To solve for \( x \) given the values 58°, "square," and \( x \), we need more context about how these values relate to each other. Assuming this might refer to angles in a geometric context, "square" could imply a right angle, which is 90°.
If we consider the scenario where these angles form a straight line or a triangle, or perhaps angles around a point, we can approach the problem accordingly.
If the angles are on a straight line:
\[ 58° + 90° + x = 180° \]
Solving for \( x \):
\[ x = 180° - 58° - 90° \] \[ x = 180° - 148° \] \[ x = 32° \]
Thus, \( x \) would be \( 32° \) if we are assuming a linear configuration.
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