∫8x2+12x−15x4dx\int\frac{8x^2+12x-15}{x^4}dx∫x48x2+12x−15dx
−x2−5x+4-x^2-5x+4−x2−5x+4
∫0x4(2t2+t)dx\int_0^{x^4}\left(2t^2+\sqrt{t}\right)dx∫0x4(2t2+t)dx
4x+3+2x+14x+3+2x+14x+3+2x+1
3xx2−9⋅ 33−x\frac{3x}{x^2-9}\cdot\:\frac{3}{3-x}x2−93x⋅3−x3
y′=1−7x2y'=1-7x^2y′=1−7x2
625x2+500x625x^2+500x625x2+500x
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