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Boats & Streams, Pipes & Cisterns · Question 51 of 85

Question 51

MediumOriginal question

Two pipes together fill a tank in 12 minutes. One of them alone fills it in 20 minutes. How long does the other take alone?

Options for question 51

Show the answer and explanation
CorrectNot quiteAnswer D

Correct answer: D

Explanation

  1. The other pipe's rate =112−120=5−360=130= \frac{1}{12} - \frac{1}{20} = \frac{5 - 3}{60} = \frac{1}{30} of the tank a minute.

  2. So it takes 30 minutes alone.

Worth noting

8 minutes subtracts the times; rates subtract, not times.

Concept
One pipe from the pair
Typical time
90 s
Your time
—
The rule this testsPipes filling a tank
Practise this chapter →

Ten questions from Boats & Streams, Pipes & Cisterns, at your own pace.

Practise this chapter →

Ten questions from Boats & Streams, Pipes & Cisterns, at your own pace.