Well, I have a solution but no steps..
I hope this will help you though.
Greets,Leslon
You are making hard work of this, see the other thread
RonL
Write it as two separate integrals:
Apply integration by parts:
let and
Therefore, and (you get v by using integration by parts...again...
Plugging into the integration by parts formula:
Before we move on, note that converges to 0.
Thus, we have left:
Apply integration by parts (again) for these two integals:
I will leave steps out, hoping that you can do it on your own.
Now, the integrals should become
Since we only evaluated half of the integral, double it to get the answer:
Hope that this made sense!!