∫ln(2x4)3x5dx\int\frac{ln\left(2x^4\right)}{3x^5}dx∫3x5ln(2x4)dx
dydx=2(3−y)\frac{dy}{dx}=2\left(3-y\right)dxdy=2(3−y)
6−3⋅656^{-3}\cdot6^56−3⋅65
(3b−4)(b+2)\left(3b-4\right)\left(b+2\right)(3b−4)(b+2)
nn−3 ⋅ 9n+3\frac{n}{n-3\:}\cdot\:\frac{9}{n+3}n−3n⋅n+39
13(x+2y)13\left(x+2y\right)13(x+2y)
dydx=xy+3x−6\frac{dy}{dx}=xy+3x-6dxdy=xy+3x−6
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