Question
A pipe can fill a tank in 6 hours, another can empty it in 9 hours. How long to fill if both work together?
Solution
ATQ, Net rate = 1/6 - 1/9 = (3-2)/18 = 1/18 So, 18 hours
More Pipes and cisterns Questions
- Pipes A and B can fill an empty tank in 20 hours and 24 hours, respectively, while pipe C can drain the full tank in "x" hours. If all three pipes (A, B, a...
- Pipes X and Y alone can fill a tank in 8 hours and 3 hours respectively. When both pipes along with pipe Z, an outlet pipe, are opened together, 5/12 of th...
- Three pipes A, B and C can fill a tank in t, (t+12) & (t-12) hours respectively. Pipe A opened for d hours in the tank and after that B and C also opened i...
- A tank can be filled by a tap in 10 minutes and by another tap in 30 minutes. Both the taps are kept open for 5 minutes and then the first tap is shut off....
- Pipe 'A' can fill a tank in 24 hours, while Pipe 'B' takes 36 hours to fill the same tank. If Pipe 'B' is opened first and Pipe 'A' is turned on after a de...
- Three pipe P1, P2 and P3 fill the tank in 15 hours, 10 hours and 20 hours respectively. If all the three pipes opened together and pipe P2 & P1 are closed ...
- Pipe E can fill a tank in 40 minutes while pipe F can fill the same tank in 50 minutes. If pipe E and F are opened simultaneously, then after how much time...
- Pipe βAβ can fill a tank in 30 hours while pipe βBβ can empty it in 40 hours. They were operated on alternate hours starting with pipe βAβ. Find the percen...
- Tap P can fill the tank in 5 hours and Tap Q can empty it in hours. Tap P starts filling and they opened for 1 hour each alternatively. In what time will...
- Pipe A fills a tank in 10 hr, Pipe B in 15 hr, and Pipe C empties in 30 hr. All open together. Time to fill?