Challenger App

No.1 PSC Learning App

1M+ Downloads
Find the time taken by 180 M long train running at 54 km/hr to cross a man standing on a platform ?

A4 seconds

B12 seconds

C30 seconds

D15 seconds

Answer:

B. 12 seconds

Read Explanation:

  1. Understand the Scenario:
    When a train crosses a standing man, the distance it needs to cover is equal to its own length.

    • Distance=180 metres\text{Distance} = 180\text{ metres}

  2. Convert Speed from km/hr to m/s:
    To match the distance in metres, convert the speed by multiplying it by 518\frac{5}{18}:
    Speed=54×518=3×5=15 m/s\text{Speed} = 54 \times \frac{5}{18} = 3 \times 5 = \mathbf{15\text{ m/s}}

  3. Calculate Time:
    Use the standard time-distance formula:
    Time=DistanceSpeed\text{Time} = \frac{\text{Distance}}{\text{Speed}}

  4. Time=18015=12 seconds\text{Time} = \frac{180}{15} = \mathbf{12\text{ seconds}}


Related Questions:

A 815 m long train crosses a man walking at a speed of 2.7 km/h in the opposite direction in 18 seconds. What is the speed (in km/h) of the train?
The greatest number, which divides 943 and 1957 to leave 7 and 1 respectively as remainders, is:
ഒരു മണിക്കൂറിൽ 72 കിലോമീറ്റർ വേഗതയിൽ സഞ്ചരിക്കുന്ന തീവണ്ടി ഒരു സെക്കൻഡിൽ എത്ര ദൂരം സഞ്ചരിക്കും ?
A train runs at a speed of 84 kmph to cover a distance of 336 km and then at a speed of 96 kmph to cover a distance of 192 km. Find the average speed of the train for the entire distance.
A 250 m long train overtakes a man moving at a speed of 7 km/h (in same direction) in 36 seconds. How much time (in seconds) will it take this train to completely cross another 415 m long train, moving in the opposite direction at a speed of 82 km/h?