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3-5 Angles of a Polygon
What is a polygon?
• The word polygon means “many
angles.”
• Polygons are formed by
coplanar segments (sides) such
that:
– Each segment intersects exactly
two other segments, one at each
endpoint.
– No two segments with a common
endpoint are collinear.
(These 2 are NOT polygons, why do
you think this is?)
Convex Polygon and
Parts of a Polygon
A convex polygon is a polygon
such that no line containing a
side of the polygon contains a
point in the interior of the
polygon.
Nonconvex polygons are often
referred to as concave
polygons. When we refer to a
polygon, we will mean a
convex polygon.
Parts of a polygon include the
sides, angles, exterior angles,
vertices, and diagonals.
Sum of the measures of the angles in a polygon:
4 sides, 2 triangles
Angle sum = 2(180)
5 sides, 3 triangles
Angle sum = 3(180)
6 sides, 4 triangles
Angle sum = 4(180)
Theorems
Theorem 3-13
The sum of the measures of the
angles of a convex polygon with n
sides is (n – 2)180.
Theorem 3-14
The sum of the measures of the exterior
angles of any convex polygon, one
angle at each vertex, is 360.
Regular Polygons
• Polygons can be
equiangular or
equilateral.
• If a polygon is
both
equiangular and
equilateral, then
it is called a
regular polygon.
• Examples
120° 120°
120°
120°
120°
120°
Equiangular
Equilateral
120° 120°
120°
120°
120°
120°
Regular Hexagon
Review

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3 5 angles of a polygon

  • 1. 3-5 Angles of a Polygon
  • 2. What is a polygon? • The word polygon means “many angles.” • Polygons are formed by coplanar segments (sides) such that: – Each segment intersects exactly two other segments, one at each endpoint. – No two segments with a common endpoint are collinear. (These 2 are NOT polygons, why do you think this is?)
  • 3. Convex Polygon and Parts of a Polygon A convex polygon is a polygon such that no line containing a side of the polygon contains a point in the interior of the polygon. Nonconvex polygons are often referred to as concave polygons. When we refer to a polygon, we will mean a convex polygon. Parts of a polygon include the sides, angles, exterior angles, vertices, and diagonals.
  • 4. Sum of the measures of the angles in a polygon: 4 sides, 2 triangles Angle sum = 2(180) 5 sides, 3 triangles Angle sum = 3(180) 6 sides, 4 triangles Angle sum = 4(180)
  • 5. Theorems Theorem 3-13 The sum of the measures of the angles of a convex polygon with n sides is (n – 2)180. Theorem 3-14 The sum of the measures of the exterior angles of any convex polygon, one angle at each vertex, is 360.
  • 6. Regular Polygons • Polygons can be equiangular or equilateral. • If a polygon is both equiangular and equilateral, then it is called a regular polygon. • Examples 120° 120° 120° 120° 120° 120° Equiangular Equilateral 120° 120° 120° 120° 120° 120° Regular Hexagon