Find the perimeter of a rectangular field whose length is 4 times its width and which has area equal
to 20736 sq. m.
Answers
Answered by
5
Answer:
Let the width be x ,then length is 4x.
We know,
Area of rectangle=l*b
Therefore,area=4x*x
20736=4x^2
144=2x
x=72.
Therefore ,perimeter=2(l+b)
=2(4*72+72)
=2(288+72)
=2*360=720
Answered by
3
Answer:
720 m
Step-by-step explanation:
let the width be y m
length = 4y
Area of rectangle = length × breadth
20736 sq. m = 4y × y
20736 sq. m = 4y square.
20736 ÷ 4 = y square
5184 = y square
y = under root of √5184
y = 72 m
so width = 72m
length = 4 ×72 = 288m
Now perimeter of a rectangle =
2× (length + breadth)
2× (288 + 72)
2 × 360
720 m
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