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Question :

Two trains approaching each other with velocities 20 m/s and 30 m/s cross each other completely in 10 seconds. If a third train with a velocity 43 m/s with length equal to the difference between the lengths of the earlier two trains, takes 5 seconds to cross a man running on the platform with a speed of 3 m/s in the same directions as the train, initially separated by 100 m from the front end of the train, what is the ratio of the length of the earlier two trains? [Length of first train>Length of second train]

1. 2:3

2. 3:2

3. 3:1

4. 1:3

5. 5:3

Correct Answer : 2
Solution :

Let the lengths of the trains be 'a' m and 'b' m respectively.

Since, the trains are approaching in the first case,

Relative speed = 20 + 30 = 50 m/s.

Distance covered = (a + b) m.

Given, time taken = 10 s

∴ a + b = 50*10 = 500..(i)

Length of the third train = (a - b) m

∴ Distance travelled by the third train while crossing the man = (a - b + 100) m

∴ Relative speed = 43 - 3 = 40 m/s

Given, Time taken = 5 s

∴ a - b + 100 = 40*5

=> a - b = 100..(ii)

Adding the two equations, we get

a = 300 m and b = 200 m

∴ Ratio of the length of the trains = 300:200 = 3:2

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