∫01(x2+x)⋅ex \int_0^1\left(x^2+x\right)\cdot e^{x\:}∫01(x2+x)⋅ex
8+72−(2+3)2−168+7^2-\left(2+3\right)^2-168+72−(2+3)2−16
x>7−2xx>7-2xx>7−2x
2xy−x2xy-x2xy−x
dydx=x2−2\frac{dy}{dx}=x^2-2dxdy=x2−2
196x2+28x+4196x^2+28x+4196x2+28x+4
(2x2m+y5n)(2x2m−y5n)\left(2x^{2m}+y^{5n}\right)\left(2x^{2m}-y^{5n}\right)(2x2m+y5n)(2x2m−y5n)
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