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how do I find the indefinite integral of pi *sin pi x dx
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\[\pi\int\sin(\pi x)dx\] use \(u=\pi x\), \(du=\pi dx\) and so \(\frac{1}{\pi}du=dx\) gives \(\int \sin(u)du\) and now it should be easier
This is cal 2 I'm assuming? ∫ πsin(πx) dx let u = πx, then du= π dx, so dx = 1/π du =1/π * ∫ πsin(u)du =∫sinu du =cosu =cos(πx)
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