Hello,
I'm having trouble on a fairly basic integration by parts question:
The Integral of: 27x^2/cos(3x)
I remember going over something about using U substitution on cos(3x) but I can't remember how to do it.
Any help would be appreciated.
Ah, sorry I typed the wrong integral X_X. Anyways I was able to get the answer and I've run into a new problem.
Integral of: x^5cos(x^3)
I guess that I could set x^5 = u and do it 5 times but it seems like there should be a much easier way.
Again, sorry about the typo and thanks for any help.
Have you gone to this site to see what the antiderivative might be?
The Integrator--Integrals from Mathematica
Quote:
Originally Posted by Smilie
Ah, sorry I typed the wrong integral X_X. Anyways I was able to get the answer and I've run into a new problem.
Integral of: x^5cos(x^3)
I guess that I could set x^5 = u and do it 5 times but it seems like there should be a much easier way.
Again, sorry about the typo and thanks for any help.
Have you gone to this site to see what the antiderivative might be?
The Integrator--Integrals from Mathematica
-----------------------------------------------------------------
Actually I have the answer to the integral, I'm just not sure how to solve it.
-----------------------------------------------------------------
Try u=x^3.
Then it will break into .
And the remaining will get eliminated when you derivate u.
-----------------------------------------------
Unfortunately I still have no idea what to do.
So x^3 would be u, du = 3x^2dx
I"m not quite sure how that cancels the x^2 or whatever. Anyway someone can show how to work the problem? As I said, I already have the answer I just need to see how to solve it.
Thanks.
Thanks Trevor, I got it. I was able to get most of the problem but for some reason when I substituted for U i didn't change the x^3 in the cos to U and was wondering how I was supposed to integrate that.
Also don't worry about doing my homework, these problems were all done in a group a week ago, I'm just going back and figuring out how to do them X_X.
Thanks.