Aptitude - Problems on Trains - Discussion
Discussion Forum : Problems on Trains - General Questions (Q.No. 11)
11.
A 270 metres long train running at the speed of 120 kmph crosses another train running in opposite direction at the speed of 80 kmph in 9 seconds. What is the length of the other train?
Answer: Option
Explanation:
Relative speed = (120 + 80) km/hr
= | ![]() |
200 x | 5 | ![]() |
18 |
= | ![]() |
500 | ![]() |
9 |
Let the length of the other train be x metres.
Then, | x + 270 | = | 500 |
9 | 9 |
x + 270 = 500
x = 230.
Discussion:
66 comments Page 6 of 7.
Meenu said:
2 decades ago
In this solution how you are multiplying 5/18 with 200.
I can't understand that wll you please explain me that.
I can't understand that wll you please explain me that.
Santosh adithya said:
1 decade ago
Why there is (x+270)/9 acc. to formula (270+x)/500/9 = 9 right?
Moni said:
1 decade ago
Relative speed should be minus from each train speed because the direction is opposite, isn't it so?
Abhishek Pandey said:
1 decade ago
Always opposite will add and same will be subtract.
Janani said:
1 decade ago
I want to know one thing usually where we use or apply this relative speed concept ?
Mancy said:
1 decade ago
@Janani.
The concept of relative speed is still the basic time, speed and distance formula applied to distance between two moving bodies.
In a simple case of the distance.
Formula, a body traveling with a speed of 50 km/h is reducing the gap between its starting point and the finish point by 50 km every hour.
&
In the relative speed case of the distance formula two moving bodies, traveling at a relative speed of 50 km/h towards/away from each other, are reducing/increasing the gap between them by 50 km every hour.
Hope this help.
The concept of relative speed is still the basic time, speed and distance formula applied to distance between two moving bodies.
In a simple case of the distance.
Formula, a body traveling with a speed of 50 km/h is reducing the gap between its starting point and the finish point by 50 km every hour.
&
In the relative speed case of the distance formula two moving bodies, traveling at a relative speed of 50 km/h towards/away from each other, are reducing/increasing the gap between them by 50 km every hour.
Hope this help.
Ronit said:
1 decade ago
Easy way.
270 + x
---------------- = 9.
33.33+22.22
x = 499.5 - 270.
x = 229.5.
270 + x
---------------- = 9.
33.33+22.22
x = 499.5 - 270.
x = 229.5.
Maneesh said:
1 decade ago
Can anyone please tell me when to add or subtract the given relative speeds.
Jagadheesh said:
1 decade ago
How to find that this problem is need to convert km/hr to m/s or m/s to km/hr. Please explain?
Jayaseelan said:
1 decade ago
If the two trains cross opposite directions both are cross each other. So we need calculate crossing speed of the two trains. So we must add two trains speeds respectively. We assumed train A cross train B in a particular amount of speed as same as Train B also cross Train A.
Here two respective speeds are happen then only the process completed in a particular Time. Or we assume Train A is stable that time train B only cross Train A that is Train A speed is zero this is the logic I hope now you can understand.
Here two respective speeds are happen then only the process completed in a particular Time. Or we assume Train A is stable that time train B only cross Train A that is Train A speed is zero this is the logic I hope now you can understand.
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