Let Sn be a convergent sequence and the limit of Sn > a. Prove that there exists a number N such that when n > N implies Sn > a
sequence definition of limit
The Attempt at a Solution
This one does not seem to have a point to me. By definition when n > N the sequence is epsilon close to a and they tell us the limit is greater than a so once n>N we are close to the lim of Sn so we must be above a. Am I missing something?