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The relative speed between the second policeman and X is 65 - 60 = 5 kmph. After 3 hours, the relative distance between them would be 15 km.
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In a correctly running watch, the crossing of hands should take place exactly after every (720/11) = 65 5/11 minutes. In this watch, it takes place after [(3 hours, 18 minutes, 15 seconds)/3] = (1 hour, 6 minutes, 5 second), i.e. 66 5/60 minutes of watch time. Thus the watch takes longer time to accomplish the task as compared to a correctly running watch. So this watch loses time = [(66 5/60) - (65 5/11)] = (83/132) minutes in 655/11 minutes of correct time. So in 1 day, i.e. (24 × 60) minutes of correct time, it will lose (83/6) minutes, i.e. 13 minutes 50 seconds.
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12/(x + a) + 6 =12/(x - a) ; and 12/(2x + a) + 1= 12/(2x - a)
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30 m + 5 sec is equivalent to 50m + 1 sec. Since it is to be covered by B.
Therefore , 50m – 30m = (5s -1s) VelocityB
VelocityB = 20m/4s = 5m/s