So in 1 minute they will fill 1/20 th of the swimming pool. Per the question, we have:
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If the pipe of larger diameter is used for four hours and the pipe of smaller diameter for 9 hours, only half of the pool can be filled.
How long does it take to fill a pool with two hoses. Assuming you have enough hose already, i'd just go ahead and use the two. Both the hoses fill in 20 minutes they do 1/20 of the job in 1 minute 2 hours for both to fill a pool, then ①:
How long would it take for each pipe to fill the pool separately? It can take 1 2 hours to fill a swimming pool using two pipes. H2 takes x hours, so it fills 1/x pool per hour.
Hose a could fill it in 2 hours, hose b could fill it in 3 hours and hose c can fill it in 6 hours. 2nd hose can fill a pool in 4 hours. Assuming your water pressure is pumping at 8 gallons per minute (480 gallons per hour) through your outside water hose, it would take 31.25 hours to fill a 15,000 gallon swimming pool.
But the larger hose alone takes 25 minutes to fill the swimming pool. Suppose one day both the hoses are turned on, but by accident the drain was left open. A chlorine free water treatment for pools.
So in 1 minute it will fill 1/25 th of the swimming pool. So 24k @ 8gpm = 50 hours. Equation=1/4 because it can finish 1/4 of the work in 1 hour.
The time it take to fill the pool all depends on the flow rate of the water and the size of the pool. Another hose needs 3 more hours to fill the pool than the two hoses combined. Generally, there are two hoses in a pool to fill it.
The average garden house delivers around nine gallons per minute. A large hose will fill a pool in 40 minutes while it takes a smaller hose 60 minutes to fill the same pool. The same pool takes 80 minutes to drain if the drain is open.
How long would it take to fill the pool that day? For others that are filling a much larger pool it could take multiple days until your pool water has reached capacity. It'll more than likely help, worst case it will not make any difference.
Don’t stop filling mid way, o. The standard size pool has a large volume and takes a lot of time to fill. How long would it take the second hose to fill the pool?
Please fill in all fields! If it takes 30 minutes for the larger hose to fill the swimming pool by itself, how long will it take the smaller hose to fill the pool on its own? A man is filling a pool from 3 hoses.
Either way will take a long time, i like the suggestions regarding using a hydrant. Substitute the values for r a, r b to get the answer. A hose can fill a swimming pool in 6 hours.
Basic calculation is easy, but i still want to cheat. A hose can fill a swimming pool in 6 hours. Then the flow rate of the hoses are r a = v 4, r a + r b = v 3.
1/6 + 1/4 = 1/t they can finish 1/t of the time when they work together. Let v be the volume of the pool. 6 hours for both to fill 3 pools.
However, there is a blockage in hose a, so the guy starts by using hoses b and c. Hence the rate of b alone is r b = ( r a + r b) − r a. Another hose needs 3 more hours to fill the pool than the two hoses combined.
3 hours for a to fill a poll, then ②: Time taken by horse a to fill the pool = 6 hrs time taken by horse b to fill the pool = y hrs time taken by both together to fill the pool = x hrs When the blockage in hose a has been cleared, hoses b and c are turned off and hose a starts being used.
Filling a 24k pool with the hose (while probably the best) might get a little tedious. A typical shared work equation each will do a fraction of the job, the. The time taken to fill a pool depends on various factors most important of them are the size of the pool and the speed at which the pool is getting filled with water.
Working together, it takes two different sized hoses 20 minutes to fill a small swimming pool. It will likely take 2 days to fill it up, but will be very gentle in terms of setting/stretching the liner. (v/60) + (v/30) = 3v/60 = v/20.
The time would be 2x3/2+3=6/5 minutes proof: If v be the volume of the swimming pool tank , then ; It takes both hoses working together 25 minutes to fill the pool.
6a=3 6b=2 6a+6b=3+2 =5 6/5 a + 6/5 b=1 a and b, working together, can fill. Think about filling it on the last day of one billing period and the first day off the next billing period, so the water won’t exceed your limits (at all, or by as much as if it were all in one month). On city water pressure, you would likely get around 8gpm out of the hose, 5 if your on a well.
Hence the time taken to fill the pool with hose b is v r b = v ( r a + r b) − r a. Inquiring minds like to know, so testing is fine, but two hoses are certainly not going to slow down the process. 100 minutes let whole part of swimming pool = 1, two different sized hoses take 20 minutes to fill the whole pool.
6 hours for a to fill 2 pools. How long will it take the larger hose to fill the pool by itself?: Equation= 1/6 because it can finish 1/6 of the work in 1 hour.
Let t = time for the larger hose to fill the pool then 4t = time for smaller hose to do the job and let the completed job = 1 (a full pool): 1st hose can fill a pool in 6 hours. Therefore it will take just 20 minutes to fill the pool tank if both hoses start operating together at the same time.
Together, they do 1/6 + 1/x per hour.
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