Docsity
Docsity

Prepare for your exams
Prepare for your exams

Study with the several resources on Docsity


Earn points to download
Earn points to download

Earn points by helping other students or get them with a premium plan


Guidelines and tips
Guidelines and tips

Chapter 18-Electrical Circuit Analysis-Problem Solutions, Exercises of Electrical Circuit Analysis

This is solution to problems related Electrical Circuit Analysis course. It was given by Prof. Gurnam Kanth at Punjab Engineering College. Its main points are: Fourier, Transform, Signal, Waveform, Signal, MATLAB, Coefficients, Amplitude, Phase, Spectra

Typology: Exercises

2011/2012
On special offer
30 Points
Discount

Limited-time offer


Uploaded on 07/20/2012

anumati
anumati 🇮🇳

4.4

(100)

111 documents

1 / 6

Toggle sidebar
Discount

On special offer

Related documents


Partial preview of the text

Download Chapter 18-Electrical Circuit Analysis-Problem Solutions and more Exercises Electrical Circuit Analysis in PDF only on Docsity! Chapter 18, Problem 1. Obtain the Fourier transform of the function in Fig. 18.26. Figure 18.26 For Prob. 18.1. Chapter 18, Solution 1. )2t()1t()1t()2t()t('f −δ+−δ−+δ−+δ= 2jjj2j eeee)(Fj ω−ω−ωω +−−=ωω ω−ω= cos22cos2 F(ω) = ω ω−ω j ]cos2[cos2 docsity.com Chapter 18, Problem 2. Figure 18.27 For Prob. 18.2. Chapter 18, Solution 2. ⎢ ⎣ ⎡ << = otherwise,0 1t0,t )t(f f"(t) = δ(t) - δ(t - 1) - δ'(t - 1) Taking the Fourier transform gives -ω2F(ω) = 1 - e-jω - jωe-jω F(ω) = 2 j 1e)j1( ω −ω+ ω or ∫ ω−=ω 1 0 tj dtet)(F But ∫ +−= c)1ax(a edxex 2 ax ax ( ) =−ω− ω− =ω ω− 1 02 j )1tj( j e)(F ( )[ ]1ej11 j2 −ω+ω ω− t f ‘(t) 1 0 -δ(t-1) 1 t f ”(t) δ(t) -δ(t-1) –δ’(t-1) docsity.com −δ′−−δ−δ++δ′++δ−=′′ ω−ω−ωω )1sin(cos4)(G 2 −ωω+ωω =ω t 0 2 g’ –2 –1 2δ(t+1) –2δ(t–1) 1 t 0 4δ(t) g” –2 –1 2δ’(t+1) –2δ(t–1) 1 –2δ(t+1) –2δ’(t–1) docsity.com Chapter 18, Problem 5. Obtain the Fourier transform of the signal shown in Fig. 18.30. docsity.com
Docsity logo



Copyright © 2024 Ladybird Srl - Via Leonardo da Vinci 16, 10126, Torino, Italy - VAT 10816460017 - All rights reserved