关于极限公式lim from (n→∞)(1+(1/n))~n=e的两种新证法

Two New Methods of Proving the lim from (n→∞)(1+(1/n))~n=e

利用导数知识的经济意义和罗彼达法则,给出了重要极限公式limn→∞1+1nn =e的两种新证法.

This paper offers two new methods of proving a most important limit formula lim from (n→∞)(1+(1/n))~n=e,by means of the Lobida Law and the economic implication of derived number knowledge.