134⋅13−313^4\cdot13^{-3}134⋅13−3
∫x−1ln(ln(x))dx\int x^{-1}\ln\left(\ln\left(x\right)\right)dx∫x−1ln(ln(x))dx
dydx=2(x2−4x)\frac{dy}{dx}=2\left(x^2-4x\right)dxdy=2(x2−4x)
7x2+6x7x^2+6x7x2+6x
128122\frac{12^8}{12^2}122128
xy′−3y=5x5+x2xy'-3y=5x^5+x^2xy′−3y=5x5+x2
∫6x5e8x6dx\int6x^5e^{8x^6}dx∫6x5e8x6dx
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