close all
clear all
clc
t=-1:0.001:1-0.001;
m=cos(20.*pi.*t);
m_f=fft(m);
n=length(m_f);fs=0.001;
f=(0:n-1)*fs/n;
s=m.*cos(200*pi.*t);
ss=fftshift(fft(s))
dem=m/2;
y=fftshift(m_f);
demy=y/2;
fshift=(-n/2:n/2-1)*(fs/n); % zero-centered frequency range
figure
plot(t,m)
xlabel('t')
ylabel('m(t)')
figure
plot(fshift,y)
xlabel('f')
ylabel('M(f)')
figure
plot(t,s)
xlabel('t')
ylabel('sAM-DSBSC(t)')
figure
plot(fshift,ss)
xlabel('f')
ylabel('sAM-DSBSC(f)')
figure
plot(t,dem)
xlabel('t')
ylabel('mdemod(t)')
figure
plot(fshift,demy)
xlabel('f')
ylabel('mdemod(f)')
m1=square(20*pi*(t+0.025));
y1=fftshift(fft(m1));
s1=m1.*cos(200*pi.*t);
ss1=fftshift(fft(s1));
figure
plot(t,s1)
xlabel('t')
ylabel('sAM-DSBSC1(t)')
axis ([-0.4 0.4 -1 1])
figure
plot(fshift,ss1)
xlabel('f')
ylabel('sAM-DSBSC1(f)')
figure
plot(t,m1/2)
xlabel('t')
ylabel('mdemod1(t)')
figure
plot(fshift,y1/2)
xlabel('f')
ylabel('mdemod1(f)')
AM Modulator AM Demodulator m(t) SAM-DSB-Sc(t) mdemod(t) LPF cos2nfct cos2nfct Figure 1 P1. For the system...
AM Modulator AM Demodulator m(t) SAM-DSB-Sc(t) mdemod(t) LPF cos2nfct cos2nfct Figure 1 P1. For the system shown in Figure 1, sketch the signals m(t), SAM-DSB-sc(t), and mde mod(t) in the time and frequency domain, assuming m(t)=cos 20ra and that AM- DSB-SC is the modulation scheme used with f. = 100Hz
AM Modulator AM Demodulator m(t) mdemod(t) SAM-DSB-C(t) LPF Х Х с cos21fct cos2nfct Figure 3 P3. For the system shown in Figure 3, sketch the signals m(t), SAM-DSP-c(t), and mde mod(t) in the time and frequency domain, assuming m(t)=cos 20rd and that AM- DSB-C is the modulation scheme used with f. = 100Hz. Use DC offset c=1. P4. Repeat P3 changing m(t) to a 10 Hz square wave, with amplitude 1 (Figure 2). P5. Repeat P3 and P4, using DC...
Assume m(t) is a 10 Hz square wave, with amplitude 1, and that AM-DSB-C is the modulation scheme used with fc = 100Hz. AM Modulator AM Demodulator m(t) SAM-DSB-sc(t) mdemod(t) LPF cos2nfct cos21fct S Figure 1 P1. For the system shown in Figure 1, sketch the signals mſt), mde mod (t) in the time and frequency domain c(t), and AM-DSB-SC
Please solve for P4, NOT P3. Use DC offset c = 0, c = 1 and c = 1.5 AM Modulator AM Demodulator m(t) mdemod(t) SAM-DSB-C(t) LPF Х cos2ft cos2nfct Figure 3 P3. For the system shown in Figure 3, sketch the signals m(t), SAM-pse-c (t), and "de mod(t) in the time and frequency domain, assuming m(t)=cos 20nt and that AM- DSB-C is the modulation scheme used with f. = 100Hz. P4. Repeat P3 changing m(t) to a 10 Hz...
[15 points] You are asked to design a DSB-SC AM modulator to generate a modulated signal km(t)cos(wt+0), where m(t) is a signal band-limited to B Hz. The following figure shows a DSB- SC AM modulator available in the stockroom. The carrier generator available generates not cos(wct), but cos (wct). Explain whether you would be able to generate the desired signal using only this equipment. You may use any kind of filter you like. 3. What kind of filter is required...
In a coherent detection process, a sinusoidally modulated DSB-SC wave, s(t) = c(t)m(t) where the carrier wave is c(t) =Accos(2πfct) and the message signal is m(t) = Amcos(2πfmt), is applied to a product modulator using a locally generated sinusoid of Ac’ amplitude and is out of phase by φ with respect to the sinusoidal carrier used in the modulation. (a) Draw the block diagram of the coherent detection process and label the block diagram with the information provided above accordingly....
In a DSB-SC amplitude modulation system, the message signal is m(t)=e^(-3t)*u(t-2) and the carrier signal is ???( 2000??). Find the Fourier transform of the modulated signal.
1. DSC-SC Modulation. Consider a message signal m(t) = 3 sinc(10t) this is applied to a product modulator with a carrier wave c(t) = 2 cos(100nt). (a) (5 points) Find and plot the Fourier transform S(f) of the DSB-SC modulated signal s(t). (b) (5 points) What is the bandwidth of s(t)? (c) (5 points) The signal s(t) is next applied to filter h(t), the output of the filter is named y(t). Now assume that I $2/300, If|< 30, H(f) =...
can you please solve this problem step by step, thank you!! 1. Consider a DSB-SC signal with noise passes through a demodulator shown below. ViC0) 2(0) но но 0) The input signal plus noise is v,(t)-5,() + n'(t) where 5,0): Am(1)cos2r/rt, m(1) cos 2π/J is the message signal with f-</м , carrier frequency is f> fe , and noise n' (r) has power spectral density function G,じ)= η . The local carrier is v,(1)s 2 cosZrw. The carrier filter is...
Please do Part 4 and Show all work! 1. 145 points) <FM/FSK Modulation/Demodulations A periodic wave m(t) in Figure 1 below The resulting FM signal is demodulated as shown in the following figure by using frequency discriminator. Assume no attenuation of the signal due to propagation loss (in other words assume amplifiers properly restored the amplitude of the transmitted signal at the receiver) [10 points] Find the Fourier Series (trigonometric Fourier Series) of the message signal m (t) where To...