x>\frac{2}{3} +x<4\div\left(\frac{1}{-5}\right) +x<4\text{ or } x>8 +x<4\times3 +x<4p +x<5 +x<5+2 +x<5+8 +x<5,-2x<-16 +x<5,-x>-5 +x<5,1010 +x<5,X>8 +x<5,x>10 +x<5,x>11 +x<5,x>12 +x<5,x>6 +x<5,x>7 +x<5,x>8 +x<5,x>9 +x<5,y<-3 +x<5,y<8 +x<5-1 +x<5-2 +x<5-4 +x<5-7 +x<5.05 +x<5.1 +x<5.15 +x<5.2 +x<5.2,x>5.8 +x<5.208\overline{3} +x<5.25 +x<5.3 +x<5.3,x>5.7 +x<5.35 +x<5.4 +x<5.45 +x<5.5 +x<5.55 +x<5.56 +x<5.6 +x<5.65 +x<5.7 +x<5.75 +x<5.8 +x<5.8,x>7.2 +x<5.85 +x<5.9 +x<5.9,X>6.1 +x<5.9,x>6.1 +x<5.95 +x<5.\overline{3} +x<50 +x<500 +x<50\div5 +x<51 +x<517 +x<52 +x<53 +x<54 +x<54\div6 +x<55 +x<56 +x<56\div8 +x<57 +x<570.00 +x<58 +x<59 +x<5\text{ and } x>-5 +x<5\div17 +x<5\frac{5}{24} +x<5\times y +x<5\times-2 +x<5\times-7 +x<6 +x<6+11 +x<6+13 +x<6,123 +x<6,x<-6 +x<6,x=-2 +x<6,x>-2 +x<6,x>11 +x<6,x>12 +x<6,x>7 +x<6,x>8 +x<6,x>9 +x<6-11 +x<6-3 +x<6-7 +x<6-9 +x<6.0 +x<6.05 +x<6.1 +x<6.1,x>6.9 +x<6.15 +x<6.2 +x<6.2,x>6.8 +x<6.25 +x<6.3 +x<6.3,x>6.7 +x<6.35 +x<6.4 +x<6.45 +x<6.55 +x<6.6 +x<6.65 +x<6.7 +x<6.75 +x<6.8 +x<6.8,x>7.2 +x<6.9 +x<6.9,x>7.1 +x<6.95 +x<60 +x<60.5 +x<62 +x<63 +x<630 +x<64 +x<653.9 +x<65\frac{9}{13} +x<66 +x<68.20 +x<682\div3 +x<6\text{ and } x>-6 +x<6\div23 +x<6\text{ or } x>12 +x<6\times\left(-3\right) +x<7 +x<7+8 +x<7,x>11 +x<7,x>12 +x<7,x>8 +x<7,x>9 +x<7-1 +x<7-2 +x<7-4 +x<7-5 +x<7-6 +x<7-7 +x<7.05 +x<7.1 +x<7.1,x>7.9 +x<7.1,x>8.9 +x<7.15 +x<7.2 +x<7.2,x>8.8 +x<7.25 +x<7.3 +x<7.3,x>8.7 +x<7.35 +x<7.4 +x<7.4,x>8.6 +x<7.45 +x<7.55 +x<7.6 +x<7.65 +x<7.7 +x<7.75 +x<7.8 +x<7.85 +x<7.9 +x<7.9,x>8.1 +x<7.95 +x<70 +x<710.30 +x<72 +x<72.10 +x<7440 +x<766.40 +x<76\div9 +x<77 +x<791.4 +x<7\text{ and } x>-7 +x<7\div7 +x<7\frac{3}{4} +x<7\times-1 +x<8 +x<8+\frac{x}{19} +x<8,x>11 +x<8,x>9 +x<8-12 +x<8-13 +x<8-14 +x<8-15 +x<8-19 +x<8-3 +x<8-6 +x<8-9 +x<8.05 +x<8.1 +x<8.15 +x<8.2 +x<8.25 +x<8.3 +x<8.3,x>8.7 +x<8.3,x>9.7 +x<8.35 +x<8.4 +x<8.4,9.610.4 +x<8.65 +x<8.7 +x<8.75 +x<8.7\div5 +x<8.8 +x<8.85 +x<8.9 +x<8.9,x>9.1 +x<8.95 +x<8.\overline{3} +x<80 +x<81 +x<834 +x<84 +x<84.54 +x<8\text{ and } x>-8 +x<8\times-6 +x<8\times1 +x<8\times4 +x<9 +x<9+2x +x<9,x>-9 +x<9,x>11 +x<9,x>12 +x<9-21x-8 +x<9.1 +x<9.1,x>9.9 +x<9.15 +x<9.2 +x<9.3 +x<9.3,x>9.7 +x<9.35 +x<9.4 +x<9.45 +x<9.5 +x<9.8 +x<90 +x<96 +x<96.25 +x<96\div12 +x<9\text{ and } x>-9 +x<9x +x<=0 +x<=1 +x<=5 +x\frac{-7+\sqrt{17}}{4} +x<\frac{-7-\sqrt{17}}{8},x>\frac{-7+\sqrt{17}}{8} +x<\frac{-72}{8} +x<\frac{-78}{24} +x<\frac{-7}{-18} +x<\frac{-7}{-4} +x<\frac{-7}{2} +x<\frac{-9-\sqrt{17}}{16}\text{ or } x>\frac{-9+\sqrt{17}}{16} +x<\frac{-9-\sqrt{17}}{4},x>\frac{-9+\sqrt{17}}{4} +x<\frac{-9-\sqrt{17}}{4}\text{ or } x>\frac{-9+\sqrt{17}}{4} +x<\frac{-9-\sqrt{41}}{10},x>\frac{-9+\sqrt{41}}{10} +x<\frac{-9-\sqrt{41}}{4}\text{ or } x>\frac{-9+\sqrt{41}}{4} +x<\frac{-9-\sqrt{81-64}}{16}\text{ or } x>\frac{-9+\sqrt{81-64}}{16} +x<\frac{-96}{12} +x<\frac{-9}{-4} +x<\frac{-9}{12} +x<\frac{-9}{2} +x<\frac{-9}{3} +x<\frac{0+8x}{5} +x<\frac{0.1}{2} +x<\frac{0.2}{1} +x<\frac{0.3}{1} +x<\frac{0.3}{2} +x<\frac{0.4}{2} +x<\frac{0.5}{2} +x<\frac{0.5}{5} +x<\frac{0.625}{1} +x<\frac{0.6}{2} +x<\frac{0.7}{1} +x<\frac{0.8}{4} +x<\frac{0}{-2} +x<\frac{0}{-3} +x<\frac{0}{-4} +x<\frac{0}{-6} +x<\frac{0}{-8} +x<\frac{0}{-9} +x<\frac{0}{12} +x<\frac{0}{16} +x<\frac{0}{18} +x<\frac{0}{2} +x<\frac{0}{3} +x<\frac{0}{4} +x<\frac{0}{5} +x<\frac{0}{6} +x<\frac{0}{8} +x<\frac{1.1}{4} +x<\frac{1.1}{5} +x<\frac{1.25}{2} +x<\frac{1.2}{4} +x<\frac{1.2}{5} +x<\frac{1.35}{2} +x<\frac{1.3}{2} +x<\frac{1.3}{5} +x<\frac{1.4}{5} +x<\frac{1.5}{2} +x<\frac{1.5}{5} +x<\frac{1.6}{5} +x<\frac{1.7}{4} +x<\frac{1.7}{5} +x<\frac{1.8}{2} +x<\frac{1.8}{4} +x<\frac{1.8}{5} +x<\frac{1.9}{4} +x<\frac{1.9}{5} +x<\frac{10.125}{6.625} +x<\frac{10.1}{2} +x<\frac{10.1}{5} +x<\frac{10.3}{2} +x<\frac{10.3}{4} +x<\frac{10.3}{5} +x<\frac{10.5}{2} +x<\frac{10.5}{4} +x<\frac{10.6}{2} +x<\frac{10.7}{4} +x<\frac{10.7}{5} +x<\frac{103}{40} +x<\frac{1045}{12} +x<\frac{1068}{7} +x<\frac{1073}{133} +x<\frac{109}{40} +x<\frac{10}{10} +x<\frac{10}{11} +x<\frac{10}{13} +x<\frac{10}{16} +x<\frac{10}{17} +x<\frac{10}{19} +x<\frac{10}{21} +x<\frac{10}{25} +x<\frac{10}{27} +x<\frac{10}{28} +x<\frac{10}{29} +x<\frac{10}{2},x>\frac{20}{2} +x<\frac{10}{31} +x<\frac{10}{37} +x<\frac{10}{39} +x<\frac{10}{43} +x<\frac{10}{48} +x<\frac{10}{49} +x<\frac{10}{55} +x<\frac{10}{5} +x<\frac{10}{7} +x<\frac{10}{9} +x<\frac{11.1}{2} +x<\frac{11.1}{4} +x<\frac{11.1}{5} +x<\frac{11.2}{4} +x<\frac{11.3}{5} +x<\frac{11.4}{5} +x<\frac{11.5}{4} +x<\frac{11.5}{5} +x<\frac{11.6}{5} +x<\frac{11.7}{4} +x<\frac{11.8}{2} +x<\frac{11.8}{4} +x<\frac{11.8}{5} +x<\frac{11.9}{2} +x<\frac{11.9}{5} +x<\frac{111}{17} +x<\frac{1121}{10} +x<\frac{112}{6} +x<\frac{114}{5} +x<\frac{1156}{7} +x<\frac{115}{50} +x<\frac{1165}{113} +x<\frac{116}{13} +x<\frac{117}{20} +x<\frac{1180}{88} +x<\frac{1189}{27} +x<\frac{118}{69} +x<\frac{118}{9} +x<\frac{119}{50} +x<\frac{11x-10}{9} +x<\frac{11}{-23} +x<\frac{11}{12} +x<\frac{11}{13} +x<\frac{11}{15} +x<\frac{11}{16} +x<\frac{11}{19} +x<\frac{11}{20} +x<\frac{11}{21} +x<\frac{11}{23} +x<\frac{11}{24} +x<\frac{11}{25} +x<\frac{11}{26} +x<\frac{11}{27} +x<\frac{11}{28} +x<\frac{11}{29} +x<\frac{11}{2} +x<\frac{11}{30} +x<\frac{11}{32} +x<\frac{11}{35} +x<\frac{11}{36} +x<\frac{11}{37} +x<\frac{11}{39} +x<\frac{11}{3} +x<\frac{11}{40} +x<\frac{11}{43} +x<\frac{11}{49} +x<\frac{11}{5} +x<\frac{11}{7} +x<\frac{11}{8} +x<\frac{11}{98} +x<\frac{11}{9} +x<\frac{12.1}{5} +x<\frac{12.2}{4} +x<\frac{12.3}{2} +x<\frac{12.3}{5} +x<\frac{12.4}{5} +x<\frac{12.6}{5} +x<\frac{12.7}{2} +x<\frac{12.7}{4} +x<\frac{12.8}{5} +x<\frac{12.9}{4} +x<\frac{12.9}{5} +x<\frac{121}{40} +x<\frac{125}{133} +x<\frac{125}{17} +x<\frac{125}{24} +x<\frac{1273}{11} +x<\frac{1276}{3} +x<\frac{1283}{26} +x<\frac{1290}{91} +x<\frac{1296}{5} +x<\frac{129}{17} +x<\frac{129}{20} +x<\frac{12x}{5} +x<\frac{12}{-12} +x<\frac{12}{10} +x<\frac{12}{11} +x<\frac{12}{133} +x<\frac{12}{13} +x<\frac{12}{14} +x<\frac{12}{15} +x<\frac{12}{17} +x<\frac{12}{18} +x<\frac{12}{19} +x<\frac{12}{23} +x<\frac{12}{25} +x<\frac{12}{26} +x<\frac{12}{27} +x<\frac{12}{28} +x<\frac{12}{29} +x<\frac{12}{2} +x<\frac{12}{31} +x<\frac{12}{35} +x<\frac{12}{37} +x<\frac{12}{39} +x<\frac{12}{3} +x<\frac{12}{41} +x<\frac{12}{5} +x<\frac{12}{6} +x<\frac{12}{73} +x<\frac{12}{8} +x<\frac{13.1}{4} +x<\frac{13.1}{5} +x<\frac{13.2}{2} +x<\frac{13.2}{4} +x<\frac{13.3}{5} +x<\frac{13.4}{2} +x<\frac{13.5}{2} +x<\frac{13.5}{4} +x<\frac{13.5}{5} +x<\frac{13.6}{5} +x<\frac{13.8}{4} +x<\frac{13.9}{4} +x<\frac{131}{40} +x<\frac{1349}{6} +x<\frac{136}{13} +x<\frac{1377}{13} +x<\frac{137}{201} +x<\frac{139}{50} +x<\frac{13}{-14} +x<\frac{13}{-16} +x<\frac{13}{-30} +x<\frac{13}{10} +x<\frac{13}{11} +x<\frac{13}{12} +x<\frac{13}{15} +x<\frac{13}{16} +x<\frac{13}{18} +x<\frac{13}{20} +x<\frac{13}{21} +x<\frac{13}{25} +x<\frac{13}{27} +x<\frac{13}{28} +x<\frac{13}{29} +x<\frac{13}{2} +x<\frac{13}{30} +x<\frac{13}{33} +x<\frac{13}{34} +x<\frac{13}{40} +x<\frac{13}{46} +x<\frac{13}{47} +x<\frac{13}{49} +x<\frac{13}{55} +x<\frac{13}{57} +x<\frac{13}{5} +x<\frac{13}{7} +x<\frac{14.1}{4} +x<\frac{14.2}{5} +x<\frac{14.3}{4} +x<\frac{14.4}{5} +x<\frac{14.5}{4} +x<\frac{14.5}{5} +x<\frac{14.7}{2} +x<\frac{14.9}{4} +x<\frac{14.9}{5} +x<\frac{141}{20} +x<\frac{1421}{255} +x<\frac{1433}{115} +x<\frac{143}{3} +x<\frac{143}{40} +x<\frac{146}{20} +x<\frac{14}{-13} +x<\frac{14}{11} +x<\frac{14}{13} +x<\frac{14}{15} +x<\frac{14}{17} +x<\frac{14}{22} +x<\frac{14}{23} +x<\frac{14}{25} +x<\frac{14}{27} +x<\frac{14}{29} +x<\frac{14}{2} +x<\frac{14}{37} +x<\frac{14}{3} +x<\frac{14}{50} +x<\frac{14}{5} +x<\frac{14}{7} +x<\frac{14}{9} +x<\frac{15.1}{4} +x<\frac{15.2}{2} +x<\frac{15.3}{2} +x<\frac{15.3}{5} +x<\frac{15.4}{5} +x<\frac{15.5}{2} +x<\frac{15.6}{5} +x<\frac{15.7}{4} +x<\frac{15.7}{5} +x<\frac{15.8}{4} +x<\frac{15.9}{2} +x<\frac{1504}{11} +x<\frac{152}{18} +x<\frac{153}{144} +x<\frac{157}{40} +x<\frac{159}{40} +x<\frac{15}{-2} +x<\frac{15}{11} +x<\frac{15}{13} +x<\frac{15}{14} +x<\frac{15}{16} +x<\frac{15}{17} +x<\frac{15}{19} +x<\frac{15}{22} +x<\frac{15}{23} +x<\frac{15}{26} +x<\frac{15}{28} +x<\frac{15}{29} +x<\frac{15}{2} +x<\frac{15}{31} +x<\frac{15}{37} +x<\frac{15}{3} +x<\frac{15}{43} +x<\frac{15}{44} +x<\frac{15}{49} +x<\frac{15}{4} +x<\frac{15}{6} +x<\frac{15}{8} +x<\frac{16.1}{4} +x<\frac{16.3}{2} +x<\frac{16.3}{4} +x<\frac{16.3}{5} +x<\frac{16.4}{5} +x<\frac{16.6}{4} +x<\frac{16.6}{5} +x<\frac{16.7}{2} +x<\frac{16.7}{4} +x<\frac{16.7}{5} +x<\frac{161}{4} +x<\frac{1639}{4} +x<\frac{164}{153} +x<\frac{164}{19} +x<\frac{164}{5} +x<\frac{166}{50} +x<\frac{167}{52} +x<\frac{168}{195} +x<\frac{16}{-13} +x<\frac{16}{-23} +x<\frac{16}{11} +x<\frac{16}{13} +x<\frac{16}{17} +x<\frac{16}{19} +x<\frac{16}{21} +x<\frac{16}{23} +x<\frac{16}{25} +x<\frac{16}{27} +x<\frac{16}{29} +x<\frac{16}{31} +x<\frac{16}{33} +x<\frac{16}{35} +x<\frac{16}{37} +x<\frac{16}{39} +x<\frac{16}{3} +x<\frac{16}{43} +x<\frac{16}{55} +x<\frac{16}{67} +x<\frac{16}{75} +x<\frac{16}{77} +x<\frac{16}{7} +x<\frac{16}{9} +x<\frac{17.1}{2} +x<\frac{17.1}{4} +x<\frac{17.2}{4} +x<\frac{17.2}{5} +x<\frac{17.3}{4} +x<\frac{17.3}{5} +x<\frac{17.4}{2} +x<\frac{17.4}{4} +x<\frac{17.4}{5} +x<\frac{17.5}{2} +x<\frac{17.5}{4} +x<\frac{17.5}{5} +x<\frac{17.6}{2} +x<\frac{17.6}{4} +x<\frac{17.6}{5} +x<\frac{17.7}{4} +x<\frac{17.7}{5} +x<\frac{17.8}{5} +x<\frac{17.9}{4} +x<\frac{17.9}{5} +x<\frac{1710}{8} +x<\frac{1721}{259} +x<\frac{1728}{13} +x<\frac{172}{25} +x<\frac{1731}{188} +x<\frac{173}{39} +x<\frac{1742}{57} +x<\frac{1764}{5} +x<\frac{176}{15} +x<\frac{176}{51} +x<\frac{179}{48} +x<\frac{17}{-21} +x<\frac{17}{-28} +x<\frac{17}{16} +x<\frac{17}{18} +x<\frac{17}{19} +x<\frac{17}{20} +x<\frac{17}{21} +x<\frac{17}{22} +x<\frac{17}{24} +x<\frac{17}{25} +x<\frac{17}{2} +x<\frac{17}{32} +x<\frac{17}{33} +x<\frac{17}{37} +x<\frac{17}{39} +x<\frac{17}{3} +x<\frac{17}{50} +x<\frac{17}{5} +x<\frac{17}{8} +x<\frac{18.1}{5} +x<\frac{18.2}{4} +x<\frac{18.2}{5} +x<\frac{18.3}{4} +x<\frac{18.8}{5} +x<\frac{18.9}{4} +x<\frac{180}{7} +x<\frac{1824}{11} +x<\frac{1837}{2} +x<\frac{184}{7} +x<\frac{185}{21} +x<\frac{1862}{5} +x<\frac{1891}{52} +x<\frac{18}{-27} +x<\frac{18}{-7} +x<\frac{18}{11} +x<\frac{18}{13} +x<\frac{18}{14} +x<\frac{18}{17} +x<\frac{18}{19} +x<\frac{18}{20} +x<\frac{18}{23} +x<\frac{18}{25} +x<\frac{18}{28} +x<\frac{18}{29} +x<\frac{18}{31} +x<\frac{18}{35} +x<\frac{18}{38} +x<\frac{18}{3} +x<\frac{18}{41} +x<\frac{18}{47} +x<\frac{18}{52} +x<\frac{18}{53} +x<\frac{18}{56} +x<\frac{18}{5} +x<\frac{18}{65} +x<\frac{18}{67} +x<\frac{18}{76} +x<\frac{18}{7} +x<\frac{18}{85} +x<\frac{18}{8} +x<\frac{190}{9} +x<\frac{195}{44} +x<\frac{197}{15} +x<\frac{198}{17} +x<\frac{19}{-18} +x<\frac{19}{-9} +x<\frac{19}{12} +x<\frac{19}{13} +x<\frac{19}{15} +x<\frac{19}{16} +x<\frac{19}{17} +x<\frac{19}{18} +x<\frac{19}{20} +x<\frac{19}{24} +x<\frac{19}{28} +x<\frac{19}{31} +x<\frac{19}{33} +x<\frac{19}{3} +x<\frac{19}{40} +x<\frac{19}{42} +x<\frac{19}{50} +x<\frac{19}{5} +x<\frac{19}{6} +x<\frac{19}{82} +x<\frac{19}{8} +x<\frac{1}{-2} +x<\frac{1}{-\frac{1}{3}} +x<\frac{1}{10} +x<\frac{1}{11} +x<\frac{1}{12} +x<\frac{1}{14} +x<\frac{1}{16} +x<\frac{1}{17} +x<\frac{1}{19} +x<\frac{1}{20} +x<\frac{1}{21} +x<\frac{1}{22} +x<\frac{1}{23} +x<\frac{1}{24} +x<\frac{1}{25} +x<\frac{1}{26} +x<\frac{1}{27} +x<\frac{1}{28} +x<\frac{1}{29} +x<\frac{1}{2} +x<\frac{1}{2},x>\frac{7}{10} +x<\frac{1}{32} +x<\frac{1}{37} +x<\frac{1}{38} +x<\frac{1}{3} +x<\frac{1}{40} +x<\frac{1}{4} +x<\frac{1}{5} +x<\frac{1}{6} +x<\frac{1}{7} +x<\frac{1}{8} +x<\frac{1}{9} +x<\frac{2.1}{4} +x<\frac{2.2}{2} +x<\frac{2.2}{4} +x<\frac{2.3}{4} +x<\frac{2.3}{5} +x<\frac{2.4}{2.5} +x<\frac{2.4}{2} +x<\frac{2.4}{5} +x<\frac{2.5}{2} +x<\frac{2.5}{4} +x<\frac{2.5}{5} +x<\frac{2.6}{4} +x<\frac{2.7}{4} +x<\frac{2.7}{5} +x<\frac{2.9}{4} +x<\frac{2.9}{5} +x<\frac{208}{-1} +x<\frac{20}{11} +x<\frac{20}{13} +x<\frac{20}{15} +x<\frac{20}{17} +x<\frac{20}{19} +x<\frac{20}{27} +x<\frac{20}{31} +x<\frac{20}{33} +x<\frac{20}{37} +x<\frac{20}{39} +x<\frac{20}{3} +x<\frac{20}{41} +x<\frac{20}{49} +x<\frac{20}{4} +x<\frac{20}{55} +x<\frac{20}{7} +x<\frac{2119}{37} +x<\frac{216}{4} +x<\frac{217}{3} +x<\frac{21}{-23} +x<\frac{21}{11} +x<\frac{21}{13} +x<\frac{21}{14} +x<\frac{21}{18} +x<\frac{21}{20} +x<\frac{21}{22} +x<\frac{21}{23} +x<\frac{21}{25} +x<\frac{21}{26} +x<\frac{21}{29} +x<\frac{21}{31} +x<\frac{21}{32} +x<\frac{21}{38} +x<\frac{21}{41} +x<\frac{21}{44} +x<\frac{21}{55} +x<\frac{21}{65} +x<\frac{221}{5} +x<\frac{221}{8} +x<\frac{225}{15} +x<\frac{2293}{80} +x<\frac{22}{-13} +x<\frac{22}{-19} +x<\frac{22}{-1} +x<\frac{22}{-21} +x<\frac{22}{-23} +x<\frac{22}{16} +x<\frac{22}{17} +x<\frac{22}{19} +x<\frac{22}{29} +x<\frac{22}{31} +x<\frac{22}{41} +x<\frac{22}{43} +x<\frac{22}{46} +x<\frac{22}{57} +x<\frac{22}{65} +x<\frac{22}{9} +x<\frac{234}{7} +x<\frac{2358}{5} +x<\frac{235}{11} +x<\frac{2365}{123} +x<\frac{2380}{13} +x<\frac{23}{-1} +x<\frac{23}{-22} +x<\frac{23}{-30} +x<\frac{23}{10} +x<\frac{23}{10},x>\frac{25}{10} +x<\frac{23}{10},x>\frac{5}{2} +x<\frac{23}{16} +x<\frac{23}{17} +x<\frac{23}{21} +x<\frac{23}{22} +x<\frac{23}{32} +x<\frac{23}{33} +x<\frac{23}{41} +x<\frac{23}{46} +x<\frac{23}{55} +x<\frac{23}{64} +x<\frac{23}{73} +x<\frac{2400}{7} +x<\frac{24}{-2} +x<\frac{24}{11} +x<\frac{24}{14} +x<\frac{24}{16} +x<\frac{24}{17} +x<\frac{24}{18} +x<\frac{24}{19} +x<\frac{24}{23} +x<\frac{24}{25} +x<\frac{24}{29} +x<\frac{24}{31} +x<\frac{24}{35} +x<\frac{24}{37} +x<\frac{24}{39} +x<\frac{24}{47} +x<\frac{24}{4} +x<\frac{24}{51} +x<\frac{24}{59} +x<\frac{24}{67} +x<\frac{24}{7} +x<\frac{24}{8} +x<\frac{25}{-13} +x<\frac{25}{-22} +x<\frac{25}{-32} +x<\frac{25}{-37} +x<\frac{25}{-42} +x<\frac{25}{-49} +x<\frac{25}{13} +x<\frac{25}{16} +x<\frac{25}{17} +x<\frac{25}{19} +x<\frac{25}{24} +x<\frac{25}{33} +x<\frac{25}{37} +x<\frac{25}{3} +x<\frac{25}{44} +x<\frac{25}{47} +x<\frac{25}{49} +x<\frac{25}{5} +x<\frac{25}{6} +x<\frac{25}{7} +x<\frac{2629}{98} +x<\frac{26}{-10} +x<\frac{26}{-32} +x<\frac{26}{-7} +x<\frac{26}{11} +x<\frac{26}{15} +x<\frac{26}{21} +x<\frac{26}{23} +x<\frac{26}{3} +x<\frac{26}{41} +x<\frac{26}{43} +x<\frac{273}{11} +x<\frac{279}{137} +x<\frac{27}{-17} +x<\frac{27}{-19} +x<\frac{27}{-23} +x<\frac{27}{11} +x<\frac{27}{14} +x<\frac{27}{17} +x<\frac{27}{20} +x<\frac{27}{22} +x<\frac{27}{26} +x<\frac{27}{29} +x<\frac{27}{37} +x<\frac{27}{38} +x<\frac{27}{40} +x<\frac{27}{41} +x<\frac{27}{44} +x<\frac{27}{49} +x<\frac{27}{50} +x<\frac{27}{56} +x<\frac{27}{57} +x<\frac{27}{58} +x<\frac{27}{62} +x<\frac{27}{67} +x<\frac{27}{71} +x<\frac{27}{74} +x<\frac{27}{80} +x<\frac{27}{83} +x<\frac{27}{85} +x<\frac{27}{9} +x<\frac{28-24x}{3} +x<\frac{282}{35} +x<\frac{2831}{8} +x<\frac{286}{5} +x<\frac{2871}{258} +x<\frac{28}{-21} +x<\frac{28}{13} +x<\frac{28}{15} +x<\frac{28}{17} +x<\frac{28}{19} +x<\frac{28}{23} +x<\frac{28}{25} +x<\frac{28}{27} +x<\frac{28}{3.5} +x<\frac{28}{35} +x<\frac{28}{39} +x<\frac{28}{3} +x<\frac{28}{46} +x<\frac{28}{49} +x<\frac{28}{55} +x<\frac{28}{7} +x<\frac{2911}{92} +x<\frac{2938}{41} +x<\frac{295}{22} +x<\frac{297}{7} +x<\frac{29}{-2} +x<\frac{29}{-35} +x<\frac{29}{31} +x<\frac{29}{41} +x<\frac{29}{43} +x<\frac{2\left(5-y\right)}{y+20} +x<\frac{2^2\times3}{2\times3} +x<\frac{2}{-3} +x<\frac{2}{-\frac{1}{7}} +x<\frac{2}{10} +x<\frac{2}{11} +x<\frac{2}{13} +x<\frac{2}{15} +x<\frac{2}{16} +x<\frac{2}{17} +x<\frac{2}{19} +x<\frac{2}{21} +x<\frac{2}{23} +x<\frac{2}{25} +x<\frac{2}{27} +x<\frac{2}{29} +x<\frac{2}{2} +x<\frac{2}{31} +x<\frac{2}{33} +x<\frac{2}{35} +x<\frac{2}{37} +x<\frac{2}{3} +x<\frac{2}{49} +x<\frac{2}{5} +x<\frac{2}{7} +x<\frac{2}{8} +x<\frac{2}{9} +x<\frac{2}{\frac{-1}{7}} +x<\frac{3+9}{2} +x<\frac{3-15}{8} +x<\frac{3.1}{2} +x<\frac{3.1}{4} +x<\frac{3.1}{5} +x<\frac{3.2}{2} +x<\frac{3.2}{4} +x<\frac{3.2}{5} +x<\frac{3.3}{2} +x<\frac{3.3}{4} +x<\frac{3.4}{5} +x<\frac{3.5}{5} +x<\frac{3.625}{1} +x<\frac{3.6}{2} +x<\frac{3.6}{4} +x<\frac{3.6}{5} +x<\frac{3.7}{2} +x<\frac{3.7}{5} +x<\frac{3.8}{4} +x<\frac{3.8}{5} +x<\frac{3.9}{4} +x<\frac{300}{7} +x<\frac{301}{3} +x<\frac{303}{61} +x<\frac{304}{15} +x<\frac{3061}{137} +x<\frac{308}{13} +x<\frac{308}{9} +x<\frac{309}{26} +x<\frac{30}{-54} +x<\frac{30}{24} +x<\frac{30}{43} +x<\frac{30}{49} +x<\frac{30}{4} +x<\frac{30}{5} +x<\frac{315}{2} +x<\frac{3173}{11} +x<\frac{3180}{11} +x<\frac{318}{23} +x<\frac{3190}{105} +x<\frac{31}{-25} +x<\frac{31}{13} +x<\frac{31}{16} +x<\frac{31}{21} +x<\frac{31}{43} +x<\frac{31}{50} +x<\frac{31}{55} +x<\frac{31}{73} +x<\frac{31}{91} +x<\frac{324}{14} +x<\frac{32}{-2} +x<\frac{32}{-33} +x<\frac{32}{-51} +x<\frac{32}{11} +x<\frac{32}{19} +x<\frac{32}{21} +x<\frac{32}{23} +x<\frac{32}{24} +x<\frac{32}{27} +x<\frac{32}{31} +x<\frac{32}{39} +x<\frac{32}{51} +x<\frac{32}{55} +x<\frac{32}{67} +x<\frac{32}{69} +x<\frac{32}{75} +x<\frac{3315}{2} +x<\frac{33}{13} +x<\frac{33}{17} +x<\frac{33}{19} +x<\frac{33}{25} +x<\frac{33}{46} +x<\frac{33}{49} +x<\frac{343}{-14} +x<\frac{348}{11} +x<\frac{348}{31} +x<\frac{34}{13} +x<\frac{34}{15} +x<\frac{34}{19} +x<\frac{34}{25} +x<\frac{34}{36} +x<\frac{358}{96} +x<\frac{35}{-1} +x<\frac{35}{13} +x<\frac{35}{24} +x<\frac{35}{32} +x<\frac{35}{37} +x<\frac{35}{49} +x<\frac{35}{53} +x<\frac{35}{8} +x<\frac{3606}{37} +x<\frac{360}{5} +x<\frac{360}{8} +x<\frac{363}{6} +x<\frac{36}{-11} +x<\frac{36}{-12} +x<\frac{36}{11} +x<\frac{36}{13} +x<\frac{36}{17} +x<\frac{36}{23} +x<\frac{36}{26} +x<\frac{36}{29} +x<\frac{36}{31} +x<\frac{36}{49} +x<\frac{36}{53} +x<\frac{36}{56} +x<\frac{36}{58} +x<\frac{36}{59} +x<\frac{36}{65} +x<\frac{36}{67} +x<\frac{36}{6} +x<\frac{36}{71} +x<\frac{36}{77} +x<\frac{36}{89} +x<\frac{3701}{192} +x<\frac{3706}{149} +x<\frac{371}{43} +x<\frac{3792}{5} +x<\frac{37}{-13} +x<\frac{37}{-19} +x<\frac{37}{-33} +x<\frac{37}{15} +x<\frac{37}{22} +x<\frac{37}{25} +x<\frac{37}{41} +x<\frac{37}{55} +x<\frac{37}{57} +x<\frac{3813}{263} +x<\frac{3834}{11} +x<\frac{383}{3} +x<\frac{384}{11} +x<\frac{38}{-18} +x<\frac{38}{11} +x<\frac{38}{21} +x<\frac{38}{26} +x<\frac{38}{31} +x<\frac{38}{36} +x<\frac{38}{37} +x<\frac{38}{49} +x<\frac{3975}{51} +x<\frac{39}{-16} +x<\frac{39}{-33} +x<\frac{39}{14} +x<\frac{39}{31} +x<\frac{39}{41} +x<\frac{39}{55} +x<\frac{39}{73} +x<\frac{3}{-1} +x<\frac{3}{-\frac{1}{6}} +x<\frac{3}{10} +x<\frac{3}{10},x>\frac{1}{2} +x<\frac{3}{11} +x<\frac{3}{13} +x<\frac{3}{14} +x<\frac{3}{16} +x<\frac{3}{17} +x<\frac{3}{19} +x<\frac{3}{20} +x<\frac{3}{22} +x<\frac{3}{23} +x<\frac{3}{25} +x<\frac{3}{26} +x<\frac{3}{29} +x<\frac{3}{2} +x<\frac{3}{31} +x<\frac{3}{32} +x<\frac{3}{37} +x<\frac{3}{3} +x<\frac{3}{40} +x<\frac{3}{4} +x<\frac{3}{4},\frac{9}{4}\le X +x<\frac{3}{55} +x<\frac{3}{5} +x<\frac{3}{6} +x<\frac{3}{7} +x<\frac{3}{8} +x<\frac{4.1}{5} +x<\frac{4.2}{5} +x<\frac{4.3}{4} +x<\frac{4.4}{5} +x<\frac{4.5}{4} +x<\frac{4.5}{5} +x<\frac{4.6}{4} +x<\frac{4.6}{5} +x<\frac{4.7}{2} +x<\frac{4.7}{4} +x<\frac{4.7}{5} +x<\frac{4.8}{5} +x<\frac{4.9}{2} +x<\frac{4.9}{4} +x<\frac{4.9}{5} +x<\frac{401}{31} +x<\frac{403}{11} +x<\frac{405}{127} +x<\frac{4066}{91} +x<\frac{406}{13} +x<\frac{40}{19} +x<\frac{40}{21} +x<\frac{40}{24} +x<\frac{40}{27} +x<\frac{40}{37} +x<\frac{40}{43} +x<\frac{40}{49} +x<\frac{40}{4} +x<\frac{40}{61} +x<\frac{40}{67} +x<\frac{40}{69} +x<\frac{40}{79} +x<\frac{4110}{164} +x<\frac{412}{51} +x<\frac{41}{17} +x<\frac{41}{36} +x<\frac{41}{73} +x<\frac{421}{70} +x<\frac{4293}{58} +x<\frac{42}{23} +x<\frac{42}{35} +x<\frac{4340}{60} +x<\frac{434}{6} +x<\frac{4369}{2} +x<\frac{437}{17} +x<\frac{43}{-27} +x<\frac{43}{11} +x<\frac{43}{21} +x<\frac{43}{64} +x<\frac{43}{8\left(n-1\right)} +x<\frac{4418}{325} +x<\frac{442}{16} +x<\frac{44}{-21} +x<\frac{44}{25} +x<\frac{44}{29} +x<\frac{44}{3} +x<\frac{44}{57} +x<\frac{44}{5} +x<\frac{4502}{109} +x<\frac{4537}{62} +x<\frac{45}{-15} +x<\frac{45}{-54} +x<\frac{45}{12} +x<\frac{45}{13} +x<\frac{45}{22} +x<\frac{45}{26} +x<\frac{45}{31} +x<\frac{45}{40} +x<\frac{45}{43} +x<\frac{45}{44} +x<\frac{45}{56} +x<\frac{45}{5} +x<\frac{45}{62} +x<\frac{45}{67} +x<\frac{45}{71} +x<\frac{45}{74} +x<\frac{45}{76} +x<\frac{45}{83} +x<\frac{45}{85} +x<\frac{46}{-17} +x<\frac{46}{-61} +x<\frac{46}{-69} +x<\frac{46}{19} +x<\frac{46}{29} +x<\frac{46}{3} +x<\frac{46}{43} +x<\frac{46}{50} +x<\frac{46}{64} +x<\frac{46}{73} +x<\frac{46}{89} +x<\frac{4711}{16} +x<\frac{47}{15} +x<\frac{47}{19} +x<\frac{47}{49} +x<\frac{47}{64} +x<\frac{4819}{225} +x<\frac{48}{-45} +x<\frac{48}{11} +x<\frac{48}{17} +x<\frac{48}{19} +x<\frac{48}{25} +x<\frac{48}{29} +x<\frac{48}{31} +x<\frac{48}{35} +x<\frac{48}{43} +x<\frac{48}{45} +x<\frac{48}{47} +x<\frac{48}{50} +x<\frac{48}{59} +x<\frac{48}{64} +x<\frac{48}{67} +x<\frac{48}{77} +x<\frac{48}{79} +x<\frac{48}{8} +x<\frac{491}{37} +x<\frac{495}{13} +x<\frac{49}{-2} +x<\frac{49}{19} +x<\frac{49}{28} +x<\frac{49}{37} +x<\frac{49}{7} +x<\frac{4y+12}{3} +x<\frac{4}{-2} +x<\frac{4}{-3} +x<\frac{4}{-4} +x<\frac{4}{11} +x<\frac{4}{13} +x<\frac{4}{15} +x<\frac{4}{17} +x<\frac{4}{19} +x<\frac{4}{21} +x<\frac{4}{25} +x<\frac{4}{27} +x<\frac{4}{29} +x<\frac{4}{2} +x<\frac{4}{31} +x<\frac{4}{33} +x<\frac{4}{35} +x<\frac{4}{37} +x<\frac{4}{3} +x<\frac{4}{5} +x<\frac{4}{7} +x<\frac{4}{9} +x<\frac{5.1}{2} +x<\frac{5.2}{2} +x<\frac{5.2}{4} +x<\frac{5.2}{5} +x<\frac{5.3}{4} +x<\frac{5.6}{2} +x<\frac{5.7}{4} +x<\frac{5.8}{2} +x<\frac{5.94}{4} +x<\frac{5.9}{4} +x<\frac{5.9}{5} +x<\frac{505}{32} +x<\frac{50}{17} +x<\frac{50}{2} +x<\frac{50}{43} +x<\frac{50}{5} +x<\frac{51}{-2} +x<\frac{51}{-49} +x<\frac{51}{48} +x<\frac{51}{65} +x<\frac{51}{73} +x<\frac{5231}{29} +x<\frac{527}{321} +x<\frac{52}{-14} +x<\frac{52}{46} +x<\frac{53}{-26} +x<\frac{53}{15} +x<\frac{53}{43} +x<\frac{53}{5} +x<\frac{540}{17} +x<\frac{541}{39} +x<\frac{54}{31} +x<\frac{54}{40} +x<\frac{54}{43} +x<\frac{54}{44} +x<\frac{54}{47} +x<\frac{54}{49} +x<\frac{54}{53} +x<\frac{54}{65} +x<\frac{54}{67} +x<\frac{54}{76} +x<\frac{54}{80} +x<\frac{54}{83} +x<\frac{54}{85} +x<\frac{54}{89} +x<\frac{54}{9} +x<\frac{551}{24} +x<\frac{55}{17} +x<\frac{55}{36} +x<\frac{55}{37} +x<\frac{56}{19} +x<\frac{56}{21} +x<\frac{56}{29} +x<\frac{56}{35} +x<\frac{56}{3} +x<\frac{56}{43} +x<\frac{56}{51} +x<\frac{56}{53} +x<\frac{56}{65} +x<\frac{56}{67} +x<\frac{56}{7} +x<\frac{57}{-24} +x<\frac{57}{-2} +x<\frac{57}{14} +x<\frac{57}{15} +x<\frac{57}{20} +x<\frac{57}{40} +x<\frac{58}{-2} +x<\frac{58}{-61} +x<\frac{58}{-70} +x<\frac{58}{73} +x<\frac{590}{44} +x<\frac{590}{7} +x<\frac{595}{16} +x<\frac{595}{71} +x<\frac{59}{-21} +x<\frac{59}{19} +x<\frac{59}{50} +x<\frac{59}{57} +x<\frac{5x}{2} +x<\frac{5x}{4} +x<\frac{5}{-6} +x<\frac{5}{-9} +x<\frac{5}{-\frac{1}{3}} +x<\frac{5}{-\frac{1}{4}} +x<\frac{5}{11} +x<\frac{5}{12} +x<\frac{5}{14} +x<\frac{5}{17} +x<\frac{5}{18} +x<\frac{5}{19} +x<\frac{5}{1} +x<\frac{5}{21} +x<\frac{5}{22} +x<\frac{5}{23} +x<\frac{5}{24} +x<\frac{5}{26} +x<\frac{5}{27} +x<\frac{5}{28} +x<\frac{5}{29} +x<\frac{5}{2} +x<\frac{5}{2}x +x<\frac{5}{31} +x<\frac{5}{32} +x<\frac{5}{33} +x<\frac{5}{34} +x<\frac{5}{36} +x<\frac{5}{37} +x<\frac{5}{38} +x<\frac{5}{39} +x<\frac{5}{3} +x<\frac{5}{42} +x<\frac{5}{4} +x<\frac{5}{6} +x<\frac{5}{7} +x<\frac{5}{8} +x<\frac{5}{9} +x<\frac{6.1}{4} +x<\frac{6.1}{5} +x<\frac{6.2}{5} +x<\frac{6.3}{2} +x<\frac{6.3}{4} +x<\frac{6.3}{5} +x<\frac{6.4}{5} +x<\frac{6.5}{2} +x<\frac{6.5}{5} +x<\frac{6.6}{2} +x<\frac{6.6}{4} +x<\frac{6.7}{2} +x<\frac{6.7}{4} +x<\frac{6.7}{5} +x<\frac{6.8}{5} +x<\frac{6.9}{4} +x<\frac{609}{98} +x<\frac{60}{-49} +x<\frac{60}{10} +x<\frac{61}{-30} +x<\frac{61}{168} +x<\frac{61}{49} +x<\frac{61}{85} +x<\frac{624}{7} +x<\frac{638}{21} +x<\frac{63}{11} +x<\frac{63}{20} +x<\frac{63}{22} +x<\frac{63}{25} +x<\frac{63}{26} +x<\frac{63}{38} +x<\frac{63}{40} +x<\frac{63}{47} +x<\frac{63}{49} +x<\frac{63}{50} +x<\frac{63}{53} +x<\frac{63}{54} +x<\frac{63}{58} +x<\frac{63}{62} +x<\frac{63}{74} +x<\frac{63}{77} +x<\frac{63}{7} +x<\frac{63}{83} +x<\frac{63}{86} +x<\frac{646}{13} +x<\frac{64}{29} +x<\frac{64}{31} +x<\frac{64}{35} +x<\frac{64}{43} +x<\frac{64}{59} +x<\frac{64}{75} +x<\frac{64}{77} +x<\frac{655}{21} +x<\frac{65}{-1} +x<\frac{65}{-70} +x<\frac{65}{17} +x<\frac{65}{19} +x<\frac{665}{16} +x<\frac{66}{-69} +x<\frac{66}{57} +x<\frac{66}{5} +x<\frac{675}{8} +x<\frac{678}{139} +x<\frac{67}{-43} +x<\frac{67}{41} +x<\frac{68}{19} +x<\frac{68}{57} +x<\frac{68}{7} +x<\frac{69}{20} +x<\frac{69}{40} +x<\frac{69}{7} +x<\frac{6x}{5} +x<\frac{6}{11} +x<\frac{6}{12} +x<\frac{6}{13} +x<\frac{6}{14} +x<\frac{6}{16} +x<\frac{6}{17} +x<\frac{6}{19.5} +x<\frac{6}{19} +x<\frac{6}{21} +x<\frac{6}{23} +x<\frac{6}{25} +x<\frac{6}{29} +x<\frac{6}{2} +x<\frac{6}{31} +x<\frac{6}{35} +x<\frac{6}{3} +x<\frac{6}{43} +x<\frac{6}{5} +x<\frac{6}{6} +x<\frac{6}{7} +x<\frac{7.1}{4} +x<\frac{7.25}{2} +x<\frac{7.2}{4} +x<\frac{7.2}{5} +x<\frac{7.3}{4} +x<\frac{7.3}{5} +x<\frac{7.45}{2} +x<\frac{7.4}{2} +x<\frac{7.4}{5} +x<\frac{7.5}{1} +x<\frac{7.5}{2} +x<\frac{7.6}{2} +x<\frac{7.6}{5} +x<\frac{7.7}{4} +x<\frac{70}{10} +x<\frac{70}{64} +x<\frac{71}{12} +x<\frac{720}{11} +x<\frac{72}{19} +x<\frac{72}{22} +x<\frac{72}{23} +x<\frac{72}{25} +x<\frac{72}{26} +x<\frac{72}{31} +x<\frac{72}{35} +x<\frac{72}{49} +x<\frac{72}{55} +x<\frac{72}{59} +x<\frac{72}{62} +x<\frac{72}{65} +x<\frac{72}{67} +x<\frac{72}{71} +x<\frac{72}{8} +x<\frac{73}{-58} +x<\frac{73}{10} +x<\frac{73}{204} +x<\frac{73}{50} +x<\frac{742}{53} +x<\frac{749}{108} +x<\frac{751}{19} +x<\frac{75}{3} +x<\frac{76}{9} +x<\frac{78}{-2} +x<\frac{78}{37} +x<\frac{799}{13} +x<\frac{799}{8} +x<\frac{79}{176} +x<\frac{79}{73} +x<\frac{7}{-\frac{1}{2}} +x<\frac{7}{10} +x<\frac{7}{11} +x<\frac{7}{12} +x<\frac{7}{13} +x<\frac{7}{15} +x<\frac{7}{16} +x<\frac{7}{17} +x<\frac{7}{18} +x<\frac{7}{19} +x<\frac{7}{20} +x<\frac{7}{22} +x<\frac{7}{23} +x<\frac{7}{24} +x<\frac{7}{25} +x<\frac{7}{26} +x<\frac{7}{27} +x<\frac{7}{29} +x<\frac{7}{2} +x<\frac{7}{30} +x<\frac{7}{32} +x<\frac{7}{33} +x<\frac{7}{34} +x<\frac{7}{36} +x<\frac{7}{37} +x<\frac{7}{3} +x<\frac{7}{41} +x<\frac{7}{43} +x<\frac{7}{45} +x<\frac{7}{46} +x<\frac{7}{4} +x<\frac{7}{5} +x<\frac{7}{6} +x<\frac{7}{8} +x<\frac{7}{9} +x<\frac{8.1}{2} +x<\frac{8.1}{4} +x<\frac{8.2}{5} +x<\frac{8.3}{2} +x<\frac{8.3}{4} +x<\frac{8.3}{5} +x<\frac{8.4}{4} +x<\frac{8.5}{5} +x<\frac{8.9}{4} +x<\frac{8.9}{5} +x<\frac{816}{13} +x<\frac{81}{22} +x<\frac{81}{26} +x<\frac{81}{29} +x<\frac{81}{31} +x<\frac{81}{35} +x<\frac{81}{38} +x<\frac{81}{44} +x<\frac{81}{47} +x<\frac{81}{49} +x<\frac{81}{53} +x<\frac{81}{56} +x<\frac{81}{58} +x<\frac{81}{65} +x<\frac{81}{76} +x<\frac{81}{77} +x<\frac{81}{8} +x<\frac{83}{20} +x<\frac{83}{25} +x<\frac{83}{40} +x<\frac{84}{11} +x<\frac{850}{3} +x<\frac{854}{13} +x<\frac{855}{4} +x<\frac{864}{41} +x<\frac{875}{57} +x<\frac{87}{14} +x<\frac{893}{15} +x<\frac{894}{197} +x<\frac{897}{161} +x<\frac{8x-20}{3} +x<\frac{8x}{5} +x<\frac{8}{11} +x<\frac{8}{13} +x<\frac{8}{15} +x<\frac{8}{16} +x<\frac{8}{17} +x<\frac{8}{19} +x<\frac{8}{21} +x<\frac{8}{23} +x<\frac{8}{25} +x<\frac{8}{27} +x<\frac{8}{29} +x<\frac{8}{31} +x<\frac{8}{33} +x<\frac{8}{35} +x<\frac{8}{37} +x<\frac{8}{39} +x<\frac{8}{3} +x<\frac{8}{40} +x<\frac{8}{41} +x<\frac{8}{4} +x<\frac{8}{55} +x<\frac{8}{5} +x<\frac{8}{5},x>\frac{17}{5} +x<\frac{8}{8} +x<\frac{8}{9} +x<\frac{9.1}{4} +x<\frac{9.2}{4} +x<\frac{9.2}{5} +x<\frac{9.3}{2} +x<\frac{9.3}{5} +x<\frac{9.4}{5} +x<\frac{9.5}{2} +x<\frac{9.5}{4} +x<\frac{9.6}{2} +x<\frac{9.6}{5} +x<\frac{9.7}{2} +x<\frac{9.7}{4} +x<\frac{9.7}{5} +x<\frac{9.8}{2} +x<\frac{9.9}{2} +x<\frac{9.9}{5} +x<\frac{908}{21} +x<\frac{915}{13} +x<\frac{91}{12} +x<\frac{927}{152} +x<\frac{92}{175} +x<\frac{936}{7} +x<\frac{93}{50} +x<\frac{93}{80} +x<\frac{943}{25} +x<\frac{969}{13} +x<\frac{96}{100} +x<\frac{976}{31} +x<\frac{97}{20} +x<\frac{9x-30}{3} +x<\frac{9x}{8} +x<\frac{9}{10} +x<\frac{9}{13} +x<\frac{9}{14} +x<\frac{9}{16} +x<\frac{9}{17} +x<\frac{9}{19} +x<\frac{9}{1} +x<\frac{9}{20} +x<\frac{9}{21} +x<\frac{9}{22} +x<\frac{9}{23} +x<\frac{9}{25} +x<\frac{9}{26} +x<\frac{9}{28} +x<\frac{9}{29} +x<\frac{9}{2} +x<\frac{9}{31} +x<\frac{9}{38} +x<\frac{9}{3} +x<\frac{9}{40} +x<\frac{9}{43} +x<\frac{9}{44} +x<\frac{9}{4} +x<\frac{9}{4}x +x<\frac{9}{5} +x<\frac{9}{73} +x<\frac{9}{7} +x<\frac{9}{8} +x<\frac{9}{8}y +x<\frac{\frac{14}{10}}{5} +x<\frac{\left(-9-\sqrt{41}\right)}{4},x>\frac{\left(-9+\sqrt{41}\right)}{4} +x<\frac{\left(1+5\right)}{2} +x<\infty +x<\infty,y<\infty +x<\left(-1\right) +x<\left(-21\right) +x<\left(-25\right) +x<\left(-3\right) +x<\left(-3\right),x>1 +x<\left(-48\right) +x<\left(-5\right) +x<\left(-7\right) +x<\left(4.5\div4\right) +x<\left(\frac{3}{5}\right)^{\frac{1}{3}} +x<\left(\frac{4.5}{4}\right) +x<\left(\frac{4}{5}\right)^{\frac{1}{3}} +x<\left(\frac{7}{10}\right)^{\frac{1}{3}} +x<\left(\frac{9}{10}\right)^{\frac{1}{3}} +x<\left|-9\right| +x<\left|6\right| +x<\left|9\right| +x<\sqrt[3]{\frac{2}{5}} +x<\sqrt[3]{\frac{3}{10}} +x<\sqrt[3]{\frac{3}{5}} +x<\sqrt[3]{\frac{7}{10}} +x<\sqrt[3]{\frac{9}{10}} +x<\sqrt{12} +x<\sqrt{15} +x<\sqrt{33} +x<\sqrt{33},x>-\sqrt{33} +x<\sqrt{8} +x<\theta +x<\uff11 +x<\uff19 +x+1 +x>+14 +x>+2 +x>+3 +x>+4 +x>+5 +x>+7 +x>+\frac{1120}{39} +x>+\frac{112}{53} +x>+\frac{16}{4} +x>+\frac{63}{4} +x>--16 +x>--6 +x>-0 +x>-0.25 +x>-0.25\text{ and } x\le3.75 +x>-0.375 +x>-0.4 +x>-0.5 +x>-0.625 +x>-0.75 +x>-0.8 +x>-0.875 +x>-0.\overline{2} +x>-0.\overline{44} +x>-0.\overline{4} +x>-0.\overline{6} +x>-0.\overline{8} +x>-02 +x>-07 +x>-1 +x>-1,x<-4 +x>-1,x<-6 +x>-1,x<-9 +x>-1,x<2,y<5,y>1 +x>-1,x>5 +x>-1,y>2 +x>-1-5 +x>-1.25 +x>-1.5 +x>-1.75 +x>-1.875 +x>-10 +x>-100 +x>-102 +x>-104 +x>-11 +x>-11.25 +x>-11\frac{9}{11} +x>-12 +x>-12+3 +x>-12+4 +x>-12.5 +x>-120 +x>-126 +x>-12\div-12 +x>-12\div4 +x>-13 +x>-137 +x>-14 +x>-144 +x>-144\div8 +x>-15 +x>-15+7 +x>-15+8 +x>-15+9 +x>-153 +x>-15\frac{97}{113} +x>-16 +x>-17 +x>-17.5 +x>-176 +x>-18 +x>-18+9 +x>-187 +x>-18\left(\frac{3}{2}\right) +x>-19 +x>-1\text{ and } x<3 +x>-1\text{ and } x\le2 +x>-1\frac{1}{2} +x>-1\frac{1}{4} +x>-1\frac{2}{3} +x>-1\frac{3}{4} +x>-1\times2 +x>-2 +x>-2,x<-10 +x>-2,x<-12 +x>-2,x<-7 +x>-2,x<-8 +x>-2,x>-6 +x>-2,x>4 +x>-2,x>5 +x>-2.2 +x>-2.25 +x>-2.5 +x>-2.625 +x>-2.75 +x>-2.8125 +x>-20 +x>-21 +x>-218.4 +x>-22 +x>-224 +x>-23 +x>-23\frac{131}{139} +x>-24 +x>-240 +x>-24\times\frac{7}{3} +x>-25 +x>-253 +x>-26 +x>-27 +x>-276 +x>-28 +x>-28\div-4 +x>-29 +x>-2X +x>-2\text{ and } x<1 +x>-2\text{ and } x<2 +x>-2\text{ and } x<3 +x>-2\text{ and } x<5 +x>-2\text{ and } x\le1 +x>-2\frac{12}{184} +x>-2\frac{1}{2} +x>-2\frac{1}{4} +x>-2\frac{3}{46} +x>-2\frac{3}{4} +x>-2\frac{6}{92} +x>-2\times7 +x>-2y +x>-3 +x>-3,x<-11 +x>-3,x<-5 +x>-3,x<-7 +x>-3,x<-8 +x>-3,x>1 +x>-3,x>2 +x>-3,x>5 +x>-3.25 +x>-3.5 +x>-3.75 +x>-30 +x>-30\div6 +x>-31 +x>-32 +x>-323 +x>-33 +x>-34 +x>-34.77\overline{27} +x>-35 +x>-36 +x>-36\div6 +x>-37 +x>-38 +x>-380\div184 +x>-39 +x>-3Ux>0 +x>-3\text{ and } x<-\frac{5}{4} +x>-3\text{ and } x<1 +x>-3\text{ and } x<2 +x>-3\text{ and } x<3 +x>-3\text{ and } x\le0 +x>-3\frac{1}{2} +x>-3\frac{1}{4} +x>-3and3>x +x>-4 +x>-4,x<-10 +x>-4,x<-6 +x>-4,x>1 +x>-4,x>2 +x>-4,x>3 +x>-4,x>5 +x>-4.5 +x>-40 +x>-42 +x>-45 +x>-45.6 +x>-48 +x>-49 +x>-4\text{ and } x<-1 +x>-4\text{ and } x<2 +x>-4\text{ and } x<\frac{-5}{2} +x>-4\text{ and } x\le-1 +x>-4\div4 +x>-4\frac{1}{2} +x>-4\frac{1}{4} +x>-4\frac{5}{8} +x>-4\times-3 +x>-4\times6 +x>-4\times7 +x>-4orx\ge-1 +x>-5 +x>-5+3 +x>-5,X<5 +x>-5,\left(x>4\right) +x>-5,x<-6 +x>-5,x>1 +x>-5,x>4 +x>-5.25 +x>-5.5 +x>-50 +x>-510\div202 +x>-52 +x>-54 +x>-55 +x>-56 +x>-56\div8 +x>-57 +x>-5Ux>-8 +x>-5\text{ and } x<1 +x>-5\text{ and } x<5 +x>-5\text{ and } x\le-2 +x>-5\frac{1}{2} +x>-5\frac{1}{4} +x>-5y +x>-6 +x>-6+5 +x>-6+7 +x>-6+8 +x>-6,x<-8 +x>-6,x<-9 +x>-6,x<6 +x>-6.125 +x>-6.25 +x>-6.5 +x>-6.75 +x>-60 +x>-63 +x>-64 +x>-65 +x>-66 +x>-6Ux>-4 +x>-6\text{ and } x<-3 +x>-6\text{ and } x<6 +x>-6\frac{1}{2} +x>-6\frac{3}{4} +x>-6\times5 +x>-6aw +x>-7 +x>-7,-10>x +x>-7.25 +x>-7.32 +x>-7.5 +x>-70 +x>-72 +x>-78 +x>-7Ux>-3 +x>-7\text{ and } x<-4 +x>-7\text{ and } x<7 +x>-7\frac{1}{4} +x>-7\left(-2\right) +x>-8 +x>-8+2 +x>-80 +x>-81 +x>-84 +x>-8\text{ and } x<8 +x>-8\div-4 +x>-8\frac{1}{2} +x>-9 +x>-9+2 +x>-90 +x>-90\div10 +x>-90\div2 +x>-91 +x>-\frac{0}{5} +x>-\frac{104}{189} +x>-\frac{105}{3} +x>-\frac{10}{13} +x>-\frac{10}{19} +x>-\frac{10}{2} +x>-\frac{10}{4} +x>-\frac{10}{5} +x>-\frac{10}{8} +x>-\frac{1105}{29} +x>-\frac{1120}{11} +x>-\frac{1122}{211} +x>-\frac{112}{9} +x>-\frac{11}{-5} +x>-\frac{11}{-9} +x>-\frac{11}{2} +x>-\frac{11}{4} +x>-\frac{11}{6} +x>-\frac{12}{-5} +x>-\frac{12}{17} +x>-\frac{12}{2} +x>-\frac{12}{3} +x>-\frac{12}{6} +x>-\frac{12}{7} +x>-\frac{1309}{234} +x>-\frac{1320}{39} +x>-\frac{135}{72} +x>-\frac{13}{-35} +x>-\frac{13}{121} +x>-\frac{13}{15} +x>-\frac{13}{4} +x>-\frac{13}{83} +x>-\frac{13}{8} +x>-\frac{1456}{97} +x>-\frac{14}{12} +x>-\frac{14}{17} +x>-\frac{14}{3} +x>-\frac{14}{4} +x>-\frac{14}{7} +x>-\frac{152}{13} +x>-\frac{1530}{44} +x>-\frac{1540}{137} +x>-\frac{1584}{37} +x>-\frac{1584}{89} +x>-\frac{15}{-3} +x>-\frac{15}{16} +x>-\frac{15}{2} +x>-\frac{15}{34} +x>-\frac{15}{3} +x>-\frac{15}{4} +x>-\frac{15}{8} +x>-\frac{1672}{67} +x>-\frac{168}{11} +x>-\frac{16}{4} +x>-\frac{16}{5} +x>-\frac{16}{\frac{113}{112}} +x>-\frac{16}{y} +x>-\frac{170}{3} +x>-\frac{170}{93} +x>-\frac{1729}{109} +x>-\frac{1782}{85} +x>-\frac{1792}{113} +x>-\frac{17}{2} +x>-\frac{17}{4} +x>-\frac{17}{8} +x>-\frac{17}{9} +x>-\frac{187}{13} +x>-\frac{187}{235} +x>-\frac{18}{-14} +x>-\frac{18}{-24} +x>-\frac{18}{3} +x>-\frac{18}{4} +x>-\frac{18}{8} +x>-\frac{1980}{92} +x>-\frac{19}{4} +x>-\frac{19}{8} +x>-\frac{1}{10} +x>-\frac{1}{15} +x>-\frac{1}{16} +x>-\frac{1}{2} +x>-\frac{1}{3} +x>-\frac{1}{4} +x>-\frac{1}{8} +x>-\frac{20}{-20} +x>-\frac{20}{-37} +x>-\frac{20}{8} +x>-\frac{210}{6} +x>-\frac{21}{2} +x>-\frac{21}{4} +x>-\frac{21}{8} +x>-\frac{2280}{81} +x>-\frac{2376}{113} +x>-\frac{23}{4} +x>-\frac{23}{6} +x>-\frac{23}{8} +x>-\frac{24}{8} +x>-\frac{252}{173} +x>-\frac{255}{101} +x>-\frac{25}{2} +x>-\frac{25}{4} +x>-\frac{25}{8} +x>-\frac{266}{13} +x>-\frac{26}{242} +x>-\frac{2736}{29} +x>-\frac{27}{2} +x>-\frac{27}{4} +x>-\frac{27}{6} +x>-\frac{28}{14} +x>-\frac{2964}{125} +x>-\frac{297}{124} +x>-\frac{29}{-30} +x>-\frac{29}{4} +x>-\frac{29}{8} +x>-\frac{2}{3} +x>-\frac{2}{5} +x>-\frac{2}{7} +x>-\frac{2}{9} +x>-\frac{30}{-20} +x>-\frac{30}{10} +x>-\frac{30}{153} +x>-\frac{30}{6} +x>-\frac{312}{79} +x>-\frac{31}{4} +x>-\frac{31}{8} +x>-\frac{32}{8} +x>-\frac{330}{101} +x>-\frac{330}{161} +x>-\frac{33}{8} +x>-\frac{340}{49} +x>-\frac{343}{6} +x>-\frac{34}{4} +x>-\frac{35}{2} +x>-\frac{35}{7} +x>-\frac{360}{67} +x>-\frac{36}{-14} +x>-\frac{36}{11} +x>-\frac{36}{6} +x>-\frac{37}{8} +x>-\frac{385}{79} +x>-\frac{38}{8} +x>-\frac{396}{101} +x>-\frac{39}{8} +x>-\frac{3\left(y-40\right)}{2} +x>-\frac{3y}{2}+60 +x>-\frac{3}{11} +x>-\frac{3}{14} +x>-\frac{3}{19} +x>-\frac{3}{1} +x>-\frac{3}{2} +x>-\frac{3}{2}\text{ and } x\le\frac{5}{2} +x>-\frac{3}{2}y+45 +x>-\frac{3}{2}y+48 +x>-\frac{3}{3} +x>-\frac{3}{4} +x>-\frac{3}{5} +x>-\frac{3}{7} +x>-\frac{3}{8} +x>-\frac{40}{-23} +x>-\frac{40}{20} +x>-\frac{40}{5} +x>-\frac{40}{8} +x>-\frac{41}{6} +x>-\frac{42}{4} +x>-\frac{43}{6} +x>-\frac{44}{41} +x>-\frac{450}{90} +x>-\frac{455} {88} +x>-\frac{456}{39} +x>-\frac{45}{4} +x>-\frac{45}{5} +x>-\frac{45}{8} +x>-\frac{46}{8} +x>-\frac{47}{8} +x>-\frac{4845}{23} +x>-\frac{48}{3} +x>-\frac{495}{146} +x>-\frac{495}{23} +x>-\frac{49}{8} +x>-\frac{4}{-2} +x>-\frac{4}{13} +x>-\frac{4}{1} +x>-\frac{4}{4} +x>-\frac{4}{5} +x>-\frac{4}{7} +x>-\frac{4}{9} +x>-\frac{51}{8} +x>-\frac{520}{127} +x>-\frac{528}{131} +x>-\frac{53}{8} +x>-\frac{54}{2} +x>-\frac{54}{4} +x>-\frac{55}{73} +x>-\frac{55}{9} +x>-\frac{56}{53} +x>-\frac{56}{8} +x>-\frac{5}{-6} +x>-\frac{5}{12} +x>-\frac{5}{2} +x>-\frac{5}{3} +x>-\frac{5}{3}\text{ and } x<4 +x>-\frac{5}{4} +x>-\frac{5}{5} +x>-\frac{5}{6} +x>-\frac{5}{7} +x>-\frac{5}{8} +x>-\frac{5}{9} +x>-\frac{600}{83} +x>-\frac{60}{15} +x>-\frac{612}{151} +x>-\frac{616}{13} +x>-\frac{637}{136} +x>-\frac{63}{13} +x>-\frac{63}{4} +x>-\frac{65}{18} +x>-\frac{65}{66} +x>-\frac{68}{43} +x>-\frac{6oo}{83} +x>-\frac{6}{2} +x>-\frac{6}{3} +x>-\frac{6}{6} +x>-\frac{6}{7} +x>-\frac{7-\sqrt{17}}{4},x<-\frac{7+\sqrt{17}}{4} +x>-\frac{728}{37} +x>-\frac{72}{8} +x>-\frac{760}{233} +x>-\frac{760}{27} +x>-\frac{765}{22} +x>-\frac{765}{61} +x>-\frac{76}{215} +x>-\frac{77}{80} +x>-\frac{78}{23} +x>-\frac{7}{-6} +x>-\frac{7}{-9} +x>-\frac{7}{1} +x>-\frac{7}{2} +x>-\frac{7}{4} +x>-\frac{7}{6} +x>-\frac{7}{7} +x>-\frac{7}{8} +x>-\frac{855}{8} +x>-\frac{8}{11} +x>-\frac{8}{19} +x>-\frac{8}{2} +x>-\frac{8}{4} +x>-\frac{8}{5} +x>-\frac{8}{7} +x>-\frac{8}{8} +x>-\frac{8}{9} +x>-\frac{90}{15} +x>-\frac{90}{72} +x>-\frac{912}{49} +x>-\frac{95}{293} +x>-\frac{98}{21} +x>-\frac{98}{3} +x>-\frac{9}{2} +x>-\frac{9}{4} +x>-\frac{9}{5} +x>-\frac{9}{6} +x>-\frac{9}{8} +x>-\frac{x}{4}+\frac{11}{8} +x>-\sqrt[3]{5} +x>-\sqrt[3]{9} +x>-r +x>-r5 +x>-w +x>0 +x>0,x<-3 +x>0,x<-6 +x>0-2 +x>0.02,x\le4.5 +x>0.2 +x>0.25 +x>0.4 +x>0.42 +x>0.44 +x>0.45 +x>0.46 +x>0.48 +x>0.4\overline{2} +x>0.5 +x>0.52 +x>0.525 +x>0.54 +x>0.55 +x>0.56 +x>0.5625 +x>0.575 +x>0.58 +x>0.6 +x>0.62 +x>0.625 +x>0.64 +x>0.65 +x>0.66 +x>0.675 +x>0.68 +x>0.7 +x>0.7+4 +x>0.72 +x>0.725 +x>0.74 +x>0.75 +x>0.76 +x>0.775 +x>0.78 +x>0.8 +x>0.82 +x>0.825 +x>0.84 +x>0.85 +x>0.86 +x>0.875 +x>0.88 +x>0.8\overline{63} +x>0.9 +x>0.9,x<0.7 +x>0.92 +x>0.925 +x>0.94 +x>0.95 +x>0.96 +x>0.975 +x>0.98 +x>0.\overline{185} +x>0.\overline{3} +x>0.\overline{77} +x>0.\overline{7} +x>0.\overline{81} +x>00 +x>0\div3 +x>0\times\frac{2}{1} +x>1 +x>1+17 +x>1+2 +x>1+\frac{1}{6} +x>1,-31,x<-1 +x>1,x<-10 +x>1,x<-11 +x>1,x<-2 +x>1,x<-3 +x>1,y<-1 +x>1,y>-2 +x>1,y>-4 +x>1,y>0 +x>1-17 +x>1-3 +x>1-7 +x>1-\frac{24}{8} +x>1.02 +x>1.025 +x>1.04 +x>1.05 +x>1.06 +x>1.075 +x>1.0750 +x>1.07500 +x>1.08 +x>1.1 +x>1.1,x<0.9 +x>1.12 +x>1.125 +x>1.14 +x>1.15 +x>1.16 +x>1.175 +x>1.1\overline{66} +x>1.1\overline{6} +x>1.2 +x>1.22 +x>1.225 +x>1.24 +x>1.25 +x>1.26 +x>1.275 +x>1.28 +x>1.3 +x>1.3,x<0.7 +x>1.32 +x>1.325 +x>1.329 +x>1.33 +x>1.34 +x>1.35 +x>1.36 +x>1.375 +x>1.38 +x>1.3807725 +x>1.39 +x>1.390534696 +x>1.391 +x>1.4 +x>1.42 +x>1.425 +x>1.44 +x>1.4429 +x>1.45 +x>1.46 +x>1.475 +x>1.48 +x>1.49 +x>1.49953 +x>1.499532413 +x>1.5 +x>1.50 +x>1.52 +x>1.525 +x>1.53 +x>1.54 +x>1.55 +x>1.56 +x>1.575 +x>1.58 +x>1.59 +x>1.5\overline{3} +x>1.6 +x>1.60 +x>1.62 +x>1.625 +x>1.63 +x>1.65 +x>1.65637 +x>1.66 +x>1.675 +x>1.68 +x>1.7 +x>1.708 +x>1.708426181 +x>1.71 +x>1.72 +x>1.725 +x>1.74 +x>1.75 +x>1.76 +x>1.77 +x>1.775 +x>1.78 +x>1.8 +x>1.82 +x>1.825 +x>1.83 +x>1.84 +x>1.85 +x>1.86 +x>1.875 +x>1.88 +x>1.8\overline{3} +x>1.9 +x>1.9,x<1.7 +x>1.92 +x>1.925 +x>1.94 +x>1.95 +x>1.96 +x>1.975 +x>1.98 +x>1.