1. Find the number of sides of a regular polygon if
(a) each exterior angle of the polygon is 40°,
(b) each interior angle of the polygon is 178°.
2. By finding the size of each exterior angle of a regular decagon, find the size of each interior angle of the decagon.
3. Two of the exterior angles of an n-sided polygon are 25° and 26°, three of its interior angles are 161° each and the remaining interior angles are 159° each. Calculate the value of n.
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The exterior angles of any regular polygon must add up to 360o . Since the angle measure given iin the questions s 40o , take 360o40o = 9. Meaning there are 9 exterior angles and therefore 9 sides to the polygon.
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