5y(3xy2+5xz+15)5y\left(3xy^2+5xz+15\right)5y(3xy2+5xz+15)
d2ydx2+3(dydx)+2y=x2\frac{d^2y}{dx^2}+3\left(\frac{dy}{dx}\right)+2y=x^2dx2d2y+3(dxdy)+2y=x2
−27+−127+27-27+-127+27−27+−127+27
2x+3<x+12x+3<x+12x+3<x+1
6x3\frac{6x}{3}36x
2.5⋅10365⋅10−152.5\cdot10^{36}5\cdot10^{-15}2.5⋅10365⋅10−15
ddx5x4−x3+7x\frac{d}{dx}5x^4-x^3+7xdxd5x4−x3+7x
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