To find the measure of angle \( R \) in triangle \( JRW \), we can use the fact that the sum of the angles in a triangle is always \( 180^\circ \).
Given:
- \( m\angle J = 47^\circ \)
- \( m\angle W = 15^\circ \)
We can find \( m\angle R \) using the following formula:
\[ m\angle R = 180^\circ - m\angle J - m\angle W \]
Substituting in the known values:
\[ m\angle R = 180^\circ - 47^\circ - 15^\circ \] \[ m\angle R = 180^\circ - 62^\circ \] \[ m\angle R = 118^\circ \]
So, the measure of angle \( R \) is \( 118^\circ \).
Correct response:
m∠R=118°
m angle upper R equals 118 degrees