125⋅20⋅1125\cdot20\cdot1125⋅20⋅1
10x>010x>010x>0
limx→−3(x2−8x−13x2−5)\lim_{x\to-3}\left(\frac{x^2-8x-13}{x^2-5}\right)x→−3lim(x2−5x2−8x−13)
2x−4≤6−7x2x-4\le6-7x2x−4≤6−7x
(5x)2+8x−4\left(5x\right)^{2+8x-4}(5x)2+8x−4
(12x2+66x+90)\left(12x^2+66x+90\right)(12x2+66x+90)
4m(m+2)−2m(m+3)\frac{4m}{\left(m+2\right)}-\frac{2m}{\left(m+3\right)}(m+2)4m−(m+3)2m
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