∫(4x2+1)3 . 8x dx\int\left(4x^2+1\right)^3\:.\:8x\:dx∫(4x2+1)3.8xdx
4xydy=(y2+1)dx4xydy=\left(y^2+1\right)dx4xydy=(y2+1)dx
−a2b+a2b3-a^{2}b+\sqrt[3]{a^{2}b}−a2b+3a2b
25x2−20xy25x^2-20xy25x2−20xy
59ab3−2a3b−1b3a+8a3b\frac{5}{9}ab^3-2a^3b-1b^3a+8a^3b95ab3−2a3b−1b3a+8a3b
−41.1 + 22,1-41.1\:+\:22,1−41.1+22,1
(4x2−1)(7−x2)\left(4x^2-1\right)\left(7-x^2\right)(4x2−1)(7−x2)
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