1. The problem statement, all variables and given/known data Determine convergence or divergence using any method covered so far*: Ʃ(1/(n*ln(n)^2 - n)) from n = 1 to infinity *The methods are the following: - Dichotomy for positive series (if the partial sums are bounded above and the series is positive, the series converges) - Integral Test - Convergence of p-Series - Comparison test - Limit Comparison Test 2. Relevant equations n/a 3. The attempt at a solution The series is negative for n = 1 and 2, so I am left with Comparison test but I am having trouble determining what sequence to compare to. I am not "seeing" it.