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As we already know, the sum of all exterior angles in any polygon equals 360 degrees. This fact is key to solving our problem. Imagine walking around a polygon; each exterior angle represents the turn you make at each vertex. By the time you get back to your starting point, you've completed a full circle, hence 360 degrees. If a polygon has *n* sides, it also has *n* exterior angles. If all the exterior angles were equal (which happens in regular polygons), each angle would be 360/n degrees. In irregular polygons, the angles may differ, but their sum always remains 360 degrees. We know that the sum of the exterior angles must be 360 degrees. In our case, two of these angles are 25° and 26°. This leaves us with a remaining sum that helps us determine the other angles in our polygon. This is the cornerstone of how we'll find the value of *n*. Now, let's move on and figure out how we can use this knowledge to solve our specific problem. This is where it gets really fun, trust me.
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