d. \( x+y+2 \) e. \( x-2 y \) 9. The figure shows a line broken into 3 adjacent angles. If \( 2 y=120 \), what is the value of \( x \) ?

To find the value of \( x \) in the given figure, we need to use the information provided about the adjacent angles and the equation \( 2y = 120 \). Given: - The line is broken into 3 adjacent angles. - \( 2y = 120 \) Since the line is broken into 3 adjacent angles, the sum of these angles is \( 180^\circ \). Let's denote the three angles as \( x \), \( y \), and \( z \). Therefore, we have: \[ x + y + z = 180^\circ \] We are also given that \( 2y = 120 \), which means \( y = 60^\circ \). Substitute the value of \( y \) into the equation \( x + y + z = 180^\circ \): \[ x + 60^\circ + z = 180^\circ \] Now, we need to find the value of \( x \) using the given information and the equation above.