Equiangular
all angles are congruent
The term Equiangular refers to a type of polygon, which has all interior angles of equal measure. In other words, each angle in an equiangular polygon has the same degree of measurement. An equiangular polygon is also called a regular polygon.
Examples of equiangular polygons include an equilateral triangle, a square, a regular pentagon, a regular hexagon, and so on. Each of these shapes has equal angles. For instance, an equilateral triangle has three equal angles of 60 degrees each, and a square has four equal angles of 90 degrees.
Properties of Equiangular Polygons:
1. All interior angles of equiangular polygons are equal.
2. The sum of the interior angles of an equiangular polygon is (n-2) x 180 degrees, where n is the number of sides in the polygon.
3. The measure of each interior angle in an equiangular polygon is given by (n-2) x 180 degrees / n.
In summary, equiangular polygons are special types of polygons that have equal angles. These shapes have unique properties that differentiate them from other polygons.
More Answers:
Mastering Area Calculations: Formulas, Practical Applications, And Importance In Several Fields.How To Calculate The Area Of A Trapezoid: Step-By-Step Guide With Formula
Calculate Triangle Area Using Base, Height, And Side Lengths: Methods And Formula Explained