[PDF] [PDF] Chapter 3: Problem Solutions

Using the definition determine the DTFT of the following sequences It it does not exist Solution a) DFT x 3 , x 0 , x 1 , x 2 = DFT x n - 1 4 = w4 The inverse DCT obtained for L = 20, 30, 40 are shown below



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[PDF] Chapter 3: Problem Solutions

Using the definition determine the DTFT of the following sequences It it does not exist Solution a) DFT x 3 , x 0 , x 1 , x 2 = DFT x n - 1 4 = w4 The inverse DCT obtained for L = 20, 30, 40 are shown below



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This example is actually strong enough to justify that the inverse DTFT The result given (7 48a) and (7 48b) is easily seen from a graphical solution that



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wX be the DTFT of ] [ nx Then its inverse is inverse Fourier integral of )( Examples with DTFT are: periodic signals and unit step-functions • )( wX typically 



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Example Find N-point inverse DFT of {X[k]}N−1 k=0 where X[k] = { 1, k = k0 0, otherwise= In fact in this case there is an analytical solution: x[n] = 1 4 sinc3(1



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17 nov 2006 · Example 12 2 Calculate the inverse DFT of X[r] = 5 r = 0 3 − j2 r = 1 −3 r = 2 3 + j2 r = 3 Solution Using Eq (12 13), the 



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11 Discrete-Time Fourier Transform Solutions to Recommended Problems S11 1 (a) X(Q) = 7 x[n]e -jn" = (i" [nje -a = (le -j")n n=O 1 1 -ie- Here we have 



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Figures and examples in these course slides are taken from the following sources: Transform Fourier DT Inverse ][ )( P CT DT : Transform Fourier DT deeX Solution ○ This can be solved using convolution of h[n] and x[n] ○ However 

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Chapter 3: Problem Solutions

Fourier Analysis of Discrete Time Signals

Problems on the DTFT: Definitions and Basic Properties

Problem 3.1

Problem

Using the definition determine the DTFT of the following sequences. It it does not exist say why: a) xn0.5 n un b) xn0.5 n c) xn2 n un d )xn0.5 n un e) xn2 n f) xn30.8 quotesdbs_dbs20.pdfusesText_26