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Evaluating an improper integral which results in an infinity over infinity case. It has been a few years and I can't remember how to deal with it
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\[t * (-\frac{ 1 }{ s } * e^{-st})\]
when t varies from zero to infinity
that's the leading term in the IBP for \(\mathcal{L} \{ t\}\)?? if not, my bad. if yes, write it as \(-\dfrac{1}{s} \dfrac{t}{e^{st}}\) and the exponential on the bottom out grows the linear on top or apply L'Hopital as it's in indeterminate form
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