A two-dimensional shape that is regarded as a regular quadrilateral is known as a square. It is composed of four sides and angles. These angles are equivalent to the measure of 90 degrees. Hence, the total sum of the angles of the square is 360 degrees. The four sides of a square are opposite and parallel to each other respectively. Square is a type of quadrilateral, thus it consists of various similar properties to that of the rectangle and other two-dimensional shapes. However, let us discuss the properties of the square.
In mathematics, there are various types of geometrical shapes used to understand and visualize various mathematical concepts. One of them is therectangle. A rectangle is also regarded as a quadrilateral, thus it is a 2-dimensional figure.
Hint: A figure which comprises only length and width or breadth is known as a two-dimensional figure. Its longer side is considered as length and the shorter length as the breadth or width. Let us now discuss the properties of a rectangle:
To recall, the formula for the area of a rectangle is given as the length * breadth or l * b. Some examples are based on the area of a rectangle.
Example 1:Find the area of the rectangle, if the measurement of the length and breadth is 4 cm 8 cm respectively.
Solution:
Given,
Length of the rectangle = 4 cm
Breadth = 8 cm
Using the formula = l * b,
4 cm * 8 cm = 32 cm square units.
Hence, the area of the rectangle is 32 cm square units.
Example 2: Find the area of the rectangle, if the measurement of the length and breadth is 6 cm 4 cm respectively.
Solution:
Given,
Length of the rectangle = 6 cm
Breadth = 4 cm
Using the formula = l * b,
6 cm * 4 cm = 24 cm square units.
Hence, the area of the rectangle is 24 cm square units.
For more problems on the area of a rectangle and the properties of a square, learn from the Cuemath experts.
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