- #1

applegatecz

- 14

- 0

## Homework Statement

Find all values of p for which the given series converges absolutely: [tex]\sum[/tex] from k=2 to infinity of [1/((logk)^p)].

## Homework Equations

## The Attempt at a Solution

I've tried the ratio test, the root test, limit comparison test ... everything. I know the answer is the null set (that is, for no values of p does the series converge), but I can't prove that rigorously.