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The sum of the internal angles of any regular polygon can be determined by 180 x (n - 2), where n is the number of sides. In this instance, since a tetradecagon has 14 sides, the sum of the internal angles is equal to 180 x (14 - 2) = 180 x 12 = 2160 degrees. Dividing this by the number of sides gives us the number of degrees in each one of the angles. In this instance, 2160 / 14 = 154 and two sevenths, or 154.285714 recurring degrees.

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Q: What is the degresase of a tetradecagon?
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