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A swimmer swims from a point A against a current for 10 minutes before he reaches point C and then swims back along the current for next 10 minutes and comes to point B. If the distance between A and B is 200 metres, find the speed of the current (in kmph) :
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The distance covered against the current = AC = d metres Given AB = 200 metres ∴ BC = ( 200 + d) metres B---------200--------A----------d-----------C Let the speed of the man be u metres per minute and that of the current be v metres per minute ∴ Rate upstream = (u – v) m/min and Rate downstream = (u + v) m/min Now, d /u - v = 10 ........(i) ⇒ d = 10 (u – v) Again, 200 + d / u + v = 10 ........(ii) Putting the value of d in eq (ii) 200 + 10(u – v) = 10u + 10v ⇒ 200u + 10u – 10v = 10u + 10v ⇒ 20v = 200 ⇒ v = 10 m/min ∴ speed of the current = 10 /1000 x 60 kmph = Putting the value of d in eq (ii) 200 + 10(u – v) = 10u + 10v ⇒ 200u + 10u – 10v = 10u + 10v ⇒ 20v = 200 ⇒ v = 10 m/min ∴ speed of the current = 10/1000 x 60 kmph = 0.6 kmph
By: Amit Kumar ProfileResourcesReport error
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