\overline{1} +x>1.\overline{2} +x>1.\overline{3} +x>10 +x>10,x<-11 +x>10,x<0 +x>10,x<5 +x>10-1 +x>10-10 +x>10-2 +x>10-4 +x>10-5 +x>10-6 +x>10-8 +x>10-9 +x>10.05 +x>10.1 +x>10.15 +x>10.2 +x>10.25 +x>10.3 +x>10.35 +x>10.4 +x>10.45 +x>10.5 +x>10.75 +x>10.9 +x>10.9\div4 +x>100 +x>100-12m +x>1001 +x>100\frac{1}{2} +x>101.5 +x>1025 +x>102\frac{1}{2} +x>103\frac{1}{2} +x>104.5 +x>104\frac{1}{2} +x>107.5 +x>107\frac{1}{2} +x>109.5 +x>109\frac{1}{2} +x>10\div-5 +x>10\div10 +x>10\frac{10}{23} +x>10\frac{1}{2} +x>10\frac{1}{4} +x>10\frac{2}{7} +x>10\frac{3}{4} +x>11 +x>11,x<3 +x>11,x<4 +x>11,x<7 +x>11-2 +x>11-3 +x>11-4 +x>11-7 +x>11-8 +x>11-9 +x>11.25 +x>11.2\div4 +x>11.5 +x>11.6 +x>11.75 +x>11.\overline{297} +x>110.5 +x>110\div57 +x>110\frac{1}{2} +x>111.5 +x>111\frac{1}{2} +x>112.5 +x>112\frac{1}{2} +x>113.5 +x>113\frac{1}{2} +x>114.5 +x>115.5 +x>115\div9 +x>115\frac{1}{2} +x>116\frac{1}{2} +x>117.5 +x>117\frac{1}{2} +x>119 +x>119\div7 +x>11\frac{11}{17} +x>11\frac{1}{2} +x>11\frac{1}{4} +x>11\frac{3}{4} +x>12 +x>12,x<4 +x>12,x<6 +x>12-20 +x>12-3 +x>12-4 +x>12-5 +x>12-6 +x>12-9 +x>12.2 +x>12.25 +x>12.4 +x>12.45 +x>12.5 +x>12.6 +x>12.75 +x>12.\overline{7} +x>120 +x>120.5 +x>122\frac{1}{2} +x>124.5 +x>124\frac{1}{2} +x>125\frac{1}{2} +x>126.5 +x>127.5 +x>127\frac{1}{2} +x>128.5 +x>128\frac{1}{2} +x>129\frac{1}{2} +x>12\div2 +x>12\div3 +x>12\div\left(-12\right) +x>12\frac{1}{2} +x>12\frac{1}{4} +x>12\frac{24}{31} +x>12\frac{3}{4} +x>12\frac{3}{5} +x>12\frac{6}{10} +x>12m +x>13 +x>13-19 +x>13-4 +x>13-5 +x>13-6 +x>13-7 +x>13-9 +x>13.05 +x>13.25 +x>13.2\div2 +x>13.375 +x>13.5 +x>13.50 +x>13.75 +x>13.8 +x>13.82 +x>13.82608696 +x>13.\overline{3} +x>130\frac{1}{2} +x>133.5 +x>133\frac{1}{2} +x>134.5 +x>134\frac{1}{2} +x>13\frac{1}{2} +x>13\frac{1}{4} +x>13\frac{3}{4} +x>13\frac{3}{8} +x>14 +x>14-5 +x>14-6 +x>14-7 +x>14-9 +x>14.25 +x>14.5 +x>140 +x>140\frac{1}{2} +x>142.5 +x>142\frac{1}{2} +x>143.5 +x>144.5 +x>145.5 +x>146\frac{1}{2} +x>147.5 +x>147\frac{1}{2} +x>148.96 +x>148\frac{1}{2} +x>149.5 +x>149\frac{1}{2} +x>14\div2 +x>14\frac{1}{2} +x>14\frac{1}{4} +x>15 +x>15+5 +x>15-14 +x>15-15 +x>15-6 +x>15-7 +x>15.25 +x>15.5 +x>15.75 +x>15.9 +x>150 +x>150\div89 +x>151 +x>152 +x>154 +x>156 +x>157 +x>158 +x>15\frac{11}{16} +x>15\frac{143}{208} +x>15\frac{1}{2} +x>15\frac{1}{4} +x>15\frac{3}{4} +x>16 +x>16+12 +x>16-11 +x>16-7 +x>16.5 +x>16.\overline{09} +x>160 +x>160.5 +x>162.5 +x>163\frac{1}{2} +x>164\frac{1}{2} +x>165.5 +x>166\frac{1}{2} +x>167.5 +x>167\frac{1}{2} +x>168.5 +x>16\frac{1}{2} +x>16\frac{1}{4} +x>16\frac{3}{4} +x>16\left(\frac{3}{4}\right) +x>17 +x>17-8 +x>17-9 +x>17.25 +x>17.375 +x>17.5 +x>17.75 +x>17.76 +x>17.9375 +x>17.\overline{2} +x>17\frac{1}{2} +x>17\frac{1}{4} +x>17\frac{3}{4} +x>18 +x>18-15 +x>18.25 +x>18.5 +x>18.\overline{4} +x>180 +x>180.5 +x>180\frac{1}{2} +x>181\frac{1}{2} +x>182.5 +x>182\frac{1}{2} +x>184.5 +x>184\frac{1}{2} +x>185\frac{1}{2} +x>187\frac{1}{2} +x>18\div-1 +x>18\frac{1}{2} +x>18\frac{1}{4} +x>18\frac{2}{7} +x>18\frac{3}{4} +x>19 +x>19+\frac{1}{2} +x>19-1 +x>19.25 +x>19.5 +x>19.75 +x>190 +x>19\frac{1}{2} +x>19\frac{1}{4} +x>19\frac{3}{4} +x>1Ux>-1 +x>1\text{ and } x<16 +x>1\text{ and } x<4 +x>1\frac{119}{145} +x>1\frac{122} {142} +x>1\frac{13}{15} +x>1\frac{1}{2} +x>1\frac{1}{3} +x>1\frac{1}{4} +x>1\frac{1}{5} +x>1\frac{1}{6} +x>1\frac{1}{8} +x>1\frac{1}{9} +x>1\frac{21}{23} +x>1\frac{21}{25} +x>1\frac{25}{31} +x>1\frac{26}{73} +x>1\frac{27}{71} +x>1\frac{29}{31} +x>1\frac{2}{3} +x>1\frac{2}{5} +x>1\frac{2}{73} +x>1\frac{2}{9} +x>1\frac{37}{2} +x>1\frac{3}{4} +x>1\frac{3}{7} +x>1\frac{3}{8} +x>1\frac{45}{53} +x>1\frac{4}{11} +x>1\frac{4}{5} +x>1\frac{52}{146} +x>1\frac{55}{113} +x>1\frac{5}{6} +x>1\frac{61} {71} +x>1\frac{61}{170} +x>1\frac{61}{89} +x>1\frac{75}{93} +x>1\frac{8}{15} +x>1\times\frac{12}{2} +x>1o +x>1q +x>2 +x>2,-1>x>-4 +x>2,-22,-2>x>-4 +x>2,-32,-42,0>x>-2 +x>2,x<-1 +x>2,x<-2 +x>2,x<-3 +x>2,x<-7 +x>2,x<-8 +x>2,x>2 +x>2,y<8 +x>2,y>-1.333 +x>2,y>-7 +x>2,z<-2 +x>2-5 +x>2-6 +x>2-9 +x>2.02 +x>2.025 +x>2.04 +x>2.05 +x>2.06 +x>2.075 +x>2.08 +x>2.1 +x>2.112 +x>2.12 +x>2.125 +x>2.14 +x>2.15 +x>2.16 +x>2.175 +x>2.18 +x>2.2 +x>2.22 +x>2.225 +x>2.24 +x>2.25 +x>2.26 +x>2.275 +x>2.28 +x>2.3 +x>2.32 +x>2.325 +x>2.34 +x>2.35 +x>2.36 +x>2.375 +x>2.38 +x>2.4 +x>2.42 +x>2.425 +x>2.44 +x>2.45 +x>2.46 +x>2.475 +x>2.48 +x>2.5 +x>2.5,x<2.3 +x>2.52 +x>2.525 +x>2.54 +x>2.55 +x>2.56 +x>2.575 +x>2.58 +x>2.6 +x>2.62 +x>2.625 +x>2.64 +x>2.65 +x>2.66 +x>2.67 +x>2.675 +x>2.68 +x>2.7 +x>2.72 +x>2.725 +x>2.74 +x>2.75 +x>2.76 +x>2.775 +x>2.78 +x>2.8 +x>2.82 +x>2.825 +x>2.84 +x>2.85 +x>2.86 +x>2.875 +x>2.88 +x>2.9 +x>2.92 +x>2.925 +x>2.94 +x>2.95 +x>2.96 +x>2.975 +x>2.98 +x>2.\overline{153846} +x>2.\overline{3} +x>20 +x>20+1 +x>20+17 +x>20+2 +x>20+8 +x>20-16 +x>20.2 +x>20.25 +x>20.5 +x>20.8 +x>200 +x>20\frac{1}{2} +x>20\frac{1}{4} +x>20\frac{3}{4} +x>21 +x>21.25 +x>21.5 +x>21.90 +x>21\div\left(-3\right) +x>21\frac{1}{2} +x>21\frac{1}{4} +x>21\frac{3}{4} +x>22 +x>22.375 +x>22.5 +x>22.75 +x>22.9 +x>22\frac{10}{11} +x>22\frac{1}{2} +x>22\frac{1}{4} +x>22\frac{3}{4} +x>23 +x>23.25 +x>23.5 +x>23.\overline{2} +x>23\frac{1}{2} +x>23\frac{1}{4} +x>23\frac{3}{4} +x>24 +x>24.25 +x>24.5 +x>24.50 +x>24.75 +x>24.95 +x>24\frac{15}{20} +x>24\frac{1}{2} +x>24\frac{1}{4} +x>24\frac{1}{9} +x>24\frac{3}{4} +x>24\frac{75}{100} +x>25 +x>25+\frac{3}{4} +x>25.25 +x>25.5 +x>25.75 +x>250 +x>25\div5 +x>25\frac{1}{4} +x>25\frac{3}{4} +x>25\frac{75}{100} +x>25\times-1 +x>26 +x>26.25 +x>26.5 +x>26.75 +x>26\frac{1}{2} +x>26\frac{1}{4} +x>26\frac{3}{4} +x>27 +x>27.1 +x>27.25 +x>27.5 +x>27.75 +x>27\frac{1}{2} +x>27\frac{1}{4} +x>27\frac{3}{4} +x>27\frac{75}{100} +x>28 +x>28.25 +x>28.5 +x>28.75 +x>28\frac{1}{2} +x>28\frac{1}{4} +x>28\frac{3}{4} +x>29 +x>29.25 +x>29.4 +x>29.5 +x>29.6 +x>29.7 +x>29.75 +x>29\frac{1}{2} +x>29\frac{1}{4} +x>2\text{ and } x<4 +x>2\text{ and }\left(01\right) +x>2\frac{11}{13} +x>2\frac{13}{25} +x>2\frac{14}{15} +x>2\frac{16}{25} +x>2\frac{178}{181} +x>2\frac{18}{31} +x>2\frac{1}{2} +x>2\frac{1}{4} +x>2\frac{1}{5} +x>2\frac{23}{41} +x>2\frac{25}{103} +x>2\frac{29}{38} +x>2\frac{2}{13} +x>2\frac{39}{40} +x>2\frac{3}{4} +x>2\frac{53}{131} +x>2\frac{6}{15} +x>2\frac{82}{113} +x>2\frac{8}{11} +x>2\left(-9\right) +x>2\left(7\right) +x>2\left(\frac{3}{2}\right) +x>2\left(\frac{5}{2}\right) +x>2\left(\frac{9}{2}\right) +x>2\text{ or } x<-2 +x>2\text{ or } x<0 +x>2\times-5 +x>2\times2 +x>2t +x>3 +x>3+4 +x>3+7 +x>3,-2>x +x>3,-33,-33,-33,0>x>-3 +x>3,1>x>-1 +x>3,x<-1 +x>3,x<-2 +x>3,x<-3 +x>3,x<-4 +x>3,x<-5 +x>3,x<-6 +x>3,x<-7 +x>3,x<9 +x>3,y<4 +x>3,y>-10 +x>3-10 +x>3-17 +x>3-18 +x>3-5 +x>3-7 +x>3.02 +x>3.025 +x>3.04 +x>3.05 +x>3.06 +x>3.075 +x>3.08 +x>3.09 +x>3.1 +x>3.1,x<2.5 +x>3.12 +x>3.125 +x>3.14 +x>3.15 +x>3.16 +x>3.2 +x>3.2,x<1.8 +x>3.22 +x>3.225 +x>3.24 +x>3.25 +x>3.26 +x>3.275 +x>3.28 +x>3.3 +x>3.32 +x>3.325 +x>3.34 +x>3.35 +x>3.36 +x>3.375 +x>3.38 +x>3.4 +x>3.42 +x>3.425 +x>3.44 +x>3.45 +x>3.46 +x>3.475 +x>3.48 +x>3.5 +x>3.5,x<2.9 +x>3.52 +x>3.525 +x>3.54 +x>3.55 +x>3.56 +x>3.575 +x>3.58 +x>3.584 +x>3.6 +x>3.62 +x>3.625 +x>3.64 +x>3.65 +x>3.66 +x>3.675 +x>3.68 +x>3.7 +x>3.71 +x>3.714723926 +x>3.72 +x>3.725 +x>3.74 +x>3.75 +x>3.76 +x>3.775 +x>3.78 +x>3.8 +x>3.82 +x>3.825 +x>3.84 +x>3.85 +x>3.86 +x>3.875 +x>3.88 +x>3.9 +x>3.9,x<3.3 +x>3.92 +x>3.925 +x>3.9253 +x>3.94 +x>3.95 +x>3.96 +x>3.975 +x>3.98 +x>30 +x>30.25 +x>30.5 +x>30.75 +x>300 +x>300-70-50-91 +x>300-75-77-96 +x>300-\left(63+79+97\right) +x>300-\left(76+55+90\right) +x>30\frac{1}{2} +x>30\frac{1}{4} +x>30\frac{3}{4} +x>31 +x>31.25 +x>31.5 +x>31.6 +x>31.75 +x>31\frac{1}{2} +x>31\frac{1}{4} +x>31\frac{3}{4} +x>32 +x>32+\frac{1}{2} +x>32.25 +x>32.5 +x>32.75 +x>325\div4 +x>32\div4 +x>32\frac{1}{2} +x>32\frac{1}{4} +x>32\frac{3}{4} +x>33 +x>33.15 +x>33.25 +x>33.5 +x>33.75 +x>33.80 +x>332 +x>33\frac{1}{2} +x>33\frac{1}{4} +x>33\frac{3}{4} +x>33\frac{3}{5} +x>34 +x>34.25 +x>34.5 +x>34.75 +x>34.8 +x>34\frac{1}{2} +x>34\frac{1}{4} +x>34\frac{3}{4} +x>34\frac{6}{7} +x>35 +x>35.25 +x>35.5 +x>35.75 +x>35.\overline{3} +x>35\frac{1}{2} +x>35\frac{1}{4} +x>35\frac{3}{4} +x>36 +x>36\div9 +x>36\frac{1}{2} +x>36\frac{1}{4} +x>36\frac{3}{4} +x>37 +x>37.25 +x>37.75 +x>375\div2 +x>37\frac{10}{14} +x>37\frac{1}{2} +x>37\frac{3}{4} +x>37\frac{5}{7} +x>38 +x>38.25 +x>38.5 +x>38\frac{1}{4} +x>39 +x>39.5 +x>39.75 +x>39\frac{1}{2} +x>3\div-8 +x>3\frac{101}{201} +x>3\frac{117}{137} +x>3\frac{15}{171} +x>3\frac{1}{2} +x>3\frac{1}{4} +x>3\frac{1}{6} +x>3\frac{1}{8} +x>3\frac{27}{31} +x>3\frac{33}{169} +x>3\frac{3}{4} +x>3\frac{4}{7} +x>3\frac{5}{57} +x>3\frac{9}{40} +x>3\text{ or } X>8 +x>3\text{ or } x<-3 +x>3\times-7 +x>3^{\frac{2}{3}} +x>3or-3 +x>3orx\ge0 +x>4 +x>4+2 +x>4+8 +x>4+\left|8\right| +x>4,-24,1>x>-2 +x>4,2>x +x>4,X>-1 +x>4,x<-11 +x>4,x<-3 +x>4,x<-4 +x>4,x<-7 +x>4,x<0 +x>4,x<1 +x>4,x<2 +x>4,x<3 +x>4,x>6 +x>4-2 +x>4-8 +x>4-9 +x>4.02 +x>4.025 +x>4.04 +x>4.05 +x>4.06 +x>4.075 +x>4.08 +x>4.08\overline{3} +x>4.1 +x>4.125 +x>4.14 +x>4.15 +x>4.16 +x>4.175 +x>4.18 +x>4.2 +x>4.225 +x>4.25 +x>4.275 +x>4.3 +x>4.325 +x>4.35 +x>4.375 +x>4.4 +x>4.425 +x>4.45 +x>4.475 +x>4.5 +x>4.525 +x>4.55 +x>4.575 +x>4.6 +x>4.625 +x>4.65 +x>4.675 +x>4.7 +x>4.725 +x>4.75 +x>4.775 +x>4.8 +x>4.825 +x>4.85 +x>4.875 +x>4.9 +x>4.925 +x>4.95 +x>4.975 +x>4.\overline{36} +x>4.\overline{54} +x>40 +x>40.25 +x>40.5 +x>400 +x>40000 +x>40\div4 +x>40\frac{1}{2} +x>40\frac{1}{4} +x>40\frac{2}{3} +x>41 +x>41.25 +x>41.5 +x>41\frac{1}{2} +x>41\frac{1}{4} +x>42 +x>42.25 +x>42.5 +x>42.6 +x>42\div-7 +x>42\frac{1}{2} +x>42\frac{1}{4} +x>43 +x>43.25 +x>43\text{ and } x<75 +x>43\frac{1}{2} +x>43\frac{1}{4} +x>44.14 +x>44.25 +x>44.5 +x>44\frac{1}{2} +x>44\frac{1}{4} +x>44\frac{3}{4} +x>44\frac{4}{9} +x>45 +x>45.25 +x>45.4 +x>45.5 +x>45.6 +x>45\div9 +x>45\frac{1}{2} +x>45\frac{1}{4} +x>46+18x +x>46.25 +x>46.5 +x>46.75 +x>46\frac{1}{2} +x>46\frac{1}{4} +x>46\frac{25}{100} +x>46\frac{3}{4} +x>47 +x>47.5 +x>47.75 +x>47\frac{1}{2} +x>47\frac{3}{4} +x>48 +x>48.25 +x>48.5 +x>48.75 +x>48\frac{1}{2} +x>48\frac{1}{4} +x>48\frac{3}{4} +x>49 +x>49.07 +x>49.29 +x>49\frac{1}{4} +x>4\text{ and } x<8 +x>4\div4 +x>4\div\left(-9\right) +x>4\frac{12}{41} +x>4\frac{14}{189} +x>4\frac{14}{19} +x>4\frac{14}{49} +x>4\frac{1}{2} +x>4\frac{1}{3} +x>4\frac{1}{4} +x>4\frac{2}{115} +x>4\frac{2}{27} +x>4\frac{2}{7} +x>4\frac{3}{4} +x>4\frac{6}{11} +x>4\frac{7}{23} +x>4\text{ or } x<-4 +x>4\text{ or } x<2 +x>4\times10 +x>4\times2 +x>4\times\frac{5}{4} +x>4orx>-4 +x>4y +x>5 +x>5+4 +x>5,-5 +x>5,X<2 +x>5,x<-3 +x>5,x<-4 +x>5,x<0 +x>5,x<1 +x>5,x<2 +x>5-4 +x>5.025 +x>5.04 +x>5.05 +x>5.075 +x>5.1 +x>5.125 +x>5.15 +x>5.175 +x>5.2 +x>5.225 +x>5.25 +x>5.3 +x>5.33333333333333 +x>5.35 +x>5.4 +x>5.4,x<4.6 +x>5.40 +x>5.45 +x>5.5 +x>5.55 +x>5.5625 +x>5.6 +x>5.65 +x>5.7 +x>5.7,x<5.3 +x>5.75 +x>5.8 +x>5.85 +x>5.9 +x>5.95 +x>50 +x>50.25 +x>50.5 +x>500 +x>50\div10 +x>50\frac{1}{2} +x>50\frac{1}{4} +x>50\frac{3}{4} +x>51 +x>51.5 +x>51\frac{1}{4} +x>52 +x>52.5 +x>52\frac{1}{2} +x>53 +x>53.5 +x>53.50 +x>53\frac{1}{2} +x>53\frac{5}{10} +x>54 +x>54.5 +x>54\frac{1}{2} +x>54\frac{3}{4} +x>55.5 +x>55\frac{1}{2} +x>55\frac{3}{4} +x>56 +x>56.5 +x>56\frac{1}{2} +x>56\frac{1}{4} +x>57 +x>57\frac{1}{2} +x>57\frac{1}{4} +x>57\frac{3}{4} +x>58.25 +x>58.5 +x>58\frac{1}{2} +x>58\frac{1}{3} +x>58\frac{1}{4} +x>59 +x>59.5 +x>59\frac{1}{2} +x>5\frac{1}{14} +x>5\frac{1}{2} +x>5\frac{1}{4} +x>5\frac{20}{23} +x>5\frac{2}{9} +x>5\frac{3}{2} +x>5\left(\frac{5}{2}\right) +x>5\text{ or } x<-5 +x>5\times7 +x>5\times\frac{9}{5} +x>5and-5>-x +x>5and-5>x +x>5b +x>5k +x>5or-5>-x +x>5y +x>6 +x>6+5 +x>6,2 +x>6,X>-4 +x>6,x<-11 +x>6,x<-2 +x>6,x<-4 +x>6,x<-8 +x>6,x<0 +x>6,x<2 +x>6,x<3 +x>6-1 +x>6-10 +x>6-2 +x>6-3 +x>6-4 +x>6-4.5 +x>6.05 +x>6.1 +x>6.15 +x>6.1875 +x>6.2 +x>6.2,x<5.8 +x>6.25 +x>6.3 +x>6.35 +x>6.4 +x>6.4375 +x>6.45 +x>6.5 +x>6.55 +x>6.6 +x>6.6,x<6.4 +x>6.6,x>6.6 +x>6.65 +x>6.7 +x>6.75 +x>6.8 +x>6.8,x<6.2 +x>6.8125 +x>6.85 +x>6.9 +x>6.95 +x>6.\overline {33} +x>6.\overline{3} +x>60 +x>60-\frac{3}{2}y +x>60.5 +x>60\frac{1}{2} +x>61 +x>61.5 +x>61\frac{1}{2} +x>61\frac{1}{4} +x>62.25 +x>62.5 +x>62.75 +x>62\frac{1}{2} +x>63 +x>63.25 +x>63\frac{1}{4} +x>64 +x>64.25 +x>64.5 +x>64.75 +x>64\frac{1}{2} +x>64\frac{1}{4} +x>64\frac{3}{4} +x>65.25 +x>65\frac{1}{4} +x>66 +x>66.25 +x>66.5 +x>66.6666667 +x>66.6\overline{6} +x>66.\overline{66} +x>66.\overline{6} +x>66\frac{1}{2} +x>66\frac{1}{4} +x>67 +x>67.5 +x>67\frac{1}{2} +x>67\frac{1}{4} +x>68.5 +x>68\frac{1}{2} +x>69.5 +x>69.8 +x>69\frac{1}{2} +x>6\text{ and } x<12 +x>6\text{ and }12>x +x>6\div3 +x>6\frac{15}{16} +x>6\frac{1} {3} +x>6\frac{1}{2} +x>6\frac{1}{4} +x>6\frac{3}{4} +x>6\left(-2\right) +x>6\left(-3\right) +x>6\left(5\right) +x>6\text{ or } x<-6 +x>6\times-4 +x>6\times10 +x>7 +x>7+11 +x>7+3 +x>7+\frac{9x}{7} +x>7,U,x>12 +x>7,x<-2 +x>7,x<-5 +x>7,x<-6 +x>7,x<-7 +x>7,x<-8 +x>7,x<1 +x>7,x<2 +x>7,x<4 +x>7,x<5 +x>7-2 +x>7.05 +x>7.1 +x>7.1,x<5.9 +x>7.15 +x>7.2 +x>7.25 +x>7.3 +x>7.35 +x>7.4 +x>7.45 +x>7.5 +x>7.50 +x>7.55 +x>7.6 +x>7.65 +x>7.7 +x>7.75 +x>7.8 +x>7.85 +x>7.8\div4 +x>7.9 +x>7.95 +x>7.\overline{6} +x>70 +x>70.5 +x>70\frac{1}{2} +x>71\frac{1}{2} +x>71\frac{3}{4} +x>72 +x>72.5 +x>72.75 +x>72\frac{1}{2} +x>72\frac{1}{4} +x>72\frac{3}{4} +x>73 +x>73.25 +x>73\frac{1}{4} +x>73\frac{3}{4} +x>74.5 +x>74\frac{1}{2} +x>74\frac{1}{4} +x>74\frac{3}{4} +x>75 +x>75.25 +x>75\frac{1}{2} +x>75\frac{1}{4} +x>76.5 +x>76\frac{1}{2} +x>78 +x>7Ux>12 +x>7\frac{1}{2} +x>7\frac{1}{4} +x>7\frac{2}{11} +x>7\frac{3}{4} +x>7\text{ or } x<-7 +x>7\times4 +x>7\times5 +x>7\times\left(-4\right) +x>7ux>12 +x>8 +x>8,-2x>-10 +x>8,x<-1 +x>8,x<-10 +x>8,x<-2 +x>8,x<-6 +x>8,x<-8 +x>8,x<0 +x>8,x<2 +x>8,x<3 +x>8,x<4 +x>8,x<5 +x>8-1 +x>8-2 +x>8-3 +x>8-4 +x>8-9 +x>8.05 +x>8.1 +x>8.2 +x>8.25 +x>8.3 +x>8.35 +x>8.4 +x>8.4,x<6.6 +x>8.45 +x>8.5 +x>8.55 +x>8.6 +x>8.65 +x>8.7 +x>8.75 +x>8.8 +x>8.8,x<7.2 +x>8.85 +x>8.9 +x>8.95 +x>80 +x>80.5 +x>80\frac{1}{2} +x>80\frac{1}{4} +x>81 +x>81.25 +x>81.5 +x>81.75 +x>81\frac{1}{2} +x>81\frac{1}{4} +x>81\frac{3}{4} +x>82.25 +x>82.5 +x>82.75 +x>82\frac{1}{2} +x>82\frac{1}{4} +x>82\frac{3}{4} +x>83.5 +x>83.75 +x>83\frac{1}{2} +x>83\frac{1}{4} +x>83\frac{3}{4} +x>84.75 +x>84\frac{1}{2} +x>84\frac{3}{4} +x>84\frac{75}{100} +x>86.5 +x>86\frac{1}{2} +x>87.5 +x>87\frac{1}{2} +x>88 +x>88.5 +x>89 +x>89.5 +x>89\frac{1}{2} +x>8Ux>10 +x>8\div2 +x>8\div4 +x>8\frac{1}{2} +x>8\frac{1}{4} +x>8\frac{3}{4} +x>8\frac{9}{11} +x>8\left(-4\right) +x>8\left(-5\right) +x>8\text{ or } x<4 +x>8\times-2 +x>8\times\left(-9\right) +x>9 +x>9,-2x>-8 +x>9,x<-1 +x>9,x<-2 +x>9,x<-5 +x>9,x<-9 +x>9,x<0 +x>9,x<1 +x>9,x<2 +x>9,x<4 +x>9,x<8 +x>9-3 +x>9-8 +x>9.05 +x>9.1 +x>9.15 +x>9.2 +x>9.25 +x>9.3 +x>9.35 +x>9.4 +x>9.45 +x>9.5 +x>9.55 +x>9.6 +x>9.65 +x>9.7 +x>9.7,x<8.3 +x>9.75 +x>9.8 +x>9.85 +x>9.875 +x>9.9 +x>9.95 +x>9.\overline{8} +x>90 +x>90\frac{1}{2} +x>91.5 +x>91\frac{1}{2} +x>91\frac{1}{4} +x>91\frac{3}{4} +x>92.5 +x>92\frac{1}{2} +x>93 +x>93.25 +x>93.5 +x>93\frac{1}{2} +x>94.5 +x>95\frac{1}{2} +x>96 +x>97\frac{1}{2} +x>98\div69 +x>99.5 +x>99\frac{1}{2} +x>9\div-3 +x>9\frac{1}{2} +x>9\frac{1}{4} +x>9\frac{3}{4} +x>9\frac{5}{10} +x>9\frac{6}{7} +x>9\times-5 +x>9\times-6 +x>9\times\left(-8\right) +x>=-1 +x>=10 +x>=3 +x>=5 +x>=8 +x>V +x>\frac{-0}{5} +x>\frac{-102}{293} +x>\frac{-1088}{136} +x>\frac{-10}{-7} +x>\frac{-10}{-9} +x>\frac{-10}{19} +x>\frac{-11}{-5} +x>\frac{-11}{-6} +x>\frac{-11}{14} +x>\frac{-11}{3} +x>\frac{-11}{4} +x>\frac{-11}{8} +x>\frac{-128}{16} +x>\frac{-12}{-12} +x>\frac{-12}{-5} +x>\frac{-12}{-7} +x>\frac{-12}{3} +x>\frac{-13}{4} +x>\frac{-1404}{50} +x>\frac{-140}{4} +x>\frac{-144}{72} +x>\frac{-14}{-24} +x>\frac{-14}{2} +x>\frac{-150}{-20} +x>\frac{-150}{25} +x>\frac{-1530}{44} +x>\frac{-15}{2} +x>\frac{-15}{3} +x>\frac{-15}{4} +x>\frac{-15}{5} +x>\frac{-168}{6} +x>\frac{-16}{4} +x>\frac{-1792}{113} +x>\frac{-17}{-14} +x>\frac{-17}{-17} +x>\frac{-17}{2} +x>\frac{-187}{307} +x>\frac{-189}{27} +x>\frac{-189}{72} +x>\frac{-18}{3} +x>\frac{-18}{4} +x>\frac{-18}{6} +x>\frac{-192}{48} +x>\frac{-196}{42} +x>\frac{-19}{-12} +x>\frac{-19}{-28} +x>\frac{-1}{-3} +x>\frac{-1}{15} +x>\frac{-1}{17} +x>\frac{-1}{19} +x>\frac{-1}{2} +x>\frac{-1}{4} +x>\frac{-2070}{414} +x>\frac{-20}{-12} +x>\frac{-20}{-37} +x>\frac{-20}{-4} +x>\frac{-20}{10} +x>\frac{-20}{4} +x>\frac{-210}{6} +x>\frac{-21}{3} +x>\frac{-21}{4} +x>\frac{-21}{6} +x>\frac{-21}{8} +x>\frac{-22}{-18} +x>\frac{-22}{-8} +x>\frac{-238}{34} +x>\frac{-23}{-19} +x>\frac{-23}{4} +x>\frac{-24}{-21} +x>\frac{-24}{2} +x>\frac{-24}{6} +x>\frac{-24}{8} +x>\frac{-25}{-5} +x>\frac{-25}{4} +x>\frac{-26}{-34} +x>\frac{-26}{8} +x>\frac{-27}{4} +x>\frac{-28}{4} +x>\frac{-291}{97} +x>\frac{-29}{-16} +x>\frac{-2^2\times3}{2\times3} +x>\frac{-2}{2} +x>\frac{-2}{3} +x>\frac{-2}{9} +x>\frac{-30}{-20} +x>\frac{-30}{-22} +x>\frac{-30}{-3} +x>\frac{-30}{-5} +x>\frac{-30}{15} +x>\frac{-30}{3} +x>\frac{-30}{6} +x>\frac{-31}{6} +x>\frac{-31}{8} +x>\frac{-32}{8} +x>\frac{-336}{56} +x>\frac{-35}{7} +x>\frac{-35}{8} +x>\frac{-372}{186} +x>\frac{-39}{-19} +x>\frac{-3}{14} +x>\frac{-3}{17} +x>\frac{-3}{2} +x>\frac{-3}{3} +x>\frac{-3}{4} +x>\frac{-3}{8} +x>\frac{-3}{w} +x>\frac{-40}{-23} +x>\frac{-40}{10} +x>\frac{-40}{5} +x>\frac{-420}{10} +x>\frac{-42}{1} +x>\frac{-42}{6} +x>\frac{-44}{12} +x>\frac{-45}{4} +x>\frac{-48}{16} +x>\frac{-48}{2} +x>\frac{-4}{-18} +x>\frac{-4}{2} +x>\frac{-4}{4} +x>\frac{-4}{5} +x>\frac{-4}{9} +x>\frac{-54}{2} +x>\frac{-54}{4} +x>\frac{-54}{6} +x>\frac{-58}{8} +x>\frac{-5}{-9} +x>\frac{-5}{2} +x>\frac{-5}{3}\text{ and } x<4 +x>\frac{-5}{4} +x>\frac{-5}{5} +x>\frac{-5}{6} +x>\frac{-5}{8} +x>\frac{-6+24}{2} +x>\frac{-608}{76} +x>\frac{-63}{24} +x>\frac{-666}{111} +x>\frac{-690}{115} +x>\frac{-6}{-2} +x>\frac{-6}{-36} +x>\frac{-6}{-5} +x>\frac{-6}{2} +x>\frac{-6}{6} +x>\frac{-6}{7} +x>\frac{-7+\sqrt{17}}{8},x<\frac{-7-\sqrt{17}}{8} +x>\frac{-702}{25} +x>\frac{-72}{12} +x>\frac{-72}{4} +x>\frac{-765}{22} +x>\frac{-78}{26} +x>\frac{-790}{158} +x>\frac{-7}{-18} +x>\frac{-7}{-1} +x>\frac{-7}{-5} +x>\frac{-7}{-6} +x>\frac{-7}{2} +x>\frac{-7}{4} +x>\frac{-84}{4} +x>\frac{-8}{-5} +x>\frac{-8}{-7} +x>\frac{-8}{4} +x>\frac{-8}{9} +x>\frac{-9+\sqrt{41}}{4}\text{ or } x<\frac{-9-\sqrt{41}}{4} +x>\frac{-90}{15} +x>\frac{-96}{3} +x>\frac{-9}{-3} +x>\frac{-9}{-7} +x>\frac{-9}{12} +x>\frac{-9}{2} +x>\frac{-9}{4} +x>\frac{-9}{6} +x>\frac{-9}{9} +x>\frac{0}{-1} +x>\frac{0}{-5} +x>\frac{0}{-7} +x>\frac{0}{10} +x>\frac{0}{125} +x>\frac{0}{12} +x>\frac{0}{1} +x>\frac{0}{20} +x>\frac{0}{25} +x>\frac{0}{2} +x>\frac{0}{3} +x>\frac{0}{4} +x>\frac{0}{5} +x>\frac{0}{6} +x>\frac{0}{7} +x>\frac{0}{8} +x>\frac{0}{9} +x>\frac{1.6}{2} +x>\frac{10.3}{4} +x>\frac{10.3}{5} +x>\frac{10.4}{2} +x>\frac{10.4}{5} +x>\frac{10.6}{5} +x>\frac{10.8}{4} +x>\frac{10.8}{5} +x>\frac{10.9}{4} +x>\frac{1001}{64} +x>\frac{100}{11} +x>\frac{100}{13} +x>\frac{100}{20} +x>\frac{100}{51} +x>\frac{100}{69} +x>\frac{100}{99} +x>\frac{101}{15} +x>\frac{101}{17} +x>\frac{101}{20} +x>\frac{101}{2} +x>\frac{101}{4} +x>\frac{102}{217} +x>\frac{102}{7} +x>\frac{103}{13} +x>\frac{103}{2} +x>\frac{103}{4} +x>\frac{103}{5} +x>\frac{1040}{2.60} +x>\frac{104}{8} +x>\frac{1056}{161} +x>\frac{1056}{181} +x>\frac{105}{101} +x>\frac{105}{102} +x>\frac{105}{23} +x>\frac{105}{2} +x>\frac{105}{31} +x>\frac{105}{34} +x>\frac{105}{4} +x>\frac{105}{50} +x>\frac{105}{58} +x>\frac{105}{59} +x>\frac{105}{67} +x>\frac{105}{73} +x>\frac{105}{76} +x>\frac{105}{7} +x>\frac{105}{82} +x>\frac{105}{83} +x>\frac{107}{16} +x>\frac{107}{17} +x>\frac{107}{19} +x>\frac{107}{2} +x>\frac{107}{4} +x>\frac{107}{50} +x>\frac{107}{5} +x>\frac{107}{8} +x>\frac{108-3y}{2} +x>\frac{1080}{2.7} +x>\frac{1080}{3.6} +x>\frac{108}{107} +x>\frac{108}{115} +x>\frac{108}{77} +x>\frac{108}{83} +x>\frac{109}{2} +x>\frac{109}{4} +x>\frac{10}{-2} +x>\frac{10}{-5} +x>\frac{10}{13} +x>\frac{10}{15} +x>\frac{10}{17} +x>\frac{10}{19} +x>\frac{10}{22} +x>\frac{10}{23} +x>\frac{10}{2} +x>\frac{10}{33} +x>\frac{10}{4} +x>\frac{10}{5} +x>\frac{10}{6} +x>\frac{10}{7} +x>\frac{10}{9} +x>\frac{11.1}{4} +x>\frac{11.1}{5} +x>\frac{11.2}{2} +x>\frac{11.4}{4} +x>\frac{11.5}{2} +x>\frac{11.6}{2} +x>\frac{11.6}{4} +x>\frac{11.7}{2} +x>\frac{11.9}{2} +x>\frac{110}{107} +x>\frac{110}{116} +x>\frac{110}{125} +x>\frac{110}{13} +x>\frac{110}{148} +x>\frac{110}{17} +x>\frac{110}{20} +x>\frac{110}{27} +x>\frac{110}{30} +x>\frac{110}{41} +x>\frac{110}{51} +x>\frac{110}{57} +x>\frac{110}{89} +x>\frac{110}{94} +x>\frac{110}{9} +x>\frac{111}{40} +x>\frac{111}{4} +x>\frac{111}{50} +x>\frac{1120}{237} +x>\frac{112}{117} +x>\frac{112}{27} +x>\frac{112}{29} +x>\frac{112}{39} +x>\frac{112}{53} +x>\frac{112}{73} +x>\frac{112}{79} +x>\frac{112}{99} +x>\frac{113}{4} +x>\frac{113}{8} +x>\frac{113}{9} +x>\frac{1140}{191} +x>\frac{1140}{193} +x>\frac{115}{12} +x>\frac{115}{13} +x>\frac{115}{19} +x>\frac{115}{4} +x>\frac{115}{8} +x>\frac{1176}{196} +x>\frac{117}{11} +x>\frac{117}{17} +x>\frac{117}{20} +x>\frac{117}{2} +x>\frac{117}{40} +x>\frac{117}{4} +x>\frac{118}{13} +x>\frac{118}{9} +x>\frac{11}{10} +x>\frac{11}{12} +x>\frac{11}{13} +x>\frac{11}{14} +x>\frac{11}{15} +x>\frac{11}{16} +x>\frac{11}{19} +x>\frac{11}{21} +x>\frac{11}{26} +x>\frac{11}{2} +x>\frac{11}{35} +x>\frac{11}{3} +x>\frac{11}{4} +x>\frac{11}{5} +x>\frac{11}{6} +x>\frac{11}{7} +x>\frac{11}{8} +x>\frac{11}{9} +x>\frac{12.1}{5} +x>\frac{12.3}{4} +x>\frac{12.4}{5} +x>\frac{12.5}{2} +x>\frac{12.5}{4} +x>\frac{12.5}{5} +x>\frac{12.6}{5} +x>\frac{12.7}{5} +x>\frac{12.9}{2} +x>\frac{120-3y}{2} +x>\frac{120}{103} +x>\frac{120}{10} +x>\frac{120}{121} +x>\frac{120}{123} +x>\frac{120}{143} +x>\frac{120}{19} +x>\frac{120}{38} +x>\frac{120}{39} +x>\frac{120}{3} +x>\frac{120}{46} +x>\frac{120}{47} +x>\frac{120}{49} +x>\frac{120}{62} +x>\frac{120}{63} +x>\frac{120}{79} +x>\frac{120}{83} +x>\frac{120}{9} +x>\frac{1211}{326} +x>\frac{121}{13} +x>\frac{121}{4} +x>\frac{121}{50} +x>\frac{122}{10} +x>\frac{123}{20} +x>\frac{123}{2} +x>\frac{124}{11} +x>\frac{124}{13} +x>\frac{125}{19} +x>\frac{125}{2} +x>\frac{125}{4} +x>\frac{125}{6} +x>\frac{125}{7} +x>\frac{125}{9} +x>\frac{126}{109} +x>\frac{126}{137} +x>\frac{126}{146} +x>\frac{126}{178} +x>\frac{126}{23} +x>\frac{126}{29} +x>\frac{126}{37} +x>\frac{126}{38} +x>\frac{126}{62} +x>\frac{126}{67} +x>\frac{126}{71} +x>\frac{126}{94} +x>\frac{126}{97} +x>\frac{127}{16} +x>\frac{127}{4} +x>\frac{127}{50} +x>\frac{128.5}{2} +x>\frac{12880}{3220} +x>\frac{128}{11} +x>\frac{128}{175} +x>\frac{128}{3} +x>\frac{128}{7} +x>\frac{129}{4} +x>\frac{12}{11} +x>\frac{12}{13} +x>\frac{12}{17} +x>\frac{12}{20} +x>\frac{12}{21} +x>\frac{12}{28} +x>\frac{12}{29} +x>\frac{12}{2} +x>\frac{12}{3} +x>\frac{12}{41} +x>\frac{12}{49} +x>\frac{12}{4\sqrt{2}} +x>\frac{12}{5} +x>\frac{12}{6} +x>\frac{12}{7} +x>\frac{12}{\sqrt{16}\sqrt{2}} +x>\frac{12}{\sqrt{32}} +x>\frac{12}{\sqrt{4}\sqrt{8}} +x>\frac{13.1}{4} +x>\frac{13.3}{4} +x>\frac{13.3}{5} +x>\frac{13.5}{1} +x>\frac{13.5}{4} +x>\frac{13.6}{2} +x>\frac{13.7}{2} +x>\frac{13.9}{5} +x>\frac{130}{17} +x>\frac{131}{20} +x>\frac{131}{3} +x>\frac{131}{4} +x>\frac{132}{109} +x>\frac{132}{115} +x>\frac{132}{127} +x>\frac{132}{148} +x>\frac{132}{161} +x>\frac{132}{20} +x>\frac{132}{31} +x>\frac{132}{34} +x>\frac{132}{71} +x>\frac{132}{76} +x>\frac{133}{2} +x>\frac{133}{4} +x>\frac{134}{7} +x>\frac{135}{118} +x>\frac{135}{2} +x>\frac{135}{4} +x>\frac{135}{53} +x>\frac{135}{59} +x>\frac{135}{9} +x>\frac{136}{3} +x>\frac{136}{8} +x>\frac{137}{3} +x>\frac{137}{40} +x>\frac{137}{4} +x>\frac{137}{5} +x>\frac{138}{19} +x>\frac{139}{12} +x>\frac{139}{15} +x>\frac{139}{40} +x>\frac{139}{4} +x>\frac{13}{10} +x>\frac{13}{11} +x>\frac{13}{14} +x>\frac{13}{15} +x>\frac{13}{16} +x>\frac{13}{18} +x>\frac{13}{19} +x>\frac{13}{1} +x>\frac{13}{21} +x>\frac{13}{23} +x>\frac{13}{24} +x>\frac{13}{27} +x>\frac{13}{29} +x>\frac{13}{2} +x>\frac{13}{31} +x>\frac{13}{35} +x>\frac{13}{37} +x>\frac{13}{3} +x>\frac{13}{40} +x>\frac{13}{4} +x>\frac{13}{7} +x>\frac{13}{8} +x>\frac{13}{9} +x>\frac{14.2}{5} +x>\frac{14.3}{4} +x>\frac{14.4}{5} +x>\frac{14.9}{4} +x>\frac{140}{101} +x>\frac{140}{109} +x>\frac{140}{131} +x>\frac{140}{14} +x>\frac{140}{163} +x>\frac{140}{167} +x>\frac{140}{19} +x>\frac{140}{39} +x>\frac{140}{3} +x>\frac{140}{41} +x>\frac{140}{4} +x>\frac{140}{53} +x>\frac{140}{57} +x>\frac{140}{65} +x>\frac{140}{71} +x>\frac{140}{73} +x>\frac{140}{79} +x>\frac{140}{83} +x>\frac{140}{87} +x>\frac{140}{99} +x>\frac{141}{2} +x>\frac{141}{4} +x>\frac{142}{11} +x>\frac{142}{13} +x>\frac{143}{20} +x>\frac{143}{2} +x>\frac{143}{4} +x>\frac{144}{100} +x>\frac{144}{107} +x>\frac{144}{115} +x>\frac{144}{14} +x>\frac{144}{155} +x>\frac{144}{17} +x>\frac{144}{31} +x>\frac{144}{49} +x>\frac{144}{7} +x>\frac{144}{8} +x>\frac{144}{95} +x>\frac{1450}{2.9} +x>\frac{145}{2} +x>\frac{1470}{53} +x>\frac{147}{13} +x>\frac{147}{2} +x>\frac{147}{40} +x>\frac{147}{4} +x>\frac{147}{55} +x>\frac{147}{71} +x>\frac{147}{89} +x>\frac{1480}{3.7} +x>\frac{149}{19} +x>\frac{149}{40} +x>\frac{14}{-7} +x>\frac{14}{13} +x>\frac{14}{15} +x>\frac{14}{16} +x>\frac{14}{17} +x>\frac{14}{19} +x>\frac{14}{2} +x>\frac{14}{30} +x>\frac{14}{4} +x>\frac{14}{5} +x>\frac{14}{8} +x>\frac{15.5}{4} +x>\frac{15.6}{5} +x>\frac{15.7}{2} +x>\frac{15.7}{4} +x>\frac{15.8}{4} +x>\frac{150}{11} +x>\frac{150}{121} +x>\frac{150}{20} +x>\frac{150}{77} +x>\frac{150}{89} +x>\frac{151}{2} +x>\frac{151}{4} +x>\frac{1520}{19} +x>\frac{152}{360} +x>\frac{152}{7} +x>\frac{152}{9} +x>\frac{153}{11} +x>\frac{153}{4} +x>\frac{154}{119} +x>\frac{154}{11} +x>\frac{154}{131} +x>\frac{154}{136} +x>\frac{154}{173} +x>\frac{154}{195} +x>\frac{154}{19} +x>\frac{154}{20} +x>\frac{154}{31} +x>\frac{154}{59} +x>\frac{154}{67} +x>\frac{154}{79} +x>\frac{156}{13} +x>\frac{156}{213} +x>\frac{157}{11} +x>\frac{157}{7} +x>\frac{1596}{228} +x>\frac{159}{20} +x>\frac{15}{10} +x>\frac{15}{11} +x>\frac{15}{14} +x>\frac{15}{16} +x>\frac{15}{17} +x>\frac{15}{19} +x>\frac{15}{2} +x>\frac{15}{3} +x>\frac{15}{4} +x>\frac{15}{5} +x>\frac{15}{6} +x>\frac{15}{7} +x>\frac{15}{8} +x>\frac{16.3}{4} +x>\frac{16.4}{5} +x>\frac{16.6}{5} +x>\frac{16.7}{5} +x>\frac{16.8}{2} +x>\frac{1600}{16} +x>\frac{160}{11} +x>\frac{160}{13} +x>\frac{160}{27} +x>\frac{160}{33} +x>\frac{160}{39} +x>\frac{160}{71} +x>\frac{160}{9} +x>\frac{161}{23} +x>\frac{161}{2} +x>\frac{161}{4} +x>\frac{161}{50} +x>\frac{162}{13} +x>\frac{162}{19} +x>\frac{163}{2} +x>\frac{163}{5} +x>\frac{164}{7} +x>\frac{165}{123} +x>\frac{165}{127} +x>\frac{165}{128} +x>\frac{165}{134} +x>\frac{165}{156} +x>\frac{165}{16} +x>\frac{165}{2} +x>\frac{165}{42} +x>\frac{165}{62} +x>\frac{165}{73} +x>\frac{165}{89} +x>\frac{167}{2} +x>\frac{168}{101} +x>\frac{168}{113} +x>\frac{168}{117} +x>\frac{168}{19} +x>\frac{168}{21} +x>\frac{168}{24} +x>\frac{168}{37} +x>\frac{168}{47} +x>\frac{168}{79} +x>\frac{168}{83} +x>\frac{168}{89} +x>\frac{168}{93} +x>\frac{168}{95} +x>\frac{169}{2} +x>\frac{169}{3} +x>\frac{169}{4} +x>\frac{16}{-2} +x>\frac{16}{-8} +x>\frac{16}{14} +x>\frac{16}{17} +x>\frac{16}{19} +x>\frac{16}{21} +x>\frac{16}{23} +x>\frac{16}{31} +x>\frac{16}{34} +x>\frac{16}{37} +x>\frac{16}{3} +x>\frac{16}{4} +x>\frac{16}{5} +x>\frac{16}{8} +x>\frac{17.3}{2} +x>\frac{17.3}{5} +x>\frac{17.4}{5} +x>\frac{17.7}{4} +x>\frac{17.9}{4} +x>\frac{170}{19} +x>\frac{170}{20} +x>\frac{171}{2} +x>\frac{171}{9} +x>\frac{172}{7} +x>\frac{173}{2} +x>\frac{173}{4} +x>\frac{174}{19} +x>\frac{174}{50} +x>\frac{175} {18} +x>\frac{175}{10} +x>\frac{175}{29} +x>\frac{175}{2} +x>\frac{175}{46} +x>\frac{175}{4} +x>\frac{175}{51} +x>\frac{175}{71} +x>\frac{175}{73} +x>\frac{175}{74} +x>\frac{175}{76} +x>\frac{175}{97} +x>\frac{175}{99} +x>\frac{175}{9} +x>\frac{1760}{22} +x>\frac{176}{103} +x>\frac{176}{131} +x>\frac{176}{135} +x>\frac{176}{137} +x>\frac{176}{51} +x>\frac{176}{63} +x>\frac{176}{69} +x>\frac{176}{73} +x>\frac{176}{89} +x>\frac{177}{4} +x>\frac{177}{7} +x>\frac{178}{11} +x>\frac{178}{17} +x>\frac{179}{2} +x>\frac{179}{4} +x>\frac{17}{12} +x>\frac{17}{13} +x>\frac{17}{14} +x>\frac{17}{16} +x>\frac{17}{18} +x>\frac{17}{19} +x>\frac{17}{20} +x>\frac{17}{21} +x>\frac{17}{27} +x>\frac{17}{2} +x>\frac{17}{36} +x>\frac{17}{3} +x>\frac{17}{4} +x>\frac{17}{5} +x>\frac{17}{6} +x>\frac{17}{8} +x>\frac{17}{9} +x>\frac{18.1}{5} +x>\frac{18.2}{4} +x>\frac{18.3}{4} +x>\frac{18.3}{5} +x>\frac{18.4}{2} +x>\frac{18.5}{2} +x>\frac{18.6}{2} +x>\frac{18.6}{5} +x>\frac{18.8}{4} +x>\frac{18.8}{5} +x>\frac{18.9}{2} +x>\frac{180}{103} +x>\frac{180}{11} +x>\frac{180}{127} +x>\frac{180}{131} +x>\frac{180}{143} +x>\frac{180}{161} +x>\frac{180}{167} +x>\frac{180}{17} +x>\frac{180}{199} +x>\frac{180}{30} +x>\frac{180}{47} +x>\frac{180}{59} +x>\frac{180}{61} +x>\frac{180}{67} +x>\frac{180}{71} +x>\frac{180}{73} +x>\frac{180}{79} +x>\frac{180}{89} +x>\frac{180}{97} +x>\frac{181}{2} +x>\frac{181}{40} +x>\frac{181}{4} +x>\frac{1820}{123} +x>\frac{182}{19} +x>\frac{182}{59} +x>\frac{183}{13} +x>\frac{183}{40} +x>\frac{183}{5} +x>\frac{184}{35}\times70\div92 +x>\frac{184}{35}\times\frac{70}{92} +x>\frac{185}{13} +x>\frac{185}{4} +x>\frac{1870}{105} +x>\frac{1870}{64} +x>\frac{187}{155} +x>\frac{187}{4} +x>\frac{187}{9} +x>\frac{188}{13} +x>\frac{188}{5} +x>\frac{189}{100} +x>\frac{189}{136} +x>\frac{189}{155} +x>\frac{189}{40} +x>\frac{189}{46} +x>\frac{189}{71} +x>\frac{189}{76} +x>\frac{189}{83} +x>\frac{18} {25} +x>\frac{18}{-3} +x>\frac{18}{-9} +x>\frac{18}{12} +x>\frac{18}{14} +x>\frac{18}{15} +x>\frac{18}{17} +x>\frac{18}{19} +x>\frac{18}{24} +x>\frac{18}{25} +x>\frac{18}{29} +x>\frac{18}{2} +x>\frac{18}{3} +x>\frac{18}{41} +x>\frac{18}{4} +x>\frac{18}{6} +x>\frac{18}{7} +x>\frac{18}{9} +x>\frac{19.1}{4} +x>\frac{19.1}{5} +x>\frac{19.3}{4} +x>\frac{19.4}{2} +x>\frac{19.7}{5} +x>\frac{19.8}{4} +x>\frac{19.8}{5} +x>\frac{190}{20} +x>\frac{191}{17} +x>\frac{191}{2} +x>\frac{192}{121} +x>\frac{192}{61} +x>\frac{193}{14} +x>\frac{193}{2} +x>\frac{193}{4} +x>\frac{193}{9} +x>\frac{194}{11} +x>\frac{195}{15} +x>\frac{195}{2} +x>\frac{195}{4} +x>\frac{195}{7} +x>\frac{196}{57} +x>\frac{197}{4} +x>\frac{1989}{310} +x>\frac{198}{107} +x>\frac{198}{113} +x>\frac{198}{124} +x>\frac{198}{146} +x>\frac{198}{169} +x>\frac{198}{185} +x>\frac{198}{193} +x>\frac{198}{19} +x>\frac{198}{41} +x>\frac{198}{46} +x>\frac{198}{89} +x>\frac{19}{11} +x>\frac{19}{12} +x>\frac{19}{13} +x>\frac{19}{15} +x>\frac{19}{16} +x>\frac{19}{17} +x>\frac{19}{21} +x>\frac{19}{27} +x>\frac{19}{2} +x>\frac{19}{32} +x>\frac{19}{33} +x>\frac{19}{34} +x>\frac{19}{35} +x>\frac{19}{41} +x>\frac{19}{4} +x>\frac{19}{8} +x>\frac{19}{9} +x>\frac{1x}{-4}-\frac{11}{-8} +x>\frac{1}{10} +x>\frac{1}{11} +x>\frac{1}{12} +x>\frac{1}{13} +x>\frac{1}{14} +x>\frac{1}{17} +x>\frac{1}{18} +x>\frac{1}{19} +x>\frac{1}{20} +x>\frac{1}{23} +x>\frac{1}{26} +x>\frac{1}{2} +x>\frac{1}{32} +x>\frac{1}{32},x<1024 +x>\frac{1}{35} +x>\frac{1}{3} +x>\frac{1}{4.5} +x>\frac{1}{4} +x>\frac{1}{4}-\frac{5}{4} +x>\frac{1}{6} +x>\frac{1}{7} +x>\frac{1}{8} +x>\frac{1}{9} +x>\frac{2.1}{4} +x>\frac{2.1}{5} +x>\frac{2.4}{5} +x>\frac{2.6}{5} +x>\frac{2.9}{4} +x>\frac{2.9}{5} +x>\frac{20.2}{5} +x>\frac{20.3}{5} +x>\frac{20.7}{4} +x>\frac{20.7}{5} +x>\frac{200}{103} +x>\frac{200}{11} +x>\frac{200}{127} +x>\frac{200}{30} +x>\frac{200}{3} +x>\frac{200}{61} +x>\frac{200}{69} +x>\frac{200}{89} +x>\frac{2016}{59} +x>\frac{201}{20} +x>\frac{201}{44}\div\frac{67}{44} +x>\frac{201}{4} +x>\frac{202}{9} +x>\frac{203}{9} +x>\frac{204}{319} +x>\frac{205}{17} +x>\frac{205}{2} +x>\frac{206}{7} +x>\frac{207}{4} +x>\frac{2090}{185} +x>\frac{209}{2} +x>\frac{209}{329} +x>\frac{209}{6} +x>\frac{20}{-5} +x>\frac{20}{10} +x>\frac{20}{17} +x>\frac{20}{20} +x>\frac{20}{21} +x>\frac{20}{23} +x>\frac{20}{28} +x>\frac{20}{31} +x>\frac{20}{32} +x>\frac{20}{38} +x>\frac{20}{3} +x>\frac{20}{47} +x>\frac{20}{4} +x>\frac{20}{63} +x>\frac{20}{7} +x>\frac{20}{9} +x>\frac{21-15x\div2}{8} +x>\frac{2100}{21} +x>\frac{210}{103} +x>\frac{210}{105} +x>\frac{210}{109} +x>\frac{210}{123} +x>\frac{210}{143} +x>\frac{210}{149} +x>\frac{210}{20} +x>\frac{210}{5} +x>\frac{210}{79} +x>\frac{210}{83} +x>\frac{210}{89} +x>\frac{210}{94} +x>\frac{212}{7} +x>\frac{212}{9} +x>\frac{213}{10} +x>\frac{213}{2} +x>\frac{213}{4} +x>\frac{214}{5} +x>\frac{215}{20} +x>\frac{215}{2} +x>\frac{216}{61} +x>\frac{216}{91} +x>\frac{218}{17} +x>\frac{219}{7} +x>\frac{21} {8} +x>\frac{21}{13} +x>\frac{21}{14} +x>\frac{21}{15} +x>\frac{21}{17} +x>\frac{21}{19} +x>\frac{21}{20} +x>\frac{21}{23} +x>\frac{21}{25} +x>\frac{21}{26} +x>\frac{21}{2} +x>\frac{21}{34} +x>\frac{21}{3} +x>\frac{21}{40} +x>\frac{21}{4} +x>\frac{21}{50} +x>\frac{21}{53} +x>\frac{21}{6} +x>\frac{21}{7} +x>\frac{21}{8} +x>\frac{220}{109} +x>\frac{220}{137} +x>\frac{220}{142} +x>\frac{220}{153} +x>\frac{220}{189} +x>\frac{220}{29} +x>\frac{220}{30} +x>\frac{220}{57} +x>\frac{220}{71} +x>\frac{220}{81} +x>\frac{221}{2} +x>\frac{223}{12} +x>\frac{223}{16} +x>\frac{223}{4} +x>\frac{223}{8} +x>\frac{2240}{28} +x>\frac{224}{135} +x>\frac{224}{16} +x>\frac{224}{59} +x>\frac{224}{79} +x>\frac{224}{99} +x>\frac{225}{121} +x>\frac{225}{149} +x>\frac{225}{2} +x>\frac{225}{8} +x>\frac{2268}{89} +x>\frac{227}{2} +x>\frac{229}{16} +x>\frac{22}{17} +x>\frac{22}{19} +x>\frac{22}{23} +x>\frac{22}{25} +x>\frac{22}{27} +x>\frac{22}{31} +x>\frac{22}{3} +x>\frac{23.5}{1} +x>\frac{231}{109} +x>\frac{231}{115} +x>\frac{231}{116} +x>\frac{231}{122} +x>\frac{231}{137} +x>\frac{231}{145} +x>\frac{231}{194} +x>\frac{231}{38} +x>\frac{231}{43} +x>\frac{231}{4} +x>\frac{231}{58} +x>\frac{231}{61} +x>\frac{231}{89} +x>\frac{233}{19} +x>\frac{233}{2} +x>\frac{233}{4} +x>\frac{234}{39} +x>\frac{235}{14} +x>\frac{235}{2} +x>\frac{237}{17} +x>\frac{238}{14} +x>\frac{23}{11} +x>\frac{23}{15} +x>\frac{23}{17} +x>\frac{23}{19} +x>\frac{23}{24} +x>\frac{23}{25} +x>\frac{23}{27} +x>\frac{23}{29} +x>\frac{23}{2} +x>\frac{23}{31} +x>\frac{23}{32} +x>\frac{23}{33} +x>\frac{23}{36} +x>\frac{23}{37} +x>\frac{23}{4} +x>\frac{23}{50} +x>\frac{23}{5} +x>\frac{23}{8} +x>\frac{240}{109} +x>\frac{240}{48} +x>\frac{240}{53} +x>\frac{240}{79} +x>\frac{241}{2} +x>\frac{2432}{235} +x>\frac{244}{20} +x>\frac{244}{3} +x>\frac{245}{114} +x>\frac{245}{127} +x>\frac{245}{2} +x>\frac{245}{39} +x>\frac{245}{43} +x>\frac{245}{78} +x>\frac{245}{83} +x>\frac{248}{13} +x>\frac{248}{31} +x>\frac{249}{16} +x>\frac{249}{4} +x>\frac{24}{11} +x>\frac{24}{13} +x>\frac{24}{15} +x>\frac{24}{17} +x>\frac{24}{19} +x>\frac{24}{20} +x>\frac{24}{21} +x>\frac{24}{23} +x>\frac{24}{25} +x>\frac{24}{31} +x>\frac{24}{3} +x>\frac{24}{4} +x>\frac{24}{5} +x>\frac{24}{6} +x>\frac{24}{7} +x>\frac{24}{8} +x>\frac{251}{13} +x>\frac{251}{4} +x>\frac{252-27x}{14} +x>\frac{252} {113} +x>\frac{252}{134} +x>\frac{252}{137} +x>\frac{252}{23} +x>\frac{252}{41} +x>\frac{252}{53} +x>\frac{252}{5} +x>\frac{252}{61} +x>\frac{252}{73} +x>\frac{252}{89} +x>\frac{253}{2} +x>\frac{253}{4} +x>\frac{253}{6} +x>\frac{253}{7} +x>\frac{255} {19} +x>\frac{255}{2} +x>\frac{255}{4} +x>\frac{255}{9} +x>\frac{257}{2} +x>\frac{257}{4} +x>\frac{259}{4} +x>\frac{25}{10} +x>\frac{25}{16} +x>\frac{25}{18} +x>\frac{25}{19} +x>\frac{25}{21} +x>\frac{25}{22} +x>\frac{25}{24} +x>\frac{25}{26} +x>\frac{25}{28} +x>\frac{25}{2} +x>\frac{25}{31} +x>\frac{25}{36} +x>\frac{25}{3} +x>\frac{25}{4} +x>\frac{25}{5} +x>\frac{25}{6} +x>\frac{25}{8} +x>\frac{260}{3} +x>\frac{261}{4} +x>\frac{263}{2} +x>\frac{264} {142} +x>\frac{264}{169} +x>\frac{264}{33} +x>\frac{264}{68} +x>\frac{264}{73} +x>\frac{264}{89} +x>\frac{264}{91} +x>\frac{264}{95} +x>\frac{265}{4} +x>\frac{267}{2} +x>\frac{268}{9} +x>\frac{269}{3} +x>\frac{26}{11} +x>\frac{26}{12} +x>\frac{26}{17} +x>\frac{26}{18} +x>\frac{26}{31} +x>\frac{26}{36} +x>\frac{26}{9} +x>\frac{270}{13} +x>\frac{270}{83} +x>\frac{270}{91} +x>\frac{270}{97} +x>\frac{270}{98} +x>\frac{2717}{68} +x>\frac{271}{19} +x>\frac{274}{13} +x>\frac{275}{101} +x>\frac{275}{113} +x>\frac{275}{119} +x>\frac{275}{152} +x>\frac{275}{182} +x>\frac{275}{78} +x>\frac{275}{7} +x>\frac{275}{96} +x>\frac{275}{97} +x>\frac{277}{13} +x>\frac{278}{9} +x>\frac{279}{11} +x>\frac{27}{-9} +x>\frac{27}{10} +x>\frac{27}{11} +x>\frac{27}{14} +x>\frac{27}{17} +x>\frac{27}{19} +x>\frac{27}{20} +x>\frac{27}{22} +x>\frac{27}{2} +x>\frac{27}{36} +x>\frac{27}{38} +x>\frac{27}{3} +x>\frac{27}{4} +x>\frac{27}{6} +x>\frac{27}{7} +x>\frac{27}{9} +x>\frac{280}{121} +x>\frac{280}{131} +x>\frac{280}{141} +x>\frac{280}{157} +x>\frac{280}{169} +x>\frac{280}{59} +x>\frac{280}{76} +x>\frac{280}{83} +x>\frac{280}{8} +x>\frac{280}{93} +x>\frac{281}{6} +x>\frac{281}{7} +x>\frac{282}{13} +x>\frac{283}{7} +x>\frac{285}{13} +x>\frac{287}{11} +x>\frac{287}{4} +x>\frac{287}{6} +x>\frac{2880}{18} +x>\frac{288}{107} +x>\frac{288}{161} +x>\frac{288}{55} +x>\frac{288}{65} +x>\frac{288}{7} +x>\frac{288}{95} +x>\frac{288}{97} +x>\frac{288}{9} +x>\frac{289}{4} +x>\frac{28}{-7} +x>\frac{28}{11} +x>\frac{28}{13} +x>\frac{28}{19} +x>\frac{28}{21} +x>\frac{28}{23} +x>\frac{28}{30} +x>\frac{28}{32} +x>\frac{28}{37} +x>\frac{28}{3} +x>\frac{28}{45} +x>\frac{28}{4} +x>\frac{28}{53} +x>\frac{28}{7} +x>\frac{29.5}{1} +x>\frac{291}{2} +x>\frac{293}{2} +x>\frac{293}{4} +x>\frac{293}{7} +x>\frac{294}{101} +x>\frac{294}{95} +x>\frac{295}{2} +x>\frac{295}{3} +x>\frac{295}{4} +x>\frac{297}{136} +x>\frac{297}{14} +x>\frac{297}{2} +x>\frac{297}{4} +x>\frac{298}{11} +x>\frac{2992}{67} +x>\frac{29}{10} +x>\frac{29}{14} +x>\frac{29}{16} +x>\frac{29}{17} +x>\frac{29}{19} +x>\frac{29}{20} +x>\frac{29}{22} +x>\frac{29}{27} +x>\frac{29}{2} +x>\frac{29}{33} +x>\frac{29}{4} +x>\frac{29}{6} +x>\frac{29}{7} +x>\frac{29}{8} +x>\frac{2x-11}{-8} +x>\frac{2x}{-8}-\frac{11}{-8} +x>\frac{2}{-3} +x>\frac{2}{-5} +x>\frac{2}{-7} +x>\frac{2}{-9} +x>\frac{2}{13} +x>\frac{2}{15} +x>\frac{2}{17} +x>\frac{2}{2} +x>\frac{2}{3} +x>\frac{2}{4} +x>\frac{2}{5} +x>\frac{2}{5}\text{ and } x<4 +x>\frac{2}{7}-\frac{2}{7} +x>\frac{2}{8} +x>\frac{2}{8}-\frac{10}{8} +x>\frac{2}{9} +x>\frac{3.1}{5} +x>\frac{3.2}{4.0} +x>\frac{3.2}{4} +x>\frac{3.2}{5} +x>\frac{3.5}{2} +x>\frac{3.5}{5} +x>\frac{3.6}{2} +x>\frac{3.6}{5} +x>\frac{3.9}{2} +x>\frac{3.9}{4} +x>\frac{30.5}{1} +x>\frac{300}{11} +x>\frac{301}{6} +x>\frac{302}{19} +x>\frac{303}{7} +x>\frac{3040}{201} +x>\frac{305}{6} +x>\frac{308}{103} +x>\frac{308}{113} +x>\frac{308}{47} +x>\frac{308}{61} +x>\frac{30}{10} +x>\frac{30}{12} +x>\frac{30}{13} +x>\frac{30}{15} +x>\frac{30}{20} +x>\frac{30}{21} +x>\frac{30}{22} +x>\frac{30}{29} +x>\frac{30}{31} +x>\frac{30}{37} +x>\frac{30}{43} +x>\frac{30}{47} +x>\frac{30}{49} +x>\frac{30}{5} +x>\frac{30}{61} +x>\frac{30}{6} +x>\frac{30}{8} +x>\frac{311}{8} +x>\frac{3120}{39} +x>\frac{314}{19} +x>\frac{315}{142} +x>\frac{315}{149} +x>\frac{315}{95} +x>\frac{317}{18} +x>\frac{318}{13} +x>\frac{318}{17} +x>\frac{318}{23} +x>\frac{31}{14} +x>\frac{31}{17} +x>\frac{31}{18} +x>\frac{31}{19} +x>\frac{31}{20} +x>\frac{31}{21} +x>\frac{31}{23} +x>\frac{31}{26} +x>\frac{31}{2} +x>\frac{31}{36} +x>\frac{31}{4} +x>\frac{31}{8} +x>\frac{320}{1.6} +x>\frac{320}{103} +x>\frac{320}{111} +x>\frac{320}{79} +x>\frac{321}{11} +x>\frac{321}{2} +x>\frac{321}{7} +x>\frac{3220}{23} +x>\frac{325}{4} +x>\frac{3264}{65} +x>\frac{327}{4} +x>\frac{328} {15} +x>\frac{328}{19} +x>\frac{329}{4} +x>\frac{32}{15} +x>\frac{32}{17} +x>\frac{32}{19} +x>\frac{32}{25} +x>\frac{32}{3} +x>\frac{32}{40} +x>\frac{32}{8} +x>\frac{330}{127} +x>\frac{330}{137} +x>\frac{330}{149} +x>\frac{330}{153} +x>\frac{330}{67} +x>\frac{330}{83} +x>\frac{331} {14} +x>\frac{331}{2} +x>\frac{333}{2} +x>\frac{333}{4} +x>\frac{335}{16} +x>\frac{335}{2} +x>\frac{335}{4} +x>\frac{336}{113} +x>\frac{336}{125} +x>\frac{336}{149} +x>\frac{336}{181} +x>\frac{336}{31} +x>\frac{336}{73} +x>\frac{336}{8} +x>\frac{337}{4} +x>\frac{339}{4} +x>\frac{33}{16} +x>\frac{33}{17} +x>\frac{33}{19} +x>\frac{33}{25} +x>\frac{33}{35} +x>\frac{33}{37} +x>\frac{33}{56} +x>\frac{33}{5} +x>\frac{33}{5},x>6\frac{3}{5} +x>\frac{33}{7} +x>\frac{3400}{17} +x>\frac{340}{37} +x>\frac{346}{19} +x>\frac{34}{12} +x>\frac{34}{19} +x>\frac{34}{21} +x>\frac{34}{25} +x>\frac{34}{5} +x>\frac{34}{7} +x>\frac{34}{9} +x>\frac{350} {36} +x>\frac{350}{101} +x>\frac{350}{143} +x>\frac{350}{69} +x>\frac{350}{97} +x>\frac{350}{99} +x>\frac{351}{103} +x>\frac{3525}{100} +x>\frac{352}{103} +x>\frac{352}{105} +x>\frac{352}{123} +x>\frac{352}{129} +x>\frac{353}{7} +x>\frac{354}{17} +x>\frac{356}{9} +x>\frac{35}{16} +x>\frac{35}{17} +x>\frac{35}{19} +x>\frac{35}{2} +x>\frac{35}{34} +x>\frac{35}{43} +x>\frac{35}{4} +x>\frac{35}{50} +x>\frac{35}{8} +x>\frac{35}{9} +x>\frac{3600}{35} +x>\frac{360}{1.80} +x>\frac{360}{103} +x>\frac{360}{109} +x>\frac{360}{113} +x>\frac{360}{131} +x>\frac{360}{151} +x>\frac{360}{179} +x>\frac{360}{59} +x>\frac{360}{73} +x>\frac{360}{8} +x>\frac{365}{2} +x>\frac{365}{4} +x>\frac{36}{121} +x>\frac{36}{14} +x>\frac{36}{15} +x>\frac{36}{17} +x>\frac{36}{23} +x>\frac{36}{25} +x>\frac{36}{47} +x>\frac{36}{4} +x>\frac{36}{5} +x>\frac{36}{61} +x>\frac{36}{67} +x>\frac{36}{6} +x>\frac{370}{19} +x>\frac{372}{17} +x>\frac{374}{21} +x>\frac{375}{2} +x>\frac{378}{185} +x>\frac{379}{20} +x>\frac{37} {24} +x>\frac{37}{11} +x>\frac{37}{12} +x>\frac{37}{23} +x>\frac{37}{26} +x>\frac{37}{31} +x>\frac{37}{8} +x>\frac{37}{9} +x>\frac{380}{1.90} +x>\frac{380}{3} +x>\frac{385}{115} +x>\frac{385}{116} +x>\frac{385}{117} +x>\frac{385}{129} +x>\frac{385}{134} +x>\frac{385}{177} +x>\frac{385}{182} +x>\frac{385}{191} +x>\frac{385}{43} +x>\frac{385}{58} +x>\frac{385}{74} +x>\frac{385}{93} +x>\frac{38} {6} +x>\frac{38}{17} +x>\frac{38}{5} +x>\frac{38}{9} +x>\frac{3900}{39} +x>\frac{392}{107} +x>\frac{392}{45} +x>\frac{393}{13} +x>\frac{396}{109} +x>\frac{396}{133} +x>\frac{396}{163} +x>\frac{396}{181} +x>\frac{396}{67} +x>\frac{396}{82} +x>\frac{396}{85} +x>\frac{399}{194} +x>\frac{39}{10} +x>\frac{39}{11} +x>\frac{39}{19} +x>\frac{39}{20} +x>\frac{39}{29} +x>\frac{39}{2} +x>\frac{39}{4} +x>\frac{3\left(-2+8\right)}{2} +x>\frac{3\left(32-y\right)}{2} +x>\frac{3\left(36-y\right)}{2} +x>\frac{3\left(40-y\right)}{2} +x>\frac{3\left(7-\frac{5x}{2}\right)}{8} +x>\frac{3} {4} +x>\frac{3}{-3} +x>\frac{3}{-4} +x>\frac{3}{-5} +x>\frac{3}{-8} +x>\frac{3}{10} +x>\frac{3}{11} +x>\frac{3}{1} +x>\frac{3}{23} +x>\frac{3}{2} +x>\frac{3}{2}\left(2\right) +x>\frac{3}{3} +x>\frac{3}{4} +x>\frac{3}{5} +x>\frac{3}{7} +x>\frac{4.3}{5} +x>\frac{4.4}{5} +x>\frac{4.5}{2} +x>\frac{4.5}{5} +x>\frac{4.6}{5} +x>\frac{4.7}{4} +x>\frac{4.8}{4} +x>\frac{4.8}{5} +x>\frac{4000}{25} +x>\frac{400}{140.8\overline{3}} +x>\frac{40}{-8} +x>\frac{40}{10} +x>\frac{40}{13} +x>\frac{40}{14} +x>\frac{40}{19} +x>\frac{40}{21} +x>\frac{40}{23} +x>\frac{40}{3} +x>\frac{40}{41} +x>\frac{40}{5} +x>\frac{40}{63} +x>\frac{40}{69} +x>\frac{40}{87} +x>\frac{40}{89} +x>\frac{418}{37} +x>\frac{41}{19} +x>\frac{41}{20} +x>\frac{41}{2} +x>\frac{41}{3} +x>\frac{41}{4} +x>\frac{420}{107} +x>\frac{420}{117} +x>\frac{420}{41} +x>\frac{4256}{109} +x>\frac{42}{106} +x>\frac{42}{11} +x>\frac{42}{23} +x>\frac{42}{25} +x>\frac{42}{35} +x>\frac{42}{43} +x>\frac{42}{6} +x>\frac{42}{7} +x>\frac{42}{95} +x>\frac{42}{9} +x>\frac{432} {187} +x>\frac{432}{161} +x>\frac{432}{43} +x>\frac{43}{10} +x>\frac{43}{17} +x>\frac{43}{2} +x>\frac{43}{3} +x>\frac{43}{4} +x>\frac{43}{9} +x>\frac{440}{103} +x>\frac{440}{107} +x>\frac{440}{109} +x>\frac{440}{119} +x>\frac{440}{129} +x>\frac{440}{17} +x>\frac{440}{65} +x>\frac{440}{83} +x>\frac{440}{89} +x>\frac{440}{97} +x>\frac{441}{134} +x>\frac{441}{139} +x>\frac{448}{127} +x>\frac{448}{51} +x>\frac{448}{87} +x>\frac{44}{15} +x>\frac{44}{19} +x>\frac{44}{23} +x>\frac{44}{73} +x>\frac{44}{83} +x>\frac{450}{9} +x>\frac{4522}{27} +x>\frac{45}{16} +x>\frac{45}{17} +x>\frac{45}{23} +x>\frac{45}{26} +x>\frac{45}{2} +x>\frac{45}{37} +x>\frac{45}{46} +x>\frac{45}{49} +x>\frac{45}{4} +x>\frac{45}{52} +x>\frac{45}{58} +x>\frac{45}{64} +x>\frac{45}{82} +x>\frac{45}{88} +x>\frac{45}{9} +x>\frac{4620}{33} +x>\frac{462}{115} +x>\frac{462}{125} +x>\frac{462}{149} +x>\frac{462}{181} +x>\frac{462}{205} +x>\frac{462}{91} +x>\frac{462}{95} +x>\frac{468}{78} +x>\frac{46}{11} +x>\frac{46}{15} +x>\frac{46}{17} +x>\frac{46}{50} +x>\frac{46}{5} +x>\frac{476}{319} +x>\frac{47}{11} +x>\frac{47}{2} +x>\frac{47}{3} +x>\frac{47}{4} +x>\frac{48.5}{1} +x>\frac{4800}{30} +x>\frac{480}{137} +x>\frac{480}{169} +x>\frac{48}{11} +x>\frac{48}{3} +x>\frac{48}{47} +x>\frac{48}{55} +x>\frac{48}{73} +x>\frac{48}{91} +x>\frac{490}{123} +x>\frac{490}{141} +x>\frac{490}{169} +x>\frac{4940}{57} +x>\frac{495}{149} +x>\frac{495}{164} +x>\frac{495}{167} +x>\frac{495}{49} +x>\frac{49}{-7} +x>\frac{49}{11} +x>\frac{49}{13} +x>\frac{49}{14} +x>\frac{49}{15} +x>\frac{49}{18} +x>\frac{49}{2} +x>\frac{49}{4} +x>\frac{49}{50} +x>\frac{49}{9} +x>\frac{4}{-5} +x>\frac{4}{-5}\text{ and }2\ge x +x>\frac{4}{-7} +x>\frac{4}{-9} +x>\frac{4}{13} +x>\frac{4}{142}\times55 +x>\frac{4}{142}\times\frac{55}{1} +x>\frac{4}{17} +x>\frac{4}{18} +x>\frac{4}{19} +x>\frac{4}{21} +x>\frac{4}{27} +x>\frac{4}{29} +x>\frac{4}{2} +x>\frac{4}{3} +x>\frac{4}{3}\left(3\right) +x>\frac{4}{4} +x>\frac{4}{5} +x>\frac{4}{7} +x>\frac{4}{9} +x>\frac{4}{\frac{142}{55}} +x>\frac{5+7}{6} +x>\frac{5.1}{4} +x>\frac{5.1}{5} +x>\frac{5.2}{5} +x>\frac{5.3}{5} +x>\frac{5.4}{4} +x>\frac{5.6}{2} +x>\frac{5.6}{5} +x>\frac{5.7}{4} +x>\frac{5.7}{5} +x>\frac{5.8}{2} +x>\frac{5.8}{5} +x>\frac{504}{106} +x>\frac{504}{109} +x>\frac{504}{155} +x>\frac{504}{187} +x>\frac{504}{63} +x>\frac{504}{67} +x>\frac{504}{83} +x>\frac{504}{97} +x>\frac{50}{10} +x>\frac{50}{11} +x>\frac{50}{31} +x>\frac{50}{39} +x>\frac{50}{3} +x>\frac{50}{59} +x>\frac{5100}{180} +x>\frac{51}{19} +x>\frac{51}{2} +x>\frac{51}{3} +x>\frac{51}{44} +x>\frac{51}{4} +x>\frac{520}{2.6} +x>\frac{520}{25} +x>\frac{528}{101} +x>\frac{528}{103} +x>\frac{528}{149} +x>\frac{528}{14} +x>\frac{528}{163} +x>\frac{528}{171} +x>\frac{528}{66} +x>\frac{528}{7} +x>\frac{52}{25} +x>\frac{52}{71} +x>\frac{539}{129} +x>\frac{539}{151} +x>\frac{539}{64} +x>\frac{539}{79} +x>\frac{53}{12} +x>\frac{53}{13} +x>\frac{53}{14} +x>\frac{53}{15} +x>\frac{53}{2} +x>\frac{540}{1.8} +x>\frac{540}{131} +x>\frac{540}{2.7} +x>\frac{544}{63} +x>\frac{546}{91} +x>\frac{54}{-9} +x>\frac{54}{11} +x>\frac{54}{2} +x>\frac{54}{3} +x>\frac{54}{4} +x>\frac{54}{6} +x>\frac{54}{72} +x>\frac{550}{151} +x>\frac{55}{14} +x>\frac{55}{18} +x>\frac{55}{23} +x>\frac{55}{2} +x>\frac{55}{37} +x>\frac{55}{47} +x>\frac{55}{4} +x>\frac{55}{52} +x>\frac{55}{58} +x>\frac{55}{74} +x>\frac{55}{9} +x>\frac{560}{113} +x>\frac{560}{2.8} +x>\frac{560}{71} +x>\frac{56}{125} +x>\frac{56}{13} +x>\frac{56}{15} +x>\frac{56}{47} +x>\frac{56}{71} +x>\frac{56}{79} +x>\frac{56}{7} +x>\frac{5760}{36} +x>\frac{576}{113} +x>\frac{576}{53} +x>\frac{576}{8} +x>\frac{576}{97} +x>\frac{57}{16} +x>\frac{57}{2} +x>\frac{57}{3} +x>\frac{57}{4} +x>\frac{57}{9} +x>\frac{588}{121} +x>\frac{588}{143} +x>\frac{588}{163} +x>\frac{588}{167} +x>\frac{588}{85} +x>\frac{58}{11} +x>\frac{58}{3} +x>\frac{594}{139} +x>\frac{594}{218} +x>\frac{594}{229} +x>\frac{595}{243} +x>\frac{596}{149} +x>\frac{59}{11} +x>\frac{59}{14} +x>\frac{59}{2} +x>\frac{59}{3} +x>\frac{59}{6} +x>\frac{5\left(9+7x\right)-2}{3} +x>\frac{5}{-2} +x>\frac{5}{-5} +x>\frac{5}{-6} +x>\frac{5}{-8} +x>\frac{5}{-9} +x>\frac{5}{11} +x>\frac{5}{13} +x>\frac{5}{14} +x>\frac{5}{16} +x>\frac{5}{18} +x>\frac{5}{1} +x>\frac{5}{1}\left(\frac{5}{2}\right) +x>\frac{5}{26} +x>\frac{5}{2} +x>\frac{5}{2}\text{ and } x<3 +x>\frac{5}{3} +x>\frac{5}{4} +x>\frac{5}{4}\times4 +x>\frac{5}{6} +x>\frac{5}{7} +x>\frac{5}{8} +x>\frac{5}{9} +x>\frac{6.2}{2} +x>\frac{6.2}{4} +x>\frac{6.2}{5} +x>\frac{6.3}{2} +x>\frac{6.3}{4} +x>\frac{6.3}{5} +x>\frac{6.8}{2} +x>\frac{6.8}{4} +x>\frac{6.8}{5} +x>\frac{6.9}{4} +x>\frac{6.9}{5} +x>\frac{608}{13} +x>\frac{609}{87} +x>\frac{60}{103} +x>\frac{60}{17} +x>\frac{60}{19} +x>\frac{60}{23} +x>\frac{60}{31} +x>\frac{60}{41} +x>\frac{60}{43} +x>\frac{60}{49} +x>\frac{60}{5} +x>\frac{60}{61} +x>\frac{60}{77} +x>\frac{60}{79} +x>\frac{60}{8} +x>\frac{616}{115} +x>\frac{616}{141} +x>\frac{616}{157} +x>\frac{616}{173} +x>\frac{61}{14} +x>\frac{61}{16} +x>\frac{61}{20} +x>\frac{61}{2} +x>\frac{61}{3} +x>\frac{61}{4} +x>\frac{61}{5} +x>\frac{61}{6} +x>\frac{61}{9} +x>\frac{6240}{39} +x>\frac{62}{11} +x>\frac{630}{191} +x>\frac{630}{47} +x>\frac{630}{90} +x>\frac{63}{16} +x>\frac{63}{17} +x>\frac{63}{19} +x>\frac{63}{20} +x>\frac{63}{29} +x>\frac{63}{2} +x>\frac{63}{31} +x>\frac{63}{40} +x>\frac{63}{41} +x>\frac{63}{47} +x>\frac{63}{4} +x>\frac{63}{5} +x>\frac{63}{62} +x>\frac{63}{67} +x>\frac{63}{73} +x>\frac{63}{7} +x>\frac{63}{89} +x>\frac{64.25}{1} +x>\frac{64}{17} +x>\frac{64}{8} +x>\frac{65}{16} +x>\frac{65}{24} +x>\frac{65}{2} +x>\frac{65}{8} +x>\frac{65}{9} +x>\frac{660}{113} +x>\frac{660}{132} +x>\frac{660}{169} +x>\frac{660}{181} +x>\frac{66}{112} +x>\frac{66}{11} +x>\frac{66}{13} +x>\frac{66}{17} +x>\frac{66}{38} +x>\frac{66}{59} +x>\frac{66}{69} +x>\frac{66}{7} +x>\frac{66}{91} +x>\frac{672}{125} +x>\frac{67}{12} +x>\frac{67}{19} +x>\frac{67}{2} +x>\frac{67}{4} +x>\frac{680}{1.70} +x>\frac{680}{1.7} +x>\frac{680}{17} +x>\frac{680}{74} +x>\frac{68x}{75}+\frac{48}{5} +x>\frac{68}{17} +x>\frac{68}{3} +x>\frac{693}{166} +x>\frac{693}{175} +x>\frac{693}{218} +x>\frac{69}{10} +x>\frac{69}{17} +x>\frac{69}{2} +x>\frac{69}{4} +x>\frac{6}{15} +x>\frac{6}{29} +x>\frac{6}{2} +x>\frac{6}{39} +x>\frac{6}{3} +x>\frac{6}{4} +x>\frac{6}{5} +x>\frac{6}{7} +x>\frac{6}{9} +x>\frac{7.1}{2} +x>\frac{7.2}{5} +x>\frac{7.5}{5} +x>\frac{7.8}{5} +x>\frac{7.9}{5} +x>\frac{702}{191} +x>\frac{702}{206} +x>\frac{704}{111} +x>\frac{704}{117} +x>\frac{704}{65} +x>\frac{704}{81} +x>\frac{70}{106} +x>\frac{70}{19} +x>\frac{70}{27} +x>\frac{70}{41} +x>\frac{70}{43} +x>\frac{70}{57} +x>\frac{70}{59} +x>\frac{70}{61} +x>\frac{70}{71} +x>\frac{70}{73} +x>\frac{70}{79} +x>\frac{70}{97} +x>\frac{714}{73} +x>\frac{71}{12} +x>\frac{71}{16} +x>\frac{71}{3} +x>\frac{71}{40} +x>\frac{720}{7} +x>\frac{728}{53} +x>\frac{72}{-9} +x>\frac{72}{107} +x>\frac{72}{113} +x>\frac{72}{127} +x>\frac{72}{17} +x>\frac{72}{23} +x>\frac{72}{29} +x>\frac{72}{3} +x>\frac{72}{41} +x>\frac{72}{50} +x>\frac{72}{7} +x>\frac{72}{8} +x>\frac{73.25}{1} +x>\frac{73}{12} +x>\frac{73}{14} +x>\frac{73}{15} +x>\frac{73}{17} +x>\frac{73}{3} +x>\frac{73}{4} +x>\frac{740}{148} +x>\frac{740}{3.70} +x>\frac{74}{13} +x>\frac{75}{17} +x>\frac{75}{2} +x>\frac{75}{61} +x>\frac{75}{73} +x>\frac{75}{76} +x>\frac{75}{7} +x>\frac{75}{8} +x>\frac{75}{91} +x>\frac{765}{37} +x>\frac{76}{55} +x>\frac{76}{7} +x>\frac{770}{189} +x>\frac{77}{108} +x>\frac{77}{10} +x>\frac{77}{12} +x>\frac{77}{20} +x>\frac{77}{23} +x>\frac{77}{24} +x>\frac{77}{40} +x>\frac{77}{4} +x>\frac{77}{5} +x>\frac{77}{65} +x>\frac{77}{67} +x>\frac{77}{68} +x>\frac{77}{94} +x>\frac{77}{9} +x>\frac{780}{2.6} +x>\frac{780}{3.90} +x>\frac{780}{3.9} +x>\frac{78}{19} +x>\frac{78}{25} +x>\frac{78}{5} +x>\frac{792}{134} +x>\frac{792}{137} +x>\frac{792}{95} +x>\frac{79}{16} +x>\frac{79}{17} +x>\frac{79}{18} +x>\frac{79}{2} +x>\frac{79}{5} +x>\frac{79}{9} +x>\frac{7\left(-9-15\right)}{3} +x>\frac{7} {5} +x>\frac{7}{-9} +x>\frac{7}{10} +x>\frac{7}{11} +x>\frac{7}{12} +x>\frac{7}{13} +x>\frac{7}{15} +x>\frac{7}{17} +x>\frac{7}{18} +x>\frac{7}{22} +x>\frac{7}{25} +x>\frac{7}{27} +x>\frac{7}{2} +x>\frac{7}{30} +x>\frac{7}{31} +x>\frac{7}{36} +x>\frac{7}{3} +x>\frac{7}{4} +x>\frac{7}{5} +x>\frac{7}{6} +x>\frac{7}{8} +x>\frac{7}{9} +x>\frac{8.55}{2} +x>\frac{8.8}{4} +x>\frac{8.8}{5} +x>\frac{8.9}{4} +x>\frac{800}{5} +x>\frac{80}{111} +x>\frac{80}{119} +x>\frac{80}{133} +x>\frac{80}{13} +x>\frac{80}{39} +x>\frac{80}{59} +x>\frac{80}{61} +x>\frac{80}{63} +x>\frac{80}{67} +x>\frac{80}{69} +x>\frac{80}{7} +x>\frac{80}{87} +x>\frac{80}{93} +x>\frac{816}{37} +x>\frac{816}{41} +x>\frac{81}{164} +x>\frac{81}{17} +x>\frac{81}{20} +x>\frac{81}{2} +x>\frac{81}{4} +x>\frac{83}{2} +x>\frac{84}{121} +x>\frac{84}{227} +x>\frac{84}{25} +x>\frac{84}{31} +x>\frac{84}{41} +x>\frac{84}{55} +x>\frac{84}{59} +x>\frac{84}{67} +x>\frac{84}{73} +x>\frac{85}{10} +x>\frac{85}{2} +x>\frac{85}{43} +x>\frac{85}{4} +x>\frac{85}{6} +x>\frac{86}{13} +x>\frac{86}{15} +x>\frac{87}{25} +x>\frac{87}{4} +x>\frac{87}{7} +x>\frac{88}{119} +x>\frac{88}{129} +x>\frac{88}{13} +x>\frac{88}{63} +x>\frac{88}{97} +x>\frac{89.5}{1} +x>\frac{89}{18} +x>\frac{89}{20} +x>\frac{89}{2} +x>\frac{89}{4} +x>\frac{8}{-4} +x>\frac{8}{-8} +x>\frac{8}{-9} +x>\frac{8}{12} +x>\frac{8}{13} +x>\frac{8}{14} +x>\frac{8}{15} +x>\frac{8}{17} +x>\frac{8}{2} +x>\frac{8}{37} +x>\frac{8}{45} +x>\frac{8}{4} +x>\frac{8}{5} +x>\frac{8}{5}\left(5\right) +x>\frac{8}{5}\times5 +x>\frac{8}{7} +x>\frac{8}{8} +x>\frac{8}{9} +x>\frac{9.1}{4} +x>\frac{9.2}{4} +x>\frac{9.3}{5} +x>\frac{9.4}{5} +x>\frac{9.7}{2} +x>\frac{9.8}{5} +x>\frac{9.9}{5} +x>\frac{900}{1.80} +x>\frac{90}{127} +x>\frac{90}{19} +x>\frac{90}{20} +x>\frac{90}{31} +x>\frac{90}{49} +x>\frac{90}{53} +x>\frac{90}{67} +x>\frac{90}{6} +x>\frac{90}{73} +x>\frac{90}{7} +x>\frac{90}{83} +x>\frac{90}{97} +x>\frac{91}{2} +x>\frac{91}{4} +x>\frac{91}{6} +x>\frac{91}{8} +x>\frac{924}{151} +x>\frac{924}{217} +x>\frac{924}{265} +x>\frac{92}{7} +x>\frac{935}{32} +x>\frac{93}{2} +x>\frac{93}{4} +x>\frac{93}{7} +x>\frac{94}{17} +x>\frac{94}{7} +x>\frac{94}{8} +x>\frac{950}{1.90} +x>\frac{950}{1.9} +x>\frac{950}{103} +x>\frac{952}{31} +x>\frac{95}{10} +x>\frac{95}{11} +x>\frac{95}{4} +x>\frac{96}{107} +x>\frac{96}{115} +x>\frac{96}{11} +x>\frac{96}{13} +x>\frac{96}{41} +x>\frac{96}{47} +x>\frac{97}{12} +x>\frac{97}{13} +x>\frac{97}{2} +x>\frac{97}{40} +x>\frac{98} {93} +x>\frac{98}{17} +x>\frac{98}{45} +x>\frac{98}{53} +x>\frac{98}{57} +x>\frac{98}{61} +x>\frac{98}{69} +x>\frac{98}{81} +x>\frac{99}{109} +x>\frac{99}{112} +x>\frac{99}{133} +x>\frac{99}{142} +x>\frac{99}{151} +x>\frac{99}{15} +x>\frac{99}{16} +x>\frac{99}{17} +x>\frac{99}{25} +x>\frac{99}{38} +x>\frac{99}{4} +x>\frac{99}{62} +x>\frac{9\left(28-3x\right)}{14} +x>\frac{9}{10} +x>\frac{9}{12} +x>\frac{9}{13} +x>\frac{9}{14} +x>\frac{9}{15} +x>\frac{9}{16} +x>\frac{9}{20} +x>\frac{9}{29} +x>\frac{9}{2} +x>\frac{9}{35} +x>\frac{9}{37} +x>\frac{9}{3} +x>\frac{9}{4} +x>\frac{9}{5} +x>\frac{9}{7} +x>\frac{9}{8} +x>\frac{9}{8}\left(8\right) +x>\frac{9}{8}\times\frac{8}{1} +x>\frac{9}{9} +x>\frac{\frac{46}{10}}{5} +x>\frac{\left(-35\right)}{7} +x>\frac{\left(-9+\sqrt{17}\right)}{4}\text{ or } x<\frac{\left(-9-\sqrt{17}\right)}{4} +x>\frac{\left(1.4+8\right)}{2} +x>\frac{\left(35-70\right)}{7} +x>\frac{\left(96-3y\right)}{2} +x>\frac{\ln50}{\ln11} +x>\frac{\ln50}{\ln19} +x>\frac{\ln90}{\ln19} +x>\frac{\ln\left(50\right)}{\ln\left(13\right)} +x>\frac{\ln\left(50\right)}{\ln\left(17\right)} +x>\frac{\ln\left(60\right)}{In}\left(17\right) +x>\frac{\ln\left(70\right)}{\ln\left(13\right)} +x>\frac{\ln\left(70\right)}{\ln\left(17\right)} +x>\frac{\ln\left(70\right)}{\ln\left(19\right)} +x>\frac{\ln\left(80\right)}{\ln\left(13\right)} +x>\frac{\ln\left(80\right)}{\ln\left(19\right)} +x>\frac{\log50}{\log11} +x>\frac{\log50}{\log13} +x>\frac{\log50}{\log17} +x>\frac{\log50}{\log19} +x>\frac{\log60}{\log11} +x>\frac{\log60}{\log13} +x>\frac{\log60}{\log19} +x>\frac{\log70}{\log11} +x>\frac{\log70}{\log13} +x>\frac{\log70}{\log17} +x>\frac{\log70}{\log19} +x>\frac{\log80}{\log17} +x>\frac{\log80}{\log19} +x>\frac{\log90}{\log13} +x>\frac{\log90}{\log17} +x>\frac{\log90}{\log19} +x>\frac{\log\left(70\right)}{\log\left(17\right)} +x>\frac{\log\left(70\right)}{\log\left(19\right)} +x>\frac{\sqrt[3]{100}}{5} +x>\frac{\sqrt[3]{300}}{10} +x>\frac{\sqrt[3]{700}}{10} +x>\frac{x+16}{5} +x>\frac{x+37}{10}-1 +x>\frac{x+8}{5} +x>\frac{x}{5}+1\frac{3}{5} +x>\frac{x}{5}+\frac{12}{5} +x>\infty +x>\left(-12\right) +x>\left(-3\right) +x>\left(3-4\right)\div-1 +x>\left(53\div4\right) +x>\left(\frac{30}{5}\right) +x>\left(\frac{3}{2}\right)2 +x>\left(\frac{3}{5}\right)^{\frac{1}{3}} +x>\left(\frac{4}{5}\right)^{\frac{1}{3}} +x>\left(\frac{6}{5}\right)5 +x>\left(\frac{7}{10}\right)^{\frac{1}{3}} +x>\left(\frac{7}{2}\right)2 +x>\left(\frac{9}{10}\right)^{\frac{1}{3}} +x>\left(\frac{\ln\left(90\right)}{\ln\left(19\right)}\right) +x>\left|2\right| +x>\left|3\right| +x>\left|6\right| +x>\left|7\right| +x>\left|8\right| +x>\left|8\right|,x>\left|-8\right| +x>\log_{11}\left(80\right) +x>\log_{17}80 +x>\log_{17}\left(50\right) +x>\log_{17}\left(70\right) +x>\log_{17}\left(80\right) +x>\log_{17}\left(90\right) +x>\log_{19}\left(90\right) +x>\sqrt[3]{\frac{18}{20}} +x>\sqrt[3]{\frac{2}{5}} +x>\sqrt[3]{\frac{3}{10}} +x>\sqrt[3]{\frac{3}{5}} +x>\sqrt[3]{\frac{7}{10}} +x>\sqrt[3]{\frac{9}{10}} +x>\sqrt{25} +x>\sqrt{36} +x>\uff11 +x>a +x>a4 +x>asfaervmamvaranfkjvn +x>d +x>f +x>m +x>n +x>o +x>o,x>2 +x>p-4 +x>q +x>y +x>y4 +x\div 4 > 3 +x\div-2<8 +x\div-3<6 +x\div-4\ge8 +x\div-9\ge-27:-9 +x\div11 +x\div12 +x\div13 +x\div14 +x\div2 +x\div20 +x\div2<8 +x\div2>3 +x\div2\le3 +x\div2\le5 +x\div2\le8 +x\div3>3 +x\div3\ge3 +x\div4 +x\div4\le8 +x\div4\times4\ge8\times4 +x\div5 +x\div6 +x\div6\le6 +x\div9 +x\frac{1}{2}<6 +x\frac{1}{2}\le3 +x\frac{1}{2}\le6 +x\frac{1}{2}\le7 +x\frac{1}{2}\le9 +x\frac{4}{4}\ge\frac{4}{4} +x\frac{7}{8}-28\le21 +x\frac{7}{8}\le49 +x\ge +-8 +x\ge +16 +x\ge +3 +x\ge -1 +x\ge -1,x\le -2 +x\ge -10 +x\ge -108 +x\ge -11 +x\ge -110 +x\ge -116 +x\ge -119 +x\ge -12 +x\ge -120 +x\ge -121 +x\ge -128 +x\ge -13 +x\ge -130 +x\ge -136 +x\ge -14 +x\ge -140 +x\ge -143 +x\ge -144 +x\ge -147 +x\ge -15 +x\ge -156 +x\ge -16 +x\ge -160 +x\ge -162 +x\ge -165 +x\ge -17 +x\ge -175 +x\ge -176 +x\ge -18 +x\ge -180 +x\ge -186 +x\ge -19 +x\ge -192 +x\ge -2 +x\ge -20 +x\ge -204 +x\ge -207 +x\ge -208 +x\ge -21 +x\ge -210 +x\ge -216 +x\ge -22 +x\ge -225 +x\ge -23 +x\ge -234 +x\ge -238 +x\ge -24 +x\ge -240 +x\ge -25 +x\ge -252 +x\ge -26 +x\ge -260 +x\ge -27 +x\ge -270 +x\ge -273 +x\ge -276 +x\ge -28 +x\ge -280 +x\ge -285 +x\ge -286 +x\ge -288 +x\ge -29 +x\ge -290 +x\ge -297 +x\ge -3 +x\ge -30 +x\ge -304 +x\ge -31 +x\ge -315 +x\ge -32 +x\ge -323 +x\ge -33 +x\ge -330 +x\ge -34 +x\ge -340 +x\ge -341 +x\ge -345 +x\ge -35 +x\ge -36 +x\ge -368 +x\ge -37 +x\ge -374 +x\ge -378 +x\ge -38 +x\ge -380 +x\ge -384 +x\ge -39 +x\ge -390 +x\ge -399 +x\ge -4 +x\ge -40 +x\ge -42 +x\ge -432 +x\ge -434 +x\ge -448 +x\ge -45 +x\ge -450 +x\ge -476 +x\ge -48 +x\ge -494 +x\ge -5 +x\ge -504 +x\ge -51 +x\ge -513 +x\ge -528 +x\ge -54 +x\ge -540 +x\ge -544 +x\ge -551 +x\ge -56 +x\ge -561 +x\ge -6 +x\ge -612 +x\ge -63 +x\ge -65 +x\ge -66 +x\ge -666 +x\ge -68 +x\ge -7 +x\ge -70 +x\ge -72 +x\ge -76 +x\ge -78 +x\ge -8 +x\ge -84 +x\ge -85 +x\ge -88 +x\ge -9 +x\ge -93 +x\ge -95 +x\ge -96 +x\ge -99 +x\ge -\frac{105}{15} +x\ge -x+\frac{5}{12} +x\ge 0 +x\ge 0.0\overline {3} +x\ge 0.16 +x\ge 0.3125 +x\ge 1 +x\ge 10 +x\ge 10,x+y\ge 21 +x\ge 10,x+y\ge 26 +x\ge 10,x+y\ge 27 +x\ge 10,x+y\ge 28 +x\ge 10,x+y\ge 29 +x\ge 10,x\le -2 +x\ge 10,x\le -4 +x\ge 10,x\le -6 +x\ge 10,x\le 2 +x\ge 10,x\le 6 +x\ge 10,y+x\ge 26 +x\ge 10-5 +x\ge 100 +x\ge 11 +x\ge 11,x+y\ge 22 +x\ge 11,x+y\ge 23 +x\ge 11,x+y\ge 27 +x\ge 11,x+y\ge 28 +x\ge 11,x+y\ge 29 +x\ge 11,x\le -3 +x\ge 11,x\le -5 +x\ge 11,x\le 1 +x\ge 11,x\le 3 +x\ge 12 +x\ge 12,x+y\ge 24 +x\ge 12,x+y\ge 26 +x\ge 12,x+y\ge 27 +x\ge 12,x+y\ge 28 +x\ge 12,x+y\ge 32 +x\ge 12,x\le -2 +x\ge 12,x\le -4 +x\ge 12,x\le -6 +x\ge 12,x\le 2 +x\ge 12,x\le 6 +x\ge 13 +x\ge 13,x+y\ge 28 +x\ge 13,x+y\ge 29 +x\ge 13,x+y\ge 30 +x\ge 13,x+y\ge 31 +x\ge 13,x\le -1 +x\ge 13,x\le -3 +x\ge 13,x\le -5 +x\ge 13,x\le -9 +x\ge 13,x\le 1 +x\ge 13,x\le 3 +x\ge 13,x\le 5 +x\ge 14 +x\ge 14,x+y\ge 34 +x\ge 14,x\le -2 +x\ge 14,x\le -4 +x\ge 14,x\le -6 +x\ge 14,x\le -8 +x\ge 14,x\le 0 +x\ge 14,x\le 2 +x\ge 14,x\le 4 +x\ge 15 +x\ge 15,x+y\ge 29 +x\ge 15,x+y\ge 31 +x\ge 15,x\ge 15 +x\ge 15,x\le -1 +x\ge 15,x\le -3 +x\ge 15,x\le -5 +x\ge 15,x\le 3 +x\ge 16 +x\ge 16,x+y\ge 32 +x\ge 16,x+y\ge 35 +x\ge 16,x\le -12 +x\ge 16,x\le -2 +x\ge 16,x\le 0 +x\ge 16,x\le 2 +x\ge 16\left( -12\right) +x\ge 17 +x\ge 17,31\le x+y +x\ge 17,x+y\ge 30 +x\ge 17,x+y\ge 31 +x\ge 17,x+y\ge 37 +x\ge 17,x\le -9 +x\ge 17,x\le 1 +x\ge 17-18 +x\ge 18 +x\ge 18+19 +x\ge 18,x+y\ge 28 +x\ge 18,x+y\ge 36 +x\ge 18,x\le -8 +x\ge 180 +x\ge 19 +x\ge 19,x+y\ge 32 +x\ge 19,x+y\ge 33 +x\ge 19,x+y\ge 34 +x\ge 19,x\le -1 +x\ge 19,x\le -3 +x\ge 19,x\le -5 +x\ge 190 +x\ge 1\frac{3}{14} +x\ge 1\frac{3}{16} +x\ge 1\left( 3\right) +x\ge 1\times 7 +x\ge 1\times 9 +x\ge 2 +x\ge 2,x\ge 2 +x\ge 2,x\le -2 +x\ge 2-3 +x\ge 2-5 +x\ge 20 +x\ge 20,x+y\ge 45 +x\ge 20,x\le -2 +x\ge 21 +x\ge 21,x+y\ge 44 +x\ge 22 +x\ge 22,x+y\ge 50 +x\ge 22,x\le -4 +x\ge 23 +x\ge 24 +x\ge 24,x+y\ge 47 +x\ge 25 +x\ge 26 +x\ge 27 +x\ge 27,x+y\ge 55 +x\ge 28 +x\ge 29 +x\ge 29,x+y\ge 54 +x\ge 2\left( -\frac{7}{1}\right) +x\ge 3 +x\ge 3,-3\ge x +x\ge 3,x\ge 3 +x\ge 3,x\le -3 +x\ge 3-13 +x\ge 3-3 +x\ge 30 +x\ge 300 +x\ge 300-233 +x\ge 300-94-57-66 +x\ge 31 +x\ge 32 +x\ge 33 +x\ge 34 +x\ge 35 +x\ge 36 +x\ge 37 +x\ge 39 +x\ge 3\times 3 +x\ge 3\times 9 +x\ge 4 +x\ge 4,-4\ge x +x\ge 4,x\le -4 +x\ge 40 +x\ge 40000 +x\ge 42 +x\ge 45 +x\ge 48 +x\ge 49 +x\ge 5 +x\ge 5+4 +x\ge 5,-x\ge 5 +x\ge 5,x\le -1 +x\ge 5,x\le -5 +x\ge 5,x\le 1 +x\ge 50 +x\ge 51 +x\ge 54 +x\ge 55 +x\ge 56 +x\ge 57 +x\ge 59 +x\ge 6 +x\ge 6,x\le -1 +x\ge 6,x\le -2 +x\ge 6,x\le -6 +x\ge 6,x\le 2 +x\ge 60 +x\ge 60000 +x\ge 62 +x\ge 63 +x\ge 64 +x\ge 65 +x\ge 66 +x\ge 67 +x\ge 69 +x\ge 7 +x\ge 7+2 +x\ge 7+3 +x\ge 7,x\le -1 +x\ge 7,x\le -3 +x\ge 7,x\le -7 +x\ge 7,x\le 1 +x\ge 7,x\le 3 +x\ge 7-7 +x\ge 70 +x\ge 71 +x\ge 72 +x\ge 73 +x\ge 74 +x\ge 75 +x\ge 76 +x\ge 77 +x\ge 78 +x\ge 79 +x\ge 8 +x\ge 8+5 +x\ge 8,x\le -4 +x\ge 8,x\le -8 +x\ge 8,x\le 2 +x\ge 8,x\le 4 +x\ge 8-13 +x\ge 8-3 +x\ge 80 +x\ge 81 +x\ge 82 +x\ge 83 +x\ge 84 +x\ge 85 +x\ge 87 +x\ge 89 +x\ge 9 +x\ge 9,x\ge 9 +x\ge 9,x\le -3 +x\ge 9,x\le -5 +x\ge 9,x\le -9 +x\ge 9,x\le 1 +x\ge 9,x\le 3 +x\ge 9,x\le 5 +x\ge 90 +x\ge 93 +x\ge 98 +x\ge AllReals +x\ge E +x\ge \frac{-105}{5} +x\ge \frac{-15}{5} +x\ge \frac{-18}{9} +x\ge \frac{-24}{12} +x\ge \frac{-4}{4} +x\ge \frac{-6}{-2} +x\ge \frac{-6}{-6} +x\ge \frac{-7}{7} +x\ge \frac{-80}{-8} +x\ge \frac{-90}{5} +x\ge \frac{0}{4} +x\ge \frac{0}{6} +x\ge \frac{108} {9} +x\ge \frac{10} {29} +x\ge \frac{10}{19} +x\ge \frac{10}{27} +x\ge \frac{10}{37} +x\ge \frac{11}{12} +x\ge \frac{11}{14} +x\ge \frac{11}{16} +x\ge \frac{11}{20} +x\ge \frac{11}{21} +x\ge \frac{11}{23} +x\ge \frac{11}{25} +x\ge \frac{11}{26} +x\ge \frac{11}{29} +x\ge \frac{11}{31} +x\ge \frac{11}{32} +x\ge \frac{11}{35} +x\ge \frac{12}{31} +x\ge \frac{12}{37} +x\ge \frac{12}{41} +x\ge \frac{12}{6} +x\ge \frac{13}{14} +x\ge \frac{13}{16} +x\ge \frac{13}{21} +x\ge \frac{13}{22} +x\ge \frac{13}{24} +x\ge \frac{13}{33} +x\ge \frac{13}{45} +x\ge \frac{14}{23} +x\ge \frac{14}{27} +x\ge \frac{14}{29} +x\ge \frac{14}{2} +x\ge \frac{15}{16} +x\ge \frac{15}{19} +x\ge \frac{15}{23} +x\ge \frac{15}{37} +x\ge \frac{162}{18} +x\ge \frac{16}{29} +x\ge \frac{16}{31} +x\ge \frac{16}{33} +x\ge \frac{16}{35} +x\ge \frac{17}{21} +x\ge \frac{17}{22} +x\ge \frac{17}{23} +x\ge \frac{17}{31} +x\ge \frac{17}{36} +x\ge \frac{18}{3} +x\ge \frac{1}{14} +x\ge \frac{1}{16} +x\ge \frac{1}{18} +x\ge \frac{1}{19} +x\ge \frac{1}{20} +x\ge \frac{1}{21} +x\ge \frac{1}{22} +x\ge \frac{1}{23} +x\ge \frac{1}{25} +x\ge \frac{1}{27} +x\ge \frac{1}{28} +x\ge \frac{1}{29} +x\ge \frac{1}{2} +x\ge \frac{1}{30} +x\ge \frac{1}{31} +x\ge \frac{1}{32} +x\ge \frac{1}{35} +x\ge \frac{1}{41} +x\ge \frac{20}{5} +x\ge \frac{21}{26} +x\ge \frac{22}{25} +x\ge \frac{22}{35} +x\ge \frac{23}{19} +x\ge \frac{23}{28} +x\ge \frac{23}{29} +x\ge \frac{23}{35} +x\ge \frac{24}{1} +x\ge \frac{26}{13} +x\ge \frac{28}{7} +x\ge \frac{2} {13} +x\ge \frac{2}{1} +x\ge \frac{2}{23} +x\ge \frac{2}{25} +x\ge \frac{2}{27} +x\ge \frac{2}{29} +x\ge \frac{2}{31} +x\ge \frac{2}{37} +x\ge \frac{30}{3} +x\ge \frac{32} {4} +x\ge \frac{32}{8} +x\ge \frac{3} {4} +x\ge \frac{3}{22} +x\ge \frac{3}{23} +x\ge \frac{3}{25} +x\ge \frac{3}{28} +x\ge \frac{3}{32} +x\ge \frac{3}{35} +x\ge \frac{3}{3} +x\ge \frac{3}{40} +x\ge \frac{3}{4} +x\ge \frac{4}{13} +x\ge \frac{4}{19} +x\ge \frac{4}{23} +x\ge \frac{4}{25} +x\ge \frac{4}{29} +x\ge \frac{4}{2} +x\ge \frac{4}{35} +x\ge \frac{4}{41} +x\ge \frac{56}{7} +x\ge \frac{5} {27} +x\ge \frac{5}{13} +x\ge \frac{5}{16} +x\ge \frac{5}{18} +x\ge \frac{5}{19} +x\ge \frac{5}{21} +x\ge \frac{5}{24} +x\ge \frac{5}{26} +x\ge \frac{5}{28} +x\ge \frac{5}{29} +x\ge \frac{5}{34} +x\ge \frac{5}{41} +x\ge \frac{5}{5} +x\ge \frac{6}{29} +x\ge \frac{6}{2} +x\ge \frac{6}{35} +x\ge \frac{78}{13} +x\ge \frac{7}{10} +x\ge \frac{7}{12} +x\ge \frac{7}{13} +x\ge \frac{7}{16} +x\ge \frac{7}{22} +x\ge \frac{7}{26} +x\ge \frac{7}{29} +x\ge \frac{7}{32} +x\ge \frac{7}{33} +x\ge \frac{7}{34} +x\ge \frac{7}{36} +x\ge \frac{7}{45} +x\ge \frac{8}{21} +x\ge \frac{8}{23} +x\ge \frac{8}{25} +x\ge \frac{8}{27} +x\ge \frac{8}{31} +x\ge \frac{8}{33} +x\ge \frac{8}{37} +x\ge \frac{8}{8} +x\ge \frac{9}{19} +x\ge \frac{9}{1}\left( -\frac{2}{1}\right) +x\ge \frac{9}{22} +x\ge \frac{9}{26} +x\ge \frac{9}{2}and,x > -\frac{1}{2} +x\ge \frac{9}{31} +x\ge \left( -11\right) +x\ge a +x\ge g +x\ge l +x\ge o +x\ge q +x\ge r +x\ge trhmu6k +x\ge u +x\ge v200 +x\ge w +x\ge wu +x\ge x\ge x\ge x\ge vvx\ge x\ge vx\ge vvvvvvvvvvvvvvvx\ge vvx\ge vvx\ge vvx\ge vvv +x\ge y +x\ge y+35 +x\ge y+45 +x\ge y+50 +x\ge y+55 +x\ge y+60 +x\ge y-3 +x\ge y-4 +x\ge+1 +x\ge+13 +x\ge+2 +x\ge+3 +x\ge+3,x\le-1 +x\ge+4,x\le-1 +x\ge+4\ge9 +x\ge+5 +x\ge+6 +x\ge+\frac{19}{25} +x\ge+\frac{1}{28} +x\ge+\frac{2}{35} +x\ge+\frac{5}{18} +x\ge+\frac{7}{25} +x\ge+\frac{7}{33} +x\ge+\frac{8}{45} +x\ge-0.02 +x\ge-0.5 +x\ge-0.\overline{6} +x\ge-1 +x\ge-1,-3x-9\ge x+7 +x\ge-1,-3x\ge x+16 +x\ge-1,-4x\ge+16 +x\ge-1,16\le-4x +x\ge-1,3x+16\le-x +x\ge-1,3x+9\le-x-7 +x\ge-1,5x+8-8\le-x-4-8 +x\ge-1,5x+8\le-x-4 +x\ge-1,5x+x\le-x+x-12 +x\ge-1,5x\le-x-12 +x\ge-1,6x\le-12 +x\ge-1,\frac{6x}{6}\le-\frac{12}{6} +x\ge-1,x\le-2 +x\ge-1,x\le-3 +x\ge-1,x\le-4 +x\ge-1.05 +x\ge-1.5 +x\ge-1.50 +x\ge-1.75 +x\ge-10 +x\ge-100 +x\ge-102 +x\ge-104 +x\ge-105 +x\ge-108 +x\ge-11 +x\ge-110 +x\ge-112 +x\ge-114 +x\ge-115 +x\ge-117 +x\ge-119 +x\ge-11\frac{9}{11} +x\ge-12 +x\ge-120 +x\ge-124 +x\ge-126 +x\ge-128 +x\ge-13 +x\ge-130 +x\ge-132 +x\ge-135 +x\ge-136 +x\ge-138 +x\ge-14 +x\ge-140 +x\ge-143 +x\ge-144 +x\ge-147 +x\ge-15 +x\ge-15.97 +x\ge-150 +x\ge-152 +x\ge-153 +x\ge-154 +x\ge-156 +x\ge-16 +x\ge-160 +x\ge-162 +x\ge-165 +x\ge-168 +x\ge-169 +x\ge-16\div-8 +x\ge-17 +x\ge-170 +x\ge-171 +x\ge-175 +x\ge-176 +x\ge-18 +x\ge-180 +x\ge-182 +x\ge-184 +x\ge-185 +x\ge-186 +x\ge-187 +x\ge-19 +x\ge-190 +x\ge-192 +x\ge-195 +x\ge-196 +x\ge-198 +x\ge-1\text{ and } x\le11 +x\ge-1\frac{3}{4} +x\ge-1\frac{6}{8} +x\ge-2 +x\ge-2,x\le-3 +x\ge-2,x\le4 +x\ge-2-4 +x\ge-2.5 +x\ge-20 +x\ge-200 +x\ge-204 +x\ge-208 +x\ge-209 +x\ge-21 +x\ge-21.1 +x\ge-210 +x\ge-216 +x\ge-217 +x\ge-22 +x\ge-220 +x\ge-221 +x\ge-224 +x\ge-225 +x\ge-228 +x\ge-23 +x\ge-231 +x\ge-232 +x\ge-234 +x\ge-238 +x\ge-24 +x\ge-240 +x\ge-242 +x\ge-243 +x\ge-247 +x\ge-248 +x\ge-25 +x\ge-250 +x\ge-252 +x\ge-253 +x\ge-255 +x\ge-26 +x\ge-260 +x\ge-261 +x\ge-264 +x\ge-266 +x\ge-27 +x\ge-270 +x\ge-273 +x\ge-275 +x\ge-276 +x\ge-279 +x\ge-28 +x\ge-280 +x\ge-285 +x\ge-286 +x\ge-288 +x\ge-29 +x\ge-290 +x\ge-294 +x\ge-299 +x\ge-2\text{ and } x\le16 +x\ge-2\text{ and } x\le2 +x\ge-2\div\left(-\frac{1}{7}\right) +x\ge-2\left(-7\right) +x\ge-3 +x\ge-3,x\le1 +x\ge-3.25 +x\ge-3.4 +x\ge-3.5 +x\ge-3.625 +x\ge-3.\overline{6} +x\ge-30 +x\ge-300 +x\ge-304 +x\ge-306 +x\ge-308 +x\ge-31 +x\ge-310 +x\ge-312 +x\ge-315 +x\ge-319 +x\ge-32 +x\ge-320 +x\ge-322 +x\ge-323 +x\ge-324 +x\ge-325 +x\ge-32\div-4 +x\ge-33 +x\ge-330 +x\ge-336 +x\ge-34 +x\ge-340 +x\ge-341 +x\ge-342 +x\ge-348 +x\ge-35 +x\ge-357 +x\ge-35\div5 +x\ge-36 +x\ge-360 +x\ge-361 +x\ge-363 +x\ge-364 +x\ge-368 +x\ge-37 +x\ge-370 +x\ge-372 +x\ge-374 +x\ge-375 +x\ge-377 +x\ge-378 +x\ge-38 +x\ge-380 +x\ge-384 +x\ge-39 +x\ge-390 +x\ge-391 +x\ge-392 +x\ge-396 +x\ge-399 +x\ge-3\text{ and } x\le1 +x\ge-3\text{ and } x\le3 +x\ge-3\frac{1}{4} +x\ge-3\ge\infty +x\ge-3\times-4 +x\ge-3orx\ge-\frac{1}{2} +x\ge-4 +x\ge-4+3 +x\ge-4,x\le-1 +x\ge-4,x\le1 +x\ge-4,y\le10 +x\ge-4.5 +x\ge-4.73\text{ or } x\le-4.63 +x\ge-4.75 +x\ge-40 +x\ge-400 +x\ge-403 +x\ge-408 +x\ge-418 +x\ge-42 +x\ge-420 +x\ge-425 +x\ge-429 +x\ge-432 +x\ge-435 +x\ge-437 +x\ge-44 +x\ge-442 +x\ge-448 +x\ge-45 +x\ge-450 +x\ge-456 +x\ge-459 +x\ge-464 +x\ge-48 +x\ge-480 +x\ge-481 +x\ge-486 +x\ge-49 +x\ge-494 +x\ge-496 +x\ge-4\text{ and } x\le2 +x\ge-4\text{ and } x\le4 +x\ge-5 +x\ge-5+4 +x\ge-5,2x+7\le3 +x\ge-5,2x\le-4 +x\ge-5,x\le-2 +x\ge-5,x\le2 +x\ge-5,x\le40 +x\ge-5.5 +x\ge-50 +x\ge-504 +x\ge-512 +x\ge-52 +x\ge-528 +x\ge-532 +x\ge-54 +x\ge-544 +x\ge-55 +x\ge-558 +x\ge-56 +x\ge-561 +x\ge-56\div-7 +x\ge-57 +x\ge-576 +x\ge-594 +x\ge-5\text{ and } x\le1 +x\ge-5\text{ and } x\le5 +x\ge-5\text{ and } x\le9 +x\ge-5\frac{1}{2} +x\ge-6 +x\ge-6+5 +x\ge-6,x\le-1 +x\ge-6,x\le-3 +x\ge-6,x\le1 +x\ge-6,x\le3 +x\ge-6-2 +x\ge-6.5 +x\ge-60 +x\ge-608 +x\ge-63 +x\ge-63\div-9 +x\ge-64 +x\ge-646 +x\ge-65 +x\ge-66 +x\ge-665 +x\ge-68 +x\ge-684 +x\ge-6\text{ and } x\le-1 +x\ge-6\text{ and } x\le-3 +x\ge-6\text{ and } x\le3 +x\ge-6\text{ and } x\le6 +x\ge-6\text{ and }2x+7\le5 +x\ge-6\text{ and }2x\le-2 +x\ge-7 +x\ge-7,x\le-2 +x\ge-7,x\le2 +x\ge-7.5 +x\ge-70 +x\ge-72 +x\ge-722 +x\ge-73 +x\ge-75 +x\ge-76 +x\ge-77 +x\ge-78 +x\ge-78-70-96+300 +x\ge-7\text{ and } x\le2 +x\ge-7\text{ and } x\le7 +x\ge-7\div7 +x\ge-8 +x\ge-8+2.5 +x\ge-8+5 +x\ge-8,2x+9\le7 +x\ge-8,2x\le-2 +x\ge-8,x\le-1 +x\ge-8,x\le1 +x\ge-80 +x\ge-80\div-8 +x\ge-81 +x\ge-84 +x\ge-85 +x\ge-88 +x\ge-8\text{ and } x\le-1 +x\ge-8\text{ and } x\le8 +x\ge-8\div-2 +x\ge-8\div-4 +x\ge-9 +x\ge-90 +x\ge-91 +x\ge-95 +x\ge-96 +x\ge-98 +x\ge-99 +x\ge-9\text{ and } x\le9 +x\ge-\frac{0}{3} +x\ge-\frac{108}{4} +x\ge-\frac{10}{5} +x\ge-\frac{11}{2} +x\ge-\frac{11}{8} +x\ge-\frac{12}{3} +x\ge-\frac{131}{12} +x\ge-\frac{13}{4} +x\ge-\frac{140}{5} +x\ge-\frac{14}{-1} +x\ge-\frac{14}{8} +x\ge-\frac{15}{3} +x\ge-\frac{16}{-8} +x\ge-\frac{16}{3} +x\ge-\frac{18}{3} +x\ge-\frac{19}{10} +x\ge-\frac{19}{1} +x\ge-\frac{19}{4} +x\ge-\frac{1}{-1} +x\ge-\frac{1}{2} +x\ge-\frac{1}{2}\text{ or } x\le-2 +x\ge-\frac{1}{3} +x\ge-\frac{23}{8} +x\ge-\frac{24}{3} +x\ge-\frac{25}{1} +x\ge-\frac{26}{8} +x\ge-\frac{28}{-7} +x\ge-\frac{29}{8} +x\ge-\frac{2^2}{2} +x\ge-\frac{2}{-1} +x\ge-\frac{2}{3} +x\ge-\frac{2}{3}\text{ and } x\le4 +x\ge-\frac{2}{3}\text{ and } x\le5 +x\ge-\frac{2}{5} +x\ge-\frac{30}{1} +x\ge-\frac{30}{2} +x\ge-\frac{30}{5} +x\ge-\frac{36}{2} +x\ge-\frac{37}{10} +x\ge-\frac{38}{8} +x\ge-\frac{3}{2} +x\ge-\frac{3}{2}+\frac{7}{2} +x\ge-\frac{3}{4} +x\ge-\frac{3}{7}y+15 +x\ge-\frac{3}{7}y+21 +x\ge-\frac{41}{5} +x\ge-\frac{41}{8} +x\ge-\frac{48}{3} +x\ge-\frac{4}{3}\text{ and } x\le6 +x\ge-\frac{4}{5}\text{ and } x\le6 +x\ge-\frac{4}{9} +x\ge-\frac{53}{8} +x\ge-\frac{54}{9} +x\ge-\frac{59}{8} +x\ge-\frac{5}{-1} +x\ge-\frac{5}{2} +x\ge-\frac{61}{10} +x\ge-\frac{6}{-2} +x\ge-\frac{6}{1}\times\frac{4}{3} +x\ge-\frac{72}{3} +x\ge-\frac{73}{10} +x\ge-\frac{765}{22} +x\ge-\frac{7}{4} +x\ge-\frac{84}{3} +x\ge-\frac{84}{7} +x\ge-\frac{8}{4} +x\ge-\frac{8}{9} +x\ge-\infty +x\ge-q24 +x\ge-qw +x\ge-r +x\ge-w +x\ge-x +x\ge-y +x\ge0 +x\ge0,y\ge-5 +x\ge0,y\ge0 +x\ge0,y\ge0,y\ge-2x+1 +x\ge0,y\ge0,y\ge-2x+1,y\le-2x+4 +x\ge0,y\ge0,y\ge-2x+1,y\le-2x+5 +x\ge0,y\ge0,y\ge-x+2,y\le-x+5 +x\ge0,y\le-4 +x\ge0,y\le0 +x\ge0.04 +x\ge0.05 +x\ge0.0\overline{0} +x\ge0.12 +x\ge0.16 +x\ge0.2 +x\ge0.24 +x\ge0.2\overline{4} +x\ge0.32 +x\ge0.4375 +x\ge0.48 +x\ge0.5 +x\ge0.50 +x\ge0.55 +x\ge0.58\overline{3} +x\ge0.5\overline{6} +x\ge0.68 +x\ge0.72 +x\ge0.75 +x\ge0.96 +x\ge0.\overline{185} +x\ge00 +x\ge01 +x\ge05 +x\ge09 +x\ge0\div10 +x\ge0\div2 +x\ge0\div3 +x\ge0\div4 +x\ge0\div9 +x\ge0x-4 +x\ge1 +x\ge1+3.5 +x\ge1+\frac{1}{2} +x\ge1+\frac{2}{3} +x\ge1+\sqrt{13} +x\ge1+\sqrt{13},x\le1-\sqrt{13} +x\ge1+\sqrt{13}\text{ or } x\le1-\sqrt{13} +x\ge1,-2x\le-2 +x\ge1,-3x-7\le-x-9 +x\ge1,243.1 +x\ge1,2x\ge2 +x\ge1,4x+6\le-x-9 +x\ge1,6x\le-12 +x\ge1,x\ge1 +x\ge1,x\le-2 +x\ge1,x\le-3 +x\ge1,x\le-4 +x\ge1,y\ge1.3 +x\ge1-3 +x\ge1-4 +x\ge1.1 +x\ge1.25 +x\ge1.375 +x\ge1.39 +x\ge1.4 +x\ge1.44 +x\ge1.49 +x\ge1.5 +x\ge1.50 +x\ge1.53 +x\ge1.59 +x\ge1.6 +x\ge1.63 +x\ge1.7 +x\ge1.71 +x\ge1.75 +x\ge1.8 +x\ge1.83 +x\ge1.9 +x\ge1.\overline{3} +x\ge10 +x\ge10+6 +x\ge10,-6\ge x +x\ge10,X\ge0 +x\ge10,x+y\ge20 +x\ge10,x+y\ge21 +x\ge10,x+y\ge22 +x\ge10,x+y\ge24 +x\ge10,x+y\ge25 +x\ge10,x+y\ge27 +x\ge10,x+y\ge30 +x\ge10,x-2\le-8 +x\ge10,x-3\le-7 +x\ge10,x\ge10 +x\ge10,x\le-2 +x\ge10,x\le-4 +x\ge10,x\le-6 +x\ge10,x\le0 +x\ge10,x\le2 +x\ge10,x\le4 +x\ge10,x\le6 +x\ge10-1 +x\ge10-2 +x\ge10-3 +x\ge10-4 +x\ge10-5 +x\ge10-7 +x\ge10-8 +x\ge10.1 +x\ge10.2 +x\ge10.3 +x\ge10.4 +x\ge10.42857143 +x\ge10.5 +x\ge10.54 +x\ge10.58 +x\ge10.6 +x\ge10.7 +x\ge10.8 +x\ge10.9 +x\ge10.\overline{6} +x\ge100 +x\ge100-22 +x\ge1000 +x\ge100\text{ and } x\le129 +x\ge101 +x\ge105 +x\ge10\div5 +x\ge10\text{ or } x\le-4 +x\ge10\text{ or } x\le-6 +x\ge10\text{ or } x\le4 +x\ge10\times-2 +x\ge10\times\left(-7\right) +x\ge11 +x\ge11,-x\ge7 +x\ge11,1\ge x +x\ge11,x+y\ge21 +x\ge11,x+y\ge31 +x\ge11,x\ge11 +x\ge11,x\le-1 +x\ge11,x\le-3 +x\ge11,x\le-5 +x\ge11,x\le-7 +x\ge11,x\le1 +x\ge11,x\le3 +x\ge11,x\le5 +x\ge11,x\le7 +x\ge11-2 +x\ge11-3 +x\ge11-4 +x\ge11-5 +x\ge11-7 +x\ge11-9 +x\ge11.06 +x\ge11.175 +x\ge11.5 +x\ge11.645,x\le8.355 +x\ge11.75 +x\ge11\text{ or } x\le-3 +x\ge11\text{ or } x\le1 +x\ge11\text{ or } x\le3 +x\ge11\text{ or } x\le5 +x\ge11\text{ or } x\le7 +x\ge11\times\left(-6\right) +x\ge12 +x\ge12+10 +x\ge12+7 +x\ge12,x+y\ge22 +x\ge12,x+y\ge24 +x\ge12,x-2\le-10 +x\ge12,x\le-2 +x\ge12,x\le-4 +x\ge12,x\le-6 +x\ge12,x\le-8 +x\ge12,x\le0 +x\ge12,x\le2 +x\ge12,x\le4 +x\ge12,x\le6 +x\ge12-3 +x\ge12-4 +x\ge12-5 +x\ge12-7 +x\ge12-9 +x\ge12.2 +x\ge12.25 +x\ge12.5 +x\ge12.75 +x\ge12.\overline{3} +x\ge120 +x\ge12\text{ or } x\le-2 +x\ge12\text{ or } x\le-6 +x\ge12\text{ or } x\le2 +x\ge13 +x\ge13+7,x\le-2-4 +x\ge13,-x\ge1 +x\ge13,x+y\ge23 +x\ge13,x+y\ge29 +x\ge13,x+y\ge31 +x\ge13,x+y\ge33 +x\ge13,x\le-1 +x\ge13,x\le-3 +x\ge13,x\le-5 +x\ge13,x\le-7 +x\ge13,x\le-9 +x\ge13,x\le1 +x\ge13,x\le3 +x\ge13,x\le5 +x\ge13-14 +x\ge13-5 +x\ge13-6 +x\ge13-7 +x\ge13.5 +x\ge13.6 +x\ge13.6\overline{6} +x\ge130\text{ and } x\le159 +x\ge135 +x\ge13\text{ or } x\le-3 +x\ge13\text{ or } x\le1 +x\ge13\times\left(-5\right) +x\ge14 +x\ge14+3 +x\ge14,-4\ge x +x\ge14,14\le x +x\ge14,x+y\ge24 +x\ge14,x+y\ge25 +x\ge14,x+y\ge27 +x\ge14,x+y\ge29 +x\ge14,x+y\ge30 +x\ge14,x+y\ge31 +x\ge14,x+y\ge32 +x\ge14,x+y\ge33 +x\ge14,x+y\ge34 +x\ge14,x-5\le-5 +x\ge14,x-8\le-6 +x\ge14,x\le-10 +x\ge14,x\le-2 +x\ge14,x\le-4 +x\ge14,x\le-6 +x\ge14,x\le-6+8 +x\ge14,x\le-8 +x\ge14,x\le0 +x\ge14,x\le2 +x\ge14,x\le4 +x\ge14,y+x\ge31 +x\ge14-5 +x\ge14-6 +x\ge14-7 +x\ge14-8 +x\ge14-9 +x\ge14.5 +x\ge140 +x\ge140\frac{1}{2} +x\ge14\left(-7\right) +x\ge14\text{ or } x\le-2 +x\ge14\text{ or } x\le-4 +x\ge15 +x\ge15+1 +x\ge15+28+y +x\ge15,-x+7\ge8 +x\ge15,-x\ge1 +x\ge15,-x\le-15 +x\ge15,x+y\ge25 +x\ge15,x+y\ge27 +x\ge15,x+y\ge28 +x\ge15,x+y\ge31 +x\ge15,x+y\ge33 +x\ge15,x+y\ge35 +x\ge15,x-4\le-11 +x\ge15,x-6+6\le-9+6 +x\ge15,x-6\le-9 +x\ge15,x\le-1 +x\ge15,x\le-11 +x\ge15,x\le-3 +x\ge15,x\le-5 +x\ge15,x\le-7 +x\ge15,x\le-9 +x\ge15,x\le1 +x\ge15,x\le3 +x\ge15-15 +x\ge15-6 +x\ge15-9 +x\ge15-\frac{3y}{5} +x\ge15.25 +x\ge15.5 +x\ge15.75 +x\ge15.8 +x\ge151 +x\ge152 +x\ge153 +x\ge155 +x\ge157 +x\ge15\frac{1}{2} +x\ge15\text{ or } x\le-3 +x\ge15\text{ or } x\le1 +x\ge15\text{ or } x\le3 +x\ge15\times\left(-5\right) +x\ge16 +x\ge16,-10\ge x +x\ge16,-8\ge x +x\ge16,-x+9\ge7 +x\ge16,-x\ge-2 +x\ge16,x+y\ge26 +x\ge16,x+y\ge27 +x\ge16,x+y\ge28 +x\ge16,x+y\ge29 +x\ge16,x+y\ge31 +x\ge16,x+y\ge35 +x\ge16,x-3\le-13 +x\ge16,x-9\le-7 +x\ge16,x\le-10 +x\ge16,x\le-12 +x\ge16,x\le-2 +x\ge16,x\le-4 +x\ge16,x\le-6 +x\ge16,x\le-8 +x\ge16,x\le0 +x\ge16,x\le2 +x\ge16-5 +x\ge16-8 +x\ge16.2 +x\ge16.30 +x\ge16.5 +x\ge16.75 +x\ge160 +x\ge160\text{ and } x\le189 +x\ge16\div4 +x\ge16\times\left(-9\right) +x\ge17 +x\ge17+6 +x\ge17,-x\ge5 +x\ge17,x+y\ge27 +x\ge17,x+y\ge28 +x\ge17,x+y\ge31 +x\ge17,x+y\ge33 +x\ge17,x+y\ge34 +x\ge17,x+y\ge35 +x\ge17,x+y\ge37 +x\ge17,x-9\le-8 +x\ge17,x\le-1 +x\ge17,x\le-11 +x\ge17,x\le-13 +x\ge17,x\le-3 +x\ge17,x\le-5 +x\ge17,x\le-7 +x\ge17,x\le-9 +x\ge17,x\le1 +x\ge17,y+x\ge37 +x\ge17-8 +x\ge17.25 +x\ge17.5 +x\ge17\text{ or } x\le-1 +x\ge17\text{ or } x\le1 +x\ge18 +x\ge18+18 +x\ge18,x+y\ge28 +x\ge18,x+y\ge35 +x\ge18,x+y\ge37 +x\ge18,x\le-10 +x\ge18,x\le-11+7 +x\ge18,x\le-12 +x\ge18,x\le-2 +x\ge18,x\le-4 +x\ge18,x\le-6 +x\ge18,x\le-8 +x\ge18,x\le0 +x\ge18-2 +x\ge18-9 +x\ge18.11 +x\ge18.5 +x\ge180 +x\ge18\div2 +x\ge19 +x\ge19,-7\ge x +x\ge19,-x+5-5\ge14-5 +x\ge19,-x+5\ge14 +x\ge19,-x\ge9 +x\ge19,\frac{-x}{-1}\le\frac{9}{-1} +x\ge19,x+y\ge29 +x\ge19,x+y\ge30 +x\ge19,x+y\ge33 +x\ge19,x+y\ge34 +x\ge19,x+y\ge38 +x\ge19,x-7\le-12 +x\ge19,x-9\le-10 +x\ge19,x\le-1 +x\ge19,x\le-11 +x\ge19,x\le-3 +x\ge19,x\le-5 +x\ge19,x\le-7 +x\ge19,x\le-9 +x\ge19.5 +x\ge19.52 +x\ge19.75 +x\ge190 +x\ge1\text{ and } x\le8 +x\ge1\text{ and } x\le9 +x\ge1\div29 +x\ge1\frac{1}{2} +x\ge1\frac{1}{3} +x\ge1\frac{1}{4} +x\ge1\frac{1}{5} +x\ge1\frac{2}{3} +x\ge1\frac{2}{4} +x\ge1\frac{2}{5} +x\ge1\frac{2}{9} +x\ge1\frac{3}{4} +x\ge1\frac{3}{5} +x\ge1\frac{4}{5} +x\ge1\frac{7}{9} +x\ge1\text{ or } x\le-2 +x\ge1\text{ or } x\le-3 +x\ge1\text{ or } x\le-5 +x\ge1\times3 +x\ge2 +x\ge2+5,x\le-2+5 +x\ge2+\frac{1}{9} +x\ge2+\sqrt{10}\text{ or } x\le2-\sqrt{10} +x\ge2,-2\ge x +x\ge2,-3\ge x +x\ge2,-x\ge2 +x\ge2,3x+4\le-x-8 +x\ge2,4+x\ge6 +x\ge2,and,x\le5 +x\ge2,x\ge2 +x\ge2,x\le-1 +x\ge2,x\le-2 +x\ge2,x\le-3 +x\ge2,x\le-4 +x\ge2,x\le-5 +x\ge2,x\le8 +x\ge2,y\ge-7 +x\ge2-20 +x\ge2-3 +x\ge2.1 +x\ge2.125 +x\ge2.2 +x\ge2.25 +x\ge2.3 +x\ge2.31 +x\ge2.375 +x\ge2.5 +x\ge2.6 +x\ge2.625 +x\ge2.75 +x\ge2.