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The 'moving walkway'

Expert replies
by sanju09 » Wed Aug 28, 2013 1:24 am
The 'moving walkway' is 300-foot long conveyor belt that moves continuously at 3 feet per second. When Bill steps on the walkway, a group of people that are also on the walkway stands 120 feet in front of him. He walks toward the group at a combined rate (including both walkway and foot speed) of 6 feet per second, reaches the group of people, and then remains stationary until the walkway ends. What is Bill's average rate of movement for his trip along the moving walkway?
(A) 2 ft/sec
(B) 2.5 ft/sec
(C) 3 ft/sec
(D) 4 ft/sec
(E) 5 ft/sec

The Princeton Review

www.manyagroup.com
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The Princeton Review - Manya Abroad
Lucknow-226001

www.manyagroup.com
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Source: — Problem Solving |

by GMATGuruNY » Wed Aug 28, 2013 2:32 am
sanju09 wrote:The 'moving walkway' is 300-foot long conveyor belt that moves continuously at 3 feet per second. When Bill steps on the walkway, a group of people that are also on the walkway stands 120 feet in front of him. He walks toward the group at a combined rate (including both walkway and foot speed) of 6 feet per second, reaches the group of people, and then remains stationary until the walkway ends. What is Bill's average rate of movement for his trip along the moving walkway?
(A) 2 ft/sec
(B) 2.5 ft/sec
(C) 3 ft/sec
(D) 4 ft/sec
(E) 5 ft/sec
Bill's rate alone = (combined rate for Bill and the walkway) - (rate of the walkway alone) = 6-3 = 3 feet per second.
Time for Bill to walk to the people 120 feet in front of him = d/r = 120/3 = 40 seconds.

In the 40 seconds it takes Bill to reach the group of people, the distance traveled by the walkway = r*t = 3*40 = 120 feet.

Since Bill has traveled 120 feet, and the walkway has traveled 120 feet, the remaining distance = 300-120-120 = 60 feet.
Time for the walkway alone to carry Bill the remaining distance = d/r = 60/3 = 20 seconds.

Average speed for the entire trip = (total distance)/(total time) = 300/(40+20) = 300/60 = 5 feet per second.

The correct answer is E.
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by sanju09 » Wed Aug 28, 2013 5:05 am
GMATGuruNY wrote:
sanju09 wrote:The 'moving walkway' is 300-foot long conveyor belt that moves continuously at 3 feet per second. When Bill steps on the walkway, a group of people that are also on the walkway stands 120 feet in front of him. He walks toward the group at a combined rate (including both walkway and foot speed) of 6 feet per second, reaches the group of people, and then remains stationary until the walkway ends. What is Bill's average rate of movement for his trip along the moving walkway?
(A) 2 ft/sec
(B) 2.5 ft/sec
(C) 3 ft/sec
(D) 4 ft/sec
(E) 5 ft/sec
Bill's rate alone = (combined rate for Bill and the walkway) - (rate of the walkway alone) = 6-3 = 3 feet per second.
Time for Bill to walk to the people 120 feet in front of him = d/r = 120/3 = 40 seconds.

In the 40 seconds it takes Bill to reach the group of people, the distance traveled by the walkway = r*t = 3*40 = 120 feet.

Since Bill has traveled 120 feet, and the walkway has traveled 120 feet, the remaining distance = 300-120-120 = 60 feet.
Time for the walkway alone to carry Bill the remaining distance = d/r = 60/3 = 20 seconds.

Average speed for the entire trip = (total distance)/(total time) = 300/(40+20) = 300/60 = 5 feet per second.

The correct answer is E.
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Quantitative Instructor
The Princeton Review - Manya Abroad
Lucknow-226001

www.manyagroup.com
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by ganeshrkamath » Wed Aug 28, 2013 10:40 am
sanju09 wrote:The 'moving walkway' is 300-foot long conveyor belt that moves continuously at 3 feet per second. When Bill steps on the walkway, a group of people that are also on the walkway stands 120 feet in front of him. He walks toward the group at a combined rate (including both walkway and foot speed) of 6 feet per second, reaches the group of people, and then remains stationary until the walkway ends. What is Bill's average rate of movement for his trip along the moving walkway?
(A) 2 ft/sec
(B) 2.5 ft/sec
(C) 3 ft/sec
(D) 4 ft/sec
(E) 5 ft/sec

The Princeton Review

www.manyagroup.com
Time taken for Bill to meet the group = 120/(6-3) = 40s
Actual distance covered by Bill in this time = 6*40 = 240 ft
Remaining distance = 300 - 240 = 60 ft
Time taken for Bill to cover this remaining distance = 60/3 = 20s

So total time taken for Bill to climb the escalator of 300 ft = 60s

Average speed = 300/60 = 5 ft/sec

Choose E

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