Recent content by ReginaldN

  1. R

    Squeeze Theorem with limits n/n as n approaches 0

    that must be true, because no matter what integer n is, it will always end up as 1/n. For example, if n = 2 , then the equation would be 2/22, which is 21 / 22, and that would equal 1/21.
  2. R

    Squeeze Theorem with limits n/n as n approaches 0

    So for about half of the values of n, half of them will be great than or equal to 1/2, right?
  3. R

    Squeeze Theorem with limits n/n as n approaches 0

    okay so, for n=6. everything less than 3/6 is less than or equeal to one half? I'm not really understanding what you mean by generalize.
  4. R

    Squeeze Theorem with limits n/n as n approaches 0

    hmm, isn't 2/2^2 equal to 1/2? So only one of those is less than or equal to 1/2?
  5. R

    Squeeze Theorem with limits n/n as n approaches 0

    Isn't it just n^1? Which is just n?
  6. R

    Squeeze Theorem with limits n/n as n approaches 0

    Homework Statement The question asks to use the squeeze theorem to show that the limit of n!/n^n equals 0 as n approaches ∞. Homework Equations I need to use the squeeze theorem to solve this problem, and I'm not sure what the upper limit is. The Attempt at a Solution I found...