Question

Use a minimum of two sentences to describe the process for writing the ln(x)=5 in exponential form.

Answer 1

In(x) =5
it's base is e
so x = e^5 is the answer

Answer 2

Answer:

The exponential form of $\ln(x)=5$ is $x=e^5$

Step-by-step explanation:

Given : $\ln(x)=5$

To find : The process for writing the $\ln(x)=5$ in exponential form.

Solution :  

If we take the natural exponential of both sides,

i.e. Taking e to the power, we get

$\ln(x)=5$

$x=e^5$

This is the required exponential form.

Therefore, The exponential form of $\ln(x)=5$ is $x=e^5$