Electrical EngineeringUniversity of Technology-Irag2 year. Math. 4Example: Use complex form, find the Fourier series of the functionSolution:2πTo 2π, wo==-wo 1=Tof(t)e-indtC₁=7#{1+²+2π-171ei⇒C₁=2π -in⇒C₁ =-in2лn-#-71i⇒ C₁ = [(-1)"-1]πηThe complex exponential Fourier series,DOif(t) = [Σ-£-= f(0) = [ [(-1)"-1 lentCentTEN310-811=48H.W.: Find the exponential Fourier series for the following functions.1/(t)=sint↑(1)-1²mm. Ans.m₂AMA2л-2x***44۱۳+eTYDr. Jasim Farhood Hussein-≤I≤0f(0) = (1 OSIST-int dt=>₁=int(-1) e-int dt+ (1) e-int+ eintC

To solve easily some prerequisites are provided, follow them.

Electrical Engineering University of Technology-Irag 2 year. Math. 4 Example: Use complex form, find the Fourier series of the function Solution: 2π To= 27, wo= wo 1 To 1 f(t)e-indt [] C₁=7 (-1) e-int dt+ (1) e-int 2π i + C₁₁ 2лn -m i ⇒ C₁₁ = [(-1)"-1] πη i [(-1)"-1 lent TN 1 4 2T -in -in The complex exponential Fourier series, f(t) = - Σ Cent ⇒C₁ TY Dr. Jasim Farhood Hussein (-1 -≤ISO 0≤t≤n int f(t) = 1 + [ (1) the d + e DO = f(0) = [ 31-00 11=-8 H.W.: Find the exponential Fourier series for the following functions. 1/(t) = sint ↑(1) - p² МАЙ M. AMA -2x 49

Electrical Engineering University of Technology-Irag 2 year. Math. 4 Example: Use complex form, find the Fourier series of the function Solution: 2π To= 27, wo= wo 1 To 1 f(t)e-indt [] C₁=7 (-1) e-int dt+ (1) e-int 2π i + C₁₁ 2лn -m i ⇒ C₁₁ = [(-1)"-1] πη i [(-1)"-1 lent TN 1 4 2T -in -in The complex exponential Fourier series, f(t) = - Σ Cent ⇒C₁ TY Dr. Jasim Farhood Hussein (-1 -≤ISO 0≤t≤n int f(t) = 1 + [ (1) the d + e DO = f(0) = [ 31-00 11=-8 H.W.: Find the exponential Fourier series for the following functions. 1/(t) = sint ↑(1) - p² МАЙ M. AMA -2x 49

Introductory Circuit Analysis (13th Edition)

13th Edition

ISBN:9780133923605

Author:Robert L. Boylestad

Publisher:Robert L. Boylestad

Chapter1: Introduction

Section: Chapter Questions

Problem 1P: Visit your local library (at school or home) and describe the extent to which it provides literature...

See similar textbooks

Similar questions

The Fourier transform( NEED NEAT HANDWRITTEN SOLUTION ONLY OTHERWISE DOWNVOTE).
I have a fourier series function f(t) = -5t 0 < t <1 10-5t 1 < t < 2 The interval here seemingly is [0,2]. Therefore, Period = L - (-L) = 2 - (-2) = 4 2L = 4 hence, L = 2. Is this the correct L value for this function?
FOURIER TRANSFORM FIND( NEED NEAT HANDWRITTEN SOLUTION ONLY OTHERWISE DOWNVOTE).
Question 1: Determine the causal signal x(n) if its z-transform X(z) if ROC is 0.8</z/<1.25. A. -0.8n u(-n) - 1.25n u(n) B. 0.8n u(n) - 1.25n u(n) C. 0.8n u(n) + 1.25n u(n) D. 0.8n u(n) - 1.25n u(-n) E. 0.8n u(n) + 1.25n u(-n-1) Question 2: The Fourier transform can be used to represent an aperiodic signal for all values of time. A. True B. False
1. What is the mathematical expression for the given signal? 2. Determine the Fourier transform X(jΩ) of the signal x(t). Simplify your answer into one rational term.
Please do not use Laplace to solve the questionThe solution is based on one of these theories: impulse convolution Fourier series spectrum Hilbert
Fourier Analysis of Discrete and Continuous Time Signals and Systems Problem: Select only one.
Q.) Evaluate the area under sinx/x between -inf and +inf (use known Fourier transform pairs, not integration)
signal and systems, I need it ASAP please. Answer for b (A)Using the Fourier Integral, find the Fourier Transform of the following signal: f(t) = 1/2 * [delta(t + 10) + delta(t - 10)] (B)Using the Fourier Transform, integral, pairs and properties, evaluate: f(t)=cos(24t).sin(64t)
Hi, Fourier transforms of x(n) and h(n) signals are given below, What is the y(n)=x(n)*h(n) ?
Derive an expression for the x(t) and Determine the Fourier transform of the signal x(t) shown in Figure 4.
1. Use the Fourier transform method to find vo in the circuit shown . The voltage source generates the voltagevg=45e-500|t| V.2. Calculate vo(0-), vo(0+), and vo(∞).3. Find iL(0-); iL(0+); vC(0-); and vC(0+).4. Do the results in part (b) make sense in terms of known circuitbehavior? Explain.