limx→3(x3−27x)\lim_{x\to3}\left(\frac{x^3-27}{x}\right)x→3lim(xx3−27)
x2x+1=2xx+2\frac{x}{2x+1}=\frac{2x}{x+2}2x+1x=x+22x
11=2−3x11=2-3x11=2−3x
(n+2w)2\left(n+2w\right)^2(n+2w)2
limx→0((ex2−1)cos(x)−1)\lim_{x\to0}\left(\frac{\left(e^{x^2}-1\right)}{cos\left(x\right)-1}\right)x→0lim⎝⎛cos(x)−1(ex2−1)⎠⎞
∫1−x(1+x)3dx\int\frac{1-x}{\left(1+x\right)^3}dx∫(1+x)31−xdx
m6−64m^6-64m6−64
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