(2x+n)4\left(2x+n\right)^4(2x+n)4
x3+a3x^3+a^3x3+a3
x−12+1=15y\frac{x-1}{2}+1=\frac{1}{5}y2x−1+1=51y
375−227+5123\sqrt{75}-2\sqrt{27}+5\sqrt{12}375−227+512
∫1∞(x5+x2)dx\int_1^{\infty}\left(\frac{x}{5+x^2}\right)dx∫1∞(5+x2x)dx
dydx=6x y y(2)\frac{dy}{dx}=6x\:y\:y\left(2\right)dxdy=6xyy(2)
∫(x−3)(x+1)dx\int\left(\sqrt{x}-3\right)\left(\sqrt{x}+1\right)dx∫(x−3)(x+1)dx
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