x5y105\sqrt[5]{x^5y^{10}}5x5y10
∫x(u+1)3dx\int\frac{x}{\left(u+1\right)^3}dx∫(u+1)3xdx
(1.4 x 1022 x 103)\left(\frac{1.4\:x\:10^2}{2\:x\:10^3}\right)(2x1031.4x102)
−3x−4x=15+x2-3x-4x=15+\frac{x}{2}−3x−4x=15+2x
limx→∞(2(3+x2⋅ 8+4x−−3+x2⋅ 8−4x))\lim_{x\to\infty}\left(\sqrt{2}\left(\sqrt{3+x^2\cdot\:\:8+4x}-\sqrt{-3+x^2\cdot\:\:8-4x}\right)\right)x→∞lim(2(3+x2⋅8+4x−−3+x2⋅8−4x))
3−64⋅(−7)+5⋅(−2)3−123-\sqrt{64}\cdot\left(-7\right)+5\cdot\left(-2\right)^3-123−64⋅(−7)+5⋅(−2)3−12
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