∫01(y2exy)dx\int_0^1\left(y^2e^{xy}\right)dx∫01(y2exy)dx
y2+2y−3y^2+2y-3y2+2y−3
x2+23x−24x^2+23x-24x2+23x−24
x2+7x+10>0x^2+7x+10>0x2+7x+10>0
(6a2b3+7b3c2)(6a2b3−7b3c2)\left(6a^2b^3+7b^3c^2\right)\left(6a^2b^3-7b^3c^2\right)(6a2b3+7b3c2)(6a2b3−7b3c2)
y2−6yy^2-6yy2−6y
∫(x−tan−1(x)x3)dx\int\left(\frac{x-tan^{-1}\left(x\right)}{x^3}\right)dx∫(x3x−tan−1(x))dx
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