| Euler's Number |
By definition, Euler's number (e) is the limit as n increases without bound of
(1+1/n)n, or the limit as v approaches 0 from the positive direction of (1+v)1/v, approximately 2.71828182846.
What is the limit, as n increases without bound, of (1+2/n)n? Derive your solution without the tools of Calculus. |
Problem Moderated by: Sasha |
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