limx→3(x2−9−3x−2+x)\lim_{x\to3}\left(\frac{x^2-9}{-3\sqrt{x-2+x}}\right)x→3lim(−3x−2+xx2−9)
cos2(x)−sin2(y)\cos^2\left(x\right)-\sin^2\left(y\right)cos2(x)−sin2(y)
(−2x−9y2)(−4x−3)\left(-2x-9y^2\right)\left(-4x-3\right)(−2x−9y2)(−4x−3)
x 3 x + 4xx\:3\:x\:+\:4xx3x+4x
dydx=(338−ex)3+2y\frac{dy}{dx}=\frac{\left(338-e^x\right)}{3+2y}dxdy=3+2y(338−ex)
∫(−9x)dx\int\left(-9\sqrt{x}\right)dx∫(−9x)dx
∫4x8x+1dx\int\frac{4x}{8x+1}dx∫8x+14xdx
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