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Which regular polygon would have each of its interior angles measure 120°? hexagon heptagon octagon nonagon
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\( \color{Black}{\Rightarrow \Large{180(n - 2) \over n} = 120 }\) With this way, you'd determine the number of sides(that is \(n\))
180(n-2)=n 120 n=6
120+360/n=180 360/n=180-120=60 60*n=360 n=360/60=6 hexagon
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