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Two trains are traveling on parallel tracks in the same direction. The https://gmatclub.com/forum/two-trains-are-traveling-on-parallel-tracks-in-the-same-direction-the-191239.html |
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Author: | Bunuel [ 06 Jan 2015, 08:02 ] |
Post subject: | Two trains are traveling on parallel tracks in the same direction. The |
Tough and Tricky questions: Distance/Rate Problems. Two trains are traveling on parallel tracks in the same direction. The faster train travels at 130 miles per hour, while the slower train travels at 100 miles per hour. At 2 o’clock the faster train is 10 miles behind the slower one. How far apart are the two trains at 5 o'clock? A. 60 miles B. 80 miles C. 90 miles D. 120 miles E. 400 miles |
Author: | PareshGmat [ 06 Jan 2015, 22:54 ] |
Post subject: | Re: Two trains are traveling on parallel tracks in the same direction. The |
Answer = B. 80 miles Relational speed = 130 - 100 = 30 miles per hour In 3 hours, difference = 30 * 3 = 90 miles Fast train trailing 10 miles, so effective difference = 90 - 10 = 80 miles |
Author: | littlewarthog [ 06 Jan 2015, 08:22 ] |
Post subject: | Re: Two trains are traveling on parallel tracks in the same direction. The |
Answer B. The relative speed of the two trains is 30 miles per hour. If the faster train is 10 miles behind the slower one at 2 o'clock, it must be 90 miles further 3 hours later. That means, it is 80 miles ahead of the slower train at 5 o'clock. |
Author: | g106 [ 06 Jan 2015, 09:21 ] |
Post subject: | Re: Two trains are traveling on parallel tracks in the same direction. The |
Bunuel wrote: Tough and Tricky questions: Distance/Rate Problems. Two trains are traveling on parallel tracks in the same direction. The faster train travels at 130 miles per hour, while the slower train travels at 100 miles per hour. At 2 o’clock the faster train is 10 miles behind the slower one. How far apart are the two trains at 5 o'clock? A. 60 miles B. 80 miles C. 90 miles D. 120 miles E. 400 miles Kudos for a correct solution. In three hours faster train travels 390 miles In three hours slower train travels 300 miles since the faster train was 10 miles behind at the starting the distance between the trains at 5 o clock is 390-300-10 = 80 Ans B |
Author: | DesiGmat [ 09 Jan 2015, 01:04 ] |
Post subject: | Re: Two trains are traveling on parallel tracks in the same direction. The |
Relative Speed = 30 Distance Travel in 3 hours = 30*3 = 90 Already in-between distance = 10 miles So the answer has to be 90-10 = 80miles Option B |
Author: | Bunuel [ 09 Jan 2015, 06:38 ] |
Post subject: | Re: Two trains are traveling on parallel tracks in the same direction. The |
Bunuel wrote: Tough and Tricky questions: Distance/Rate Problems. Two trains are traveling on parallel tracks in the same direction. The faster train travels at 130 miles per hour, while the slower train travels at 100 miles per hour. At 2 o’clock the faster train is 10 miles behind the slower one. How far apart are the two trains at 5 o'clock? A. 60 miles B. 80 miles C. 90 miles D. 120 miles E. 400 miles Kudos for a correct solution. OFFICIAL SOLUTION: (B) The faster train is traveling 30 mph faster than the slower train. At 5 o'clock the faster train will travel 3 hours × 30 mph = 90 miles more than the slower one. Considering that it is 10 miles behind the slower train at 2 o’clock, it will be 90 – 10 = 80 miles ahead at 5 o’clock. The correct answer is B. |
Author: | Arsh4MBA [ 06 Sep 2017, 04:54 ] |
Post subject: | Re: Two trains are traveling on parallel tracks in the same direction. The |
Bunuel wrote: Tough and Tricky questions: Distance/Rate Problems. Two trains are traveling on parallel tracks in the same direction. The faster train travels at 130 miles per hour, while the slower train travels at 100 miles per hour. At 2 o’clock the faster train is 10 miles behind the slower one. How far apart are the two trains at 5 o'clock? A. 60 miles B. 80 miles C. 90 miles D. 120 miles E. 400 miles Kudos for a correct solution. Relative speed is 30 miles per hr. So at 2 o'clock Train F is 10 miles behind. So in 3hrs it has to be 90 miles ahead consider relative speed of 30mph. So at 5 it will be -10+90 = 80 miles ahead |
Author: | ScottTargetTestPrep [ 11 Sep 2017, 10:58 ] |
Post subject: | Re: Two trains are traveling on parallel tracks in the same direction. The |
Quote: Two trains are traveling on parallel tracks in the same direction. The faster train travels at 130 miles per hour, while the slower train travels at 100 miles per hour. At 2 o’clock the faster train is 10 miles behind the slower one. How far apart are the two trains at 5 o'clock? A. 60 miles B. 80 miles C. 90 miles D. 120 miles E. 400 miles Kudos for a correct solution. In 3 hours, the faster train has traveled 130 x 3 = 390 miles and the slower train has traveled 100 x 3 = 300 miles. Thus, after 3 hours, the faster train should be 90 miles ahead of the slower train. However, since at 2 o’clock the faster train is 10 miles behind the slower one, the faster train is only 90 - 10 = 80 miles ahead of the slower train. Answer: B |
Author: | rgreenhill [ 05 Apr 2021, 07:20 ] |
Post subject: | Re: Two trains are traveling on parallel tracks in the same direction. The |
Imagine the slower train is stationary and then the faster train is moving away from it at 30mph. Between 2 and 5 the faster train would have travelled 3*30 miles = 90 miles. If it starts from 10 miles behind, then it is 80 miles in front. |
Author: | rgreenhill [ 05 Apr 2021, 07:20 ] |
Post subject: | Re: Two trains are traveling on parallel tracks in the same direction. The |
Imagine the slower train is stationary and then the faster train is moving away from it at 30mph. Between 2 and 5 the faster train would have travelled 3*30 miles = 90 miles. If it starts from 10 miles behind, then it is 80 miles in front. |
Author: | bumpbot [ 19 Dec 2022, 07:55 ] |
Post subject: | Re: Two trains are traveling on parallel tracks in the same direction. The |
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