The area of a square 1600 m find the area of a rectangle whose breadth os same as that of the square and length is 10 m more than its breadth.
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Answered by
7
Given :
- The area of a square 1600 m².
- The breadth of the rectangle and the side of the square is same.
- The lenght of the is 10 m greater than the side of the square.
To find :
- Area of the rectangle = ?
Step-by-step explanation:
Area of square= 1600 m² [Given]
We know that,
Area of the square = side²
Substituting the values in the above formula, we get,
side² = 1600
side = √1600
side = 40 m
Thus, the side of the square = 40 m
It is given that lenght of the is 10 m greater than the side of the square.
So, the length of rectangle = 40 + 10
The length of rectangle = 50 m
Breadth of the rectangle as same as the side of the square = 40 cm. [Given]
Now,
We know that,
Area of rectangle = length × breadth
Substituting the values in the above formula, we get,
= 50 × 40
= 2,000.
Therefore, The Area of the rectangle = 2,000 m².
Answered by
91
Given:
- The area of square = 1600m
- breadth is same as the side of square
- length is 10 m more than its breadth.
To Find:
- The area of rectangle whose breadth is same as that of square.
Solution:
Area of square =A2 side = √1600=40m
breadth =40m length =40+10 =50m
Area of square =areA of rectangle =lxb
Area of square =A2 side
Area of rectangle = Length × breadth
= 40 × 50 m²
= 20,000 m²
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