Page 114 - TB_6B
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Learn how to find the sum of the interior angles of a polygons.
A quadrilateral, pentagon, and hexagon are divided into 2, 3, and
4 triangles. Therefore, the sum of the interior angles is equal to 180
multiplied by the number of triangles in each polygon.
180 2 180 3 180 4
(4 2) (5 2) (6 2)
(n 2) triangles can be made from a polygon with n number of sides.
So, the sum of the interior angles of a polygon with n number of sides is
180 (n 2).
1 . Find the sum of the interior angles of each polygon.
a. Octagon b. Decagon c. Dodecagon
27. Interior and Exterior Angles 103
A quadrilateral, pentagon, and hexagon are divided into 2, 3, and
4 triangles. Therefore, the sum of the interior angles is equal to 180
multiplied by the number of triangles in each polygon.
180 2 180 3 180 4
(4 2) (5 2) (6 2)
(n 2) triangles can be made from a polygon with n number of sides.
So, the sum of the interior angles of a polygon with n number of sides is
180 (n 2).
1 . Find the sum of the interior angles of each polygon.
a. Octagon b. Decagon c. Dodecagon
27. Interior and Exterior Angles 103