\overline{3} +x\ge2.\overline{5} +x\ge20 +x\ge20,-2\ge x +x\ge20,x+y\ge42 +x\ge20,x+y\ge43 +x\ge20,x+y\ge46 +x\ge20,x+y\ge48 +x\ge20,x+y\le47 +x\ge20,x\le-10 +x\ge20,x\le-2 +x\ge20,x\le-4 +x\ge20,x\le-6 +x\ge20,x\le-8 +x\ge20,y+x\ge43 +x\ge20,y\ge46-x +x\ge20,y\ge47-x +x\ge20,y\le42-x +x\ge20,y\le47-x +x\ge20-5 +x\ge20.25 +x\ge20.60 +x\ge200 +x\ge2000 +x\ge21 +x\ge21,41\le x+y +x\ge21,x+y\ge41 +x\ge21,x+y\ge42 +x\ge21,x+y\ge43 +x\ge21,x+y\ge44 +x\ge21,x+y\ge47 +x\ge21,x+y\ge51 +x\ge21,x+y\le47 +x\ge21,x\le-3 +x\ge21,x\le-5 +x\ge21,x\le-7 +x\ge21,x\le-9 +x\ge21,y\ge51-x +x\ge21,y\le43-x +x\ge21.65 +x\ge21\div16 +x\ge22 +x\ge22,48-x\ge y +x\ge22,48\ge x+y +x\ge22,x+y\ge42 +x\ge22,x+y\ge43 +x\ge22,x+y\ge46 +x\ge22,x+y\ge49 +x\ge22,x+y\ge50 +x\ge22,x+y\ge51 +x\ge22,x+y\ge52 +x\ge22,x+y\le42 +x\ge22,x+y\le50 +x\ge22,x\le-4 +x\ge22,x\le-6 +x\ge22,x\le-8 +x\ge22,y\le42-x +x\ge22.5 +x\ge23 +x\ge23,x+y\ge43 +x\ge23,x+y\ge45 +x\ge23,x+y\ge46 +x\ge23,x+y\ge47 +x\ge23,x+y\ge49 +x\ge23,x+y\ge50 +x\ge23,x+y\ge52 +x\ge23,x+y\ge53 +x\ge23,x+y\le53 +x\ge23,x\le-5 +x\ge23,x\le-7 +x\ge23,y+x\ge48 +x\ge23.20 +x\ge23.5 +x\ge23.60 +x\ge24 +x\ge24,x+y\ge45 +x\ge24,x+y\ge46 +x\ge24,x+y\ge47 +x\ge24,x+y\ge48 +x\ge24,x+y\ge49 +x\ge24,x+y\ge50 +x\ge24,x+y\ge51 +x\ge24,x+y\ge53 +x\ge24,x+y\ge54 +x\ge24,y+x\ge52 +x\ge24-2 +x\ge24-8 +x\ge24.50 +x\ge24.95 +x\ge24\div6 +x\ge25 +x\ge25,x+y\ge45 +x\ge25,x+y\ge47 +x\ge25,x+y\ge49 +x\ge25,x+y\ge52 +x\ge25,x+y\ge54 +x\ge25,x+y\le52 +x\ge25,y\ge52-x +x\ge25.5 +x\ge25.7 +x\ge25.89 +x\ge250,000 +x\ge2500 +x\ge250000 +x\ge25\div-1 +x\ge26 +x\ge26,x+y\ge47 +x\ge26,x+y\ge48 +x\ge26,x+y\ge49 +x\ge26,x+y\ge50 +x\ge26,x+y\ge54 +x\ge26,x+y\ge56 +x\ge26,x+y\le46 +x\ge26,x+y\le49 +x\ge26,y+x\ge54 +x\ge26,y\ge46-x +x\ge26,y\le46-x +x\ge26.07 +x\ge27 +x\ge27,x+y\ge47 +x\ge27,x+y\ge48 +x\ge27,x+y\ge49 +x\ge27,x+y\ge51 +x\ge27,x+y\ge52 +x\ge27,x+y\ge53 +x\ge27,x+y\ge55 +x\ge27,x+y\le47 +x\ge27,x+y\le49 +x\ge27,x+y\le54 +x\ge27,y\ge49-x +x\ge27,y\le49-x +x\ge28 +x\ge28,x+y\ge51 +x\ge28,x+y\ge53 +x\ge28,x+y\ge57 +x\ge28,x+y\le49 +x\ge28,x+y\le50 +x\ge28,y\ge54-x +x\ge29 +x\ge29,x+y\ge49 +x\ge29,x+y\ge57 +x\ge2\text{ and } x\le6 +x\ge2\text{ and } x\le9 +x\ge2\frac{1}{10} +x\ge2\frac{1}{2} +x\ge2\frac{1}{4} +x\ge2\frac{1}{9} +x\ge2\frac{2}{5} +x\ge2\frac{3}{8} +x\ge2\frac{5}{10} +x\ge2\frac{5}{8} +x\ge2\left(9\right) +x\ge2\text{ or } x\le-1 +x\ge2\text{ or } x\le-3 +x\ge2\text{ or } x\le-4 +x\ge2\text{ or } x\le0 +x\ge2\text{ or }-4\ge x +x\ge2\times-7 +x\ge2\times6 +x\ge2\times7 +x\ge2\times8 +x\ge2^2 +x\ge2x +x\ge3 +x\ge3+1 +x\ge3+10 +x\ge3+13,x\le-3+5 +x\ge3+2 +x\ge3+2+4,x\le-3-2+4 +x\ge3+3 +x\ge3+4 +x\ge3+9 +x\ge3+9+4,x\le-3+9-4 +x\ge3+\sqrt{17}\text{ or } x\le3-\sqrt{17} +x\ge3+\sqrt{29}\text{ or } x\le3-\sqrt{29} +x\ge3,-3\ge x +x\ge3,-x\ge3 +x\ge3,875 +x\ge3,x\ge-3,y\ge23,y\ge-13 +x\ge3,x\ge3 +x\ge3,x\le-1 +x\ge3,x\le-2 +x\ge3,x\le-3 +x\ge3,x\le-4 +x\ge3,x\le1 +x\ge3,x\le2 +x\ge3,x\le6 +x\ge3,x\le9 +x\ge3,y\ge3 +x\ge3-2 +x\ge3-7 +x\ge3.2 +x\ge3.25 +x\ge3.3 +x\ge3.375 +x\ge3.4 +x\ge3.5 +x\ge3.6 +x\ge3.7 +x\ge3.75 +x\ge3.8 +x\ge3.875 +x\ge3.9 +x\ge3.\overline{4} +x\ge3.\overline{6} +x\ge30 +x\ge30+20+y +x\ge30.25 +x\ge30.55 +x\ge300 +x\ge300-212 +x\ge300-224 +x\ge300-226 +x\ge300-229 +x\ge300-231 +x\ge300-233 +x\ge300-234 +x\ge300-239 +x\ge300-240 +x\ge300-241 +x\ge300-244 +x\ge300-247 +x\ge300-60-68-95 +x\ge300-61-66-94 +x\ge300-62-57-94 +x\ge300-63-58-98 +x\ge300-63-72-94 +x\ge300-63-73-98 +x\ge300-65-59-95 +x\ge300-66-80-92 +x\ge300-67-69-94 +x\ge300-70-80-91 +x\ge300-71-76-90 +x\ge300-72-60-96 +x\ge300-73-61-96 +x\ge300-75-77-96 +x\ge300-76-71-94 +x\ge300-76-72-92 +x\ge300-\left(63+79+97\right) +x\ge300-\left(70+65+96\right) +x\ge300-\left(76+55+90\right) +x\ge300-\left(96+70+56\right) +x\ge3000 +x\ge305 +x\ge31 +x\ge31.50-26.10 +x\ge32 +x\ge32\div8 +x\ge33 +x\ge33.44 +x\ge33.5 +x\ge330 +x\ge34 +x\ge34.4 +x\ge35 +x\ge35-\frac{5y}{7} +x\ge35\div\left(-5\right) +x\ge36 +x\ge36-18 +x\ge36-4 +x\ge36-9 +x\ge36.8 +x\ge36\div4 +x\ge37 +x\ge37.5 +x\ge373 +x\ge38 +x\ge39 +x\ge3\frac{1}{4} +x\ge3\frac{1}{5} +x\ge3\frac{2}{3} +x\ge3\frac{3}{4} +x\ge3\frac{9}{10} +x\ge3\left(3r+8\right)+1 +x\ge3\text{ or } x\le-1 +x\ge3\text{ or } x\le-2 +x\ge3\text{ or } x\le-4 +x\ge3\text{ or } x\le-5 +x\ge3\times3 +x\ge3\times4 +x\ge3\times7 +x\ge3\times8 +x\ge4 +x\ge4+0.5 +x\ge4+1 +x\ge4+2+9,x\le-4-2+9 +x\ge4+9,x\le-4+9 +x\ge4+\left|8\right| +x\ge4+\sqrt{10}\text{ or } x\le4-\sqrt{10} +x\ge4,-2\le x\le\frac{3}{4} +x\ge4,-4\ge x +x\ge4,-7\le x\le\frac{3}{4} +x\ge4,-x\ge4 +x\ge4,7,8 +x\ge4,X\le-4 +x\ge4,\frac{8}{9}\ge x\ge-8 +x\ge4,x\ge4 +x\ge4,x\le-1 +x\ge4,x\le-2 +x\ge4,x\le-4 +x\ge4,x\le-5 +x\ge4,x\le1 +x\ge4,y\ge2 +x\ge4-15 +x\ge4-18 +x\ge4-3 +x\ge4.04 +x\ge4.2 +x\ge4.25 +x\ge4.3 +x\ge4.375 +x\ge4.5 +x\ge4.6 +x\ge4.62 +x\ge4.65 +x\ge4.75 +x\ge4.88,x\le4.92 +x\ge4.\overline{1} +x\ge4.\overline{3} +x\ge4.\overline{72} +x\ge4.\overline{7} +x\ge40 +x\ge40-8 +x\ge40.90 +x\ge400 +x\ge40000 +x\ge400\div-1 +x\ge41 +x\ge41.45 +x\ge41.775 +x\ge41.775,x\ge58.225 +x\ge42 +x\ge42.46 +x\ge42.70 +x\ge42.8 +x\ge43 +x\ge44 +x\ge44.4 +x\ge45 +x\ge45+y +x\ge45.3 +x\ge46 +x\ge46\frac{1}{2} +x\ge47 +x\ge47.5 +x\ge48 +x\ge49 +x\ge4\text{ and } x\le8 +x\ge4\text{ and } x\le9 +x\ge4\div2 +x\ge4\frac{3}{4} +x\ge4\ge x +x\ge4\left(9\right) +x\ge4\text{ or } x\le-1 +x\ge4\text{ or } x\le-3 +x\ge4\text{ or } x\le-5 +x\ge4\text{ or } x\le3 +x\ge4\times4 +x\ge4\times40 +x\ge4\times6 +x\ge4\times9-4 +x\ge5 +x\ge5+12,x\le-5+6 +x\ge5+18 +x\ge5+3 +x\ge5+5+4,x\le-5-5+4 +x\ge5+5+8 +x\ge5+\sqrt{13},x\le5-\sqrt{13} +x\ge5+\sqrt{17},x\le5-\sqrt{17} +x\ge5+\sqrt{17}\text{ or } x\le5-\sqrt{17} +x\ge5,-2\le x\le\frac{2}{9} +x\ge5,-5\ge x +x\ge5,-x\ge5 +x\ge5,-x\le-5 +x\ge5,7 +x\ge5,X\ge-5 +x\ge5,x\ge5 +x\ge5,x\le-1 +x\ge5,x\le-3 +x\ge5,x\le-4 +x\ge5,x\le-5 +x\ge5,x\le1 +x\ge5,x\le4 +x\ge5,xvg\ge-5 +x\ge5-14 +x\ge5-2 +x\ge5-3 +x\ge5-4 +x\ge5-7 +x\ge5-8 +x\ge5.24 +x\ge5.25 +x\ge5.4 +x\ge5.5 +x\ge5.6 +x\ge5.675 +x\ge5.75 +x\ge5.9 +x\ge5.\overline{6} +x\ge50 +x\ge50+y +x\ge500 +x\ge50000 +x\ge51 +x\ge52 +x\ge52.5 +x\ge52.8 +x\ge53 +x\ge54 +x\ge54.2 +x\ge54.30 +x\ge54.73 +x\ge54.8 +x\ge55 +x\ge55+y +x\ge56 +x\ge56.7 +x\ge56.99 +x\ge57 +x\ge58 +x\ge58.225,x\le41.775 +x\ge58.225\text{ or } x\le41.775 +x\ge58.4 +x\ge59 +x\ge59.05 +x\ge59.10 +x\ge59.6 +x\ge59.63 +x\ge5\text{ and } x\le7 +x\ge5\text{ and } x\le9 +x\ge5\frac{1}{3} +x\ge5\frac{1}{4} +x\ge5\frac{2}{8} +x\ge5\frac{4}{5} +x\ge5\ge-5 +x\ge5\text{ or } x\le-1 +x\ge5\text{ or } x\le-3 +x\ge5\text{ or } x\le-4 +x\ge5\text{ or } x\le1 +x\ge5\times2 +x\ge5\times6 +x\ge5y+5 +x\ge6 +x\ge6+2 +x\ge6+4 +x\ge6+5 +x\ge6+5,x\le-6+5 +x\ge6,+x\le-6 +x\ge6,-x\ge6 +x\ge6,1\ge x +x\ge6,3x-8\le-x-4 +x\ge6,3x\le-x+4 +x\ge6,4x-8\le-4 +x\ge6,4x\le+4 +x\ge6,4x\le4 +x\ge6,6\le x +x\ge6,x-4\le-2 +x\ge6,x\ge7,x\ge8 +x\ge6,x\le-1 +x\ge6,x\le-2 +x\ge6,x\le-6 +x\ge6,x\le1 +x\ge6,x\le2 +x\ge6-11 +x\ge6-16 +x\ge6-2 +x\ge6-3 +x\ge6-4 +x\ge6-5 +x\ge6-6 +x\ge6.125 +x\ge6.25 +x\ge6.4 +x\ge6.5 +x\ge6.62 +x\ge6.75 +x\ge6.\overline{5} +x\ge60 +x\ge60+y +x\ge60.4 +x\ge60000 +x\ge61 +x\ge62 +x\ge62.4 +x\ge62.8 +x\ge63 +x\ge63-7 +x\ge63.68 +x\ge64 +x\ge65 +x\ge65.1 +x\ge66 +x\ge66.70 +x\ge67 +x\ge67.5 +x\ge67.80 +x\ge67\div7 +x\ge68 +x\ge69 +x\ge69.69 +x\ge69.74 +x\ge69.84 +x\ge6\div4 +x\ge6\frac{1}{9} +x\ge6\frac{7}{30} +x\ge6\text{ or } x\le-2 +x\ge6\text{ or } x\le\frac{4}{5} +x\ge6\times-8 +x\ge6\times5 +x\ge6\times6 +x\ge6\times8 +x\ge6\times\left(-9\right) +x\ge7 +x\ge7+2 +x\ge7+4,x\le-7+4 +x\ge7+6 +x\ge7+\left|2\right| +x\ge7+\sqrt{29},x\le7-\sqrt{29} +x\ge7+\sqrt{29}\text{ or } x\le7-\sqrt{29} +x\ge7,-7\ge x +x\ge7,x\ge7 +x\ge7,x\le-1 +x\ge7,x\le-3 +x\ge7,x\le-7 +x\ge7,x\le0 +x\ge7,x\le1 +x\ge7,x\le3 +x\ge7,z\le-9 +x\ge7-1 +x\ge7-3 +x\ge7-5 +x\ge7.125 +x\ge7.4 +x\ge7.5 +x\ge7.65 +x\ge7.75 +x\ge70 +x\ge70.52 +x\ge71 +x\ge71.08 +x\ge71.97 +x\ge72 +x\ge72-8 +x\ge72-9 +x\ge72.81 +x\ge73 +x\ge73.00 +x\ge73.5 +x\ge74 +x\ge75 +x\ge75.5 +x\ge76 +x\ge77 +x\ge78 +x\ge78.20 +x\ge79 +x\ge7\frac{1}{2} +x\ge7\frac{3}{4} +x\ge7\ge y +x\ge7\text{ or } x\le0 +x\ge7\times4 +x\ge7\times8 +x\ge7\times9 +x\ge7\times\left(-3\right) +x\ge8 +x\ge8+11,x\le-8+7 +x\ge8+3 +x\ge8+4 +x\ge8+5 +x\ge8+6 +x\ge8+6,x\le8-6 +x\ge8+7 +x\ge8,-5\le x\le\frac{4}{9} +x\ge8,-5\le x\le\frac{6}{7} +x\ge8,-8\ge x +x\ge8,-x\ge8 +x\ge8,8\le x +x\ge8,x\le-2 +x\ge8,x\le-4 +x\ge8,x\le-8 +x\ge8,x\le0 +x\ge8,x\le2 +x\ge8,x\le4 +x\ge8-5 +x\ge8.2 +x\ge8.25 +x\ge8.5 +x\ge8.53,x\le8.67 +x\ge8.75 +x\ge8.\overline{6} +x\ge80 +x\ge81 +x\ge82 +x\ge83 +x\ge833 +x\ge84 +x\ge84\div6 +x\ge85 +x\ge85.00 +x\ge86 +x\ge87 +x\ge88 +x\ge89 +x\ge8\frac{2}{3} +x\ge8\text{ or } x\le-4 +x\ge8\text{ or } x\le2 +x\ge8\text{ or } x\le4 +x\ge8\times9 +x\ge9 +x\ge9+4 +x\ge9+4+7,x\le-9+7-4 +x\ge9+8 +x\ge9,-1\ge x +x\ge9,-8\le x\le\frac{6}{7} +x\ge9,-x\ge9 +x\ge9,3 +x\ge9,X\le-9 +x\ge9,x\ge9 +x\ge9,x\le-1 +x\ge9,x\le-3 +x\ge9,x\le-5 +x\ge9,x\le-9 +x\ge9,x\le1 +x\ge9,x\le3 +x\ge9,x\le5 +x\ge9-3 +x\ge9-4 +x\ge9-5 +x\ge9-7 +x\ge9.1 +x\ge9.1-0.03,x\le9.1+0.03 +x\ge9.2 +x\ge9.25 +x\ge9.4 +x\ge9.5 +x\ge9.6 +x\ge9.65-0.03,x\le9.65+0.03 +x\ge9.7 +x\ge9.75 +x\ge9.8 +x\ge9.9 +x\ge90 +x\ge91 +x\ge92 +x\ge93 +x\ge94 +x\ge95 +x\ge96 +x\ge97 +x\ge99 +x\ge9\text{ or } x\le-1 +x\ge9\text{ or } x\le-3 +x\ge9\text{ or } x\le1 +x\ge9\text{ or } x\le3 +x\ge9\text{ or } x\le5 +x\ge9\times4 +x\ge9\times5 +x\ge9\times6 +x\ge9r+25 +x\ge\frac{-100}{4} +x\ge\frac{-100}{5} +x\ge\frac{-10}{-5} +x\ge\frac{-11}{2} +x\ge\frac{-12}{-3} +x\ge\frac{-14}{8} +x\ge\frac{-15}{-3} +x\ge\frac{-16}{-8} +x\ge\frac{-17}{-14} +x\ge\frac{-2.2}{3}\text{ and } x\le\frac{-1.8}{3} +x\ge\frac{-20}{-5} +x\ge\frac{-21}{-7} +x\ge\frac{-23}{8} +x\ge\frac{-24}{-8} +x\ge\frac{-27}{-3} +x\ge\frac{-27}{9} +x\ge\frac{-28}{-4} +x\ge\frac{-2}{-1} +x\ge\frac{-2}{3}y+10 +x\ge\frac{-30}{-10} +x\ge\frac{-30}{-5} +x\ge\frac{-30}{-6} +x\ge\frac{-30}{10} +x\ge\frac{-330}{11} +x\ge\frac{-36}{-9} +x\ge\frac{-38}{5} +x\ge\frac{-41}{8} +x\ge\frac{-44}{8} +x\ge\frac{-4}{-2} +x\ge\frac{-53}{8} +x\ge\frac{-59}{8} +x\ge\frac{-63}{-9} +x\ge\frac{-64}{-51} +x\ge\frac{-64}{-8} +x\ge\frac{-6}{-2} +x\ge\frac{-6}{-3} +x\ge\frac{-72}{-9} +x\ge\frac{-72}{3} +x\ge\frac{-7\pm\sqrt{7^2-12}}{2} +x\ge\frac{-7}{4} +x\ge\frac{-7}{7} +x\ge\frac{-84}{7} +x\ge\frac{-90}{-9} +x\ge\frac{-96}{3} +x\ge\frac{01}{23} +x\ge\frac{0}{100} +x\ge\frac{0}{10} +x\ge\frac{0}{2} +x\ge\frac{0}{3} +x\ge\frac{0}{4} +x\ge\frac{0}{5} +x\ge\frac{0}{6} +x\ge\frac{0}{7} +x\ge\frac{0}{8} +x\ge\frac{0}{9} +x\ge\frac{0}{i} +x\ge\frac{100}{4} +x\ge\frac{104}{8} +x\ge\frac{105}{2} +x\ge\frac{105}{7} +x\ge\frac{10^y}{3} +x\ge\frac{10}{-5} +x\ge\frac{10}{13} +x\ge\frac{10}{19} +x\ge\frac{10}{21} +x\ge\frac{10}{23} +x\ge\frac{10}{27} +x\ge\frac{10}{29} +x\ge\frac{10}{31} +x\ge\frac{10}{37} +x\ge\frac{10}{41} +x\ge\frac{10}{4} +x\ge\frac{10}{5} +x\ge\frac{10}{7} +x\ge\frac{10}{8} +x\ge\frac{110}{10} +x\ge\frac{112}{7} +x\ge\frac{117}{9} +x\ge\frac{11}{-2} +x\ge\frac{11}{-8} +x\ge\frac{11}{12} +x\ge\frac{11}{13} +x\ge\frac{11}{14} +x\ge\frac{11}{16} +x\ge\frac{11}{18} +x\ge\frac{11}{19} +x\ge\frac{11}{20} +x\ge\frac{11}{21} +x\ge\frac{11}{23} +x\ge\frac{11}{24} +x\ge\frac{11}{25} +x\ge\frac{11}{26} +x\ge\frac{11}{27} +x\ge\frac{11}{28} +x\ge\frac{11}{29} +x\ge\frac{11}{2} +x\ge\frac{11}{30} +x\ge\frac{11}{31} +x\ge\frac{11}{32} +x\ge\frac{11}{34} +x\ge\frac{11}{35} +x\ge\frac{11}{36} +x\ge\frac{11}{37} +x\ge\frac{11}{3} +x\ge\frac{11}{41} +x\ge\frac{11}{45} +x\ge\frac{11}{4} +x\ge\frac{11}{4}-\frac{9}{4} +x\ge\frac{11}{5} +x\ge\frac{11}{6} +x\ge\frac{11}{7} +x\ge\frac{11}{8} +x\ge\frac{11}{9} +x\ge\frac{12}{29} +x\ge\frac{12}{35} +x\ge\frac{12}{37} +x\ge\frac{12}{3} +x\ge\frac{12}{4} +x\ge\frac{12}{5} +x\ge\frac{12}{6} +x\ge\frac{12}{9} +x\ge\frac{135}{2} +x\ge\frac{13}{18} +x\ge\frac{13}{20} +x\ge\frac{13}{21} +x\ge\frac{13}{22} +x\ge\frac{13}{23} +x\ge\frac{13}{24} +x\ge\frac{13}{27} +x\ge\frac{13}{28} +x\ge\frac{13}{2} +x\ge\frac{13}{30} +x\ge\frac{13}{32} +x\ge\frac{13}{33} +x\ge\frac{13}{34} +x\ge\frac{13}{35} +x\ge\frac{13}{37} +x\ge\frac{13}{3} +x\ge\frac{13}{40} +x\ge\frac{13}{41} +x\ge\frac{13}{4} +x\ge\frac{13}{5} +x\ge\frac{13}{6} +x\ge\frac{13}{7} +x\ge\frac{13}{8} +x\ge\frac{13}{9} +x\ge\frac{147}{84} +x\ge\frac{14}{-2} +x\ge\frac{14}{-8} +x\ge\frac{14}{27} +x\ge\frac{14}{29} +x\ge\frac{14}{37} +x\ge\frac{14}{5} +x\ge\frac{14}{7} +x\ge\frac{152}{-32} +x\ge\frac{15}{-3} +x\ge\frac{15}{11} +x\ge\frac{15}{19} +x\ge\frac{15}{23} +x\ge\frac{15}{26} +x\ge\frac{15}{28} +x\ge\frac{15}{29} +x\ge\frac{15}{2} +x\ge\frac{15}{3} +x\ge\frac{15}{4} +x\ge\frac{15}{5} +x\ge\frac{15}{7} +x\ge\frac{15}{8} +x\ge\frac{15}{9} +x\ge\frac{160}{39} +x\ge\frac{168}{101} +x\ge\frac{16}{-4} +x\ge\frac{16}{19} +x\ge\frac{16}{1} +x\ge\frac{16}{21} +x\ge\frac{16}{23} +x\ge\frac{16}{31} +x\ge\frac{16}{33} +x\ge\frac{16}{35} +x\ge\frac{16}{37} +x\ge\frac{16}{3} +x\ge\frac{16}{41} +x\ge\frac{16}{45} +x\ge\frac{16}{5} +x\ge\frac{16}{7} +x\ge\frac{16}{9} +x\ge\frac{17}{10} +x\ge\frac{17}{11} +x\ge\frac{17}{14} +x\ge\frac{17}{18} +x\ge\frac{17}{20} +x\ge\frac{17}{21} +x\ge\frac{17}{22} +x\ge\frac{17}{23} +x\ge\frac{17}{24} +x\ge\frac{17}{25} +x\ge\frac{17}{26} +x\ge\frac{17}{28} +x\ge\frac{17}{29} +x\ge\frac{17}{2} +x\ge\frac{17}{30} +x\ge\frac{17}{32} +x\ge\frac{17}{33} +x\ge\frac{17}{35} +x\ge\frac{17}{36} +x\ge\frac{17}{41} +x\ge\frac{17}{45} +x\ge\frac{17}{4} +x\ge\frac{17}{4}-\frac{5}{4} +x\ge\frac{17}{5} +x\ge\frac{17}{7} +x\ge\frac{17}{8} +x\ge\frac{17}{9} +x\ge\frac{18}{31} +x\ge\frac{18}{35} +x\ge\frac{18}{4} +x\ge\frac{18}{5} +x\ge\frac{18}{6} +x\ge\frac{18}{8} +x\ge\frac{19}{-4} +x\ge\frac{19}{10} +x\ge\frac{19}{11} +x\ge\frac{19}{14} +x\ge\frac{19}{16} +x\ge\frac{19}{22} +x\ge\frac{19}{24} +x\ge\frac{19}{25} +x\ge\frac{19}{29} +x\ge\frac{19}{2} +x\ge\frac{19}{31} +x\ge\frac{19}{32} +x\ge\frac{19}{33} +x\ge\frac{19}{34} +x\ge\frac{19}{37} +x\ge\frac{19}{4} +x\ge\frac{19}{5} +x\ge\frac{19}{6} +x\ge\frac{19}{7} +x\ge\frac{19}{8} +x\ge\frac{19}{9} +x\ge\frac{1}{10} +x\ge\frac{1}{12} +x\ge\frac{1}{13} +x\ge\frac{1}{14} +x\ge\frac{1}{15} +x\ge\frac{1}{16} +x\ge\frac{1}{18} +x\ge\frac{1}{19} +x\ge\frac{1}{1} +x\ge\frac{1}{20} +x\ge\frac{1}{21} +x\ge\frac{1}{22} +x\ge\frac{1}{23} +x\ge\frac{1}{24} +x\ge\frac{1}{25} +x\ge\frac{1}{26} +x\ge\frac{1}{27} +x\ge\frac{1}{28} +x\ge\frac{1}{29} +x\ge\frac{1}{2} +x\ge\frac{1}{30} +x\ge\frac{1}{31} +x\ge\frac{1}{32} +x\ge\frac{1}{33} +x\ge\frac{1}{35} +x\ge\frac{1}{36} +x\ge\frac{1}{37} +x\ge\frac{1}{3} +x\ge\frac{1}{3},x\le-2 +x\ge\frac{1}{3}-\frac{5x}{-6} +x\ge\frac{1}{3}\text{ or } x\le-3 +x\ge\frac{1}{3}x-\frac{2}{3} +x\ge\frac{1}{40} +x\ge\frac{1}{41} +x\ge\frac{1}{45} +x\ge\frac{1}{4} +x\ge\frac{1}{6} +x\ge\frac{1}{7} +x\ge\frac{2.5}{7} +x\ge\frac{200}{6} +x\ge\frac{207}{54} +x\ge\frac{20}{-4} +x\ge\frac{20}{20} +x\ge\frac{20}{3} +x\ge\frac{20}{7} +x\ge\frac{20}{9} +x\ge\frac{21}{10} +x\ge\frac{21}{16} +x\ge\frac{21}{20} +x\ge\frac{21}{23} +x\ge\frac{21}{26} +x\ge\frac{21}{2} +x\ge\frac{21}{37} +x\ge\frac{21}{40} +x\ge\frac{21}{4} +x\ge\frac{21}{5} +x\ge\frac{21}{6} +x\ge\frac{21}{7} +x\ge\frac{21}{8} +x\ge\frac{21}{9} +x\ge\frac{223}{4} +x\ge\frac{228}{57} +x\ge\frac{22}{10} +x\ge\frac{22}{25} +x\ge\frac{22}{3} +x\ge\frac{22}{4} +x\ge\frac{22}{5} +x\ge\frac{22}{6} +x\ge\frac{22}{8} +x\ge\frac{22}{9} +x\ge\frac{234}{63} +x\ge\frac{23}{-8} +x\ge\frac{23}{10} +x\ge\frac{23}{19} +x\ge\frac{23}{20} +x\ge\frac{23}{24} +x\ge\frac{23}{26} +x\ge\frac{23}{28} +x\ge\frac{23}{31} +x\ge\frac{23}{33} +x\ge\frac{23}{3} +x\ge\frac{23}{4} +x\ge\frac{23}{5} +x\ge\frac{23}{6} +x\ge\frac{23}{7} +x\ge\frac{23}{8} +x\ge\frac{23}{9} +x\ge\frac{24}{-1} +x\ge\frac{24}{10} +x\ge\frac{24}{12} +x\ge\frac{24}{3} +x\ge\frac{24}{4} +x\ge\frac{24}{8} +x\ge\frac{25}{-5} +x\ge\frac{25}{10} +x\ge\frac{25}{2} +x\ge\frac{25}{3} +x\ge\frac{25}{4} +x\ge\frac{25}{7} +x\ge\frac{25}{8} +x\ge\frac{25}{9} +x\ge\frac{26}{-8} +x\ge\frac{26}{2} +x\ge\frac{26}{3} +x\ge\frac{26}{4} +x\ge\frac{26}{7} +x\ge\frac{26}{8} +x\ge\frac{26}{9} +x\ge\frac{27}{-3} +x\ge\frac{27}{-9} +x\ge\frac{27}{2} +x\ge\frac{27}{3} +x\ge\frac{27}{4} +x\ge\frac{27}{5} +x\ge\frac{27}{6} +x\ge\frac{27}{7} +x\ge\frac{27}{8} +x\ge\frac{2845}{224} +x\ge\frac{286}{5} +x\ge\frac{28}{-4} +x\ge\frac{28}{3} +x\ge\frac{28}{3}-\frac{4}{3} +x\ge\frac{28}{4} +x\ge\frac{28}{5} +x\ge\frac{28}{7} +x\ge\frac{28}{9} +x\ge\frac{29}{-8} +x\ge\frac{29}{2} +x\ge\frac{29}{3} +x\ge\frac{29}{4} +x\ge\frac{29}{8} +x\ge\frac{2}{-3} +x\ge\frac{2}{15} +x\ge\frac{2}{19} +x\ge\frac{2}{21} +x\ge\frac{2}{23} +x\ge\frac{2}{25} +x\ge\frac{2}{27} +x\ge\frac{2}{29} +x\ge\frac{2}{2} +x\ge\frac{2}{35} +x\ge\frac{2}{37} +x\ge\frac{2}{3} +x\ge\frac{2}{3},x\le-1 +x\ge\frac{2}{41} +x\ge\frac{2}{45} +x\ge\frac{2}{4} +x\ge\frac{2}{5} +x\ge\frac{2}{9} +x\ge\frac{3+1}{4} +x\ge\frac{300}{4} +x\ge\frac{306}{81} +x\ge\frac{30}{4} +x\ge\frac{30}{8} +x\ge\frac{31}{2} +x\ge\frac{31}{3} +x\ge\frac{31}{4} +x\ge\frac{31}{8} +x\ge\frac{31}{9} +x\ge\frac{32}{-4} +x\ge\frac{32}{3} +x\ge\frac{32}{5} +x\ge\frac{32}{8} +x\ge\frac{32}{9} +x\ge\frac{330}{11} +x\ge\frac{33}{2} +x\ge\frac{33}{4} +x\ge\frac{33}{5} +x\ge\frac{33}{6} +x\ge\frac{33}{7} +x\ge\frac{33}{8} +x\ge\frac{33}{9} +x\ge\frac{34}{3} +x\ge\frac{34}{9} +x\ge\frac{35}{-5} +x\ge\frac{35}{20} +x\ge\frac{35}{2} +x\ge\frac{35}{9} +x\ge\frac{36-36}{9} +x\ge\frac{3600}{120} +x\ge\frac{36}{-18} +x\ge\frac{36}{2} +x\ge\frac{36}{4} +x\ge\frac{36}{8} +x\ge\frac{37}{10} +x\ge\frac{37}{2} +x\ge\frac{37}{3} +x\ge\frac{37}{4} +x\ge\frac{37}{5} +x\ge\frac{37}{8} +x\ge\frac{37}{9} +x\ge\frac{387}{90} +x\ge\frac{38}{-8} +x\ge\frac{38}{10} +x\ge\frac{38}{3} +x\ge\frac{38}{7} +x\ge\frac{38}{8} +x\ge\frac{38}{9} +x\ge\frac{39}{10} +x\ge\frac{39}{2} +x\ge\frac{39}{4} +x\ge\frac{39}{7} +x\ge\frac{39}{8} +x\ge\frac{39}{9} +x\ge\frac{3}{-3} +x\ge\frac{3}{10} +x\ge\frac{3}{13} +x\ge\frac{3}{14} +x\ge\frac{3}{16} +x\ge\frac{3}{19} +x\ge\frac{3}{1} +x\ge\frac{3}{22} +x\ge\frac{3}{23} +x\ge\frac{3}{25} +x\ge\frac{3}{26} +x\ge\frac{3}{28} +x\ge\frac{3}{29} +x\ge\frac{3}{2} +x\ge\frac{3}{2},-1\ge x +x\ge\frac{3}{2},or,-1\ge x +x\ge\frac{3}{2},x\le-2 +x\ge\frac{3}{2}or-1\ge x +x\ge\frac{3}{32} +x\ge\frac{3}{34} +x\ge\frac{3}{35} +x\ge\frac{3}{37} +x\ge\frac{3}{3} +x\ge\frac{3}{40} +x\ge\frac{3}{41} +x\ge\frac{3}{4} +x\ge\frac{3}{4}-\frac{1}{4} +x\ge\frac{3}{4}\text{ and } x\le2 +x\ge\frac{3}{5} +x\ge\frac{40}{-8} +x\ge\frac{40}{10} +x\ge\frac{40}{11} +x\ge\frac{40}{8} +x\ge\frac{40}{9} +x\ge\frac{41}{-8} +x\ge\frac{41}{10} +x\ge\frac{41}{3} +x\ge\frac{41}{5} +x\ge\frac{41}{7} +x\ge\frac{41}{9} +x\ge\frac{42}{10} +x\ge\frac{42}{2} +x\ge\frac{42}{4} +x\ge\frac{43}{10} +x\ge\frac{43}{3} +x\ge\frac{43}{5} +x\ge\frac{43}{8} +x\ge\frac{43}{9} +x\ge\frac{44}{-8} +x\ge\frac{44}{12} +x\ge\frac{44}{8} +x\ge\frac{45}{-5} +x\ge\frac{45}{15} +x\ge\frac{45}{2} +x\ge\frac{45}{5} +x\ge\frac{46}{10} +x\ge\frac{46}{5} +x\ge\frac{46}{7} +x\ge\frac{47}{10} +x\ge\frac{47}{2} +x\ge\frac{47}{4} +x\ge\frac{47}{8} +x\ge\frac{47}{9} +x\ge\frac{480}{6} +x\ge\frac{480}{8} +x\ge\frac{48}{6} +x\ge\frac{48}{9} +x\ge\frac{49}{2} +x\ge\frac{49}{4} +x\ge\frac{49}{7} +x\ge\frac{49}{8} +x\ge\frac{49}{9} +x\ge\frac{4}{11} +x\ge\frac{4}{13} +x\ge\frac{4}{15} +x\ge\frac{4}{19} +x\ge\frac{4}{21} +x\ge\frac{4}{23} +x\ge\frac{4}{25} +x\ge\frac{4}{27} +x\ge\frac{4}{29} +x\ge\frac{4}{2} +x\ge\frac{4}{31} +x\ge\frac{4}{33} +x\ge\frac{4}{37} +x\ge\frac{4}{3} +x\ge\frac{4}{41} +x\ge\frac{4}{45} +x\ge\frac{4}{4} +x\ge\frac{4}{5} +x\ge\frac{51}{17} +x\ge\frac{51}{2} +x\ge\frac{51}{3} +x\ge\frac{51}{7} +x\ge\frac{52-7}{5} +x\ge\frac{52}{5} +x\ge\frac{52}{9} +x\ge\frac{53}{-8} +x\ge\frac{53}{3} +x\ge\frac{53}{4} +x\ge\frac{53}{7} +x\ge\frac{53}{8} +x\ge\frac{53}{9} +x\ge\frac{540}{4} +x\ge\frac{55}{-10} +x\ge\frac{55}{5} +x\ge\frac{55}{7} +x\ge\frac{55}{9} +x\ge\frac{56-56}{7} +x\ge\frac{56}{4} +x\ge\frac{56}{7} +x\ge\frac{57}{2} +x\ge\frac{57}{3} +x\ge\frac{57}{5} +x\ge\frac{592}{11} +x\ge\frac{59}{-8} +x\ge\frac{59}{3} +x\ge\frac{59}{5} +x\ge\frac{59}{7} +x\ge\frac{59}{9} +x\ge\frac{5}{12} +x\ge\frac{5}{14} +x\ge\frac{5}{16} +x\ge\frac{5}{18} +x\ge\frac{5}{21} +x\ge\frac{5}{22} +x\ge\frac{5}{23} +x\ge\frac{5}{24} +x\ge\frac{5}{26} +x\ge\frac{5}{27} +x\ge\frac{5}{28} +x\ge\frac{5}{29} +x\ge\frac{5}{2} +x\ge\frac{5}{31} +x\ge\frac{5}{32} +x\ge\frac{5}{33} +x\ge\frac{5}{34} +x\ge\frac{5}{36} +x\ge\frac{5}{37} +x\ge\frac{5}{3} +x\ge\frac{5}{41} +x\ge\frac{5}{4} +x\ge\frac{5}{4}-\frac{3}{4} +x\ge\frac{5}{6} +x\ge\frac{5}{8} +x\ge\frac{5}{9} +x\ge\frac{60}{4} +x\ge\frac{60}{79} +x\ge\frac{60}{8} +x\ge\frac{61}{2} +x\ge\frac{61}{9} +x\ge\frac{62}{7} +x\ge\frac{63}{8} +x\ge\frac{64}{5} +x\ge\frac{64}{7} +x\ge\frac{65}{9} +x\ge\frac{67}{2} +x\ge\frac{67}{8} +x\ge\frac{69}{18} +x\ge\frac{69}{4} +x\ge\frac{69}{5} +x\ge\frac{6}{-2} +x\ge\frac{6}{-3} +x\ge\frac{6}{13} +x\ge\frac{6}{19} +x\ge\frac{6}{29} +x\ge\frac{6}{2} +x\ge\frac{6}{31} +x\ge\frac{6}{35} +x\ge\frac{6}{37} +x\ge\frac{6}{4} +x\ge\frac{6}{5} +x\ge\frac{6}{6} +x\ge\frac{72}{9} +x\ge\frac{73}{5} +x\ge\frac{74}{8} +x\ge\frac{75}{2} +x\ge\frac{75}{5}-\frac{3y}{5} +x\ge\frac{76}{4} +x\ge\frac{77}{5} +x\ge\frac{78}{13} +x\ge\frac{78}{21} +x\ge\frac{79}{2} +x\ge\frac{7}{-4} +x\ge\frac{7}{12} +x\ge\frac{7}{13} +x\ge\frac{7}{16} +x\ge\frac{7}{18} +x\ge\frac{7}{19} +x\ge\frac{7}{20} +x\ge\frac{7}{22} +x\ge\frac{7}{23} +x\ge\frac{7}{24} +x\ge\frac{7}{25} +x\ge\frac{7}{26} +x\ge\frac{7}{27} +x\ge\frac{7}{2} +x\ge\frac{7}{31} +x\ge\frac{7}{33} +x\ge\frac{7}{36} +x\ge\frac{7}{3} +x\ge\frac{7}{40} +x\ge\frac{7}{41} +x\ge\frac{7}{4} +x\ge\frac{7}{4}-\frac{1}{4} +x\ge\frac{7}{5} +x\ge\frac{7}{6} +x\ge\frac{7}{8} +x\ge\frac{80}{5} +x\ge\frac{81}{81} +x\ge\frac{83}{4} +x\ge\frac{84}{7} +x\ge\frac{85}{40} +x\ge\frac{86}{9} +x\ge\frac{8}{15} +x\ge\frac{8}{19} +x\ge\frac{8}{21} +x\ge\frac{8}{23} +x\ge\frac{8}{25} +x\ge\frac{8}{27} +x\ge\frac{8}{29} +x\ge\frac{8}{2} +x\ge\frac{8}{31} +x\ge\frac{8}{35} +x\ge\frac{8}{37} +x\ge\frac{8}{45} +x\ge\frac{8}{5} +x\ge\frac{8}{7} +x\ge\frac{8}{9} +x\ge\frac{90}{6} +x\ge\frac{91}{13} +x\ge\frac{91}{7} +x\ge\frac{950}{1.9} +x\ge\frac{96}{7} +x\ge\frac{9}{10} +x\ge\frac{9}{13} +x\ge\frac{9}{14} +x\ge\frac{9}{19} +x\ge\frac{9}{20} +x\ge\frac{9}{22} +x\ge\frac{9}{23} +x\ge\frac{9}{25} +x\ge\frac{9}{2} +x\ge\frac{9}{31} +x\ge\frac{9}{32} +x\ge\frac{9}{35} +x\ge\frac{9}{37} +x\ge\frac{9}{3} +x\ge\frac{9}{3},x\ge3 +x\ge\frac{9}{40} +x\ge\frac{9}{41} +x\ge\frac{9}{4} +x\ge\frac{9}{5} +x\ge\frac{9}{8} +x\ge\frac{9}{9} +x\ge\frac{\left(-5\right)2-5}{-3} +x\ge\frac{\left(20-8\right)\times3}{4} +x\ge\frac{\left(32+48\right)}{8} +x\ge\frac{\left(42+54\right)}{6} +x\ge\frac{\left(5\right)\times2-7}{-3} +x\ge\frac{\left(\left(2\right)5+2\right)}{-3} +x\ge\frac{\left(x+4\right)}{5} +x\ge\frac{\left(x+4\right)}{5},x\le\frac{\left(-x-12\right)}{5} +x\ge\frac{\left(x-2\right)}{3} +x\ge\frac{\left(x-2\right)}{3},x\le-\frac{x}{3}-4 +x\ge\frac{\left(x-2\right)}{3},x\le\frac{\left(-x-12\right)}{3} +x\ge\frac{\left(x-4\right)}{3} +x\ge\frac{\pi}{\theta} +x\ge\frac{x+12}{3},x\le\frac{-x-4}{3} +x\ge\frac{x-2}{3} +x\ge\frac{x}{3}+4 +x\ge\frac{x}{3}+4,x\le-\frac{x}{3}-\frac{4}{3} +x\ge\frac{x}{4}+1.5 +x\ge\infty +x\ge\left(+\frac{1}{19}\right) +x\ge\left(-16\right) +x\ge\left(-63\right) +x\ge\left(-78\right) +x\ge\left(-8\right) +x\ge\left(1.25\right)x +x\ge\left(7\right) +x\ge\left(9+27\right)\div9 +x\ge\left(\frac{41}{3}\right) +x\ge\left|-15\right| +x\ge\left|-3\right| +x\ge\left|-7\right| +x\ge\left|0.02-4.05\right| +x\ge\left|12\right| +x\ge\left|1\right| +x\ge\left|2\right| +x\ge\left|2\right|,x\ge\left|-2\right| +x\ge\left|3\right| +x\ge\left|5\right| +x\ge\left|6\right| +x\ge\left|7\right| +x\ge\left|9.25-0.07\right| +x\ge\left|9\right| +x\ge\theta +x\ge\uff11 +x\le +-2 +x\le +4 +x\le -1 +x\le -1,x\ge 11 +x\le -1,x\ge 15 +x\le -1,x\ge 2 +x\le -1,x\ge 3 +x\le -10 +x\le -10,x\ge 14 +x\le -100 +x\le -11 +x\le -11,x\ge 19 +x\le -12 +x\le -13 +x\le -14 +x\le -15 +x\le -15+8 +x\le -16 +x\le -17 +x\le -18 +x\le -19 +x\le -1orx\le -4 +x\le -2 +x\le -2,and,x\ge -7 +x\le -2,x\ge 10 +x\le -2,x\ge 2 +x\le -2,x\ge 8 +x\le -20 +x\le -21 +x\le -22 +x\le -23 +x\le -24 +x\le -25 +x\le -26 +x\le -27 +x\le -28 +x\le -29 +x\le -3 +x\le -3,x\ge 15 +x\le -3,x\ge 3 +x\le -3,x\ge 7 +x\le -3,x\ge 9 +x\le -30 +x\le -31 +x\le -32 +x\le -33 +x\le -34 +x\le -35 +x\le -36 +x\le -37 +x\le -38 +x\le -39 +x\le -4 +x\le -4,x\ge 12 +x\le -4,x\ge 14 +x\le -4,x\ge 16 +x\le -4,x\ge 4 +x\le -40 +x\le -42 +x\le -45 +x\le -48 +x\le -5 +x\le -5,x\ge 11 +x\le -5,x\ge 17 +x\le -5,x\ge 5 +x\le -5,x\ge 9 +x\le -50 +x\le -54 +x\le -56 +x\le -6 +x\le -6,x\ge 10 +x\le -6,x\ge 12 +x\le -6,x\ge 16 +x\le -6,x\ge 6 +x\le -60 +x\le -63 +x\le -64 +x\le -7 +x\le -7,x\ge 11 +x\le -7,x\ge 7 +x\le -70 +x\le -72 +x\le -8 +x\le -8,x\ge 12 +x\le -8,x\ge 18 +x\le -8,x\ge 8 +x\le -80 +x\le -81 +x\le -9 +x\le -9,x\ge 13 +x\le -9,x\ge 19 +x\le -9,x\ge 9 +x\le -90 +x\le -\frac{36}{18} +x\le -\frac{5}{5} +x\le -\frac{63}{9} +x\le -y+10 +x\le 0 +x\le 0.2,y\ge 0.3,x+y\le 1 +x\le 0.2,y\ge 0.35,x+y\le 1 +x\le 0.2,y\ge 0.45,x+y\le 1 +x\le 0.25,y\ge 0.3 +x\le 0.25,y\ge 0.3,x+y\le 1 +x\le 0.25,y\ge 0.45,x+y\le 1 +x\le 0.3,y\ge 0.2,x+y\le 1 +x\le 0.3,y\ge 0.2,y+x\le 1 +x\le 0.3,y\ge 0.35,x+y\le 1 +x\le 0.35,y\ge 0.30,x+y\le 1 +x\le 0.35,y\ge 0.45,x+y\le 1 +x\le 0.4,y\ge 0.3,x+y\le 1 +x\le 0.4,y\ge 0.35,x+y\le 1 +x\le 0.4,y\ge 0.45 +x\le 0.4,y\ge 0.45,x+y\le 1 +x\le 0.45,y\ge 0.25 +x\le 0.45,y\ge 0.25,x+y\le 1 +x\le 0.45,y\ge 0.3,x+y\le 1 +x\le 0.5 +x\le 1 +x\le 1,x\ge 11 +x\le 1.1875 +x\le 1.5 +x\le 1.78125 +x\le 10 +x\le 100 +x\le 10\frac{5}{6} +x\le 10\times 1 +x\le 11 +x\le 12 +x\le 12+19 +x\le 13 +x\le 14 +x\le 15 +x\le 15\frac{8}{3}\div 5 +x\le 16 +x\le 17 +x\le 17-19 +x\le 18 +x\le 18.8\overline {3} +x\le 19 +x\le 2 +x\le 2,x\ge 10 +x\le 2,x\ge 12 +x\le 2,x\ge 14 +x\le 2,x\ge 16 +x\le 2,x\ge 4 +x\le 2.525 +x\le 20 +x\le 20,x+y\le 45 +x\le 21 +x\le 22 +x\le 23 +x\le 24 +x\le 25 +x\le 25,x+y\le 45 +x\le 25,y+x\le 45 +x\le 26 +x\le 27 +x\le 28 +x\le 29 +x\le 2ANDx < -\frac{2}{5} +x\le 2\frac{4}{21} +x\le 2orx\le -7 +x\le 3 +x\le 3,x\ge 11 +x\le 3,x\ge 15 +x\le 3,x\ge 5 +x\le 3,x\ge 7 +x\le 3-\sqrt{17},x\ge 3+\sqrt{17} +x\le 3.50\overline {90} +x\le 3.5\overline {3} +x\le 30 +x\le 31 +x\le 32 +x\le 33 +x\le 34 +x\le 35 +x\le 36 +x\le 37 +x\le 39 +x\le 4 +x\le 4,x\ge 14 +x\le 4-\sqrt{10},x\ge 4+\sqrt{10} +x\le 4.2 +x\le 40 +x\le 42 +x\le 45 +x\le 49 +x\le 5 +x\le 5+10 +x\le 5,x\ge 9 +x\le 50 +x\le 54 +x\le 56 +x\le 5orx\le -5 +x\le 6 +x\le 6+19 +x\le 6,x\ge 10 +x\le 60 +x\le 63 +x\le 64 +x\le 7 +x\le 7,x\ge 11 +x\le 70 +x\le 72 +x\le 8 +x\le 80 +x\le 81 +x\le 9 +x\le 9-5 +x\le 9.8125 +x\le 90 +x\le 9orx\le -9 +x\le EIR +x\le \frac{-32}{8} +x\le \frac{-49}{-7} +x\le \frac{-6}{2} +x\le \frac{-6}{6} +x\le \frac{-96}{4} +x\le \frac{0}{12} +x\le \frac{0}{4} +x\le \frac{0}{5} +x\le \frac{0}{6} +x\le \frac{0}{7} +x\le \frac{0}{9} +x\le \frac{103}{102} +x\le \frac{103}{81} +x\le \frac{108}{12} +x\le \frac{109} {150} +x\le \frac{10}{2} +x\le \frac{10}{5} +x\le \frac{111}{112} +x\le \frac{111}{66} +x\le \frac{113}{66} +x\le \frac{115}{21} +x\le \frac{11} {15} +x\le \frac{11}{2}and\frac{-5}{2} < x +x\le \frac{11}{4},and,x > -\frac{1}{4} +x\le \frac{120}{68} +x\le \frac{121}{42} +x\le \frac{12} {13} +x\le \frac{132}{361} +x\le \frac{134} {255} +x\le \frac{136}{8} +x\le \frac{13}{24} +x\le \frac{141}{152} +x\le \frac{146}{150} +x\le \frac{147}{200} +x\le \frac{148}{91} +x\le \frac{150}{84} +x\le \frac{156}{176} +x\le \frac{157}{171} +x\le \frac{159}{91} +x\le \frac{15}{209}+\frac{19}{209} +x\le \frac{15}{209}+\frac{1}{11} +x\le \frac{15}{280} +x\le \frac{161}{171} +x\le \frac{164}{117} +x\le \frac{169}{33} +x\le \frac{16} {11} +x\le \frac{171} {96} +x\le \frac{17}{11} +x\le \frac{17}{28} +x\le \frac{17}{7} +x\le \frac{191}{224} +x\le \frac{195}{11}\left( \frac{1}{7}\right) +x\le \frac{195}{77} +x\le \frac{19}{323} +x\le \frac{19}{45}+\frac{10}{9} +x\le \frac{19}{45}+\frac{50}{45} +x\le \frac{19}{4} +x\le \frac{19}{56} +x\le \frac{1}{17} +x\le \frac{1}{2} +x\le \frac{2.5}{4} +x\le \frac{200}{91} +x\le \frac{217}{198} +x\le \frac{218} {300} +x\le \frac{21}{5} +x\le \frac{224}{33} +x\le \frac{229}{204} +x\le \frac{22}{27} +x\le \frac{232}{323} +x\le \frac{237}{26} +x\le \frac{23}{15} +x\le \frac{24}{30} +x\le \frac{255}{13} +x\le \frac{257}{221} +x\le \frac{26}{48} +x\le \frac{26}{7} +x\le \frac{26}{81} +x\le \frac{270}{17}\div \frac{15}{1} +x\le \frac{271}{224} +x\le \frac{27}{28} +x\le \frac{27}{64} +x\le \frac{30}{10} +x\le \frac{30}{17} +x\le \frac{30}{247} +x\le \frac{314}{342} +x\le \frac{31}{171} +x\le \frac{31}{36} +x\le \frac{31}{63} +x\le \frac{31}{78} +x\le \frac{31}{8} +x\le \frac{32}{21} +x\le \frac{335}{54} +x\le \frac{33}{3} +x\le \frac{33}{4} +x\le \frac{347}{255} +x\le \frac{34}{209} +x\le \frac{35}{216} +x\le \frac{36}{49} +x\le \frac{37} {32} +x\le \frac{37}{112} +x\le \frac{37}{22} +x\le \frac{38}{112} +x\le \frac{39}{280} +x\le \frac{39}{44} +x\le \frac{3}{2}or4\le x +x\le \frac{41}{85} +x\le \frac{46}{135} +x\le \frac{48}{13} +x\le \frac{48}{3} +x\le \frac{49} {17} +x\le \frac{49}{65} +x\le \frac{4\left( -20+15\right) }{5} +x\le \frac{4x}{7} +x\le \frac{4}{15} +x\le \frac{4}{4} +x\le \frac{4}{5} +x\le \frac{51}{32} +x\le \frac{51}{3} +x\le \frac{51}{55} +x\le \frac{52}{165} +x\le \frac{53} {15} +x\le \frac{53}{133} +x\le \frac{53}{15} +x\le \frac{53}{3}\left( \frac{1}{5}\right) +x\le \frac{5}{38} +x\le \frac{60}{10} +x\le \frac{61}{133} +x\le \frac{61}{85} +x\le \frac{62}{35} +x\le \frac{64}{42} +x\le \frac{64}{77} +x\le \frac{65}{32} +x\le \frac{65}{72} +x\le \frac{66}{105} +x\le \frac{69}{130} +x\le \frac{69}{45} +x\le \frac{6}{3} +x\le \frac{6}{7} +x\le \frac{73}{126} +x\le \frac{73}{75} +x\le \frac{77}{40} +x\le \frac{79}{70} +x\le \frac{81} {112} +x\le \frac{81}{192} +x\le \frac{82}{171} +x\le \frac{83} {76} +x\le \frac{84} {91} +x\le \frac{85}{18} +x\le \frac{87}{20} +x\le \frac{91} {45} +x\le \frac{92}{45} +x\le \frac{93}{26} +x\le \frac{94}{143} +x\le \frac{97}{10} +x\le \frac{9}{17} +x\le \frac{9}{28} +x\le hcghc +x\le k +x\le k,-k +x\le o +x\le orx\le4 +x\le p +x\le r +x\le www +x\le x\le y +x\le y +x\le y-1 +x\le y\le7 +x\le y\le8 +x\le+0 +x\le+1 +x\le+10 +x\le+3 +x\le+4 +x\le+5 +x\le+8 +x\le+9-2 +x\le+\frac{595}{6} +x\le-0 +x\le-0.5 +x\le-0.525 +x\le-0.5\text{ or } x\ge2 +x\le-0.6 +x\le-0.6875 +x\le-0.7 +x\le-0.75 +x\le-0.75y+6 +x\le-0.75y+9 +x\le-0.76 +x\le-0.775 +x\le-0.7\overline{22} +x\le-0.7\overline{2} +x\le-0.8,x\ge2 +x\le-0.9 +x\le-0.\overline{629} +x\le-0.\overline{63} +x\le-0.\overline{851} +x\le-1 +x\le-1,2x+5\ge-3 +x\le-1,2x\ge-8 +x\le-1,x\ge-4 +x\le-1,x\ge-6 +x\le-1,x\ge-8 +x\le-1,x\ge11 +x\le-1,x\ge13 +x\le-1,x\ge15 +x\le-1,x\ge17 +x\le-1,x\ge19 +x\le-1,x\ge2 +x\le-1,x\ge3 +x\le-1,x\ge4 +x\le-1,x\ge5 +x\le-1,x\ge6 +x\le-1,x\ge7 +x\le-1,x\ge9 +x\le-1,x\ge\frac{2}{3} +x\le-1,x\ge\frac{3}{2} +x\le-1,y\le-2 +x\le-1-\frac{5}{6} +x\le-1.0 +x\le-1.025 +x\le-1.05 +x\le-1.0625 +x\le-1.08\overline{3} +x\le-1.125 +x\le-1.2 +x\le-1.208\overline{3} +x\le-1.25 +x\le-1.32 +x\le-1.36 +x\le-1.375 +x\le-1.4 +x\le-1.4375 +x\le-1.5 +x\le-1.5625 +x\le-1.5\text{ or } x\ge1 +x\le-1.6 +x\le-1.64 +x\le-1.7 +x\le-1.708\overline{3} +x\le-1.7\overline{3} +x\le-1.8 +x\le-1.875 +x\le-1.95 +x\le-1.\overline{111} +x\le-1.\overline{1} +x\le-1.\overline{3} +x\le-1.\overline{3}y+12 +x\le-1.\overline{6} +x\le-1.\overline{81} +x\le-10 +x\le-10,x\ge14 +x\le-10,x\ge16 +x\le-10,x\ge18 +x\le-10,x\ge20 +x\le-10.25 +x\le-100 +x\le-11 +x\le-11,x\ge15 +x\le-11,x\ge17 +x\le-11,x\ge19 +x\le-11.4 +x\le-12 +x\le-12,-4\ge x +x\le-12,6\ge x +x\le-12,x\ge16 +x\le-12,x\ge18 +x\le-12,x\le-4 +x\le-12,x\le6 +x\le-12\div4 +x\le-13 +x\le-13,x\ge17 +x\le-13.\overline{3} +x\le-14 +x\le-14,12\ge x +x\le-14,x\le12 +x\le-14.\overline{6} +x\le-14\div-7 +x\le-15 +x\le-15+7 +x\le-15,7\ge x +x\le-15,x\le7 +x\le-15T +x\le-16 +x\le-17 +x\le-18 +x\le-18+6 +x\le-18+9 +x\le-18.5 +x\le-19 +x\le-1\text{ and } x\ge-4 +x\le-1\text{ and } x\ge-6 +x\le-1\text{ and } x\ge-8 +x\le-1\text{ and }2x+5\ge-3 +x\le-1\text{ and }2x\ge-16 +x\le-1\text{ and }2x\ge-8 +x\le-1\frac{12}{17} +x\le-1\frac{15}{19} +x\le-1\frac{1}{2} +x\le-1\frac{1}{2},x\ge1 +x\le-1\frac{21}{35} +x\le-1\frac{30}{38} +x\le-1\frac{3}{11} +x\le-1\frac{6}{22} +x\le-1\text{ or } x\ge11 +x\le-1\text{ or } x\ge2 +x\le-1\text{ or } x\ge3 +x\le-1\text{ or } x\ge4 +x\le-1\text{ or } x\ge5 +x\le-1\text{ or } x\ge\frac{2}{3} +x\le-1\text{ or } x\ge\frac{4}{3} +x\le-1\times\left(-2\right) +x\le-1l +x\le-1orx\le-6 +x\le-2 +x\le-2+3 +x\le-2+4 +x\le-2+5 +x\le-2+6 +x\le-2+9 +x\le-2,-x\ge2 +x\le-2,0\le x\le2 +x\le-2,18\le x +x\le-2,6\le x +x\le-2,x\ge-1 +x\le-2,x\ge-5 +x\le-2,x\ge-7 +x\le-2,x\ge1 +x\le-2,x\ge10 +x\le-2,x\ge12 +x\le-2,x\ge14 +x\le-2,x\ge16 +x\le-2,x\ge18 +x\le-2,x\ge2 +x\le-2,x\ge20 +x\le-2,x\ge3 +x\le-2,x\ge4 +x\le-2,x\ge5 +x\le-2,x\ge6 +x\le-2,x\ge8 +x\le-2,x\ge\frac{-1}{2} +x\le-2,x\ge\frac{1}{3} +x\le-2,x\le40 +x\le-2.0 +x\le-2.1 +x\le-2.1\overline{6} +x\le-2.2 +x\le-2.25 +x\le-2.375 +x\le-2.5 +x\le-2.6 +x\le-2.75 +x\le-2.8 +x\le-2.\overline{1} +x\le-2.\overline{6} +x\le-2.\overline{81} +x\le-20 +x\le-20+20 +x\le-20,0\ge x +x\le-20,0\ge x' +x\le-20,9\ge x +x\le-20,x\le0 +x\le-20,x\le9 +x\le-20.5 +x\le-20\div5 +x\le-21 +x\le-22 +x\le-23 +x\le-24 +x\le-24,-5\ge x +x\le-24,x\le-5 +x\le-25 +x\le-25,1\ge x +x\le-25,x\le1 +x\le-26 +x\le-27 +x\le-27,x\le-5 +x\le-28 +x\le-28,5\ge x +x\le-28,9\ge x +x\le-28,x\le5 +x\le-28,x\le9 +x\le-29 +x\le-2Ux\le-7 +x\le-2\text{ and } x\ge-5 +x\le-2\text{ and } x\ge-7 +x\le-2\text{ and }2x+9\ge-5 +x\le-2\text{ and }2x\ge-14 +x\le-2\frac{10}{20} +x\le-2\frac{19}{22} +x\le-2\frac{1}{2} +x\le-2\frac{21}{23} +x\le-2\frac{22}{25} +x\le-2\frac{2}{4} +x\le-2\frac{2}{9} +x\le-2\frac{3}{5} +x\le-2\frac{3}{6} +x\le-2\frac{4}{8} +x\le-2\frac{5}{10} +x\le-2\frac{5}{6} +x\le-2\text{ or } x\ge-\frac{1}{2} +x\le-2\text{ or } x\ge1 +x\le-2\text{ or } x\ge1.5 +x\le-2\text{ or } x\ge10 +x\le-2\text{ or } x\ge16 +x\le-2\text{ or } x\ge3 +x\le-2\text{ or } x\ge4 +x\le-2\text{ or } x\ge5 +x\le-2\text{ or } x\ge\frac{-1}{3} +x\le-2\text{ or } x\ge\frac{1}{2} +x\le-2\text{ or } x\ge\frac{1}{3} +x\le-2\times6 +x\le-2x +x\le-3 +x\le-3+4 +x\le-3+6 +x\le-3+8 +x\le-3+9 +x\le-3,-5\ge x +x\le-3,0\le x\le3 +x\le-3,2\le x +x\le-3,2x\ge-12 +x\le-3,7\le x +x\le-3,a\le-6 +x\le-3,and,x\ge-\frac{1}{3} +x\le-3,x\ge-1 +x\le-3,x\ge-2 +x\le-3,x\ge-6 +x\le-3,x\ge-\frac{1}{3} +x\le-3,x\ge1 +x\le-3,x\ge11 +x\le-3,x\ge13 +x\le-3,x\ge15 +x\le-3,x\ge17 +x\le-3,x\ge19 +x\le-3,x\ge2 +x\le-3,x\ge21 +x\le-3,x\ge3 +x\le-3,x\ge4 +x\le-3,x\ge5 +x\le-3,x\ge7 +x\le-3,x\ge9 +x\le-3,x\le-5 +x\le-3-\frac{1}{2} +x\le-3.0 +x\le-3.125 +x\le-3.25 +x\le-3.3125 +x\le-3.375 +x\le-3.5 +x\le-3.6 +x\le-3.6\overline{1} +x\le-3.75 +x\le-30 +x\le-31 +x\le-32 +x\le-32\div-8 +x\le-33 +x\le-34 +x\le-35 +x\le-36 +x\le-37 +x\le-38 +x\le-39 +x\le-3\text{ and } x\ge-6 +x\le-3\text{ and }2x+9-9\ge-3-9 +x\le-3\text{ and }2x+9\ge-3 +x\le-3\text{ and }2x\ge-12 +x\le-3\frac{1}{2} +x\le-3\frac{2}{4} +x\le-3\frac{3}{4} +x\le-3\frac{3}{6} +x\le-3\frac{5}{11} +x\le-3\left(5\right) +x\le-3\text{ or } x\ge-1 +x\le-3\text{ or } x\ge-\frac{1}{3} +x\le-3\text{ or } x\ge1 +x\le-3\text{ or } x\ge2 +x\le-3\text{ or } x\ge4 +x\le-3\text{ or } x\ge5 +x\le-3\text{ or } x\ge7 +x\le-3\text{ or } x\ge\frac{1}{2} +x\le-3\text{ or } x\ge\frac{1}{3} +x\le-3\text{ or }2\le x +x\le-3\times5 +x\le-4 +x\le-4+5 +x\le-4+6 +x\le-4+9 +x\le-4,0\le x\le4 +x\le-4,12\le x +x\le-4,x\ge-1 +x\le-4,x\ge1 +x\le-4,x\ge10 +x\le-4,x\ge12 +x\le-4,x\ge14 +x\le-4,x\ge16 +x\le-4,x\ge18 +x\le-4,x\ge2 +x\le-4,x\ge20 +x\le-4,x\ge22 +x\le-4,x\ge3 +x\le-4,x\ge4 +x\le-4,x\ge5 +x\le-4,x\ge8 +x\le-4,x\ge\frac{-1}{2} +x\le-4,x\le-1 +x\le-4,x\le-12 +x\le-4.5 +x\le-4.6 +x\le-4.75 +x\le-40 +x\le-40,-7\ge x +x\le-40,3\ge x +x\le-40,x\le-7 +x\le-40,x\le3 +x\le-42 +x\le-45 +x\le-48 +x\le-49 +x\le-4Ux\le12 +x\le-4\div-2 +x\le-4\frac{1}{2} +x\le-4\frac{2}{4} +x\le-4\frac{3}{4} +x\le-4\frac{4}{8} +x\le-4\text{ or } x\ge-2 +x\le-4\text{ or } x\ge-\frac{2}{3} +x\le-4\text{ or } x\ge1 +x\le-4\text{ or } x\ge12 +x\le-4\text{ or } x\ge2 +x\le-4\text{ or } x\ge3 +x\le-4\text{ or } x\ge5 +x\le-4\text{ or }0\le x\le4 +x\le-4\times3 +x\le-4\times6 +x\le-5 +x\le-5+1 +x\le-5+6 +x\le-5+7 +x\le-5,0\le x\le5 +x\le-5,4\le x +x\le-5,x\ge1 +x\le-5,x\ge11 +x\le-5,x\ge13 +x\le-5,x\ge15 +x\le-5,x\ge17 +x\le-5,x\ge19 +x\le-5,x\ge2 +x\le-5,x\ge21 +x\le-5,x\ge23 +x\le-5,x\ge3 +x\le-5,x\ge4 +x\le-5,x\ge5 +x\le-5,x\ge9 +x\le-5,x\le-24 +x\le-5,x\le-27 +x\le-5,x\le-3 +x\le-5,x\le50 +x\le-5.0 +x\le-5.375 +x\le-5.5 +x\le-5.6 +x\le-5.75 +x\le-5.8 +x\le-5.