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Answers
Answer :
›»› The cost of fencing a rectangular field is ₹34800.
Step-by-step explanation :
Given :
- Long or length of rectangular field = 260 m.
- Wide or breadth of rectangular field = 175 m.
- ₹40 meter.
To Find :
- Cost of fencing a rectangular field = ?
Knowledge required :
First we will find perimeter of rectangular field after that we will the cost of fencing a rectangular field on the basis of conditions given above.
Formula to calculate the perimeter of rectangular field is given by,
→ Perimeter of rectangle = 2(l + b).
Here,
- l is the Length of rectangular field.
- b is the Breadth of rectangular field.
Units,
- The unit of length is meter (m).
- The unit of breadth is meter (m).
Solution :
We know that, if we are given with the length of rectangular field and breadth of rectangular field then we have the required formula, that is,
→ Perimeter of rectangle = 2(l + b).
By using the formula to calculate the perimeter of rectangular field and substituting all the given values in the formula, we get :
→ Perimeter of rectangle = 2(260 + 175)
→ Perimeter of rectangle = {(2 × 260) + (2 × 175)}
→ Perimeter of rectangle = 520 + (2 × 175)
→ Perimeter of rectangle = 520 + 350
→ Perimeter of rectangle = 870.
∴ The perimeter of rectangular field is 870 m.
Now,
→ Cost of fencing a rectangular field = Perimeter of rectangular field × ₹40 meter.
→ Cost = 870 × 40
→ Cost = 34800.
Hence, the cost of fencing a rectangular field is ₹34800.
Answer:
Given :-
- Length of rectangular field = 260 m
- Width of rectangular field = 175 m
- Cost of fencing per metre = ₹40
To Find :-
Total cost
Solution :-
Firstly we will find perimeter of park
As we know that
Here
L is the length
B is the breadth
Let's find total cost
Therefore :-
Total cost for fencing is ₹ 34800