Here are eight simple grammars, each of which generates an infinite language of strings. These strings...

 

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Here are eight simple grammars, each of which generates an infinite language of strings. These strings tend to look like alternating a's and b's, although there are some exceptions, and not all grammars generate all such strings. 1. S-abs | ab 2. S-SS | ab 3. SaB; B bS a 4. S-aB; B-bS b 5. S-aB; B bS ab 6. SaB b; B bS 7S aB a: B- bS 8. S aB ab; B bS The initial symbol is S in all cases. Determine the language of each of these grammars. Then, find, in the list below, the pair of grammars that define the same language. GHS aB B bS, Bab G2: SSS, Sab GI'S aB, B G2: SaB, B O bS, Bab bS, Sab G1: SaB, B-bS, B-b G2: S-aB, B-bS, S-b G1: SaB, B-bS, B-b G2: S-aB, B-bS, Sab Here are eight simple grammars, each of which generates an infinite language of strings. These strings tend to look like alternating a's and b's, although there are some exceptions, and not all grammars generate all such strings. 1. S-abs | ab 2. S-SS | ab 3. SaB; B bS a 4. S-aB; B-bS b 5. S-aB; B bS ab 6. SaB b; B bS 7S aB a: B- bS 8. S aB ab; B bS The initial symbol is S in all cases. Determine the language of each of these grammars. Then, find, in the list below, the pair of grammars that define the same language. GHS aB B bS, Bab G2: SSS, Sab GI'S aB, B G2: SaB, B O bS, Bab bS, Sab G1: SaB, B-bS, B-b G2: S-aB, B-bS, S-b G1: SaB, B-bS, B-b G2: S-aB, B-bS, Sab

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The detailed answer for the above question is provided below The language of the grammar S aB B bS ab is the set of all strings of the form abn for n ... View the full answer