The force of water from a fosset

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Pressure calculations for a building project indicate a drop from 3.7 bars in the basement to 1.8 bars at the top floor faucet, raising concerns about adequate water flow. The faucet has a pressure loss of 1 bar, leading to questions about whether any water would flow if losses matched the available pressure. The discussion emphasizes the importance of estimating peak flow rates based on building type and usage patterns, as well as the need to consider specific piping dimensions and configurations. Calculating flow through valves involves understanding pressure drops and flow coefficients, which can be determined through manufacturer data or empirical methods. Ultimately, ensuring that pressure losses remain below the available driving pressure is crucial for effective water delivery.
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I'm doing pressure calculations for a building project. I'm added all the bends and lengths of pipe up to the fosset on the top floor to find the pressure loss. In the basement there is 3,7 bars of pressure. At the top I'm left with 1,8 bars. Is this enough? What I wonder is how I can figure out what kind of force and amount the water will bring as the fosset is opened fully? Any help is appreciated.
 
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In the US, we design for 2.5 gallons per minute, but don't actually calculate how much water you'll get. That depends as much on the faucet as it does the piping, and they are regulated . But if you calculated 1.8 bar at whatever flow rate you need you should be fine.

What size piping are you using, how long is it, how high does it go, and what flow rate are you looking for?
 
Are you running straight from a municipal supply, or do you have your own pumping station and reservois? If the former, then your top level has to be lower than the city water tower. Those are usually designed to feed at between 50-70 psi (sorry, I don't know from bars). You'll have to estimate your peak flow rate, as opposed to average. That will depend very much upon what kind of building it is. A large apartment complex, for example, will have a far higher peak usage in the morning (showers, toilets, etc.) than an office tower.
 
russ_watters said:
What size piping are you using, how long is it, how high does it go, and what flow rate are you looking for?

The apartment needs approx 0,4 l/s, and the pipe that is to provide this measures about...12 mm inside. The water comes from a municipal supply which delivers 3,7 bars (370 000 Pa) static pressure to the basement. As mentioned, I'm left with 1,8 on top (before passing through the faucet) after taking into account all bends, height etc. The manufacturer says the faucet has a pressure loss of 1 bar.

Say the faucet had exactly 1,8 bars of loss, what would be the outcome then? Would there come any water at all?

Confused...
 
The manufacturer says the faucet has a pressure loss of 1 bar.

Say the faucet had exactly 1,8 bars of loss, what would be the outcome then?
Flow through a valve is given by equations shown here:
http://www.engineeringtoolbox.com/flow-coefficients-d_277.html

In metric units:

Cv = 11.7 q (SG / dp)^.5

where
q = water flow (m3/h)
SG = specific gravity (1 for water)
dp = pressure drop (kPa)

If you don't know the Cv of the valve, and if the manufacturer of the valve can't give it to you, you can determine that in various ways. One way would be to take the flow rate at a given pressure drop and simply put it into the equation above. Another way is to calculate it from the geometry inside the valve. That's a bit more tricky.
 
In real life, the delta P across an object is proportional to the flow. Also, you will always have atmospheric pressure on one side. That means that if you just happen to have 1.8 bar(g) on the inlet, and you just happen to have a delta P across it of 1.8 bar, you will still have the same scenario as if you had 1.8 bar(g) inlet and no losses. Again, in reality, the losses have to be less than the driving pressure difference.
 
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