the only problem is i have to do it via method of substitution, i dont have to to use integration by parts
Follow Math Help Forum on Facebook and Google+
Let use integration by parts. Let Which gives us: Using integration by parts again. Let So,
By substitution: let so, I let you finishing this (by parts) I guess there is no escape from integration by parts...
Last edited by Also sprach Zarathustra; Jun 25th 2010 at 11:22 AM.
i guess the same, i hope the question is misprinted in the substitution exercise, thanks everyone for their time.
View Tag Cloud