Pearson Geometry Common Core, 2011
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Pearson Geometry Common Core, 2011 View details
5. Probability Models
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Exercise 28 Page 855

The measure of each interior angle of a regular n -gon is (n-2)180^(∘)n.

360^(∘)

Practice makes perfect

Recall that the measure of each interior angle of a regular n -gon is ( n-2)180^(∘) n. To find the measure of an interior angle of a quadrilateral we have to substitute 4 for n in this expression. ( 4-2)180^(∘)/4= 90^(∘) Because there are 4 sides, there are 4 angles. We can multiply this angle measurement by 4 to find the sum of the angles. 90^(∘) * 4 =360^(∘)