4x2+4x+1=94x^{2+4x+1=9}4x2+4x+1=9
limx→2(2x3−2xx3−4x+4)\lim_{x\to2}\left(\frac{2x^3-2x}{x^3-4x+4}\right)x→2lim(x3−4x+42x3−2x)
9x6−30x3+259x^6-30x^3+259x6−30x3+25
4+−13+−84+-13+-84+−13+−8
x2−13x−14x^2-13x-14x2−13x−14
(8−3)4\left(8^{-3}\right)^4(8−3)4
limx→∞ ((2+x)x)(1+x)(1.5)\lim_{x\to\infty}\:\:\frac{\left(\left(2+x\right)x\right)}{\left(1+x\right)^{\left(1.5\right)}}x→∞lim(1+x)(1.5)((2+x)x)
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