Question

The formula in a natural logarithm can be written as

Answer 1

Given:

`Log_936`

To Determine: The natural logarithm form of the given logarithms

Solution

The natural logarithm of x is the base e logarithm of x. This is as shown below

`\begin{gathered} Loagrithmform=Logx \\ Naturallogarithm=Log_ex \end{gathered}`

Apply the rule above into the given logarithm

`\begin{gathered} Log_936=(Log_e36)/(Log_e9) \\ Log_936=(ln36)/(ln9) \end{gathered}`

Hence,

`L(x)=(ln36)/(ln9)`