This problem involves calculating the time when two trains, traveling towards each other from different stations, will meet. We need to determine their speeds and relative positions.
Let the distance between Station M and Station N be D.
We use 8:25 AM, the departure time of Train B, as a reference point.
Since the trains are traveling towards each other, their speeds add up.
Time = $\frac{\text{Distance between trains}}{\text{Relative Speed}}$
Therefore, the trains A and B meet at 11:13 AM.
A journey of 900 km is completed in 11 h. If two-fifth of the journey is completed at the speed of 60 km/h, at what speed (in km/h) is the remaining journey completed?
A car starts from point A towards point B, travelling at the speed of 20 km/h. 1 \(\frac{1}{2}\) hours later, another car starts from point A and travelling at the speed of 30 km/h and reaches 2 \(\frac{1}{2}\) hours before the first car. Find the distance between A and B.
A bus covered a distance of 162 km. If speed of this bus is 15 m/s, then what will be the time taken ?
An athlete runs an 800 m race in 96 seconds. His speed (in km / h) is:
A person has to cover a distance of 150 km in 15 hours. If he traveled with the speed of 11.8 km/hr for 10 hours. At what speed he has to travel to cover the remaining distance in the remaining time?