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limx→∞(x−2x2−1)\lim_{x\to\infty}\left(\frac{x-2}{x^2-1}\right)x→∞lim(x2−1x−2)
∫(x2 1−2x3)dx\int\left(\frac{x^{2\:}}{\sqrt[3]{1-2x}}\right)dx∫(31−2xx2)dx
181 a2+16+89a\frac{1}{81}\:a^2+16+\frac{8}{9}a811a2+16+98a
2x+9≤62x+9\le62x+9≤6
limx→0(2+x18lnx)\lim_{x\to0}\left(2+x^{18}lnx\right)x→0lim(2+x18lnx)
c2−2c−3c^2-2c-3c2−2c−3
−4cosx+8=cosx+8-4\cos x+8=\cos x+8−4cosx+8=cosx+8
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