2.7 For purposes of efficient signal encoding, a given speech signal is subject to a companding operation. The u-law companding used in commercial telephony in North America is given by log(1 log (1+ u) where u x 100, x is the input signal value and y is the output signal value. Consider that the input is in the range of 0
2.7 For purposes of efficient signal encoding, a given speech signal is subject to a companding operation. The u-law companding used in commercial telephony in North America is given by log(1 log (1+ u) where u x 100, x is the input signal value and y is the output signal value. Consider that the input is in the range of 0
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For purposes of efficient signal encoding, a given speech signal is subject to a companding operation. The μ-law companding used in commercial telephony in North America is given by
Where μ 100, x is the input signal value and y is the output signal value. Assume that the input is in the range of 0 x 5 and that all values are equally likely.
![2.7 For purposes of efficient signal encoding, a given speech signal is subject to a
companding operation. The u-law companding used in commercial telephony
in North America is given by
log(1+ ula})
log(1+ u)
where u z 100, x is the input signal value and y is the output signal value.
Consider that the input is in the range of 0 < x < 5.
(a) Draw the sample spaces that could be used to represent events involving
the input and the output signals.
(b) What is the probability that the output value is less than 1?
(c) Find these probabilities: Pr[ s¢< 1] and Pr <ys 1].](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fe02c878f-803c-4d62-8a33-033409772b8d%2F37cf94ee-2ce2-4f62-8889-b2864dab4ac4%2Fd8asicl_processed.png&w=3840&q=75)
Transcribed Image Text:2.7 For purposes of efficient signal encoding, a given speech signal is subject to a
companding operation. The u-law companding used in commercial telephony
in North America is given by
log(1+ ula})
log(1+ u)
where u z 100, x is the input signal value and y is the output signal value.
Consider that the input is in the range of 0 < x < 5.
(a) Draw the sample spaces that could be used to represent events involving
the input and the output signals.
(b) What is the probability that the output value is less than 1?
(c) Find these probabilities: Pr[ s¢< 1] and Pr <ys 1].
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