The cost of parking a bicycle is ₹ 5 and the cost of parking a scooter...
Parking Cost of Bicycle:
The cost of parking a bicycle is ₹ 5.
Parking Cost of Scooter:
The cost of parking a scooter is ₹ 15.
Ratio of Parking Cost:
To find the simplest ratio of the parking cost of a bicycle to that of a scooter, we need to divide both costs by their greatest common divisor (GCD).
GCD of 5 and 15:
The GCD of 5 and 15 is 5.
Dividing by GCD:
To simplify the ratio, we divide both costs by the GCD:
- Parking cost of bicycle = ₹ 5 ÷ 5 = ₹ 1
- Parking cost of scooter = ₹ 15 ÷ 5 = ₹ 3
Simplest Ratio:
The simplest ratio of the parking cost of a bicycle to that of a scooter is 1:3.
Explanation:
The cost of parking a bicycle is ₹ 5 and the cost of parking a scooter is ₹ 15. When we simplify the ratio by dividing both costs by their greatest common divisor (GCD), we get a ratio of 1:3. This means that for every ₹ 1 spent on parking a bicycle, ₹ 3 is spent on parking a scooter.
The GCD of 5 and 15 is 5, which is the largest number that divides both 5 and 15 without leaving a remainder. By dividing both costs by the GCD, we reduce the ratio to its simplest form.
In conclusion, the simplest ratio of the parking cost of a bicycle to that of a scooter is 1:3.
The cost of parking a bicycle is ₹ 5 and the cost of parking a scooter...
Parking cost of bicycle = ₹ 5
Parking cost of Scooter = ₹ 15
Parking cost of bicyle Parking cost of scooter =515=13
Parking cost of bicycle : scooter = 1 : 3
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