525h6k3+735h3k4−3525h^6k^3+735h^3k^4-3525h6k3+735h3k4−3
∫133xx2+xdx\int_{\frac{1}{3}}^3\frac{\sqrt{x}}{x^2+x}dx∫313x2+xxdx
∫(8x+23)−2dx\int\left(8x+23\right)^{-2}dx∫(8x+23)−2dx
sin 8x cos 8xsin\:8x\:cos\:8xsin8xcos8x
2b2+b−9b−2\frac{2b^2+b-9}{b-2}b−22b2+b−9
4x2+2x−20=04x^2+2x-20=04x2+2x−20=0
∫1+ewewdw\int\frac{1+e^w}{e^w}dw∫ew1+ewdw
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