The image you uploaded appears to be a geometric problem involving a hexagon and several missing angles. Based on the context, the hexagon is described as a regular hexagon, and you are required to find the missing angle values.

Here’s a breakdown of how to approach this problem:

1. Regular Hexagon Properties: In a regular hexagon, all sides are equal, and all interior angles are the same. The sum of the interior angles of a hexagon is 720 degrees. Since the hexagon is regular, each interior angle will be: $\frac{720^\circ}{6} = 120^\circ.$

2. Parallel Lines and Angles: The given information suggests that the lines $HE \parallel OX \parallel NA$, which implies some properties about the alternate interior angles formed by these parallel lines and the transversal.

You can solve for the missing angles using the following steps:

• For $m \angle 1$, $m \angle 2$, $m \angle 3$, and $m \angle 4$, each angle corresponds to parts of the hexagonal shape and parallel lines.

• From the provided angle of 120° at $m \angle 1$, and knowing the properties of parallel lines and transversals, you can find the other angles by recognizing alternate interior angle pairs.

Would you like me to walk you through solving this in more detail? Or would you like to focus on specific angles?