Let E be an alphabet and A C E*. (a) If c E E and A C E*, we define APPEND(A) as {wc E E* | w E A}. Prove that, if A is a regular language, then APPEND(A) is a regular language. (b) Let DA be a DFA...


Let E be an alphabet and A C E*.<br>(a) If c E E and A C E*, we define APPEND(A) as {wc E E* | w E A}. Prove that, if A is a regular language,<br>then APPEND(A) is a regular language.<br>(b) Let DA be a DFA recognizing A. Describe an NFA NA recognizing APPENDe(A) using only one more state<br>than DA. Give a brief argument that your NFA recognizes A.<br>

Extracted text: Let E be an alphabet and A C E*. (a) If c E E and A C E*, we define APPEND(A) as {wc E E* | w E A}. Prove that, if A is a regular language, then APPEND(A) is a regular language. (b) Let DA be a DFA recognizing A. Describe an NFA NA recognizing APPENDe(A) using only one more state than DA. Give a brief argument that your NFA recognizes A.

Jun 02, 2022
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