Aptitude - Problems on Trains - Discussion
Discussion Forum : Problems on Trains - General Questions (Q.No. 7)
7.
Two trains of equal length are running on parallel lines in the same direction at 46 km/hr and 36 km/hr. The faster train passes the slower train in 36 seconds. The length of each train is:
Answer: Option
Explanation:
Let the length of each train be x metres.
Then, distance covered = 2x metres.
Relative speed = (46 - 36) km/hr
| = | ![]() |
10 x | 5 | m/sec |
| 18 |
| = | ![]() |
25 | m/sec |
| 9 |
|
2x | = | 25 |
| 36 | 9 |
2x = 100
x = 50.
Discussion:
235 comments Page 15 of 24.
Subhransu said:
1 decade ago
2x/36 = 25/9.
Please make it cross multiplication simply,
(2x*9) = 25*36),
=>18x = 900.
=>x = 900/18.
=>x = 50m.
Please make it cross multiplication simply,
(2x*9) = 25*36),
=>18x = 900.
=>x = 900/18.
=>x = 50m.
Gowtham R said:
1 decade ago
Can any one explain how the step below ?
2x /36 = 25 /9.
2x /36 = 25 /9.
Hari said:
1 decade ago
By using the formula, if we solve the problem in SI unit we get 49.86 as answer.
Zia said:
1 decade ago
The distance covered is (X+X) = 2X.
Let, the speed of 1st&2nd train as x & y.
So, Apply the formula,
5/18(x-y)*T (T as time) = 5/18(46-36)*36.
= 50*36/18.
= 100.
So, we have 2X = 100.
X = 100/2 = 50 m.
Let, the speed of 1st&2nd train as x & y.
So, Apply the formula,
5/18(x-y)*T (T as time) = 5/18(46-36)*36.
= 50*36/18.
= 100.
So, we have 2X = 100.
X = 100/2 = 50 m.
Mohankumar said:
1 decade ago
When the two trains start running with different speed, the speeder train will get ahead of the slower train at some time.
With both the train running, it is hard to find the distance after which the speeder train completely pass the slower train.
To make it easy, find the relative speed of the train. It is 4km/hr. It can be said that when the slower train speed is 0km/hr, the speeder train speed is 4 km/hr.
Assume the slower train stops or consider it as a platform, then the speeder train cross the slower train in 36 seconds @ 4km/hr. Here the total distance covered is length of speeder train and the platform (slower train)
Have a good day.
With both the train running, it is hard to find the distance after which the speeder train completely pass the slower train.
To make it easy, find the relative speed of the train. It is 4km/hr. It can be said that when the slower train speed is 0km/hr, the speeder train speed is 4 km/hr.
Assume the slower train stops or consider it as a platform, then the speeder train cross the slower train in 36 seconds @ 4km/hr. Here the total distance covered is length of speeder train and the platform (slower train)
Have a good day.
Super_sonic said:
1 decade ago
Hello friends,
Can anyone please explain me how the distance covered it 2X he has not provided any information that first train is behind the other train?
Can anyone please explain me how the distance covered it 2X he has not provided any information that first train is behind the other train?
Dileep kumar said:
1 decade ago
Relative speed = 45-35 = 10.
= 10* (5/18) = 25/9.
Distance = (25/9) *36.
= 25*4.
= 100 FOR BOTH TRAINS.
SO = 50 FOR EACH TRAIN.
= 10* (5/18) = 25/9.
Distance = (25/9) *36.
= 25*4.
= 100 FOR BOTH TRAINS.
SO = 50 FOR EACH TRAIN.
Ali said:
1 decade ago
I think we can do it in a different way.
Distance = Speed*Time.
= (46-36) *5/18*36.
= 100.
This is the length of two trains.
And it is given that length of both the trains are equal.
Therefore length of one train is equal to 50.
Please some one suggest that it is correct or not.
Distance = Speed*Time.
= (46-36) *5/18*36.
= 100.
This is the length of two trains.
And it is given that length of both the trains are equal.
Therefore length of one train is equal to 50.
Please some one suggest that it is correct or not.
Anoop said:
1 decade ago
I didn't understand that why we are considering speed of slower train even its mention that faster crosses the slower one.
Ashwini said:
1 decade ago
Why did you take 36 again two times please explain?
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