We want to write the following log equation:
[tex]\ln (4x+8)=x+5[/tex]
As an exponential equation.
For this, we could elevate both sides of the equation with the base e. (Euler's number). This is:
[tex]e^{\ln (4x+8)}=e^{(x+5)}[/tex]
There's something important we have to notice, and it is the fact that:
[tex]e^{ln(x)}=x[/tex]
That's a logarithm property. So, if we apply it to our equation:
[tex]4x+8=e^{(x+5)}[/tex]
And that's the exponential equation.
