LPF vo(t) wo(t) X) Gain=1 B=f 2cos(as) s(t) m(t)=cos(@t) 2cos(@s) -90° -90° Phase Shift Phase Shift LPF Gain=l u;(t) B=f. Vi(t) wi(f) (a) Determine the signals ye(t) 17. (t) wa(t) 4. (t) v. (t) w. (t) and s(t)

Introductory Circuit Analysis (13th Edition)
13th Edition
ISBN:9780133923605
Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
Chapter1: Introduction
Section: Chapter Questions
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The block diagram for a modulator is provided in Figure 2. As can be seen, the modulated signal s(t) is obtained
by taking the difference of in-phase and quadrature signals [wo(t) and w, (t) ]. The modulating signal is: m(t) =
cos(Wm (t)). The two low pass filters have bandwidths equal to the first oscillator' frequency where fo > fm and
unity gains.
u(t)
LPF
vo(t)
w.(t)
Gain=1
B=f.
2cos(ar)
s(t)
m(t)=cos(@t)
2cos(as)
-90°
-90°
Phase Shift
Phase Shift
LPF
Gain=1
u;(t)
B=f,
V:(t)
wi(t)
(a) Determine the signals u, (t), vo(t), wo(t), u (t), v, (t), w, (t) and s(t)
(b) What is the carrier frequency of RF signal in terms of w
(c) Determine the complex envelope, s(t), of the signal
Transcribed Image Text:The block diagram for a modulator is provided in Figure 2. As can be seen, the modulated signal s(t) is obtained by taking the difference of in-phase and quadrature signals [wo(t) and w, (t) ]. The modulating signal is: m(t) = cos(Wm (t)). The two low pass filters have bandwidths equal to the first oscillator' frequency where fo > fm and unity gains. u(t) LPF vo(t) w.(t) Gain=1 B=f. 2cos(ar) s(t) m(t)=cos(@t) 2cos(as) -90° -90° Phase Shift Phase Shift LPF Gain=1 u;(t) B=f, V:(t) wi(t) (a) Determine the signals u, (t), vo(t), wo(t), u (t), v, (t), w, (t) and s(t) (b) What is the carrier frequency of RF signal in terms of w (c) Determine the complex envelope, s(t), of the signal
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