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100 Evaluate the following limits. Check your results by

Chapter 4, Problem 36RE

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QUESTION:

\(1^{\infty},\ 0^0,\ \infty^0\) forms  Evaluate the following limits. Check your results by graphing.

\(\lim _{x \rightarrow \infty}\ \frac{\ln x^{100}}{\sqrt{x}}\)

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QUESTION:

\(1^{\infty},\ 0^0,\ \infty^0\) forms  Evaluate the following limits. Check your results by graphing.

\(\lim _{x \rightarrow \infty}\ \frac{\ln x^{100}}{\sqrt{x}}\)

ANSWER:

Solution Step 1 100 In this problem we have to evaluate the limit lim ln x by using l'Hôpital's Rule when x x needed. l'Hôpital's Rule: Suppose that we have one of the following cases, lim f(x)= or lim f(x)= ± xa g(x) 0 xa g(x) ± Where a can be any real number, infinity or negative infinity. In these cases we have lim f(x)= lim f(x) xa g(x) xa gx)

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