What is the definition of the natural log function?
A) $\ln x = e ^ { x }$
B) $\ln x = \log _ { e } x$
C) $\ln x = \frac { 1 } { e ^ { x } }$
D) $\ln x = \log x$

Question

What is the definition of the natural log function? 
A) $\ln x = e ^ { x }$
B) $\ln x = \log _ { e } x$
C) $\ln x = \frac { 1 } { e ^ { x } }$
D) $\ln x = \log x$

Quizplus · Accepted Answer

The natural log function, denoted as $\ln x$, is defined as the logarithm to the base $e$, where $e$ is the mathematical constant approximately equal to 2.71828. Thus, $\ln x = \log _ { e } x$.

What Is the Definition of the Natural Log Function ln⁡x=ex\ln x = e ^ { x }lnx=ex

What Is the Definition of the Natural Log Function $\ln x = e ^ { x }$