A single bit, equally likely to be 0 and 1, is to be sent across an additive white Gaussian noise (AWGN) channel with power spectral density N0/2. Binary signaling, with 0 → p(t) and 1 → q(t), is used for the transmission, along with an optimal receiver that minimizes the bit-error probability.
Let ϕ1(t), ϕ2(t), form an orthonormal signal set. If we choose p(t) = ϕ1(t) and q(t) = -ϕ1(t), we would obtain a certain bit-error probability Pb. If we keep p(t) = ϕ1(t), but take q(t) = $$\sqrt {\text{E}} $$ ϕ2(t), for what value of E would we obtain the same bit-error probability Pb?
A. 0
B. 3
C. 1
D. 2
Answer: Option B
Related Questions on Digital Communication
A. Only 800 Hz component
B. 800 Hz and 900 Hz components
C. 800 Hz and 1000 Hz components
D. 800 Hz, 900 Hz and 100 Hz components
Increased pulse width in the flat top sampling, leads to
A. Attenuation of high frequencies in reproduction
B. Attenuation of low frequencies in reproduction
C. Greater aliasing errors in reproduction.
D. No harmful effects in reproduction
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