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lim goes to -infiniti, [e^(3x) - 2x] / [(1/x) - x]
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2
use l'hospital's rule
[3e^(3x) - 2] / [-1/(x^2) - 1] analysing the limit you get - 2 / -1 which is 2
ok, but if you take 3e^3x to -infiniti it equals infiniti, not zero
3x^(-infinity)=3/x^(infinity) = 0
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i mean e^(infinity) not x^(infinity)
wow i was totally missing that the e^infinity drops down to the denominator, whoops! thanks guys
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