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how do you change the indeterminate form of 0 times infinity?
the incredible nature of "0" (zero) is to make infinite "0" when you multiply them. \(0\times\infty=0\)
or you can rewrite it as \[\Large L=\lim_{x\to-\infty}\frac{x}{e^{x-2}}\]
\[e^{-2+x} x= e^{-2}e^x x=e^{-2}\frac{x}{e^{-x}}\]
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it would be 2-x not x-2 @electrokid
lol yeah
but the information has been conveyed.
thanks for the idea. :)
limit then becomes infinity over infinity, and thus satisfies lhopital requirement
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