x2y3xy2\frac{x^2y^3}{xy^2}xy2x2y3
∫ (x−x−3)xxx dx\int\:\left(x-x^{-3}\right)\sqrt{x\sqrt{x\sqrt{x}}}\:dx∫(x−x−3)xxxdx
5b+(−5a)5b+\left(-5a\right)5b+(−5a)
dydx=6−2yx\frac{dy}{dx}=6-\frac{2y}{x}dxdy=6−x2y
5x+2x2−y+2x−x2+2y5x+2x^2-y+2x-x^2+2y5x+2x2−y+2x−x2+2y
x3+7x2−14x−120x+6\frac{x^3+7x^2-14x-120}{x+6}x+6x3+7x2−14x−120
2(3x+2)15+13>3x+14−20(4−4x)3\frac{2\left(3x+2\right)}{15}+\frac{1}{3}>\frac{3x+1}{4}-\frac{20\left(4-4x\right)}{3}152(3x+2)+31>43x+1−320(4−4x)
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