ANNSWER BY TRUE OF FULSE: (No need to explain as I already know the answer but I want to check my answers. i. For every regular language, G, there exists a push down automata, M such that L(G)=L(M).    ii.The following grammar represents the language of all strings over the alphabet a and b, with the total number of a’s being equal to the number of b’s S → aSb | aabb  iii. The following languages MUST at least be defined by Pushdown Automata L = {ab, abab, ababab, abababab, ...}.  iv. The correct CFG for the language L = (aa + bb)* is S → aB | bA | λ; A → aS; B → bS

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Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
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ANNSWER BY TRUE OF FULSE: (No need to explain as I already know the answer but I want to check my answers.

i. For every regular language, G, there exists a push down automata, M such that L(G)=L(M). 

 

ii.The following grammar represents the language of all strings over the alphabet a and b, with the total number of a’s being equal to the number of b’s
S → aSb | aabb 


iii. The following languages MUST at least be defined by Pushdown Automata L = {ab, abab, ababab, abababab, ...}. 


iv. The correct CFG for the language L = (aa + bb)* is
S → aB | bA | λ;
A → aS;
B → bS.

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