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laplace please
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\[\mathcal L\]
@blessingkay please post your question
i think u mean inverse laplace of \[\large \frac{3s+1}{s^2+6s+13}\]
just notice that \[\frac{3s+1}{s^2+6s+13}=\frac{3(s+3)-8}{(s+3)^2+4}=3 \frac{(s+3)}{(s+3)^2+4}-8\frac{1}{(s+3)^2+4}\] Using the Frequency shifting property of Laplace transform : \[\mathscr{L}^{-1} [3 \frac{(s+3)}{(s+3)^2+4}-8\frac{1}{(s+3)^2+4}]= 3 e^{-3t} \cos 2t-8 e^{-3t} \sin 2t\] Frequency shifting \[\mathscr{L} [e^{at} f(t)]= F(s-a)\]
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are u there?
@mukushia are u there
im here brother
i need final answer
final answer is up there 3e^(-3t) cos 2t ....
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@mukushla are u there?
i need more explanation
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