A square’s perimeter is being defined as the total length which encompasses the boundary covers. The perimeter is thus defined as the enclosed geometrical figure of the square. In order to calculate the perimeter of the square, we need to find the distance which is placed around the subject. That is, we need to find out the length of all the sides of the square.
In its simplest form, the perimeter of a square is the addition of all its sides. If each side of the square is x cm long then the perimeter would be 4x cm.
Define the Perimeter of a Square
The perimeter of the square is the path which forms the square or it can be said that the figure which is being surrounded by the structure of the outline is the perimeter of the square. Thus, the perimeter of the square can be calculated by using the measurement of the square.
The Perimeter of the Square Formula
The formula of the square’ perimeter will be P = 4 X side
Now, let us take one example:
Find out the perimeter of the square, having the side measured as 8 units.
Solution: The side length of the square is 8 units.
Applying the formula of the perimeter of the square = 4 X side
4 X 8 = 32 units.
How Would You Calculate the Perimeter of the Square?
The perimeter of the square is to be calculated with the help of the following methods which are dependent on the known parameters. So, these are the following methods which are used for the measurement of the square:
- Side length
How is the Perimeter of the Square Calculated Using the Side Length?
In order to find out the perimeter of the square by knowing the side length, it will be done by following the mentioned steps:
- Step 1: First know the measurement of the side of the square
- Step 2: Now multiply the length by 4.
- Step 3: Now put the result with the measuring unit.
Name the Properties of Square
The perimeter of the square is defined by the four equal sides while these angles are measured as 90 degrees. The properties of the square are similar to the figure of the rectangle and thus the properties of the rectangle are also the same. Therefore, the rectangle is only called a square if the four sides are of equal length.
The shape of the square is a four-sided figure polygon that has all its sides equal in length and this is measured as the angle which is 90 degrees. The shape of the square is slitted from both halves to form a symmetrical figure. Thus, each half of the square when slit from the center will form two distinct rectangles.
Until now, we have known what a square is and the perimeter and the area of the square are being discussed. Here, in the concluding part, we will discuss the properties of the square. The important properties of the square will actually serve as the summary of the whole content in brief. Let us head into the properties of the 2D structure – The Square.
The Properties of the Square are as follows:
- The interior angles of the square are 90 degrees.
- The sides of the squares are congruent to each other and are all equal to each other.
- The sides opposite to each other are always parallel in nature.
- It makes a 90-degrees when the diagonals of the square bisect each other.
- The diagonals of the square are always equal to each other.
- The square will have 4 vertices in total.
- The diagonal of the square if divided then it will make two isosceles triangles.
- The length of the diagonals is more than the sides of the square.
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