Problems on Trains - General Questions
| 500 m |
| 520 m |
| 530 m |
| 510 m |
Speed = (78 x 5/18) m/s. = 65/3 m/s.
Time = 1 minute = 60 seconds.
Let the length of the tunnel be x metres.
∵ Then, (800 + X/60) = 65/3
⟹ 3(800 + X) = 3900
⟹ X = 500 meters
| 355 meter |
| 350 meter |
| 340 meter |
| 345 meter |
Speed = 300/18 m/s. = 50/3 m/sec.
Let the length of the platform be x metres.
∵ Then, (X + 300/39) = 50/3
⟹ 3(x + 300) = 1950
⟹ x = 350 m.
| 79.5 km/hr |
| 80.2 km/hr |
| 79.2 km/hr |
| 75 km/hr |
Let the length of the train be X metres and its speed by Y m/sec.
Then, X/Y = 8
⟹ X = 8Y
Now, (X + 264/20) = Y
⟹ 8Y + 264 = 20Y
⟹ Y = 22.
∵ Speed = 22 m/sec = (22 x 18/5) km/hr. = 79.2 km/hr.
| 30 sec. |
| 28 sec. |
| 32 sec. |
| 35 sec. |
Speed of the train relative to man = (63 - 3) km/hr
= 60 km/hr
= (60 x 5/18) m/sec.
= 50/3 m/sec
∵ Time taken to pass the man = (500 x 3/50) sec.
= 30 sec.
| 30 sec |
| 24 sec |
| 29 sec |
| 34 sec |
Relative speed = = (45 + 30) km/hr
= (75 x 5/18) m/sec.
= 125/6 m/sec.
We have to find the time taken by the slower train to pass the DRIVER of the faster train and not the complete train.
So, distance covered = Length of the slower train.
Therefore, Distance covered = 500 m.
∵ Required time = (500 x 6/125) = 24 sec.
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