Create a Deterministic Finite Automaton (DFA) for the language L that is defined over the input alphabet E = {a, b} and has all of the following properties: i. Second and third letters of its words are the same, ii. Its words are longer than four letters, and iii. Its last letter cannot be the letter b. My answer is true or wrong? If it is wrong can you fix it? 96 92 95, a. 9. 6. 96

Q: L = {w E {a,b}* | na(w) = n₁(w)} (5 states)

A: Top part is to change an and b as x's Base part is to change b and an as x's Tolerating assuming…

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A: please upvote for my efforts thanks!   answer: L=(aba)* (bb)+

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A: This DFA can be made using for States. Below is the answer

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A: Solution:

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Q: How would I draw a DFA (Determinist Finite Automaton) for the following language? It's possible you…

A: please do upvote for my efforts thanks!   answer:

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Q: 2. Do there exist regular languages L and L2 such that (L;UL2) = (Lol)? YES or NO

A: yes

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A:

Q: Let Σ be a non-empty alphabet and LCE* be a context-free language. Which of the following languages…

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A: The answer is

Q: Show that L = {a"b²" : n > 0} is a deterministic context-free language.

A: Given language L={a^nb^2n:n&gt;=0} n a^nb^2n String 0 a^0b^0 epsilon(e) 1…