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i need a hint to solve this integral: cos(x)/(25+4(sin^2(x))
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Like this?\[\int\limits \frac{\cos x}{25+4\sin^2 x}dx\]
yes
ii have been trying to substitute, but i can't find the right way to do it
you should let u=2sin x Then (after the substitutions) it will be in the form:\[\int\limits \frac{1}{25+u^2}du\]
yes i did that but i don't know what so do after
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Its something that you have to memorize after that. When you have an integral in the form:\[\int\limits \frac{1}{a^2+x^2}dx\]the answer turns out to be:\[\frac{1}{a}\tan^{-1}\left(\frac{x}{a}\right)+C\]
oh i didn't know that. Thank you!
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