- #1
yitriana
- 36
- 0
to calculate the inverse laplace transform of a function F(s), s+2 was replaced with z for convenience. the inverse laplace transform of z was found--let's denote the function g(t).
now, how do i prove that L-1{F(s)} = L-1{F(z-2)} = g(t) * e-2t
i am attempting to prove by rewriting L-1{F(z-2)} in terms of L-1{F(z)*something} but i don't know what exactly to do.
this is not a homework question, just attempt at a proof.
now, how do i prove that L-1{F(s)} = L-1{F(z-2)} = g(t) * e-2t
i am attempting to prove by rewriting L-1{F(z-2)} in terms of L-1{F(z)*something} but i don't know what exactly to do.
this is not a homework question, just attempt at a proof.