(7x2−5x+3)(2x2+3x−1)\left(7x^2-5x+3\right)\left(2x^2+3x-1\right)(7x2−5x+3)(2x2+3x−1)
limx→∞(6x3+8x2+1(x+8)(5x+1))\lim_{x\to\infty}\left(\frac{6x^3+8x^2+1}{\left(x+8\right)\left(5x+1\right)}\right)x→∞lim((x+8)(5x+1)6x3+8x2+1)
5xy22⋅ 6+x486y5+xy224+24x2y5\frac{5xy^2}{2}\cdot\:\sqrt{6}+x\sqrt{486y^5}+xy^2\sqrt{24}+\sqrt{24x^2y^5}25xy2⋅6+x486y5+xy224+24x2y5
4x2−12xy3+9y64x^2-12xy^3+9y^64x2−12xy3+9y6
∫6fdf\int6fdf∫6fdf
(x+y)dy=ydx\left(x+y\right)dy=ydx(x+y)dy=ydx
(710)8(317)\sqrt[8]{\left(7^{10}\right)}\left(3^{17}\right)8(710)(317)
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