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find the indefinite integral
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\[\int\limits \cos^3(2x) \sin^2(2x)dx\]
u = sin(2 x) du = 2 cos(2x)dx \[ \int (1-u^2)u^2 \frac {du}2 \]
\[1/2 \int\limits u^2-u^4du?\]
yes
\[\frac{1}{2} [\frac{u^3}{3} -\frac{u^5}{5}] +c\]
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yes \[ \int \frac{1}{2} \left(1-u^2\right) u^2 \, du=\frac{u^3}{6}-\frac{u^5} {10} \]
\[\frac{u^3}{6} -\frac{u^5}{10} +c?\]
:)
+C
\[\frac{\sin(2x)^3}{6} -\frac{\sin(2x)^5}{10} +c?\]
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