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A man was on his way to a marriage in a car with a constant speed. After 2 hours one of
the tier is punctured and it took 10 minutes to replace it. After that they traveled with a speed of 30 miles/hr and reached the marriage
30 minutes late to the scheduled time. The driver told that they would be late by 15 minutes only if the 10 minutes was not waste. Find the distance between the two towns?

  
Total Answers and Comments: 3 Last Update: January 26, 2007     Asked by: Madhusmita_behera 
  
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 Best Rated Answer
Submitted by: Rathinavelu
 

Initially the the car is travelling for 2 hours and 10 minutes delay due to flat tire. the rest of the distance is covered with the speed of 30 miles/hour, but they are late by 1/2 an hour.

Total distance = d1 + d2, v2 = speed with which d2 is travelled if the car is not punctured.

Equation 1:  2 + (10 minutes delay) + d2/30 = t0 + ( 1/2 an hour late)

                 2 + 1/6 + d2/30 = t0 + 1/2  -----------> 1

When the car is not punctured the car would have travelled with the same speed.

Equation 2:  2 + d2/V2 = t0 + ( 15 minutes delay )       where v2 = d1/2  

                 2 + 2d2/d1 = t0 + 1/4        -------------> 2

Sub 2 from 1 : 1/6 + d2/30 - 2d2/d1 = 1/4

                    5d1 + 120d2 = 2d1d2

Let d2 = 5 :    5d1 = 120*5

                      d1 = 120

Therefore the total distance will be 125 miles ( this is one of the answers )

we can substitute from 3 to 59 for d2 and can find many solutions for this problem. 



Above answer was rated as good by the following members:
rockingroshan
September 30, 2006 06:30:58   #1  
rakesh        

qqqqqqqqqqqqq
1795km
 
Is this answer useful? Yes | NoAnswer is useful 0   Answer is not useful 1Overall Rating: -1    
October 19, 2006 05:45:22   #2  
Rathinavelu        

RE: A man was on his way to a marriage in a car with a...

Initially the the car is travelling for 2 hours and 10 minutes delay due to flat tire. the rest of the distance is covered with the speed of 30 miles/hour but they are late by 1/2 an hour.

Total distance d1 + d2 v2 speed with which d2 is travelled if the car is not punctured.

Equation 1: 2 + (10 minutes delay) + d2/30 t0 + ( 1/2 an hour late)

2 + 1/6 + d2/30 t0 + 1/2 -----------> 1

When the car is not punctured the car would have travelled with the same speed.

Equation 2: 2 + d2/V2 t0 + ( 15 minutes delay ) where v2 d1/2

2 + 2d2/d1 t0 + 1/4 -------------> 2

Sub 2 from 1 : 1/6 + d2/30 - 2d2/d1 1/4

5d1 + 120d2 2d1d2

Let d2 5 : 5d1 120*5

d1 120

Therefore the total distance will be 125 miles ( this is one of the answers )

we can substitute from 3 to 59 for d2 and can find many solutions for this problem.


 
Is this answer useful? Yes | NoAnswer is useful 1   Answer is not useful 0Overall Rating: +1    
January 26, 2007 13:21:59   #3  
jayanth        

RE: A man was on his way to a marriage in a car with a...
75 miles
 
Is this answer useful? Yes | No


 
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