Inverse Transform with Heaviside functions (exponential functions in the transform space) Heaviside formula: L[ua (t)f(ta)] =...

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Inverse Transform with Heaviside functions (exponential functions in the transform space) Heaviside formula: L[ua (t)f(ta)] = e-as F(s) a = If we have the transformed function: F(s) = e 2₁- 10 25=+e-45. Then the inverse transform function 8 S f(t) = u(t) c + u₂(t) d Inverse Transform with Heaviside functions (exponential functions in the transform space) Heaviside formula: L[ua (t)f(ta)] = e-as F(s) a = If we have the transformed function: F(s) = e 2₁- 10 25=+e-45. Then the inverse transform function 8 S f(t) = u(t) c + u₂(t) d

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To find the value of a in the inverse transform function we can compare the given transformed ... View the full answer