Rectangular plot measuring 90 metres by 50 metres needs to be enclosed by wire fencing such that poles of the fence will be kept 5 metres apart. How many poles will be needed?
Answers
Answered by
11
First, we need to find the perimeter which is 2 X (l+b)
=2 X (90+50)m
=2 X 140m
=280m
Since we’ve been asked to find the number of poles which are 5 metres apart, we’ll divide it by 5
280m divided by 5 is 56m
So the answer is 56m
=2 X (90+50)m
=2 X 140m
=280m
Since we’ve been asked to find the number of poles which are 5 metres apart, we’ll divide it by 5
280m divided by 5 is 56m
So the answer is 56m
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Answered by
43
Answer:
56 poles will be needed.
Solution:
Length of the wire fencing:
Given,
Length = 90 m
Breadth = 50 m
By using the formula of Perimeter of Rectangle.
Perimeter of Rectangle = 2 × (l + b)
=> 2 × (l + b)
Now, putting the given values.
=> 2 × (90 + 50)
=> 2 × 140
=> 280 m
Poles of the fence will be kept 5 metres apart, the poles will be placed along the perimeter of the rectangular plot.
Hence,
Number of poles required = 280 / 5 = 56
.°. Number of poles required = 56 poles.
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