# How do you solve #ln((e^(4x+3))/e)=1#?

##### 1 Answer

Dec 15, 2015

#### Explanation:

Use the following logarithmic law first:

#ln (a/b) = ln(a) - ln(b)#

In your case, this leads to:

#ln(e^(4x+3)/e) = 1#

As next, you need to use the property that

Thus,

The solution of this equation is

#x = -1/4#

As