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L^{-1} \lbrace{ \frac{s}{(s+2)^4} }\rbrace =

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$L^{-1} \lbrace{ \frac{s}{(s+2)^4} }\rbrace =$ L^{-1} \lbrace{ \frac{s}{(s+2)^4} }\rbrace =

$\frac{1}{3!}~ t^2~e^{2t} \$ \frac{1}{3!}~ t^2~e^{2t} \

$\frac{1}{3}~ t^2~e^{-2t} \$ \frac{1}{3}~ t^2~e^{-2t} \

$\frac{1}{3!}~ t^2~e^{-3t} \$ \frac{1}{3!}~ t^2~e^{-3t} \

$\frac{1}{6}~ t^3~e^{-2t}$ \frac{1}{6}~ t^3~e^{-2t}

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