The polygon is and is .
The polygon is and is .
The sum of the measures of the interior angles is by the polygon interior angle sum theorem.
For a convex n-gon, interior and exterior angles form angles, whose measures sum to 180°.
x =
The sign has sides, so it is .
An interior angle of a regular polygon has a measure of 120°. What type of polygon is it?
Because we have an n-gon, the sum of the measures of these linear pairs, one exterior angle at each vertex, is °.
The sign has sides, so it is .
It appears to be because the sides and angles appear to be congruent.
To find the measure of the exterior angles, we can subtract the sum of the measures of the interior angles from the sum of the measures of the linear pairs. Therefore, we have , which is equal to 360°.
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