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Pipe P can fill a tank in 120 minutes. If the efficiency of Pipe Q is half the efficiency of Pipe P, in how many minutes can both the pipes fill the tank together?
  • a)
    50
  • b)
    60
  • c)
    80
  • d)
    100
Correct answer is option 'C'. Can you explain this answer?
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Pipe P can fill a tank in 120 minutes. If the efficiency of Pipe Q is ...

Hence, Option C is correct.
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Pipe P can fill a tank in 120 minutes. If the efficiency of Pipe Q is ...
Understanding Pipe P's Efficiency
- Pipe P can fill a tank in 120 minutes.
- Efficiency of Pipe P = 1 tank / 120 minutes = 1/120 tanks per minute.
Calculating Pipe Q's Efficiency
- The efficiency of Pipe Q is half that of Pipe P.
- Therefore, efficiency of Pipe Q = (1/2) * (1/120) = 1/240 tanks per minute.
Combined Efficiency of Pipes P and Q
- Combined efficiency = Efficiency of Pipe P + Efficiency of Pipe Q
- Combined efficiency = (1/120) + (1/240)
Finding a Common Denominator
- The least common multiple of 120 and 240 is 240.
- Convert the efficiencies:
- (1/120) = 2/240
- (1/240) = 1/240
- So, combined efficiency = (2/240) + (1/240) = 3/240 = 1/80 tanks per minute.
Time Taken to Fill the Tank Together
- If both pipes together fill at a rate of 1/80 tanks per minute, the time taken to fill one tank is the reciprocal of the combined efficiency.
- Time = 1 / (1/80) = 80 minutes.
Conclusion
- Therefore, both pipes P and Q can fill the tank together in 80 minutes.
- The correct answer is option C.
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Pipe P can fill a tank in 120 minutes. If the efficiency of Pipe Q is half the efficiency of Pipe P, in how many minutes can both the pipes fill the tank together?a)50b)60c)80d)100Correct answer is option 'C'. Can you explain this answer?
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