ddxxy−y2+y2\frac{d}{dx}xy-y^2+\sqrt[2]{y}dxdxy−y2+2y
∫(18x2(3x3+3)2)dx\int\left(18x^2\left(3x^3+3\right)^2\right)dx∫(18x2(3x3+3)2)dx
2u2−2u−242u^2-2u-242u2−2u−24
dydx=y2−2y+1\frac{dy}{dx}=y^2-2y+1dxdy=y2−2y+1
(p−6)−5\left(p^{-6}\right)^{-5}(p−6)−5
∫a2 − x2xdx\int\frac{\sqrt{a^2\:-\:x^2}}{x}dx∫xa2−x2dx
12 + 10 ⋅ −1 ⋅ 312\:+\:10\:\cdot\:-1\:\cdot\:312+10⋅−1⋅3
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