Examplesof regular polygon:
In the adjoining number of an equilateral triangle alphabet thereare 3 sides i.e., AB, BC and CA space equal and also there room three angle i.e., ∠ABC, ∠BCA and also ∠CAB are equal.
Therefore, an equilateral triangle is aregular polygon.
In the adjoining figure of a square ABCD there room foursides i.e., AB, BC, CD and also DA are equal and there are four angles i.e., ∠ABC, ∠BCD, ∠CDA and also ∠DAB areequal.
Therefore, a square is a consistent polygon.
In the adjoining number of a regular pentagon ABCDE thereare 5 sides i.e., AB, BC, CD, DE and also EA are equal and there are five anglesi.e., ∠ABC, ∠BCD, ∠CDE, ∠DEA and ∠EAB areequal.
Therefore, a consistent pentagon is aregular polygon.
A polygon which has all its sides of unlike length and also allits angle of unequal measures is referred to as an rarely often, rarely polygon.
Examplesof rarely often rare polygon:
In the adjoining number of a scalene triangle alphabet there arethree political parties i.e., AB, BC and CA room unequal and also there space three angles i.e., ∠ABC, ∠BCA and also ∠CAB room unequal.
Therefore, a scalene triangle is an rarely often rare polygon.
In the adjoining number of a rectangle ABCD there are foursides i.e., AB, BC, CD and DA where the opposite sides room equal i.e., ab = CDand BC = AD. So, all the sides are not equal to each other.
Similarly, among the four angles i.e., ∠ABC, ∠BCD, ∠CDA and ∠DAB wherethe the contrary angles room equal i.e., ∠ABC= ∠CDA and also ∠BCD= ∠DAB. So, every the angles are not equal to every other.
Therefore, a square is an irregularpolygon.
In the adjoining number of an rarely often, rarely hexagon ABCDEF thereare 6 sides i.e., AB, BC, CD, DE, EF and also FA are equal and also there space sixangles i.e., ∠ABC, ∠BCD, ∠CDE, ∠DEF, ∠EFA and ∠FAB are equal.
Therefore, an rarely often, rarely hexagon is anirregular polygon.
Polygon and its Classification
Terms regarded Polygons
Interior and Exterior of the Polygon
Convex and also Concave Polygons
Regular and Irregular Polygon
Number of Triangles consisted of in a Polygon
Angle Sum property of a Polygon
Problems on angle Sum home of a Polygon
Sum of the interior Angles that a Polygon
Sum the the Exterior angles of a Polygon
7th Grade math Problems 8th Grade math Practice From Regular and Irregular Polygon to residence PAGE
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