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Published byKerrie Lawson Modified over 9 years ago
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E E 2415 Lecture 9 Phasor Circuit Analysis, Effective Value and Complex Power: Watts, VAR’s and Volt-Amperes
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Effective Value of a Sinusoid (1/3)
Average Power:
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Effective Value of a Sinusoid (2/3)
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Effective Value of a Sinusoid (3/3)
In our example: Also: The effective value is also called the Root Mean Square value or rms value.
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R-C Circuit Example (1/6)
Capacitive Reactance
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R-C Circuit Example (2/6)
Using rms phasor for voltage source.
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R-C Circuit Example (3/6)
Calculate Real Power: And Reactive Power: Apparent power is the product of voltage and current of the source. Also:
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R-C Circuit Example (4/6)
Power Factor is the ratio of real power to apparent power: Power Factor is also the Cosine of the angle between the load voltage and the load current: If the load current leads the load voltage, the power factor is leading; if it lags the load voltage, the power factor is lagging.
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R-C Circuit Example (5/6)
Phasor Diagram of Voltage and Current Current leads voltage.
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R-C Circuit Example (6/6)
The Power Triangle showing leading power factor.
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Calculating Complex Power (1/2)
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Calculating Complex Power (2/2)
From now on, we use the above method to calculate complex power.
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Lagging Power Factor Example (1/4)
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Lagging Power Factor Example (2/4)
Calculate complex power directly:
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Lagging Power Factor Example (3/4)
Power Factor is Lagging Phasor Diagram of Voltage and Current
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Lagging Power Factor Example (4/4)
Power Triangle for lagging Power Factor
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Phasor Power Example (1/4)
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Phasor Power Example (2/4)
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Phasor Power Example (3/4)
Capacitor VAR’s:
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Phasor Power Example (4/4)
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Impedance and Admittance
Conductance Susceptance
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