Answer:
12 hours
Explanation:
The computation of the number of hours does the smaller pipe takes for working alone is shown below:
Given that
Total time taken for both types is 4 hours
And, the larger pipe alone can take 6 hours
Now for the smaller pipe we assume x
So,
![(1)/(4) = (1)/(6) + (1)/(x) \\\\(1)/(4) - (1)/(6) = (1)/(x) \\\\(6 - 4)/(24) = (1)/(x) \\\\(2)/(24) = (1)/(x) \\\\(1)/(12) = (1)/(x) \\\\]()
x = 12 hours