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SOLVED: Consider a Binary Phase Shift Keying (BPSK) transmission, where a bit b = 1 is mapped to symbol s[n] = -d and a bit b0 = 0 is mapped to symbol s[n] = d. The received signal is given by r[n] = s[n] + w[n], where w[n] is the additive White Gaussian noise having a variance of σ^2. The following probability density functions are valid, depending on whether b1 or b0 has been transmitted: P(r|b1) = (r-d)^2/(2σ^2) P(r|b0) = (r+d)^2/(2σ^2) (a) Find the value of d when the signal power (d^2)
SOLVED: Consider a Binary Phase Shift Keying (BPSK) transmission…
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