dydx=−y−1(y−1)(1+x2)\frac{dy}{dx}=\frac{-y-1}{\left(y-1\right)\left(1+x^2\right)}dxdy=(y−1)(1+x2)−y−1
a11+1a−1\frac{a^{11}+1}{a-1}a−1a11+1
4m(−3m)(m2−1)4m\left(-3m\right)\left(m^2-1\right)4m(−3m)(m2−1)
∫2+3x+1x+1dx\int\frac{\sqrt{2+3\sqrt{x+1}}}{\sqrt{x+1}}dx∫x+12+3x+1dx
∫12(xy2)dy\int_1^2\left(\frac{\sqrt{x}}{y^2}\right)dy∫12(y2x)dy
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