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what is the limit of x->1 of In(x)?
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I believe ln is continuous for x > 0, so this will be the same as asking what is ln(1). \(\ln x\) is the same as \(\log_e x\)
We know that: \(\log_a b = c\) means \(a^c = b\).
So, we're asking what is \(\ln 1\), meaning: \[\log_e 1 = x\] We can move this around: \[e^x = 1\] And the answer to that is x = 0, since raising any number to 0 gives you 1.
okay. thank you
Thus, \[\lim_{x \rightarrow 1} \ln x =0\]
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