limx→infinity(x2x6+x23)\lim_{x\to infinity}\left(\frac{x^2}{\sqrt[3]{x^6+x^2}}\right)x→infinitylim(3x6+x2x2)
∫(r2e−3r)dr\int\left(r^2e^{-3r}\right)dr∫(r2e−3r)dr
23−18+(−12)−(−9)23-18+\left(-12\right)-\left(-9\right)23−18+(−12)−(−9)
(−2)⋅(+7)+(+5)⋅(+6)\left(-2\right)\cdot\left(+7\right)+\left(+5\right)\cdot\left(+6\right)(−2)⋅(+7)+(+5)⋅(+6)
2x3⋅5y\frac{2x}{3}\cdot\frac{5}{y}32x⋅y5
916x4y8z12\:\:\sqrt{\frac{9}{16}}x^4y^8z^{12}169x4y8z12
c2y2=x(x−a)3c^2y^2=x\left(x-a\right)^3c2y2=x(x−a)3
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