# Using the Convolution Theorem find the inverse Laplace transform of the function: F(s) =1/S2-1 First

Using the Convolution Theorem find the inverse Laplace transform of the function: F(s) =1/S2-1 First rewrite F(s) as a product of two functions F(s) = G(s)H(s); If G(s) = 1/s-1 then H(s) = Answer is a Expression Then find: g(t) = (G(s)) = h(t) = -1(H(s)) = Answer is a Expression Finally, using the Convolution Theorem you can calculate f(t) = -1(F(s)) = g(t) * h(t) = g(tau)h(t – tau)d tau = Answer is a Expression The convolution Theorem h(t) = (f*g) (t) = f(tau) g(t-rau)d tau then (h) = (f) (g) Laplace Transform table

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