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What is the sum of the measures of the interior angles of a regular polygon where a single exterior angle measures 72°?
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Number of sides \(= \frac {360} {72} = 5\)
Now, use \((2n-4)\times 90 = 540^\circ , n = 5\)
just wondering where does \[\large \frac{360}{72}\] come from @FoolForMath a formula?
Sum of all exterior angles of any polygon is \(360^\circ \). In regular they are equal.
i see thanks
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