How to find apothegm of a regular polygon?

A regular polygon is a polygon where all sides are equal in length and all angles are equal. It has a constant perimeter and area regardless of the number of sides it has. So, the sum of the internal angles of a regular polygon is equal to two times the sum of its interior angles. This is called the sum of the internal angles of the regular polygon. If you have two internal angles of the regular polygon, you can find the sum of the internal angles of the

How to solve apothegm of a regular polygon?

This question can be solved using the Packing Maths method. The idea here is to use the smallest possible square with sides equal to the sum of the sides of the given polygon The sides of the square are the radii of the inscribed circles of the given regular polygon. The area of the square is equal to the sum of the areas of the sides of the polygon. Let the sides of the given polygon be represented by If there are sides, the area of

How to solve apothegm of a triangle?

A triangle has three sides, so you can use the Pythagorean theorem to solve the problem of length of sides of a triangle and the area of a triangle.

How to find apothegm of a regular hexagon?

The answer for a regular hexagon is . This is known as Heron’s Formula which was stated in the 3rd century BC. The sum of the areas of the triangles, which are formed by connecting each vertex of a regular hexagon with its opposite sides, is equal to the area of the hexagon.

How to solve apothegm of a regular pentagon?

The regular pentagon has five sides, each with a length of 1. All the sides are equal in length. The sum of the interior angles of a regular pentagon is equal to the sum of all the angles around it, which is 180°. Such a regular pentagon is said to be equilateral.