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Both trains together will take 285/(60+50) hours to meet
i.e. 2 hours 35 mins approx
We need to find how far apart trains will be 2 hours before their engine meet
Therefore, train 1 will be at (50/60*35) miles = 29 miles approx
And Train 2 will be (60/60*35) miles = 35 miles
285 - (29+35) = 221 miles
Answer E which is 220 miles.

I know my approach for solving is not correct.

Can you provide the solution?

Posted from my mobile device
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I am not sure i understand. How can sum of speeds define the gap between two moving objects. It tells me how much they have traveled.

The distance here is 285 miles, so the sum of the distance traveled - distance , shouldn't that be distance between them.
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Subhrajyoti
I am not sure i understand. How can sum of speeds define the gap between two moving objects. It tells me how much they have traveled.

The distance here is 285 miles, so the sum of the distance traveled - distance , shouldn't that be distance between them.

There is some gap between them. They travel towards each other for 2 hrs to cover that gap and that is when they meet. Their speeds are fixed at 50 mph and 60 mph.
So in 2 hrs, one of them travels 100 miles and the other travels 120 miles. Together they travel 220 miles in 2 hrs to meet. So the gap between them 2 hrs ago must have been 220 miles.
Say if the gap between them were 330 miles, they would have taken 3 hrs to meet. They would not have met in 2 hrs. 2 hrs happened because the gap between them was 220 miles.
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Bunuel
Two trains traveling toward each other on parallel tracks at constant rates of 50 miles per hour and 60 miles per hour are 285 miles apart. How far apart will they be 2 hours before their engine meet?

(A) 110
(B) 120
(C) 150
(D) 200
(E) 220

Time it would take for the trains to meet = \(\frac{285}{(50+60)} = 2.59\) hours = \(2\) hours and \(35\) mins (approx.)

Distance between the trains two hours before they meet = \(285\) - Distance travelled by the trains in \(35\) mins = \(285 - \frac{110*35}{60} = 285 - 65\) (approx.) = \(220\) (approx.) Ans E.
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Bunuel
Two trains traveling toward each other on parallel tracks at constant rates of 50 miles per hour and 60 miles per hour are 285 miles apart. How far apart will they be 2 hours before their engine meet?

(A) 110
(B) 120
(C) 150
(D) 200
(E) 220


relative speed ; 110 miles
time ; 2 hrs
distance ; 2*110 ; 220 miles
IMO E
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KarishmaB


There is some gap between them. They travel towards each other for 2 hrs to cover that gap and that is when they meet. Their speeds are fixed at 50 mph and 60 mph.
So in 2 hrs, one of them travels 100 miles and the other travels 120 miles. Together they travel 220 miles in 2 hrs to meet. So the gap between them 2 hrs ago must have been 220 miles.
Say if the gap between them were 330 miles, they would have taken 3 hrs to meet. They would not have met in 2 hrs. 2 hrs happened because the gap between them was 220 miles.
Hello, could you please help me understand this further? The gap between them is 285 miles, their relative speed is 110 mph, which means they will meet at 285/110 hours = ~2.5 hours. How is it that "They travel towards each other for 2 hrs to cover that gap and that is when they meet"?
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SumedhaD1452

Hello, could you please help me understand this further? The gap between them is 285 miles, their relative speed is 110 mph, which means they will meet at 285/110 hours = ~2.5 hours. How is it that "They travel towards each other for 2 hrs to cover that gap and that is when they meet"?

The initial distance between the trains does not matter. When they actually meet, that also does not matter. What matters is: what will the distance be between the trains two hours before they meet. Two hours before they meet, the distance is exactly what the trains will cover in these two hours. And in two hours, the trains together cover 2 * (50 + 60) = 220 miles.
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