Find the indefinite integral of:
e^{2x}*sin(3x) dx

Here is my attempt; apparently, I got "looped" (ie. came back to the original question as I was going Integration by Parts...)

http://i1084.photobucket.com/albums/j409/QRAWarrior/MATA30/LoopedIntegral-IMG-001.png

Question

Find the indefinite integral of: 
e^{2x}*sin(3x) dx

Here is my attempt; apparently, I got "looped" (ie. came back to the original question as I was going Integration by Parts...)

http://i1084.photobucket.com/albums/j409/QRAWarrior/MATA30/LoopedIntegral-IMG-001.png

anonymous · Answer

attachment

anonymous · Answer

Please see attachment if you can't view from link.

anonymous · Answer

If you got the same integral again, you can add it to the left side, and divide by how much of the integral you have

turingtest · Answer

looks good so far, just do what Niker said

anonymous · Answer

OH YEAH! I remember that.

anonymous · Answer

So then afterwards, I am finished?

turingtest · Answer

once you add the integral to both sides it will be like$$C\int(blah)=blahblah...$$so divide both sides by the coefficient$$\int(blah)=\frac1C(blahblah...)$$then you're done