A train travelling at 48 km hr completely crosses another train
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Let the length of the first train be x m
Then, the length of second train is (x2)(x2) m.
Therefore, Relative speed = (48 + 42) km/h = (x2)(x2)
(90×518) m/s(90×518) m/s = 25 m/s
According to the question,
(x+x2)25=12(x+x2)25=12
=> 3x2=300=>x=200m3x2=300=>x=200m
Therefore, Length of first train = 200 m
Let the length of platform be y m.
Speed of the first train
= (48×518) m/s= 403 m/s(48×518) m/s= 403 m/s
Time=DistanceSpeedTime=DistanceSpeed
Therefore, (200+y)×340=45(200+y)×340=45
=> 600 + 3y = 1800
Therefore, y=400
Let the length of the first train be x m
Then, the length of second train is (x2)(x2) m.
Therefore, Relative speed = (48 + 42) km/h = (x2)(x2)
(90×518) m/s(90×518) m/s = 25 m/s
According to the question,
(x+x2)25=12(x+x2)25=12
=> 3x2=300=>x=200m3x2=300=>x=200m
Therefore, Length of first train = 200 m
Let the length of platform be y m.
Speed of the first train
= (48×518) m/s= 403 m/s(48×518) m/s= 403 m/s
Time=DistanceSpeedTime=DistanceSpeed
Therefore, (200+y)×340=45(200+y)×340=45
=> 600 + 3y = 1800
Therefore, y=400
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