The power factor of an AC electric power system is defined as the ratio of the active (true or real) power to the apparent power.
- Active (Real or True) Power is measured in watts (W) and is the power drawn by the electrical resistance of a system that does useful work.
- Apparent Power is measured in volt-amperes (VA) and is the voltage on an AC system multiplied by all the current that flows in it. It is the vector sum of the true and the reactive power.
The third component of the AC power flow, the
- Reactive Power, is measured in volt-amperes reactive (VAR). Reactive Power is the power stored in and discharged by the inductive motors, transformers or solenoids.
The reactive power required by an inductive load will increase the amount of apparent power - measured in kilovolt amps (kVA) - in the distribution system. Increasing the reactive and apparent power will cause the power factor - PF - to decrease.
Power Factor
It is common to define the Power Factor - PF - as the cosine of the phase angle between voltage and current - or the "cosĪ". The power factor defined by IEEE and IEC is the ratio between the applied true power - and the apparent power, and can in general be expressed as:
PF = Wactive / Wapparent (1)
where
PF = power factor
Wactive = active (true or real) power (Watt)
Wapparent = apparent power (VA, volts amps)
A low power factor is the result of inductive loads such as transformers and electric motors. Unlike resistive loads creating heat by consuming kilowatts, inductive loads require a current flow to create magnetic fields to produce the desired work.
Power factor is an important measurement in electrical AC systems because
Power Factor
It is common to define the Power Factor - PF - as the cosine of the phase angle between voltage and current - or the "cosĪ". The power factor defined by IEEE and IEC is the ratio between the applied true power - and the apparent power, and can in general be expressed as:
PF = Wactive / Wapparent (1)
where
PF = power factor
Wactive = active (true or real) power (Watt)
Wapparent = apparent power (VA, volts amps)
A low power factor is the result of inductive loads such as transformers and electric motors. Unlike resistive loads creating heat by consuming kilowatts, inductive loads require a current flow to create magnetic fields to produce the desired work.
Power factor is an important measurement in electrical AC systems because
- an overall power factor less than 1 indicates that the electricity supplier need to provide more generating capacity than actually required
- the current waveform distortion that contributes to reduced power factor is caused by voltage waveform distortion and overheating in the neutral cables of three-phase systems
International standards such as IEC 61000-3-2 have been established to control current waveform distortion by introducing limits for the amplitude of current harmonics.
Example - Power Factor
A industrial plant draws 200 A at 400 V and the supply transformer and backup UPS is rated 200 A × 400 V = 80 kVA.
If the power factor - PF - of the loads is only 0.7 - only 80 kVA × 0.7 = 56 kVA of real power is consumed by the system. If the power factor was close to 1, the supply system with transformers, cables, switchgear and UPS could have been done considerably smaller.
A low power factor is expensive and inefficient and some utility companies may charge additional fees when the power factor is less than 0.95. A low power factor will reduce the electrical system's distribution capacity by increasing the current flow and causing voltage drops.
Power Factor for a Three-Phase Motor
The total power required by an inductive device as a motor or similar consists of
Example - Power Factor
A industrial plant draws 200 A at 400 V and the supply transformer and backup UPS is rated 200 A × 400 V = 80 kVA.
If the power factor - PF - of the loads is only 0.7 - only 80 kVA × 0.7 = 56 kVA of real power is consumed by the system. If the power factor was close to 1, the supply system with transformers, cables, switchgear and UPS could have been done considerably smaller.
A low power factor is expensive and inefficient and some utility companies may charge additional fees when the power factor is less than 0.95. A low power factor will reduce the electrical system's distribution capacity by increasing the current flow and causing voltage drops.
Power Factor for a Three-Phase Motor
The total power required by an inductive device as a motor or similar consists of
- Active (true or real) power (measured in kilowatts, kW)
- Reactive power - the nonworking power caused by the magnetizing current, required to operate the device (measured in kilovars, kVAR)
The power factor for a three-phase electric motor can be expressed as:
PF = Wapplied / [(3)1/2 U I] (2)
where
PF = power factor
Wapplied = power applied (W, watts)
U = voltage (V)
I = current (A, amps)
PF = Wapplied / [(3)1/2 U I] (2)
where
PF = power factor
Wapplied = power applied (W, watts)
U = voltage (V)
I = current (A, amps)
Labels: power factor
1 Comment:
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- N.Girish said...
May 30, 2008 at 12:52 AMThis is a very good explanation about the PF. Futher the subject will lead to power system management. So it is better that the power system is also explained in the stream
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