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Which regular polygon would have each of its interior angles measure 144°? heptagon octagon nonagon decagon
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\( \color{Black}{\Rightarrow\Large {180(n - 2) \over n} \normalsize = 144 }\) Solve for \(n\)
10
Note that \(180(n - 2) \div n \) is the formula to achieve the interior angle in a regular polygon with n sides.
Yep.
how
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