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Can you find asymptotes of the function f(x)=(x-3)(ln(x-3))^2
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\[f(x)=(x-3)\ln^2(x-3)\]
Hint - what is the value of ln 0?
- infinity
a line that draws increasingly nearer to a curve without ever meeting it shows the asymptote of that curve.
Try to find this line...
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I did it using L'Hospital's rule
Is it? Domain is \[(3,+\infty)\]The function is positive at the whole domain, increasing at the beginning, than decreasing and then increasing again... I would say that it doesn't have a vertical asymptote. Also, \[\lim_{x \rightarrow 3+}(x-3)\ln^2 (x-3)=0\] which means that this function does not have a vertical asymptote. Am I right?
yes
Yes, it is (answer on the first question) or yes, I am right (answer on the second question)?
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