\overline{4} +x\le-50 +x\le-54 +x\le-56 +x\le-56\div7 +x\le-5Ux\le-3 +x\le-5\frac{2}{3} +x\le-5\text{ or } x\ge-1 +x\le-5\text{ or } x\ge1 +x\le-5\text{ or } x\ge11 +x\le-5\text{ or } x\ge13 +x\le-5\text{ or } x\ge2 +x\le-5\text{ or } x\ge3 +x\le-5\text{ or } x\ge4 +x\le-5x +x\le-6 +x\le-6+3 +x\le-6+5 +x\le-6+6 +x\le-6+7 +x\le-6+8 +x\le-6,0\le x\le6 +x\le-6,x\ge10 +x\le-6,x\ge12 +x\le-6,x\ge14 +x\le-6,x\ge16 +x\le-6,x\ge18 +x\le-6,x\ge20 +x\le-6,x\ge22 +x\le-6,x\ge6 +x\le-6.0 +x\le-6.25 +x\le-6.5 +x\le-6.6 +x\le-6.75 +x\le-60 +x\le-60\div5 +x\le-63 +x\le-64 +x\le-68\div19 +x\le-6Ux\le6 +x\le-6\div-1 +x\le-6\text{ or }0\le x\le6 +x\le-7 +x\le-7+8 +x\le-7+9 +x\le-7,x\ge11 +x\le-7,x\ge13 +x\le-7,x\ge15 +x\le-7,x\ge17 +x\le-7,x\ge19 +x\le-7,x\ge21 +x\le-7,x\ge23 +x\le-7,x\ge7 +x\le-7-4h +x\le-7.0 +x\le-7.5 +x\le-7.7 +x\le-70 +x\le-72 +x\le-7\frac{1}{2} +x\le-8 +x\le-8,x\ge12 +x\le-8,x\ge14 +x\le-8,x\ge16 +x\le-8,x\ge18 +x\le-8,x\ge20 +x\le-8,x\ge22 +x\le-8,x\ge8 +x\le-8,x\le8 +x\le-8.5 +x\le-8.75 +x\le-80 +x\le-81 +x\le-8\div2 +x\le-8\times8 +x\le-9 +x\le-9+1 +x\le-9+2 +x\le-9+3 +x\le-9+4 +x\le-9,nosolution +x\le-9,x\ge13 +x\le-9,x\ge15 +x\le-9,x\ge17 +x\le-9,x\ge19 +x\le-9,x\ge21 +x\le-9,x\ge9 +x\le-9.25 +x\le-9.\overline{7} +x\le-90 +x\le-95 +x\le-\frac{1.35y-10.80}{1.8} +x\le-\frac{10}{11} +x\le-\frac{10}{17} +x\le-\frac{10}{19} +x\le-\frac{10}{21} +x\le-\frac{10}{32} +x\le-\frac{10}{3} +x\le-\frac{10}{4} +x\le-\frac{10}{9} +x\le-\frac{11}{10} +x\le-\frac{11}{12} +x\le-\frac{11}{13} +x\le-\frac{11}{14} +x\le-\frac{11}{16} +x\le-\frac{11}{21} +x\le-\frac{11}{26} +x\le-\frac{11}{2} +x\le-\frac{11}{31} +x\le-\frac{11}{34} +x\le-\frac{11}{3} +x\le-\frac{11}{4} +x\le-\frac{11}{5} +x\le-\frac{11}{6} +x\le-\frac{11}{7} +x\le-\frac{11}{8} +x\le-\frac{11}{9} +x\le-\frac{12}{11} +x\le-\frac{12}{13} +x\le-\frac{12}{17} +x\le-\frac{12}{19} +x\le-\frac{12}{23} +x\le-\frac{12}{35} +x\le-\frac{12}{5} +x\le-\frac{12}{9} +x\le-\frac{13}{10} +x\le-\frac{13}{11} +x\le-\frac{13}{12} +x\le-\frac{13}{14} +x\le-\frac{13}{16} +x\le-\frac{13}{18} +x\le-\frac{13}{19} +x\le-\frac{13}{20} +x\le-\frac{13}{21} +x\le-\frac{13}{24} +x\le-\frac{13}{2} +x\le-\frac{13}{30} +x\le-\frac{13}{3} +x\le-\frac{13}{4} +x\le-\frac{13}{5} +x\le-\frac{13}{6} +x\le-\frac{13}{7} +x\le-\frac{13}{8} +x\le-\frac{13}{9} +x\le-\frac{14}{10} +x\le-\frac{14}{11} +x\le-\frac{14}{13} +x\le-\frac{14}{15} +x\le-\frac{14}{19} +x\le-\frac{14}{22} +x\le-\frac{14}{23} +x\le-\frac{14}{25} +x\le-\frac{14}{27} +x\le-\frac{14}{2} +x\le-\frac{14}{3} +x\le-\frac{14}{4} +x\le-\frac{14}{5} +x\le-\frac{14}{8} +x\le-\frac{14}{9} +x\le-\frac{15}{11} +x\le-\frac{15}{17} +x\le-\frac{15}{19} +x\le-\frac{15}{23} +x\le-\frac{15}{29} +x\le-\frac{15}{2} +x\le-\frac{15}{37} +x\le-\frac{15}{44} +x\le-\frac{15}{4} +x\le-\frac{15}{6} +x\le-\frac{15}{7} +x\le-\frac{15}{8} +x\le-\frac{160}{130}y+64 +x\le-\frac{165}{11} +x\le-\frac{16}{11} +x\le-\frac{16}{13} +x\le-\frac{16}{17} +x\le-\frac{16}{21} +x\le-\frac{16}{23} +x\le-\frac{16}{25} +x\le-\frac{16}{27} +x\le-\frac{16}{28} +x\le-\frac{16}{3} +x\le-\frac{16}{49} +x\le-\frac{16}{7} +x\le-\frac{16}{9} +x\le-\frac{17}{10} +x\le-\frac{17}{11} +x\le-\frac{17}{12} +x\le-\frac{17}{13} +x\le-\frac{17}{14} +x\le-\frac{17}{14}y+\frac{1190}{14} +x\le-\frac{17}{15} +x\le-\frac{17}{16} +x\le-\frac{17}{18} +x\le-\frac{17}{19} +x\le-\frac{17}{20} +x\le-\frac{17}{23} +x\le-\frac{17}{25} +x\le-\frac{17}{29} +x\le-\frac{17}{2} +x\le-\frac{17}{30} +x\le-\frac{17}{31} +x\le-\frac{17}{3} +x\le-\frac{17}{43} +x\le-\frac{17}{4} +x\le-\frac{17}{6} +x\le-\frac{17}{8} +x\le-\frac{17}{9} +x\le-\frac{180}{30} +x\le-\frac{18}{11} +x\le-\frac{18}{13} +x\le-\frac{18}{17} +x\le-\frac{18}{23} +x\le-\frac{18}{24} +x\le-\frac{18}{2} +x\le-\frac{18}{4} +x\le-\frac{18}{5} +x\le-\frac{18}{6} +x\le-\frac{18}{7} +x\le-\frac{18}{8} +x\le-\frac{19}{10} +x\le-\frac{19}{11} +x\le-\frac{19}{12} +x\le-\frac{19}{13} +x\le-\frac{19}{14} +x\le-\frac{19}{15} +x\le-\frac{19}{16} +x\le-\frac{19}{17} +x\le-\frac{19}{18} +x\le-\frac{19}{24} +x\le-\frac{19}{26} +x\le-\frac{19}{29} +x\le-\frac{19}{2} +x\le-\frac{19}{34} +x\le-\frac{19}{36} +x\le-\frac{19}{3} +x\le-\frac{19}{43} +x\le-\frac{19}{4} +x\le-\frac{19}{5} +x\le-\frac{19}{66} +x\le-\frac{19}{67} +x\le-\frac{19}{6} +x\le-\frac{19}{7} +x\le-\frac{19}{8} +x\le-\frac{19}{9} +x\le-\frac{1}{2} +x\le-\frac{1}{2}\text{ or } x\ge2 +x\le-\frac{1}{3} +x\le-\frac{1}{3},x\ge2 +x\le-\frac{1}{3},x\ge3 +x\le-\frac{1}{3}\text{ or } x\ge3 +x\le-\frac{1}{3}x-4,x\ge\frac{1}{3}x-\frac{4}{3} +x\le-\frac{1}{5} +x\le-\frac{20}{11} +x\le-\frac{20}{13} +x\le-\frac{20}{17} +x\le-\frac{20}{21} +x\le-\frac{20}{3} +x\le-\frac{20}{50} +x\le-\frac{20}{52} +x\le-\frac{20}{64} +x\le-\frac{20}{7} +x\le-\frac{20}{8} +x\le-\frac{20}{9} +x\le-\frac{21}{15} +x\le-\frac{21}{16} +x\le-\frac{21}{17} +x\le-\frac{21}{18} +x\le-\frac{21}{19} +x\le-\frac{21}{23} +x\le-\frac{21}{25} +x\le-\frac{21}{26} +x\le-\frac{21}{27} +x\le-\frac{21}{28} +x\le-\frac{21}{2} +x\le-\frac{21}{31} +x\le-\frac{21}{32} +x\le-\frac{21}{34} +x\le-\frac{21}{37} +x\le-\frac{21}{47} +x\le-\frac{21}{4} +x\le-\frac{21}{6} +x\le-\frac{21}{8} +x\le-\frac{22}{13} +x\le-\frac{22}{14} +x\le-\frac{22}{15} +x\le-\frac{22}{19} +x\le-\frac{22}{21} +x\le-\frac{22}{27} +x\le-\frac{22}{32} +x\le-\frac{22}{3} +x\le-\frac{22}{5} +x\le-\frac{22}{6} +x\le-\frac{22}{8} +x\le-\frac{22}{9} +x\le-\frac{23}{10} +x\le-\frac{23}{11} +x\le-\frac{23}{13} +x\le-\frac{23}{15} +x\le-\frac{23}{16} +x\le-\frac{23}{18} +x\le-\frac{23}{19} +x\le-\frac{23}{21} +x\le-\frac{23}{22} +x\le-\frac{23}{24} +x\le-\frac{23}{2} +x\le-\frac{23}{30} +x\le-\frac{23}{36} +x\le-\frac{23}{38} +x\le-\frac{23}{39} +x\le-\frac{23}{3} +x\le-\frac{23}{4} +x\le-\frac{23}{51} +x\le-\frac{23}{5} +x\le-\frac{23}{6} +x\le-\frac{23}{7} +x\le-\frac{23}{8} +x\le-\frac{23}{9} +x\le-\frac{24}{11} +x\le-\frac{24}{12} +x\le-\frac{24}{15} +x\le-\frac{24}{18} +x\le-\frac{24}{19} +x\le-\frac{24}{22} +x\le-\frac{24}{43} +x\le-\frac{24}{52} +x\le-\frac{24}{6} +x\le-\frac{24}{9} +x\le-\frac{25}{12} +x\le-\frac{25}{13} +x\le-\frac{25}{14} +x\le-\frac{25}{19} +x\le-\frac{25}{21} +x\le-\frac{25}{26} +x\le-\frac{25}{2} +x\le-\frac{25}{31} +x\le-\frac{25}{33} +x\le-\frac{25}{36} +x\le-\frac{25}{42} +x\le-\frac{25}{4} +x\le-\frac{25}{51} +x\le-\frac{25}{52} +x\le-\frac{25}{70} +x\le-\frac{25}{7} +x\le-\frac{25}{8} +x\le-\frac{25}{9} +x\le-\frac{26}{10} +x\le-\frac{26}{11} +x\le-\frac{26}{14} +x\le-\frac{26}{16} +x\le-\frac{26}{17} +x\le-\frac{26}{19} +x\le-\frac{26}{22} +x\le-\frac{26}{23} +x\le-\frac{26}{27} +x\le-\frac{26}{33} +x\le-\frac{26}{38} +x\le-\frac{26}{3} +x\le-\frac{26}{40} +x\le-\frac{26}{43} +x\le-\frac{26}{5} +x\le-\frac{26}{9} +x\le-\frac{27}{10} +x\le-\frac{27}{13} +x\le-\frac{27}{19} +x\le-\frac{27}{22} +x\le-\frac{27}{23} +x\le-\frac{27}{26} +x\le-\frac{27}{29} +x\le-\frac{27}{2} +x\le-\frac{27}{30} +x\le-\frac{27}{68} +x\le-\frac{27}{6} +x\le-\frac{28}{-4}-8 +x\le-\frac{28}{10} +x\le-\frac{28}{15} +x\le-\frac{28}{21} +x\le-\frac{28}{23} +x\le-\frac{28}{25} +x\le-\frac{28}{27} +x\le-\frac{28}{29} +x\le-\frac{28}{33} +x\le-\frac{28}{41} +x\le-\frac{28}{4} +x\le-\frac{28}{51} +x\le-\frac{28}{54} +x\le-\frac{28}{55} +x\le-\frac{28}{8} +x\le-\frac{29}{10} +x\le-\frac{29}{11} +x\le-\frac{29}{12} +x\le-\frac{29}{13} +x\le-\frac{29}{14} +x\le-\frac{29}{15} +x\le-\frac{29}{16} +x\le-\frac{29}{18} +x\le-\frac{29}{19} +x\le-\frac{29}{20} +x\le-\frac{29}{21} +x\le-\frac{29}{23} +x\le-\frac{29}{28} +x\le-\frac{29}{2} +x\le-\frac{29}{32} +x\le-\frac{29}{33} +x\le-\frac{29}{38} +x\le-\frac{29}{3} +x\le-\frac{29}{42} +x\le-\frac{29}{59} +x\le-\frac{29}{5} +x\le-\frac{29}{60} +x\le-\frac{29}{6} +x\le-\frac{29}{9} +x\le-\frac{2^2\times5}{2^2} +x\le-\frac{2}{1} +x\le-\frac{2}{3} +x\le-\frac{2}{5} +x\le-\frac{30}{13} +x\le-\frac{30}{14} +x\le-\frac{30}{18} +x\le-\frac{30}{19} +x\le-\frac{30}{22} +x\le-\frac{30}{29} +x\le-\frac{30}{30} +x\le-\frac{30}{31} +x\le-\frac{30}{35} +x\le-\frac{30}{44} +x\le-\frac{30}{51} +x\le-\frac{30}{58} +x\le-\frac{30}{63} +x\le-\frac{30}{67} +x\le-\frac{30}{7} +x\le-\frac{31.5}{-3.5} +x\le-\frac{31}{10} +x\le-\frac{31}{14} +x\le-\frac{31}{17} +x\le-\frac{31}{19} +x\le-\frac{31}{21} +x\le-\frac{31}{22} +x\le-\frac{31}{26} +x\le-\frac{31}{27} +x\le-\frac{31}{2} +x\le-\frac{31}{30} +x\le-\frac{31}{32} +x\le-\frac{31}{33} +x\le-\frac{31}{35} +x\le-\frac{31}{40} +x\le-\frac{31}{43} +x\le-\frac{31}{46} +x\le-\frac{31}{48} +x\le-\frac{31}{56} +x\le-\frac{31}{6} +x\le-\frac{31}{9} +x\le-\frac{32}{21} +x\le-\frac{32}{23} +x\le-\frac{32}{24} +x\le-\frac{32}{25} +x\le-\frac{32}{37} +x\le-\frac{32}{3} +x\le-\frac{32}{51} +x\le-\frac{32}{55} +x\le-\frac{32}{5} +x\le-\frac{32}{61} +x\le-\frac{32}{8} +x\le-\frac{32}{9} +x\le-\frac{33}{10} +x\le-\frac{33}{16} +x\le-\frac{33}{18} +x\le-\frac{33}{19} +x\le-\frac{33}{20} +x\le-\frac{33}{22} +x\le-\frac{33}{23} +x\le-\frac{33}{28} +x\le-\frac{33}{2} +x\le-\frac{33}{37} +x\le-\frac{33}{39} +x\le-\frac{33}{41} +x\le-\frac{33}{46} +x\le-\frac{33}{4} +x\le-\frac{33}{58} +x\le-\frac{33}{5} +x\le-\frac{34}{11} +x\le-\frac{34}{21} +x\le-\frac{34}{23} +x\le-\frac{34}{25} +x\le-\frac{34}{26} +x\le-\frac{34}{27} +x\le-\frac{34}{33} +x\le-\frac{34}{43} +x\le-\frac{34}{5} +x\le-\frac{34}{9} +x\le-\frac{35}{14} +x\le-\frac{35}{18} +x\le-\frac{35}{23} +x\le-\frac{35}{25} +x\le-\frac{35}{26} +x\le-\frac{35}{27} +x\le-\frac{35}{28} +x\le-\frac{35}{2} +x\le-\frac{35}{32} +x\le-\frac{35}{36} +x\le-\frac{35}{37} +x\le-\frac{35}{7} +x\le-\frac{36}{12} +x\le-\frac{36}{17} +x\le-\frac{36}{7} +x\le-\frac{36}{8} +x\le-\frac{37}{11} +x\le-\frac{37}{12} +x\le-\frac{37}{18} +x\le-\frac{37}{19} +x\le-\frac{37}{20} +x\le-\frac{37}{23} +x\le-\frac{37}{24} +x\le-\frac{37}{25} +x\le-\frac{37}{26} +x\le-\frac{37}{27} +x\le-\frac{37}{29} +x\le-\frac{37}{30} +x\le-\frac{37}{33} +x\le-\frac{37}{34} +x\le-\frac{37}{35} +x\le-\frac{37}{36} +x\le-\frac{37}{38} +x\le-\frac{37}{3} +x\le-\frac{37}{53} +x\le-\frac{37}{54} +x\le-\frac{37}{6} +x\le-\frac{37}{7} +x\le-\frac{38}{22} +x\le-\frac{38}{23} +x\le-\frac{38}{25} +x\le-\frac{38}{29} +x\le-\frac{38}{31} +x\le-\frac{38}{37} +x\le-\frac{38}{39} +x\le-\frac{38}{43} +x\le-\frac{38}{7} +x\le-\frac{38}{8} +x\le-\frac{38}{9} +x\le-\frac{39}{10} +x\le-\frac{39}{16} +x\le-\frac{39}{17} +x\le-\frac{39}{19} +x\le-\frac{39}{23} +x\le-\frac{39}{25} +x\le-\frac{39}{26} +x\le-\frac{39}{38} +x\le-\frac{39}{43} +x\le-\frac{39}{49} +x\le-\frac{39}{54} +x\le-\frac{39}{56} +x\le-\frac{39}{68} +x\le-\frac{39}{8} +x\le-\frac{3}{1} +x\le-\frac{3}{2} +x\le-\frac{3}{4} +x\le-\frac{3}{5} +x\le-\frac{4.5}{1} +x\le-\frac{40.5}{-4.5} +x\le-\frac{40}{19} +x\le-\frac{40}{23} +x\le-\frac{40}{45} +x\le-\frac{40}{8} +x\le-\frac{41}{12} +x\le-\frac{41}{13} +x\le-\frac{41}{22} +x\le-\frac{41}{25} +x\le-\frac{41}{27} +x\le-\frac{41}{28} +x\le-\frac{41}{30} +x\le-\frac{41}{31} +x\le-\frac{41}{32} +x\le-\frac{41}{40} +x\le-\frac{41}{47} +x\le-\frac{41}{48} +x\le-\frac{41}{54} +x\le-\frac{41}{56} +x\le-\frac{41}{7} +x\le-\frac{42}{11} +x\le-\frac{42}{28} +x\le-\frac{42}{54} +x\le-\frac{43}{11} +x\le-\frac{43}{12} +x\le-\frac{43}{14} +x\le-\frac{43}{17} +x\le-\frac{43}{24} +x\le-\frac{43}{29} +x\le-\frac{43}{34} +x\le-\frac{43}{41} +x\le-\frac{43}{42} +x\le-\frac{43}{45} +x\le-\frac{43}{52} +x\le-\frac{43}{61} +x\le-\frac{44}{16} +x\le-\frac{44}{23} +x\le-\frac{44}{24} +x\le-\frac{44}{29} +x\le-\frac{44}{38} +x\le-\frac{44}{3} +x\le-\frac{44}{41} +x\le-\frac{44}{43} +x\le-\frac{44}{53} +x\le-\frac{45}{-9} +x\le-\frac{45}{14} +x\le-\frac{45}{17} +x\le-\frac{45}{19} +x\le-\frac{45}{28} +x\le-\frac{45}{29} +x\le-\frac{45}{32} +x\le-\frac{45}{6} +x\le-\frac{45}{7} +x\le-\frac{45}{9} +x\le-\frac{46}{18} +x\le-\frac{46}{25} +x\le-\frac{46}{35} +x\le-\frac{46}{37} +x\le-\frac{46}{48} +x\le-\frac{46}{59} +x\le-\frac{47}{15} +x\le-\frac{47}{24} +x\le-\frac{47}{27} +x\le-\frac{47}{32} +x\le-\frac{47}{33} +x\le-\frac{47}{38} +x\le-\frac{47}{39} +x\le-\frac{47}{48} +x\le-\frac{48}{24} +x\le-\frac{48}{31} +x\le-\frac{48}{33} +x\le-\frac{48}{52} +x\le-\frac{49}{11} +x\le-\frac{49}{27} +x\le-\frac{49}{29} +x\le-\frac{49}{31} +x\le-\frac{49}{36} +x\le-\frac{49}{43} +x\le-\frac{49}{66} +x\le-\frac{49}{6} +x\le-\frac{4\frac{1}{3}}{6} +x\le-\frac{4}{-4} +x\le-\frac{4}{11} +x\le-\frac{4}{2} +x\le-\frac{4}{3} +x\le-\frac{4}{3}\text{ or } x\ge2 +x\le-\frac{4}{3}y+12 +x\le-\frac{4}{5} +x\le-\frac{4}{7} +x\le-\frac{4}{9} +x\le-\frac{50}{23} +x\le-\frac{50}{53} +x\le-\frac{51}{49} +x\le-\frac{51}{58} +x\le-\frac{51}{61} +x\le-\frac{52}{31} +x\le-\frac{52}{41} +x\le-\frac{52}{51} +x\le-\frac{53}{10} +x\le-\frac{53}{16} +x\le-\frac{53}{27} +x\le-\frac{53}{34} +x\le-\frac{53}{35} +x\le-\frac{53}{42} +x\le-\frac{53}{64} +x\le-\frac{53}{6} +x\le-\frac{53}{9} +x\le-\frac{54}{23} +x\le-\frac{54}{51} +x\le-\frac{55}{33} +x\le-\frac{55}{37} +x\le-\frac{55}{38} +x\le-\frac{55}{39} +x\le-\frac{55}{41} +x\le-\frac{55}{46} +x\le-\frac{55}{51} +x\le-\frac{56}{20} +x\le-\frac{56}{27} +x\le-\frac{56}{33} +x\le-\frac{56}{45} +x\le-\frac{56}{67} +x\le-\frac{56}{69} +x\le-\frac{56}{8} +x\le-\frac{56}{9} +x\le-\frac{57}{10} +x\le-\frac{57}{13} +x\le-\frac{57}{16} +x\le-\frac{57}{31} +x\le-\frac{57}{39} +x\le-\frac{57}{46} +x\le-\frac{57}{55} +x\le-\frac{57}{7} +x\le-\frac{58}{15} +x\le-\frac{58}{19} +x\le-\frac{58}{22} +x\le-\frac{58}{23} +x\le-\frac{58}{27} +x\le-\frac{58}{28} +x\le-\frac{58}{39} +x\le-\frac{58}{45} +x\le-\frac{58}{64} +x\le-\frac{58}{65} +x\le-\frac{59}{10} +x\le-\frac{59}{11} +x\le-\frac{59}{12} +x\le-\frac{59}{18} +x\le-\frac{59}{19} +x\le-\frac{59}{21} +x\le-\frac{59}{24} +x\le-\frac{59}{25} +x\le-\frac{59}{45} +x\le-\frac{59}{52} +x\le-\frac{59}{56} +x\le-\frac{59}{57} +x\le-\frac{59}{9} +x\le-\frac{5y}{19}+30 +x\le-\frac{5}{12} +x\le-\frac{5}{14} +x\le-\frac{5}{16} +x\le-\frac{5}{2} +x\le-\frac{5}{3} +x\le-\frac{5}{4} +x\le-\frac{5}{4}\text{ or } x\ge2 +x\le-\frac{5}{6} +x\le-\frac{5}{7} +x\le-\frac{5}{9} +x\le-\frac{60}{11} +x\le-\frac{60}{14} +x\le-\frac{610}{61} +x\le-\frac{61}{12} +x\le-\frac{61}{14} +x\le-\frac{61}{35} +x\le-\frac{61}{45} +x\le-\frac{61}{50} +x\le-\frac{61}{53} +x\le-\frac{61}{69} +x\le-\frac{62}{22} +x\le-\frac{62}{23} +x\le-\frac{62}{44} +x\le-\frac{62}{5} +x\le-\frac{63}{11} +x\le-\frac{64}{27} +x\le-\frac{64}{7} +x\le-\frac{65}{16} +x\le-\frac{65}{17} +x\le-\frac{65}{27} +x\le-\frac{65}{30} +x\le-\frac{65}{37} +x\le-\frac{66}{31} +x\le-\frac{66}{47} +x\le-\frac{66}{50} +x\le-\frac{66}{7} +x\le-\frac{67}{19} +x\le-\frac{67}{21} +x\le-\frac{67}{25} +x\le-\frac{67}{30} +x\le-\frac{67}{36} +x\le-\frac{67}{37} +x\le-\frac{67}{56} +x\le-\frac{67}{7} +x\le-\frac{68}{12} +x\le-\frac{68}{38} +x\le-\frac{68}{39} +x\le-\frac{68}{49} +x\le-\frac{68}{52} +x\le-\frac{68}{55} +x\le-\frac{69}{21} +x\le-\frac{69}{25} +x\le-\frac{6}{11} +x\le-\frac{6}{13} +x\le-\frac{6}{17} +x\le-\frac{6}{2} +x\le-\frac{6}{4} +x\le-\frac{6}{5} +x\le-\frac{6}{5},x\ge4 +x\le-\frac{6}{7} +x\le-\frac{70}{41} +x\le-\frac{70}{51} +x\le-\frac{70}{52} +x\le-\frac{71}{24} +x\le-\frac{71}{35} +x\le-\frac{71}{51} +x\le-\frac{71}{56} +x\le-\frac{71}{60} +x\le-\frac{71}{69} +x\le-\frac{71}{8} +x\le-\frac{72}{32} +x\le-\frac{72}{60} +x\le-\frac{73}{32} +x\le-\frac{74}{14} +x\le-\frac{74}{29} +x\le-\frac{74}{66} +x\le-\frac{75}{17} +x\le-\frac{75}{8} +x\le-\frac{76}{41} +x\le-\frac{76}{50} +x\le-\frac{77}{30} +x\le-\frac{77}{57} +x\le-\frac{78}{37} +x\le-\frac{78}{50} +x\le-\frac{78}{57} +x\le-\frac{79}{49} +x\le-\frac{79}{51} +x\le-\frac{79}{66} +x\le-\frac{79}{8} +x\le-\frac{7}{10} +x\le-\frac{7}{11} +x\le-\frac{7}{12} +x\le-\frac{7}{22} +x\le-\frac{7}{2} +x\le-\frac{7}{3} +x\le-\frac{7}{4} +x\le-\frac{7}{5} +x\le-\frac{7}{6} +x\le-\frac{7}{8} +x\le-\frac{7}{9} +x\le-\frac{80}{12} +x\le-\frac{80}{31} +x\le-\frac{80}{36} +x\le-\frac{81}{58} +x\le-\frac{83}{11} +x\le-\frac{83}{51} +x\le-\frac{83}{65} +x\le-\frac{83}{67} +x\le-\frac{86}{32} +x\le-\frac{87}{20} +x\le-\frac{87}{24} +x\le-\frac{87}{67} +x\le-\frac{88}{67} +x\le-\frac{88}{69} +x\le-\frac{89}{42} +x\le-\frac{8\left(y-21\right)}{7} +x\le-\frac{8y}{7}+40 +x\le-\frac{8}{11} +x\le-\frac{8}{13} +x\le-\frac{8}{2} +x\le-\frac{8}{3} +x\le-\frac{8}{5} +x\le-\frac{8}{7} +x\le-\frac{8}{9} +x\le-\frac{96}{24} +x\le-\frac{9}{10} +x\le-\frac{9}{13} +x\le-\frac{9}{14} +x\le-\frac{9}{16} +x\le-\frac{9}{19} +x\le-\frac{9}{20} +x\le-\frac{9}{2} +x\le-\frac{9}{4} +x\le-\frac{9}{7} +x\le-\frac{9}{8} +x\le-\frac{\left(1.35y-10.8\right)}{1.8} +x\le-\sqrt{13}+5\text{ or } x\ge\sqrt{13}+5 +x\le-l1 +x\le-w +x\le-y+10 +x\le-y+11 +x\le-y+12 +x\le-y+13 +x\le0 +x\le0+2 +x\le0,x\ge10 +x\le0,x\ge12 +x\le0,x\ge14 +x\le0,x\ge16 +x\le0,x\ge18 +x\le0,x\ge2 +x\le0,x\ge3 +x\le0,x\ge4 +x\le0,x\ge5 +x\le0,x\ge6 +x\le0,x\ge7 +x\le0,x\ge8 +x\le0,x\le21 +x\le0-2.5 +x\le0-\frac{15}{6} +x\le0.03 +x\le0.09 +x\le0.2 +x\le0.2,y\ge0.25 +x\le0.2,y\ge0.25,x+y\le1 +x\le0.2,y\ge0.3 +x\le0.2,y\ge0.3,x+y\le1 +x\le0.2,y\ge0.35 +x\le0.2,y\ge0.35,x+y\le1 +x\le0.2,y\ge0.4 +x\le0.2,y\ge0.4,1\ge x+y +x\le0.2,y\ge0.4,x+y\le1 +x\le0.2,y\ge0.45 +x\le0.2,y\ge0.45,x+y\le1 +x\le0.20 +x\le0.20,y\ge0.25,x+y\le1 +x\le0.20,y\ge0.35 +x\le0.20,y\ge0.35,x+y\le1 +x\le0.20,y\ge0.40 +x\le0.20,y\ge0.40,x+y\le1 +x\le0.20,y\ge0.45 +x\le0.25 +x\le0.25,y\ge0.2 +x\le0.25,y\ge0.20,x+y\le1 +x\le0.25,y\ge0.3 +x\le0.25,y\ge0.3,x+y\le1 +x\le0.25,y\ge0.35 +x\le0.25,y\ge0.35,x+y\le1 +x\le0.25,y\ge0.35,y\le-x+1 +x\le0.25,y\ge0.4 +x\le0.25,y\ge0.4,x+y\le1 +x\le0.25,y\ge0.40,x+y\le1 +x\le0.25,y\ge0.45 +x\le0.25,y\ge0.45,x+y\le1 +x\le0.25,y\ge0.45,y+x\le1 +x\le0.268 +x\le0.296 +x\le0.2z,y\ge0.25z,x+y\le z +x\le0.3,y\ge0.2 +x\le0.3,y\ge0.2,x+y\le1 +x\le0.3,y\ge0.25 +x\le0.3,y\ge0.25,x+y\le1 +x\le0.3,y\ge0.35,x+y\le1 +x\le0.3,y\ge0.4 +x\le0.3,y\ge0.4,x+y\le1 +x\le0.3,y\ge0.45 +x\le0.3,y\ge0.45,x+y\le1 +x\le0.30,y\ge0.20,x+y\le1 +x\le0.30,y\ge0.25,x+y\le1 +x\le0.30,y\ge0.35,x+y\le1 +x\le0.30,y\ge0.40,x+y\le1 +x\le0.31 +x\le0.315 +x\le0.33 +x\le0.3375 +x\le0.35 +x\le0.35,y\ge0.2,x+y\le1 +x\le0.35,y\ge0.20,x+y\le1 +x\le0.35,y\ge0.25,x+y\le1 +x\le0.35,y\ge0.3 +x\le0.35,y\ge0.3,x+y\le1 +x\le0.35,y\ge0.30 +x\le0.35,y\ge0.30,x+y\le1 +x\le0.35,y\ge0.30,y+x\le1 +x\le0.35,y\ge0.4,x+y\le1 +x\le0.35,y\ge0.40 +x\le0.35,y\ge0.40,x+y\le1 +x\le0.35,y\ge0.45 +x\le0.35,y\ge0.45,x+y\le1 +x\le0.368 +x\le0.37 +x\le0.372 +x\le0.375 +x\le0.376 +x\le0.3775 +x\le0.38 +x\le0.384 +x\le0.388 +x\le0.4 +x\le0.4,0.3\le y +x\le0.4,y\ge0.2 +x\le0.4,y\ge0.2,x+y\le1 +x\le0.4,y\ge0.25,x+y\le1 +x\le0.4,y\ge0.3 +x\le0.4,y\ge0.3,x+y\le1 +x\le0.4,y\ge0.35,x+y\le1 +x\le0.4,y\ge0.45,x+y\le1 +x\le0.40 +x\le0.40,y\ge0.25,x+y\le1 +x\le0.40,y\ge0.30,x+y\le1 +x\le0.40,y\ge0.35,x+y\le1 +x\le0.40,y\ge0.45 +x\le0.40,y\ge0.45,x+y\le1 +x\le0.40,y\ge0.45,y\le-x+1 +x\le0.406 +x\le0.412 +x\le0.422 +x\le0.43 +x\le0.435 +x\le0.43x +x\le0.442 +x\le0.4425 +x\le0.445 +x\le0.45 +x\le0.45,y\ge0.2 +x\le0.45,y\ge0.2,x+y\le1 +x\le0.45,y\ge0.20,x+y\le1 +x\le0.45,y\ge0.25 +x\le0.45,y\ge0.25,x+y\le1 +x\le0.45,y\ge0.3,x+y\le1 +x\le0.45,y\ge0.35 +x\le0.45,y\ge0.35,x+y\le1 +x\le0.45,y\ge0.4 +x\le0.45,y\ge0.4,x+y\le1 +x\le0.45,y\ge0.40 +x\le0.45,y\ge0.40,x+y\le1 +x\le0.458 +x\le0.464 +x\le0.465 +x\le0.472 +x\le0.478 +x\le0.48 +x\le0.482 +x\le0.495 +x\le0.504 +x\le0.52 +x\le0.522 +x\le0.532 +x\le0.5375 +x\le0.552 +x\le0.554 +x\le0.556 +x\le0.558 +x\le0.564 +x\le0.566 +x\le0.574 +x\le0.592 +x\le0.595 +x\le0.6 +x\le0.602 +x\le0.6025 +x\le0.606 +x\le0.608 +x\le0.615 +x\le0.616 +x\le0.62 +x\le0.622 +x\le0.625 +x\le0.626 +x\le0.6275 +x\le0.6425 +x\le0.644 +x\le0.645 +x\le0.6475 +x\le0.652 +x\le0.658 +x\le0.666 +x\le0.682 +x\le0.684 +x\le0.688 +x\le0.69 +x\le0.692 +x\le0.694 +x\le0.706 +x\le0.708 +x\le0.71 +x\le0.714 +x\le0.715 +x\le0.722 +x\le0.734 +x\le0.7425 +x\le0.745 +x\le0.75 +x\le0.755 +x\le0.756 +x\le0.76 +x\le0.765 +x\le0.768 +x\le0.775 +x\le0.776 +x\le0.784 +x\le0.786 +x\le0.788 +x\le0.79 +x\le0.792 +x\le0.795 +x\le0.796 +x\le0.8 +x\le0.805 +x\le0.814 +x\le0.816 +x\le0.845 +x\le0.855 +x\le0.8625 +x\le0.865 +x\le0.8675 +x\le0.875 +x\le0.88 +x\le0.8825 +x\le0.886 +x\le0.8\overline{3} +x\le0.9025 +x\le0.908 +x\le0.91 +x\le0.915 +x\le0.916 +x\le0.9175 +x\le0.922 +x\le0.9275 +x\le0.944 +x\le0.948 +x\le0.95 +x\le0.956 +x\le0.956t +x\le0.9575 +x\le0.96 +x\le0.978 +x\le0.985 +x\le0.99 +x\le0.9975 +x\le0.998 +x\le0.\overline{3}\text{ or } x\ge3 +x\le0.\overline{42} +x\le0.\overline{6} +x\le05 +x\le0\div16 +x\le0\le6 +x\le0\text{ or } x\ge2 +x\le0\text{ or } x\ge3 +x\le0\text{ or } x\ge4 +x\le0\text{ or } x\ge5 +x\le0\text{ or } x\ge6 +x\le0\text{ or } x\ge7 +x\le0\text{ or }4\le x +x\le0\text{ or }5-x\le0 +x\le0x +x\le1 +x\le1+1 +x\le1,-6\le x +x\le1,100.60 +x\le1,11\le x +x\le1,230.80 +x\le1,244.6 +x\le1,376.40 +x\le1,5\le x +x\le1,652.8 +x\le1,853.1 +x\le1,864.90 +x\le1,X\ge-1 +x\le1,and,x\ge-4 +x\le1,x\ge-4 +x\le1,x\ge-5 +x\le1,x\ge-6 +x\le1,x\ge-8 +x\le1,x\ge11 +x\le1,x\ge13 +x\le1,x\ge15 +x\le1,x\ge17 +x\le1,x\ge3 +x\le1,x\ge4 +x\le1,x\ge5 +x\le1,x\ge6 +x\le1,x\ge7 +x\le1,x\ge9 +x\le1,x\le-25 +x\le1,x\le1 +x\le1-1 +x\le1-4 +x\le1-\sqrt{13} +x\le1-\sqrt{13}\text{ or } x\ge1+\sqrt{13} +x\le1.0 +x\le1.004 +x\le1.01 +x\le1.0125 +x\le1.014 +x\le1.016 +x\le1.018 +x\le1.032 +x\le1.052 +x\le1.058 +x\le1.064 +x\le1.065 +x\le1.07 +x\le1.072 +x\le1.0825 +x\le1.084 +x\le1.085 +x\le1.09375 +x\le1.094 +x\le1.102 +x\le1.10200 +x\le1.12 +x\le1.125 +x\le1.13 +x\le1.14 +x\le1.148 +x\le1.152 +x\le1.158 +x\le1.16 +x\le1.166 +x\le1.17 +x\le1.171875 +x\le1.175 +x\le1.18 +x\le1.185 +x\le1.19 +x\le1.194 +x\le1.198 +x\le1.2 +x\le1.206 +x\le1.215 +x\le1.216 +x\le1.22 +x\le1.2291\overline{6} +x\le1.23 +x\le1.24 +x\le1.245 +x\le1.2475 +x\le1.25 +x\le1.252 +x\le1.2625 +x\le1.264 +x\le1.265 +x\le1.27 +x\le1.284 +x\le1.3025 +x\le1.306 +x\le1.31 +x\le1.3125 +x\le1.32 +x\le1.335 +x\le1.3375 +x\le1.342 +x\le1.355 +x\le1.36 +x\le1.3675 +x\le1.375 +x\le1.38 +x\le1.385 +x\le1.4 +x\le1.4025 +x\le1.41 +x\le1.4125 +x\le1.415 +x\le1.44 +x\le1.445 +x\le1.4525 +x\le1.47 +x\le1.48 +x\le1.485 +x\le1.495 +x\le1.5 +x\le1.5075 +x\le1.5125 +x\le1.52 +x\le1.525 +x\le1.54 +x\le1.555 +x\le1.56 +x\le1.575 +x\le1.58 +x\le1.59 +x\le1.5975 +x\le1.5\text{ or } x\ge4 +x\le1.6 +x\le1.61 +x\le1.64 +x\le1.68 +x\le1.69 +x\le1.705 +x\le1.74 +x\le1.75 +x\le1.765 +x\le1.765625 +x\le1.78 +x\le1.7\overline{3} +x\le1.8 +x\le1.825 +x\le1.855 +x\le1.88 +x\le1.9 +x\le1.93 +x\le1.\overline{333} +x\le1.\overline{33} +x\le1.\overline{3} +x\le1.\overline{6} +x\le10 +x\le10,-3\ge x +x\le10,3\ge x +x\le10,9\ge x +x\le10,X\ge-2 +x\le10,x\le-3 +x\le10,x\le2 +x\le10,x\le3 +x\le10,x\le8 +x\le10,x\le9 +x\le10.0 +x\le10.05 +x\le10.1 +x\le10.1\overline{3} +x\le10.4 +x\le10.8 +x\le100 +x\le1004.5 +x\le1004.8 +x\le1006.4 +x\le1006.5 +x\le1006.80 +x\le1006.9 +x\le100orx\le129 +x\le1010 +x\le1023.60 +x\le1024.70 +x\le1025.60 +x\le1029.1 +x\le1032.1 +x\le1032.4 +x\le1032.60 +x\le1036.30 +x\le1037.70 +x\le1039 +x\le1039.2 +x\le1042.90 +x\le1043.4 +x\le105 +x\le1052 +x\le1052.30 +x\le1053.30 +x\le1056.5 +x\le1062.30 +x\le1066.30 +x\le1070.3 +x\le1070.30-448.20 +x\le1070.5 +x\le1071.60 +x\le1074.3 +x\le1076.20 +x\le1077.9 +x\le1078.50 +x\le1082.30 +x\le1082.80-531.40 +x\le1084.90 +x\le1085.90 +x\le1090.50 +x\le1097.90 +x\le1099.20 +x\le1099.6 +x\le10\text{ and } x\ge-4 +x\le10\frac{10}{13} +x\le10\frac{13}{19}\times\frac{1}{18} +x\le10\times-10 +x\le10\times4 +x\le10p +x\le11 +x\le11+16 +x\le11+7 +x\le11,x\le12 +x\le11-13 +x\le11-14 +x\le11-15 +x\le11-y +x\le1100.60 +x\le1100.7 +x\le1103.3 +x\le1104.3 +x\le1104.7 +x\le1106.90 +x\le1111.5 +x\le1111.60 +x\le1111.90 +x\le1112.90 +x\le1115.20-600.00 +x\le112 +x\le1120.00-469.60 +x\le1121.50-479.50 +x\le1122.5 +x\le1123.2 +x\le1123.30 +x\le1125.3 +x\le1125.50-419.80 +x\le1125.7 +x\le1125.80 +x\le1128.10 +x\le1128.8 +x\le1129.40-422.00 +x\le1130.4 +x\le1131.30 +x\le1132.1 +x\le1132.10-420 +x\le1132.10-420.00 +x\le1133.70 +x\le1135.1 +x\le1136.10 +x\le1137 +x\le1137.4 +x\le1139 +x\le1139.80 +x\le1144 +x\le1148.2 +x\le1148.70-579.20 +x\le1151.6 +x\le1158.20 +x\le1160.10 +x\le1161.60 +x\le1162.5 +x\le1163.40 +x\le1164.90 +x\le1167.60-576.00 +x\le1173.70 +x\le1176.60 +x\le1177 +x\le1177.8 +x\le1179.40 +x\le1186.5 +x\le1186.50 +x\le1189.80 +x\le1190.20 +x\le1191.3 +x\le1191.50-576.50 +x\le1192 +x\le1192.50 +x\le1194.10 +x\le1195.10 +x\le1197.60 +x\le1198.50 +x\le1199.70 +x\le11\text{ and } x\ge-3 +x\le11\text{ and } x\ge-7 +x\le11\text{ and } x\ge1 +x\le11\text{ and } x\ge3 +x\le11\text{ and } x\ge5 +x\le12 +x\le12+8 +x\le12,5\ge x +x\le12,x\le11 +x\le12,x\le5 +x\le12-y +x\le12.5 +x\le12.75 +x\le1200 +x\le1201.40-493.30 +x\le1202.70 +x\le1203.20 +x\le1204.80-402.10 +x\le1205.40 +x\le1205.5 +x\le1206.60-479.10 +x\le1210.10 +x\le1212.3 +x\le1212.50 +x\le1213.5 +x\le1214.3 +x\le1214.90-550.10 +x\le1217.5 +x\le1218.5 +x\le1222.7 +x\le1223.80-524.50 +x\le1228.20 +x\le1230.80 +x\le1231.40-528.10 +x\le1233.50 +x\le1234.30 +x\le1234.5 +x\le1236.2 +x\le1237.8 +x\le1243.1 +x\le1244.2 +x\le1244.6 +x\le1249.60 +x\le1250 +x\le1252.8 +x\le1258.90 +x\le1262.4 +x\le1262.50-558.70 +x\le1262.90-491.70 +x\le1263.80 +x\le1264.4 +x\le1264.8 +x\le1265.3 +x\le1268.3 +x\le1268.4 +x\le1277.4 +x\le1278.20 +x\le1284.4 +x\le1284.9 +x\le1287.30 +x\le1287.7 +x\le1289.30 +x\le1291.60-506.70 +x\le1291.9 +x\le1294.70 +x\le1295.90 +x\le1297.30 +x\le1298.6 +x\le129\text{ and } x\ge100 +x\le12Ux\le5 +x\le12\text{ and } x\ge-4 +x\le12\text{ and } x\ge4 +x\le12\div-1 +x\le13 +x\le13-19 +x\le13.36 +x\le13.50 +x\le13.6 +x\le1300.5 +x\le1302.60 +x\le1304.5-456 +x\le1307.7 +x\le1309.5 +x\le1309.9 +x\le1312.10-473.00 +x\le1314.3 +x\le1316.8 +x\le1317.1 +x\le1319.90-581.70 +x\le1321.5 +x\le1322.60 +x\le1323.70-459 +x\le1324.90 +x\le1325.4 +x\le1325.6 +x\le1325.60 +x\le1326.70 +x\le1327.60-598.60 +x\le1328.20 +x\le1334.50 +x\le1336.6 +x\le1337.30 +x\le134.4 +x\le1340.6 +x\le1340.70-456.70 +x\le1342.70 +x\le1344.1 +x\le1344.70-458.00 +x\le1346.3 +x\le1346.80 +x\le1348.40 +x\le1352.50 +x\le1355.70 +x\le1359.20 +x\le1359.40-478.20 +x\le1362.3 +x\le1366.8 +x\le1367.40-418.60 +x\le1370.70 +x\le1372.50 +x\le1376.6 +x\le1376.60 +x\le1378 +x\le1383.4 +x\le1384.10 +x\le1385 +x\le1388 +x\le1397.50 +x\le1397.60 +x\le1398.1 +x\le1399.60 +x\le13\text{ and } x\ge-1 +x\le13\text{ and } x\ge-3 +x\le13\text{ and } x\ge5 +x\le13\div51 +x\le14 +x\le14+17 +x\le14,9\ge x +x\le14.22 +x\le14.22222222 +x\le14.7 +x\le140 +x\le1402.9 +x\le1409.30-529.50 +x\le1409.6-417.7 +x\le1410.4 +x\le1412-466.70 +x\le1412.3 +x\le1413.30 +x\le1415 +x\le1417.00-461.90 +x\le1419.9 +x\le1420.90 +x\le1424.1 +x\le1427.10 +x\le1428.3 +x\le1430.8 +x\le1432.10 +x\le1433.50-528.60 +x\le1433.70 +x\le1434 +x\le1434.2 +x\le1434.30-513.80 +x\le1435-562.90 +x\le1436.3 +x\le1436.90-413.60 +x\le1437.6 +x\le1440 +x\le1440.2 +x\le1440.70 +x\le1441.60 +x\le1443.6 +x\le1443.60 +x\le1447.2 +x\le1449.10-564.70 +x\le1451.1 +x\le1452.6 +x\le1456.9 +x\le1459.50 +x\le1461 +x\le1462.6 +x\le1464.8 +x\le1465.8 +x\le1465.80 +x\le1467.00-590.50 +x\le1467.5 +x\le1467.90 +x\le1472.10 +x\le1473.3 +x\le1474.40 +x\le1475.70 +x\le1476.30 +x\le1477.3 +x\le1479.20 +x\le1484.2 +x\le1499.60 +x\le1499.7 +x\le14\text{ and } x\ge-2 +x\le14\text{ and } x\ge-4 +x\le14\text{ and } x\ge4 +x\le15 +x\le15-15 +x\le15-2 +x\le15.02 +x\le15.24-37x +x\le15.50 +x\le1504.50-500.00 +x\le1504.6 +x\le1506.1 +x\le1510.4 +x\le1511.70 +x\le1514.8 +x\le1514.90-443.30 +x\le1516.3 +x\le1518.70 +x\le1519 +x\le1519.70 +x\le152 +x\le1523.10 +x\le1523.40 +x\le1526.50-497.40 +x\le1526.9 +x\le1527-427.4 +x\le1528.5 +x\le1529.50 +x\le1538.9 +x\le1540.3 +x\le1541.10 +x\le1552.70 +x\le1558 +x\le1562.10-536.50 +x\le1562.2-505.7 +x\le1562.80 +x\le1563.7 +x\le1565.80-491.50 +x\le1567.3 +x\le1568.1 +x\le1568.30 +x\le1569.20-581.30 +x\le1571 +x\le1575.2 +x\le1577.10 +x\le1580.30 +x\le1584.40-421 +x\le1585.1 +x\le1587.30 +x\le1591 +x\le1594.70 +x\le159\text{ and } x\ge130 +x\le15\text{ and } x\ge-3 +x\le15\div-1 +x\le15\div1 +x\le15x+70 +x\le16 +x\le16.6 +x\le16.7 +x\le1600 +x\le1604.80-431.10 +x\le1607.6 +x\le1609.2 +x\le1612.40-400.10 +x\le1613.70-479.00 +x\le1614.6 +x\le1615.40 +x\le1617.2 +x\le1620.4 +x\le1620.80 +x\le1620.9 +x\le1621 +x\le1622.2 +x\le1626.40 +x\le1630.30-597.90 +x\le1631.6 +x\le1633-502.60 +x\le1639.20-411 +x\le1639.30 +x\le1640.4 +x\le1644.2 +x\le1644.70-458.20 +x\le1644.8 +x\le1646.40 +x\le1648 +x\le1648.10 +x\le1649 +x\le1652.8 +x\le1654.80 +x\le1655.80 +x\le1655.9 +x\le1656.10 +x\le1658.90-445.40 +x\le1660.30 +x\le1660.90-532.10 +x\le1665.6 +x\le1666.10 +x\le1666.5 +x\le1666.7 +x\le1670.1 +x\le1671.10 +x\le1671.80 +x\le1675.9 +x\le1676.00-585.50 +x\le1677.4 +x\le1681.7 +x\le1685.4 +x\le1689.30 +x\le1691.40 +x\le1692.5 +x\le1693.80 +x\le1694 +x\le1694.20 +x\le1696.50 +x\le1698.4 +x\le16\text{ and } x\ge-2 +x\le17 +x\le17.09,x\ge16.81 +x\le17.1 +x\le17.36 +x\le17.5 +x\le17.52 +x\le17.91 +x\le17.95 +x\le1703.90 +x\le1704.30 +x\le1705.3 +x\le1706.8 +x\le1709.70-547.20 +x\le1713.3 +x\le1717 +x\le1719 +x\le1719.40 +x\le1721.50 +x\le1724.2 +x\le1724.40 +x\le1724.5 +x\le1726.60 +x\le1727.50 +x\le1730 +x\le1731.10-554.50 +x\le1732.3 +x\le1735.30 +x\le1743.2 +x\le1743.7 +x\le1744.70 +x\le1746.3 +x\le1748.40 +x\le1749.7 +x\le175 +x\le1753.7 +x\le1756.30 +x\le1757-492.20 +x\le1758.70-547.20 +x\le1759.4 +x\le1760.80 +x\le1765.1 +x\le1768.5 +x\le1768.8-428.2 +x\le1770.70-580.50 +x\le1772.8 +x\le1774 +x\le1774.60 +x\le1779.6 +x\le1781.30 +x\le1784 +x\le1784.60 +x\le1785.70 +x\le1792 +x\le1792.5 +x\le1795.70 +x\le1796 +x\le1796.4 +x\le1797.7 +x\le17\text{ and } x\ge-1 +x\le17\text{ and } x\ge1 +x\le18 +x\le18+27 +x\le18-11 +x\le18-15 +x\le18-19 +x\le18-9 +x\le18.01 +x\le18.01p +x\le18.18 +x\le18.45 +x\le18.57 +x\le18.64,x\ge18.56 +x\le18.81 +x\le18.82 +x\le1801.30 +x\le1803.50 +x\le1804 +x\le1805.3 +x\le1806.50 +x\le1807.30 +x\le1807.60 +x\le1807.60-515.70 +x\le1808.00-574.50 +x\le1811.10-596.80 +x\le1812.9 +x\le1813.9 +x\le1814.10 +x\le1814.9 +x\le1815 +x\le1816 +x\le1816.3 +x\le1818.1 +x\le1820.2 +x\le1825.1 +x\le1826.6 +x\le1830.00-523.20 +x\le1830.30 +x\le1833.1 +x\le1834.2 +x\le1835 +x\le1837 +x\le1838.1 +x\le1838.20 +x\le1839.9 +x\le183\div55 +x\le1842.30 +x\le1844.70 +x\le1847.70 +x\le1848.30 +x\le1848.4 +x\le1848.40 +x\le1848.80 +x\le1850.8 +x\le1851.6 +x\le1853.1 +x\le1853.2 +x\le1853.90 +x\le1854.3 +x\le1855.1 +x\le1856.6 +x\le1859.1 +x\le1860.90-526.40 +x\le1864.90 +x\le1866.20 +x\le1869.60-561.90 +x\le1872.40 +x\le1873.80-588.90 +x\le1875.80-549.10 +x\le1878.5 +x\le1879.80-570.30 +x\le1881.30-415.50 +x\le1884.3 +x\le1886.70-561.30 +x\le1888.2 +x\le1890 +x\le1897.20 +x\le1897.30 +x\le1898.20 +x\le1898.7 +x\le1899.5 +x\le1899.9 +x\le1899.90 +x\le189\text{ and } x\ge160 +x\le18\div9 +x\le19 +x\le19-3 +x\le19.14 +x\le19.43 +x\le19.44,x\ge19.44 +x\le19.82 +x\le1901.1 +x\le1902.50 +x\le1903 +x\le1904.1 +x\le1904.30-470.60 +x\le1904.70 +x\le1904.8 +x\le1905.00-480.90 +x\le1905.9 +x\le1908.2 +x\le1908.6 +x\le1909.80-510.20 +x\le1910.00-533.40 +x\le1911.4 +x\le1913.40 +x\le1914.90-408.80 +x\le1915.10 +x\le1916 +x\le1918.60 +x\le1919 +x\le1920.90 +x\le1927.9 +x\le1929 +x\le1940.3 +x\le1942.30-467.90 +x\le1943.90-471.80 +x\le1944.3 +x\le1947.30-507.30 +x\le1951.4 +x\le1951.8 +x\le1952.30 +x\le1955.90-515.70 +x\le1956.10 +x\le1957 +x\le1960.40-509.30 +x\le1962.8 +x\le1964.30 +x\le1968.20 +x\le1969.50 +x\le1975.80 +x\le1979.30 +x\le1980.40 +x\le1984.8 +x\le1991.90-468.50 +x\le1\text{ and } x\ge-4 +x\le1\text{ and } x\ge-6 +x\le1\text{ and } x\ge-8 +x\le1\text{ and }1x\ge-4 +x\le1\div-\frac{1}{3} +x\le1\frac{16}{27} +x\le1\frac{1}{2} +x\le1\frac{1}{3} +x\le1\frac{1}{4} +x\le1\frac{24}{25} +x\le1\frac{2}{3}\text{ or } x\ge4 +x\le1\frac{3}{4} +x\le1\text{ or } x\ge13 +x\le1\text{ or } x\ge15 +x\le1\text{ or } x\ge17 +x\le1\text{ or } x\ge3 +x\le1\text{ or } x\ge4 +x\le1\text{ or } x\ge5 +x\le1\text{ or } x\ge7 +x\le1\times-5 +x\le1\times4 +x\le1n +x\le1q +x\le2 +x\le2+3 +x\le2,012.7 +x\le2,10\ge x +x\le2,2x+5\ge-9 +x\le2,3,4 +x\le2,x\ge-5 +x\le2,x\ge-7 +x\le2,x\ge10 +x\le2,x\ge12 +x\le2,x\ge14 +x\le2,x\ge16 +x\le2,x\ge3 +x\le2,x\ge4 +x\le2,x\ge6 +x\le2,x\ge8 +x\le2,x\le10 +x\le2,x\le2 +x\le2,y\le-1 +x\le2-2 +x\le2-3 +x\le2-4 +x\le2-6 +x\le2-\frac{3}{4} +x\le2-\sqrt{10}\text{ or } x\ge2+\sqrt{10} +x\le2.0 +x\le2.01 +x\le2.015 +x\le2.03 +x\le2.05 +x\le2.06 +x\le2.075 +x\le2.125 +x\le2.13 +x\le2.1875 +x\le2.19 +x\le2.2 +x\le2.215 +x\le2.23 +x\le2.28 +x\le2.305 +x\le2.335 +x\le2.355 +x\le2.37 +x\le2.38 +x\le2.4 +x\le2.405 +x\le2.42 +x\le2.435 +x\le2.48 +x\le2.5 +x\le2.52 +x\le2.535 +x\le2.55 +x\le2.565 +x\le2.5\text{ and } x>-1 +x\le2.6 +x\le2.65 +x\le2.6\overline{6} +x\le2.73 +x\le2.765 +x\le2.855 +x\le2.87 +x\le2.88 +x\le2.9 +x\le2.9+1.1 +x\le2.905 +x\le2.94 +x\le2.975 +x\le2.995 +x\le2.\overline{4} +x\le2.\overline{66} +x\le2.\overline{6} +x\le20 +x\le20,4\ge x +x\le20,x+y\le47 +x\le20,x\le4 +x\le20.4 +x\le2005.6 +x\le2007.1 +x\le2010.10-596.80 +x\le2010.50 +x\le2012.7 +x\le2013.10 +x\le2015 +x\le2020 +x\le2027.4 +x\le2036 +x\le2041.10 +x\le2044.80 +x\le2052.10-589.50 +x\le2055-415.70 +x\le2055.2 +x\le2056.80-515.70 +x\le2070.8-448.6 +x\le2070.80-448.60 +x\le2071.20 +x\le2076.20 +x\le2079.80-449.40 +x\le2080.1-557 +x\le2087.90-507.60 +x\le20x+133 +x\le21 +x\le21,0\ge x +x\le21,x+y\ge47 +x\le21,x+y\le47 +x\le21,x\le0 +x\le21.29 +x\le2100.40-411.10 +x\le2101.60-445.70 +x\le2108.10-423.80 +x\le211\div26 +x\le2159.90-522.50 +x\le2190.20-541.20 +x\le21\div7 +x\le21\frac{7}{8} +x\le22 +x\le22,x+y\ge42 +x\le22,x+y\ge48 +x\le22,x+y\le42 +x\le22,x+y\le48 +x\le22,y\le-x+48 +x\le22.2 +x\le2211.20-545.10 +x\le2214.70-409.40 +x\le2218.40-514.50 +x\le2225.50-558.80 +x\le2241.10-491.40 +x\le2250.00-468.70 +x\le2270.8-589.1 +x\le2271.90-420.30 +x\le2275.20-467.60 +x\le2276.10-472.60 +x\le23 +x\le2306.70-533.90 +x\le2307.10-486.90 +x\le2316.20-580.20 +x\le2319.40-410.80 +x\le2342.60-414.70 +x\le2350.80-525.70 +x\le2374.7-539.7 +x\le2375.1-516 +x\le2397.00-497.50 +x\le24 +x\le24,x+y\ge45 +x\le24.24 +x\le24.39 +x\le24.50 +x\le24.9 +x\le24.95 +x\le240 +x\le2426.30-456.60 +x\le2428-512 +x\le245 +x\le2456.2-449.1 +x\le2468.10-589.60 +x\le2473.20-467.60 +x\le2495.20-554.90 +x\le2497.80-442.60 +x\le24\frac{8}{9} +x\le25 +x\le25%,y\ge35% +x\le25,x+y\ge52 +x\le25,x+y\le55 +x\le25.54 +x\le25.84 +x\le2500 +x\le259\div152 +x\le25\frac{5}{13} +x\le26 +x\le26.215 +x\le26.51 +x\le26.64 +x\le26.77 +x\le262.5 +x\le27 +x\le27,x+y\ge55 +x\le27,x+y\le56 +x\le27,x+y\le57 +x\le27,y\ge55-x +x\le27,y\le49-x +x\le27.84 +x\le27\frac{6}{3} +x\le28 +x\le28.24 +x\le28.38 +x\le28.75 +x\le28.85 +x\le28\div-1 +x\le28x+135 +x\le28x-81 +x\le29 +x\le29,x+y\le49 +x\le29.69 +x\le29.71 +x\le2\text{ and } x>-\frac{1}{2} +x\le2\text{ and } x>-\frac{2}{4} +x\le2\text{ and } x>-\frac{6}{5} +x\le2\text{ and } x\ge-2 +x\le2\text{ and } x\ge-4 +x\le2\text{ and } x\ge-5 +x\le2\text{ and } x\ge-7 +x\le2\div-2 +x\le2\frac{1}{2} +x\le2\frac{1}{8} +x\le2\frac{2}{21} +x\le2\frac{2}{3} +x\le2\frac{6}{39} +x\le2\text{ or } x\ge10 +x\le2\text{ or } x\ge4 +x\le2\text{ or } x\ge6 +x\le2\text{ or } x\ge8 +x\le2\times5 +x\le2\times7 +x\le3 +x\le3+2 +x\le3+5 +x\le3,-2x-3\le9 +x\le3,-2x\le12 +x\le3,-\left(2x+3\right)\le9 +x\le3,15\le x +x\le3,2x\ge-12 +x\le3,x\ge-6 +x\le3,x\ge11 +x\le3,x\ge13 +x\le3,x\ge15 +x\le3,x\ge5 +x\le3,x\ge7 +x\le3,x\ge9 +x\le3,x\ge\left(-6\right) +x\le3,x\le10 +x\le3-2 +x\le3-3 +x\le3-7 +x\le3-9 +x\le3-\sqrt{17}\text{ or } x\ge3+\sqrt{17} +x\le3-\sqrt{29},x\ge3+\sqrt{29} +x\le3-\sqrt{29}\text{ or } x\ge3+\sqrt{29} +x\le3.0 +x\le3.01 +x\le3.05 +x\le3.06 +x\le3.08 +x\le3.09 +x\le3.1 +x\le3.125 +x\le3.2 +x\le3.21 +x\le3.3 +x\le3.3+1.7 +x\le3.3+4.7 +x\le3.31 +x\le3.5 +x\le3.5-5.5 +x\le3.53\overline{3} +x\le3.5\text{ and } x>-0.5 +x\le3.5\overline{3} +x\le3.8 +x\le3.82 +x\le30 +x\le30,3200 +x\le3000 +x\le31 +x\le311\div238 +x\le32 +x\le32,9\ge x +x\le32,x\le9 +x\le32.11 +x\le32.26 +x\le32.38 +x\le33 +x\le33-y +x\le33.63 +x\le34 +x\le34.05 +x\le35 +x\le359+5.50h +x\le36 +x\le36-25 +x\le360 +x\le37 +x\le38 +x\le38.94 +x\le38.