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Sum of Interior Angles
Sum = (n - 2) x 180
Each Interior Angle
(n-2) x 180/n
Sum of Exterior Angles
Always = 360
Each exterior Angle
360/n
Regular Polygon
A polygon that is both equilateral (all sides congruent) and equiangular (all angles congruent). It must also be convex
Interior vs Exterior
Interior angles are inside the polygon; exterior angles are formed by extending a side beyond the vertex
Linear Pair Relationships
The interior angle and its adjacent exterior angle at the same vertex always add up to 180
Triangle
3
Quadrilateral
4
Pentagon
5
Hexagon
6
Heptagon/Septagon
7
Octagon
8
Nonagon
9
Decagon
10
Dodecagon
12