limx→∞(x2−x4−1x+2)\lim_{x\to\infty}\left(\frac{x^2-\sqrt{x^4-1}}{x+2}\right)x→∞lim(x+2x2−x4−1)
(2a2−3b3)(2a2+3b3)\left(2a^2-3b^3\right)\left(2a^2+3b^3\right)(2a2−3b3)(2a2+3b3)
m5+2m4−15m3−3m2−6m+4512g7−24g2\frac{m^5+2m^4-15m^3-3m^2-6m+45}{12g^7-24g^2}12g7−24g2m5+2m4−15m3−3m2−6m+45
limx→∞((x2+3x+7)x3+7x2+19)\lim_{x\to\infty}\left(\frac{\left(x^2+3x+7\right)}{x^3+7x^2+19}\right)x→∞lim(x3+7x2+19(x2+3x+7))
(y5+8y3)2\left(y^5+8y^3\right)^2(y5+8y3)2
(−723)(−420)\left(-723\right)\left(-420\right)(−723)(−420)
112+51\sqrt{1^2+5}112+5
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