Re: Coverge or diverge
- From: Gerry Myerson <gerry@xxxxxxxxxxxxxxxxxxxxxxxxx>
- Date: Sun, 09 Dec 2007 22:32:14 GMT
In article <7eool3thd4f9rbm178aljijr921dleqvil@xxxxxxx>,
quasi <quasi@xxxxxxxx> wrote:
On Sun, 09 Dec 2007 21:28:43 GMT, "klebbam" <u39753@uwe> wrote:
klebbam wrote:
What test do I use to prove the limit of n/(n+1) converges to one (1)?Is it the limit conparison test?
can't use ratio or root test bacause p=1
It's a sequence, not a series, so none of the tests you mentioned
applies.
Moreover, limits don't converge. You can say,
"the limit of n / (n + 1) [as n -> infinity] *is* 1"
or you can say,
"n / (n + 1) converges to 1 [as n -> infinity]"
but you can't say "the limit converges to 1."
--
Gerry Myerson (gerry@xxxxxxxxxxxxxxx) (i -> u for email)
.
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