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      Question

      Tap A can fill a tank in 15 hours. Tap B can fill 12.5%

      part of the same tank in 2 hours, whereas Tap C can alone empty a tank in β€˜x’ hours. 5/8 part of the tank is filled in 6 hours, when all three taps are opened together. How much time (in hours) will Tap A and C together will take to fill 25% part of the tank?
      A 7 hours Correct Answer Incorrect Answer
      B 6 hours Correct Answer Incorrect Answer
      C 8 hours Correct Answer Incorrect Answer
      D 10 hours Correct Answer Incorrect Answer
      E None of these Correct Answer Incorrect Answer

      Solution

      Tap A alone can fill the tank in = 15 hours. Tap B alone can fill the tank in = (8/1)Β Γ—Β 2 = 16 hours Tap C alone can empty the tank in = x hours (A + B +C) together can fill the tank in = 6Β Γ—Β (8/5) = 48/5 Taking LCM of 15, 16 and 48/5 =720 Efficiency of Tap A = 48 Efficiency of Tap B = 45 Efficiency of Taps (A + B +C) = 75 Efficiency of Taps (A +C) = 75 – 45 = 30 Tap A and C together take to fill 25% part of the tank in, => (25/100)Β Γ— (720/30) = 6 hours

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