?The Laplace Transform If is continuous for , the Laplace transform of is the function
Chapter 7, Problem 87(choose chapter or problem)
The Laplace Transform If is continuous for , the Laplace transform of is the function defined by
and the domain of is the set consisting of all numbers for which the integral converges.
Suppose that and for
, where is continuous. If the Laplace transform of is and the Laplace transform of is , show that
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