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Question : Two trains are moving in opposite directions at speeds of 43 km/h and 51 km/h, respectively. The time taken by the slower train to cross a man sitting in the faster train is 9 seconds. What is the length (in metres) of the slower train?

Option 1: 235

Option 2: 338.4

Option 3: 470

Option 4: 940


Team Careers360 2nd Jan, 2024
Answer (1)
Team Careers360 18th Jan, 2024

Correct Answer: 235


Solution : Given:
The speed of two trains = 43 km/h and 51 km/h
They are moving in opposite directions.
⇒ Relative speed = (43 + 51) km/h = 94 km/h
⇒ Relative speed in metre/second $= 94 × \frac{5}{18}$ metre/second
⇒ Distance covered by the train in 9 seconds $= 94 × \frac{5}{18} × 9= 235$ m
Since this is the distance covered in crossing the man.
So, the length of the slower train is 235 metres.
Hence, the correct answer is 235.

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