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Old 02-27-2009, 09:31 AM  
DenverChief DenverChief is offline
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Math question

Solve this problem and end the debate please....rep or Casino Cash or both for whoever gets the right answer first


you have 2 vehicles, vehicle A and vehicle B. Vehicle A is 10 miles ahead of vehicle B and traveling at 50 MPH. Vehicle B is traveling at 60 MPH in the same direction as vehicle A, how long does it take for vehicle B to catch vehicle A?
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Old 02-27-2009, 10:06 AM   #16
Dayze Dayze is offline
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well thanks you math whizzes

there had been a debate...another person was arguing that it would ony take 10 mins since vehicle B is traveling at 60 MPH or a mile a minute and vehicle A is traveling at a slower speed

I think the 1 hr answer is correct;

the other argument of 10 minutes, is a bit off. They are failing to realize the ground being made up by car B is only .17 mile per minute.

60/60 = 1 mile per minute
50/60 = .83 mile per minute.

1 - .83 = .17.
.17 x 60 minutes = 10.2 miles.


maybe I'm wrong though.
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Old 02-27-2009, 10:53 AM   #17
Coogs Coogs is offline
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Originally Posted by Dayze View Post
I think the 1 hr answer is correct;

the other argument of 10 minutes, is a bit off. They are failing to realize the ground being made up by car B is only .17 mile per minute.

60/60 = 1 mile per minute
50/60 = .83 mile per minute.

1 - .83 = .17.
.17 x 60 minutes = 10.2 miles.


maybe I'm wrong though.
Rounding error. 50/60 = 0.83333333....

Therefore, 1 - 0.8333333..... = 0.166666666...
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Old 02-27-2009, 10:54 AM   #18
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One hour, minus the effects of relativity.

You know that Car B will pass Car A at some point and will never again be caught. You also know that in one hour they will be at the same point, so therefore...
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Old 02-27-2009, 11:25 AM   #19
MagicHef MagicHef is offline
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One hour, minus the effects of relativity.

You know that Car B will pass Car A at some point and will never again be caught. You also know that in one hour they will be at the same point, so therefore...
Hmm... good point. I would say somewhere between 1 hour and 59 minutes, 59.9999999999999 seconds, depending on if you are standing nearby watching or in one of the cars.
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