(1)s] Figure 1 portrays the fundamentals of amplitude modulation (AM), in particular, double-sideband (DSB) AM. The message signal is g(t), and cos(wpt) carrier. cos(2x fot) is the g(1) (a) (c) T g(1) cos wo 1 G(f) ད་ནས་ (b) G(f+fo)/2 А G(f-fo)/2 T12 (d) Fig. 1: Fundamental double-sideband (DBS) amplitude modulation (a) Mathematically derive the spectrum or Fourier Transform of g(t) directly from the formula/definition of Fourier Transform. (NOT using the tables of Fourier transform properties.) (b) Express the spectrum or Fourier Transform of g(t) cos(2 fot) in a Mathematical manner. It is described in a graphical manner in Fig. 1-(d). (c) Describe how to demodulate this signal at the receiver. Draw the spectrum of the demodulated signal in the frequency domain. I

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only c please, and please draw the spectrum

(1)s] Figure 1 portrays the fundamentals of amplitude modulation (AM), in particular,
double-sideband (DSB) AM. The message signal is g(t), and cos(wpt)
carrier.
cos(2x fot) is the
g(1)
(a)
(c)
T
g(1) cos wo
1
G(f)
ད་ནས་
(b)
G(f+fo)/2
А
G(f-fo)/2
T12
(d)
Fig. 1: Fundamental double-sideband (DBS) amplitude modulation
(a) Mathematically derive the spectrum or Fourier Transform of g(t) directly from the
formula/definition of Fourier Transform. (NOT using the tables of Fourier transform
properties.)
(b) Express the spectrum or Fourier Transform of g(t) cos(2 fot) in a Mathematical
manner. It is described in a graphical manner in Fig. 1-(d).
(c) Describe how to demodulate this signal at the receiver. Draw the spectrum of the
demodulated signal in the frequency domain. I
Transcribed Image Text:(1)s] Figure 1 portrays the fundamentals of amplitude modulation (AM), in particular, double-sideband (DSB) AM. The message signal is g(t), and cos(wpt) carrier. cos(2x fot) is the g(1) (a) (c) T g(1) cos wo 1 G(f) ད་ནས་ (b) G(f+fo)/2 А G(f-fo)/2 T12 (d) Fig. 1: Fundamental double-sideband (DBS) amplitude modulation (a) Mathematically derive the spectrum or Fourier Transform of g(t) directly from the formula/definition of Fourier Transform. (NOT using the tables of Fourier transform properties.) (b) Express the spectrum or Fourier Transform of g(t) cos(2 fot) in a Mathematical manner. It is described in a graphical manner in Fig. 1-(d). (c) Describe how to demodulate this signal at the receiver. Draw the spectrum of the demodulated signal in the frequency domain. I
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