A train travelling with a speed of βxβ km/h can cross a pole in 6 seconds, and a 180 metre long platform in 15 seconds. Find the distance travelled ...
- Ravi is sitting inside train M which is travelling at a speed of 45 km/h. Another train N, whose length is half the length of train M and travelling with a...
The speeds of train 'A' and 'B' are 20 m/s and 30 m/s, respectively. Whereas the lengths of train 'A' and 'B' are in the ratio 4:6, respectively. If the...
Ratio of the lengths of two trains βXβ and βYβ is 3:4 respectively and the ratio of time taken by them to cross a pole is 1:2 respectively. If s...
Train A of length 150 m is running at 54 km/h and Train B of length 200 m is running at 36 km/h in the opposite direction on parallel tracks. In how man...
1280 metres long train crosses a man who is moving in the same direction with a certain speed in 20 seconds. If the same train can cross a pole in 16 se...
Speed of two trains 'A' and 'B' is 22 m/s and ___ m/s respectively. Length of 'B' and 'A' is ___ metres and 330 metres, respectively. Time taken by the...
Train A running at 81 km/h takes 72 sec to overtake train B, when both the trains are running in the same direction, but it takes 36 sec to cross each o...
Train P, which is 300 meters long, passed train Q moving in the opposite direction toward it in 16 seconds. Train Q took 16.8 sec...
Train βAβ can cross a pole in 10 seconds and a 200 metre long platform in 14 seconds. If the ratio of length of train βAβ and train βBβ is 2...