# Area of a square calculator

units

## Area of a square

Area of a square is an easy math problem that is solved by using the formula A=s². The square has four equal sides, and each side has a length of s. So the area of the square is s squared, or s². A square is just a rectangle that is perfectly square. It can be a square of any size. A square is a square, even if it is a square millimeter, square meter, square kilometer, square mile, square inch, square foot, square yard, square mile, square centimeter and square kilometer. The area of a square is a very basic concept in geometry. It involves the measurement of the surface area of a square with a side length of 1 unit. The formula for finding this area is A = s², where s is the side length. In other words, the area of a square is equal to the square of its side length. Squares can be any size from 1 unit to 100 units in length. As the side length gets larger, the surface area of the square increases. The formula can be rewritten to show this: 1 = s². The area of a square can also be measured using the surface area of a rectangle and the side length of the rectangle. This is because 1 unit of area is equivalent to one unit of length. This is demonstrated in the following formula: A = lw. In the formula, A is the area of the rectangle, l is the length of the rectangle, and w is the width of the rectangle. ### Area of a square formula:-

• Area of a square = (side)² = a² meter²

### How to find the area of a square❓

Example.1:-Square side length = 20 cm , find the area of a square

Area of a square = (side)² = (20)² = 400 cm²

### How to use this area of a square calculator ❓

Enter only square side length value in the proper input field and then click calculate button, you get area of a square in answer box. if you want another value then first clear input value then entered new value in proper input field

### table of all square calculations ⭐

side(a) Diagonal of a square Area of a square perimeter of a square
1 1.414 1 4
1.5 2.121 2.250 6
2 2.828 4 8
2.5 3.536 6.250 10
5 7.071 25 20

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