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Steady State Power Calculation Section 10.1-10.4.

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Presentation on theme: "Steady State Power Calculation Section 10.1-10.4."— Presentation transcript:

1 Steady State Power Calculation Section 10.1-10.4

2 Instantaneous Power

3 Use current as point of reference

4 Apply Some Trig Identities

5 Power for Purely Resistive Circuits (θ v = θ i ) For purely resistive circuits, θ v = θ i θ v = θ i (all the electric energy is dissipated in the form of thermal energy)

6 Power for Purely Inductive Circuits (θ v = θ i +90 deg) For purely inductive circuits, θ v = θ i +90 deg θ v = θ i +90 deg (Voltage leads current by 90 deg) (Q is 1 VAR) V olt- A mp R eactive (No transformation of energy from electric energy to nonelectric form)

7 Power for Purely Capacitive Circuits (θ i = θ v +90 deg) For purely inductive circuits, θ i = θ v +90 deg θ i = θ v +90 deg (Current leads voltage by 90 deg) (Q is -1 VAR) V olt- A mp R eactive (No transformation of energy from electric energy to nonelectric form)

8 Power Factor Knowing the power factor does not tell you the value of power factor angle. We need to use descriptive language: 1.Lagging power factor: current lags voltage. (most appliances such as lighting fixtures and washing machine…etc operate at a lagging power factor. We usually want to operate a power factor of 1. 2. Leading power factor: current leads voltage. (power factor angel)

9 Average Power (P) A 120 V, 100W lamp has a resistance of 120 2 /100=144 Ohms

10 Power Factor Correction Example We can use a capacitor in parallel of L1 and L2 to correct Power. We would ideally like to have a power factor of 1.


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