Power Factor varies from 75 to 250

RThorn

Member
Location
Olympia, WA
Occupation
Engineer
I have been doing a billing analysis for a facility. I am seeing huge variation in Kvar at a facility that gives me unreliable power factor values. I have not been on site so I am not familiar with their loads.

One month I see 16,320 kwh, 8,280 Kvar, and demand of 88.8 kW. That gives a power factor of 93% which is believable.

Two months later I see 33,360 kWh, 19,680 kvar, and a demand of 78.72 kW. That gives me a power factor of 250%.

Other than the sizing of a capacitor bank, what else should we be looking for?

Thanks
 
It looks like the problem really started after the utility replaced a meter.

The data i have comes right off of the utility bills. Just double checked every line.
 
It looks like the problem really started after the utility replaced a meter.

Possibly the issue is with the new meter.


The data i have comes right off of the utility bills. Just double checked every line.

Are you sure that, for example, 8,280 Kvar isn't 8,280 var which would also be 8.28 kVar?
kVAR should be a fraction of kW so the VAR numbers look off by a factor of 1000.

Maybe the new meter is reporting in the wrong unit, reporting VAR as kVAR.

Also you're calculating wrong. Say the VAR is off by 1000, power factor in the first example would be 88.8÷(88.8+8.28)=0.91.
In the second example 78.72÷(19.68+78.72)=0.80.

Also I wouldn't assume the Kw and kVAR numbers come from the same intervals so may not tell you anything accurate about the typical power factor, though they may give you a general idea.
 
Possibly the issue is with the new meter.




Are you sure that, for example, 8,280 Kvar isn't 8,280 var which would also be 8.28 kVar?
kVAR should be a fraction of kW so the VAR numbers look off by a factor of 1000.

Maybe the new meter is reporting in the wrong unit, reporting VAR as kVAR.

Also you're calculating wrong. Say the VAR is off by 1000, power factor in the first example would be 88.8÷(88.8+8.28)=0.91.
In the second example 78.72÷(19.68+78.72)=0.80.

Also I wouldn't assume the Kw and kVAR numbers come from the same intervals so may not tell you anything accurate about the typical power factor, though they may give you a general idea.
Could be. The Utility bill says kVAR
 
Sorry, my calcs above are wrong, I forgot the relationship is trigonometric. But what we're saying about the kvar and kW figures seeming to be off by 1000 is still correct.
 
If off by a factor of 1000 on the kVAR then the PF is unbelievably low. Sounds like a meter multiplier issue yet the kWh looks correct
If the kvars are actually vars then the PF would be quite high, not low. Maybe unrealistically high. But if they are kvars then PF is unrealistically low.

And again, not knowing if the demand (W) and kvar data are from the same time intervals introduces further unknowns.

Could you install independent metering as a reality check?

Also...
By any chance was a solar or other parallel source installed at this facility? That would affect power factor measurements.
 
Sorry, my calcs above are wrong, I forgot the relationship is trigonometric.
Assuming each of the lines of data is one month, and assuming constant power over the month, I get:

Month 1: PF = 16.32 / sqrt(16.322+8.282) = 89.2%
Month 2: PF = 33.36 / sqrt(33.362+19.682) = 86.1%

Are you sure that, for example, 8,280 Kvar isn't 8,280 var which would also be 8.28 kVar?
I'm not seeing the issue, I assume kVar and kWh are comparable? I.e. 1 VAR = 1 volt * 1 reactive amp, and 1 Wh = 1 volt * 1 real amp.

Cheers, Wayne
 
Assuming each of the lines of data is one month, and assuming constant power over the month, I get:

Month 1: PF = 16.32 / sqrt(16.322+8.282) = 89.2%
Month 2: PF = 33.36 / sqrt(33.362+19.682) = 86.1%


I'm not seeing the issue, I assume kVar and kWh are comparable? I.e. 1 VAR = 1 volt * 1 reactive amp, and 1 Wh = 1 volt * 1 real amp.

Cheers, Wayne
I don't follow. Var is an instantaneous measurement comparable to W not Wh. sqrt(W²+var²)=VA. I don't see how Wh can be figured into the PF calc here.
 
I don't follow. Var is an instantaneous measurement comparable to W not Wh. sqrt(W²+var²)=VA. I don't see how Wh can be figured into the PF calc here.
Ah, I assumed it was kVar-hrs and the idea was to calculate the power factor if the load were constant power over the month.

If kVar is demand kVar, and kW is demand real kW, I don't see how you can use those to calculate anything, as there is no guarantee they occur at the same point in time.

I also assume demand kW is an apparent power figure, as the utility would charge you for the total current you cause to flow.

Cheers, Wayne
 
...

I also assume demand kW is an apparent power figure, as the utility would charge you for the total current you cause to flow.

I'd make no such assumption.

Fwiw, per this linkedin post I found there are at least eight ways utilities can charge for poor PF. A kvarh charge and a demand charge in VA are both among them. If I were being charged for varh I'd hope any demand charge would be in W so I'm not paying twice for PF. But only the OP can tell us more about the tariff that applies here.


Today's digital meters are certainly capable of transmitting any of the aforementioned datapoints.
 
I have been doing a billing analysis for a facility. I am seeing huge variation in Kvar at a facility that gives me unreliable power factor values. I have not been on site so I am not familiar with their loads.

One month I see 16,320 kwh, 8,280 Kvar, and demand of 88.8 kW. That gives a power factor of 93% which is believable.

Two months later I see 33,360 kWh, 19,680 kvar, and a demand of 78.72 kW. That gives me a power factor of 250%.

Other than the sizing of a capacitor bank, what else should we be looking for?

Thanks
You need to not compare apples and oranges.

The kWH value is meaningless when you are doing PF analysis. This is kW usage over time.

The kVAR and kW demand are the values you would use, but it looks like your kVAR may need a multiplier applied to it. The maximum (best?) value for PF is 1.0, while the least (worst?) Is -1.0. Power systems can begin to act funky in the range of .6 to -.9

I would be looking at an Active Power Factor Correction rather than adding straight capacitors at the building service.
 
You need to not compare apples and oranges.

The kWH value is meaningless when you are doing PF analysis. This is kW usage over time.

The kVAR and kW demand are the values you would use, but it looks like your kVAR may need a multiplier applied to it. The maximum (best?) value for PF is 1.0, while the least (worst?) Is -1.0. Power systems can begin to act funky in the range of .6 to -.9

I would be looking at an Active Power Factor Correction rather than adding straight capacitors at the building service.
Has anyone looked into the "Power House" active PF correction system from Black Hawk Power? It's controversial on energy savings, but seems widely proven on PFC.
 
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