\overline{8} +x\le383-80 +x\le39.2 +x\le3\text{ and } x>-1 +x\le3\text{ and } x>-\frac{1}{5} +x\le3\text{ and } x\ge-3 +x\le3\text{ and } x\ge-6 +x\le3\div2 +x\le3\frac{8}{15} +x\le3\frac{8}{42} +x\le3\left(4+2\right) +x\le3\text{ or } x\ge15 +x\le3\text{ or } x\ge4 +x\le3\text{ or } x\ge5 +x\le3\text{ or } x\ge9 +x\le3\times2 +x\le3\times7 +x\le4 +x\le4+13 +x\le4,x\ge10 +x\le4,x\ge12 +x\le4,x\ge14 +x\le4,x\ge8 +x\le4-19 +x\le4-3 +x\le4-4 +x\le4-5 +x\le4-7 +x\le4-8 +x\le4-9 +x\le4-\sqrt{10},x\ge4+\sqrt{10} +x\le4-\sqrt{10}\text{ or } x\ge4+\sqrt{10} +x\le4.0 +x\le4.0375 +x\le4.125 +x\le4.2 +x\le4.24 +x\le4.3 +x\le4.32,x\ge4.28 +x\le4.48 +x\le4.5 +x\le4.638 +x\le4.68 +x\le40 +x\le40%,y\ge35%,x+y\le1 +x\le40,-2\ge x +x\le40,x\le-2 +x\le40-23.78 +x\le41 +x\le41-19.21 +x\le41.12 +x\le41.775,x\ge58.225 +x\le41.775\text{ or } x\ge58.225 +x\le42 +x\le42-19.29 +x\le422 +x\le428.4 +x\le44 +x\le444.90 +x\le448.8 +x\le45 +x\le453.3 +x\le458.2 +x\le45\times-1 +x\le470.1 +x\le476.4 +x\le479.3 +x\le47\frac{1}{3} +x\le48 +x\le48.125 +x\le488.40 +x\le49 +x\le497.30 +x\le49\div102 +x\le4\text{ and } x\ge-4 +x\le4\div-1 +x\le4\div-2 +x\le4\frac{0}{7} +x\le4\frac{817}{1310} +x\le4\text{ or } x\ge12 +x\le4\text{ or } x\ge14 +x\le4\text{ or } x\ge5 +x\le4\times-10 +x\le4\times2 +x\le4y +x\le5 +x\le5+17 +x\le5+8 +x\le5,x\ge11 +x\le5,x\ge13 +x\le5,x\ge9 +x\le5,x\le12 +x\le5-12 +x\le5-3 +x\le5-4 +x\le5-5 +x\le5-9 +x\le5-\left|3\right| +x\le5-\sqrt{13}\text{ or } x\ge5+\sqrt{13} +x\le5.0 +x\le5.00 +x\le5.06\text{ and } x\ge5.24 +x\le5.2 +x\le5.24,x\ge5.06 +x\le5.4 +x\le5.5-4.5 +x\le5.5-9.5 +x\le5.5\text{ and } x>-0.5 +x\le5.84 +x\le5.89,x\ge6.01 +x\le50 +x\le50,-5\ge x +x\le50,x\le-5 +x\le50.4 +x\le500 +x\le505.9 +x\le506.60 +x\le507.9 +x\le51 +x\le511.6 +x\le517 +x\le523.5 +x\le539.9 +x\le54 +x\le540.10 +x\le540.60 +x\le541.60 +x\le545.40 +x\le545.80 +x\le55 +x\le557.6 +x\le559 +x\le56 +x\le560.4 +x\le560.7 +x\le561.1 +x\le561.60 +x\le563 +x\le568.4 +x\le569.5 +x\le570.00 +x\le579.20 +x\le579.50 +x\le58.22 +x\le58.8 +x\le585.4 +x\le587.6 +x\le58\frac{1}{3} +x\le59 +x\le59.03 +x\le59.6 +x\le59.80 +x\le590.70 +x\le591.60 +x\le595.6 +x\le5\text{ and } x>-2 +x\le5\text{ and } x\ge-1 +x\le5\text{ and } x\ge-5 +x\le5\text{ and } x\ge1 +x\le5\frac{1}{5}\div12 +x\le5\le y +x\le5\left(-9\right) +x\le5\times-6 +x\le5\times2 +x\le5\times3 +x\le5\times8 +x\le5r +x\le6 +x\le6+15 +x\le6+6 +x\le6,7,8 +x\le6,x\ge10 +x\le6,x\ge12 +x\le6,x\le-12 +x\le6,x\le6 +x\le6,x\le8 +x\le6-0.75y +x\le6-11 +x\le6-2 +x\le6-5 +x\le6-6 +x\le6-9 +x\le6.0 +x\le6.12 +x\le6.67 +x\le6.8 +x\le60 +x\le600.40 +x\le6000 +x\le602.00 +x\le604.4 +x\le606.70 +x\le60\div5 +x\le61.25 +x\le61.6 +x\le613.30 +x\le614 +x\le615 +x\le616.5 +x\le62.4 +x\le620.5 +x\le622.10 +x\le622.20 +x\le625.2 +x\le626.9 +x\le629.1 +x\le63 +x\le630.50 +x\le632.80 +x\le635.90 +x\le636.6 +x\le64 +x\le642 +x\le647.9 +x\le64\frac{1}{6} +x\le65 +x\le650.4 +x\le652.10 +x\le653.9 +x\le657.90 +x\le658.5 +x\le658.50 +x\le660.6 +x\le662.7 +x\le662.9 +x\le663.5 +x\le664.80 +x\le666.9 +x\le667.8 +x\le673.80 +x\le679.4 +x\le68-\frac{17}{15}y +x\le680.5 +x\le680.9 +x\le683.20 +x\le685.20 +x\le686.90 +x\le691.6 +x\le694.30 +x\le699.30 +x\le6\text{ and } x\ge-2 +x\le6\text{ and } x\ge-6 +x\le6\text{ and } x\ge2 +x\le6\div6 +x\le6\text{ or } x\ge10 +x\le6\times4 +x\le6\times5 +x\le7 +x\le7,x\ge11 +x\le7-6 +x\le7-7 +x\le7-8 +x\le7-9 +x\le7.0 +x\le7.09 +x\le7.25 +x\le7.35 +x\le7.4,x\ge6.4 +x\le7.45 +x\le7.5 +x\le7.5-12.5 +x\le7.5-4.5 +x\le7.78,x\le7.72 +x\le7.96875 +x\le70 +x\le70.8 +x\le702.7 +x\le703.8 +x\le705.60 +x\le705.7 +x\le708.1 +x\le708.2 +x\le710.30 +x\le711 +x\le712 +x\le712.10 +x\le714.5 +x\le715.2 +x\le715.3 +x\le717.50 +x\le718.2 +x\le72 +x\le72.2 +x\le721.10 +x\le723.5 +x\le727.50 +x\le729 +x\le72\div8 +x\le73.90 +x\le737.2 +x\le738.2 +x\le74.75 +x\le744.1 +x\le754.50 +x\le755.4 +x\le756.3 +x\le757.5 +x\le758.3 +x\le759.20 +x\le765 +x\le766.10 +x\le766.40 +x\le767.8 +x\le768 +x\le771 +x\le771.2 +x\le773.6 +x\le775.90 +x\le779 +x\le78.75 +x\le784.90 +x\le785.40 +x\le785.5 +x\le787.3 +x\le787.30 +x\le787.7 +x\le791.4 +x\le792.1 +x\le7\text{ and } x\ge-7 +x\le7\text{ and } x\ge1 +x\le7\le5 +x\le7\text{ or } x\ge11 +x\le7\times-7 +x\le7\times1 +x\le7\times2 +x\le7\times5 +x\le7\times8 +x\le7\times9 +x\le7x +x\le8 +x\le8+9 +x\le8,10\ge x +x\le8,x\le10 +x\le8-10 +x\le8-16 +x\le8-17 +x\le8-3 +x\le8-7 +x\le8.0 +x\le8.5 +x\le8.5625 +x\le8.90 +x\le80 +x\le80+75+90+c +x\le802.70 +x\le802.8 +x\le808.50 +x\le809.9 +x\le81 +x\le81.40 +x\le811.20 +x\le818.60 +x\le819.00 +x\le819.50 +x\le821.3 +x\le822.5 +x\le824.7 +x\le831.9 +x\le832.3 +x\le832.7 +x\le834.3 +x\le834.40 +x\le839.10 +x\le840.9 +x\le842.8 +x\le847.70 +x\le848.5 +x\le849.6 +x\le85-1.1\overline{33}y +x\le85-\frac{17}{15}y +x\le850.20 +x\le856.20 +x\le864.7 +x\le874.30 +x\le876.50 +x\le877.2 +x\le879.3 +x\le879.30 +x\le879.8 +x\le880.6 +x\le881.2 +x\le882 +x\le884.7 +x\le886.70 +x\le891 +x\le891.60 +x\le893.60 +x\le895.9 +x\le8\text{ and } x\ge-2 +x\le8\text{ and } x\ge-4 +x\le8\text{ and } x\ge-8 +x\le8\text{ and } x\ge2 +x\le8\text{ and } x\ge4 +x\le8\text{ and }-x\le8 +x\le8\div2 +x\le8\frac{3}{11} +x\le8\times-7 +x\le8\times2 +x\le8\times5 +x\le9 +x\le9+16 +x\le9,10\ge x +x\le9,10\ge xz +x\le9,3 +x\le9,x\le10 +x\le9,x\le14 +x\le9,x\le32 +x\le9-0.75y +x\le9-10 +x\le9-3 +x\le9-4 +x\le9.0 +x\le9.06 +x\le9.1 +x\le9.51 +x\le9.59 +x\le9.69 +x\le9.8 +x\le9.9 +x\le9.94,x\ge9.76 +x\le90 +x\le904.9 +x\le90\div10 +x\le912.50 +x\le913.30 +x\le919.30 +x\le919.8 +x\le92.4 +x\le920.50 +x\le924.6 +x\le929.9 +x\le932.8 +x\le940.8 +x\le945.1 +x\le945.30 +x\le947.6 +x\le948.80 +x\le954.20 +x\le955.1 +x\le959.40 +x\le96.25 +x\le960.5 +x\le963.4 +x\le966.6 +x\le97 +x\le971.1 +x\le972.40 +x\le972.8 +x\le975.7 +x\le976.40 +x\le976.8 +x\le978.30 +x\le982.20 +x\le982.60 +x\le984.50 +x\le986 +x\le986.7 +x\le989.2 +x\le989.4 +x\le989.9 +x\le991.9 +x\le993.7 +x\le995.90 +x\le998.30 +x\le9\text{ and } x\ge-5 +x\le9\text{ and } x\ge-9 +x\le9\text{ and } x\ge3 +x\le9\text{ and } x\ge5 +x\le9\left(3\right) +x\le9\times2 +x\le\frac{-10}{-5}-4 +x\le\frac{-10}{10} +x\le\frac{-10}{3} +x\le\frac{-10}{4} +x\le\frac{-10}{7} +x\le\frac{-10}{9} +x\le\frac{-11}{10} +x\le\frac{-11}{12} +x\le\frac{-11}{13} +x\le\frac{-11}{14} +x\le\frac{-11}{3} +x\le\frac{-11}{7} +x\le\frac{-12}{11} +x\le\frac{-12}{14} +x\le\frac{-12}{3} +x\le\frac{-12}{5} +x\le\frac{-12}{7} +x\le\frac{-13}{-2}\text{ and } x>\frac{3}{-2} +x\le\frac{-13}{18} +x\le\frac{-13}{30} +x\le\frac{-13}{4} +x\le\frac{-13}{7} +x\le\frac{-144}{18} +x\le\frac{-14}{12} +x\le\frac{-14}{13} +x\le\frac{-14}{15} +x\le\frac{-14}{3} +x\le\frac{-14}{4} +x\le\frac{-15}{25} +x\le\frac{-15}{29} +x\le\frac{-15}{4} +x\le\frac{-15}{6} +x\le\frac{-16}{20} +x\le\frac{-17}{12} +x\le\frac{-17}{14}y+85 +x\le\frac{-17}{15} +x\le\frac{-17}{15}y+68 +x\le\frac{-17}{16} +x\le\frac{-17}{19} +x\le\frac{-17}{20} +x\le\frac{-17}{22} +x\le\frac{-17}{6} +x\le\frac{-18}{4} +x\le\frac{-18}{7} +x\le\frac{-19}{14} +x\le\frac{-19}{17} +x\le\frac{-19}{18} +x\le\frac{-19}{19} +x\le\frac{-19}{23} +x\le\frac{-19}{28} +x\le\frac{-19}{2} +x\le\frac{-19}{35} +x\le\frac{-19}{63} +x\le\frac{-19}{6} +x\le\frac{-19}{8} +x\le\frac{-19}{9} +x\le\frac{-1}{2} +x\le\frac{-1}{2}\text{ or } x\ge2 +x\le\frac{-1}{3} +x\le\frac{-20}{12} +x\le\frac{-20}{8} +x\le\frac{-21}{30} +x\le\frac{-21}{47} +x\le\frac{-21}{5} +x\le\frac{-21}{65} +x\le\frac{-21}{6} +x\le\frac{-22}{19} +x\le\frac{-22}{27} +x\le\frac{-22}{3} +x\le\frac{-22}{6} +x\le\frac{-22}{7} +x\le\frac{-23}{10} +x\le\frac{-23}{22} +x\le\frac{-23}{25} +x\le\frac{-23}{31} +x\le\frac{-23}{36} +x\le\frac{-23}{49} +x\le\frac{-23}{8} +x\le\frac{-24}{-6} +x\le\frac{-24}{23} +x\le\frac{-24}{67} +x\le\frac{-24}{8} +x\le\frac{-25}{-5}-6 +x\le\frac{-25}{23} +x\le\frac{-25}{48} +x\le\frac{-25}{68} +x\le\frac{-25}{8} +x\le\frac{-26}{27} +x\le\frac{-26}{36} +x\le\frac{-27}{13} +x\le\frac{-27}{22} +x\le\frac{-27}{29} +x\le\frac{-27}{40} +x\le\frac{-27}{6} +x\le\frac{-28}{11} +x\le\frac{-28}{27} +x\le\frac{-28}{36} +x\le\frac{-28}{4} +x\le\frac{-28}{51} +x\le\frac{-28}{8} +x\le\frac{-29}{11} +x\le\frac{-29}{12} +x\le\frac{-29}{15} +x\le\frac{-29}{18} +x\le\frac{-29}{23} +x\le\frac{-29}{26} +x\le\frac{-29}{33} +x\le\frac{-29}{3} +x\le\frac{-29}{6} +x\le\frac{-2}{3} +x\le\frac{-30}{34} +x\le\frac{-30}{58} +x\le\frac{-30}{5} +x\le\frac{-31}{24} +x\le\frac{-31}{27} +x\le\frac{-31}{56} +x\le\frac{-31}{60} +x\le\frac{-31}{63} +x\le\frac{-32}{13} +x\le\frac{-32}{35} +x\le\frac{-32}{36} +x\le\frac{-32}{8} +x\le\frac{-33}{17} +x\le\frac{-33}{23} +x\le\frac{-33}{39} +x\le\frac{-34}{20} +x\le\frac{-34}{32} +x\le\frac{-35}{13} +x\le\frac{-35}{48} +x\le\frac{-36}{29} +x\le\frac{-36}{6} +x\le\frac{-36}{8} +x\le\frac{-37}{14} +x\le\frac{-37}{29} +x\le\frac{-37}{48} +x\le\frac{-382205952}{84934656} +x\le\frac{-38}{23} +x\le\frac{-38}{25} +x\le\frac{-38}{39} +x\le\frac{-38}{51} +x\le\frac{-38}{5} +x\le\frac{-38}{67} +x\le\frac{-39}{54} +x\le\frac{-39}{5} +x\le\frac{-39}{64} +x\le\frac{-3}{2} +x\le\frac{-4.\overline{3}}{6} +x\le\frac{-40.5}{-4.5} +x\le\frac{-40}{24} +x\le\frac{-40}{45} +x\le\frac{-41472}{9216} +x\le\frac{-41}{17} +x\le\frac{-41}{4} +x\le\frac{-41}{69} +x\le\frac{-42}{-6} +x\le\frac{-42}{13} +x\le\frac{-42}{28} +x\le\frac{-42}{37} +x\le\frac{-42}{54} +x\le\frac{-42}{6} +x\le\frac{-432}{96} +x\le\frac{-43}{12} +x\le\frac{-43}{28} +x\le\frac{-44}{19} +x\le\frac{-44}{24} +x\le\frac{-44}{57} +x\le\frac{-45}{5} +x\le\frac{-47}{12} +x\le\frac{-47}{19} +x\le\frac{-47}{43} +x\le\frac{-47}{52} +x\le\frac{-48}{32} +x\le\frac{-48}{46} +x\le\frac{-48}{8} +x\le\frac{-49}{45} +x\le\frac{-4}{3} +x\le\frac{-4}{3}\text{ or } x\ge6 +x\le\frac{-4}{5} +x\le\frac{-50}{16} +x\le\frac{-50}{20} +x\le\frac{-50}{33} +x\le\frac{-50}{37} +x\le\frac{-51}{40} +x\le\frac{-52}{17} +x\le\frac{-53}{21} +x\le\frac{-53}{38} +x\le\frac{-53}{7} +x\le\frac{-54}{18} +x\le\frac{-54}{26} +x\le\frac{-54}{47} +x\le\frac{-55}{33} +x\le\frac{-55}{37} +x\le\frac{-56}{27} +x\le\frac{-56}{35} +x\le\frac{-56}{8} +x\le\frac{-58}{25} +x\le\frac{-58}{63} +x\le\frac{-58}{64} +x\le\frac{-59}{27} +x\le\frac{-59}{63} +x\le\frac{-59}{70} +x\le\frac{-5}{-5} +x\le\frac{-5}{2} +x\le\frac{-5}{3} +x\le\frac{-60}{-6} +x\le\frac{-60}{29} +x\le\frac{-61}{19} +x\le\frac{-62}{18} +x\le\frac{-62}{22} +x\le\frac{-62}{57} +x\le\frac{-63}{7} +x\le\frac{-64}{29} +x\le\frac{-65}{11} +x\le\frac{-65}{28} +x\le\frac{-65}{39} +x\le\frac{-65}{56} +x\le\frac{-65}{9} +x\le\frac{-68}{47} +x\le\frac{-69}{66} +x\le\frac{-6}{-3} +x\le\frac{-6}{6} +x\le\frac{-71}{59} +x\le\frac{-72}{16} +x\le\frac{-72}{49} +x\le\frac{-72}{9} +x\le\frac{-77}{29} +x\le\frac{-77}{50} +x\le\frac{-79}{22} +x\le\frac{-79}{50} +x\le\frac{-7}{2} +x\le\frac{-7}{3} +x\le\frac{-7}{6} +x\le\frac{-7}{9} +x\le\frac{-80}{7} +x\le\frac{-81}{13} +x\le\frac{-84}{-4} +x\le\frac{-87}{38} +x\le\frac{-8}{4} +x\le\frac{-8}{5} +x\le\frac{-8}{7} +x\le\frac{-8}{7}y+32 +x\le\frac{-8}{9} +x\le\frac{-9}{2} +x\le\frac{-9}{4} +x\le\frac{-\frac{27}{3}-6}{3} +x\le\frac{-x-12}{3} +x\le\frac{-x-16}{3} +x\le\frac{0-10}{4} +x\le\frac{0-15}{6} +x\le\frac{02.25}{2} +x\le\frac{0}{12} +x\le\frac{0}{13} +x\le\frac{0}{15} +x\le\frac{0}{18} +x\le\frac{0}{1} +x\le\frac{0}{2} +x\le\frac{0}{3} +x\le\frac{0}{4} +x\le\frac{0}{5} +x\le\frac{0}{6} +x\le\frac{1.97}{5} +x\le\frac{100}{7} +x\le\frac{101}{70} +x\le\frac{10200-170y}{150} +x\le\frac{102}{112} +x\le\frac{102}{143} +x\le\frac{103}{57} +x\le\frac{103}{70} +x\le\frac{104}{90} +x\le\frac{105}{204} +x\le\frac{105}{96} +x\le\frac{107}{88} +x\le\frac{108}{18} +x\le\frac{109}{84} +x\le\frac{10}{-2} +x\le\frac{10}{-5} +x\le\frac{10}{33} +x\le\frac{10}{57} +x\le\frac{10}{5} +x\le\frac{112}{117} +x\le\frac{112}{7} +x\le\frac{112}{8} +x\le\frac{113}{110} +x\le\frac{113}{36} +x\le\frac{113}{80} +x\le\frac{116}{45} +x\le\frac{116}{7} +x\le\frac{117}{9} +x\le\frac{118}{119} +x\le\frac{1190-17y}{14} +x\le\frac{119}{84} +x\le\frac{11}{16} +x\le\frac{11}{21} +x\le\frac{11}{35} +x\le\frac{11}{57} +x\le\frac{11}{6} +x\le\frac{11}{8} +x\le\frac{120}{255} +x\le\frac{120}{8} +x\le\frac{121}{54} +x\le\frac{121}{70} +x\le\frac{1221}{436} +x\le\frac{122}{165} +x\le\frac{122}{187} +x\le\frac{122}{255} +x\le\frac{123}{176} +x\le\frac{124}{51} +x\le\frac{125}{133} +x\le\frac{12750-170y}{150} +x\le\frac{127}{114} +x\le\frac{127}{130} +x\le\frac{127}{204} +x\le\frac{127}{220} +x\le\frac{129}{105} +x\le\frac{12}{-6} +x\le\frac{12}{133} +x\le\frac{12}{25} +x\le\frac{12}{3} +x\le\frac{12}{4} +x\le\frac{12}{6} +x\le\frac{131}{90} +x\le\frac{133}{13} +x\le\frac{133}{90} +x\le\frac{137}{114} +x\le\frac{139}{7} +x\le\frac{13}{15} +x\le\frac{13}{29} +x\le\frac{13}{30} +x\le\frac{13}{4}<\frac{7}{2}+x +x\le\frac{13}{51} +x\le\frac{13}{70} +x\le\frac{13}{76} +x\le\frac{140}{10} +x\le\frac{140}{3} +x\le\frac{140}{9} +x\le\frac{142}{195} +x\le\frac{143}{120} +x\le\frac{144}{13} +x\le\frac{144}{9} +x\le\frac{145}{108} +x\le\frac{145}{306} +x\le\frac{1470}{77} +x\le\frac{147}{114} +x\le\frac{147}{40} +x\le\frac{149}{125} +x\le\frac{149}{17} +x\le\frac{14}{13} +x\le\frac{14}{65} +x\le\frac{14}{7} +x\le\frac{14}{9} +x\le\frac{150}{10} +x\le\frac{150}{13} +x\le\frac{150}{156} +x\le\frac{151}{114} +x\le\frac{151}{60} +x\le\frac{151}{65} +x\le\frac{151}{96} +x\le\frac{154}{180} +x\le\frac{157}{224} +x\le\frac{15x}{21}+25 +x\le\frac{15}{17} +x\le\frac{15}{3} +x\le\frac{15}{4} +x\le\frac{160}{3} +x\le\frac{161}{209} +x\le\frac{161}{238} +x\le\frac{161}{380} +x\le\frac{162}{2} +x\le\frac{163}{285} +x\le\frac{164}{110} +x\le\frac{164}{153} +x\le\frac{166}{72} +x\le\frac{168}{13} +x\le\frac{168}{5} +x\le\frac{169}{216} +x\le\frac{16}{17} +x\le\frac{16}{27} +x\le\frac{16}{4} +x\le\frac{16}{7} +x\le\frac{16}{8} +x\le\frac{171}{119} +x\le\frac{173}{39} +x\le\frac{175}{13} +x\le\frac{175}{2} +x\le\frac{175}{39} +x\le\frac{175}{3} +x\le\frac{175}{4} +x\le\frac{175}{6} +x\le\frac{175}{9} +x\le\frac{179}{128} +x\le\frac{179}{152} +x\le\frac{17\left(70-y\right)}{14} +x\le\frac{17}{12} +x\le\frac{17}{15} +x\le\frac{17}{180} +x\le\frac{17}{30} +x\le\frac{17}{48} +x\le\frac{180}{7} +x\le\frac{183}{143} +x\le\frac{183}{55} +x\le\frac{185}{187} +x\le\frac{186}{198} +x\le\frac{188}{19} +x\le\frac{188}{380} +x\le\frac{189}{17} +x\le\frac{18}{-14} +x\le\frac{18}{-9} +x\le\frac{18}{117} +x\le\frac{18}{17} +x\le\frac{18}{35} +x\le\frac{18}{4.5} +x\le\frac{18}{6} +x\le\frac{18}{9} +x\le\frac{190}{27} +x\le\frac{191}{170} +x\le\frac{191}{272} +x\le\frac{191}{36} +x\le\frac{195}{112} +x\le\frac{196}{13} +x\le\frac{196}{5} +x\le\frac{197}{500} +x\le\frac{199}{85} +x\le\frac{19}{6} +x\le\frac{19}{8} +x\le\frac{19}{90} +x\le\frac{1}{12} +x\le\frac{1}{24} +x\le\frac{1}{25} +x\le\frac{1}{2} +x\le\frac{1}{2},x\ge3 +x\le\frac{1}{2}x +x\le\frac{1}{3} +x\le\frac{1}{3},3\le x +x\le\frac{1}{3},x\ge2 +x\le\frac{1}{3},x\ge3 +x\le\frac{1}{3}\text{ or } x\ge2 +x\le\frac{1}{3}\text{ or } x\ge3 +x\le\frac{1}{4} +x\le\frac{1}{4}x +x\le\frac{1}{5},y\ge\frac{1}{4} +x\le\frac{1}{5},y\ge\frac{9}{20} +x\le\frac{2.36}{5} +x\le\frac{2.82}{5} +x\le\frac{2.96}{5} +x\le\frac{20.5}{19} +x\le\frac{200}{3} +x\le\frac{203}{162} +x\le\frac{203}{240} +x\le\frac{203}{342} +x\le\frac{203}{68} +x\le\frac{205}{176} +x\le\frac{206}{13} +x\le\frac{20}{10} +x\le\frac{20}{20} +x\le\frac{20}{27} +x\le\frac{210}{11} +x\le\frac{211}{72} +x\le\frac{21}{10} +x\le\frac{21}{3} +x\le\frac{21}{50} +x\le\frac{21}{5} +x\le\frac{220}{3} +x\le\frac{221}{99} +x\le\frac{224}{9} +x\le\frac{227}{323} +x\le\frac{229}{102} +x\le\frac{22}{-8} +x\le\frac{22}{105} +x\le\frac{22}{21} +x\le\frac{22}{2} +x\le\frac{22}{70} +x\le\frac{22}{75} +x\le\frac{22}{7} +x\le\frac{22}{9} +x\le\frac{230}{51} +x\le\frac{231}{260} +x\le\frac{239}{400} +x\le\frac{23}{10} +x\le\frac{23}{12} +x\le\frac{23}{143} +x\le\frac{23}{19} +x\le\frac{23}{240} +x\le\frac{23}{30} +x\le\frac{23}{32} +x\le\frac{23}{34} +x\le\frac{23}{46} +x\le\frac{23}{48} +x\le\frac{23}{56} +x\le\frac{23}{78} +x\le\frac{23}{90} +x\le\frac{23}{91} +x\le\frac{23}{98} +x\le\frac{241}{195} +x\le\frac{241}{200} +x\le\frac{245}{11} +x\le\frac{245}{2} +x\le\frac{245}{4} +x\le\frac{245}{6} +x\le\frac{245}{8} +x\le\frac{247}{48} +x\le\frac{24}{25} +x\le\frac{24}{3} +x\le\frac{24}{4} +x\le\frac{24}{55} +x\le\frac{24}{6} +x\le\frac{24}{8} +x\le\frac{251}{153} +x\le\frac{251}{64} +x\le\frac{252}{13} +x\le\frac{252}{5} +x\le\frac{255}{112} +x\le\frac{256}{204} +x\le\frac{257}{324} +x\le\frac{25}{19} +x\le\frac{25}{204} +x\le\frac{25}{26} +x\le\frac{25}{6} +x\le\frac{25}{98} +x\le\frac{263}{68} +x\le\frac{266}{169} +x\le\frac{269}{221} +x\le\frac{269}{234} +x\le\frac{270}{13} +x\le\frac{271}{56} +x\le\frac{275}{133} +x\le\frac{277}{169} +x\le\frac{27}{-9} +x\le\frac{27}{37} +x\le\frac{27}{3} +x\le\frac{27}{4.5} +x\le\frac{27}{48} +x\le\frac{27}{50} +x\le\frac{27}{9} +x\le\frac{280}{11} +x\le\frac{280}{13} +x\le\frac{280}{5} +x\le\frac{280}{6} +x\le\frac{289}{240} +x\le\frac{28}{27} +x\le\frac{28}{3.5} +x\le\frac{28}{75} +x\le\frac{28}{7} +x\le\frac{28}{9} +x\le\frac{2911}{92} +x\le\frac{292}{255} +x\le\frac{294}{228} +x\le\frac{294}{23} +x\le\frac{294}{5} +x\le\frac{29}{180} +x\le\frac{29}{210} +x\le\frac{29}{240} +x\le\frac{29}{52} +x\le\frac{29}{54} +x\le\frac{29}{63} +x\le\frac{29}{96} +x\le\frac{2\frac{6}{19}}{16} +x\le\frac{2\left(-y+10\right)}{5} +x\le\frac{2x}{3} +x\le\frac{2}{-\frac{2}{3}} +x\le\frac{2}{10},y\ge\frac{9}{20} +x\le\frac{2}{1} +x\le\frac{2}{23} +x\le\frac{2}{31} +x\le\frac{2}{3} +x\le\frac{2}{3}\text{ or } x\ge3 +x\le\frac{2}{3}\text{ or } x\ge4 +x\le\frac{2}{3}\text{ or } x\ge6 +x\le\frac{2}{3}x +x\le\frac{2}{5} +x\le\frac{2}{9} +x\le\frac{3-9}{2} +x\le\frac{3.01}{5} +x\le\frac{3.08}{2} +x\le\frac{3.22}{5} +x\le\frac{3.29}{5} +x\le\frac{3.42}{5} +x\le\frac{3.48}{2} +x\le\frac{3.56}{2} +x\le\frac{3.61}{4} +x\le\frac{3.61}{5} +x\le\frac{3.67}{4} +x\le\frac{3.71}{4} +x\le\frac{3.92}{5} +x\le\frac{3.98}{5} +x\le\frac{300}{7} +x\le\frac{304}{30} +x\le\frac{307}{180} +x\le\frac{307}{220} +x\le\frac{308}{13} +x\le\frac{308}{340} +x\le\frac{308}{9} +x\le\frac{30}{10} +x\le\frac{30}{176} +x\le\frac{30}{5} +x\le\frac{30}{6} +x\le\frac{310}{31} +x\le\frac{311}{238} +x\le\frac{315}{11} +x\le\frac{315}{16} +x\le\frac{315}{2} +x\le\frac{315}{4} +x\le\frac{315}{8} +x\le\frac{317}{128} +x\le\frac{319}{105} +x\le\frac{319}{255} +x\le\frac{31}{144} +x\le\frac{31}{21} +x\le\frac{31}{33} +x\le\frac{31}{3} +x\le\frac{31}{51} +x\le\frac{31}{65} +x\le\frac{31}{91} +x\le\frac{321}{266} +x\le\frac{323}{250} +x\le\frac{323}{380} +x\le\frac{32}{-29} +x\le\frac{32}{13} +x\le\frac{32}{15} +x\le\frac{32}{45} +x\le\frac{32}{4} +x\le\frac{32}{60} +x\le\frac{32}{77} +x\le\frac{32}{8} +x\le\frac{330}{7} +x\le\frac{331}{17} +x\le\frac{335}{144} +x\le\frac{335}{51} +x\le\frac{336}{23} +x\le\frac{338}{133} +x\le\frac{33}{14} +x\le\frac{33}{19} +x\le\frac{340-5y}{17} +x\le\frac{341}{342} +x\le\frac{349}{342} +x\le\frac{34}{21} +x\le\frac{34}{27} +x\le\frac{34}{60} +x\le\frac{34}{99} +x\le\frac{350}{11} +x\le\frac{350}{18} +x\le\frac{350}{3} +x\le\frac{350}{6} +x\le\frac{350}{9} +x\le\frac{35}{288} +x\le\frac{35}{2} +x\le\frac{35}{32} +x\le\frac{35}{7} +x\le\frac{360}{13} +x\le\frac{364}{3} +x\le\frac{364}{9} +x\le\frac{36}{2} +x\le\frac{36}{49} +x\le\frac{36}{5} +x\le\frac{36}{75} +x\le\frac{36}{9} +x\le\frac{370}{37} +x\le\frac{378}{11} +x\le\frac{378}{17} +x\le\frac{378}{23} +x\le\frac{37}{228} +x\le\frac{37}{24} +x\le\frac{37}{27} +x\le\frac{37}{4} +x\le\frac{37}{6} +x\le\frac{37}{70} +x\le\frac{37}{9} +x\le\frac{381}{342} +x\le\frac{383}{360} +x\le\frac{385}{11} +x\le\frac{385}{18} +x\le\frac{385}{2} +x\le\frac{385}{3} +x\le\frac{385}{4} +x\le\frac{385}{6} +x\le\frac{385}{9} +x\le\frac{390}{7} +x\le\frac{391}{76} +x\le\frac{392}{13} +x\le\frac{392}{5} +x\le\frac{39}{49} +x\le\frac{3^3}{3} +x\le\frac{3x}{7} +x\le\frac{3}{-1} +x\le\frac{3}{13} +x\le\frac{3}{1} +x\le\frac{3}{2} +x\le\frac{3}{3} +x\le\frac{3}{4} +x\le\frac{3}{4},x\ge5 +x\le\frac{3}{5} +x\le\frac{3}{5},x\ge2 +x\le\frac{3}{5}x +x\le\frac{3}{7}x +x\le\frac{3}{8} +x\le\frac{3}{8}x +x\le\frac{3}{\frac{1}{2}} +x\le\frac{4.4}{5} +x\le\frac{4.76}{2} +x\le\frac{405}{45} +x\le\frac{409}{260} +x\le\frac{40}{285} +x\le\frac{40}{8} +x\le\frac{41}{38} +x\le\frac{41}{40}x-1250 +x\le\frac{41}{54} +x\le\frac{41}{56} +x\le\frac{41}{99} +x\le\frac{420}{11} +x\le\frac{420}{13} +x\le\frac{420}{17} +x\le\frac{420}{9} +x\le\frac{43}{117} +x\le\frac{43}{160} +x\le\frac{43}{200} +x\le\frac{43}{35} +x\le\frac{43}{54} +x\le\frac{43}{60} +x\le\frac{43}{99} +x\le\frac{44}{140} +x\le\frac{44}{39} +x\le\frac{44}{4} +x\le\frac{44}{85} +x\le\frac{455}{11} +x\le\frac{455}{2} +x\le\frac{455}{3} +x\le\frac{455}{6} +x\le\frac{45}{128} +x\le\frac{45}{31} +x\le\frac{45}{32} +x\le\frac{45}{77} +x\le\frac{45}{9} +x\le\frac{462}{11} +x\le\frac{462}{17} +x\le\frac{462}{5} +x\le\frac{46}{24} +x\le\frac{46}{35} +x\le\frac{46}{60} +x\le\frac{47}{-12} +x\le\frac{47}{11} +x\le\frac{47}{144} +x\le\frac{47}{16} +x\le\frac{47}{64} +x\le\frac{47}{95} +x\le\frac{48}{-57} +x\le\frac{48}{12} +x\le\frac{48}{16} +x\le\frac{48}{19} +x\le\frac{48}{3} +x\le\frac{48}{6} +x\le\frac{490}{11} +x\le\frac{49}{100} +x\le\frac{49}{102} +x\le\frac{49}{112} +x\le\frac{49}{12} +x\le\frac{49}{150} +x\le\frac{49}{38} +x\le\frac{49}{7} +x\le\frac{4x}{5} +x\le\frac{4x}{6} +x\le\frac{4x}{7} +x\le\frac{4}{18} +x\le\frac{4}{2} +x\le\frac{4}{3} +x\le\frac{4}{3}\text{ or } x\ge5 +x\le\frac{4}{4} +x\le\frac{4}{5} +x\le\frac{4}{5}x +x\le\frac{4}{6}x +x\le\frac{4}{7} +x\le\frac{4}{7}x+\frac{6}{7} +x\le\frac{4}{\frac{1}{2}} +x\le\frac{5.13}{2} +x\le\frac{5.47}{4} +x\le\frac{5.52}{4} +x\le\frac{5.65}{4} +x\le\frac{5.94}{4} +x\le\frac{5.95}{5} +x\le\frac{504}{17} +x\le\frac{50}{117} +x\le\frac{50}{361} +x\le\frac{51}{3} +x\le\frac{51}{56} +x\le\frac{525}{11} +x\le\frac{525}{18} +x\le\frac{52}{153} +x\le\frac{52}{35} +x\le\frac{539}{400} +x\le\frac{53}{-24} +x\le\frac{53}{15} +x\le\frac{53}{260} +x\le\frac{53}{28} +x\le\frac{53}{42} +x\le\frac{546}{23} +x\le\frac{54}{169} +x\le\frac{54}{6} +x\le\frac{55}{18} +x\le\frac{55}{64} +x\le\frac{560}{11} +x\le\frac{56}{150} +x\le\frac{56}{8} +x\le\frac{57}{-41} +x\le\frac{57}{49} +x\le\frac{58}{63} +x\le\frac{595}{13} +x\le\frac{595}{16} +x\le\frac{595}{4} +x\le\frac{59}{100} +x\le\frac{59}{195} +x\le\frac{59}{65} +x\le\frac{5\left(x-1\right)+5}{6} +x\le\frac{5x+175}{7} +x\le\frac{5x-3}{4} +x\le\frac{5x}{6} +x\le\frac{5x}{7} +x\le\frac{5x}{7}+25 +x\le\frac{5x}{8} +x\le\frac{5}{0.5} +x\le\frac{5}{12} +x\le\frac{5}{17} +x\le\frac{5}{2} +x\le\frac{5}{3} +x\le\frac{5}{4} +x\le\frac{5}{4}oex\le6 +x\le\frac{5}{6} +x\le\frac{5}{6}x +x\le\frac{5}{7} +x\le\frac{5}{7}x +x\le\frac{5}{8} +x\le\frac{5}{8}x +x\le\frac{5}{9} +x\le\frac{6.03}{4} +x\le\frac{6.05}{4} +x\le\frac{6.36}{4} +x\le\frac{6.46}{5} +x\le\frac{60}{15} +x\le\frac{60}{4} +x\le\frac{60}{6} +x\le\frac{61.81}{2} +x\le\frac{61}{117} +x\le\frac{61}{152} +x\le\frac{61}{36} +x\le\frac{61}{85} +x\le\frac{62}{7} +x\le\frac{63}{190} +x\le\frac{63}{256} +x\le\frac{646}{500} +x\le\frac{65}{-58} +x\le\frac{66}{119} +x\le\frac{672}{17} +x\le\frac{672}{23} +x\le\frac{67}{-43} +x\le\frac{67}{114} +x\le\frac{67}{121} +x\le\frac{67}{12} +x\le\frac{67}{234} +x\le\frac{67}{36} +x\le\frac{67}{38} +x\le\frac{67}{45} +x\le\frac{67}{80} +x\le\frac{68}{21} +x\le\frac{68}{27} +x\le\frac{69}{221} +x\le\frac{6}{-3} +x\le\frac{6}{2} +x\le\frac{6}{3} +x\le\frac{6}{5} +x\le\frac{6}{6} +x\le\frac{6}{7} +x\le\frac{7-4}{2} +x\le\frac{7-4}{4} +x\le\frac{7.6}{5} +x\le\frac{70}{2} +x\le\frac{71}{24} +x\le\frac{72}{380} +x\le\frac{72}{8} +x\le\frac{7350}{385} +x\le\frac{73}{12} +x\le\frac{73}{154} +x\le\frac{73}{204} +x\le\frac{73}{220} +x\le\frac{73}{224} +x\le\frac{74}{54} +x\le\frac{74}{91} +x\le\frac{76}{323} +x\le\frac{77}{16} +x\le\frac{77}{190} +x\le\frac{77}{272} +x\le\frac{77}{45} +x\le\frac{77}{7} +x\le\frac{77}{85} +x\le\frac{77}{96} +x\le\frac{78}{6} +x\le\frac{79}{114} +x\le\frac{79}{12} +x\le\frac{79}{153} +x\le\frac{79}{340} +x\le\frac{79}{78} +x\le\frac{79}{90} +x\le\frac{7}{-7} +x\le\frac{7}{0.5} +x\le\frac{7}{13} +x\le\frac{7}{15} +x\le\frac{7}{16} +x\le\frac{7}{2} +x\le\frac{7}{2}\text{ and } x>-\frac{3}{2} +x\le\frac{7}{3} +x\le\frac{7}{4} +x\le\frac{7}{5} +x\le\frac{7}{5}\text{ and } x>\frac{3}{-5} +x\le\frac{7}{65} +x\le\frac{7}{6} +x\le\frac{7}{8} +x\le\frac{8.40-1.05y}{1.40} +x\le\frac{8.40-1.05y}{1.4} +x\le\frac{80}{112} +x\le\frac{80}{33} +x\le\frac{80}{99} +x\le\frac{81}{380} +x\le\frac{82}{133} +x\le\frac{82}{50} +x\le\frac{82}{99} +x\le\frac{83}{120} +x\le\frac{83}{361} +x\le\frac{83}{36} +x\le\frac{83}{76} +x\le\frac{84}{39} +x\le\frac{85}{152} +x\le\frac{85}{96} +x\le\frac{86}{171} +x\le\frac{86}{54} +x\le\frac{88}{63} +x\le\frac{8}{-2} +x\le\frac{8}{-4} +x\le\frac{8}{0.5} +x\le\frac{8}{15} +x\le\frac{8}{17} +x\le\frac{8}{2} +x\le\frac{8}{3} +x\le\frac{8}{5} +x\le\frac{8}{7} +x\le\frac{8}{8} +x\le\frac{8}{\frac{1}{2}} +x\le\frac{9-2}{4} +x\le\frac{9-4}{8} +x\le\frac{90}{18} +x\le\frac{90}{2} +x\le\frac{90}{6} +x\le\frac{91}{7} +x\le\frac{93}{195} +x\le\frac{95}{22} +x\le\frac{95}{49} +x\le\frac{97}{136} +x\le\frac{97}{195} +x\le\frac{97}{7} +x\le\frac{98}{117} +x\le\frac{99}{57} +x\le\frac{9}{-9} +x\le\frac{9}{0.5} +x\le\frac{9}{16} +x\le\frac{9}{3} +x\le\frac{9}{5}\text{ and } x>-\frac{7}{5} +x\le\frac{9}{8}x-\frac{3}{8} +x\le\frac{9}{9} +x\le\frac{\frac{53}{3}}{5} +x\le\frac{\left(20.5\right)}{19} +x\le\frac{\left(\frac{3}{2}+19\right)}{19} +x\le\frac{t}{8} +x\le\frac{x}{2} +x\le\frac{x}{3} +x\le\frac{x}{4} +x\le\frac{x}{6} +x\le\frac{x}{7}-\frac{4.\overline{3}}{7} +x\le\infty +x\le\left(-3\right) +x\le\left(-7\right) +x\le\left(-8\right) +x\le\left(-\infty,2\right) +x\le\left(2\right)5 +x\le\left(30,3200\right) +x\le\left(7\div15\right) +x\le\left|-6\right| +x\le\left|1\right| +x\le\left|4\right| +x\le\left|5-5\right| +x\le\left|5\right| +x\le\left|5\right|+6 +x\le\left|7\right| +x\left( -1+3y+11yz+21z\right) +x\left( 14-x\right) +x\left( 2-x\right) +x\left( 20-x\right) +x\left( 21-x\right) +x\left( 22-x\right) +x\left( 27-x\right) +x\left( 35-x\right) +x\left( 3xy^{2}z^{2}+8yz-5x\right) +x\left( 47-x\right) +x\left( 6+z\right) -12y\left( 6+z\right) +x\left( 6+z\right) -16y\left( 6+z\right) +x\left( 8x+32-24\right) +x\left( 9xy^{2}z^{2}+5yz-11x\right) +x\left( x+2\right) +x\left( x+3\right) +5\left( x+3\right) +x\left( x+3\right) +6\left( x+3\right) +x\left( x+3\right) +9\left( x+3\right) +x\left( x+4\right) +x\left( x+4\right) +9\left( x+4\right) +x\left( x+6\right) +4\left( x+6\right) +x\left( x+7\right) +6\left( x+7\right) +x\left( x-10\right) -12\left( x-10\right) +x\left( x-12\right) -11\left( x-12\right) +x\left(-1+4y\right)+3xz\left(y+4\right) +x\left(-24x+15\right) +x\left(1+21\right)<25 +x\left(1-y\right)\left(x-1\right) +x\left(10+z\right)-18y\left(10+z\right) +x\left(10-x\right) +x\left(10xy^2z^2+9yz-11x\right) +x\left(11-x\right) +x\left(11xy^2z^2+8yz-15x\right) +x\left(12-x\right) +x\left(12y+w\right)+z\left(12y+w\right) +x\left(14-x\right) +x\left(15xy^2z^2+11yz-8x\right) +x\left(16-x\right) +x\left(17-x\right) +x\left(18-x\right) +x\left(2+x\right) +x\left(2+z\right)-13y\left(2+z\right) +x\left(2+z\right)-18y\left(2+z\right) +x\left(2+z\right)-19y\left(2+z\right) +x\left(2+z\right)-20y\left(2+z\right) +x\left(2-x\right)\le0 +x\left(2.25\right)+y\left(1.50\right)\le13.50 +x\left(20-x\right) +x\left(21-x\right) +x\left(22\right)<25 +x\left(23-x\right) +x\left(24-x\right) +x\left(27-x\right) +x\left(27y+w\right)+z\left(27y+w\right) +x\left(29-x\right) +x\left(2\right)+y\left(3\right)>102 +x\left(2\right)+y\left(3\right)\ge102 +x\left(2x+3\right)\left(x-2\right) +x\left(2x^2-11x+12\right) +x\left(2x^2-x-6\right) +x\left(2xy^2z^2+3yz-5x\right) +x\left(3+z\right)-15y\left(3+z\right) +x\left(3-38\right) +x\left(3-x\right)\le0 +x\left(30-x\right) +x\left(31-x\right) +x\left(33-x\right) +x\left(34-x\right) +x\left(38-x\right) +x\left(3\right)\le-21 +x\left(3x+4\right)\left(x+5\right) +x\left(3x-11\right)\le-10 +x\left(3xy^{2}z^{2}+5yz-4x\right) +x\left(4+z\right)-11y\left(4+z\right) +x\left(4+z\right)-12y\left(4+z\right) +x\left(4-x\right) +x\left(4-x\right)\le0 +x\left(41-x\right) +x\left(45-x\right) +x\left(47-x\right) +x\left(49-x\right) +x\left(4x-1-\frac{14}{x}\right) +x\left(4x-1\right)-14 +x\left(5+z\right)-12y\left(5+z\right) +x\left(5-2\right)\le0 +x\left(5-x\right) +x\left(5-x\right)\le0 +x\left(5-y\right)+y\left(y-5\right) +x\left(5-y\right)-y\left(5-y\right) +x\left(50-x\right) +x\left(5\right)+2>27 +x\left(5x+15+1\right)+3 +x\left(5x-30\right)-2\left(x-6\right)\le0 +x\left(6+z\right)-16y\left(6+z\right) +x\left(6+z\right)-20y\left(6+z\right) +x\left(6-x\right) +x\left(6x+18\right)>0 +x\left(6xy^2z^2+5yz-7x\right) +x\left(7+z\right)-14y\left(7+z\right) +x\left(7+z\right)-20y\left(7+z\right) +x\left(7-8\right)\le-4 +x\left(7-x\right) +x\left(7-x\right)\le0 +x\left(7\right)\le0 +x\left(7xy^2z^2+8yz-15x\right) +x\left(8+z\right)-12y\left(8+z\right) +x\left(8x-9\right)-3\left(8x-9\right) +x\left(8xy^2z^2+13yz-9x\right) +x\left(8xy^2z^2+3yz-5x\right) +x\left(8xy^2z^2+5yz-9x\right) +x\left(8xy^2z^2+9yz-5x\right) +x\left(8xy^2z^2-5x+3yz\right) +x\left(9-x\right) +x\left(9-y\right)-y\left(-y+9\right) +x\left(9xy^2z^2+4yz-5x\right) +x\left(\frac{12}{3}+\frac{5}{10}\right)>9 +x\left(\frac{600000+400x}{x}-410\right)\le0\times x +x\left(\left(2x-3\right)\left(x-4\right)\right) +x\left(x+10\right)+3\left(x+10\right) +x\left(x+10\right)+8\left(x+10\right) +x\left(x+11\right)+28 +x\left(x+12\right)-2\left(x+12\right) +x\left(x+16\right)-6\left(x+16\right) +x\left(x+1\right)+5\left(x+1\right)0 +x\left(x-5\right)+8\left(x-5\right) +x\left(x-5\right)-12\left(x-5\right) +x\left(x-5\right)\ge0 +x\left(x-6\right)\left(x-6-7\right) +x\left(x-7\right)\ge0 +x\left(x-8\right)+13\left(x-8\right) +x\left(x-8\right)+2\left(x-8\right) +x\left(x-9\right)-10\left(x-9\right) +x\left(x^2-10x+25\right)-3x^2+15x +x\left(y-3\right)+4\left(y-3\right) +x\left(y-4\right)+3\left(3y-12\right) +x\left(y-4\right)+9\left(y-4\right) +x\left(y-9\right)+5\left(y-9\right) +x\left(y-9\right)+6\left(y-9\right) +x\left|xer\right|\ge9 +x\log11>\log50 +x\log11>\log60 +x\log11>\log70 +x\log13>\log50 +x\log13>\log60 +x\log13>\log70 +x\log13>\log80 +x\log13>\log90 +x\log17>\log60 +x\log17>\log70 +x\log17>\log80 +x\log17>\log90 +x\log19>\log50 +x\log19>\log60 +x\log19>\log70 +x\log19>\log80 +x\log19>\log90 +x\log19\ge\log90 +x\log\left(13\right)>\log\left(80\right) +x\sqrt[2] {ax}+x\sqrt{ax} +x\sqrt{ax}+x\sqrt{ax} +x\times x+3\times x+5\times x+5\times3 +x\times x+x\times 6-6\times x-6\times 6 +x\times x+x\times-12+7\times x+7\times-12 +x\times x+x\times4+5\times x+5\times8 +x\times-1<-1\times3 +x\times-1\ge9 +x\times-4<3 +x\times-9<8 +x\times1.8\le-1.35y+10.80 +x\times12 +x\times19+3.18\le63 +x\times2+11 +x\times3+6\ge18 +x\times36y^2 +x\times3\ge3000 +x\times3\le-12 +x\times3\le-21 +x\times3\le\frac{2x}{3}\times3 +x\times4+10 +x\times4+\frac{7}{4}\times4\ge\frac{9}{4}\times4 +x\times4+y\times2+2 +x\times4\le-12 +x\times4\le-20 +x\times4\le\frac{-18}{4}\times4 +x\times4x+x\times8y+2y\times4x+2y\times8y +x\times5\le-20 +x\times5\le-35 +x\times6\le-24 +x\times6\le\frac{-72}{16}\times6 +x\times7\le-21 +x\times7\le-49 +x\times8 +x\times84934565\le\frac{-382205952}{84934656}\times84934565 +x\times9 +x\times9216\le\frac{-41472}{9216}\times9216 +x\times96\le\frac{-432}{96}\times96 +x\times\frac{1}{2} +x\times\frac{1}{2}<8 +x\times\frac{1}{2}\le7 +x\times\frac{1}{2}\le8 +x\times\gamma +x^1 +x^2 +x^2+-3x+6x+-18 +x^2+-4>0 +x^2+-4x-12 +x^2+-7x-18 +x^2+1-10>0 +x^2+1-5>0 +x^2+10x+12 +x^2+10x+15 +x^2+10x+15x+21 +x^2+10x+16 +x^2+10x+21 +x^2+10x+24 +x^2+10x+25 +x^2+10x+28 +x^2+10x+2x+10 +x^2+10x+2x+14 +x^2+10x+2x+20 +x^2+10x+35 +x^2+10x+36x+12 +x^2+10x+40 +x^2+10x+4x+20 +x^2+10x+4x+40 +x^2+10x+5x+10 +x^2+10x+5x+20 +x^2+10x+5x+50 +x^2+10x+6 +x^2+10x+7x+70 +x^2+10x+8x+80 +x^2+10x-10x-100 +x^2+10x-8x-80 +x^2+11-15>0 +x^2+11x+1 +x^2+11x+18 +x^2+11x+20 +x^2+11x+24 +x^2+11x+27 +x^2+11x+28 +x^2+11x+30 +x^2+12x+10 +x^2+12x+12 +x^2+12x+14 +x^2+12x+20 +x^2+12x+24 +x^2+12x+27 +x^2+12x+32 +x^2+12x+35 +x^2+12x+36 +x^2+12x+36-36 +x^2+12x+8 +x^2+13x+10 +x^2+13x+22 +x^2+13x+30 +x^2+13x+32 +x^2+13x+36 +x^2+13x+40 +x^2+13x+42 +x^2+13x+8 +x^2+14x+20 +x^2+14x+24 +x^2+14x+30 +x^2+14x+40 +x^2+14x+45 +x^2+14x+49 +x^2+14x+49-x^4 +x^2+14x-7 +x^2+15x+10 +x^2+15x+30 +x^2+15x+50 +x^2+15x+54 +x^2+15x+56 +x^2+16<36 +x^2+16x+20 +x^2+16x+21 +x^2+16x+63 +x^2+16x+64 +x^2+16x-6x-96 +x^2+17x+20 +x^2+17x+70 +x^2+17x+72 +x^2+17x+8 +x^2+18x +x^2+18x+32 +x^2+18x+80 +x^2+18x+81 +x^2+1<9 +x^2+1x+4x+4 +x^2+2-11>0 +x^2+2-6>0 +x^2+20x+100 +x^2+21x+24 +x^2+21x+40 +x^2+22x+10 +x^2+23x+27 +x^2+23x+4 +x^2+24x +x^2+24x+8 +x^2+24x+9 +x^2+25x+15 +x^2+25x+21 +x^2+25x+28 +x^2+26x+30 +x^2+27x+12 +x^2+27x+21 +x^2+27x+45 +x^2+28x+36 +x^2+29x+8 +x^2+2x+1-x^2 +x^2+2x+16x+32 +x^2+2x+10 +x^2+3-7>0 +x^2+30x+30 +x^2+31x+6 +x^2+35x+40 +x^2+35x+96 +x^2+36x+32 +x^2+36x+40 +x^2+36x^2+14x +x^2+38x+18 +x^2+38x+9 +x^2+3x+11 +x^2+3x+2x+6 +x^2+3x+2x+8 +x^2+3x+3x+27 +x^2+3x+3x+9 +x^2+3x+4x+12 +x^2+3x+5x+15 +x^2+3x+\frac{9}{4}<10+\frac{9}{4} +x^2+3x+\frac{9}{4}\ge10+\frac{9}{4} +x^2+3x+\frac{9}{4}\ge\frac{49}{4} +x^2+3x+x+30 +x^2+3x\ge10 +x^2+4-13>0 +x^2+4-13\ge0 +x^2+4-8>0 +x^2+40x+20 +x^2+40x+8 +x^2+46x+12 +x^2+48x+12 +x^2+4x+10 +x^2+4x+10x+40 +x^2+4x+16 +x^2+4x+2 +x^2+4x+20 +x^2+4x+20 +x^2+81+18x +x^2+8x+10 +x^2+8x+10x+80 +x^2+8x+12 +x^2+8x+120 +x^2+x+3x+3<0 +x^2+x+\frac{1}{4}<20+\frac{1}{4} +x^2+x+\frac{1}{4}<\frac{81}{4} +x^2+x-12<4x+16 +x^2+x-12\le-6 +x^2+x-12\le0 +x^2+x-2\ge0 +x^2+x-2\le0 +x^2+x-6<0 +x^2+x-72 +x^2+x-90 +x^2+x9+5x+40 +x^2+x<12 +x^2+x<20 +x^2+x<6 +x^2+x\times4+5\times x+5\times8 +x^2+xk+4x+k+7>0 +x^2+y^2 +x^2+y^2<16 +x^2+y^2<16,y2x-6 +x^2+y^2<7^2 +x^2+y^2<81 +x^2+y^2<81,y16 +x^2+y^2>25 +x^2+y^2>36 +x^2+y^2>3^2 +x^2+y^2>4 +x^2+y^2>49 +x^2+y^2>4^2 +x^2+y^2>5^2 +x^2+y^2>64 +x^2+y^2>6^2 +x^2+y^2>7^2 +x^2+y^2>81 +x^2+y^2>8^2 +x^2+y^2>9 +x^2+y^2>9^2 +x^2+y^2>r^2 +x^2+y^2\ge r^2 +x^2+y^2\ge25 +x^2+y^2\ge36 +x^2+y^2\ge3^2 +x^2+y^2\ge6^2 +x^2+y^2\ge7^2 +x^2+y^2\ge81 +x^2+y^2\ge9^2 +x^2+y^2\le r^2 +x^2+y^2\le2^2 +x^2+y^2\le3^2 +x^2+y^2\le7^2 +x^2+y^2\le9 +x^2+y^{-8} +x^2-1-15>0 +x^2-1-x^2+8x-16 +x^2-100 +x^2-10^2 +x^2-10x+10x-100 +x^2-10x+11x-110 +x^2-10x+12\ge0 +x^2-10x+12x-120 +x^2-10x+16 +x^2-10x+20 +x^2-10x+22 +x^2-10x+24<0 +x^2-10x+5\left(x-10\right) +x^2-10x+5x-50 +x^2-10x+8\ge0 +x^2-10x-11x+110 +x^2-10x-3x+30 +x^2-10x-7x+70<0 +x^2-11-14>0 +x^2-11-5>0 +x^2-11x+10x-110 +x^2-11x+12x-11\times12 +x^2-11x+29 +x^2-11x+2x-22 +x^2-11x+30 +x^2-12-4>0 +x^2-12x+32 +x^2-12x+32<0 +x^2-12x-2x+24 +x^2-12x-8x+96 +x^2-12x-9 +x^2-12x-9x+108 +x^2-13-3>0 +x^2-13x+30 +x^2-13x+30<0 +x^2-13x+40<0 +x^2-13x+42 +x^2-14-2>0 +x^2-14x+20\ge0 +x^2-14x+24 +x^2-14x+33 +x^2-14x+33<0 +x^2-14x+40 +x^2-14x+45 +x^2-14x+45<0 +x^2-15-10>0 +x^2-15x+36<0 +x^2-15x+44<0 +x^2-15x+50 +x^2-15x+54 +x^2-16 +x^2-16-9>0 +x^2-16-x^2+6x-9 +x^2-16>0 +x^2-16\ge0 +x^2-16x+48 +x^2-16x+55 +x^2-16x+60 +x^2-16x+63<0 +x^2-17-8>0 +x^2-17x+60 +x^2-17x+60<0 +x^2-17x+66 +x^2-17x+66<0 +x^2-17x+66<\frac{0}{5} +x^2-17x+70 +x^2-17x+70<0 +x^2-18x+72<0 +x^2-18x+75 +x^2-19x+84 +x^2-19x+88 +x^2-1>x^2+6x+5 +x^2-1x-110 +x^2-20x+96 +x^2-21-15>0 +x^2-21-30>-15 +x^2-21-4>0 +x^2-21x+108 +x^2-22-14>0 +x^2-22-3>0 +x^2-23-2>0 +x^2-25-11>0 +x^2-25>0 +x^2-25\ge0 +x^2-26-10>0 +x^2-27-9>0 +x^2-28-8>0 +x^2-2x-15<3x+9 +x^2-2x-15\le0 +x^2-2x-24\le-9 +x^2-2x-35 +x^2-2x-3x+6 +x^2-2x-8x+16 +x^2-2x-x+2<0 +x^2-2x\ge0 +x^2-2x\le15 +x^2-3-1>0 +x^2-3-3x +x^2-3-6>0 +x^2-30-6>0 +x^2-32-4>0 +x^2-32-8>-4 +x^2-33-3>0 +x^2-36 +x^2-36>0 +x^2-38x+361-361+105 +x^2-3x+20 +x^2-4^2 +x^2-4x+2-2+3 +x^2-4x+3 +x^2-4x+3<0 +x^2-4x-12 +x^2-4x-12x+48 +x^2-4x-96 +x^2-5-11>0 +x^2-5-4>0 +x^2-5.5x+6\le0 +x^2-5.5x+7.5625\le1.5625 +x^2-5.5x\le-6 +x^2-5x+3x-15<0 +x^2-5x+6\le0 +x^2-5x+8x-40 +x^2-5x-10x+50 +x^2-5x-11x+55 +x^2-5x-12x+60 +x^2-5x-24<0 +x^2-5x-2x+10 +x^2-5x-36<0 +x^2-5x-50 +x^2-5x-84 +x^2-5x-8x+40<0 +x^2-5x<-6 +x^2-5x\ge0 +x^2-6-10>0 +x^2-60x+900-900+275 +x^2-64 +x^2-6x+11x-66 +x^2-6x+5x-15<-9 +x^2-6x+5x-6<0 +x^2-6x+8 +x^2-6x+9<-8+9 +x^2-6x-10x+60 +x^2-6x-16 +x^2-6x-40 +x^2-6x-5x+30 +x^2-6x-7x+42 +x^2-6x-8\ge0 +x^2-6x<-5 +x^2-6x<-8 +x^2-7x+10 +x^2-7x+10\le0 +x^2-7x+11x-77 +x^2-7x+12 +x^2-7x-10x+70 +x^2-7x-18 +x^2-7x-44 +x^2-7x-7x+48 +x^2-7x\ge0 +x^2-81 +x^2-8^2 +x^2-8x+15<5x-25 +x^2-8x+2x-16 +x^2-8x+6\ge0 +x^2-8x-48 +x^2-8x-4x+32<0 +x^2-8x-x+8 +x^2-9 +x^2-9-x^2+4x-4 +x^2-9>0 +x^2-9\le0 +x^2-9^2 +x^2-9x+18<0 +x^2-9x-10x+90 +x^2-9x-22 +x^2-9x-36 +x^2-\frac{11}{3}x+\frac{121}{36}\le\frac{1}{36} +x^2-\frac{11}{3}x\le\frac{-10}{3} +x^2-\frac{14}{3}x+\frac{196}{36}\le-\frac{8}{3}+\frac{196}{36} +x^2-\frac{14}{3}x+\left(\frac{28}{3}\right)^2\le-\frac{8}{3}+\left(\frac{28}{3}\right)^2 +x^2-\frac{14}{3}x+\left(\frac{784}{9}\right)\le-\frac{8}{3}+\frac{784}{9} +x^2-\frac{14}{3}x\le-\frac{8}{3} +x^2-\frac{15}{2}x+9\le0 +x^2-\frac{15}{2}x+\frac{225}{16}\le-9+\frac{225}{16} +x^2-\frac{15}{2}x\le-9 +x^2-\frac{16}{x^2} +x^2-\frac{17x}{4}+\frac{15}{4}\le0 +x^2-\frac{23}{4}x+\frac{15}{4}\le0 +x^2-\frac{25}{x^2} +x^2-\frac{29}{4}x+\frac{30}{4}\le0 +x^2-\frac{32}{5}x+\frac{12}{5}\le0 +x^2-\frac{36}{l}\le0 +x^2-\frac{36}{x^2} +x^2-\frac{49}{x^2} +x^2-\frac{7}{2}x\le15 +x^2-\frac{7}{4}x+\frac{49}{64}\le\frac{15}{4}+\frac{49}{64} +x^2-\frac{7}{4}x\le\frac{15}{4} +x^2-\frac{9}{x^2} +x^2-\left(5+\sqrt{3}\right)x-\left(5-\sqrt{3}\right)x+22 +x^2-x-110 +x^2-x-20<4x+16 +x^2-x-20\ge0 +x^2-x-2\ge0 +x^2-x-2\le0 +x^2-x-4x+4 +x^2-x-6<0 +x^2-x-y^2-y +x^2-x<2 +x^2-x^2+2x-15-3x +x^2>-\frac{18x}{6} +x^2>10+15 +x^2>11-2 +x^2>16 +x^2>25 +x^2>3 +x^2>36 +x^2>4 +x^2>9 +x^2\ge8x-6 +x^2\le16 +x^2\le25 +x^2\le36 +x^2\le4 +x^2\le9 +x^2\le\frac{14}{3}x-\frac{8}{3} +x^2\le\frac{29}{4}x-\frac{30}{4} +x^2\le\frac{34}{5}x-\frac{24}{5} +x^2\left(-3-8y\right) +x^2\left(-3^2-8y\right) +x^2\left(-5+8y\right) +x^2\left(-6-5y\right) +x^2\left(-7-10y\right) +x^2\left(-9-8y\right) +x^2\left(13x+16\right)+\left(13x+16\right) +x^2\left(17x+12\right)+1\left(17x+12\right) +x^2\left(18x+13\right)+1\left(18x+13\right) +x^2\left(3\left(2x-9\right)+2x\right) +x^2\left(x-5\right)\left(x-6\right) +x^2\left(x^2-11x+30\right) +x^2\left(x^2-6x+8\right) +x^2\times\frac{4}{\left(3\right)} +x^2\times\left(\frac{4}{\left(3\right)}\right) +x^2y^3 +x^2y^4 +x^2y^5 +x^2y^6 +x^2y^7 +x^2y^9 +x^3 +x^3+10x^2+12x+C +x^3+10x^2+25x-2x^2-20x-50 +x^3+12x^2+44x+48 +x^3+12x^2+48x+64 +x^3+13x^2+54x+72 +x^3+14x^2+65x+100 +x^3+15x^2+75x+125 +x^3+5x^2-16x-80 +x^3+7x^2+3x-27 +x^3+7x^2-4x+7 +x^3+8x^2+5x-50 +x^3+9x^2+24x+20 +x^3+x^2-2x-6x^2-6x+12 +x^3-12x^2+48x-64 +x^3-4x^2-x^2+4x-30x+120 +x^3-5x^2-26x+120 +x^3-5x^2-8x+12 +x^3-6x^2-7x+60 +x^3-7x^2+2x+40 +x^3-8-4x-9x^2 +x^3-9x^2+27x-27 +x^3-\left(9y\right)^3 +x^3<\frac{9}{10} +x^3>9 +x^3>\frac{18}{20} +x^3>\frac{2}{5} +x^3>\frac{3}{10} +x^3>\frac{3}{5} +x^3>\frac{6}{20} +x^3>\frac{8}{20} +x^3>\frac{9}{10} +x^3\le125 +x^3\le\frac{64}{27} +x^3y^2 +x^3y^5 +x^3y^7 +x^3y^8 +x^4 +x^4+10x^2+10x^2+100 +x^4+10x^2+25 +x^4+12x^2+36 +x^4+12x^3+54x^2+108x+81 +x^4+14x^2+49 +x^4+16x^2+64 +x^4+20x^2+100 +x^4+4x^2+4x^2+16 +x^4+7x^3+4x^2+1 +x^4+8x^2+16 +x^4+8x^2+8x^2+64 +x^4+8x^3+24x^2+32x+16 +x^4-18x^2+81 +x^4-32x^2+256 +x^4-5x+C +x^4-8x^2+16 +x^4-\left(x+5\right)\left(x+5\right) +x^4-\left(x+5\right)^2 +x^4\div x^7 +x^4\div5x^3 +x^4\frac{1}{y^8} +x^4\times y^8 +x^4y^3 +x^4y^6 +x^4y^8 +x^4y^{-8} +x^4y^{12} +x^5 +x^5+3x+C +x^5+y^2 +x^5-3x+C +x^5\div2x^2 +x^5y^3 +x^5y^8 +x^6 +x^6+3x^3+C +x^6\div4^2 +x^6y^3 +x^6y^6 +x^6y^9 +x^6y^{18} +x^7 +x^7+3x^3+C +x^7+y^5 +x^7\div2x^2 +x^7\div4x^6 +x^7y^4 +x^7y^5 +x^7y^8 +x^7y^9 +x^8 +x^8-5x+c +x^8y^5 +x^8y^8 +x^9y^6 +x^9y^8 +x^9y^9 +x^{ - 1 } + y^{2} +x^{ - 2 } + y^{ - 1 } +x^{ - 3 } + y^{ - 4 } +x^{ - 3 } + y^{4} +x^{ - 7 } + y^{9} +x^{ - 9 } + y^{ - 7 } +x^{ 12 \times 5} +x^{ 3 \times 5} +x^{ 8 \times 4} +x^{ \frac{1}{2} \times \frac{1}{6}} +x^{-10}+y^8 +x^{-10}+y^{-4} +x^{-1} +x^{-1}+y^6 +x^{-2} +x^{-2}+y^{-1} +x^{-3} +x^{-3}+y^3 +x^{-3}+y^{-1} +x^{-4} +x^{-4}+y^6 +x^{-4}+y^{-9} +x^{-5} +x^{-5}+y^6 +x^{-6} +x^{-6}+y^{-2} +x^{-8}+y^2 +x^{-9}+y^7 +x^{-\frac{1}{2}} +x^{10-2} +x^{10-6} +x^{100} +x^{10} +x^{10}+y^{-1} +x^{10}\div x^2 +x^{10}y^3 +x^{10}y^5 +x^{10}y^6 +x^{10}y^7 +x^{10}y^8 +x^{10}y^9 +x^{10}y^{4} +x^{10}y^{5} +x^{11 - 3} +x^{11 - 6} +x^{11-6} +x^{12 - 10} +x^{12-10} +x^{12-9} +x^{12} +x^{12}\div x^9 +x^{12}y^{10} +x^{12}y^{12} +x^{13 - 6} +x^{14 - 6} +x^{14} +x^{15} +x^{15}y^{18} +x^{16} +x^{18} +x^{18}y^{24} +x^{1} +x^{2 - 7} +x^{2-4} +x^{2-7} +x^{2.5} +x^{20} +x^{20}\times x^{-10} +x^{20}y^{12} +x^{20}y^{16} +x^{21 - 6} +x^{21} +x^{22} +x^{24} +x^{24}y^{20} +x^{24}y^{24} +x^{27} +x^{28}\div x^6 +x^{28}y^{12} +x^{2a} +x^{2} +x^{2} + 10 x + 2 x + 