without using the integral test directly show that the sum of(1/n) from n=1 to N diverges as N goes to infinity

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without using the integral test directly show that the sum of(1/n) from n=1 to N diverges as N goes to infinity

Mathematics
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hey 'whats up
\[\sum_{n=1}^{N} (1/n) diverges as N \rightarrow \infty\]
mathgirl

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whats up
trying 2 figurure out this problem...:(
*figure
AWW DONT CRY
hey i know the answer
what grade r u in mathgirl?
really? help me
k whats going on :P
in in uni, 2nd year
i am to
maybe we can hang out and have sex
thats so imature dud..
freak!!
lol shut up andrew garcia
get lost!
If you don't need anything major as a proof, you could simply state that p series only converge if s > 2, and seeing as s = 1 in this problem, s < 2, therefore it does not converge. If you want a more complicated proof: http://www.math.unh.edu/~jjp/proof/proof_n.html
wow that guy is a freak ..
i was jk !!!!!!!!!!!!!!!
hey mathsgirl whats the problem
its at the top...i think i should use the comparison test but im not sure how
mathsygirl im sorry !
really
il help you get the answer mathsgirl
thanks qwer the link is quite good :)
jonathan2...really, get lost!
woow!!!!!!!!!!!!
your nice
You can use the comparison test by testing another divergent series. If that divergent series is always less than 1/n then that implies 1/n is divergent as well.
and a total feather
what a jerk
thanks again qwer
dopeboy...anything to add?

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