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∫x5e−x6dx\int x^5e^{-x^6}dx∫x5e−x6dx
r=(5+26)(5−26)r=\left(\sqrt{5+2\sqrt{6}}\right)\left(\sqrt{5-2\sqrt{6}}\right)r=(5+26)(5−26)
−∣−20∣(−2)-\frac{\left|-20\right|}{\left(-2\right)}−(−2)∣−20∣
49x2+112x+6449x^2+112x+6449x2+112x+64
(1−x2y3)4\left(1-x^2y^3\right)^4(1−x2y3)4
limx→∞(tan(x2)+ex2−cos(x)x2)\lim_{x\to\infty}\left(\frac{\tan\left(x^2\right)+e^{x^2}-\cos\left(x\right)}{x^2}\right)x→∞lim(x2tan(x2)+ex2−cos(x))
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