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What is the answer to this limit: lim n->infinity 1/1-n?
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is this \[\lim_{n \rightarrow \infty}\frac{ 1 }{ 1-n }\]
if n gets very large, this is close to \[ \frac{1}{-n} \] (adding 1 to the -n hardly matters) now what is \[ -\frac{1}{1000} , -\frac{1}{10000000},...\] and so on, approaching it's easier to see in decimal form: \[ -0.001 , -0.0000001, -0.0000000001 ...\]
so it is close to 0?
yes, the expression gets close (but never reaches) 0. However, we say the LIMIT equals 0
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