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A, B, C run a circular track starting from the same point [#permalink]
12 May 2007, 12:44

This topic is locked. If you want to discuss this question please re-post it in the respective forum.

A, B, C run a circular track starting from the same point simulataneously and in the same direction at speeds of 4 km/hr, 6km/hr and 8 km/hr respectively. If the length of the track is 400 meters. When will A, B, C meet at the starting point for the first time after they started the race?

a. 1 min
b. 5 min
c. 12 min
d. 20 min
c. 24 min

_________________________________________________
In the above question, when will they meet for the 1st time after they started the race?

a. 1 min
b. 5 min
c. 12 min
d. 20 min
c. 24 min

Last edited by mbunny on 12 May 2007, 13:41, edited 1 time in total.

Re: Circular Track - Rate problem [#permalink]
12 May 2007, 12:59

mbunny wrote:

A, B, C run a circular track starting from the same point simulataneously and in the same direction at speeds of 4 km/hr, 6km/hr and 8 km/hr respectively. If the length of the track is 400 miles. When will A, B, C meet at the starting point for the first time after they started the race?

a. 1 min b. 5 min c. 12 min d. 20 min c. 24 min

_________________________________________________ In the above question, when will they meet for the 1st time after they started the race?

a. 1 min b. 5 min c. 12 min d. 20 min c. 24 min

do you have complete question. your question seems unclear.

Re: Circular Track - Rate problem [#permalink]
12 May 2007, 13:28

mbunny wrote:

A, B, C run a circular track starting from the same point simulataneously and in the same direction at speeds of 4 km/hr, 6km/hr and 8 km/hr respectively. If the length of the track is 400 miles. When will A, B, C meet at the starting point for the first time after they started the race?

a. 1 min b. 5 min c. 12 min d. 20 min c. 24 min

_________________________________________________ In the above question, when will they meet for the 1st time after they started the race?

a. 1 min b. 5 min c. 12 min d. 20 min c. 24 min

I'm sorry but your question is incorrect (probably just a typo) In order to solve it you have to change 400 MILES to 400 METERS

if you draw on a piece of paper 4 circles and see the A and B are when C finishes the lap, you'll see that all of them meet after C completes 4 laps.
the length of the lap is 400 METERS so the total distance C covers is 1.6km
C is running at the speed 8km/h so time spent is 1.6/8=0.2hour or 12 minutes