Discrete Time Fourier Transform-Signals and Systems-Lecture Handout, Exercises of Signals and Systems Theory

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CHAPTER- S- DI Fl - Disceete Time —_— Fourier I Rawsrorm 4 DIFT dn aned fon both Pretodic & APR! gohic didoak:, Bi-es a eae Com PAR\SON REToEe na WHat We HAve SéEV CTF S ConTinvovs TIME Fourier Sees I= FoR Contwvovs Time Yerorre Srenars 2- CTFS ANALYSIS c - Aust Oe t (rwe aren dt ° SYNTHESIS, rd Lk)> go Ope Ve- 4G? orb errrokd Son didcle volute oe, ee CTET = 7 5 Fé Contvovs lime [OvRER /Kansfomn 3- CTFS {emt 1- For CT PeRiopic & APERIODIC NGnars 2- CTFT ANALY SIS at XG) = D xwe te ~~ 3-cCTET SynTnesis 0D . wt xe 1 Sxqure! ow DIF Discrete Time Fourrer Series )- For DT PeRriopic SriewaArs 2= DiFS Agel Sx r)J Non ANALYSIS -JRmon e€ SynTuessS jeren 3- DiFS z{n)- ie ape Discrete Time Fourier Teawsfony \- FoR Di PeRiopic & ARRoDIC SigwAts 2- DIFT ANALYSS : x(e) 2 Axe aa y wn TED 7 = _ DIFT Syvtnest qw rw (n} = 7 le u- Xqe) c's en at vobrtech, wo & & Penishic wth perreel 27. 3 gun e w By Db Conta oun ee. xlqw) covets valves of w. ° docsity.c: RE es ell)! apace Re 9 on