the length of the rectangle is 6cm and the width is 4cm if the length is increased by 2cm find the area of the new rectangle
Answers
Explanation:
Let the length of the rectangle = l = 6 cm
The width of the rectangle = w = 4 cm
Area of the rectangle = A= l × w
= 6 × 4 = 24 sq cm
If the length is greater by 2
=> new length of rectangle = L = l + 2 = 6+2=8 cm
Area of new rectangle = A = 24
Width of new rectangle = W= ?
New rectangle area = L × W =>
A = L × W
24 = 8 × W = W = 3
Answer
New width of the rectangle is 3 cm to get the area of 24 sq cm
- The area of the new rectangle formed is 32 cm sq.
Given:
The length of a rectangle is 6 cm
The width (i.e. breadth) of the rectangle is 4 cm
So,
To find
The area of the new rectangle formed after increasing the length by 2 cm
According to the question,
The length of the rectangle is increased by 2 cm
So,
The new length of rectangle ( l' ) is = 6 + 2 = 8 cm
There is no change in the breadth
- The formula used to find the area of the rectangle is
= length * breadth units sq.
The area of the rectangle with the new length is
= l' * b
= 8 * 4
= 32 cm sq.
------
Rectangle-
- It is quadrilateral which has equal oppsoite sides.
- The four interior angles of the rectangle are 90° each.
- Two diagonals are equal in length.
The formula to find the perimeter of the rectangle is
= 2 * (length + breadth) units.