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Geometry Chapter 10 -1 Polygons
Convex Polygon – a polygon with a line containing a side with a point in the interior of the polygon.
Concave Polygon - a polygon WITHOUT a line containing a side with a point in the interior of the polygon
Interior Angle Sum Theorem The sum of the measures of the interior angles of a convex polygon is S = 180(n – 2) n = number of sides.
Interior Angle of a regular Polygon The measure of the interior angle of a regular polygon is n = number of sides.
Exterior Angle Sum Theorem The sum of the measures of the exterior angles of a convex polygon, one at each vertex is 360 0
Exterior Angle of a Regular Polygon The measure of an exterior angle of a regular polygon is n = number of sides.
Find Angle Measure in Polygons
8.1 Find Angle Measures in Polygons
Geometry 5 Level 1. Interior angles in a triangle.
Properties and Attributes of Polygons
11.1: Angle Measures in Polygons
Section 6.2 Angles of Polygons.
Chapter 6 Polygons. A polygon is a closed plane figure formed by three or more segments that intersect only at their endpoints. PolygonsNot Polygons.
6.1 Classify polygons based on their sides and angles.
Lesson 3.5 AIM: The Polygon Exterior Angle Sum Theorem
10-2: Diagonals and Angle Measure
Assignment P : 1, 2-10 even, 11-21, 24-28, 37-41
Polygons and Polygon Angle Measures
Discovering Geometry Chapter 5 Test Review HGHS
5.2 Exterior Angles of a Polygon
1 The Polygon angle- sum theorems Chapter 6 Section 1.
Chapter 6: Polygons and Quadrilaterals. Polygon terms we know: Kite Trapezoid Polygons Quadrilateral Rectangle Square Concave Convex Side Vertex Diagonal.
Chapter 8.1 Notes: Find Angle Measures in Polygons Goal: You will find interior and exterior angle measures in polygons.
Lesson 8.2 (Part 2) Exterior Angles in Polygons
8.2 Angles in Polygons Polygon Number of sides Number of triangles Sum of measures of interior angles Triangle Quadrilateral Pentagon Hexagon Heptagon.
Geometry Section 8.1 Find Angle Measures in Polygons.
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