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If a regular polygon has one exterior angle measuring 1°, then it has how many sides?
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well we know a regular polygon has equiangular and equalateral right?
not sure of what that means altho i think they equal 360 degrees together
That's right, sum of exterior angles is 360 deg
360 sides?
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where would the 1 go in that .. n?
shoot wait a sec
Sum of exterior angles - 360. There are \(n\) sides, so each exterior angle is \(\dfrac{360}{n}\). If the angle measure of one exterior angle is 1, then solve for \(n\): \[\frac{360}{n}=1~~\Rightarrow~~n=360\]
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