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Let f satisfy f(t + T) = f(t) for all t>=0 and for some fixed positive number T; f is said to be periodic with period T on 0 <= t <= infinity. Show that: \[L [f(t)] = \frac{ \int\limits_{0}^{T} e ^{-st}f(t)dt }{ 1-e ^{-sT} }\] L is the Laplace operator
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