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Limit of x^3*exp^(-x) as x goes to infinity and -infinity ... ! i don't really understand to do this ? is it OK to say that the exponent is "winning" in going to infinity ?
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What do you mean by "exp^(-x)" ?
\[x^3 ex^{-x}\]
??
no \[x ^{3} e ^{-x}\]
thanks ! =)
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Rewrite e^-x.
\[a^{-n} = \frac{1}{a^n}\]
yes, but still .. i can't use lhopital !!!
Well what happens as e^x approaches infinity?
so i have infinity over infinity ! GOOD !
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you don't use a carrot with the \(\exp(\cdot)\) notation \[\exp(x)=e^{x}\]
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