(ex+1)dydx=ey+1\left(e^x+1\right)\frac{dy}{dx}=e^y+1(ex+1)dxdy=ey+1
(2u19)−4\left(2u^{19}\right)^{-4}(2u19)−4
∣−1∣−1\frac{\left|-1\right|}{-1}−1∣−1∣
x(x−1)\sqrt{x}\left(x-1\right)x(x−1)
∫1+ada\int\sqrt{1+a}da∫1+ada
m2−6mn+9n22\sqrt[2]{m^2-6mn+9n^2}2m2−6mn+9n2
2x2−4x−62x2−0+0−162x^2-4x-6\sqrt{2x^2}-0+0-162x2−4x−62x2−0+0−16
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