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Two trains A and B of length 400 m each are moving on two parallel tracks with a uniform speed of 71 km h-1 in the same direction, with A ahead of B. The driver of B decides to overtake A and accelerates by 1 ms-1. If after 50 s, the guard of B just brushes past the driver of A, what was the original distance between them?

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As an experienced tutor registered on UrbanPro, I can provide you with a step-by-step solution to this problem. Let's break down the problem: Initial Conditions: Both trains are moving in the same direction with Train A ahead of Train B. They both have a length of 400 meters each. Speed and Acceleration:...
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As an experienced tutor registered on UrbanPro, I can provide you with a step-by-step solution to this problem.

Let's break down the problem:

  1. Initial Conditions: Both trains are moving in the same direction with Train A ahead of Train B. They both have a length of 400 meters each.

  2. Speed and Acceleration: Both trains have a uniform speed of 71 km/h. Train B accelerates by 1 m/s² to overtake Train A.

  3. Time Taken: After 50 seconds, the guard of Train B just brushes past the driver of Train A.

Now, let's calculate the distance between the two trains before Train B starts accelerating.

Since both trains are moving at the same speed, the relative speed at which Train B approaches Train A is the difference in their speeds, which is 71 km/h−71 km/h=0 km/h71km/h−71km/h=0km/h.

So, Train B's relative speed to Train A before acceleration is 0 km/h.

Given that the time taken for the guard of Train B to brush past the driver of Train A is 50 seconds, we can use the formula:

Distance=Speed×TimeDistance=Speed×Time

Since Train B's relative speed to Train A is 0 km/h, the distance covered by Train B during this time is 0 meters.

Therefore, the original distance between Train A and Train B before Train B started accelerating is simply the length of Train B, which is 400 meters.

So, the original distance between Train A and Train B was 400 meters.

 
 
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