NEVERMIND! IT IS 0! I SOMEHOW WAS STARING AT THE WRONG ANSWER SHEET FOR A LITTLE BIT! THANK YOU! 1. The problem statement, all variables and given/known data Determinte whether the sequence converges or diverges: (n^2)/(e^n) 2. Relevant equations The book says that the solution is: e/(e-1). However, the limit of the equation y=(n^2)/(e^n) as n goes to infinity is 0. I don't know why I can't seem to apply the theorem that: If the limit as x goes to infinity of f(x) = L and f(n)= an, then the limit of an as x approaches infinity is L. 3. The attempt at a solution I used L'Hôpital's rule to prove the limit is 0. Wolfram alpha confirms this.