(m2−m4)2\left(m^2-m^4\right)^2(m2−m4)2
∫1x(x2+3)2dx\int\frac{1}{x\left(x^2+3\right)^2}dx∫x(x2+3)21dx
(2x−6)(2x−2)\left(2x-6\right)\left(2x-2\right)(2x−6)(2x−2)
x2+x+6x−2x^2+x+6x-2x2+x+6x−2
limx→−∞(4x3+2x−5)\lim_{x\to-\infty}\left(4x^3+2x-5\right)x→−∞lim(4x3+2x−5)
1x−4⋅4x21x^{-4}\cdot4x^21x−4⋅4x2
3(−1)2−53\left(-1\right)^2-53(−1)2−5
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