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integral [0,pi] of (d(theta))/(A-Bcos(theta))
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\[\int\limits_{0}^{\pi} \frac{ 1 }{ A-Bcos(\theta) }\]
try \(\theta = \tan (x/2)\)
*** \(x = \tan (\theta/2)\)
get cos theta in the form of tan theta/2 find dtheta also
its not going to be easy later too, but its a good start
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hartnn's right.
\[\cos 2x=\frac{ 1-\tan ^2x }{ 1+\tan ^2x }\]
Can you guy's simplify it more?
t = tan theta/2 dt = 2t/(1+t^2) cos theta = (1-t^2)/(1+t^2) plug all these in the integral few algebraic steps, cancel out 1+t^2 then tell us what you get your new integral in only 't'
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