simplify: e ln 13 e ln 13 =

Answer:

13

Explanation:

Step1: Recall logarithmic - exponential property

The functions $y = e^{x}$ and $y=\ln x$ are inverse functions of each other. For any positive real - number $a$, the property $e^{\ln a}=a$. In the given expression $e^{\ln 13}$, here $a = 13$. So $e^{\ln 13}=13$.