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A more "mathematical" way of showing this limit ->0 lim -e^(-t)*t^a, as t->infinity
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\[\lim_{t \rightarrow \infty}-e^{-t}t^a\] for a being any constant Rather than just saying the exponential term dominates?
Is it like you could apply L'Hopital's rule a times until the derivative of the numerator becomes a constant.. then it's clear it becomes 0? I'm supposed to make a mathematical argument than just comparing terms
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