Question

What is the value of $\ln \left(10\right)$?

Answer 1

Find the value of $\ln \left(10\right)$.

A number's natural logarithm is its logarithm to the base $e$, where $e$ is a mathematical constant roughly equal to $2.718$.

By using the logarithmic table,

$$\begin{gathered} {\log }_{e}10=\ln 10 \\ \Rightarrow =2.302585 \end{gathered}$$

The value of ${\log }_{e}10$ which can also be written as $\ln \left(10\right)$ is $2.302585$.

Hence, the value of $\ln \left(10\right)$ is $2.302585$.