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lim x-> -infinity x^2e^x
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2*e^(-infinity) = 2*e^(1/infinity) = 2e^0 = 2 -infinity^2 = infinity
get it @juliweaver ?
not really sure
do you understand 1/-infinity = 0?
do you understand e^(-x) = e^(1/x)
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how are you getting to 1/-infinity? Is it because e raised to any power is 0?
I get your last statement yes
ok if x^(2e^(-x)) = x^(2e^(1/x)) so if we plug in -infinity we get (-infinity)^(2e^(1/-infinity) 1/-infinity = 0 so we have (-infinity)^(2*e^0) = (-infinity)^(2*1) = (-infinity)^2
okay their should be a space x^2 e^x
to the negative infinity
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\[x^{2} * e^{x} ?\]
yes
so using l'hopitals rule how do you solve?
why?
one sec
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okay
would it be -infinity?
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