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Find the convolution of f(t)=t and g(t)=e^t
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f(t)*g(t)
The convolution of ƒ and g is defined as the integral of the product of the two functions after one is reversed and shifted. So taking that it would stand to reason that: \[f*g \rightarrow f(t) = t \space g(t) = e^t \rightarrow \int\limits_{}^{}f(t)g(e^t)\] Would become: \[\int\limits_{}^{}g(t)f(e^t)\]
Not sure what more you want to do with that. :)
Just understand it a little better I suppose, differential equations is a bit confusing to me, thanks though, that helped
I feel ya, integrals are a pain to wrap your head around at times.
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