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Boats & Streams, Pipes & Cisterns · Question 57 of 85

Question 57

MediumOriginal question

Two pipes together fill a cistern in 8 hours. One of them alone fills it in 12 hours. How long does the other take alone?

Options for question 57

Show the answer and explanation
CorrectNot quiteAnswer D

Correct answer: D

Explanation

  1. The other's rate =18−112=3−224=124= \frac{1}{8} - \frac{1}{12} = \frac{3 - 2}{24} = \frac{1}{24}.

  2. So it takes 24 hours alone.

Worth noting

4 hours subtracts the times; it is the rates that subtract.

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.