Pipes A and B can fill a tank in 40 minutes and 60 minutes. Both are opened for 12 minutes and then A is closed. How many more minutes will B take to fill the tank?
Correct answer C. 30 minutes
Topic / 57 questions
Pipes and Cistern MCQs test how quickly pipes fill or empty a tank when they work alone or together, a close cousin of time and work problems. They help aptitude test candidates master rate-based reasoning, and each question shows its correct answer immediately so you can confirm your method.
Correct answer C. 30 minutes
Correct answer C. 100 cm
Correct answer B. 13.5 minutes
Correct answer C. 24 hours
Correct answer B. 10 hours
Correct answer D. 6 minutes
Correct answer B. 15 hours
Correct answer D. 12 hours
Correct answer C. 7 hours
Correct answer C. 75 minutes
Correct answer A. 15 minutes
Correct answer C. 10 hours
Correct answer C. 24 minutes
Correct answer B. 1/3
Correct answer B. 8 minutes
Correct answer A. 55 hours
Correct answer C. 7 hours 30 minutes
Correct answer D. 24 hours
Correct answer C. 6 hours
Correct answer C. 16 hours
This topic treats each pipe as doing a fraction of the job per unit of time. Questions ask how long two pipes take to fill a cistern together, how a waste pipe or leak changes the time, and how long a tank takes to empty when an inlet and outlet are open at once. You will also see three-pipe problems where one pipe empties while two fill, and questions where pipes are opened or closed partway through. The key idea is to add filling rates and subtract emptying rates, then take the reciprocal of the total to get the time.
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Write each pipe's work as a fraction of the tank per minute, add the fractions, and take the reciprocal. For pipes that fill a tank in 15 and 20 minutes, the combined rate is 1/15 plus 1/20, which is 7/60, so together they fill it in 60/7, or about 8.57 minutes.
Treat an emptying or waste pipe as negative work. Subtract its rate from the sum of the filling rates. If the result is positive, the tank fills; if negative, it empties. For example, a filling rate of 1/10 and an emptying rate of 1/15 give a net rate of 1/30 per hour.
Last reviewed October 2026