(2x3−36x2+214x+420)(2x+12) \frac{\left(2x^3-36x^2+214x+420\right)}{\left(2x+12\right)}\:(2x+12)(2x3−36x2+214x+420)
x−10+100x-10+100x−10+100
dydx=y(1−y)2\frac{dy}{dx}=y\left(1-y\right)^2dxdy=y(1−y)2
a−(d−1)=c−da-\left(d-1\right)=c-da−(d−1)=c−d
34x 33 x 333^4x\:3^3\:x\:3^334x33x33
(5x3−10)2\left(5x^3-10\right)^2(5x3−10)2
∫−3−36dx\int_{-3}^{-3}6dx∫−3−36dx
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