I want to know the solution of the problem of the above image
related to composition fundamentals of Fourier transform.
Please write it down in detail. I beg you.
Composition fundamentals of PROBLEM 7 (20pts) (Fourier transform ) (a) Complete the Certification Process of the dirichlet kernel. The impulse train (right side) with a period I is expressed as a linear Combination of sinusoidal function with an integer multiple of frequency 1/T as frequency. j-nt Σ δ(t-nT)= Σ αρ Show that the linear coupling coefficient an is an== an 11=-00 11=-00 1 (b) Prove 8(1) = [e¹²* df = ¹/ Se j2n ft elax do in the difichlet kernel equation е 2π 1 -e Obtained in this way by changing [ 8(r-nT) = [= to an integral equation with (1-11) the basic Period I as infinity. T
Composition fundamentals of PROBLEM 7 (20pts) (Fourier transform ) (a) Complete the Certification Process of the dirichl
-
answerhappygod
- Site Admin
- Posts: 899604
- Joined: Mon Aug 02, 2021 8:13 am
Composition fundamentals of PROBLEM 7 (20pts) (Fourier transform ) (a) Complete the Certification Process of the dirichl
Join a community of subject matter experts. Register for FREE to view solutions, replies, and use search function. Request answer by replying!