Computer Networking: A Top-Down Approach (7th Edition)
Computer Networking: A Top-Down Approach (7th Edition)
7th Edition
ISBN: 9780133594140
Author: James Kurose, Keith Ross
Publisher: PEARSON
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a) Exercise 1(a). 13.2 pg. 864 #9 The state transition sequence is: so → s1 → 82 → s1 → s2 → S1 Construct a finite-state machine that delays an input string two bits, giving 00 as the first two bits of output. Our output is: 01010 b) Exercise 1(b). 0,0 The state transition sequence is: so → S1 → so → so → so → S1 0,1 start So S2 Our output is: 01000 1,1 Lecture Notes 25 Exercise 1,0 0,1 Construct a finite-state machine with output that produces a1 if and only if the last 3 input bits 0,0 read are Os. 1,0 0,1 S1 S3 State Input 1 81, 0 8o, 0 82, 0 8o, 0 8o, 0 1,0 1,0 0,0 0,0 So start So S1 S2 1,1 S1 S2 S2, 1 so corresponds to the last two bits having been 00, s1 corresponds to the last two bits having been 01, s2 corresponds to the last two bits having been 10, s3 corresponds to the last two bits having 1,0 been 11. 2
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Transcribed Image Text:a) Exercise 1(a). 13.2 pg. 864 #9 The state transition sequence is: so → s1 → 82 → s1 → s2 → S1 Construct a finite-state machine that delays an input string two bits, giving 00 as the first two bits of output. Our output is: 01010 b) Exercise 1(b). 0,0 The state transition sequence is: so → S1 → so → so → so → S1 0,1 start So S2 Our output is: 01000 1,1 Lecture Notes 25 Exercise 1,0 0,1 Construct a finite-state machine with output that produces a1 if and only if the last 3 input bits 0,0 read are Os. 1,0 0,1 S1 S3 State Input 1 81, 0 8o, 0 82, 0 8o, 0 8o, 0 1,0 1,0 0,0 0,0 So start So S1 S2 1,1 S1 S2 S2, 1 so corresponds to the last two bits having been 00, s1 corresponds to the last two bits having been 01, s2 corresponds to the last two bits having been 10, s3 corresponds to the last two bits having 1,0 been 11. 2
Draw the state diagrams for the finite-state machines with these state tables. а ) State Input 1,1 1 1,0 1,1 S1, 0 | 8o, 1 So, 0 So 0,0 start So S1 S2 S1 S2, 1 S2 S1, 0 S1, 0 0,0 0,0 b) State Input 1,0 1 1,1 1,0 1,f So S1, 0 So, 0 0,0 S1 0,1 S1 S2, 1| 8o, 1 start So S2 S3 So, 0 S1, 1 S2 S3, 1 S3 S2, 0 0,0 0,1 13.2 pg. 863 # 3 Find the output generated from the input string 01110 for the finite-state machine with the state table in a) Exercise 1(a). The state transition sequence is:
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Transcribed Image Text:Draw the state diagrams for the finite-state machines with these state tables. а ) State Input 1,1 1 1,0 1,1 S1, 0 | 8o, 1 So, 0 So 0,0 start So S1 S2 S1 S2, 1 S2 S1, 0 S1, 0 0,0 0,0 b) State Input 1,0 1 1,1 1,0 1,f So S1, 0 So, 0 0,0 S1 0,1 S1 S2, 1| 8o, 1 start So S2 S3 So, 0 S1, 1 S2 S3, 1 S3 S2, 0 0,0 0,1 13.2 pg. 863 # 3 Find the output generated from the input string 01110 for the finite-state machine with the state table in a) Exercise 1(a). The state transition sequence is:
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