Consider the following Non-deterministic Finite Automaton (NFA): 90 91 92 q3 q4 What is the regular expression for this NFA?
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- Given non-deterministic finite automaton, draw the deterministicfinite automaton step by step.Design a deterministic finite-state automaton over the alphabet {a, b, c}that accepts words where each character is immediately followed by atleast one identical character. For example, it accepts the words λ, aa, aaa,aabbbbaacc, but it rejects the words a, baba, cbbba. Write the transitionfunction of the automaton as a table and draw the automaton in the formof a transition diagram. Try to design the simplest possible automaton,i.e., an automaton with the smallest number of states.construct a deterministic finite automaton that describes R=ab*a*
- Construct a non- deterministic finite automaton (NFA) for below given regular expression: (0 U 1)* (0000000 U 111(1U0)*111)(1 U 0)*Write a nondeterministic finite automaton for a regular expression: ((b(abab)+)*|(a[ab]?)*) Apply the algorithm, to obtain the deterministic finite automaton.Design a deterministic finite state automaton (DFA) that accepts exactly the strings over the alphabet {A, B, ...,Z} that contain at least two R, at most one T, and where every E comes after some S (there may be other letters in between). For instance, your DFA should accept the strings: • MYSTICWARRIORS • MARSMATRIX • SHOCKTROOPERS • CONTRAHARDCORPS STRIDER but not the strings • CRAZYTAXI (it does not contain at least two Rs) LASTRESORT (it contains more than one T) AFTERBURNER (there are Es without a S somewhere before them) • BATTLECIRCUIT (all of these at the same time) Clearly indicate the meaning of each state. One way to do this is to number the states and have a numbered list of their meanings, but any readable method you use to label and explain your states is fine. Hint: there are three separate conditions accepted strings must meet; states will need to encode whether or not each one is met (or perhaps partially met). You can label an edge with the word “else" to indicate it…
- Draw a deterministic finite automaton (DFA) for the set of strings over the alphabet {a, b} whereeach string begins and ends with the same letter. For example, ababba and bbbab are strings thatshould be accepted by the DFA, but abbab and baaba should not be accepted.Design a deterministic finite-state automaton over the alphabet {a; b; c}that accepts words where each character is immediately followed by atleast one identical character. For example, it accepts the wordsY(gamma sigh), aa, aaa,aabbbbaacc, but it rejects the words a, baba, cbbba. Write the transition function of the automaton as a table and draw the automaton in the form of a transition diagram. Try to design the simplest possible automaton, i.e., an automaton with the smallest number of states.Convert the non-deterministic finite automaton (NFA) M below into a deterministic finite automaton (DFA) M'. 90 (91 a a, b 92
- draw a Deterministic Finite Automaton (DFA) for the regular expression below, and make sure to mark the initial state and all the final states: A ( (AB) | (AC) )* CExplain the difference between deterministic finite automaton and pushdown automatonConvert the following Nondeterministic Finite Automaton (NFA) into an equivalent Deterministic Finite Automaton (FA). Your FA must be presented by filling in some rows in the table further down. You may not need all the rows available. Paragraph 1 b b 2 દ b BI EE && a state દ 3 a b