Find ∫x2sinxdx\int x^2 \sin x dx∫x2sinxdx.
−x2cosx+2xsinx+2cosx+C-x^2 \cos x + 2x \sin x + 2 \cos x + C−x2cosx+2xsinx+2cosx+C
x2cosx−2xsinx+2cosx+Cx^2 \cos x - 2x \sin x + 2 \cos x + Cx2cosx−2xsinx+2cosx+C
−x2cosx−2xsinx+2cosx+C-x^2 \cos x - 2x \sin x + 2 \cos x + C−x2cosx−2xsinx+2cosx+C
−x2cosx+2xsinx−2cosx+C-x^2 \cos x + 2x \sin x - 2 \cos x + C−x2cosx+2xsinx−2cosx+C