2 \times 4 +x^{2} + 10 x + 2 x + 8 +x^{2} + 10 x + 5 x + 5 \times 4 +x^{2} + 10 x + 12 +x^{2} + 10 x + 24 +x^{2} + 10 x + 25 +x^{2} + 10 x + 25 - 25 +x^{2} + 10 x + 25 - 25 + 24 +x^{2} + 10 x + 25 - 25 + 34 +x^{2} + 10 x + 6 +x^{2} + 11 x + 28 +x^{2} + 11 x + \frac{121}{4} - \frac{121}{4} + 28 +x^{2} + 12 x + 3 x + 36 +x^{2} + 12 x + 20 +x^{2} + 12 x + 32 +x^{2} + 12 x + 8 +x^{2} + 13 x - 5 +x^{2} + 14 x + 16 +x^{2} + 14 x + 45 +x^{2} + 15 x + 20 +x^{2} + 15 x + 36 +x^{2} + 16 x + 64 +x^{2} + 2 \times 2 x + 2^{2} +x^{2} + 2 \times 5 x + 5^{2} +x^{2} + 2 \times 8 x + 8^{2} +x^{2} + 2 x + 3 x + 6 +x^{2} + 2 x + 4 x + 8 +x^{2} + 2 x + 7 x + 14 +x^{2} + 2 x + 1 - 1 +x^{2} + 2 x - 15 < x^{2} - 15 +x^{2} + 2 x - 3 < 0 +x^{2} + 2 x - 3 < x-1 +x^{2} + 2 x - 3 < x^{2} - 3 +x^{2} + 2 x - 3 \leq 0 +x^{2} + 2 x - 8 < x^{2} - 8 +x^{2} + 2 x - 99 +x^{2} + 21 x + 50 +x^{2} + 26 x + 12 +x^{2} + 3 x + 2 x + 2 \times 2 +x^{2} + 3 x + 2 x + 4 +x^{2} + 3 x + 2 x + 6 +x^{2} + 3 x + 5 x + 15 +x^{2} + 3 x + 2 \leq 0 +x^{2} + 3 x + \frac{9}{4} - \frac{9}{4} + 5 +x^{2} + 3 x - 4 < x-1 +x^{2} + 4 x + 10 x + 16 +x^{2} + 4 x + 2 \times 5 x + 2 \times 8 +x^{2} + 4 x + 2 x + 2 \times 5 +x^{2} + 4 x + 2 x + 10 +x^{2} + 4 x + 3 x + 3 \times 10 +x^{2} + 4 x + 3 x + 30 +x^{2} + 4 x + 4 x + 4 \times 7 +x^{2} + 4 x + 4 x + 28 +x^{2} + 4 x + 5 x + 20 +x^{2} + 4 x + 3 < x^{2} + 1 +x^{2} + 4 x + 3 \leq 0 +x^{2} + 4 x + 4 +x^{2} + 4 x + 4 - 4 +x^{2} + 4 x + \left(\frac{4}{2}\right)^{2} - \left(\frac{4}{2}\right)^{2} + 2 +x^{2} + 4 x - 45 +x^{2} + 4 x - 5 < x^{2} - 7 +x^{2} + 5 x + 7 x + 35 +x^{2} + 5 x + 8 x + 40 +x^{2} + 5 x + 4 +x^{2} + 5 x + \frac{25}{4} - \frac{25}{4} + 7 +x^{2} + 5 x - 36 +x^{2} + 5 x - 84 +x^{2} + 51 x + 30 +x^{2} + 6 x + 15 x + 50 +x^{2} + 6 x + 3 x + 3 \times 9 +x^{2} + 6 x + 3 x + 27 +x^{2} + 6 x + 4 x + 4 \times 6 +x^{2} + 6 x + 4 x + 24 +x^{2} + 6 x + 5 \times 3 x + 5 \times 10 +x^{2} + 6 x + 5 \times 9 x + 5 \times 6 +x^{2} + 6 x + 10 +x^{2} + 6 x + 4 +x^{2} + 6 x + 5 < x^{2}-1 +x^{2} + 6 x + 8 +x^{2} + 6 x + 8 < x^{2} + 2 +x^{2} + 6 x + 9 - 9 +x^{2} + 7 x + 2 x + 14 +x^{2} + 7 x + 3 x + 3 \times 2 +x^{2} + 7 x + 3 x + 6 +x^{2} + 7 x + 4 x + 28 +x^{2} + 7 x + 5 x + 5 \times 4 +x^{2} + 7 x + 5 x + 20 +x^{2} + 7 x + 30 +x^{2} + 7 x + \frac{49}{4} - \frac{49}{4} + 10 +x^{2} + 8 x + 18 x + 12 +x^{2} + 8 x + 2 \times 9 x + 2 \times 6 +x^{2} + 8 x + 4 x + 4 \times 8 +x^{2} + 8 x + 4 x + 32 +x^{2} + 8 x + 15 +x^{2} + 8 x + 15 < x^{2} + 3 +x^{2} + 8 x + 28 +x^{2} + 9 x + 2 x + 18 +x^{2} + 9 x + 4 x + 36 +x^{2} + 9 x + 5 x + 45 +x^{2} + 9 x + 27 +x^{2} + 9 x + \frac{81}{4} - \frac{81}{4} + 19 +x^{2} + 9 x - 22 +x^{2} + 1 - 10 > 10 - 10 +x^{2} + 1^{2} < 9 +x^{2} + 4 - 13 > 13 - 13 +x^{2} + 4 - 8 > 8 - 8 +x^{2} + 6 - 15 > 15 - 15 +x^{2} + 9 - 13 > 13 - 13 +x^{2} + x - 12 \leq 0 +x^{2} + x - 132 +x^{2} + x - 2 < 0 +x^{2} + x - 2 \leq 0 +x^{2} + x - 6 < 3 x + 9 +x^{2} + y^{2} < 16 +x^{2} + y^{2} < 25 +x^{2} + y^{2} < 2^{2} +x^{2} + y^{2} < 36 +x^{2} + y^{2} < 36, y < x +x^{2} + y^{2} < 3^{2} +x^{2} + y^{2} < 4 +x^{2} + y^{2} < 49 +x^{2} + y^{2} < 49, y < x +x^{2} + y^{2} < 4^{2} +x^{2} + y^{2} < 5^{2} +x^{2} + y^{2} < 64 +x^{2} + y^{2} < 64, y < x +x^{2} + y^{2} < 64, y > 2 x - 6, x > 0, y > 0 +x^{2} + y^{2} < 6^{2} +x^{2} + y^{2} < 7^{2} +x^{2} + y^{2} < 81 +x^{2} + y^{2} < 8^{2} +x^{2} + y^{2} < 9 +x^{2} + y^{2} < 9, y < x +x^{2} + y^{2} < 9^{2} +x^{2} + y^{2} > 16 +x^{2} + y^{2} > 25 +x^{2} + y^{2} > 2^{2} +x^{2} + y^{2} > 36 +x^{2} + y^{2} > 3^{2} +x^{2} + y^{2} > 4 +x^{2} + y^{2} > 49 +x^{2} + y^{2} > 4^{2} +x^{2} + y^{2} > 5^{2} +x^{2} + y^{2} > 64 +x^{2} + y^{2} > 6^{2} +x^{2} + y^{2} > 7^{2} +x^{2} + y^{2} > 81 +x^{2} + y^{2} > 8^{2} +x^{2} + y^{2} > 9 +x^{2} + y^{2} > 9^{2} +x^{2} - 10 x + 12 \geq 0 +x^{2} - 10 x + 16 < 0 +x^{2} - 10 x + 21 +x^{2} - 10 x + 24 < 0 +x^{2} - 10 x + 8 \geq 0 +x^{2} - 11 x + 12 x - 132 +x^{2} - 11 x + 18 < 0 +x^{2} - 11 x + 24 < 0 +x^{2} - 11 x + 28 < 0 +x^{2} - 11 x + \frac{121}{4} - \frac{121}{4} + 29 +x^{2} - 11 x - 9 +x^{2} - 12 x + 7 x - 84 +x^{2} - 12 x + 20 < 0 +x^{2} - 12 x + 27 < 0 +x^{2} - 12 x + 32 < 0 +x^{2} - 12 x + 35 < 0 +x^{2} - 12 x - 11 x + 132 +x^{2} - 13 x + 22 < 0 +x^{2} - 13 x + 30 < 0 +x^{2} - 13 x + 36 < 0 +x^{2} - 13 x + 40 < 0 +x^{2} - 14 x + 20 \geq 0 +x^{2} - 14 x + 24 < 0 +x^{2} - 14 x + 33 < 0 +x^{2} - 14 x + 45 < 0 +x^{2} - 14 x + 46 +x^{2} - 14 x + 49 - 49 + 57 +x^{2} - 15 x + 36 < 0 +x^{2} - 15 x + 44 < 0 +x^{2} - 15 x + 50 < 0 +x^{2} - 15 x + 54 < 0 +x^{2} - 16 x + 48 < 0 +x^{2} - 16 x + 55 < 0 +x^{2} - 16 x + 60 < 0 +x^{2} - 16 x + 63 +x^{2} - 16 x + 63 < 0 +x^{2} - 16 x + 64 - 64 + 73 +x^{2} - 17 x + 60 < 0 +x^{2} - 17 x + 66 < 0 +x^{2} - 17 x + 70 < 0 +x^{2} - 18 x + 72 < 0 +x^{2} - 18 x + 77 < 0 +x^{2} - 19 x + 84 < 0 +x^{2} - 19 x + 90 +x^{2} - 2 \times \frac{5}{2} x + \left(\frac{5}{2}\right)^{2} +x^{2} - 2 x + 11 x - 22 +x^{2} - 2 x - 12 \geq 0 +x^{2} - 2 x - 15 < 5 x - 25 +x^{2} - 2 x - 15 < 0 +x^{2} - 2 x - 15 \leq 0 +x^{2} - 2 x - 3 \leq 0 +x^{2} - 23 x + 132 +x^{2} - 3 x + 2 \leq 0 +x^{2} - 3 x - 7 x + 21 +x^{2} - 3 x - 10 \leq 0 +x^{2} - 3 x - 4 < x + 1 +x^{2} - 3 x - 4 \leq 0 +x^{2} - 4 x + 9 x - 36 +x^{2} - 4 x + \left( - 2 \right)^{2} - \left( - 2 \right)^{2} + 3 +x^{2} - 4 x - 3 x + 12 +x^{2} - 4 x - 5 < 0 +x^{2} - 4 x - 6 \geq 0 +x^{2} - 5 x + 9 x - 45 +x^{2} - 5 x + 6 \leq 0 +x^{2} - 5 x + \frac{25}{4} +x^{2} - 5 x - 36 < 0 +x^{2} - 6 x + 8 < 0 +x^{2} - 6 x - 20 \geq 0 +x^{2} - 6 x - 8 \geq 0 +x^{2} - 7 x + 12 x - 84 +x^{2} - 7 x + 10 < 0 +x^{2} - 7 x + 10 \leq 0 +x^{2} - 7 x + 12 +x^{2} - 7 x + 12 \leq 0 +x^{2} - 7 x - 9 x + 63 +x^{2} - 7 x - \sqrt{3} x - 7 x + \sqrt{3} x + 49 - 3 +x^{2} - 8 x + 12 < 0 +x^{2} - 8 x + 15 < 0 +x^{2} - 8 x + 6 \geq 0 +x^{2} - 9 x + 11 x - 99 +x^{2} - 9 x + 14 < 0 +x^{2} - 9 x + 18 < 0 +x^{2} - 9 x + 20 \leq 0 +x^{2} - 9 x + \frac{81}{4} - \frac{81}{4} + 19 +x^{2} - 9 x - 10 x + 90 +x^{2} - \left(5 + \sqrt{3}\right) x - \left(5 - \sqrt{3}\right) x + \left(5 + \sqrt{3}\right) \left(5 - \sqrt{3}\right) +x^{2} - \left(7 + \sqrt{3}\right) x - \left(7 - \sqrt{3}\right) x + \left(7 + \sqrt{3}\right) \left(7 - \sqrt{3}\right) +x^{2} - 10 - 6 > 6 - 6 +x^{2} - 100 +x^{2} - 10^{2} +x^{2} - 12 - 13 > 13 - 13 +x^{2} - 12 - 4 > 4 - 4 +x^{2} - 13 - 12 > 12 - 12 +x^{2} - 14 - 2 > 2 - 2 +x^{2} - 15 - 10 > 10 - 10 +x^{2} - 16 - 9 > 9 - 9 +x^{2} - 16 > 0 +x^{2} - 16 \leq 0 +x^{2} - 17 - 8 > 8 - 8 +x^{2} - 18 - 7 > 7 - 7 +x^{2} - 21 - 15 > 15 - 15 +x^{2} - 22 - 14 > 14 - 14 +x^{2} - 23 - 13 > 13 - 13 +x^{2} - 23 - 2 > 2 - 2 +x^{2} - 24 - 1 > 1 - 1 +x^{2} - 24 - 12 > 12 - 12 +x^{2} - 25 > 0 +x^{2} - 25 \leq 0 +x^{2} - 26 - 10 > 10 - 10 +x^{2} - 28 - 8 > 8 - 8 +x^{2} - 3 - 1 > 1 - 1 +x^{2} - 3 - 13 > 13 - 13 +x^{2} - 30 - 6 > 6 - 6 +x^{2} - 32 - 4 > 4 - 4 +x^{2} - 33 - 3 > 3 - 3 +x^{2} - 36 +x^{2} - 36 > 0 +x^{2} - 36 \leq 0 +x^{2} - 4 - 12 > 12 - 12 +x^{2} - 4 > 0 +x^{2} - 4 \leq 0 +x^{2} - 49 - \left(x - 3\right)^{2} +x^{2} - 49 - \left(x^{2} - 6 x + 9\right) +x^{2} - 49 - x^{2} + 6 x - 9 +x^{2} - 5 - 11 > 11 - 11 +x^{2} - 5 - 4 > 4 - 4 +x^{2} - 6 - 3 > 3 - 3 +x^{2} - 6^{2} +x^{2} - 8 - 8 > 8 - 8 +x^{2} - 81 +x^{2} - 8^{2} +x^{2} - 9 - \left(x - 4\right)^{2} +x^{2} - 9 - \left(x - 8\right)^{2} +x^{2} - 9 - \left(x^{2} - 8 x + 16\right) +x^{2} - 9 - x^{2} + 8 x - 16 +x^{2} - 9 > 0 +x^{2} - 9 > 9 - 9 +x^{2} - 9 \leq 0 +x^{2} - 9^{2} +x^{2} - x - 20 < 4 x + 16 +x^{2} - x - 6 \leq 0 +x^{2} < 52 +x^{2} < 9 - 1 +x^{2} > 3 +x^{2} \sqrt{ a x} + x^{2} \sqrt{ a x} +x^{2}+0-81 +x^{2}+10x +x^{2}+10x+14 +x^{2}+10x+24 +x^{2}+10x+7x+70 +x^{2}+10x-10x-100 +x^{2}+11x+14 +x^{2}+11x+24 +x^{2}+12x+27 +x^{2}+12x+36 +x^{2}+13x+36 +x^{2}+13x+42 +x^{2}+14x+20 +x^{2}+14x+49 +x^{2}+14x+7^{2} +x^{2}+15x+50 +x^{2}+17x+70 +x^{2}+18x+80 +x^{2}+19x+90 +x^{2}+20x+100 +x^{2}+22x+11^{2} +x^{2}+23x+35 +x^{2}+26x+24 +x^{2}+27x+24 +x^{2}+28x+32 +x^{2}+2x +x^{2}+2x+3x+27 +x^{2}+2x+6x+12 +x^{2}+33x+6 +x^{2}+3x+20x+35 +x^{2}+3x+6x+18 +x^{2}+3x+8x+14 +x^{2}+3x+9x+27 +x^{2}+4x+5x+20 +x^{2}+4x+6x+24 +x^{2}+5x+27 +x^{2}+5x+6 +x^{2}+5x-24 +x^{2}+6x+2x+12 +x^{2}+6x+2x+18 +x^{2}+6x+4x+24 +x^{2}+6x-6x-36 +x^{2}+7x+10 +x^{2}+7x+12 +x^{2}+7x+15 +x^{2}+7x+20x+24 +x^{2}+7x+6x+42 +x^{2}+8x+12 +x^{2}+8x+15 < x^{2}+3 +x^{2}+8x+16 +x^{2}+8x+18 +x^{2}+8x+2x+6 +x^{2}+9x+14 +x^{2}+9x+18 +x^{2}+9x+20 +x^{2}+9x+24x+6 +x^{2}+9x+5x+20 +x^{2}+9x-9x-81 +x^{2}+\left( 4+6\right) x+24 +x^{2}+y^{2} < 16 +x^{2}+y^{2} < 4 +x^{2}+y^{2} < 64 +x^{2}+y^{2} < 8^{2} +x^{2}+y^{2} > 25 +x^{2}+y^{2} > 36 +x^{2}+y^{2} > 5^{2} +x^{2}-1 - 15 > 15 - 15 +x^{2}-1 - 3 > 3 - 3 +x^{2}-100 +x^{2}-10x-12x+120 +x^{2}-11x+\frac{121}{4}-\frac{121}{4}+26 +x^{2}-11x-8x+88 +x^{2}-12x-11x+132 +x^{2}-14x+57 +x^{2}-16 +x^{2}-25 > 0 +x^{2}-26-10 > 0 +x^{2}-3-1>0 +x^{2}-36 +x^{2}-49 +x^{2}-4>0 +x^{2}-5^{2} +x^{2}-64 +x^{2}-7x+12 +x^{2}-7x+\frac{49}{4}-\frac{49}{4}+8 +x^{2}-7x-5 +x^{2}-81 +x^{2}-8x+6\ge 0 +x^{2}-9 +x^{2}-9 > 0 +x^{2}-9x+20 +x^{2}-9x+\frac{81}{4} +x^{2}\left( -x^{2}+1\right) +8\left( x+2\right) +x^{2}\sqrt{ax}+x^{2}\sqrt{ax} +x^{2}y^{7} +x^{3 - 6} +x^{30} +x^{30}y^{42} +x^{3200000} +x^{32} +x^{33} +x^{35} +x^{36} +x^{36}y^{12} +x^{38} +x^{39} +x^{3\times 5} +x^{3a} +x^{3} +x^{3} + 10 x^{2} + 25 x + 5 x^{2} + 50 x + 125 +x^{3} + 11 x^{2} + 39 x + 45 +x^{3} + 12 x^{2} + 48 x + 64 +x^{3} + 15 x^{2} + 75 x + 125 +x^{3} + 4 x^{2} - 27 x - 90 +x^{3} + 8 x^{2} + 15 x + 3 x^{2} + 24 x + 45 +x^{3} + x^{2} - 30 x + 3 x^{2} + 3 x - 90 +x^{3} - 6 x^{2} + 12 x - 8 +x^{3} - x^{2} - 12 x - 5 x^{2} + 5 x + 60 +x^{3} < \frac{3}{10} +x^{3} > \frac{16}{20} +x^{3} > \frac{4}{5} +x^{3}+11x^{2}+36x+36 +x^{3}+13x^{2}+44x+20 +x^{3}+2^{3} +x^{3}+3x^{2}-12x+8 +x^{3}-7x^{2}-40x-30 +x^{3}y^{2} +x^{40} +x^{42-4} +x^{42} +x^{45} +x^{48} +x^{4} +x^{4} + 10 x^{2} + 25 +x^{4} + 14 x^{2} + 49 +x^{4} + 16 x^{2} + 64 +x^{4} + 6 x^{2} + 9 +x^{4} + 8 x^{2} + 8 x^{2} + 64 +x^{4} + 8 x^{2} + 16 +x^{4} - 18 x^{2} + 81 +x^{4} - 2 x^{2} y^{2} + y^{4} +x^{4} - \left(x + 4\right)^{2} +x^{4} - \left(x + 8\right)^{2} +x^{4} - \left(x^{2} + 10 x + 25\right) +x^{4} - \left(x^{2} + 16 x + 64\right) +x^{4} - \left(x^{2} + 8 x + 16\right) +x^{4}+18x^{2}+81 +x^{4}+20x^{2}+100 +x^{4}+6x^{2}+9 +x^{4}+8x^{2}+16 +x^{4}y^{3} +x^{4}y^{4} +x^{5 - 2} +x^{5 - 8} +x^{5-3} +x^{5-4} +x^{50} +x^{5\left(-3\right)} +x^{5} +x^{5}y^{3} +x^{5}y^{6} +x^{5}y^{8} +x^{5}y^{9} +x^{6 - 11} +x^{6 - 8} +x^{6-3} +x^{6-8} +x^{60} +x^{64} +x^{6} +x^{6} + y^{ - 6 } +x^{6} + y^{10} +x^{6}y^{3} +x^{7 - 3} +x^{7 - 4} +x^{75} +x^{7} +x^{7}\div 5x^{2} +x^{8 - 3} +x^{8 - 4} +x^{8 - 6} +x^{8-4} +x^{8-7} +x^{80} +x^{8\times 4} +x^{8} +x^{8}+y^{-5} +x^{8}y^{6} +x^{9 - 2} +x^{9 - 3} +x^{9} + y^{3} +x^{\frac{- 1}{2}} +x^{\frac{10a}{5}} +x^{\frac{15a}{5}} +x^{\frac{15}{3}} +x^{\frac{1} {2}} +x^{\frac{1}{10}} +x^{\frac{1}{12}} +x^{\frac{1}{2}} +x^{\frac{1}{3}} +x^{\frac{1}{4}} +x^{\frac{1}{5}} +x^{\frac{1}{6}} +x^{\frac{1}{7}} +x^{\frac{1}{n}} +x^{\frac{20a}{10}} +x^{\frac{27a}{9}} +x^{\frac{2a}{1}} +x^{\frac{2a}{q}} +x^{\frac{2}{10}} +x^{\frac{2}{6}} +x^{\frac{2}{8}} +x^{\frac{35}{7}} +x^{\frac{3a}{1}} +x^{\frac{5} {4}} +x^{\frac{5}{4}} +x^{\frac{6a}{3}} +x^{\frac{6}{5}} +x^{\frac{7}{3}} +x^{\frac{7}{5}} +x^{\frac{8}{5}} +x^{\frac{9a}{3}} +x^{\frac{9}{5}} +x^{\left(2\right)} +x^{\left(6-4\right)} +xa\ge1 +xd>-8 +xm>12 +xn +xof10 +xp+yp\ge315 +xs\ge0 +xs\le9 +xw>2 +xy +xy-3x+2y-6 +xy-3x+7y-21 +xy-4x+5y-20 +xy-5x+2y-10 +xy-5x+9y-45 +xy-9x+5y-45 +xy-9x+6y-54 +xy40:xy79 +xy\le7 +xy\left(14xyz^2+3z-5xy^2\right) +xy\left(14xyz^2+9z-5xy^2\right) +xy\left(2xyz-10z\right) +xy\left(8xyz^2+5z-7xy^2\right) +xy\left(9xyz-36z\right) +xy\left(9xyz^2+5z-8xy^2\right) +xy\times24y +xy\times36y +xy^2 +xy^4 +xy^7 +xy^{2}18 +xy^{4} +xyz\left(2xy-10\right) +xyz\left(7xy-35\right) +xyz\left(8xy-16\right) +xyz\left(9xy-36\right) +xz<-2 +xz<-4 +xz>8 +xz\ge-40 +xz\le0 +y +y + 2 +y + 4 +y + 9 +y - 28 +y - x +y < - 2 x + 1 +y < - 2 x + 2 +y < - 2 x + 4 +y < - 2 x + 6 +y < - 2 x - 1 +y < - 2 x - 2 +y < - 2 x - 3 +y < - 2 x - 4 +y < - 2 x - 5 +y < - 2 x - 6 +y < - 3 x + 1 +y < - 3 x + 3 +y < - 3 x + 4 +y < - 3 x + 5 +y < - 3 x + 6 +y < - 3 x + 9 +y < - 3 x - 1 +y < - 3 x - 2 +y < - 3 x - 3 +y < - 3 x - 4 +y < - 3 x - 6 +y < - 3 x - 9 +y < - 4 x + 1 +y < - 4 x + 2 +y < - 4 x + 4 +y < - 4 x - 1 +y < - 4 x - 2 +y < - 4 x - 3 +y < - 4 x - 5 +y < - 5 x + 1 +y < - 5 x + 2 +y < - 5 x + 3 +y < - 5 x + 4 +y < - 5 x + 5 +y < - 5 x - 2 +y < - 5 x - 3 +y < - 5 x - 4 +y < - \left(x - 1\right) \left(x + 1\right) +y < - \left(x - 2\right) \left(x + 2\right) +y < - \left(x - 3\right) \left(x + 3\right) +y < - \left(x - 4\right) \left(x + 4\right) +y < - x^{2} + 5, x^{2} + y^{2} < 64, y > - 2 +y < 2 x + 2 +y < 2 x + 4 +y < 2 x + 6 +y < 2 x - 2 +y < 2 x - 4 +y < 2 x - 6 +y < 3 x + 3 +y < 3 x + 6 +y < 3 x + 9 +y < 3 x - 3 +y < 3 x - 6 +y < 3 x - 9 +y < -1 +y < -1\left( x-4\right) \left( x+4\right) +y < -2x+2 +y < -2x+4 +y < -2x+6 +y < -2x-2 +y < -2x-4 +y < -2x-6 +y < -3 +y < -3-3x +y < -3x+3 +y < -3x+9 +y < -3x-3 +y < -3x-9 +y < -4x+2 +y < -5 +y < -5x-5 +y < -\frac{4}{2}x-4 +y < -\frac{9}{3}x-9 +y < -\left( x-4\right) \left( x+4\right) +y < 0 +y < 2 +y < 2x+2 +y < 2x+6 +y < 2x-4 +y < 2x-6 +y < 3 +y < 3x+3 +y < 3x+9 +y < 3x-3 +y < 3x-6 +y < 3x-9 +y < 4 +y < 5 +y < \frac{-2}{1}x+4 +y < \frac{-6}{-3}x+6 +y < \frac{-9}{3}x+9 +y < \frac{2}{-1}x-2 +y < \frac{2}{1}x-4 +y < \frac{3}{2} +y < \frac{4}{2}x+4 +y < \frac{4}{2}x-4 +y < \frac{4}{3} +y < \frac{5}{2} +y < \frac{5}{3} +y < \frac{5}{4} +y < \frac{6}{-3}x-6 +y < \frac{6}{3}x+6 +y < \frac{6}{5} +y < \frac{7}{2} +y < \frac{7}{3} +y < \frac{7}{4} +y < \frac{7}{5} +y < \frac{7}{6} +y < \frac{8}{3} +y < \frac{8}{5} +y < \frac{8}{7} +y < \frac{9}{2} +y < \frac{9}{4} +y < \frac{9}{5} +y < \frac{9}{7} +y < \frac{9}{8} +y = \frac{27}{4} +y > - 2 x +y > - 2 x + 1 +y > - 2 x + 2 +y > - 2 x + 3 +y > - 2 x + 4 +y > - 2 x + 5 +y > - 2 x - 1 +y > - 2 x - 2 +y > - 2 x - 3 +y > - 2 x - 4 +y > - 2 x - 5 +y > - 3 x +y > - 3 x + 1 +y > - 3 x + 2 +y > - 3 x + 3 +y > - 3 x + 4 +y > - 3 x + 5 +y > - 3 x - 1 +y > - 3 x - 2 +y > - 3 x - 3 +y > - 3 x - 4 +y > - 3 x - 5 +y > - 2 +y > - 2 + \frac{2}{3} x +y > - 2 + \frac{2}{5} x +y > - 3 +y > - 3 + \frac{3}{2} x +y > - 4 +y > - 4 + \frac{4}{3} x +y > - 4 + \frac{4}{5} x +y > - 5 +y > - 5 + \frac{5}{4} x +y > 2 x +y > 2 x + 1 +y > 2 x + 2 +y > 2 x + 3 +y > 2 x + 4 +y > 2 x + 5 +y > 2 x - 1 +y > 2 x - 2 +y > 2 x - 3 +y > 2 x - 4 +y > 2 x - 5 +y > 3 x +y > 3 x + 1 +y > 3 x + 2 +y > 3 x + 3 +y > 3 x + 4 +y > 3 x + 5 +y > 3 x - 1 +y > 3 x - 2 +y > 3 x - 3 +y > 3 x - 4 +y > 3 x - 5 +y > 4 x + 1 +y > 4 x + 2 +y > 4 x + 3 +y > 4 x + 4 +y > 4 x + 5 +y > 4 x - 1 +y > 4 x - 2 +y > 4 x - 3 +y > 4 x - 4 +y > 4 x - 5 +y > 5 x + 1 +y > 5 x + 2 +y > 5 x + 3 +y > 5 x + 4 +y > 5 x + 5 +y > 5 x - 1 +y > 5 x - 2 +y > 5 x - 3 +y > 5 x - 4 +y > 5 x - 5 +y > \left(x - 1\right) \left(x + 1\right) +y > \left(x - 2\right) \left(x + 2\right) +y > \left(x - 3\right) \left(x + 3\right) +y > \left(x - 4\right) \left(x + 4\right) +y > \left(x - 5\right) \left(x + 5\right) +y > -1 +y > -2x+1 +y > -2x+2 +y > -2x+4 +y > -2x+5 +y > -2x-4 +y > -2x-5 +y > -3 +y > -3x +y > -3x-2 +y > -4 +y > -5 +y > -\frac{2}{3}x+28 +y > -\frac{2}{3}x+34 +y > -\frac{2}{3}x+40 +y > 0 +y > 0-3x +y > 1 +y > 2 +y > 28 - \frac{2}{3} x +y > 28-\frac{2}{3}x +y > 2x +y > 2x+2 +y > 2x+6 +y > 2x-3 +y > 3 +y > 30 - \frac{2}{3} x +y > 30-\frac{2x}{3} +y > 30-\frac{2}{3}x +y > 32 - \frac{2}{3} x +y > 32-\frac{2x}{3} +y > 32-\frac{2}{3}x +y > 34 - \frac{2}{3} x +y > 34-\frac{2}{3}x +y > 36 - \frac{2}{3} x +y > 36-\frac{2}{3}x +y > 38 - \frac{2}{3} x +y > 38-\frac{2x}{3} +y > 3x+1 +y > 3x+2 +y > 3x-1 +y > 3x-3 +y > 3x-5 +y > 4 +y > 40 - \frac{2}{3} x +y > 40-\frac{2x}{3} +y > 40-\frac{2}{3}x +y > 5 +y > 5x+3 +y > 5x-4 +y > 6 +y > 7 +y > 8 +y > 9 +y > \frac{-2x}{3}+32 +y > \frac{-2x}{3}+40 +y > \frac{-2}{3}x+32 +y > \frac{-2}{3}x+40 +y > \frac{10 - 2 x}{- 5} +y > \frac{102 - 2 x}{3} +y > \frac{108 - 2 x}{3} +y > \frac{114 - 2 x}{3} +y > \frac{114-2x}{3} +y > \frac{12 - 4 x}{- 3} +y > \frac{120 - 2 x}{3} +y > \frac{15 - 3 x}{- 5} +y > \frac{20 - 4 x}{- 5} +y > \frac{20 - 5 x}{- 4} +y > \frac{2}{1}x +y > \frac{3 x - 6}{2} +y > \frac{3}{1}x+1 +y > \frac{6 - 2 x}{- 3} +y > \frac{6 - 3 x}{- 2} +y > \frac{84 - 2 x}{3} +y > \frac{90 - 2 x}{3} +y > \frac{96 - 2 x}{3} +y > \left( x-4\right) \left( x+4\right) +y \geq - 2 x + 0 +y \geq - 2 x + 1, y \leq - 2 x + 4, x \geq 0, y \geq 0 +y \geq - 2 x + 1, y \leq - 2 x + 5, x \geq 0, y \geq 0 +y \geq - 2 x + 12 +y \geq - 2 x + 2 +y \geq - 2 x + 2, y \leq - 2 x + 5, x \geq 0, y \geq 0 +y \geq - 2 x + 3 +y \geq - 2 x + 4 +y \geq - 2 x + 5 +y \geq - 2 x + 6 +y \geq - 2 x + 7 +y \geq - 2 x + 9 +y \geq - 2 x - 2 +y \geq - 2 x - 4 +y \geq - 2 x - 6 +y \geq - 3 x + 2 +y \geq - 3 x + 3 +y \geq - 3 x + 6 +y \geq - 3 x + 8 +y \geq - 3 x + 9 +y \geq - 3 x - 2 +y \geq - 3 x - 3 +y \geq - 3 x - 4 +y \geq - 3 x - 6 +y \geq - 3 x - 9 +y \geq - 4 x + 1 +y \geq - 4 x + 3 +y \geq - 4 x + 7 +y \geq - 4 x - 14 +y \geq - 4 x - 4 +y \geq - 4 x - 7 +y \geq - 1 +y \geq - 2 +y \geq - 3 +y \geq - 4 +y \geq - 5 +y \geq - \frac{1}{e} +y \geq - x + 1, y \leq - x + 4, x \geq 0, y \geq 0 +y \geq - x + 1, y \leq - x + 5, x \geq 0, y \geq 0 +y \geq - x + 12 +y \geq - x + 2 +y \geq - x + 2, y \leq - x + 5, x \geq 0, y \geq 0 +y \geq - x - 10 +y \geq - x - 4 +y \geq - x -1 +y \geq 2 x + 0 +y \geq 2 x + 2 +y \geq 2 x + 4 +y \geq 2 x + 6 +y \geq 2 x + 9 +y \geq 2 x - 10 +y \geq 2 x - 2 +y \geq 2 x - 4 +y \geq 2 x - 6 +y \geq 2 x - 9 +y \geq 2 x-1 +y \geq 3 x + 1 +y \geq 3 x + 2 +y \geq 3 x + 3 +y \geq 3 x + 6 +y \geq 3 x + 7 +y \geq 3 x + 9 +y \geq 3 x - 15 +y \geq 3 x - 2 +y \geq 3 x - 3 +y \geq 3 x - 6 +y \geq 3 x - 9 +y \geq 4 x + 0 +y \geq 4 x + 10 +y \geq 4 x + 3 +y \geq 4 x + 6 +y \geq 4 x + 8 +y \geq 4 x - 10 +y \geq 4 x - 5 +y \geq 4 x - 7 +y \geq 0 +y \geq 1 +y \geq 12 - 2 x +y \geq 14 - 2 x +y \geq 15 - \frac{3}{2} x +y \geq 16 - 2 x +y \geq 18 - 3 x +y \geq 2 +y \geq 2, y \leq - 2 +y \geq 21 - \frac{3}{2} x +y \geq 24 - 3 x +y \geq 25 - \frac{5}{3} x +y \geq 28, y \leq 40 +y \geq 29, y \leq 40 +y \geq 3 +y \geq 3, y \leq - 3 +y \geq 30, y \leq 40 +y \geq 34, y \leq 40 +y \geq 35 - \frac{5}{3} x +y \geq 35 - \frac{7}{4} x +y \geq 35 - \frac{7}{5} x +y \geq 35, y \leq 40 +y \geq 35, y \leq 50 +y \geq 36, y \leq 40 +y \geq 36, y \leq 50 +y \geq 39, y \leq 50 +y \geq 4 +y \geq 4, y \leq - 4 +y \geq 40 - \frac{5}{2} x +y \geq 40 - \frac{5}{3} x +y \geq 40, y \leq 50 +y \geq 41, y \leq 50 +y \geq 42 - \frac{7}{5} x +y \geq 42, y \leq 50 +y \geq 43, y \leq 50 +y \geq 45 - \frac{9}{5} x +y \geq 45, y \leq 50 +y \geq 48 - \frac{8}{5} x +y \geq 49 - \frac{7}{3} x +y \geq 49 - \frac{7}{4} x +y \geq 49 - \frac{7}{5} x +y \geq 5 +y \geq 5, y \leq - 5 +y \geq 54 - \frac{9}{5} x +y \geq 56 - \frac{7}{3} x +y \geq 56 - \frac{8}{5} x +y \geq 6 +y \geq 63 - \frac{9}{5} x +y \geq 64 - \frac{8}{5} x +y \geq 9 +y \geq \frac{105 - 5 x}{3} +y \geq \frac{120 - 5 x}{3} +y \geq \frac{140 - 7 x}{4} +y \geq \frac{147 - 7 x}{3} +y \geq \frac{168 - 7 x}{3} +y \geq \frac{175 - 7 x}{5} +y \geq \frac{196 - 7 x}{4} +y \geq \frac{210 - 7 x}{5} +y \geq \frac{225 - 9 x}{5} +y \geq \frac{24 - 4 x}{2} +y \geq \frac{240 - 8 x}{5} +y \geq \frac{245 - 7 x}{5} +y \geq \frac{270 - 9 x}{5} +y \geq \frac{280 - 8 x}{5} +y \geq \frac{2}{3}, y \leq - \frac{2}{3} +y \geq \frac{2}{5}, y \leq - \frac{2}{5} +y \geq \frac{315 - 9 x}{5} +y \geq \frac{320 - 8 x}{5} +y \geq \frac{36 - 6 x}{2} +y \geq \frac{3}{2}, y \leq - \frac{3}{2} +y \geq \frac{3}{4}, y \leq - \frac{3}{4} +y \geq \frac{3}{5}, y \leq - \frac{3}{5} +y \geq \frac{42 - 6 x}{3} +y \geq \frac{48 - 6 x}{2} +y \geq \frac{48 - 6 x}{3} +y \geq \frac{4}{3}, y \leq - \frac{4}{3} +y \geq \frac{4}{5}, y \leq - \frac{4}{5} +y \geq \frac{5}{3}, y \leq - \frac{5}{3} +y \geq \frac{5}{4}, y \leq - \frac{5}{4} +y \geq \frac{60 - 6 x}{4} +y \geq \frac{64 - 8 x}{4} +y \geq \frac{75 - 5 x}{3} +y \geq \frac{80 - 5 x}{2} +y \geq \frac{84 - 6 x}{4} +y \geq x + 0 +y \geq x + 1 +y \geq x + 4 +y \geq x + 6 +y \geq x + 7 +y \geq x - 13 +y \geq x - 2 +y \geq x - 21 - 20 +y \geq x - 22 - 25 +y \geq x - 26 - 15 +y \geq x - 3 +y \geq x - 31 - 25 +y \geq x - 38 - 20 +y \geq x - 6 +y \geq x-1 +y \leq - 2 \times 100 + 40 \times 10 + \left( - 150 \right) +y \leq - 2 \times 25 + 20 \times 5 + \left( - 18 \right) +y \leq - 2 x +y \leq - 2 x + 1 +y \leq - 2 x + 2 +y \leq - 2 x + 3 +y \leq - 2 x + 4 +y \leq - 2 x + 5 +y \leq - 2 x - 1 +y \leq - 2 x - 2 +y \leq - 2 x - 3 +y \leq - 2 x - 4 +y \leq - 2 x - 5 +y \leq - 3 x +y \leq - 3 x + 1 +y \leq - 3 x + 17 +y \leq - 3 x + 2 +y \leq - 3 x + 3 +y \leq - 3 x + 4 +y \leq - 3 x + 5 +y \leq - 3 x + 8 +y \leq - 3 x - 1 +y \leq - 3 x - 18 +y \leq - 3 x - 2 +y \leq - 3 x - 3 +y \leq - 3 x - 4 +y \leq - 3 x - 5 +y \leq - 4 x + 10 +y \leq - 4 x - 17 +y \leq - 4 x -1 +y \leq - 1 +y \leq - 16 +y \leq - 2 +y \leq - 2 , y \geq 2 +y \leq - 200 + 400 + \left( - 150 \right) +y \leq - 3 +y \leq - 3 , y \geq 3 +y \leq - 4 +y \leq - 4 , y \geq 4 +y \leq - 5 +y \leq - 5 , y \geq 5 +y \leq - 50 + 100 + \left( - 18 \right) +y \leq - x + 0 +y \leq - x + 10 +y \leq - x - 10 +y \leq - x - 7 +y \leq 2 x +y \leq 2 x + 1 +y \leq 2 x + 10 +y \leq 2 x + 13 +y \leq 2 x + 2 +y \leq 2 x + 3 +y \leq 2 x + 4 +y \leq 2 x + 5 +y \leq 2 x + 7 +y \leq 2 x - 1 +y \leq 2 x - 2 +y \leq 2 x - 3 +y \leq 2 x - 4 +y \leq 2 x - 5 +y \leq 2 x - 8 +y \leq 2 x-1 +y \leq 3 x +y \leq 3 x + 1 +y \leq 3 x + 13 +y \leq 3 x + 2 +y \leq 3 x + 3 +y \leq 3 x + 4 +y \leq 3 x + 5 +y \leq 3 x + 9 +y \leq 3 x - 1 +y \leq 3 x - 14 +y \leq 3 x - 2 +y \leq 3 x - 3 +y \leq 3 x - 4 +y \leq 3 x - 5 +y \leq 3 x - 6 +y \leq 3 x - 8 +y \leq 4 x + 11 +y \leq 4 x + 4 +y \leq 0 +y \leq 1 +y \leq 10 - \frac{5}{2} x +y \leq 10 - \frac{5}{3} x +y \leq 10 - \frac{5}{4} x +y \leq 10 - x +y \leq 100 - \frac{20}{7} x +y \leq 100 - \frac{20}{9} x +y \leq 102 - \frac{17}{10} x +y \leq 102 - \frac{17}{6} x +y \leq 102 - \frac{17}{7} x +y \leq 102 - \frac{17}{8} x +y \leq 102 - \frac{17}{9} x +y \leq 108 - \frac{18}{7} x +y \leq 11 - x +y \leq 114 - \frac{19}{10} x +y \leq 114 - \frac{19}{5} x +y \leq 114 - \frac{19}{6} x +y \leq 114 - \frac{19}{7} x +y \leq 114 - \frac{19}{8} x +y \leq 114 - \frac{19}{9} x +y \leq 12 +y \leq 12 - 2 x +y \leq 12 - \frac{3}{2} x +y \leq 12 - \frac{4}{3} x +y \leq 12 - x +y \leq 120 - \frac{20}{7} x +y \leq 120 - \frac{20}{9} x +y \leq 13 - x +y \leq 14 - \frac{7}{3} x +y \leq 14 - \frac{7}{8} x, y \leq 22 - x +y \leq 15 - \frac{5}{6} x +y \leq 18 - 3 x +y \leq 18 - \frac{3}{2} x +y \leq 2 +y \leq 20 - \frac{5}{2} x +y \leq 20 - \frac{5}{3} x +y \leq 20 - \frac{5}{6} x +y \leq 21 - \frac{7}{8} x +y \leq 21 - \frac{7}{8} x, y \leq 32 - x +y \leq 24 - 4 x +y \leq 25 - \frac{5}{2} x +y \leq 25 - \frac{5}{3} x +y \leq 25 - \frac{5}{6} x +y \leq 26 - \frac{13}{15} x, y \leq 32 - x +y \leq 26 - \frac{13}{15} x, y \leq 33 - x +y \leq 26 - \frac{13}{16} x, y \leq 32 - x +y \leq 26 - \frac{13 x}{15} +y \leq 28 - \frac{14}{17} x, y \leq 32 - x +y \leq 28 - \frac{14}{17} x, y \leq 33 - x +y \leq 28 - \frac{7}{8} x +y \leq 3 +y \leq 30 - \frac{5}{2} x +y \leq 30 - \frac{5}{3} x +y \leq 32 +y \leq 32 - \frac{8}{3} x +y \leq 32 - \frac{8}{5} x +y \leq 35 - \frac{7}{8} x +y \leq 36 - \frac{9}{4} x +y \leq 39 - \frac{13}{15} x +y \leq 39 - \frac{13}{16} x +y \leq 4 +y \leq 4 - \frac{2}{5} x +y \leq 40 +y \leq 40 - \frac{8}{3} x +y \leq 40 - \frac{8}{5} x +y \leq 42 - \frac{14}{17} x +y \leq 45 - \frac{15}{17} x +y \leq 5 +y \leq 50 +y \leq 50 - \frac{10}{3} x +y \leq 52 - \frac{13}{15} x +y \leq 52 - \frac{13}{16} x +y \leq 54 - \frac{9}{5} x +y \leq 56 - \frac{14}{17} x +y \leq 6 +y \leq 6 - \frac{2}{3} x +y \leq 6 - \frac{3}{2} x +y \leq 6 - \frac{3}{4} x +y \leq 6 - \frac{3}{5} x +y \leq 6 - \frac{3}{7} x +y \leq 60 - \frac{10}{3} x +y \leq 60 - \frac{15}{17} x +y \leq 60 - \frac{15}{7} x +y \leq 60 - \frac{15}{8} x +y \leq 64 - \frac{16}{5} x +y \leq 65 - \frac{13}{15} x +y \leq 65 - \frac{13}{16} x +y \leq 68 - \frac{17}{10} x +y \leq 68 - \frac{17}{6} x +y \leq 68 - \frac{17}{7} x +y \leq 68 - \frac{17}{9} x +y \leq 7 +y \leq 70 - \frac{14}{17} x +y \leq 72 - \frac{18}{5} x +y \leq 72 - \frac{18}{7} x +y \leq 75 - \frac{15}{17} x +y \leq 75 - \frac{15}{7} x +y \leq 75 - \frac{15}{8} x +y \leq 76 - \frac{19}{5} x +y \leq 76 - \frac{19}{6} x +y \leq 76 - \frac{19}{7} x +y \leq 76 - \frac{19}{8} x +y \leq 76 - \frac{19}{9} x +y \leq 8 +y \leq 8 - \frac{2}{3} x +y \leq 8 - \frac{4}{3} x +y \leq 8 - \frac{4}{5} x +y \leq 8 - x +y \leq 80 - \frac{16}{5} x +y \leq 80 - \frac{20}{9} x +y \leq 85 - \frac{17}{10} x +y \leq 85 - \frac{17}{6} x +y \leq 85 - \frac{17}{8} x +y \leq 9 +y \leq 9 - \frac{3}{2} x +y \leq 9 - \frac{3}{4} x +y \leq 9 - x +y \leq 90 - \frac{18}{5} x +y \leq 95 - \frac{19}{10} x +y \leq 95 - \frac{19}{6} x +y \leq 95 - \frac{19}{7} x +y \leq 95 - \frac{19}{9} x +y \leq 96 - \frac{16}{7} x +y \leq 96 - \frac{16}{9} x +y \leq \frac{10.20 - 2.55 x}{1.70} +y \leq \frac{10.50 - 1.75 x}{1.05} +y \leq \frac{10.80 - 1.35 x}{1.80} +y \leq \frac{10.80 - 1.80 x}{1.35} +y \leq \frac{1020 - 17 x}{10} +y \leq \frac{1026 - 19 x}{9} +y \leq \frac{108 - 18 x}{6} +y \leq \frac{1080 - 20 x}{9} +y \leq \frac{11.00 - 1.10 x}{2.75} +y \leq \frac{11.00 - 2.75 x}{1.10} +y \leq \frac{11.40 - 2.85 x}{1.90} +y \leq \frac{11.70 - 1.30 x}{1.95} +y \leq \frac{11.70 - 1.95 x}{1.30} +y \leq \frac{1140 - 19 x}{10} +y \leq \frac{12.60 - 1.05 x}{1.40} +y \leq \frac{12.60 - 1.40 x}{1.05} +y \leq \frac{120 - 15 x}{6} +y \leq \frac{120 - 20 x}{10} +y \leq \frac{120 - 20 x}{5} +y \leq \frac{13 \left(32 - x\right)}{16} +y \leq \frac{13 \left(45 - x\right)}{15} +y \leq \frac{13 \left(48 - x\right)}{16} +y \leq \frac{13 \left(60 - x\right)}{15} +y \leq \frac{13 \left(64 - x\right)}{16} +y \leq \frac{13.20 - 1.10 x}{1.65} +y \leq \frac{13.20 - 1.65 x}{1.10} +y \leq \frac{13.20 - 1.65 x}{2.20} +y \leq \frac{13.20 - 2.20 x}{1.65} +y \leq \frac{13.50 - 1.35 x}{2.25} +y \leq \frac{13.50 - 1.50 x}{2.25} +y \leq \frac{13.50 - 2.25 x}{1.35} +y \leq \frac{13.50 - 2.25 x}{1.50} +y \leq \frac{130 \left(32 - x\right)}{160} +y \leq \frac{130 \left(45 - x\right)}{150} +y \leq \frac{130 \left(48 - x\right)}{160} +y \leq \frac{130 \left(60 - x\right)}{150} +y \leq \frac{130 \left(64 - x\right)}{160} +y \leq \frac{14 \left(68 - x\right)}{17} +y \leq \frac{14.00 - 1.40 x}{1.75} +y \leq \frac{14.00 - 1.75 x}{1.40} +y \leq \frac{14.70 - 1.05 x}{2.45} +y \leq \frac{14.70 - 2.45 x}{1.05} +y \leq \frac{140 \left(40 - x\right)}{160} +y \leq \frac{140 \left(51 - x\right)}{170} +y \leq \frac{140 \left(68 - x\right)}{170} +y \leq \frac{15 \left(51 - x\right)}{17} +y \leq \frac{15 \left(68 - x\right)}{17} +y \leq \frac{15 \left(85 - x\right)}{17} +y \leq \frac{150 - 15 x}{6} +y \leq \frac{150 \left(18 - x\right)}{180} +y \leq \frac{150 \left(24 - x\right)}{180} +y \leq \frac{150 \left(30 - x\right)}{180} +y \leq \frac{150 \left(51 - x\right)}{170} +y \leq \frac{150 \left(68 - x\right)}{170} +y \leq \frac{150 \left(85 - x\right)}{170} +y \leq \frac{160 - 20 x}{8} +y \leq \frac{180 - 15 x}{10} +y \leq \frac{180 - 15 x}{6} +y \leq \frac{180 - 15 x}{9} +y \leq \frac{192 - 16 x}{6} +y \leq \frac{1}{2} +y \leq \frac{1}{4} +y \leq \frac{20 - 2 x}{2} +y \leq \frac{200 - 20 x}{8} +y \leq \frac{22 - 2 x}{2} +y \leq \frac{225 - 15 x}{9} +y \leq \frac{24 - 2 x}{2} +y \leq \frac{240 - 16 x}{6} +y \leq \frac{26 - 2 x}{2} +y \leq \frac{270 - 15 x}{9} +y \leq \frac{27}{4} +y \leq \frac{288 - 18 x}{8} +y \leq \frac{300 - 20 x}{6} +y \leq \frac{320 - 16 x}{10} +y \leq \frac{320 - 16 x}{5} +y \leq \frac{360 - 18 x}{5} +y \leq \frac{360 - 20 x}{6} +y \leq \frac{380 - 19 x}{5} +y \leq \frac{400 - 16 x}{10} +y \leq \frac{400 - 16 x}{5} +y \leq \frac{408 - 17 x}{6} +y \leq \frac{420 - 15 x}{7} +y \leq \frac{425 - 17 x}{5} +y \leq \frac{450 - 18 x}{5} +y \leq \frac{456 - 19 x}{6} +y \leq \frac{476 - 17 x}{7} +y \leq \frac{480 - 15 x}{8} +y \leq \frac{49}{3} +y \leq \frac{49}{48} +y \leq \frac{49}{4} +y \leq \frac{5 \left(18 - x\right)}{6} +y \leq \frac{5 \left(24 - x\right)}{6} +y \leq \frac{5 \left(30 - x\right)}{6} +y \leq \frac{504 - 18 x}{7} +y \leq \frac{510 - 17 x}{6} +y \leq \frac{525 - 15 x}{7} +y \leq \frac{532 - 19 x}{7} +y \leq \frac{540 - 18 x}{10} +y \leq \frac{570 - 19 x}{5} +y \leq \frac{570 - 19 x}{6} +y \leq \frac{6.60 - 1.65 x}{1.10} +y \leq \frac{600 - 15 x}{8} +y \leq \frac{608 - 19 x}{8} +y \leq \frac{612 - 17 x}{6} +y \leq \frac{665 - 19 x}{7} +y \leq \frac{672 - 16 x}{7} +y \leq \frac{680 - 17 x}{10} +y \leq \frac{680 - 17 x}{8} +y \leq \frac{684 - 19 x}{6} +y \leq \frac{684 - 19 x}{9} +y \leq \frac{7 \left(40 - x\right)}{8} +y \leq \frac{7.80 - 1.95 x}{1.30} +y \leq \frac{700 - 20 x}{7} +y \leq \frac{714 - 17 x}{7} +y \leq \frac{720 - 16 x}{9} +y \leq \frac{720 - 20 x}{9} +y \leq \frac{756 - 18 x}{7} +y \leq \frac{798 - 19 x}{7} +y \leq \frac{8.40 - 1.05 x}{1.40} +y \leq \frac{8.40 - 1.40 x}{1.05} +y \leq \frac{816 - 17 x}{8} +y \leq \frac{840 - 20 x}{7} +y \leq \frac{850 - 17 x}{10} +y \leq \frac{855 - 19 x}{9} +y \leq \frac{864 - 16 x}{9} +y \leq \frac{9.00 - 2.25 x}{1.50} +y \leq \frac{9.90 - 1.10 x}{1.65} +y \leq \frac{9.90 - 1.65 x}{1.10} +y \leq \frac{900 - 20 x}{9} +y \leq \frac{912 - 19 x}{8} +y \leq \frac{918 - 17 x}{9} +y \leq \frac{950 - 19 x}{10} +y \leq \frac{9}{4} +y \leq \frac{\log_{3} 50}{4} +y \leq x + 12 +y \leq x + 3 +y \leq x + 8 +y \leq x - 16 +y \leq x - 20 +y \leq x - 35 +y \leq x - 38 +y \leq x - 4 +y \leq x - 43 +y \leq x - 44 +y \leq x - 45 +y \leq x - 47 +y \leq x - 48 +y \leq x - 49 +y \leq x - 50 +y \leq x - 51 +y \leq x - 53 +y \leq x - 55 +y \leq x - 56 +y \leq x - 58 +y \leq x - 60 +y \leq x - 63 +y \leq x - 65 +y \leq x - 67 +y \leq x - 9 +y \times \frac{y^{2}}{19} + 19 \times \frac{y^{2}}{19} +y''<0 +y''>0 +y'>0 +y+1-1<2-1 +y+1.98\le9.79 +y+1.9x\le114 +y+15 +y+19 +y+1<2 +y+1<9 +y+1\le x\le7 +y+2 +y+2-2<3-2 +y+28 +y+2<5 +y+2<6 +y+2<7 +y+2x\ge16 +y+3 +y+3-3<8-3 +y+32 +y+37 +y+3<5 +y+3<8 +y+3<9 +y+3x<3 +y+4 +y+41 +y+42 +y+45 +y+4<6 +y+4x +y+5 +y+5x +y+67 +y+76 +y+8 +y+\frac{130x}{150}\le\frac{5850}{150} +y+\frac{13x}{15}\le39 +y+\frac{20x}{8}\le\frac{200}{8} +y+\left|x+3\right|\le5 +y+a +y+x +y+x+2 +y+x+3 +y+x+6 +y+x<11 +y+x\le 33,140x+170y\le 4760 +y+x\le10 +y+x\le11 +y+x\le12 +y+x\le9 +y+y^2 +y+y^{2} +y+z\le22 +y-1 +y-11 +y-13 +y-19 +y-1\le0 +y-23.95\le41 +y-2\div8<7\div8 +y-3 +y-3+y-9 +y-3100 +y-4 +y-4+y-2 +y-52 +y-8\le-\frac{1.40x}{1.75} +y-9 +y-\frac{6}{2}x+6<0 +y-\frac{6}{2}x<-6 +y-x\ge-35 +y1+y^2 +y1.65\le-1.1x+13.2 +y10+x17\le850 +y14 +y16 +y16-10 +y160\le10400-x130 +y2-3 +y3>102-2x +y3>120-x2 +y3>90-2x +y3x +y4 +y5 +y6>3x +y7 +y7\le420-15x +y8 +y8\times y8\times y8\times y8 +y9 +y<-0.875x+35 +y<-1 +y<-10 +y<-1\left(x+2\right)\left(x-2\right) +y<-1\left(x-1\right)\left(x+1\right) +y<-1\left(x-4\right)\left(x+4\right) +y<-1x+x +y<-2 +y<-2+2x +y<-2,y>-6 +y<-2,y>1 +y<-2,y>2 +y<-2\left(x\right)-6 +y<-2m-6 +y<-2x +y<-2x'+1 +y<-2x+-4 +y<-2x+0 +y<-2x+1 +y<-2x+2 +y<-2x+3 +y<-2x+4 +y<-2x+5 +y<-2x+6 +y<-2x+7 +y<-2x+8 +y<-2x-1 +y<-2x-14 +y<-2x-2 +y<-2x-24 +y<-2x-3 +y<-2x-4 +y<-2x-5 +y<-2x-6 +y<-2x-7 +y<-3 +y<-3+3x +y<-3+\frac{2}{1}x +y<-3+\frac{3}{1}x +y<-3,y>3 +y<-3-3x +y<-3\times3^2+18\times3+\left(-15\right) +y<-3x +y<-3x+-2 +y<-3x+-4 +y<-3x+-6 +y<-3x+-9 +y<-3x+1 +y<-3x+10 +y<-3x+18 +y<-3x+2 +y<-3x+3 +y<-3x+4 +y<-3x+5 +y<-3x+6 +y<-3x+9 +y<-3x-1 +y<-3x-11 +y<-3x-18 +y<-3x-2 +y<-3x-24 +y<-3x-3 +y<-3x-4 +y<-3x-5 +y<-3x-6 +y<-3x-7 +y<-3x-8 +y<-3x-9 +y<-4 +y<-4+2x +y<-4,y>-7 +y<-4-2x +y<-4x+1 +y<-4x+2 +y<-4x+3 +y<-4x+4 +y<-4x+5 +y<-4x-1 +y<-4x-10 +y<-4x-2 +y<-4x-3 +y<-4x-4 +y<-4x-5 +y<-5 +y<-5x +y<-5x+-4 +y<-5x+2 +y<-5x+3 +y<-5x+4 +y<-5x+5 +y<-5x-0 +y<-5x-2 +y<-5x-3 +y<-5x-4 +y<-5x-5 +y<-6 +y<-6+2x +y<-6+3x +y<-6+\frac{6}{3}x +y<-6-3x +y<-7 +y<-8 +y<-9 +y<-9+3x +y<-9+\frac{9}{3}x +y<-9-3x +y<-\frac{130}{160}x+39 +y<-\frac{13}{15}x+52 +y<-\frac{13}{15}x+65 +y<-\frac{13}{16}x+39 +y<-\frac{140x}{160}+35 +y<-\frac{140}{160}x+21 +y<-\frac{150}{170}x+45 +y<-\frac{150}{180}x+25 +y<-\frac{15}{17}x+60 +y<-\frac{15}{17}x+75 +y<-\frac{16}{5}x+80 +y<-\frac{16}{9}x+96 +y<-\frac{17}{10}x+85 +y<-\frac{17}{9}x+102 +y<-\frac{19}{9}x+95 +y<-\frac{20}{8}x+20 +y<-\frac{2}{1}x+2 +y<-\frac{2}{1}x+4 +y<-\frac{2}{1}x-2 +y<-\frac{3}{1}x+3 +y<-\frac{3}{1}x+6 +y<-\frac{3}{1}x+9 +y<-\frac{3}{1}x-3 +y<-\frac{3}{1}x-6 +y<-\frac{3}{1}x-9 +y<-\frac{4}{2}x+4 +y<-\frac{4}{5}x+8 +y<-\frac{6x}{3}+6 +y<-\frac{6}{2}x+6 +y<-\frac{6}{2}x-6 +y<-\frac{6}{3}x+6 +y<-\frac{6}{3}x-6 +y<-\frac{9}{3}x+9 +y<-\frac{9}{3}x-9 +y<-\frac{9}{5}x+54 +y<-\infty +y<-\left(3+x\right)\left(x-3\right) +y<-\left(x+1\right)\left(x-1\right) +y<-\left(x+1\right)\left(x-1\right),x^2+y^2<49 +y<-\left(x+1\right)\left(x-1\right),x^2+y^2<49,y>-2 +y<-\left(x+2\right)\left(x-2\right) +y<-\left(x+3\right)\left(x-3\right) +y<-\left(x+4\right)\left(x-4\right) +y<-\left(x-1\right)\left(x+1\right) +y<-\left(x-2\right)\left(x+2\right) +y<-\left(x-3\right)\left(x+3\right) +y<-\left(x-4\right)\left(x+4\right) +y<-\left|x-5\right| +y<-\left|x-5\right|+3 +y<-x+6 +y<-x+9 +y<-x-10 +y<-x-13 +y<-x-14 +y<-x-6 +y<-x-8 +y<-x^2+1 +y<-x^2+1,x^2+y^2<49,y>-2 +y<-x^2+16 +y<-x^2+2,x^2+y^2<49,y>-3 +y<-x^2+5,x^2+y^2<64,y>-3 +y<-x^2+9 +y<0 +y<0,x>5 +y<0,y>3 +y<0-2 +y<0.25 +y<0<-13 +y<0x+2 +y<0x-3 +y<0x-4 +y<1 +y<1+\frac{2}{3} +y<1-x^2 +y<1-x^2,x^2+y^2<49,y>-2 +y<1.125 +y<1.1\overline{6} +y<1.2 +y<1.25 +y<1.33\overline{3} +y<1.3\overline{3} +y<1.5 +y<1.6 +y<1.75 +y<1.8 +y<1.80 +y<1.\overline{333} +y<1.\overline{33} +y<1.\overline{3} +y<1.\overline{6} +y<10 +y<10-\frac{1.75x}{1.40} +y<10-\frac{1.75}{1.40}x +y<10-x +y<11 +y<13-x +y<1863 +y<1\frac{1}{2} +y<1\frac{1}{3} +y<1\frac{1}{4} +y<1\frac{1}{5} +y<1\frac{1}{7} +y<1\frac{1}{8} +y<1\frac{2}{3} +y<1\frac{2}{7} +y<1\frac{3}{4} +y<1\frac{3}{5} +y<1\frac{4}{5} +y<1x+0 +y<1x-1 +y<2 +y<2+2x +y<2+x +y<2,y>7 +y<2-2x +y<2.25 +y<2.5 +y<2.67 +y<2.6\overline{6} +y<2.\overline{6} +y<20-\frac{20}{8}x +y<25-\frac{15x}{6} +y<2\frac{1}{2} +y<2\frac{1}{4} +y<2\frac{2}{3} +y<2\left(x\right)-4 +y<2x +y<2x+-2 +y<2x+-3 +y<2x+-4 +y<2x+-6 +y<2x+0 +y<2x+1 +y<2x+2 +y<2x+3 +y<2x+4 +y<2x+5 +y<2x+6 +y<2x+9 +y<2x+\frac{1}{2} +y<2x-1 +y<2x-13 +y<2x-16 +y<2x-2 +y<2x-4 +y<2x-5 +y<2x-6 +y<2x-8 +y<3 +y<3+3x +y<3,y<13 +y<3,y<14 +y<3,y>-1 +y<3-3x +y<3.5 +y<3\div2 +y<3\frac{1}{2} +y<3x +y<3x+-3 +y<3x+-4 +y<3x+-6 +y<3x+-9 +y<3x+0 +y<3x+10 +y<3x+15 +y<3x+2 +y<3x+3 +y<3x+4 +y<3x+6 +y<3x+9 +y<3x-1 +y<3x-14 +y<3x-3 +y<3x-4 +y<3x-5 +y<3x-6 +y<3x-9 +y<3x0 +y<4 +y<4+2x +y<4,y>-4 +y<4,y>3.5 +y<4-2x +y<4.5 +y<40 +y<48-\frac{8x}{3} +y<4800 +y<4\div3 +y<4\frac{1}{2} +y<4x +y<4x+17 +y<4x+4 +y<4x-15 +y<4x-5 +y<4x-9 +y<5 +y<5,2 +y<5-2x +y<52-\frac{130}{160}x +y<5\div3 +y<5\div4 +y<5h+72 +y<5x +y<5x+72 +y<6 +y<6+2x +y<6+3x +y<6,y>-4 +y<6-0.