∫tanh(x)1+cosh(x)dx\int\frac{\tanh\left(x\right)}{1+\cosh\left(x\right)}dx∫1+cosh(x)tanh(x)dx
x2−x+3≤0x^2-x+3\le0x2−x+3≤0
2x(4x3−x2+2x)2x\left(4x^3-x^2+2x\right)2x(4x3−x2+2x)
m+n+3mm+n+3mm+n+3m
−200−276-200-276−200−276
(4y2+3y)3\left(4y^2+3y\right)^3(4y2+3y)3
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