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Check my answer! integral from 0 to infinity e^(-2t) sinht sin t/ t dt I got 1/2 (π/4-cot^(-1)3 )
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mind adding in parentheses so we can clarify your notation?
\(\Large \int \limits_0^\infty e^{-2t} \sinh t \dfrac{\sin t}{ t} dt = \dfrac{1}{2}(\dfrac{\pi }{4}-\cot^{-1}3)\)
need more clarification ?
no, looks good. one moment
used laplace transform L[sin t/t] = cot^-1 (s)
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ya that's what i got with that transform. gj
its exactly correct?
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