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Question

An Express train left town A for town B at the same time a normal train travelling from the opposite direction left town B for town A.  The average speed of the express train 120 km/h more than that of the normal train.  The express train and the normal train took 6 hrs and 10 hrs to reach their destination respectively.

a) Find the average speed of the express train?

b) Find the distance between Town A and Town B?

Answer

                         Speed              Time              Distance

Express       [u][120]                   6                   D   (Town A to Town B)

Normal       [u]                            10                  D    (Town B to Town A)

 

Distance/Speed = Time

D/u = 10  => D = 10u

D/(u+120) = 6

=> 10u/(u+120)  = 6

=> 10u- 6u = 720  Therefore,  u = 720/4 = 180

(a)  Average speed of Express Train = u+120 = 180+120 = 300km/h

(b)  Distance between Town A and Town B = 10u = 10 x 180 = 1800km

 

 

 

 

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