There is a timely unchanged continuous function :

$H(s)=\frac{s-1}{s+1}$

At the entry of the system exists a x(t) which Laplace's transformation is:

$X(s)=\frac{(5{s}^{2}-15s+7)}{(s-2{)}^{3}(s-1)}$

Which is the impulse response?and which is the exit signal of the system?

$H(s)=\frac{s-1}{s+1}$

At the entry of the system exists a x(t) which Laplace's transformation is:

$X(s)=\frac{(5{s}^{2}-15s+7)}{(s-2{)}^{3}(s-1)}$

Which is the impulse response?and which is the exit signal of the system?