a regular polygon
A square is a regular polygon because all sides are equal and all angles are equal.
A rhombus is by definition a polygon with four sides of equal length. Since the sum of the internal angles of a polygon with four sides is 360° , a polygon with four sides can have four angles all equal to 90°. In this case we have a particular type of rhombus called square.
A square
A polygon is a two-dimensional geometric figure with straight sides. A square is a specific type of polygon known as a quadrilateral, which has four equal sides and four right angles. In general, polygons can have any number of sides, but a square's defining characteristics make it a regular polygon, as all its sides and angles are equal.
An isosogon is a type of polygon that has an equal number of sides and angles. Specifically, it is a polygon that can be characterized by having equal-length sides, making it a specific type of isosceles polygon. The most common examples of isosogons are triangles and quadrilaterals, but the term can apply to any polygon with equal sides. Therefore, the number of sides an isosogon can have varies, depending on the specific shape in question.
Yes, a regular polygon is a type of polygon where all the sides and angles are equal.
A square is a regular polygon because all sides are equal and all angles are equal.
A rhombus is by definition a polygon with four sides of equal length. Since the sum of the internal angles of a polygon with four sides is 360° , a polygon with four sides can have four angles all equal to 90°. In this case we have a particular type of rhombus called square.
A square
quadrate rectangle
A polygon is a two-dimensional geometric figure with straight sides. A square is a specific type of polygon known as a quadrilateral, which has four equal sides and four right angles. In general, polygons can have any number of sides, but a square's defining characteristics make it a regular polygon, as all its sides and angles are equal.
An isosogon is a type of polygon that has an equal number of sides and angles. Specifically, it is a polygon that can be characterized by having equal-length sides, making it a specific type of isosceles polygon. The most common examples of isosogons are triangles and quadrilaterals, but the term can apply to any polygon with equal sides. Therefore, the number of sides an isosogon can have varies, depending on the specific shape in question.
The question is somewhat ambiguous.If you mean a polygon in which the number of sides is not equal to the number of vertices, the answer is NO, there cannot be such a polygon.If, however, the question is whether there is a polygon in which not all the sides are equal and not all the angles are equal, then the answer is YES, the vast majority of polygons are of this type.
A polygon in which all sides and all angles are congruent is called a regular polygon. Examples include equilateral triangles, squares, and regular pentagons. In a regular polygon, each exterior angle is equal, and the interior angles are also equal, contributing to its symmetrical properties. The number of sides determines the specific type of regular polygon.
A regular polygon can be identified by its equal side lengths and equal interior angles. Each vertex of a regular polygon is equidistant from the center, making it symmetrical. Additionally, the number of sides determines the type of regular polygon, such as a triangle (3 sides), square (4 sides), or pentagon (5 sides). To confirm regularity, you can measure the sides and angles or use geometric properties.
A polygon with internal angles of 144 degrees is a dodecagon, which has 12 sides. In this case, each internal angle measures 144 degrees, and the sum of the internal angles for a dodecagon is 1,440 degrees (calculated as (12-2) × 180). This type of polygon can be regular if all sides and angles are equal.
It is a regular polygon