Two stations A & B are 1250 km apart. A train starts from station A andanother train starts from station B moving towards each other. If the sum oftheir speed is three-fifth of the total distance then, how much time will theytake to cross each other?
Question
Two stations A & B are 1250 km apart. A train starts from station A andanother train starts from station B moving towards each other. If the sum oftheir speed is three-fifth of the total distance then, how much time will theytake to cross each other?
Solution
Sure, let's solve this step by step:
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The total distance between the two stations A and B is 1250 km.
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The sum of the speeds of the two trains is given as three-fifth of the total distance. So, the sum of their speeds = 3/5 * 1250 = 750 km/hr.
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The time taken to cross each other is calculated by dividing the total distance by the sum of their speeds.
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So, the time taken = Total distance / Sum of their speeds = 1250 km / 750 km/hr = 1.67 hours.
Therefore, the two trains will take approximately 1.67 hours to cross each other.
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