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

Draw a deterministic finite automaton (DFA) that recognizes the language consisting of strings overthe alphabet {a,b} which contain either exactly two a's (which need not be consecutive) and anynumber of b's, or exactly two b's (which need not be consecutive) and any number of a's (and containsonly such strings.) Use JFLAP and submit the saved file.

Can you please help me with this question because I am struggling on how to answer this question, can you please do the turning machine with circles or drawing something that will help me understand ti visually. I put a photo for you to understand what I mean I need something like that to help me understand. Can you please help me with this question I need help with part B. question that I need help with:3.8 Give implementation-level descriptions of Turing machines that decide the following languages over the alphabet {0,1}. b. {w| w contains twice as many 0s as 1s}

Can you please help me with this problem because I don't understand how to do this problem. Can you please help me with this problem. Can you please explain this step by step.