1
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2
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- Voltages and currents of independent sources
- Not dependent upon any voltage or current elsewhere in the circuit
- In some circuits
- Operation of certain devices replaces device with an equivalent model
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3
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- Models are dependent upon an internal voltage or current elsewhere in
the circuit
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4
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- Have a magnitude and phase angle determined by voltage or current at
some other circuit element multiplied by a constant k
- Magnitude of k is determined by parameters within particular model
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5
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- Units of constant correspond to required quantities in the equation
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6
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- A voltage source E in series with an impedance Z
- Equivalent to a current source I having the same impedance Z in
parallel
- I = E/Z
- E = IZ
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7
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- Voltages and currents at terminals will be the same
- Internal voltages and currents will differ
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8
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- A dependent source may be converted by the same method
- Controlling element external to circuit
- If controlling element is in the same circuit as the dependent source
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9
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- Method exactly the same as for dc
- Convert all sinusoidal expressions into phasor notation
- Convert current sources to voltage sources
- Redraw circuit, simplifying the given impedances
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10
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- Assign clockwise loop currents to each interior closed loop
- Show polarities of all impedances
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11
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- Apply KVL to each loop and write
resulting equations
- Voltages that are voltage rises in the direction of the assumed current
are positive
- Voltages that drop are negative
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12
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- Solve the resulting simultaneous linear equations or matrix equations
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13
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- Method is exactly the same as for dc
- Nodal analysis will calculate all nodal voltages with respect to ground
- Convert all sinusoidal expressions into equivalent phasor notation
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14
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- Convert all voltage sources to current sources
- Redraw the circuit
- Simplifying given impedances and expressing impedances as admittances
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15
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- Assign subscripted voltages to nodes
- Select an appropriate reference node
- Assign assumed current directions through all branches
- Apply KCL to each node
- Solve resulting equations for node voltages
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16
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- Impedance in any arm of a Y circuit
- Determined by taking the product of two adjacent D impedances at this arm
- Divide by the summation of the D impedances
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17
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18
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- Any impedance in a D
- Determined by summing all possible two-impedance
product combinations of the Y
- Divide by impedance found in opposite branch of the Y
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19
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20
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- Bridge circuits are used to measure the values of unknown components
- Any bridge circuit is balanced when the current through branch between
two arms is zero
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21
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- The condition of a balanced bridge occurs when
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22
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- When a balanced bridge occurs in a circuit
- Equivalent impedance of bridge is found by removing central Z and
replacing it by a short or open circuit
- Resulting Z is then found by solving
series-parallel circuit
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23
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- For an unbalanced bridge
- Z can be determined by D-to-Y conversion or mesh analysis
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24
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- Used to determine the L and R of an inductor having a large series
resistance
- L = R2R3C R
= R2R3/R1
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25
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26
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- Used to measure the L and R of an inductor having a small series
resistance
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27
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28
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- Used to determine an unknown capacitance
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