In the first three parts of this five-part series, we covered the calculation of net positive suction head available (NPSHa) for a flooded suction, a lift condition and a third scenario where the water was hot (212 F) on a flooded suction example. Note we did not go over a hot water lift condition example because these situations are not practical or feasible. The negative aspects of the vapor pressure and the static lift components in conjunction with the friction will negate almost all of the energy that is supplied by atmospheric pressure (habsolute). Always be very careful and circumspect of any hot liquid lift situation for these reasons.
Pressurized Suction Source
The majority of pump applications in North America are installed at elevations below 5,000 feet (reference to sea level). When the system is open to atmospheric pressure, we automatically gain the energy from the air column pushing down on the surface of the liquid. At sea level, we gain 34 feet of absolute pressure and at 5,000 feet above sea level (ASL), we still have 28 feet of energy due to the atmospheric pressure.
So far in this series, the examples have been for open systems. This means the liquid supply source was open and subject to the atmospheric pressure for the elevation and barometric conditions at the pump site. Note that just because a tank has a top or cover on it does not mean it is a pressured tank.
One of the biggest mistakes I see in new pump applications is the false assumption that suction pressure is equivalent to NPSHa. For more than 47 years, I have unfortunately witnessed this mistake being made time and again. I talk with other technicians, engineers, industry peers and even industry contacts at competitive companies. This common, yet preventable mistake is the major point of this article. Suction pressure is not NPSHa.
About This Example
The example for this article (see Image 1) shows a closed and pressurized suction tank at 120 pounds per square inch gauge (psig) and 350 degrees F.
The system is at sea level. It is important to state this not because the atmospheric pressure is exerting on the fluid, but because it also affects the gage pressure readings.
- (gage = absolute – atmospheric)
- (atmosphere = absolute – gage)
- (absolute = gage + atmospheric)
The static head is 10 feet (hst). This simply is the vertical distance from the top of the liquid surface to the centerline of the pump. The value for the static head component is positive because this is a flooded suction situation.
Steam systems that are 100 to 150 psig are common in industrial and commercial applications. If you are involved in pump applications, you will come across this example at some point.
This is specifically an example of a deaerator tank where 120 psig steam is used to both preheat the water and reduce and/or eliminate the dissolved gas level in the feedwater. The main culprit to be removed from the liquid is oxygen. By reducing the oxygen level in the system, the corrosion is minimized.
The saturation temperature for 120 psig steam (134 5 psia) is in essence 350 F. Consequently the corresponding vapor pressure for the liquid will be the same or very close (hvpa).
Because the system is at or close to saturation, corresponding head from the absolute pressure will negate head from the vapor pressure component in the NPSHa equation. This is common in industrial and commercial applications.
Remember from part one of this series (Pumps & Systems, July 2018) that we need to convert to absolute values when calculating NPSHa. The absolute pressure for the system would be approximately 135 psia. Absolute pressure equals gage pressure plus atmospheric pressure, therefore 120 + 14.7 = 134.7. We will round off to 135 psia.
Notice that while the suction pressure is almost 120 psig, the result for the NPSHa calculation will be less than 7 feet. This is one reason I instruct all of my pump school students to always calculate the NPSHa. The other reason is that I see the mistake of confusing suction pressure for NPSHa on a regular basis.
I know many of you hate this part, but remember the formula (the equation) is your friend in these examples. If you know the formula you can just “plug” in the values and “chug” through the math to get the correct answer.