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March 26, 2015(6.1) Angles of Polygons Objective: To find and use the sum of the measures of the interior angles of a polygon. To find and use the sum of the measures of the exterior angles of a polygon.
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To fill out 1 angle of polygons, follow these steps:
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Start by identifying the polygon for which you want to fill out 1 angle.
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Measure the value of the angle that needs to be filled out.
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Use a protractor to draw a line segment corresponding to the measured angle on a sheet of paper.
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Label the endpoints of the line segment as A and B.
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Draw a line segment from point A, perpendicular to the line segment AB.
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Extend the line segment AB on both sides to create rays.
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Measure the distance from point A to the intersection of the ray and the perpendicular line segment.
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Mark the measured distance along both rays from point A to indicate the vertex of the angle.
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Label the vertex of the angle as C.
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Connect points B and C to complete the angle.
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Fill in the angle using shading or color to distinguish it from the rest of the polygon.

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Various people may need to fill out 1 angle of polygons, including:
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- Surveyors measuring land angles
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- Artists creating geometric artworks
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- Mathematicians studying properties of polygons
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1 angles of polygons refers to the interior angles of a polygon.
Individuals or entities working with polygon geometry may need to calculate and report 1 angles of polygons.
To calculate the interior angles of a polygon, use the formula: (n-2) * 180 where n is the number of sides of the polygon.
The purpose of calculating the interior angles of polygons is to understand the geometric properties of the shape.
The measure of each interior angle of the polygon must be reported when calculating 1 angles of polygons.
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