To find the value of \( e \) in the context you provided, we need to interpret the equation correctly.
It seems you may be referring to the angles \( 36 \) degrees and \( 4e \) degrees related somehow, possibly in terms of a full circle or a geometrical figure. One common scenario would be if these angles are part of a triangle or other geometric shape that sums to \( 180 \) degrees.
If we assume that \( 36 \) degrees and \( 4e \) degrees are angles in a triangle along with another angle (let's call it \( x \)), we can write it as:
\[ 36 + 4e + x = 180 \]
To solve for \( e \), we can look for any additional constraint or relationships between the angles.
However, if we assume that \( 36 \) and \( 4e \) are the only two angles involved (which is simpler) and set \( 4e = x \) as the next angle complement to \( 36 \):
\[ 36 + 4e = 180 \] Subtract \( 36 \) from both sides:
\[ 4e = 180 - 36 \] \[ 4e = 144 \] Now divide by \( 4 \):
\[ e = \frac{144}{4} = 36 \]
Thus, the value of \( e \) is:
\[ \boxed{36} \]
If this interpretation is not what you've meant, please provide further details for clarification!