x2−20x=51x^2-20x=51x2−20x=51
(7x3+4y2)(7x3−4y2)\left(7x^3+4y^2\right)\left(7x^3-4y^2\right)(7x3+4y2)(7x3−4y2)
4tan(x)sin(x)4tan\left(x\right)sin\left(x\right)4tan(x)sin(x)
2−4u+8u2-4u+8u2−4u+8u
∫x13−1x13dx\int\frac{\sqrt{x^{\frac{1}{3}}-1}}{x^{\frac{1}{3}}}dx∫x31x31−1dx
(5m5+3n)(5m2−3n)\left(5m^5+3n\right)\left(5m^2-3n\right)(5m5+3n)(5m2−3n)
3x2−12x=(x−2)(x+2)3x^2-12x=\left(x-2\right)\left(x+2\right)3x2−12x=(x−2)(x+2)
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