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ELECTRIC POWER


ELECTRIC POWER

Electric power is the rate, per unit time, at which electrical energy is transferred by an electric circuit. The SI unit of power is the watt, one joule per second.

Electric power is usually produced by electric generators, but can also be supplied by sources such as electric batteries. It is usually supplied to businesses and homes (as domestic mains electricity) by the electric power industry through an electric power grid.


File:SI Illustration Base Units and Constants Colour Full.svg

SymbolMeaning
Jjoule
kgkilogram
mmetre
ssecond
Nnewton
Papascal
Wwatt
Ccoulomb
Vvolt
Ωohm
Aampere


{\displaystyle {\text{J}}={\frac {{\text{kg}}{\cdot }{\text{m}}^{2}}{{\text{s}}^{2}}}={\text{N}}{\cdot }{\text{m}}={\text{Pa}}{\cdot }{\text{m}}^{3}={\text{W}}{\cdot }{\text{s}}={\text{C}}{\cdot }{\text{V}}={\text{Ω}}{\cdot }{\text{A}}^{2}{\cdot }{\text{s}},}

Electric power can be delivered over long distances by transmission lines and used for applications such as motion, light or heat with high efficiency.


1 Passive devices (loads)

2 Active devices (power sources)

3 Passive sign convention

4 Resistive circuits

5 Alternating current

6 Electromagnetic fields


Definition

Electric power, like mechanical power, is the rate of doing work, measured in watts, and represented by the letter P. The term wattage is used colloquially to mean "electric power in watts." The electric power in watts produced by an electric current I consisting of a charge of Q coulombs every t seconds passing through an electric potential (voltage) difference of V is

P={\text{work done per unit time}}={\frac {VQ}{t}}=VI\,

Where 

Q is electric charge in coulombs

t is time in seconds

I is electric current in amperes

V is electric potential or voltage in volts


Resistive circuits


P=IV=I^{2}R={\frac {V^{2}}{R}},

where

Vp is the peak voltage in volts
Ip is the peak current in amperes
Vrms is the root-mean-square voltage in volts
Irms is the root-mean-square current in amperes
θ is the phase angle between the current and voltage sine waves



Engineers use the following terms to describe energy flow in a system (and assign each of them a different unit to differentiate between them):

Active power, P, or real power: watt (W);
Reactive power, Q: volt-ampere reactive (var);
Complex power, S: volt-ampere (VA);
Apparent power, |S|: the magnitude of complex power S: volt-ampere (VA);
Phase of voltage relative to current, φ: the angle of difference (in degrees) between current and voltage; 


File:Cmplxpower.svg


The Power Triangle
The complex power is the vector sum of active and reactive power. The apparent power is the magnitude of the complex power.
  Active power, P
  Reactive power, Q
  Complex power, S
  Apparent power, |S|
  Phase of voltage relative to current, 

These are all denoted in the adjacent diagram (called a Power Triangle).






Power triangle: The components of AC power
The relationship between real power, reactive power and apparent power can be expressed by representing the quantities as vectors. Real power is represented as a horizontal vector and reactive power is represented as a vertical vector. The apparent power vector is the hypotenuse of a right triangle formed by connecting the real and reactive power vectors. This representation is often called the power triangle. Using the Pythagorean Theorem, the relationship among real, reactive and apparent power is:

{\mbox{(apparent power)}}^{2}={\mbox{(real power)}}^{2}+{\mbox{(reactive power)}}^{2}


Real and reactive powers can also be calculated directly from the apparent power, when the current and voltage are both sinusoids with a known phase angle θ between them:


{\mbox{(real power)}}={\mbox{(apparent power)}}\cos \theta


{\mbox{(reactive power)}}={\mbox{(apparent power)}}\sin \theta


The ratio of real power to apparent power is called power factor and is a number always between 0 and 1. Where the currents and voltages have non-sinusoidal forms, power factor is generalized to include the effects of distortion.




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