\overline{6}x +y<6-2+2-2 +y<6-2x +y<6-3x +y<6-4 +y<6-\frac{6}{2}x +y<6.25 +y<60 +y<64-\frac{16}{7}x +y<6800 +y<7 +y<7,y>3 +y<76-\frac{19}{5}x +y<8 +y<8-0.8x +y<8-\frac{1.40x}{1.05} +y<834 +y<85-\frac{17}{7}x +y<9 +y<9+-3x +y<9-3x +y<95-\frac{19x}{10} +y<95-\frac{19}{9}x +y<95-\left(\frac{19}{9}\right)x +y<9\div8 +y<=3x+4 +y<\frac{-1.65x+9.90}{1.10} +y<\frac{-13}{15}x+65 +y<\frac{-16}{7}x+96 +y<\frac{-19}{6}x+114 +y<\frac{-20}{6}x+40 +y<\frac{-3}{1}x +y<\frac{-3}{1}x+3 +y<\frac{-3}{1}x+9 +y<\frac{-4}{2}x+4 +y<\frac{-6x}{3}+6 +y<\frac{-6}{2}x+6 +y<\frac{13.20-1.10x}{1.65} +y<\frac{1}{2}x+2 +y<\frac{1}{4} +y<\frac{1}{ferd} +y<\frac{22.5}{5} +y<\frac{25}{4} +y<\frac{2}{-1}x-2 +y<\frac{2}{-1}x-4 +y<\frac{2}{1}x+2 +y<\frac{2}{1}x+4 +y<\frac{2}{1}x+6 +y<\frac{2}{1}x-2 +y<\frac{2}{1}x-2b +y<\frac{2}{1}x-4 +y<\frac{2}{1}x-6 +y<\frac{2}{3}+1 +y<\frac{2}{3}x+1 +y<\frac{35}{2}-\frac{25}{16}x,y\le10-x +y<\frac{3}{-1}x-3 +y<\frac{3}{-1}x-9 +y<\frac{3}{1}x+-3 +y<\frac{3}{1}x+-9 +y<\frac{3}{1}x+3 +y<\frac{3}{1}x+9 +y<\frac{3}{1}x-3 +y<\frac{3}{1}x-9 +y<\frac{3}{2} +y<\frac{40}{15} +y<\frac{4}{-2}x-4 +y<\frac{4}{2}x+-4 +y<\frac{4}{2}x+4 +y<\frac{4}{2}x-4 +y<\frac{4}{3} +y<\frac{5}{2} +y<\frac{5}{3} +y<\frac{5}{4} +y<\frac{6}{-2}x+6 +y<\frac{6}{-2}x-6 +y<\frac{6}{-3}x-6 +y<\frac{6}{2}x+6 +y<\frac{6}{2}x-6 +y<\frac{6}{3}x+6 +y<\frac{6}{3}x-6 +y<\frac{6}{5} +y<\frac{7}{2} +y<\frac{7}{3} +y<\frac{7}{4} +y<\frac{7}{5} +y<\frac{7}{6} +y<\frac{8}{3} +y<\frac{8}{5} +y<\frac{8}{7} +y<\frac{9}{-3}x+9 +y<\frac{9}{-3}x-9 +y<\frac{9}{2} +y<\frac{9}{3}x+9 +y<\frac{9}{3}x-9 +y<\frac{9}{4} +y<\frac{9}{5} +y<\frac{9}{7} +y<\frac{9}{8} +y<\frac{\log_350}{4} +y<\left(-5\right) +y<\left(-\infty,-1\right),y>\left(1,\infty\right) +y<\left(4,8\right) +yx^2+y^2 +yx^2+y^2 +y-0 +y>-1 +y>-1+2x +y>-1+3x +y>-1,y<3 +y>-12,y<9 +y>-16 +y>-2 +y>-2+5x +y>-2+\frac{2x}{3} +y>-2+\frac{2x}{5} +y>-2+\frac{2}{3}x +y>-2,1 +y>-2,3 +y>-2-3x +y>-2X-4 +y>-2x +y>-2x+-1 +y>-2x+-3 +y>-2x+-4 +y>-2x+-5 +y>-2x+0 +y>-2x+1 +y>-2x+2 +y>-2x+3 +y>-2x+4 +y>-2x+5 +y>-2x+6 +y>-2x+8 +y>-2x+9 +y>-2x-1 +y>-2x-12 +y>-2x-2 +y>-2x-24 +y>-2x-3 +y>-2x-4 +y>-2x-5 +y>-2x-6 +y>-3 +y>-3+2x +y>-3+3x +y>-3+5x +y>-3+\frac{3x}{2} +y>-3+\frac{3}{1}x +y>-3+\frac{3}{2}x +y>-3+\frac{3}{5}x +y>-3-2x +y>-3-3x +y>-3x +y>-3x+-3 +y>-3x+-4 +y>-3x+-5 +y>-3x+0 +y>-3x+1 +y>-3x+2 +y>-3x+3 +y>-3x+4 +y>-3x+5 +y>-3x+6 +y>-3x+9 +y>-3x-1 +y>-3x-10 +y>-3x-11 +y>-3x-2 +y>-3x-3 +y>-3x-4 +y>-3x-5 +y>-3x-6 +y>-3x-9 +y>-3x^2+18x+\left(-15\right) +y>-4 +y>-4+0.8x +y>-4+1\frac{1}{3}x +y>-4+3x +y>-4+\frac{4x}{3} +y>-4+\frac{4}{3}x +y>-4,y<6 +y>-4-2x +y>-4-3x +y>-4-\frac{4x}{-3} +y>-4-\frac{4}{-3}x +y>-49 +y>-4x +y>-4x+5 +y>-4x+6 +y>-4x-5 +y>-4x-6 +y>-4x-8 +y>-5 +y>-5+2.5x +y>-5+2x +y>-5+3x +y>-5+\frac{5}{2}x +y>-5+\frac{5}{4}x +y>-5-2x +y>-5-3x +y>-5-\frac{5}{-2}x +y>-5x +y>-6 +y>-8,4 +y>-9 +y>-\frac{1}{e} +y>-\frac{2\left(x-45\right)}{3} +y>-\frac{2x}{3}+28 +y>-\frac{2x}{3}+30 +y>-\frac{2x}{3}+32 +y>-\frac{2x}{3}+36 +y>-\frac{2x}{3}+38 +y>-\frac{2x}{3}+40 +y>-\frac{2}{1}x+1 +y>-\frac{2}{1}x+4 +y>-\frac{2}{1}x-1 +y>-\frac{2}{1}x-2 +y>-\frac{2}{1}x-3 +y>-\frac{2}{1}x-4 +y>-\frac{2}{3}X+32 +y>-\frac{2}{3}x+28 +y>-\frac{2}{3}x+30 +y>-\frac{2}{3}x+32 +y>-\frac{2}{3}x+34 +y>-\frac{2}{3}x+36 +y>-\frac{2}{3}x+38 +y>-\frac{2}{3}x+40 +y>-\frac{2}{3}x+\frac{108}{3} +y>-\frac{2}{3}x+\frac{120}{3} +y>-\frac{2}{3}x+\frac{96}{3} +y>-\frac{2}{3}x1+34 +y>-\frac{3}{1}x+1 +y>-\frac{3}{1}x+2 +y>-\frac{3}{1}x+3 +y>-\frac{3}{1}x-2 +y>-\frac{3}{1}x-5 +y>-\frac{6}{3}x-6 +y>-\frac{7}{3}x+35 +y>-\frac{7}{8}+\frac{\sqrt{17}}{8} +y>-\infty +y>-\infty,y<\infty +y>-x+1 +y>-x+5 +y>-x+6 +y>-x-11 +y>-x-17 +y>-x-2 +y>-x-4 +y>-x-5 +y>-x-7 +y>0 +y>0,yER +y>1 +y>1,y<-1 +y>1-2x +y>10 +y>18 +y>1\left(x-5\right)\left(x+5\right) +y>1x+3 +y>2 +y>2+2x +y>2+3x +y>2,y<-1 +y>2-2x +y>2-\frac{2}{1}x +y>2000 +y>2400 +y>25,y<-13 +y>28-\frac{2x}{3} +y>28-\frac{2}{3}x +y>2x +y>2x+-1 +y>2x+-3 +y>2x+-4 +y>2x+0 +y>2x+1 +y>2x+10 +y>2x+12 +y>2x+2 +y>2x+3 +y>2x+4 +y>2x+5 +y>2x+6 +y>2x+7 +y>2x-0 +y>2x-1 +y>2x-2 +y>2x-3 +y>2x-4 +y>2x-5 +y>2x-6 +y>2x-7 +y>3 +y>3+2x +y>3+3x +y>3,100>x^2+y^2,y<-x^2+5 +y>3,y<-23 +y>3-3x +y>30 +y>30-\frac{2x}{3} +y>30-\frac{2}{3}x +y>30-\left(\frac{2}{3}\right)x +y>32-\frac{2x}{3} +y>32-\frac{2}{3}x +y>33 +y>34-\frac{2x}{3} +y>34-\frac{2}{3}x +y>34-\left(\frac{2}{3}\right)x +y>36+\frac{-2x}{3} +y>36-\frac{2x}{3} +y>36-\frac{2}{3}x +y>38-\frac{2x}{3} +y>38-\frac{2}{3}x +y>38-\left(\frac{2}{3}\right)x +y>3x +y>3x+-4 +y>3x+-6 +y>3x+0 +y>3x+1 +y>3x+2 +y>3x+3 +y>3x+4 +y>3x+5 +y>3x+6 +y>3x+9 +y>3x-1 +y>3x-2 +y>3x-27 +y>3x-3 +y>3x-4 +y>3x-5 +y>3x-6 +y>3x-9 +y>4 +y>4+2x +y>4+3x +y>4+4x +y>4,y<-4 +y>4,y<8 +y>4-2x +y>4-3x +y>40 +y>40-\frac{2x}{3} +y>40-\frac{2}{3}x +y>4800 +y>4x +y>4x+-1 +y>4x+-3 +y>4x+1 +y>4x+2 +y>4x+3 +y>4x+4 +y>4x+5 +y>4x+6 +y>4x-1 +y>4x-11 +y>4x-12 +y>4x-13 +y>4x-16 +y>4x-2 +y>4x-21 +y>4x-3 +y>4x-4 +y>4x-5 +y>5 +y>5+3x +y>5+\frac{3}{1}x +y>5,y<-3 +y>5,y<2 +y>5>7 +y>5\left(4^x\right) +y>5x +y>5x+-2 +y>5x+-4 +y>5x+0 +y>5x+1 +y>5x+2 +y>5x+3 +y>5x+4 +y>5x+5 +y>5x-1 +y>5x-2 +y>5x-3 +y>5x-4 +y>5x-5 +y>6 +y>6,x<-6,x>0 +y>60 +y>7 +y>8 +y>9 +y>=-\frac{3}{1}x+3 +y>=6 +y>U+211D +y>\frac{+3}{4}x-3 +y>\frac{-12+4x}{3} +y>\frac{-2x+114}{3} +y>\frac{-2x+120}{3} +y>\frac{-2x+84}{3} +y>\frac{-2x}{3}+30 +y>\frac{-2x}{3}+34 +y>\frac{-2x}{3}+36 +y>\frac{-2x}{3}+40 +y>\frac{-2}{1}x+1 +y>\frac{-2}{3}x+28 +y>\frac{-2}{3}x+30 +y>\frac{-2}{3}x+32 +y>\frac{-2}{3}x+34 +y>\frac{-2}{3}x+36 +y>\frac{-2}{3}x+38 +y>\frac{-2}{3}x+40 +y>\frac{-2}{3}x+\frac{114}{3} +y>\frac{-2}{3}x+\frac{120}{3} +y>\frac{-3}{1}x+1 +y>\frac{-4x}{-3}-4 +y>\frac{-6+2x}{3} +y>\frac{10-5x}{-2} +y>\frac{102-2x}{3} +y>\frac{102}{3}-\frac{2x}{3} +y>\frac{108-2x}{3} +y>\frac{108}{3}-\frac{2}{3}x +y>\frac{10}{-2}+2.5x +y>\frac{10}{-2}-\frac{5x}{-2} +y>\frac{114-2x}{3} +y>\frac{114}{3}-\frac{2x}{3} +y>\frac{114}{3}-\frac{2}{3}x +y>\frac{12-4x}{-3} +y>\frac{120-2x}{3} +y>\frac{12}{-3}-\frac{4x}{-3} +y>\frac{12}{3} +y>\frac{15-3x}{-5} +y>\frac{15}{5} +y>\frac{18}{3} +y>\frac{18}{9} +y>\frac{20-5x}{-4} +y>\frac{24}{4} +y>\frac{24}{6} +y>\frac{24}{8} +y>\frac{25}{5} +y>\frac{27}{3} +y>\frac{27}{9} +y>\frac{28}{4} +y>\frac{2\left(51-x\right)}{3} +y>\frac{2\left(60-x\right)}{3} +y>\frac{2x}{3}-2 +y>\frac{2x}{5}-2 +y>\frac{2}{1}x-4 +y>\frac{2}{3}x+\frac{6}{-3} +y>\frac{2}{3}x-2 +y>\frac{2}{3}x-\frac{6}{3} +y>\frac{2}{5}x-2 +y>\frac{36}{4} +y>\frac{36}{6} +y>\frac{3x}{2}-3 +y>\frac{3}{1}x +y>\frac{3}{1}x+0 +y>\frac{3}{1}x+1 +y>\frac{3}{1}x+2 +y>\frac{3}{1}x-1 +y>\frac{3}{2}x-3 +y>\frac{3}{4}x-3 +y>\frac{3}{5}x-3 +y>\frac{40}{5} +y>\frac{42}{6} +y>\frac{42}{7} +y>\frac{45}{9} +y>\frac{48}{6} +y>\frac{4x}{3}-4 +y>\frac{4}{2} +y>\frac{4}{2}x+4 +y>\frac{4}{3}x+-4 +y>\frac{4}{3}x-4 +y>\frac{4}{5}x-4 +y>\frac{4}{x} +y>\frac{56}{8} +y>\frac{5}{2}x-5 +y>\frac{5}{3},y<\frac{37}{6} +y>\frac{5}{4}x-5 +y>\frac{6-2x}{-3} +y>\frac{6-3x}{-2} +y>\frac{63}{9} +y>\frac{64}{8} +y>\frac{6}{1} +y>\frac{6}{2} +y>\frac{6}{2}x+6 +y>\frac{6}{3}x-6 +y>\frac{72}{9} +y>\frac{84-2x}{3} +y>\frac{84}{3}-\frac{2x}{3} +y>\frac{90-2x}{3} +y>\frac{96-2x}{3} +y>\frac{9}{3} +y>\frac{9}{4} +y>\frac{\left(102-2x\right)}{3} +y>\frac{\left(114-2x\right)}{3} +y>\frac{\left(2\left(51-x\right)\right)}{3} +y>\frac{\left(84-2x\right)}{3} +y>\infty,y<-\infty +y>\infty,y>2 +y>\left(-\frac{2}{3}\right)x+38 +y>\left(1+x\right)\left(x-1\right) +y>\left(2+x\right)\left(x-2\right) +y>\left(34-\frac{2}{3}x\right) +y>\left(\frac{-2}{1}\right)x+1 +y>\left(\frac{2}{3}\right)x-2 +y>\left(x+1\right)\left(x-1\right) +y>\left(x+2\right)\left(x-2\right) +y>\left(x+3\right)\left(x-3\right) +y>\left(x+4\right)\left(x-4\right) +y>\left(x+5\right)\left(x-5\right) +y>\left(x-1\right)\left(x+1\right) +y>\left(x-2\right)\left(x+2\right) +y>\left(x-2\right)\left(x-3\right) +y>\left(x-3\right)\left(x+3\right) +y>\left(x-4\right)\left(x+4\right) +y>\left(x-5\right)\left(x+5\right) +y>\ln x+2 +y>a\left(0-2\right)\left(2+2\right) +y>a\left(x-2\right)\left(x+2\right) +y>a\left(x-3\right)\left(x+3\right) +y>a\left(x-5\right)\left(x+5\right) +y>o +y>ox-4 +y>x +y>x+-4 +y>x+1 +y>x+14 +y>x-1 +y>x-2 +y>x-41 +y>x-43 +y>x-6 +y>x-7 +y>x-8 +y>x3-9 +y>x^2+0x-1 +y>x^2-1 +y>x^2-12x+32 +y>x^2-16 +y>x^2-25 +y>x^2-4 +yXa +y\div2 +y\div4 +y\div5 +y\frac{1}{2} +y\ge -1 +y\ge -2 +y\ge -2x+-2 +y\ge -2x+2 +y\ge -2x+4 +y\ge -2x+6 +y\ge -2x-6 +y\ge -3 +y\ge -3x+3 +y\ge -3x+6 +y\ge -3x-6 +y\ge -3x-9 +y\ge -4 +y\ge -5 +y\ge -\frac{5}{4}x+10 +y\ge -y +y\ge 0 +y\ge 1 +y\ge 2 +y\ge 28 +y\ge 29 +y\ge 29,y\le 40 +y\ge 2x+2 +y\ge 2x+4 +y\ge 2x+6 +y\ge 2x-4 +y\ge 2x-6 +y\ge 3 +y\ge 30,y\le 40 +y\ge 31,y\le 40 +y\ge 32 +y\ge 32,y\le 40 +y\ge 33 +y\ge 33,y\le 40 +y\ge 34 +y\ge 34,y\le 40 +y\ge 35 +y\ge 35,y\le 50 +y\ge 35-\frac{5}{3}x +y\ge 36 +y\ge 36,y\le 40 +y\ge 36,y\le 50 +y\ge 37,y\le 50 +y\ge 38,y\le 50 +y\ge 39 +y\ge 39,y\le 50 +y\ge 3x+2 +y\ge 3x+3 +y\ge 3x+6 +y\ge 3x-3 +y\ge 3x-9 +y\ge 4 +y\ge 40 +y\ge 40,y\le 50 +y\ge 41,y\le 50 +y\ge 42 +y\ge 42,y\le 50 +y\ge 44 +y\ge 45 +y\ge 45,y\le 50 +y\ge 5x-4 +y\ge 8 +y\ge \frac{-2x}{3}+40 +y\ge \frac{-3}{1}x+3 +y\ge \frac{4}{2}x+4 +y\ge \frac{60-6x}{5} +y\ge \frac{60-6x}{5},x+y\le 23 +y\ge \frac{9}{3}x-9 +y\ge vgfbcbvcfxvcfvghyvvbghvascxzvwe +y\ge x +y\ge x+1 +y\ge x+10 +y\ge x+11 +y\ge x+14 +y\ge x+5 +y\ge x+6 +y\ge x+7 +y\ge x+8 +y\ge x-1 +y\ge x-11 +y\ge x-13 +y\ge x-2 +y\ge x-3 +y\ge x-39 +y\ge x-4 +y\ge x-41 +y\ge x-43 +y\ge x-47 +y\ge x-53 +y\ge x-56 +y\ge x-58 +y\ge x-6 +y\ge x-65 +y\ge x-7 +y\ge x-8 +y\ge x-9 +y\ge x1 +y\ge x3-9 +y\ge+3 +y\ge-1 +y\ge-1.4x+42 +y\ge-1.5x+18 +y\ge-1.5x+21 +y\ge-10 +y\ge-12 +y\ge-15 +y\ge-1\frac{9}{11}x+20 +y\ge-1\frac{9}{11}x+20,x+y\le23 +y\ge-1\frac{9}{11}x+20,y\le23-x +y\ge-1x +y\ge-2 +y\ge-2+2x +y\ge-2+5x +y\ge-2+\frac{2}{1}x +y\ge-2-2x +y\ge-2.5x+35 +y\ge-21 +y\ge-2\left(x\right)+6 +y\ge-2x +y\ge-2x+-4 +y\ge-2x+-6 +y\ge-2x+1 +y\ge-2x+1,y\le-2x+4 +y\ge-2x+1,y\le-2x+4,x\ge0,y\ge0 +y\ge-2x+1,y\le-2x+4,y\ge0,x\ge0 +y\ge-2x+1,y\le-2x+5,y\ge0,x\ge0 +y\ge-2x+10 +y\ge-2x+12 +y\ge-2x+14 +y\ge-2x+16 +y\ge-2x+18 +y\ge-2x+2 +y\ge-2x+2,y\le-2x+5 +y\ge-2x+2,y\le-2x+5,x\ge0,y\ge0 +y\ge-2x+2,y\le-2x+5,y\ge0,x\ge0 +y\ge-2x+4 +y\ge-2x+6 +y\ge-2x+8 +y\ge-2x+9 +y\ge-2x-10 +y\ge-2x-11 +y\ge-2x-12 +y\ge-2x-16 +y\ge-2x-18 +y\ge-2x-2 +y\ge-2x-21 +y\ge-2x-24 +y\ge-2x-3 +y\ge-2x-4 +y\ge-2x-5 +y\ge-2x-6 +y\ge-2x-9 +y\ge-3 +y\ge-3+3x +y\ge-30-37+x +y\ge-35 +y\ge-35+x +y\ge-3x+-3 +y\ge-3x+-6 +y\ge-3x+-9 +y\ge-3x+0 +y\ge-3x+1 +y\ge-3x+10 +y\ge-3x+16 +y\ge-3x+18 +y\ge-3x+2 +y\ge-3x+20 +y\ge-3x+21 +y\ge-3x+24 +y\ge-3x+3 +y\ge-3x+4 +y\ge-3x+5 +y\ge-3x+6 +y\ge-3x+8 +y\ge-3x+9 +y\ge-3x-10 +y\ge-3x-11 +y\ge-3x-2 +y\ge-3x-3 +y\ge-3x-4 +y\ge-3x-5 +y\ge-3x-6 +y\ge-3x-7 +y\ge-3x-9 +y\ge-4 +y\ge-4+-2x +y\ge-4+5 +y\ge-4+\frac{4}{-2}x +y\ge-4-2x +y\ge-43+x +y\ge-47+x +y\ge-4\sqrt{x} +y\ge-4x +y\ge-4x+0 +y\ge-4x+1 +y\ge-4x+10 +y\ge-4x+2 +y\ge-4x+4 +y\ge-4x+5 +y\ge-4x+6 +y\ge-4x+8 +y\ge-4x+9 +y\ge-4x-10 +y\ge-4x-3 +y\ge-4x-5 +y\ge-4x-6 +y\ge-4x-7 +y\ge-4x-8 +y\ge-5 +y\ge-5-2x +y\ge-5r +y\ge-5x +y\ge-6 +y\ge-6+2x +y\ge-6-2x +y\ge-6-3x +y\ge-66+x +y\ge-7 +y\ge-9 +y\ge-9+3x +y\ge-9-3x +y\ge-\frac{10}{2} +y\ge-\frac{15}{16}x+15 +y\ge-\frac{1}{e} +y\ge-\frac{2}{1}x+2 +y\ge-\frac{2}{1}x+4 +y\ge-\frac{2}{1}x+6 +y\ge-\frac{2}{1}x-4 +y\ge-\frac{2}{1}x-6 +y\ge-\frac{2}{3}x+28 +y\ge-\frac{2}{3}x+30 +y\ge-\frac{2}{3}x+32 +y\ge-\frac{2}{3}x+34 +y\ge-\frac{2}{3}x+36 +y\ge-\frac{2}{3}x+38 +y\ge-\frac{2}{3}x+40 +y\ge-\frac{3}{1}x+3 +y\ge-\frac{3}{2}x+15 +y\ge-\frac{3}{2}x+18 +y\ge-\frac{4}{2}x+4 +y\ge-\frac{5}{2}x+25 +y\ge-\frac{5}{2}x+30 +y\ge-\frac{5}{3}x+25 +y\ge-\frac{5}{3}x+35 +y\ge-\frac{5}{3}x+40 +y\ge-\frac{5}{3}x+\frac{75}{3} +y\ge-\frac{6}{2}x+6 +y\ge-\frac{6}{2}x-6 +y\ge-\frac{6}{3}x+6 +y\ge-\frac{6}{3}x-6 +y\ge-\frac{7x}{3}+35 +y\ge-\frac{7x}{4}+35 +y\ge-\frac{7}{3}x+35 +y\ge-\frac{7}{3}x+49 +y\ge-\frac{7}{3}x+56 +y\ge-\frac{7}{4}x+35 +y\ge-\frac{7}{4}x+42 +y\ge-\frac{7}{4}x+49 +y\ge-\frac{7}{4}x+56 +y\ge-\frac{7}{5}x+35 +y\ge-\frac{7}{5}x+42 +y\ge-\frac{7}{5}x+49 +y\ge-\frac{7}{5}x+56 +y\ge-\frac{8}{5}x+48 +y\ge-\frac{8}{5}x+56 +y\ge-\frac{8}{5}x+64 +y\ge-\frac{9}{3}x+9 +y\ge-\frac{9}{3}x-9 +y\ge-\frac{9}{5}x+54 +y\ge-\frac{9}{5}x+63 +y\ge-x +y\ge-x'+6 +y\ge-x+0 +y\ge-x+1 +y\ge-x+1,y\le-x+4 +y\ge-x+1,y\le-x+4,x\ge0,y\ge0 +y\ge-x+12 +y\ge-x+2,y\le-x+5,x\ge0,y\ge0 +y\ge-x+3 +y\ge-x+5 +y\ge-x+6 +y\ge-x+7 +y\ge-x+8 +y\ge-x-10 +y\ge-x-11 +y\ge-x-13 +y\ge-x-15 +y\ge-x-17 +y\ge-x-2 +y\ge-x-3 +y\ge-x-4 +y\ge-x-5 +y\ge-x-6 +y\ge-x-7 +y\ge-x-8 +y\ge-x-9 +y\ge0 +y\ge0,x\ge0 +y\ge0,x\ge0,y\ge-2x+2,y\le-2x+5 +y\ge0,x\ge0,y\ge-x+1,y\le-x+5 +y\ge0,y\le0 +y\ge0-0 +y\ge0-x-15 +y\ge0.20 +y\ge0.25 +y\ge0.25,x\le0.45,x+y\le1.00 +y\ge0.35 +y\ge0.35,x\le0.20,x+y\le1 +y\ge0.40 +y\ge0.40,x\le0.20,x+y\le1 +y\ge0.5 +y\ge0.6,y\le-0.6 +y\ge0.8 +y\ge0x+-5 +y\ge0x-5 +y\ge1 +y\ge1.25 +y\ge1.25,-1.25\ge y +y\ge10 +y\ge1026.26x-556.40 +y\ge11 +y\ge11-\frac{11}{20}x +y\ge12.5 +y\ge14-2x +y\ge15 +y\ge15-\frac{15}{16}x +y\ge16-2x +y\ge1\text{ and } y\le8 +y\ge1\text{ and } y\le9 +y\ge1\frac{2}{3},y\le-1\frac{2}{3} +y\ge1x +y\ge1x+0 +y\ge1x+3 +y\ge1x-1 +y\ge2 +y\ge2+0.2\left(10\right) +y\ge2+2x +y\ge2+\frac{2}{1}x +y\ge2,y\le-2 +y\ge2,y\le-3 +y\ge2-2x +y\ge2.5 +y\ge20-\frac{10}{11}x +y\ge20-\frac{10}{11}x,y+x\le25 +y\ge20-\frac{10}{11}x,y\le25-x +y\ge20-\frac{10}{13}x +y\ge20-\frac{10}{13}x,27-x\ge y +y\ge20-\frac{10}{13}x,x+y\le27 +y\ge20-\frac{10}{13}x,y\le25-x +y\ge20x+3200 +y\ge21-3x +y\ge21-\frac{6}{4}x +y\ge24-3x +y\ge25-2.5x +y\ge25-\frac{25}{12}x +y\ge25-\frac{25}{12}x,y+x\le23 +y\ge25-\frac{25}{12}x,y\le23-x +y\ge25-\frac{5x}{3} +y\ge25-\frac{5}{3}x +y\ge28 +y\ge28,y\le40 +y\ge28-\frac{2}{3}x +y\ge29 +y\ge29,y\le40 +y\ge2x +y\ge2x+-2 +y\ge2x+-4 +y\ge2x+-6 +y\ge2x+0 +y\ge2x+1 +y\ge2x+10 +y\ge2x+12 +y\ge2x+13 +y\ge2x+17 +y\ge2x+2 +y\ge2x+3 +y\ge2x+4 +y\ge2x+5 +y\ge2x+6 +y\ge2x+8 +y\ge2x+9 +y\ge2x-1 +y\ge2x-11 +y\ge2x-17 +y\ge2x-2 +y\ge2x-3 +y\ge2x-4 +y\ge2x-5 +y\ge2x-6 +y\ge2x-7 +y\ge2x-8 +y\ge3 +y\ge3+3x +y\ge3,y\le-3 +y\ge3-3x +y\ge30 +y\ge30,y\le40 +y\ge30-\frac{2x}{3} +y\ge30-\frac{2}{3}x +y\ge30-\frac{5x}{3} +y\ge31 +y\ge31,y\le40 +y\ge32 +y\ge32,y\le40 +y\ge32-\frac{2}{3}x +y\ge3200 +y\ge33 +y\ge33,y\le40 +y\ge34-\frac{2}{3}x +y\ge35 +y\ge35,y\le40 +y\ge35,y\le50 +y\ge35-2.5x +y\ge35-\frac{5}{3}x +y\ge35-\frac{7}{4}x +y\ge35-\frac{7}{5}x +y\ge36 +y\ge36,y\le40 +y\ge36,y\le50 +y\ge36-\frac{2x}{3} +y\ge36-\frac{2}{3}x +y\ge38 +y\ge38,y\le50 +y\ge38-\frac{2}{3}x +y\ge39 +y\ge39,y\le50 +y\ge3\text{ and } y\le8 +y\ge3m+9 +y\ge3x +y\ge3x+-3 +y\ge3x+-6 +y\ge3x+-9 +y\ge3x+1 +y\ge3x+10 +y\ge3x+12 +y\ge3x+2 +y\ge3x+3 +y\ge3x+4 +y\ge3x+5 +y\ge3x+6 +y\ge3x+8 +y\ge3x+9 +y\ge3x-1 +y\ge3x-16 +y\ge3x-2 +y\ge3x-24 +y\ge3x-27 +y\ge3x-3 +y\ge3x-4 +y\ge3x-5 +y\ge3x-6 +y\ge3x-8 +y\ge3x-9 +y\ge4 +y\ge4+2x +y\ge4,y\le-4 +y\ge40 +y\ge40,y\le50 +y\ge40-\frac{2x}{3} +y\ge40-\frac{2}{3}x +y\ge40-\frac{5}{2}x +y\ge40-\frac{5}{3}x +y\ge41 +y\ge41,y\le50 +y\ge42 +y\ge42,y\le50 +y\ge42-\frac{7x}{3} +y\ge42-\frac{7}{4}x +y\ge43 +y\ge43,y\le50 +y\ge44,y\le50 +y\ge49-\frac{7x}{3} +y\ge49-\frac{7x}{5} +y\ge49-\frac{7}{3}x +y\ge49-\frac{7}{4}x +y\ge4\text{ and } y\le7 +y\ge4\text{ and } y\le8 +y\ge4x +y\ge4x+-3 +y\ge4x+1 +y\ge4x+10 +y\ge4x+2 +y\ge4x+3 +y\ge4x+5 +y\ge4x+6 +y\ge4x+8 +y\ge4x+9 +y\ge4x-10 +y\ge4x-11 +y\ge4x-12 +y\ge4x-13 +y\ge4x-14 +y\ge4x-2 +y\ge4x-21 +y\ge4x-3 +y\ge4x-4 +y\ge4x-5 +y\ge4x-8 +y\ge5 +y\ge5,y\le-5 +y\ge5-2x +y\ge50-x +y\ge54-\frac{9}{5}x +y\ge56-\frac{7}{4}x +y\ge56-\frac{7}{5}x +y\ge589.40x+1152.40 +y\ge59 +y\ge5\text{ and } y\le9 +y\ge5\text{ or } y\le7 +y\ge5x +y\ge5x+-2 +y\ge5x+1 +y\ge5x+2 +y\ge5x+4 +y\ge5x+5 +y\ge5x-1 +y\ge5x-2 +y\ge5x-3 +y\ge5x-4 +y\ge5x-5 +y\ge6 +y\ge6+2x +y\ge6+3x +y\ge6-2x +y\ge6-3x +y\ge6-\frac{6}{3}x +y\ge63-\frac{9}{5}x +y\ge64-\frac{8}{5}x +y\ge67.5 +y\ge7 +y\ge7\ge7 +y\ge7h+78 +y\ge8 +y\ge9 +y\ge9+3x +y\ge9\times3+b +y\ge9m+3 +y\ge\frac{-20}{11}x+20 +y\ge\frac{-2}{1}x+2 +y\ge\frac{-3}{-1}x+3 +y\ge\frac{-3}{1}x+3 +y\ge\frac{-4}{2}x+4 +y\ge\frac{-5}{3}x+25 +y\ge\frac{-5}{3}x+40 +y\ge\frac{-6}{2}x-6 +y\ge\frac{-6}{3}x-6 +y\ge\frac{-7x+168}{3} +y\ge\frac{-8}{5}x+48 +y\ge\frac{-9}{3}x+9 +y\ge\frac{-9}{5}x+54 +y\ge\frac{105-7x}{3} +y\ge\frac{114}{3}-\frac{2x}{3} +y\ge\frac{120-5x}{3} +y\ge\frac{147-7x}{3} +y\ge\frac{1}{0}x+0 +y\ge\frac{1}{1}\left(x-5\right)-1 +y\ge\frac{1}{2}x+5 +y\ge\frac{1}{3}x+c +y\ge\frac{1}{5}x +y\ge\frac{225-9x}{5} +y\ge\frac{240-15x}{16} +y\ge\frac{270-9x}{5} +y\ge\frac{2}{-1}x-6 +y\ge\frac{2}{1}x+-4 +y\ge\frac{2}{1}x+4 +y\ge\frac{2}{1}x+\left(-2\right) +y\ge\frac{2}{1}x-2 +y\ge\frac{2}{1}x-4 +y\ge\frac{2}{3},-y\le-\frac{2}{3} +y\ge\frac{2}{3},y\le-\frac{2}{3} +y\ge\frac{300-25x}{12} +y\ge\frac{315-9x}{5} +y\ge\frac{320-8x}{5} +y\ge\frac{3}{-1}x+3 +y\ge\frac{3}{-1}x-3 +y\ge\frac{3}{-1}x-6 +y\ge\frac{3}{1}x+2 +y\ge\frac{3}{1}x+3 +y\ge\frac{3}{1}x+6 +y\ge\frac{3}{1}x+9 +y\ge\frac{3}{1}x-3 +y\ge\frac{3}{1}x-6 +y\ge\frac{3}{2},y\le-\frac{3}{2} +y\ge\frac{3}{4} +y\ge\frac{3}{4},y\le-\frac{3}{4} +y\ge\frac{3}{5} +y\ge\frac{3}{5},y\le-\frac{3}{5} +y\ge\frac{4}{2}x+2 +y\ge\frac{4}{2}x+4 +y\ge\frac{4}{2}x-4 +y\ge\frac{4}{3} +y\ge\frac{4}{3},y\le-\frac{4}{3} +y\ge\frac{4}{5},y\le-\frac{4}{5} +y\ge\frac{50-x}{1} +y\ge\frac{56-8x}{4} +y\ge\frac{5}{3} +y\ge\frac{5}{3},y\le-\frac{5}{3} +y\ge\frac{5}{4},y\le-\frac{5}{4} +y\ge\frac{6x}{2}-6 +y\ge\frac{6}{-2}x-6 +y\ge\frac{6}{-3}x-6 +y\ge\frac{6}{2}x+6 +y\ge\frac{6}{2}x-6 +y\ge\frac{6}{3}x+-6 +y\ge\frac{6}{3}x-6 +y\ge\frac{75}{3}-\frac{5x}{3} +y\ge\frac{84-6x}{4} +y\ge\frac{9}{3}x+9 +y\ge\frac{9}{3}x-9 +y\ge\frac{9}{4} +y\ge\left(-\infty,3\right) +y\ge\left(0,4\right) +y\ge\left(x-4\right)\left(x+4\right) +y\le -0.6x+6 +y\le -1 +y\le -1.5x+12 +y\le -1.9x+95 +y\le -1x+10 +y\le -2 +y\le -2x+5 +y\le -2x-5 +y\le -3 +y\le -3x-9 +y\le -4 +y\le -5 +y\le -\frac{13}{15}x+39 +y\le -\frac{140x}{160}+14,x+y\le 23 +y\le -\frac{150}{170}x+60 +y\le -\frac{15}{17}x+60 +y\le -\frac{8}{3}x+48 +y\le -x+10 +y\le -x+11 +y\le -x+12 +y\le -x+13 +y\le -x+22,y\le 14-\frac{7}{8}x +y\le -x+23,y\le 14-\frac{7}{8}x +y\le -x+24 +y\le -x+32 +y\le -x+32,y\le 21-\frac{7}{8}x +y\le -x+33,y\le \frac{-14x}{17}+\frac{28}{1} +y\le 0 +y\le 1 +y\le 10-x +y\le 102-\frac{17}{7}x +y\le 108-3.6x +y\le 11-x +y\le 114-1.9x +y\le 114-\frac{19}{5}x +y\le 12-1.5x +y\le 12-2x +y\le 12-x +y\le 120-\frac{20x}{9} +y\le 120-\frac{20}{9}x +y\le 13-1x +y\le 13-x +y\le 14-\frac{7}{3}x +y\le 15-\frac{150}{180}x +y\le 15-\frac{15}{18}x +y\le 15-\frac{50}{60}x +y\le 15-\frac{5}{6}x +y\le 18-3x +y\le 18-\frac{18}{6}x +y\le 2 +y\le 20-\frac{15}{9}x +y\le 22-x,8y\le 112-7x +y\le 22-x,y\le 14-\frac{7}{8}x +y\le 23-x +y\le 23-x,7x+8y\le 112 +y\le 23-x,y\le 14-\frac{7}{8}x +y\le 23-x,y\le \frac{112-7x}{8} +y\le 28-\frac{140}{160}x +y\le 28-\frac{140}{170}x,y\le -x+33 +y\le 28-\frac{14}{16}x +y\le 28-\frac{14}{17}x,y\le 33-x +y\le 28-\frac{7x}{8} +y\le 28-\frac{7}{8}x +y\le 29-x +y\le 2x+2 +y\le 2x+5 +y\le 3 +y\le 32-x +y\le 32-x,16y\le 416-13x +y\le 32-x,y\le 21-\frac{7}{8}x +y\le 32-x,y\le 26-\frac{13}{15}x +y\le 32-x,y\le \frac{3360}{160}-\frac{14}{16}x +y\le 32-x,y\le \frac{416-13x}{16} +y\le 32-x,y\le \frac{4160-130x}{160} +y\le 32-x,y\le \frac{476-14x}{17} +y\le 32-x,y\le \frac{\left( 34-x\right) 14}{17} +y\le 33-x +y\le 33-x,160y\le 3360-140x +y\le 33-x,170y\le 4760-140x +y\le 33-x,y\le 21-\frac{7}{8}x +y\le 33-x,y\le 26-\frac{13}{15}x +y\le 33-x,y\le 28-\frac{14x}{17} +y\le 35-0.875x +y\le 35-\frac{140}{160}x +y\le 35-\frac{14}{16}x +y\le 39-\frac{130}{160}x +y\le 39-\frac{13}{16}x +y\le 3x+1 +y\le 3x+2 +y\le 3x+4 +y\le 3x+9 +y\le 3x-3 +y\le 4 +y\le 40 +y\le 40,y\ge 29 +y\le 40,y\ge 34 +y\le 40-\frac{16}{6}x +y\le 40-\frac{8}{3}x +y\le 42-\frac{140}{170}x +y\le 42-\frac{14}{17}x +y\le 45-\frac{150}{170}x +y\le 45-\frac{15}{17}x +y\le 45-\frac{9}{4}x +y\le 5 +y\le 5+2x +y\le 50 +y\le 50,y\ge 35 +y\le 50,y\ge 36 +y\le 50,y\ge 39 +y\le 52-\frac{130x}{150} +y\le 52-\frac{130}{150}x +y\le 52-\frac{13x}{15} +y\le 52-\frac{13x}{16} +y\le 52-\frac{13}{15}x +y\le 52-\frac{13}{16}x +y\le 54-\frac{18}{10}x +y\le 6-0.75x +y\le 60-\frac{150}{170}x +y\le 60-\frac{15x}{17} +y\le 60-\frac{15}{17}x +y\le 64-\frac{16}{5}x +y\le 65+\frac{13}{16}x' +y\le 65-\frac{130}{150}x +y\le 65-\frac{130}{160}x +y\le 65-\frac{13}{15}x +y\le 65-\frac{13}{16}x +y\le 68-1.\overline {88}x +y\le 68-\frac{17}{7}x +y\le 70-\frac{140}{170}x +y\le 72-\frac{18}{5}x +y\le 75-\frac{15}{17}x +y\le 76-\frac{19}{6}x +y\le 8-0.8x +y\le 90-\frac{18}{5}x +y\le 95-\frac{19x}{7} +y\le 95-\frac{19x}{8} +y\le 95-\frac{19x}{9} +y\le 95-\frac{19}{10}x +y\le 95-\frac{19}{7}x +y\le 95-\frac{19}{9}x +y\le \frac{-1.05}{2.45}x+6 +y\le \frac{-13x}{15}+26,y\le -x+32 +y\le \frac{-13x}{16}+65 +y\le \frac{-13}{15}x+26 +y\le \frac{-13}{16}x+26,y\le -x+33 +y\le \frac{-140x}{170}+56 +y\le \frac{-14x}{17}+56 +y\le \frac{-14}{17}x+28,x+y\le 33 +y\le \frac{-14}{17}x+28,y\le 33-x +y\le \frac{-150}{170}x+60 +y\le \frac{-150}{180}x+20 +y\le \frac{-150}{180}x+\frac{3600}{180} +y\le \frac{-15}{17}x+60 +y\le \frac{-15}{9}x+25 +y\le \frac{-16x}{9}+64 +y\le \frac{-17x}{9}+102 +y\le \frac{-5}{3}x+25 +y\le \frac{-5}{6}x+20 +y\le \frac{-7x}{8}+14,x+y\le 23 +y\le \frac{-7x}{8}+14,y\le -x+23 +y\le \frac{-7}{8}x+35 +y\le \frac{-8}{5}x+40 +y\le \frac{112-7x}{8} +y\le \frac{112-7x}{8},x+y\le 23 +y\le \frac{13\left( 32-x\right) }{16} +y\le \frac{14-1.4x}{1.75} +y\le \frac{168-7x}{8} +y\le \frac{168-7x}{8},x+y\le 32 +y\le \frac{19}{-9}x+95 +y\le \frac{24-2x}{2} +y\le \frac{26-2x}{2} +y\le \frac{390-13x}{15} +y\le \frac{416-13x}{16},y\le 32-x +y\le \frac{4160-130x}{160} +y\le \frac{4160-130x}{160},y\le 32-x +y\le \frac{612-17x}{9} +y\le \frac{8320-130x}{160} +y\le \frac{855-19x}{9} +y\le x +y\le x+0 +y\le x+1 +y\le x+10 +y\le x+16 +y\le x+3 +y\le x+4 +y\le x+5 +y\le x+8 +y\le x+9 +y\le x-1 +y\le x-10 +y\le x-13 +y\le x-2 +y\le x-25-15 +y\le x-3 +y\le x-35 +y\le x-39 +y\le x-4 +y\le x-40 +y\le x-43 +y\le x-45 +y\le x-47 +y\le x-5 +y\le x-50 +y\le x-51 +y\le x-52 +y\le x-53 +y\le x-54 +y\le x-55 +y\le x-58 +y\le x-60 +y\le x-8 +y\le x-9 +y\le x\le y +y\le x\le8 +y\le x^2 +y\le x^2-12x+32 +y\le+2 +y\le-0.6x+6 +y\le-0.75x+6 +y\le-0.75x+9 +y\le-0.8 +y\le-0.8,y\ge0.8 +y\le-0.8125x+39 +y\le-0.875x+21 +y\le-0.875x+35 +y\le-0.875x+\frac{3360}{160} +y\le-0.8\overline{3}x+15 +y\le-0.8\overline{6}x+52 +y\le-0.8x+8 +y\le-0.\overline{66}x+8 +y\le-0.\overline{6}x+8 +y\le-1 +y\le-1+3x +y\le-1,y\ge1 +y\le-1.25 +y\le-1.25x+10 +y\le-1.50x+12 +y\le-1.50x+9 +y\le-1.50x+9.00 +y\le-1.5x+12 +y\le-1.5x+6 +y\le-1.5x+9 +y\le-1.7x+68 +y\le-1.9x+95 +y\le-1.\overline{33}x+12 +y\le-1.\overline{3}x+12 +y\le-1.\overline{6}x+10 +y\le-12 +y\le-18\div-9 +y\le-1\frac{1}{3}x+12 +y\le-1\frac{1}{3}x+8 +y\le-1\frac{2}{3}x+10 +y\le-1\frac{2}{3}x+25 +y\le-1\left(x-1\right)\left(x+1\right) +y\le-1x +y\le-2 +y\le-2+2x +y\le-2,y\ge1 +y\le-2,y\ge2 +y\le-2.375x+95 +y\le-2.3\overline{3}x+14 +y\le-2.5x+10 +y\le-2.5x+30 +y\le-2.\overline{3}x+14 +y\le-24 +y\le-2\frac{1}{3}x+14 +y\le-2\frac{1}{4}x+54 +y\le-2\times49+28\times7-48 +y\le-2\times6^2+24\times6-40 +y\le-2x +y\le-2x+-2 +y\le-2x+0 +y\le-2x+1 +y\le-2x+10 +y\le-2x+2 +y\le-2x+3 +y\le-2x+4 +y\le-2x+5 +y\le-2x+5,y\ge-2x+2,x\ge0,y\ge0 +y\le-2x+6 +y\le-2x+7 +y\le-2x+8 +y\le-2x+9 +y\le-2x-1 +y\le-2x-14 +y\le-2x-2 +y\le-2x-24 +y\le-2x-3 +y\le-2x-4 +y\le-2x-5 +y\le-2x-6 +y\le-2x-7 +y\le-2x-8 +y\le-3 +y\le-3+0 +y\le-3+3x +y\le-3+\frac{2}{1}x +y\le-3,3\le y +y\le-3,y\ge3 +y\le-3.2x+96 +y\le-3\frac{1}{3}x+50 +y\le-3\times3^2+18\times3+\left(-15\right) +y\le-3x +y\le-3x+-2 +y\le-3x+-4 +y\le-3x+0 +y\le-3x+1 +y\le-3x+10 +y\le-3x+18 +y\le-3x+2 +y\le-3x+3 +y\le-3x+4 +y\le-3x+5 +y\le-3x+6 +y\le-3x+7 +y\le-3x+8 +y\le-3x+9 +y\le-3x-1 +y\le-3x-11 +y\le-3x-18 +y\le-3x-2 +y\le-3x-24 +y\le-3x-26 +y\le-3x-3 +y\le-3x-4 +y\le-3x-5 +y\le-3x-6 +y\le-3x-7 +y\le-3x-8 +y\le-3x-9 +y\le-4 +y\le-4+3x +y\le-4+x +y\le-4,4\le y +y\le-4,y\ge4 +y\le-40\div-8 +y\le-42+x +y\le-45+x +y\le-4w +y\le-4x +y\le-4x+0 +y\le-4x+1 +y\le-4x+17 +y\le-4x+20 +y\le-4x+24 +y\le-4x+3 +y\le-4x+4 +y\le-4x-1 +y\le-4x-10 +y\le-4x-2 +y\le-4x-28 +y\le-4x-9 +y\le-5 +y\le-5,5\le y +y\le-5,y\ge5 +y\le-50+x +y\le-55+x +y\le-5x +y\le-5x+2 +y\le-5x+3 +y\le-5x-2 +y\le-6 +y\le-60+x +y\le-61+x +y\le-65+x +y\le-66+x +y\le-68+x +y\le-7 +y\le-72+144-40 +y\le-8 +y\le-9 +y\le-\frac{0.035}{0.015}x+14 +y\le-\frac{0.07}{0.03}x+14 +y\le-\frac{0.22}{0.55}x+4 +y\le-\frac{0.33}{0.22}x+9 +y\le-\frac{0.3}{0.2}x+9 +y\le-\frac{0.45}{0.27}x+10 +y\le-\frac{0.49}{0.21}x+14 +y\le-\frac{1.05}{1.40}x+6 +y\le-\frac{1.05}{1.40}x+9 +y\le-\frac{1.05}{1.4}x+6 +y\le-\frac{1.05}{2.45}x+6 +y\le-\frac{1.10}{1.65}x+8 +y\le-\frac{1.10}{2.75}x+4 +y\le-\frac{1.1}{1.65}x+8 +y\le-\frac{1.40x}{1.05}+12 +y\le-\frac{1.40}{1.05}x+12 +y\le-\frac{1.40}{1.05}x+8 +y\le-\frac{1.40}{1.75}x+8 +y\le-\frac{1.4x-8.40}{1.05} +y\le-\frac{1.4x}{1.05}+12 +y\le-\frac{1.4x}{1.05}+\frac{12.6}{1.05} +y\le-\frac{1.4}{1.05}x+12 +y\le-\frac{1.4}{1.05}x+8 +y\le-\frac{1.50}{2.25}x+6 +y\le-\frac{1.65x}{1.10}+12 +y\le-\frac{1.65}{1.10}x+12 +y\le-\frac{1.65}{1.10}x+6 +y\le-\frac{1.65}{1.10}x+9 +y\le-\frac{1.65}{1.1}x+9 +y\le-\frac{1.75x}{1.05}+10 +y\le-\frac{1.75}{1.05}x+10 +y\le-\frac{1.75}{1.40}x+10 +y\le-\frac{1.80}{1.35}x+8 +y\le-\frac{1.8x-10.80}{1.35} +y\le-\frac{1.95x}{1.30}+9 +y\le-\frac{1.95}{1.30}x+9 +y\le-\frac{10}{3}x+50 +y\le-\frac{10}{3}x+60 +y\le-\frac{130x}{150}+52 +y\le-\frac{130x}{160}+65 +y\le-\frac{130}{150}x+26,y\le-x+32 +y\le-\frac{130}{150}x+39 +y\le-\frac{130}{150}x+52 +y\le-\frac{130}{160}x+39 +y\le-\frac{130}{160}x+52 +y\le-\frac{130}{160}x+65 +y\le-\frac{130}{160}x+\frac{4160}{160},y\le-x+32 +y\le-\frac{13x}{15}+52 +y\le-\frac{13x}{15}+65 +y\le-\frac{13x}{16}+52 +y\le-\frac{13x}{16}+65 +y\le-\frac{13}{15}x+26,y\le-x+32 +y\le-\frac{13}{15}x+39 +y\le-\frac{13}{15}x+52 +y\le-\frac{13}{15}x+65 +y\le-\frac{13}{16}x+26,y\le-x+32 +y\le-\frac{13}{16}x+26,y\le-x+33 +y\le-\frac{13}{16}x+39 +y\le-\frac{13}{16}x+52 +y\le-\frac{13}{16}x+65 +y\le-\frac{13}{16}x+\frac{416}{16},y\le-x+32 +y\le-\frac{140x}{160}+35 +y\le-\frac{140x}{170}+42 +y\le-\frac{140x}{170}+56 +y\le-\frac{140x}{170}+\frac{9520}{170} +y\le-\frac{140}{160}x+21 +y\le-\frac{140}{160}x+35 +y\le-\frac{140}{160}x+\frac{3360}{160} +y\le-\frac{140}{170}x+42 +y\le-\frac{140}{170}x+56 +y\le-\frac{140}{170}x+70 +y\le-\frac{14x}{16}+28 +y\le-\frac{14x}{17}+42 +y\le-\frac{14x}{17}+56 +y\le-\frac{14x}{17}+70 +y\le-\frac{14}{16}x+28 +y\le-\frac{14}{17}x+42 +y\le-\frac{14}{17}x+56 +y\le-\frac{14}{17}x+70 +y\le-\frac{14}{17}x+\frac{1190}{17} +y\le-\frac{14}{17}x+\frac{952}{17} +y\le-\frac{150x}{170}+75 +y\le-\frac{150x}{180}+20 +y\le-\frac{150}{170}x+45 +y\le-\frac{150}{170}x+60 +y\le-\frac{150}{170}x+75 +y\le-\frac{150}{170}x+\frac{10200}{170} +y\le-\frac{150}{180}x+15 +y\le-\frac{150}{180}x+20 +y\le-\frac{150}{180}x+25 +y\le-\frac{150}{180}x+\frac{3600}{180} +y\le-\frac{15x}{17}+45 +y\le-\frac{15x}{17}+60 +y\le-\frac{15x}{17}+75 +y\le-\frac{15x}{18}+25 +y\le-\frac{15x}{7}+75 +y\le-\frac{15}{17}x+45 +y\le-\frac{15}{17}x+60 +y\le-\frac{15}{17}x+75 +y\le-\frac{15}{18}x+20 +y\le-\frac{15}{18}x+25 +y\le-\frac{15}{7}x+60 +y\le-\frac{15}{7}x+75 +y\le-\frac{15}{7}x+90 +y\le-\frac{15}{8}x+60 +y\le-\frac{15}{8}x+75 +y\le-\frac{15}{8}x+90 +y\le-\frac{15}{9}x+30 +y\le-\frac{165}{110}x+\frac{132}{11} +y\le-\frac{16x}{5}+80 +y\le-\frac{16x}{9}+64 +y\le-\frac{16x}{9}+80 +y\le-\frac{16}{5}x+64 +y\le-\frac{16}{5}x+80 +y\le-\frac{16}{5}x+96 +y\le-\frac{16}{5}x+\frac{320}{5} +y\le-\frac{16}{7}x+64 +y\le-\frac{16}{7}x+80 +y\le-\frac{16}{7}x+96 +y\le-\frac{16}{9}x+96 +y\le-\frac{17.5}{20}x+35 +y\le-\frac{17x}{7}+85 +y\le-\frac{17x}{8}+68 +y\le-\frac{17x}{9}+85 +y\le-\frac{17}{10}x+102 +y\le-\frac{17}{10}x+68 +y\le-\frac{17}{10}x+85 +y\le-\frac{17}{5}x+68 +y\le-\frac{17}{5}x+85 +y\le-\frac{17}{5}x+\frac{425}{5} +y\le-\frac{17}{6}x+68 +y\le-\frac{17}{7}x+102 +y\le-\frac{17}{7}x+68 +y\le-\frac{17}{7}x+85 +y\le-\frac{17}{7}x+\frac{476}{7} +y\le-\frac{17}{8}x+102 +y\le-\frac{17}{9}x+102 +y\le-\frac{17}{9}x+68 +y\le-\frac{17}{9}x+85 +y\le-\frac{18x}{5}+108 +y\le-\frac{18x}{5}+72 +y\le-\frac{18}{10}x+36 +y\le-\frac{18}{10}x+54 +y\le-\frac{18}{5}x+90 +y\le-\frac{18}{7}x+108 +y\le-\frac{18}{7}x+72 +y\le-\frac{18}{8}x+54 +y\le-\frac{18}{8}x+\frac{432}{8} +y\le-\frac{19x}{6}+114 +y\le-\frac{19x}{7}+114 +y\le-\frac{19x}{8}+76 +y\le-\frac{19x}{8}+95 +y\le-\frac{19x}{8}+\frac{760}{8} +y\le-\frac{19x}{9}+114 +y\le-\frac{19}{10}x+76 +y\le-\frac{19}{10}x+95 +y\le-\frac{19}{5}x+114 +y\le-\frac{19}{5}x+76 +y\le-\frac{19}{5}x+95 +y\le-\frac{19}{6}x+114 +y\le-\frac{19}{6}x+76 +y\le-\frac{19}{6}x+95 +y\le-\frac{19}{8}x+114 +y\le-\frac{19}{8}x+76 +y\le-\frac{19}{8}x+95 +y\le-\frac{19}{9}x+95 +y\le-\frac{2.20}{1.65}x+8 +y\le-\frac{2.20}{1.65}x+\frac{13.20}{1.65} +y\le-\frac{2.25}{1.35}x+10 +y\le-\frac{2.25}{1.35}x+\frac{13.5}{1.35} +y\le-\frac{2.45}{1.05}x+14 +y\le-\frac{2.75}{1.10}x+10 +y\le-\frac{20x}{7}+\frac{560}{7} +y\le-\frac{20x}{8}+25 +y\le-\frac{20x}{9}+120 +y\le-\frac{20}{6}x+\frac{360}{6} +y\le-\frac{20}{7}x+120 +y\le-\frac{20}{7}x+80 +y\le-\frac{20}{8}x+20 +y\le-\frac{20}{9}x+120 +y\le-\frac{20}{9}x+80 +y\le-\frac{21}{49}x+6 +y\le-\frac{26}{30}x+52 +y\le-\frac{28}{21}x+8 +y\le-\frac{2}{1}x-2 +y\le-\frac{2}{1}x-3 +y\le-\frac{2}{1}x-4 +y\le-\frac{2}{1}x-5 +y\le-\frac{2}{2} +y\le-\frac{2}{3},y\ge\frac{2}{3} +y\le-\frac{2}{3}x+6 +y\le-\frac{2}{3}x+8 +y\le-\frac{30x}{36}+\frac{4500}{180} +y\le-\frac{35}{40}x+35 +y\le-\frac{3x}{2}+9 +y\le-\frac{3}{1}x+3 +y\le-\frac{3}{2}x+12 +y\le-\frac{3}{2}x+9 +y\le-\frac{3}{4},y\ge\frac{3}{4} +y\le-\frac{3}{4}x+9 +y\le-\frac{3}{7}x+6 +y\le-\frac{42}{-7} +y\le-\frac{4}{2}x+4 +y\le-\frac{4}{3} +y\le-\frac{4}{3},y\ge\frac{4}{3} +y\le-\frac{4}{3}\left(x-6\right) +y\le-\frac{4}{3}\left(x-9\right) +y\le-\frac{4}{3}x+12 +y\le-\frac{4}{3}x+8 +y\le-\frac{4}{5},y\ge\frac{4}{5} +y\le-\frac{4}{5}x+8 +y\le-\frac{5x}{2}+10 +y\le-\frac{5x}{2}+25 +y\le-\frac{5x}{6}+25 +y\le-\frac{5}{2}x+20 +y\le-\frac{5}{2}x+30 +y\le-\frac{5}{3} +y\le-\frac{5}{3},y\ge\frac{5}{3} +y\le-\frac{5}{3}x+10 +y\le-\frac{5}{4}x+10 +y\le-\frac{5}{6}x+15 +y\le-\frac{5}{6}x+20 +y\le-\frac{5}{6}x+25 +y\le-\frac{5}{6}x+\frac{3600}{180} +y\le-\frac{65x}{80}+65 +y\le-\frac{6x}{3}+6 +y\le-\frac{6}{2}x+6 +y\le-\frac{6}{2}x-6 +y\le-\frac{6}{3}x+6 +y\le-\frac{70}{80}x+21 +y\le-\frac{70}{80}x+35 +y\le-\frac{75x}{85}+75 +y\le-\frac{7x}{8}+28 +y\le-\frac{7x}{8}+35 +y\le-\frac{7}{3}x+14 +y\le-\frac{7}{8}x+21 +y\le-\frac{7}{8}x+28 +y\le-\frac{7}{8}x+35 +y\le-\frac{8}{-2} +y\le-\frac{8}{3}x+40 +y\le-\frac{8}{5}x+32 +y\le-\frac{8}{5}x+40 +y\le-\frac{8}{5}x+48 +y\le-\frac{9x}{5}+45 +y\le-\frac{9}{2.5}x+90 +y\le-\frac{9}{3}x+9 +y\le-\frac{9}{3}x-9 +y\le-\frac{9}{4}x+54 +y\le-\frac{9}{5}x+36 +y\le-\frac{9}{5}x+45 +y\le-\frac{9}{5}x+54 +y\le-\left(x-3\right)\left(x+3\right) +y\le-\left|x-5\right|+3 +y\le-x +y\le-x+0 +y\le-x+10 +y\le-x+11 +y\le-x+12 +y\le-x+13 +y\le-x+3 +y\le-x+32 +y\le-x+32,160y\le-130x+4160 +y\le-x+32,y\le-\frac{130}{160}x+\frac{4160}{160} +y\le-x+33,y\le-\frac{7}{8}x+21 +y\le-x+4 +y\le-x+5,y\ge-x+2,x\ge0,y\ge0 +y\le-x+6 +y\le-x+8 +y\le-x+9 +y\le-x-10 +y\le-x-13 +y\le-x-14 +y\le-x-2 +y\le-x-4 +y\le-x-5 +y\le-x-6 +y\le-x-8 +y\le-x-9 +y\le0 +y\le0+1 +y\le0-4 +y\le0.25 +y\le0x +y\le0x+2 +y\le0x+3 +y\le0x-2 +y\le0x-3 +y\le0x-4 +y\le1 +y\le1+2x +y\le1-3x +y\le1.125 +y\le1.5 +y\le1.75a+1.40p +y\le10 +y\le10+\frac{-2.25x}{1.35} +y\le10-1.25x +y\le10-1.6\overline{6}x +y\le10-1.\overline{6}x +y\le10-1\frac{18}{27}x +y\le10-1\frac{2}{3}x +y\le10-1\frac{35}{140}x +y\le10-1\frac{6}{9}x +y\le10-1\frac{7}{28}x +y\le10-1x +y\le10-2.5x +y\le10-\frac{0.05x}{0.03} +y\le10-\frac{0.05}{0.03}x +y\le10-\frac{0.35}{0.21}x +y\le10-\frac{0.45x}{0.27} +y\le10-\frac{0.45}{0.27}x +y\le10-\frac{0.5}{0.3}x +y\le10-\frac{1.75x}{1.05} +y\le10-\frac{1.75}{1.05}x +y\le10-\frac{1.75}{1.40}x +y\le10-\frac{2.25x}{1.35} +y\le10-\frac{2.25}{1.35}x +y\le10-\frac{2.75}{1.10}x +y\le10-\frac{225x}{135} +y\le10-\frac{35}{21}x +y\le10-\frac{35}{28}x +y\le10-\frac{45x}{27} +y\le10-\frac{45}{27}x +y\le10-\frac{5x}{3} +y\le10-\frac{5}{2}x +y\le10-\frac{5}{3}x +y\le10-\frac{5}{4}x +y\le10-x +y\le100-2\frac{6}{7}x +y\le100-\frac{20x}{7} +y\le100-\frac{20}{7}x +y\le100-\frac{20}{9}x +y\le102-1.7x +y\le102-\frac{17x}{10} +y\le102-\frac{17x}{6} +y\le102-\frac{17}{10}x +y\le102-\frac{17}{7}x +y\le102-\frac{17}{8}x +y\le102-\frac{17}{9}x +y\le1026.26x-556.40 +y\le108-2\frac{4}{7}x +y\le108-3\frac{3}{5}x +y\le108-\frac{18x}{7} +y\le108-\frac{18}{5}x +y\le108-\frac{18}{7}x +y\le11-1x +y\le11-x +y\le114-1.9x +y\le114-2.\overline{1}x +y\le114-\frac{19x}{5} +y\le114-\frac{19x}{7} +y\le114-\frac{19x}{8} +y\le114-\frac{19x}{9} +y\le114-\frac{19}{10}x +y\le114-\frac{19}{5}x +y\le114-\frac{19}{6}x +y\le114-\frac{19}{7}x +y\le114-\frac{19}{8}x +y\le114-\frac{19}{9}x +y\le12+\frac{-1.40x}{1.05} +y\le12+\frac{-1.40}{1.05}x +y\le12-1.5x +y\le12-1.\overline{33}x +y\le12-1.\overline{3}x +y\le12-1\frac{1}{3}x +y\le12-1x +y\le12-2x +y\le12-\frac{0.04x}{0.03} +y\le12-\frac{0.28x}{0.21} +y\le12-\frac{0.4x}{0.3} +y\le12-\frac{1.40x}{1.05} +y\le12-\frac{1.40}{1.05}x +y\le12-\frac{1.4}{1.05}x +y\le12-\frac{1.65}{1.10}x +y\le12-\frac{3x}{2} +y\le12-\frac{3}{2}x +y\le12-\frac{4x}{3} +y\le12-\frac{4}{3}x +y\le12-x +y\le120-\frac{20x}{7} +y\le120-\frac{20}{7}x +y\le120-\frac{20}{9}x +y\le1235.30x-543.20 +y\le13-x +y\le14 +y\le14+\frac{-2.45x}{1.05} +y\le14,y=-23 +y\le14-2.\overline{33}x +y\le14-2.\overline{3}x +y\le14-2\frac{1}{3}x +y\le14-2\frac{35}{105}x +y\le14-2\frac{7}{21}x +y\le14-\frac{0.07}{0.03}x +y\le14-\frac{0.49}{0.21}x +y\le14-\frac{2.45x}{1.05} +y\le14-\frac{2.45}{1.05}x +y\le14-\frac{49x}{21} +y\le14-\frac{49}{21}x +y\le14-\frac{7x}{3} +y\le14-\frac{7}{3}x +y\le15-\frac{150x}{180} +y\le15-\frac{150}{180}x +y\le15-\frac{15x}{18} +y\le15-\frac{15}{18}x +y\le15-\frac{5x}{6} +y\le15-\frac{5}{6}X +y\le15-\frac{5}{6}x +y\le18-3x +y\le18-\frac{3}{2}x +y\le1x +y\le2 +y\le2+2x +y\le2+x +y\le2,y\ge-2 +y\le2-3x +y\le2.25 +y\le2.\overline{6} +y\le20,-16\le y +y\le20-2.5x +y\le20-4x +y\le20-\frac{150x}{180} +y\le20-\frac{150}{180}x +y\le20-\frac{15x}{18} +y\le20-\frac{15}{18}x +y\le20-\frac{15}{9}x +y\le20-\frac{20x}{8} +y\le20-\frac{20}{8}x +y\le20-\frac{5x}{2} +y\le20-\frac{5x}{6} +y\le20-\frac{5}{2}x +y\le20-\frac{5}{3}x +y\le20-\frac{5}{6}x +y\le21-\frac{14x}{16} +y\le21-\frac{14}{16}x +y\le21-\frac{7x}{8} +y\le21-\frac{7}{8}x +y\le22-x,y\le\frac{112-7x}{8} +y\le22-x,y\le\frac{2240-140x}{160} +y\le25+\frac{-15x}{18} +y\le25-2.5x +y\le25-\frac{150}{180}x +y\le25-\frac{15x}{18} +y\le25-\frac{15x}{6} +y\le25-\frac{15}{18}x +y\le25-\frac{15}{9}x +y\le25-\frac{20}{8}x +y\le25-\frac{5x}{2} +y\le25-\frac{5x}{6} +y\le25-\frac{5}{2}x +y\le25-\frac{5}{3}x +y\le25-\frac{5}{6}x +y\le26-0.8125x,y\le33-x +y\le26-\frac{130}{150}x,y\le-x+32 +y\le28-0.875x +y\le28-\frac{14x}{16} +y\le28-\frac{7x}{8} +y\le28-\frac{7}{8}x +y\le29 +y\left(y+10\right) +y\left(y+2\right) +y\left(y+3\right) +y\left(y+4\right) +y\left(y+5\right) +y\left(y+6\right) +y\left(y+7+9\right)+63 +y\left(y+7\right) +y\left(y+8\right) +y\left(y+9\right) +y\times w +y\times w-y\times 9 +y\times y +y\times y-y\times3 +y\times y\times y\times y +y\times y\times y\times y\times y\times y\times y +y\times1.35\le10.80-1.80x +y\times10 +y\times10-8 +y\times10-9 +y\times12 +y\times14 +y\times17 +y\times19-6 +y\times20 +y\times3 +y\times3>108-2x +y\times3\ge\frac{105-7x}{3}\times3 +y\times4+10 +y\times4-3 +y\times7 +y\times8 +y\times9 +y\times\frac{1}{2} +y\times\frac{y^{ 3}}{17}+ 17\times\frac{y^3}{ 17} +y^2 +y^2+ y5+ y8+ 40 +y^2+10y+21 +y^2+11y+28 +y^2+12y+27 +y^2+13y+42 +y^2+14y+45 +y^2+14y+48 +y^2+15y+56 +y^2+16y+63 +y^2+18wy+81w^2 +y^2+2+\frac{1}{y^2} +y^2+4y+5y+20 +y^2+4y+7y+28 +y^2+54+15y +y^2+5y +y^2+5y+9y+45 +y^2+6y +y^2+6y+8y+48 +y^2+8y+15 +y^2+9y+18 +y^2+9y+20 +y^2+\frac{2y}{y}+\frac{1}{y^2} +y^2+x^2<16 +y^2+x^2<25 +y^2+x^2<36 +y^2+x^2<64,y16 +y^2+x^2>25 +y^2+x^2>36 +y^2+x^2>49 +y^2+x^2>64 +y^2+x^2>81 +y^2+x^2>9 +y^2-1 +y^2-10y+25 +y^2-12y+36 +y^2-14y+49 +y^2-16 +y^2-16x+64 +y^2-16y+64 +y^2-18y+81 +y^2-25 +y^2-2y+8 +y^2-3y +y^2-4y+3 +y^2-4y+7 +y^2-5^2 +y^2-5y +y^2-5y+5y-25 +y^2-6^2 +y^2-6y+6 +y^2-7^2 +y^2-7y+4 +y^2-8y+16 +y^2-8y+2 +y^2-8y+4 +y^2-9y+5 +y^2-\frac{1}{16} +y^2-\frac{1}{64} +y^2-x^2 +y^2-y+y-1 +y^2-y6+3 +y^2-y7 +y^2\div x^3 +y^2\times2^5\times y^5 +y^2\times8y^3 +y^3 +y^3+20y +y^3+5y^2+y-12 +y^3-5 +y^3-y^2+\frac{1}{3}y-\frac{1}{27} +y^3\left(y+3\right)+3\left(9y+27\right) +y^3\left(y+3\right)+9\left(3y+9\right) +y^3\times y^{\frac{1}{5}} +y^4 +y^4+14y^3 +y^4+3\left(y^3+9y+27\right) +y^4\left(1+\frac{y}{16}\right) +y^5 +y^5+\frac{5y^4}{3}+\frac{10y^3}{9}+\frac{10y^2}{27}+\frac{5y}{81}+\frac{1}{243} +y^5\times4^3\times y^3 +y^6 +y^6+6\left(y^5\times-2\right)+15\left(y^4\times4\right)+20\left(y^3\times-8\right)+15\left(y^2\times16\right)+6\left(y\times-32\right)+64 +y^6-12y^5+60y^4-160y^3+240y^2-192y+64 +y^7 +y^7+7\times y^6\times-2+21\times y^5\left(-2\right)^2+35\times y^4\left(-2\right)^3+35\times y^3\left(-2\right)^4+21\times y^2\left(-2\right)^5+7\times y\left(-2\right)^6+\left(-2\right)^7 +y^7-14y^6+84y^5-280y^4+560y^3-672y^2+448y-128 +y^7-21y^6+189y^5-945y^4+2835y^3-5103y^2+5103y-2187 +y^79y^2 +y^7\left(-2\right)^0+7\times y^6\left(-2\right)^1+21\times y^5\left(-2\right)^2+35\times y^4\left(-2\right)^3+35\times y^3\left(-2\right)^4+21\times y^2\left(-2\right)^5+7\times y^1\left(-2\right)^6+y^0\left(-2\right)^7 +y^7\left(3y\right)^2 +y^7\times4^2y^2 +y^7\times64y^3 +y^8 +y^8\times36 +y^9 +y^u+y^u +y^u+y^w +y^u\times y^w +y^{ - 2 } +y^{ - 3 } +y^{ - 6 } +y^{ 2 u} +y^{-1} +y^{-2} +y^{-3} +y^{-4} +y^{-5} +y^{-6} +y^{-7} +y^{-8} +y^{10 - 12} +y^{10} +y^{13}\times40 +y^{2 + 2} +y^{2+6} +y^{2u} +y^{2} +y^{2} + 10 y +y^{2} + 12 w y + 36 w^{2} +y^{2} + 13 y + 40 +y^{2} + 17 y + 72 +y^{2} + 3 y + 5 y + 15 +y^{2} + 3 y + 6 y + 18 +y^{2} + 39 y +y^{2} + 6 y +y^{2} + 6 y + 8 y + 48 +y^{2} + 7 y + 8 y + 56 +y^{2} + 8 y +y^{2} + 8 y + 9 y + 72 +y^{2} + 9 y + 20 +y^{2} - 12 y + 36 +y^{2} - 2 \times 4 \times y + 4^{2} +y^{2} - 2 \times 6 \times y + 6^{2} +y^{2} - 8 y + 16 +y^{2} - 1 +y^{2} - 1^{2} +y^{2} - 4 +y^{2} - \frac{1}{4} +y^{2} - \left(\frac{1}{2}\right)^{2} +y^{2} - x^{2} +y^{2} - y + 1 +y^{2} \times y^{2} + y^{2} \times y + y^{2} \times 9 + 2 y y^{2} + 2 y y + 2 y \times 9 + 7 y^{2} + 7 y + 7 \times 9 +y^{2}+7y +y^{2}+8y +y^{2}-0.25 +y^{2}-1 +y^{2}-10y+25 +y^{2}-12y+36 +y^{2}-1y+1 +y^{2}-2y+2y-4 +y^{2}-4 +y^{2}-4y+4 +y^{2}-\frac{1^{2}}{4} +y^{2}\times 16y^{4} +y^{3 + 3} +y^{3 + 4} +y^{3} +y^{3}+y^{3}+y^{3}+y^{3}+y^{3}+y^{3}+y^{3} +y^{4-12} +y^{4} +y^{4} + 18 y^{3} +y^{4} + 3 y^{3} + 18 y^{2} + 25 y + 63 +y^{4} + y^{3} + 9 y^{2} + 2 y^{3} + 2 y^{2} + 18 y + 7 y^{2} + 7 y + 63 +y^{5 - 13} +y^{5} +y^{5} \times 2^{3} \times y^{3} +y^{5}\times 27y^{3} +y^{6 - 12} +y^{6-12} +y^{7 - 10} +y^{7 - 12} +y^{7 - 13} +y^{7} +y^{7} - 14 y^{6} + 84 y^{5} - 280 y^{4} + 560 y^{3} - 672 y^{2} + 448 y - 128 +y^{7} - 21 y^{6} + 189 y^{5} - 945 y^{4} + 2835 y^{3} - 5103 y^{2} + 5103 y - 2187 +y^{8 - 13} +y^{8 - 9} +y^{8} +y^{8} \times 4^{4} \times y^{4} +y^{9} +y^{\frac{13}{2}} +y^{\frac{13}{4}} +y^{\frac{15}{5}}\times y^{\frac{1}{5}} +y^{\frac{16}{5}} +y^{\frac{21}{4}} +y^{\frac{22}{5}} +y^{\frac{3}{1}}\times y^{\frac{1}{5}} +y^{\frac{5}{4} + 2} +y^{\frac{5}{4} + 4} +y^{\frac{5}{4} + \frac{16}{4}} +y^{\frac{9}{4}} +y^{\left(3+6\right)} +y^{\left(5x+15\right)} +y^{\left(9\right)} +y^{u + u} +y^{u - w} +y^{u+u} +y^{u+w} +y^{u-w} +y^{u2} +y^{u} + y^{w} +ya +yesthe>solutoinsnaregreaterthe0 +youfuck +ysquared +ytv86tg7yuni +yw +yw+10y +yw+7y +yw+8y +yw-2y+7w-14 +yw-3y+4w-12 +yw-4y+3w-12 +yw-8y+9w-72 +yw-9y +yw-9y+3w-27 +yw-9y+8w-72 +yw-y5 +yx3 +yx>3 +yxy +yxyxyxyxy +yy +yy^{-3} +yyyyy +yz\left(10x-17\right) +yz\left(13x-3\right) +yz\left(16x-19\right) +yz\left(19x-12\right) +yz\left(19x-15\right) +yz\left(2x-9\right) +z < 2 +z < 3 +z < 5 +z < 6 +z < 8 +z < 9 +z > -2 +z > -3 +z > -6 +z+7xy+7xyz+1 +z<-9 +z<10 +z<17 +z<19 +z<2 +z<2,Z>-2 +z<2,x>-2 +z<20 +z<21 +z<2\text{ and } z>-2 +z<3 +z<4 +z<4\text{ and } z>-4 +z<5 +z<5\text{ and } z>-5 +z<6 +z<7 +z<7\text{ and } z>-7 +z<8 +z<9 +z<9\text{ and } z>-9 +z<\frac{678}{139} +z<\left|5\right| +z>-2 +z>-2\text{ and } z<2 +z>-3 +z>-4 +z>-5 +z>-6 +z>-6\text{ and } z<6 +z>-7 +z>-8 +z>-9 +z>-\frac{2}{5} +z>-\frac{9}{3}-9 +z>0 +z>13 +z>2 +z>24 +z>3 +z>3k +z>42 +z>7 +z>8 +z\ge-22 +z\ge-323 +z\ge1 +z\ge10,z\le6 +z\ge10.1 +z\ge11 +z\ge2 +z\ge3 +z\ge323 +z\ge4 +z\ge4.62 +z\ge49 +z\ge5 +z\ge6 +z\ge8 +z\ge9.1-0.03,z\le9.1+0.03 +z\le x +z\le x\le z +z\le-3 +z\le0.05 +z\le17 +z\le2.666666666666666666666 +z\le3 +z\le5 +z\le6 +z\le7 +z\le8 +z\le9 +z\le\frac{2.82}{5} +z\left(12y-t\right) +z\left(13y-t\right) +z\left(20y-t\right) +z\left(3y-t\right) +z\left(6y-t\right) +z\left(7y-t\right) +z\left(8y-t\right) +z\left(z+2z^4\right) +z\left(z+3z^3\right) +z\left(z+4z^4\right) +z\left(z+4z^5\right) +z\left(z+5z^4\right) +z\left(z+5z^5\right) +z\left(z+6z^3\right) +z\left(z+6z^4\right) +z\left(z+6z^5\right) +z\left(z+7z^4\right) +z\left(z+7z^{5}\right) +z\left(z+8z^5\right) +z^2+5z^2z^3 +z^2\left(1+2z^2\right) +z^2\left(1+2z^3\right) +z^2\left(1+2z^{\left(2\right)}\right) +z^2\left(1+3hz^3\right) +z^2\left(1+3z^2\right) +z^2\left(1+3z^3\right) +z^2\left(1+4z^2\right) +z^2\left(1+4z^3\right) +z^2\left(1+4z^4\right) +z^2\left(1+5z^2\right) +z^2\left(1+5z^3\right) +z^2\left(1+5z^4\right) +z^2\left(1+5z^{\left(3\right)}\right) +z^2\left(1+6z^2\right) +z^2\left(1+6z^3\right) +z^2\left(1+6z^4\right) +z^2\left(1+7z^4\right) +z^2\left(1+8z^3\right) +z^2\left(1+8z^4\right) +z^2\left(4z^4+1\right) +z^2\left(5z^3+1\right) +z^4 +z^{2} + 2 z^{2} z^{2} +z^{2} + 2 z^{2} z^{3} +z^{2} + 2 z^{2} z^{4} +z^{2} + 4 z^{2} z^{2} +z^{2} + 4 z^{2} z^{3} +z^{2} + 4 z^{2} z^{4} +z^{2} + 5 z^{2} z^{3} +z^{2} + 6 z^{2} z^{2} +z^{2} + 6 z^{2} z^{4} +z^{2} + 7 z^{2} z^{3} +z^{2} + 7 z^{2} z^{4} +z^{2} + 8 z^{2} z^{2} +z^{2}\left( 1+5z^{3}\right) +z^{2}\left(1+2z^{2}\right) +z^{2}\left(1+8z^{2}\right) +z^{2}\times \left( 1+5z^{3}\right) +zx<18 +zx<4 +zx>-8