∫3(9)x2+1dx\int\frac{3}{\left(9\right)x^2+1}dx∫(9)x2+13dx
x2a+x2ax^{2a}+x^{2a}x2a+x2a
x3+3x2−5x+7x2\frac{x^3+3x^2-5x+7}{x^2}x2x3+3x2−5x+7
∫((3x3+2x2+8)x2)dx\int\left(\frac{\left(3x^3+2x^2+8\right)}{x^2}\right)dx∫(x2(3x3+2x2+8))dx
(7r4−q2)3\left(7r^4-q^2\right)^3(7r4−q2)3
5ax2+10ax−7a2x−16ax25ax^2+10ax-7a^2x-16ax^25ax2+10ax−7a2x−16ax2
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