[Solved]Question 8 Please Show Proof Three Different Acceptors Pda Dfa Turing Machine Note N 6 N 6 Q37237966

question 8, please show proof, three different acceptors pda,dfa and turing machine, Note it is not n*6, it is n 6 = m.

Directions Show that the following languages are either regular, context-free or context- sensitive. Remember if a language is regular, it is also context-free and context-sensitive; however if a language is not regular it still maybe context- free and context-sensitive Unless otherwise stated or implied,E3(a, b). For each of the languages, you should write the formal definition in the appropriate form and give the appropriate structure to show acceptance of strings of the language. If a language is determined to be regular then you should have two different formal definitions of the language (regular language written as a regular expression, a grammar written in Chomsky normal form and then show three different acceptors (dfa, pda and a Turing Machine). 1. L (a”bm |n>m, m> 0 2. L (w |w wR R stands for reversed. 4. L(:na(w) and nb(w) are both divisible by 5 ) 12. L (w na(w) is a perfect square) Show transcribed image text Directions Show that the following languages are either regular, context-free or context- sensitive. Remember if a language is regular, it is also context-free and context-sensitive; however if a language is not regular it still maybe context- free and context-sensitive Unless otherwise stated or implied,E3(a, b). For each of the languages, you should write the formal definition in the appropriate form and give the appropriate structure to show acceptance of strings of the language. If a language is determined to be regular then you should have two different formal definitions of the language (regular language written as a regular expression, a grammar written in Chomsky normal form and then show three different acceptors (dfa, pda and a Turing Machine).
1. L (a”bm |n>m, m> 0 2. L (w |w wR R stands for reversed. 4. L(:na(w) and nb(w) are both divisible by 5 ) 12. L (w na(w) is a perfect square)

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Answer to question 8, please show proof, three different acceptors pda, dfa and turing machine, Note it is not n*6, it is n 6 = m…. . . .