Aptitude - Problems on Trains - Discussion

Discussion Forum : Problems on Trains - General Questions (Q.No. 9)
9.
Two trains are moving in opposite directions @ 60 km/hr and 90 km/hr. Their lengths are 1.10 km and 0.9 km respectively. The time taken by the slower train to cross the faster train in seconds is:
36
45
48
49
Answer: Option
Explanation:

Relative speed = (60+ 90) km/hr

   = 150 x 5 m/sec
18

   = 125 m/sec.
3

Distance covered = (1.10 + 0.9) km = 2 km = 2000 m.

Required time = 2000 x 3 sec = 48 sec.
125

Discussion:
111 comments Page 2 of 12.

Sam said:   5 years ago
It is confusing for getting it. Anyone, please explain me to get this.
(5)

Datta vadare said:   5 years ago
T = length/speed.
T = 2000/3/725,
T = 48 sec.
(7)

Jakath said:   5 years ago
U = (1.10+0.9)km/(90+60)km/hr,
= 2km/150km/hr,
= 2/150 hr.
= 2/150 = 0.0133hr = 0.0133 * 60 * 60 = 48sec.
(8)

Jakath said:   5 years ago
U = (1.10+0.9)km/(90+60)km/hr,
= 2km/150km/hr,
= 2/150 hr.
= 2/150 = 0.0133hr = 0.0133 * 60 * 60 = 48sec.
(4)

Shubham said:   6 years ago
@All.

No matter about the slow or fast train, it's only a confusing statement, as no matter what speed is, both trains will cross each other at the same time.
(37)

Sathya said:   6 years ago
If the faster train is cross across the slow train?

Then, What is the answer?
(6)

Jinni said:   6 years ago
The time for the long train will be the same right?
(2)

Rony said:   6 years ago
Why not solve in km?

Speed & distance should be in km, right?

Madhav Kulkarni said:   7 years ago
Relative Speed in Opposite Direction = 60+50 = 150km/h=150*(5/18)=41.66.
Train Length = 1.10+0.9=2Km=2000.

Time=Distance/Speed=2000/41.66=48.

So, the Answer is 48.
(2)

Gou said:   7 years ago
How to solve (2000*3÷125) ? please explain in breif.


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