QUESTION IMAGE
Question
find the measure of an exterior angle of a regular tridecagon (13 - sided polygon). exterior angle = ?°
Step1: Recall exterior - angle formula
The sum of exterior angles of any polygon is \(360^{\circ}\). For a regular polygon with \(n\) sides, the measure of each exterior angle \(\theta=\frac{360^{\circ}}{n}\).
Step2: Substitute \(n = 13\)
Here, \(n = 13\), so \(\theta=\frac{360}{13}\approx27.69^{\circ}\)
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\(27.69^{\circ}\)