Question 1 A simple binary communication channel carries messages by using two signals 0 and 1.It was assumed that for a given binary channel, 40% of the time a lis transmitted; the probability that a transmitted 0 is correctly received is 0.90; the probability that 1 is correctly received 0.95. This information is illustrated in Figure 1 where A= event that 1 is transmitted. A = event that 0 is transmitted. B= event that 1 is received. B = event that 0 is received.
Question 1 A simple binary communication channel carries messages by using two signals 0 and 1.It was assumed that for a given binary channel, 40% of the time a lis transmitted; the probability that a transmitted 0 is correctly received is 0.90; the probability that 1 is correctly received 0.95. This information is illustrated in Figure 1 where A= event that 1 is transmitted. A = event that 0 is transmitted. B= event that 1 is received. B = event that 0 is received.
Database System Concepts
7th Edition
ISBN:9780078022159
Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Chapter1: Introduction
Section: Chapter Questions
Problem 1PE
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Transcribed Image Text:A
Figure 1: A single- stage binary communication channel
Determine
P(B)and P(B)
b. P(A|B)
c. The stochastic matrix of the communication channel.
d. If P(B/A) - Р(C/В) and P(B/A) - Р(С)В), find
а.
P(C/B)
P(C/B)
i.
ii.
e. Figure 2 below illustrate information on a two- stage binary communication channel.
Copy and complete the channel with the necessary probabilities.
0.95
0.4
0.05
0.1
Figure 2
Use the information on Q1(d) to determine
f. Р(АВС)
8. Р(С)
h. Р(С)
i. Illustrate the two- stage binary communication channel on a tree diagram with their respective
probability.

Transcribed Image Text:Question 1
A simple binary communication channel carries messages by using two signals 0 and 1.It was assumed that for
a given binary channel, 40% of the time a lis transmitted; the probability that a transmitted 0 is correctly
received is 0.90; the probability that 1lis correctly received 0.95. This information is illustrated in Figure 1
where
A= event that 1 is transmitted.
A = event that 0 is transmitted.
B= event that 1 is received.
B = event that 0 is received.
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