Quick revision: TrainsRules, shortcuts, how it is asked, worked examples and traps›
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5 Aug 2023 · Shift 2
Adda247
Q-TRN-19Q.54
Length of train A is ‘a’ meters and speed is 144 km/hr can overtake train B whose speed is 90 km/hr in 18 seconds. If both the trains running in opposite direction, then they approximately takes ‘t’ seconds to cross each other. Find the value of ‘t’.
(a) 4
(b) 2
(c) 9
(d) 7
(e) 12
5 Aug 2023 · Shift 3
Adda247
Q-TRN-20Q.55
A train crosses a tree in 6 seconds, and it overtakes a car whose speed is 72 km/hr in 9 seconds. If the train crosses a platform whose length is ¾th of the length of the train in x seconds, then find x.
(a) 12.5
(b) 10.5
(c) 8.5
(d) 4.5
(e) 5.5
5 Aug 2023 · Shift 4
Adda247
Q-TRN-21Q.68
Train A, with a speed of 15 m/sec can cross a pole in 12 seconds. The ratio of the length of trains
B to A is 4:3, and the speed of train B is 20% more than that of train A. Find the time taken by the trains to cross each other while running in opposite directions (in seconds).
(a) 155/11
(b) 136/11
(c) 125/11
(d) 120/11
(e) 140/11
6 Aug 2023 · Shift 2
Adda247
Q-TRN-22Q.49
The time it takes for a train to cross a bridge is six seconds more than that for crossing a pole. If the speed of the train is 90 km/hr and the ratio of the length of the train to the bridge is 3:1, respectively, then find the length of the train (in meters).
(a) 75
(b) 600
(c) 300
(d) 150
(e) 450
6 Aug 2023 · Shift 3
Adda247
Q-TRN-23Q.64
The ratio of the length of train A to train B is 1:3 respectively. Train A crosses a 320 meters long platform in 28.8 seconds and the speed of train A is 80 km/h. If train B crosses a 150 meters long bridge in 25 seconds, then find the speed of train B (in m/sec).