Two trains,
a passenger train and a goods train, is running in the same direction on
parallel railway tracks. The passenger train takes three times as long to pass
the goods train –even when they are going in the opposite directions.
If the trains run at
uniform speeds, how many times faster than the goods train is the passenger
train moving?
Answer: When the
trains are moving in opposite directions, they are passing each other with
combined speeds of the trains. Hence when going in the same direction, the
‘passing speed’ is the speed to the passenger speed minus the speed of the
goods train.
If the passenger
train goes twice as fast as the goods train, then the passing speed when going
in the opposite direction will be 2 plus 1 or 3 compared with 2 minus 1 or 1
when the trains are going in the same direction.
Therefore the answer is twice as fast.
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