Consider the limit

$\underset{x{0}^{+}}{lim}{x}^{10}ln(x)$

Determine whether l'Hopital's rule can be applied directly. Explain why or why not.

L'Hopital's rule can be applied directly because the limit is an indeterminate of the form $\frac{}{}$ L'Hopital's rule can be applied directly because the limit is an indeterminate of the form $\frac{0}{0}$ L'Hopital's rule can't be applied directly because the limit is an indeterminate of the form $0-$ Indicate if there is some way to alter the limit so that l'Hopital's rule can be applied

Rewrite the original function as $\frac{x^{10x}}{ln(x)}$

Rewrite the original function as $ln\frac{x}{\frac{1}{x^{10}}}$

Rewrite the original function as $ln\frac{x}{x^{10}}$

Evaluate the limit

$\underset{x{0}^{+}}{lim}{x}^{10}ln(x)=$

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