(1.1) Let L [·] denotes the Laplace transform.
(A) The Laplace transform is a linear operation.
(B) If L[F(t)] = F(s), then L[t
2F(t)]=

F(S)
(C) If L[f(t)] = F(s) , then L

= SF(s) - f(0).
(D) If L[f(t)] = F(s) and L[g(t)] = G(s), then L[f* g(t)] = F(s)G(s), where *
denotes the convolution integral.
(E) All of the above statements are TRUE.