∫ (x)= ∫ (cosxy)dx + ∫ (siny²) dx
∫cosxydx+∫siny2dx=1ysinxy+xsiny2+C\int \cos{xy}dx+\int \sin{y^2}dx={\frac 1 y}\sin{xy}+x\sin{y^2}+C∫cosxydx+∫siny2dx=y1sinxy+xsiny2+C
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