The time it takes to fill a pool with water depends on several factors, including the pool's size, the flow rate of the water source, and whether any hoses or pumps are used. For example, a standard 20,000-gallon pool could take anywhere from 12 to 24 hours to fill using a standard garden hose, while a high-capacity pump might reduce the filling time significantly. Ultimately, to get an accurate estimate, you would need to know the specific dimensions of the pool and the water source's flow rate.
In 15 minutes. Jim can fill 1/2 of the pool in 15 minutes, Sue can fill 1/3, and Tony can fill 1/6 of the pool in 15 minutes. Thus, together they can fill the pool in 15 minutes.
Since you didn't write the Tony's time, let find for how long Jim and Sue can fill the pool together. Jim can fill 1/2 of the pool in 15 minutes. Sue can fill 1/3 of the pool in 15 minutes. Together can fill 5/6 of the pool in 15 minutes (1/2 + 1/3). In how many minutes (let's say x minutes) they will fill 1/6 of the pool? Since it is left a small piece of the pool to fill out, it will take a few minutes to fill it. So we can form a proportion such as: (5/6)/(1/6) = 15/x 5/1 = 15/x cross multiply 5x = 15 divide both sides by 5 x = 3 It will take 3 minutes to fill 1/6 of the pool. So that together they will fill the pool in 18 minutes (15 + 3).
Depends on the depth of the pool
.50+.75+1.5=2.75/3=.91666666667=55/60 55 Minutes
If you fill it to four feet deep, the total is 10,408 gallons of water.
depends how much you fill it up
To give you an idea, a 36-foot by 18-foot by 5-foot deep pool takes about 24,000 gallons of water to fill.
125000000
Jamil fills 1/30 of the pool in one minute. Ali fills 1/45 of the pool in one minute. Tariq fills 1/60 of the pool in one minute. So, together they fill 1/30 + 1/45 +1/60 = 6/180 + 4/180 +3/180 = 13/180 of the pool in one minute. Therefore, it takes them 180/13 minutes to fill th pool together. That is, 13.85 minutes.
Trick question. The pool is empty but the drain is open. With an open drain, the pool will never fill, unless the water entering exceeds the water draining.True,-----------> 20 hours
The first pump fills (1/10th) of the pool in 1 minute.The second pump fills (1/15th) of the pool in 1 minute.With both running, they fill(1/10 + 1/15) = (3/30 + 2/30) = 5/30 = 1/6th of the pool in 1 minute.They have to run for [ 1 / (1/6) ]= 6 minutes in order to fill the pool.
chis fills (1/30) of the pool every minute.Sarah fills (1/45) of the pool every minute.Billy fills (1/90) of the pool every minute.Working together, they fill [ (1/30) + (1/45) + (1/90) ] every minute.(1/30) + (1/45) + (1/90) = (3/90) + (2/90) + (1/90) = (6/90) = 1/15Together, they fill (1/15th) every minute, so it takes 15 minutes to fill it completely.