calculus

posted by sarah

determine whether the series converges of diverges

the sum from k=2 to infinity of

(the square root of (ln(k)))/k

I said that because you can't integrate the series (goes to infinity) it diverges

Respond to this Question

First Name

Your Answer

Similar Questions

  1. calculus

    true or false: if the sum from n=1 to infinity of a(n) converges, and the sum from n=1 to infinity of b(n) diverges, then the series from n=1 to infinity of (a(n)*b(n)) diverges i said this was true... is this correct?
  2. calculus

    determine whether the series converges of diverges the sum from n=1 to infinity of 1/(the square root of (n^3+1)) I said that through the comparision test (comparing to 1/the square root of (n^3) the series converges
  3. calculus

    determine whether the series converges of diverges the sum from n=1 to infinity of sin(e^-k) I'm not sure where to start..
  4. calculus

    determine whether the series converges of diverges the sum from n=1 to infinity of 1/(the square root of (n^3+1)) I said that through the comparision test (comparing to 1/the square root of (n^3) the series converges is this true?
  5. calculus

    determine whether the series converges of diverges the sum from k=2 to infinity of (the square root of (ln(k)))/k I said that because you can't integrate the series (goes to infinity) it diverges is this true?
  6. calculus

    determine whether the series converges of diverges the sum from k=1 to infinity of sin(e^-k) I'm not sure where to start..
  7. calculus

    determine whether the series converges of diverges the sum from k=1 to infinity of sin(e^-k) I'm not sure where to start..
  8. calculus

    determine whether the series converges of diverges the sum from k=1 to infinity of cos(e^-k) I'm not sure where to start..
  9. Mathematics

    State whether this infinite series converges or diverges?
  10. Calculus

    Use the ratio test to find whether the series diverges or converges. 1/5^n (1 to infinity) I think the limit converges to 1/5, so the series converges.

More Similar Questions