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Could someone please help me with the following integral?
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\[\int\limits_{0}^{\infty}\cos(\omega t)e ^{-st}dt\]
you could replace cos(wt) with e^(i w t) integrate, then take the real part
Or IBP twice
I did IBP twice and got stuck, the original integral doesn't cancel well.
as you know e^( i w t ) = cos(wt) + i sin(wt) it turns out we can put in e^(i w t) , do the integration then look at the real part.
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and, btw, the imaginary part of the answer will be equivalent to integrating sin(wt) e^(-st)
nvm i got it with ibp
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