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How do we prove that lim of sigma 1/k is +oo
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\[\huge \sigma \frac 1k = +\infty\] ??
maybe you mean summation ( 1/ k) where k goes from 1 to infinity ?
on the LHS*
the limite of the summation 1/k where k goes from 0 to n
And n goes to infinity
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\[\lim\limits_{n\rightarrow\infty}\quad \sum\limits_{k=0}^n\quad\frac{1}{k}\]
??
Yes that's right. Please help
well just try the fist term , when k=0....
Yeah but that's not possible. what if k goes from 1 to n, what do we do then?
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