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Find the ratio of speed of a cycle 20 km per hour to the speed of scooter 30 km per hour.
- a)It is 3:1
- b)It is 2:1
- c)It is 2:3
- d)It is 1:3
Correct answer is option 'C'. Can you explain this answer?
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Verified Answer
Find the ratio of speed of a cycle 20 km per hour to the speed of scoo...
20 : 30 or 20/30
= 2 : 3 or 2/3
Most Upvoted Answer
Find the ratio of speed of a cycle 20 km per hour to the speed of scoo...
20 by 30 = 2 by 3 (two zero's are cancelled) and then according to the chapter we have to convert it into a ratio which will be 2:3 or 2 is to 3
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Find the ratio of speed of a cycle 20 km per hour to the speed of scoo...
To find the ratio of the speed of a cycle to the speed of a scooter, we need to divide the speed of the cycle by the speed of the scooter.
Given that the speed of the cycle is 20 km/h and the speed of the scooter is 30 km/h, we can calculate the ratio as follows:
Ratio = Speed of cycle / Speed of scooter
Substituting the given values:
Ratio = 20 km/h / 30 km/h
Simplifying the ratio:
Ratio = 2/3
Therefore, the ratio of the speed of the cycle to the speed of the scooter is 2:3.
Explanation:
The ratio of the speed of the cycle to the speed of the scooter can be interpreted as the number of times the cycle speed is contained in the scooter speed. In this case, for every 2 units of cycle speed, there are 3 units of scooter speed.
This ratio can also be expressed as a fraction, where the numerator represents the cycle speed and the denominator represents the scooter speed. In this case, the fraction is 2/3.
Thus, the correct answer is option C, which states that the ratio is 2:3.
Given that the speed of the cycle is 20 km/h and the speed of the scooter is 30 km/h, we can calculate the ratio as follows:
Ratio = Speed of cycle / Speed of scooter
Substituting the given values:
Ratio = 20 km/h / 30 km/h
Simplifying the ratio:
Ratio = 2/3
Therefore, the ratio of the speed of the cycle to the speed of the scooter is 2:3.
Explanation:
The ratio of the speed of the cycle to the speed of the scooter can be interpreted as the number of times the cycle speed is contained in the scooter speed. In this case, for every 2 units of cycle speed, there are 3 units of scooter speed.
This ratio can also be expressed as a fraction, where the numerator represents the cycle speed and the denominator represents the scooter speed. In this case, the fraction is 2/3.
Thus, the correct answer is option C, which states that the ratio is 2:3.
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Find the ratio of speed of a cycle 20 km per hour to the speed of scooter 30 km per hour.a)It is 3:1b)It is 2:1c)It is 2:3d)It is 1:3Correct answer is option 'C'. Can you explain this answer?
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