{xsin5xdx ..solve the intergratio
your missing a -5; so id take one form -5/-5
Use integration by parts. Let u = x and v' = sin(5x). Can you see what to do now?
.... i dint think it was out of order lol
sin(5x) comes from at least cos(5x) Dx (cos(5x)) = -5 sin(5x) ... ack, im missing an x from that . DOH!!
good thing i think it through ... bad thing i think it through afterwards ;)
@ james can u try to continue after that kuz ima finding it hard
\[\int\limits u v' = u v - \int\limits u'v\] There must be an example in your notes or your text book of using this rule. Have a look at that example, line by line and then see how to apply it here. I've given you already what the u and v would be.
For example, http://www.math.ucdavis.edu/~kouba/CalcTwoDIRECTORY/intbypartssoldirectory/IntByPartsSol.html#SOLUTION 2
@ james thanx so much ,cud also help me some examples on double intergrations??
@ robtobey nice answer too but some steps are missing
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