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does the series n/(ln(n))^2 converge or diverge?
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Looking at the summand: \( \dfrac{n}{\left( \ln n \right)^2} \) This is immediately divergent at n=1, but if we assume it isn't relevant, we should test the limit as n approaches infinity of the summand. Have you tried this already?
\( \displaystyle \lim_{n \to \infty} \left( \dfrac{n}{\left( \ln n \right)^2} \right) \)
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