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Apply the convolution theorem to find the inverse Laplace transform of the function: F(s) = s^2/(s^2+ 4)^2
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remind me what the convolution theorem (sounds convoluted)
Laplace{f*g} = Laplace {f(t)}Laplace{g(t)} = F(s)G(s)
s^2/(s^2+4) * (2/2)1/(s^2+4)
is it familiar?
from the original equation, I get \[s/(s^2+4) * s/(s^2+4)\]
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you have the tables?
yes, both equations refer to cos equations
ah you can do it that way too yes
do you have a final answer? I think I may have one
you are correct i think
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\[\int\limits_{0}^{t}\cos4xcos4(x-t)dx\] and so on
sorry 2 there instead of 4
yep I have that!
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