Evaluate the integral using tabular integration by parts: ∫x2cos(x) dx\int x^2 \cos(x) \,dx∫x2cos(x)dx.
x2sin(x)+2xcos(x)−2sin(x)+Cx^2 \sin(x) + 2x \cos(x) - 2 \sin(x) + Cx2sin(x)+2xcos(x)−2sin(x)+C
x2sin(x)−2xcos(x)+2sin(x)+Cx^2 \sin(x) - 2x \cos(x) + 2 \sin(x) + Cx2sin(x)−2xcos(x)+2sin(x)+C
x2sin(x)+2xcos(x)+2sin(x)+Cx^2 \sin(x) + 2x \cos(x) + 2 \sin(x) + Cx2sin(x)+2xcos(x)+2sin(x)+C
−x2cos(x)+2xsin(x)+2cos(x)+C-x^2 \cos(x) + 2x \sin(x) + 2 \cos(x) + C−x2cos(x)+2xsin(x)+2cos(x)+C