∫x2+5x−8xdx\int\frac{x^{2}+5x-8}{\sqrt{x}}dx∫xx2+5x−8dx
(2x+−6+y)−(12x2−6xy+242)\left(2x+-6+y\right)-\left(12x^2-6xy+24^2\right)(2x+−6+y)−(12x2−6xy+242)
(12m3−5n4)3\left(\frac{1}{2}m^3-5n^4\right)^3(21m3−5n4)3
−x+x2+2x2−y-x+x^2+2x^2-y−x+x2+2x2−y
7−4k+k7-4k+k7−4k+k
−y+6y2+3y2+5y+4y+3−1-y+6y^2+3y^2+5y+4y+3-1−y+6y2+3y2+5y+4y+3−1
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