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Why can't L'Hopitals Rule be used for this indeterminate? limit as x approaches 0 for e^(2x)/x ?
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Why is it indeterminate?
O sorry I didn't reaize you were going to answer so quickly. Because it would be 0/0?
Well, when x approaches 0, why will e^(2x) become 0?
O, I guess it wouldn't, it will become e^0 making it 1/0? I gave wrong equation it is , limit as x approaches 0 f(x)= (e^(2x) -1)/x
You can use L'Hopital then
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the answer would then be 2
Right, and that is the limit
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