Consider the system for discrete-time processing of a continuous-time signal with sampling period T. Operations include A/D and D/A as shown in the figures below.

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Consider the system for discrete-time processing of a continuous-time signal with
sampling period T. Operations include A/D and D/A as shown in the figures below.
2c(t)
-87kHz
(a) Xp(N)
(b) X(w)
(c) Y (w)
(d) Yc(Q)
c(t)
y[n]
A/D
Χ(Ω)
x[n]
Ω
8πkHz
p(t)
S₂(1)
Sequence to
impulse train (T)
G(w)
1
-π/4
| y[n] |
G(w)
Convert to
sequence
T
|x[n] = xe(nTs)
*H (22)
D/A
-T/T T/T
Ye (t)
22
Ye(t)
The filter G(w) is the low-pass filter shown in Figure below. The Fourier transform of e(t),
Xe() is as shown. Sketch accurately the following transforms given a sampling frequency of
8 kHz:
Transcribed Image Text:Consider the system for discrete-time processing of a continuous-time signal with sampling period T. Operations include A/D and D/A as shown in the figures below. 2c(t) -87kHz (a) Xp(N) (b) X(w) (c) Y (w) (d) Yc(Q) c(t) y[n] A/D Χ(Ω) x[n] Ω 8πkHz p(t) S₂(1) Sequence to impulse train (T) G(w) 1 -π/4 | y[n] | G(w) Convert to sequence T |x[n] = xe(nTs) *H (22) D/A -T/T T/T Ye (t) 22 Ye(t) The filter G(w) is the low-pass filter shown in Figure below. The Fourier transform of e(t), Xe() is as shown. Sketch accurately the following transforms given a sampling frequency of 8 kHz:
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