-20 A signal s() is presented in Figure Q2(a). s(1) volt (1) 0 20 40 t(ms) Figure Q2(a) Write the complex exponential Fourier series of s(1) for up to fifth harmonics (n = 5). (ii) Illustrate the double sided spectrum for magnitude and phase of s(t) for up to fifth harmonics (n = 5). (iii) Determine the complex exponential Fourier series of v(t) = 3s(t)+2 for up to fifth harmonics (n = 5) using answer in Q2 (a)(i) for magnitude and
-20 A signal s() is presented in Figure Q2(a). s(1) volt (1) 0 20 40 t(ms) Figure Q2(a) Write the complex exponential Fourier series of s(1) for up to fifth harmonics (n = 5). (ii) Illustrate the double sided spectrum for magnitude and phase of s(t) for up to fifth harmonics (n = 5). (iii) Determine the complex exponential Fourier series of v(t) = 3s(t)+2 for up to fifth harmonics (n = 5) using answer in Q2 (a)(i) for magnitude and
Introductory Circuit Analysis (13th Edition)
13th Edition
ISBN:9780133923605
Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
Chapter1: Introduction
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![Q2. (a) A signal s() is presented in Figure Q2(a).
s(1) volt
-20
(1)
0
20
40 t(ms)
Figure Q2(a)
Write the complex exponential Fourier series of s(1) for up to fifth harmonics
(n=5).
(ii) Illustrate the double sided spectrum for magnitude and phase of s(t) for up to
fifth harmonics (n = 5).
(iii) Determine the complex exponential Fourier series of v(t) = 3s(1)+2 for up to
fifth harmonics (n = 5) using answer in Q2 (a)(i)
(iv) Comment the difference that can be observed in spectrum for magnitude and
phase of v(1) compared to spectrum in Q2 (a)(ii)](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F6a30be74-a81e-4985-b94d-4cd71e619e2d%2F37949936-973f-45c6-8afa-275a8e707531%2Ftr43qwb_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Q2. (a) A signal s() is presented in Figure Q2(a).
s(1) volt
-20
(1)
0
20
40 t(ms)
Figure Q2(a)
Write the complex exponential Fourier series of s(1) for up to fifth harmonics
(n=5).
(ii) Illustrate the double sided spectrum for magnitude and phase of s(t) for up to
fifth harmonics (n = 5).
(iii) Determine the complex exponential Fourier series of v(t) = 3s(1)+2 for up to
fifth harmonics (n = 5) using answer in Q2 (a)(i)
(iv) Comment the difference that can be observed in spectrum for magnitude and
phase of v(1) compared to spectrum in Q2 (a)(ii)
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VIEWStep 2: 2.a) i) Finding the Complex exponential Fourier series coefficient C0
VIEWStep 3: Finding the Complex exponential Fourier series coefficient Cn
VIEWStep 4: i) Writing the Complex exponential Fourier series of s(t)
VIEWStep 5: ii) Sketch of the double sided magnitude and phase spectrum of s(t)
VIEWStep 6: iii) Writing the Complex exponential Fourier series of v(t)
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