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When integrating products of trigonometric functions, the general practice involves applying the trigonometric versions of the Pythagorean Theorem such as
\(\texttt{sin}^2(\theta)+\texttt{cos}^2(\theta)=1\) or \(\texttt{tan}^2(\theta)+1=\texttt{sec}^2(\theta)\)
in conjunction with an appropriate u-substitution. If the powers both even then you may need to consider applying a Power Reduction Identitiy (Half-Angle Idenitty).
\(\texttt{sin}(2\theta)=\frac{1-\texttt{cos}(2\theta)}{2}\) or \(\texttt{cos}(2\theta)=\frac{1+\texttt{cos}(2\theta)}{2}\)
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