The rectangular field has to be fenced on three sides leaving one side of 20 feet uncovered.The total area of the field is 680 feet how many feet of fencing will be required ?
Answers
Answered by
55
Heya mate,Here is ur answer
Given : The field is rectangular
Length=20 feet
Area =680 feet^2
Area of rectangle=length×breadth
680=20×breadth
![\frac{680}{20} = breadth \frac{680}{20} = breadth](https://tex.z-dn.net/?f=+%5Cfrac%7B680%7D%7B20%7D++%3D+breadth)
34 feet=breadth
Given that the fencing is done only on three sides and one side of 20 feet is left.
Fencing done =Perimeter-Length left
=2(l+b)-20
=2(20+34)-20
=2×54-20
=108-20
=88 cm
So length of fence required=88 cm
Warm regards
@Laughterqueen
◦•●◉✿[Tʜᴀɴᴋ ʏᴏᴜ]✿◉●•◦
Be Brainly ✌✌✌
Given : The field is rectangular
Length=20 feet
Area =680 feet^2
Area of rectangle=length×breadth
680=20×breadth
34 feet=breadth
Given that the fencing is done only on three sides and one side of 20 feet is left.
Fencing done =Perimeter-Length left
=2(l+b)-20
=2(20+34)-20
=2×54-20
=108-20
=88 cm
So length of fence required=88 cm
Warm regards
@Laughterqueen
◦•●◉✿[Tʜᴀɴᴋ ʏᴏᴜ]✿◉●•◦
Be Brainly ✌✌✌
AnishaG:
ցɾ8⃣ sísօ^-^
Answered by
53
Given :
Breadth of rectangular field = 20 feet
Area of field = 680 feet²
Find the length of the rectangular field :-
Length = Area/Breadth
Length = 680/20 = 34 feet
Find the perimeter of rectangular field :-
Perimeter = 2(Length + Breadth)
= 2( 34 + 20) feet
= 2 × 54 feet
= 108 feet
We have to fenced the rectangular field on three sides leaving one sides. So,
Perimeter - Breadth
(108 - 20) feet = 88 feet
Hence,
88 feet of fencing will be required.
Similar questions