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The value of `lim_(x to oo ) (log_(e)(log_(e)x))/(e^(sqrt(x)))` is _________.A. `(pi)/(2)`B. 1C. `-pi`D. `pi` |
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Answer» Correct Answer - `(0)` `Let L=underset(xtooo)lim(log_(e)(log_(e)x))/(e^(sqrt(x)))" "((oo)/(oo)" form")` `=underset(xtooo)lim((1)/(xlog_(e)x))/(e^(sqrt(x)(1)/(2sqrt(x))))=underset(xtooo)lim(2sqrt(x))/(e^(sqrt(x))xlog_(e)x)` `=underset(xtooo)lim(2)/(e^(sqrt(x)sqrt(x)log_(e)x))` `=0` |
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