Problem on Trains
- A person see a train passing over 1 km long bridge. The length of the train is half that of bridge. If the train clears the bridge in 2 minutes the speed of the train is ?
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Distance covered in 2/60 hours = (1 + 1/2) = 3/2 km
Correct Option: B
Distance covered in 2/60 hours = (1 + 1/2) = 3/2 km
Distance covered in 1 hour = (3/2) x (60/2) = 45 km
So, speed of the train = 45 km/hr
- What is the time taken by a train running at 18 km/h to cross a man standing on a platform, length of the train is 120 m ?
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Speed of the train = 18 km/h = 18 x 5/18 m/s = 5 m/s
Distance covered = Length of the train = 120 m
∴ Time taken by the train to cross the man = Distance/SpeedCorrect Option: D
Speed of the train = 18 km/h = 18 x 5/18 m/s = 5 m/s
Distance covered = Length of the train = 120 m
∴ Time taken by the train to cross the man = Distance/Speed
= 120/5 = 24 s
- Two trains are moving in the same direction with speeds of 15 km/h and 21km/h respectively. What is the speed of trains in respect of each other ?
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We know that, if two trains are running in the same direction, then relative speed is equal to the difference of the speeds of both the trains.
Correct Option: C
We know that, if two trains are running in the same direction, then relative speed is equal to the difference of the speeds of both the trains.
∴ Required relative speed = 21 - 15 = 6 km/h
- The relative speed of a train in respect of a car is 90 km/h when train and car are moving opposite to each other. Find the actual speed of train . If car is moving with a speed of 15 km/h. ?
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Relative speed of train
= Speed of train + Speed of car
Correct Option: D
Relative speed of train
= Speed of train + Speed of car
⇒ 90 = Speed of train + 15
∴ Speed of train = 90 - 15 = 75 km/h
- Two train are moving in opposite direction with speed of 6 m/s and 12 m/s, respectively. Find their relative speed. ?
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When two trains are moving in opposite directions then their relative speed is equal to the sum of the speed of both the trains.
Correct Option: A
When two trains are moving in opposite directions then their relative speed is equal to the sum of the speed of both the trains.
∴ Required relative speed = 6 + 12 = 18 m/s