
6-1 Interior & Exterior Angles of Polygons
Presentation
•
Mathematics
•
10th Grade
•
Practice Problem
•
Easy
Standards-aligned
Monta Jeffley
Used 24+ times
FREE Resource
9 Slides • 2 Questions
1
6-1 Interior and Exterior Angles of Polygons
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A polygon is a closed figure with at least 3 straight sides and angles.
What is a polygon?
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A polygon is named according to the number of sides it has.
*A circle is NOT a polygon because it does not have straight sides or angles.
Naming Polygons
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A regular polygon has equal side lengths and equal angle measures.
REGULAR Polygons
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Multiple Choice
What is the name of polygon with 6 sides?
Quadrilateral
Hexagon
Nonagon
Undecagon
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Multiple Choice
What is the name of polygon with 12 sides?
Pentagon
Dodecagon
Heptagon
Octagon
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Formulas we will use today.
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This is the formula that you use to find out how many degrees are inside of a polygon.
The letter "n" gets replaced with the number of sides the polygon has.
Triangle = (3 - 2) x 180 = 180 degrees
Quadrilateral = (4 - 2) x 180 = 360 degrees
Decagon = (10 - 2) x 180 = 1440 degrees
Formula for the Sum of Interior Angles
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This is the formula that you use to find out how many degrees one angle inside a polygon is.
The letter "n" gets replaced with the number of sides the polygon has.
Triangle = ((3 - 2) x 180)/3 = 60 degrees
Quadrilateral = ((4 - 2) x 180)/4 = 90 degrees
Decagon = ((10 - 2) x 180)/10 = 144 degrees
Formula for the Each Interior Angles
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This is the formula that you use to find out how many degrees one angle outside a polygon is.
The letter "n" gets replaced with the number of sides the polygon has.
Triangle = 360/3 = 120 degrees
Quadrilateral = 360/4 = 90 degrees
Decagon = 360/10 = 36 degrees
Formula for the Each Exterior Angles
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This is the answer to the sum of all exterior (outside) angles of a polygon.
Triangle = 360 degrees
Quadrilateral = 360 degrees
Decagon = 360 degrees
Answer to the Exterior Angle Sum
6-1 Interior and Exterior Angles of Polygons
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