1. The problem statement, all variables and given/known data I have to proof that the sequence (2^n +n^2)/(3^n + 5n^4) converges en calculate its limit using the sqeeuze theorem. 2. Relevant equations (2^n +n^2)/(3^n + 5n^4) http://www.proofwiki.org/wiki/Squeeze_Theorem#Sequences Theorem 1: Let p[itex]\in[/itex]2N en x[itex]\in[/itex]R with |x|< 1. Then the limit as n goes to infinity of (n^p)(x^n)=0 3. The attempt at a solution I have noticed that if I divide the top and bottom by 3^n then i can use theorem 1 to calculate the limits of the top and the bottom.. the limit at the top will go to 0 and the bottom 1 .. so the limit of the whole goes to 0. My problem is that I dont know in what way i could use the squeeze theorem to proof this.