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Given a polygon, solve for x and all of the interior angles using sum of interior angles
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👉 Learn how to solve for an unknown variable in the interior angle of a polygon. A polygon is a plane shape bounded by a finite chain of straight lines. The interior angle of a polygon is the angle between two sides of the polygon. The sum of the interior angles of a regular polygon is given by the formula: 180(n - 2) degrees, where n is the number of sides of the polygon.
Given the expressions for the interior angles of a polygon, to find an unknown variable, we equate the sum of the expressions for the angles to the value of 180(n - 2) degrees, where n is the number of sides of the polygon and then solve for the unknown variable.
Organized Videos:
✅Polygons
✅Sum of Exterior Angles of a Polygon
✅One Exterior Angle of a Polygon
✅Number of Sides of a Regular Polygon
✅Sum of Interior Angles of a Polygon
✅One Interior Angle of a Polygon
✅Interior Angle Sum of a Polygon
✅Interior and Exterior Angles of Polygons
✅Classify Polygons
✅Congruent Polygons
✅Similar Polygons
Connect with me:
#Polygons #brianmclogan
Given the expressions for the interior angles of a polygon, to find an unknown variable, we equate the sum of the expressions for the angles to the value of 180(n - 2) degrees, where n is the number of sides of the polygon and then solve for the unknown variable.
Organized Videos:
✅Polygons
✅Sum of Exterior Angles of a Polygon
✅One Exterior Angle of a Polygon
✅Number of Sides of a Regular Polygon
✅Sum of Interior Angles of a Polygon
✅One Interior Angle of a Polygon
✅Interior Angle Sum of a Polygon
✅Interior and Exterior Angles of Polygons
✅Classify Polygons
✅Congruent Polygons
✅Similar Polygons
Connect with me:
#Polygons #brianmclogan
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