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Evaluate each of the following (possibly infinite) limits or explain why it does not exist lim x→5− lnx/(x−5)^2
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\[\lim_{x \rightarrow 5-} \ln x/(x-5)^2\]
\[ \lim_{x \rightarrow 5-} {\ln x \over (x-5)^2} = {\ln 5 \over 0^2} = \infty\]
i think the denominator cant be 0 right ?
Yes ... you are right!! Also try to graph the function \[ {\ln x \over (x-5)^2}\] at x -> 5, the graph goes up to infinity ( where it diverges)
can u show me some working how to do it ?
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http://www.wolframalpha.com/input/?i=plot+log%28x%29%2F%28x-5%29^2+from+4+to+6
ty
you are welcome :D
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