$area of a rectangle formula diagonal$

Observe that the lengths of the lines AC and BD are the same. In the following square, AC and BD are the diagonals of the square. The diagonal of a square is a line segment that joins any two of its non-adjacent vertices. It is expressed in linear units like cm, m, inches, and so on. Therefore, Perimeter of Square = (4 × Side). Perimeter of a square = side + side + side + side. We can use the formula of the perimeter of a square to find the length of its boundary. Since a square has four sides, we must add all the four sides of a square to find its perimeter. Therefore, the perimeter of a square can be calculated by adding the length of all the sides. The perimeter of a square is the total length of its boundary. It is expressed in square units like cm 2, m 2, and so on. The formula for the area of a square is expressed as, Area of square = s 2 where 's' is the side of the square. We can use the formula of the area of a square to find the space occupied by these objects. Some examples of square shapes are chessboard, square wall clock, etc. The area of a square is the space occupied by it. Let us learn these square formulas in detail.

The first one is to calculate its area, the second is to calculate its perimeter and the third is the diagonal of a square formula. There are three basic square formulas that are commonly used in geometry. We know that a square is a four-sided figure with equal sides.

Area of a rectangle formula diagonal