1) Plot the matched filter output as a function of time. 2) What is the peak value of the output? 3) Sketch the block diagram of the baseband unipolar binary receiver if s(t) in Figure 1 is used for binary 1. 4) What is the optimum sampling time in this receiver? Why? 5) What is the optimum threshold level in this receiver, if the two signals are equally likely? 6) Find the probability of error of this receiver in terms of A and power spectral density (No) . Nala NI Figure (1) Q2) (2 points) Assuming that the baseband digital binary unipolar communication system is received 1001000 sequence of bits. The receiver is designed to sample the received waveform at tilb but there is a timing error of At = Susec. Find the value of ISI term at the fourth bit in case of this timing error and if the received pulse shape is p(t) = A sinc(Ryt), with A = 1mv and Rb = 64kbps
1) Plot the matched filter output as a function of time. 2) What is the peak value of the output? 3) Sketch the block diagram of the baseband unipolar binary receiver if s(t) in Figure 1 is used for binary 1. 4) What is the optimum sampling time in this receiver? Why? 5) What is the optimum threshold level in this receiver, if the two signals are equally likely? 6) Find the probability of error of this receiver in terms of A and power spectral density (No) . Nala NI Figure (1) Q2) (2 points) Assuming that the baseband digital binary unipolar communication system is received 1001000 sequence of bits. The receiver is designed to sample the received waveform at tilb but there is a timing error of At = Susec. Find the value of ISI term at the fourth bit in case of this timing error and if the received pulse shape is p(t) = A sinc(Ryt), with A = 1mv and Rb = 64kbps
1) Plot the matched filter output as a function of time. 2) What is the peak value of the output? 3) Sketch the block di
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1) Plot the matched filter output as a function of time. 2) What is the peak value of the output? 3) Sketch the block di
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