Pregunta
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a) Chandrakala has a square garden of length 18 m .
(i) Find its perimeter.
(ii) Find the length of wire required to fence it with three rounds.
(iii) If the rate of cost of fencing is Rs 25 per metre, find the total cost o
fencing.
b) 540 m of wire is required to fence a square shaped of fish pond with three rounds
(i) What is the length of wire required for one round?
(ii) What is the perimeter of the pond?
(iii) Find the length of the pond.

Ask by Lambert Griffin. in Nepal
Mar 25,2025

Solución de inteligencia artificial de Upstudy

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a) Chandrakala’s Square Garden
  • Perimeter: 72 meters
  • Wire for Three Rounds: 216 meters
  • Total Fencing Cost: Rs 5,400
b) Square Shaped Fish Pond
  • Wire per Round: 180 meters
  • Perimeter: 180 meters
  • Length of One Side: 45 meters

Solución

a) Chandrakala’s Square Garden
Let the side of the square be m.
(i) Perimeter of the Garden
A square’s perimeter is given by:
Substitute m:
(ii) Length of Wire Required for Three Rounds
For three rounds, the total wire length is:
(iii) Total Cost of Fencing
If the cost per meter is Rs 25, then the total cost is:

b) Square Shaped Fish Pond
The total wire used for three rounds is m.
(i) Length of Wire for One Round
Let the wire required for one round be . Since three rounds use m:
(ii) Perimeter of the Pond
Since the pond is square shaped, the perimeter is equal to for one round:
(iii) Length of One Side of the Pond
Let the length of one side be . The perimeter of a square is:
Substitute m:

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Mind Expander

The perimeter of a square garden can be calculated using the formula P = 4 × side length. For Chandrakala’s garden, with each side measuring 18 m, the perimeter will be 4 × 18 = 72 m. To fence it three times, you’ll need 3 × 72 = 216 m of wire. At Rs 25 per meter, the total cost of fencing comes to 216 × 25 = Rs 5400.
In the case of the fish pond, if 540 m of wire is used for three rounds, then for one round, you’ll need 540 ÷ 3 = 180 m. The perimeter of the pond, being the length of wire used for one round, is also 180 m. To find the side length of the square pond, you can divide the perimeter by 4, giving 180 ÷ 4 = 45 m per side.

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