x2n⋅(−1)1+n2⋅n(2⋅n−1)\frac{x^{2n}\cdot\left(-1\right)^{1+n}}{2\cdot n\left(2\cdot n-1\right)}2⋅n(2⋅n−1)x2n⋅(−1)1+n
2x−5<−32x-5<-32x−5<−3
∫1(x+5)xdx\int\frac{1}{\left(x+5\right)x}dx∫(x+5)x1dx
∫116(x1+x34)dx\int_1^{16}\left(\frac{\sqrt{x}}{1+\sqrt[4]{x^3}}\right)dx∫116(1+4x3x)dx
ln 1+sin x1−sin x\:ln\:\sqrt{\frac{1+sin\:x}{1-sin\:x}}ln1−sinx1+sinx
3x−4<2x+53x-4<2x+53x−4<2x+5
−11x+9>2x−30-11x+9>2x-30−11x+9>2x−30
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