∫(3x2+6x+3)e2xdx\int\left(3x^2+6x+3\right)e^{2x}dx∫(3x2+6x+3)e2xdx
(2a4b33a7b)−3\left(\frac{2a^4b^3}{3a^7b}\right)^{-3}(3a7b2a4b3)−3
8x3+4x2+2x−48 x ^ { 3 } + 4 x ^ { 2 } + 2 x - 48x3+4x2+2x−4
(x+6)(3x+1)\left(x+6\right)\left(3x+1\right)(x+6)(3x+1)
∫6e6t2+e6tdt\int\frac{6e^{6t}}{2+e^{6t}}dt∫2+e6t6e6tdt
16y2 + 12y16y^2\:+\:12y16y2+12y
∫3x3+5xx2+x−2dx\int\frac{3x^3+5x}{x^2+x-2}dx∫x2+x−23x3+5xdx
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