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\[\large \displaystyle lim_{x \rightarrow \infty} x^5e^{-x}\]
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what do you expect its answer to be ?
I don't know. Do you expect me to know?
Both terms will approach infinity as x approaches infinity
It's usually no good practice to write lim .. = infinity. You can always write lim .. -> infinity. Eiher way, the person reading will most likely understand
What if one approaches zero and other one approaches infinity? What should I do with it?
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Like \(\large \displaystyle lim_{x \rightarrow \infty} x^5e^{-x}\)
Wait did the question to e^-x? That goes to 0 because exponentials defeat polynomials
L'Hopitals' rule.
The new one will approach zero
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