Verify that the sum of all exterior angles of a polygon is 360° of hexagon and pantagon
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The sum of the interior angles of a regular polygon with n sides is 180(n-2). So, each interior angle has measure 180(n-2) / n. Each exterior angle is the supplement to an interior angle. Sum of exterior angles = n(360 / n) = 360.1
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Exterior angle of regular hexagon =360/6
=60°
Interior angle of regular hexagon =180-60
=120°
Sum of all interior angle of regular hexagon =(n-2)*180
=(6-2)*180
=4*180
=720°
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