The steady-state response of a network to the excitation Vcos(ωt + φ) may be found in three steps. The first two steps are as follows:
1. Determining the response of the network to the excitation ejωt.
2. Multiplying the above response by $$\overline {\text{V}} $$ = Vejφ.
The third step is
A. finding the complex conjugate of the expression after step 2
B. finding the magnitude of the expression after step 2
C. finding the real part of the expression after step 2
D. finding the imaginary part of the expression after step 2
Answer: Option C
Related Questions on Network Theory and Analysis
A. Negative
B. Positive
C. Determined by battery e.m.f.
D. Zero
The number of independent equations to solve a network is equal to
A. The number of chords
B. The number of branches
C. Sum of the number of branches and chords
D. Sum of number of branches, chords and nodes
A closed path made by several branches of the network is known as
A. Branch
B. Loop
C. Circuit
D. Junction
Which of the following is not a nonlinear element ?
A. Gas diode
B. Heater coil
C. Tunnel diode
D. Electric arc

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