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Computer Engineering
Let M be an NFA with start state labeled S. M Consider the following context-free grammars. G1: S -> 1A1B |1A1S |1C ; A -> OA | À; B -> OC ; C -> A G2: S-> 1A | 1C; A -> OA | 1B; B -> OC |S; C -> A G3: S -> 1A | 1; A-> 0A | 1B | 1S; B -> 0 For each of the grammars above, decide whether or not it is a regular grammar that accepts L(M). a) G1 is a regular grammar and L(G1) = L(M). [Select] b) G2 is a regular grammar and L(G2)=L(M). [Select] c) G3 is a regular grammar and L(G3) = L(M ✓ [Select] True False

Let M be an NFA with start state labeled S. M Consider the following context-free grammars. G1: S -> 1A1B |1A1S |1C ; A -> OA | À; B -> OC ; C -> A G2: S-> 1A | 1C; A -> OA | 1B; B -> OC |S; C -> A G3: S -> 1A | 1; A-> 0A | 1B | 1S; B -> 0 For each of the grammars above, decide whether or not it is a regular grammar that accepts L(M). a) G1 is a regular grammar and L(G1) = L(M). [Select] b) G2 is a regular grammar and L(G2)=L(M). [Select] c) G3 is a regular grammar and L(G3) = L(M ✓ [Select] True False

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:James Kurose, Keith Ross
Chapter1: Computer Networks And The Internet
Section: Chapter Questions
Problem R1RQ: What is the difference between a host and an end system? List several different types of end...
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Let M be an NFA with start state labeled S. M B Consider the following context-free grammars. G1: S -> 1A1B | 1A1S | 1C ; A-> -> OA | A G2: S -> 1A | 1C; A -> 0A | 1B; B -> OC | S; C -> A G3: S -> 1A | 1; A -> 0A | 1B | 1S; B -> 0 ; B -> OC ; C -> A For each of the grammars above, decide whether or not it is a regular grammar that accepts L(M). a) G1 is a regular grammar and L(G1) = L(M). [Select ] b) G2 is a regular grammar and L(G2) = L(M). [Select] c) G3 is a regular grammar and L(G3) = L(M ✓ [Select] True False
Transcribed Image Text:Let M be an NFA with start state labeled S. M B Consider the following context-free grammars. G1: S -> 1A1B | 1A1S | 1C ; A-> -> OA | A G2: S -> 1A | 1C; A -> 0A | 1B; B -> OC | S; C -> A G3: S -> 1A | 1; A -> 0A | 1B | 1S; B -> 0 ; B -> OC ; C -> A For each of the grammars above, decide whether or not it is a regular grammar that accepts L(M). a) G1 is a regular grammar and L(G1) = L(M). [Select ] b) G2 is a regular grammar and L(G2) = L(M). [Select] c) G3 is a regular grammar and L(G3) = L(M ✓ [Select] True False
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