To find angle \( x \), we need more context about the relationships between the given angles. Assuming that angles are in a triangle or related in some other geometric context, I’ll provide a general approach to solve for \( x \).
For example, if you have a triangle and the three angles sum to 180°, you can find \( x \) using the equation:
\[ x + 122° + 90° = 180° \]
Solving for \( x \):
\[ x + 212° = 180° \] \[ x = 180° - 212° \] \[ x = -32° \quad \text{(not possible)} \]
If the angles mentioned are instead part of a linear pair or formed by parallel lines, let’s say angle \( x \) is supplementary to either \( 122° \) or \( 90° \):
-
For \( 122° \): \[ x + 122° = 180° \] \[ x = 180° - 122° = 58° \]
-
For \( 90° \): \[ x + 90° = 180° \] \[ x = 180° - 90° = 90° \]
If you can share the context or configuration these angles are in, we can find out the exact value of angle \( x \). Based on the potential answers provided, if we were to choose from them, \( 68° \) or \( 90° \) could be potential choices depending on the situation.
Please provide additional context or conditions for a more accurate solution!