limx→10((6ln(x−9))x−10)\lim_{x\to10}\left(\frac{\left(6ln\left(x-9\right)\right)}{x-10}\right)x→10lim(x−10(6ln(x−9)))
∫te−3t dx\int te^{-3t}\:dx∫te−3tdx
dydx(x2y2+x3+y3)\frac{dy}{dx}\left(x^2y^2+x^3+y^3\right)dxdy(x2y2+x3+y3)
13nxn\frac{1}{3^n}x^n3n1xn
05⋅0+105\cdot0+105⋅0+1
(x2 − 2 x2)3\left(\frac{x^2\:\:-\:\:\:\:2\:\:}{x^2}\right)^3(x2x2−2)3
∫01x3⋅ln(x)dx\int_0^1x^3\cdot ln\left(x\right)dx∫01x3⋅ln(x)dx
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