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Could someone who is good with series explain why the answer to this question is E?
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for one thing, the first one does not converge at all, so we can toss that one out
the last one is easy, it is a geometric series with \(r=\frac{1}{2}\) so when you sum it up you get \[\frac{1}{1-\frac{1}{2}}=2\]
Why does the first one diverge?
because... well because it does
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for one thing, the terms do not even go to zero in the limit
\[\lim_{n\to \infty}\frac{2n}{n+3}=2\] if the terms go not go to zero, there is no way you can add an infinite number of them up and get a finite number
*do not
i bet we can add up the last one as well do you know how to sum a geometric series?
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