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(Solved): Compute the inverse Laplace transform of \[ F(s)=\frac{-2 s-3}{s^{2}+3 s+2} e^{-5 s} \] \[ f(t)= \ ...



Compute the inverse Laplace transform of
\[
F(s)=\frac{-2 s-3}{s^{2}+3 s+2} e^{-5 s}
\]
\[
f(t)=
\]
(Notation: write \( \math

Compute the inverse Laplace transform of \[ F(s)=\frac{-2 s-3}{s^{2}+3 s+2} e^{-5 s} \] \[ f(t)= \] (Notation: write \( \mathbf{u}(\mathrm{t}-\mathbf{c}) \) for the Heaviside step function \( u_{c}(t) \) with step at \( t=c \).) If you don't get this in 2 tries, you can get a hint.


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Given function F(s)=?2s?3s2+3s+2e?5s use partial fractions ?2s
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