## All sides are equal

### When we say that all sides of a shape are equal, it means that the lengths of all the sides are the same

When we say that all sides of a shape are equal, it means that the lengths of all the sides are the same. This property is commonly known as “equality of sides.” It is often encountered in geometric shapes such as squares and equilateral triangles.

For example, consider a square. Each side of a square is equal in length to the other sides. So, if one side of a square has a length of 4 units, then all the other sides will also have a length of 4 units.

Similarly, in an equilateral triangle, all three sides are equal. If one side of an equilateral triangle has a length of 5 units, then all the other two sides will also have a length of 5 units.

Equality of sides is an important characteristic of regular polygons, where all sides and angles are equal. It enables symmetry and helps determine properties such as perimeter and area. Understanding this concept is crucial in various mathematical applications, including geometry, trigonometry, and calculus.

##### More Answers:

Understanding Opposite Sides in Geometric Figures | Parallelism and EqualityA Comprehensive Guide to Diagonals in Quadrilaterals | Intersection, Division, and Right Angles Explained

Understanding Opposite Angles in Geometry | Definition, Properties, and Applications