2x≤1\frac{2}{x}\le1x2≤1
dydx=y2+2y−15\frac{dy}{dx}=y^2+2y-15dxdy=y2+2y−15
a2b2+6ab+92a^2b^2+6ab+9^2a2b2+6ab+92
(9a−12)(9a+12)\left(9a-12\right)\left(9a+12\right)(9a−12)(9a+12)
(2a2−2a)+(2a3−4)\left(2a^2-2a\right)+\left(2a^3-4\right)(2a2−2a)+(2a3−4)
limx→0(x2−2xx2+x)\lim_{x\to0}\left(\frac{x^2-2x}{x^2+x}\right)x→0lim(x2+xx2−2x)
61468\frac{6^{14}}{6^8}68614
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