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Select the correct answerIf a train runs with the speed of 48 km/h, it reaches its destination late by 12 minutes. However, if its speed is 64 km/h it is late by 3 minutes only. The right time to cover its journey (in minutes) is?Options18242022

Question

Select the correct answerIf a train runs with the speed of 48 km/h, it reaches its destination late by 12 minutes. However, if its speed is 64 km/h it is late by 3 minutes only. The right time to cover its journey (in minutes) is?Options18242022

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Solution

To solve this problem, we can use the concept of relative speed.

The difference in time of arrival between the two speeds is 12 - 3 = 9 minutes, which is equal to 9/60 = 0.15 hours.

The difference in speed between the two trains is 64 - 48 = 16 km/h.

We can use the formula Distance = Speed * Time to find the distance of the journey.

So, Distance = 16 km/h * 0.15 hours = 2.4 km.

Now, we can find the right time to cover this journey.

If we use the slower speed (48 km/h), the time would be Distance/Speed = 2.4 km / 48 km/h = 0.05 hours = 3 minutes.

But we know that at this speed, the train is late by 12 minutes.

So, the right time to cover the journey is 3 minutes (time at slower speed) + 12 minutes (late) = 15 minutes.

Therefore, none of the options given (18, 24, 20, 22) is correct. The right time to cover the journey is 15 minutes.

This problem has been solved

Similar Questions

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