2b+3\frac{2}{\sqrt{b}+3}b+32
∫3x3 sin4x dx\int3x^3\:sin4x\:dx∫3x3sin4xdx
(5x2−2y)3\left(5x^2-2y\right)^3(5x2−2y)3
(x2+y2)dx−x2dy=0\left(x^2+y^2\right)dx-x^2dy=0(x2+y2)dx−x2dy=0
−1 − 3n n = 3 -1\:-\:3n\:n\:=\:3\:−1−3nn=3
32m+3⋅33m+23^{2m+3}\cdot3^{3m+2}32m+3⋅33m+2
(x2+1)2−(x2−1)2\left(x^2+1\right)^2-\left(x^2-1\right)^2(x2+1)2−(x2−1)2
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