Laplace Transform of Periodic Function
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Transcript of Laplace Transform of Periodic Function
Laplace Transform of Periodic Function
Laplace Transform of Periodic FunctionBy Dhaval Shukla141080119050Mechanical Department3rd SemesterGroup No. 10Advanced Engineering Mathematics (2130002)
Laplace Transform of Periodic FunctionDefinition: A function f(t) is said to be periodic function with period p(> 0) if f(t+p)=f(t) for all t>0.Theorem 1: Transform of Periodic FunctionsThe Laplace transform of a piecewise continuous periodic function f(t) with period p is
Laplace Transform of Periodic FunctionWe have
Laplace Transform of Periodic FunctionPut t=u+p in the second integral,
Laplace Transform of Periodic Function
Laplace Transform of Periodic Function
Here is a video defining Laplace Transform of a Periodic Function
Laplace Transform of Periodic Function
Laplace Transform of Periodic Function
Laplace Transform of Periodic Function