Explain in brief the relation between magnitude and phase of Amplitude-Phase Fourier Series to the Exponential Fourier Series and Trigonometric Fourier Series coefficients for harmonics n + 0. (a) (b) A signal c(t) is given as: 1 nnt c(t) = ;+ 2 Cn co( n=1 n=odd Find the coefficients of the first two harmonics of Exponential Fourier Series. Given that an = and b, = 0. (i) %3D

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Q3
(a)
Explain in brief the relation between magnitude and phase of Amplitude-Phase Fourier
Series to the Exponential Fourier Series and Trigonometric Fourier Series coefficients
for harmonics n + 0.
(b)
A signal c(t) is given as:
1
c(t)
(1) =;+ £ C, cos(
nnt
n=1
n=odd
Find the coefficients of the first two harmonics of Exponential Fourier Series.
Given that a, = and b, = 0.
(i)
(ii)
Sketch the magnitude and phase for the answer in the Q3(b)(i).
Transcribed Image Text:Q3 (a) Explain in brief the relation between magnitude and phase of Amplitude-Phase Fourier Series to the Exponential Fourier Series and Trigonometric Fourier Series coefficients for harmonics n + 0. (b) A signal c(t) is given as: 1 c(t) (1) =;+ £ C, cos( nnt n=1 n=odd Find the coefficients of the first two harmonics of Exponential Fourier Series. Given that a, = and b, = 0. (i) (ii) Sketch the magnitude and phase for the answer in the Q3(b)(i).
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