1. The problem statement, all variables and given/known data
Evaluate the indefinite integral of x*cos(3x)^2
2. Relevant equations
Integration by parts: [itex]\int(udv)[/itex]= uv - [itex]\int(vdu)[/itex]
3. The attempt at a solution
Im having trouble finding the antiderivative of cos(3x)^2 (which I designated as dv when doing integration by parts). I keep getting (1/9)(sin(3x)^3) using the power and chain rules, but that's not correct.
Thanks!
Evaluate the indefinite integral of x*cos(3x)^2
2. Relevant equations
Integration by parts: [itex]\int(udv)[/itex]= uv - [itex]\int(vdu)[/itex]
3. The attempt at a solution
Im having trouble finding the antiderivative of cos(3x)^2 (which I designated as dv when doing integration by parts). I keep getting (1/9)(sin(3x)^3) using the power and chain rules, but that's not correct.
Thanks!
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