24. A rectangular garden has an area 2000 sqmetres and its length is 50metres. If thegarden is to be fenced what will be the total length of the fence ?A. 200mB. 150mC. 180mD. 90m About the author Kinsley
Before, finding the answer. Let’s find out how we can find the answer. In this question, we are asked to find the length required for fencing the garden. So, to find that, we have to first find the breadth of the garden. And to find the breadth, we have to divide the area by the length of the garden. After we find the breadth, we have to find the Perimeter of the garden. So, to find the Perimeter, we must use the formula : [tex]\boxed{ \sf Perimeter \: of \: Rectangle = (2 \times l) + (2 \times b)}[/tex] __________________________ Given : Area of Garden = 2000 m² Length = 50 m To find : length of fence required for fencing Solution : Area of Rectangular garden = l × b 2000 = 50 × b [tex]\sf = \dfrac{2000}{50}[/tex] [tex]\sf = 40[/tex] Therefore, the breadth of the field is 40 m. Now, Since fencing is asked in the question, we have to find the Perimeter of the Garden. Perimeter of Rectangle = (2 × l) + (2 × b) = (2 × 50) + (2 × 40) = (100) + (80) = 180 Therefore, the total length of fence required to fence is 180 m. Reply
Answer:
180 Is the answer of this question
Before, finding the answer. Let’s find out how we can find the answer.
[tex]\boxed{ \sf Perimeter \: of \: Rectangle = (2 \times l) + (2 \times b)}[/tex]
__________________________
Given :
To find :
Solution :
Area of Rectangular garden = l × b
2000 = 50 × b
[tex]\sf = \dfrac{2000}{50}[/tex]
[tex]\sf = 40[/tex]
Therefore, the breadth of the field is 40 m.
Now,
Perimeter of Rectangle = (2 × l) + (2 × b)
= (2 × 50) + (2 × 40)
= (100) + (80)
= 180
Therefore, the total length of fence required to fence is 180 m.