Question
Train 'A' is 160 metres long and can cross a pole in 8 seconds. It is crossed by train 'B', which is 200 metres long and running at a speed of 108 km/hr, in 36 seconds (same direction). Find the time taken by train 'A' to cross a platform of length 120 metres.
Solution
Speed of train A = m/s Speed of train B = 108 Γ (5/18) = 30 m/s Relative speed (same direction) = 30 β 20 = 10 m/s Time to cross train B = 36 s: l + 200 = 10 x 36 = 360 so, l = 360 β 200 = 160 m Time to cross platform of length 120 m = (160 + 120)/20 = 14 sec
More Trains Questions
- A train can cross a pole, a bridge of 510 meter long and platform of 480 meter long in 15 seconds, _____ seconds and 31 seconds, respectively. The value gi...
- A train 450 metre long takes 30 sec to cross a man running at a speed of 6 km/hr in the direction same to that of train. What is the speed of the train?
- Train βAβ takes 12 seconds to cross a pole and 30 seconds to cross a 360 metre long bridge. If the length of the train had been 200 metres then find the ti...
- Car 'X' travels for 4 hours to reach from point A to B. Car 'Y' travels 210 km to reach from point B to C in 3 hours. Distance travelled by car 'X' to cove...
- Two trains of equal lengths take 15 seconds and 30 seconds respectively to cross a telegraph post. If the length of each train be 180 metres, in what time ...
- A train of length 180 metres crosses a man standing on the platform in 12 seconds. In how many seconds will the train cross a platform of length 270 metres...
- Length of train βMβ is ___ metres, which is ____ metres more than that of train βNβ. Speed of βNβ and βMβ are ____ m/s and ____ m/s respectively. Time take...
- The time taken by train B to cross a platform of 120 metres is 3 sec less than the time taken by train A to cross the same platform. The sum of length of t...
- Two trains A and B, were proceeding in the same direction on parallel tracks at 20 km/hr and 74 km/hr respectively. A man noticed that it took exactly 10 s...
- A train 420 metre long takes 21 sec to cross a man running at a speed of 3 km/hr in the direction same to that of train. What is the speed of the train?