Asked by sam
In the transmission of digital information, the probability that a bit has high, moderate,
and low distortion is 0.01, 0.04, and 0.95, respectively. Suppose that three bits are transmitted and that
the amount of distortion of each bit is assumed to be independent. Let X and Y denote the number of
bits with high and moderate distortion out of the three, respectively
(a) fX,Y (x, y)
(b) fX(x)
(c) E[X]
(d) fY |X=3(y)
(e) E[Y | X = 3]
(f) Var(Y | X = 3)
(g) Are X and Y independent?
and low distortion is 0.01, 0.04, and 0.95, respectively. Suppose that three bits are transmitted and that
the amount of distortion of each bit is assumed to be independent. Let X and Y denote the number of
bits with high and moderate distortion out of the three, respectively
(a) fX,Y (x, y)
(b) fX(x)
(c) E[X]
(d) fY |X=3(y)
(e) E[Y | X = 3]
(f) Var(Y | X = 3)
(g) Are X and Y independent?
Answers
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