limx→∞e−xln(x4)\lim_{x\to\infty}e^{-x}\ln\left(x^4\right)x→∞lime−xln(x4)
logx(100)−logx(25)=2\log_x\left(100\right)-\log_x\left(25\right)=2logx(100)−logx(25)=2
10x<010x<010x<0
(y+2)3(y+2)2\left(y+2\right)^3\left(y+2\right)^2(y+2)3(y+2)2
n33n+7n3\frac{n^3}{3n+7n^3}3n+7n3n3
(−2x2+12)(2x2+12)\left(-\sqrt[2]{2x^2+1}\right)\left(\sqrt[2]{2x^2+1}\right)(−22x2+1)(22x2+1)
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