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Can you explain to me how to go about integrating a product of three functions ? For example: Integrate (e^x)(ln(x))(sinx)dx
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i am not sure that is the best example because i think you can just write it as \(\mathcal{Im} \int ~ e^x \ln(x) e^{ix} ~dx \) but if you take the product rule: \((u v w)' = u' v w + u v' w + uv w'\) perhaps you can then use \(\int u' v w ~ dx= uvw - \int u v' w ~ dx - \int uv w' ~ dx\) but without actually trying it out, i think you'd need to luck out and have two of the functions that are easy to differentiate/integrate, .....
@freckles
How did you get that formula with the integral?
which one?
uvw one
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