Consider the following NFA for E {g, a, t, e} g.a.t.e E Find the number of states in equivalent DFA.
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A: Below I have provided the solution:
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Q: а b q3 q2 a
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- Solving using DFS on the below graph A come before ZSimplify the following Boolean function and expression, using four-variable maps a) cF(w,x,y,z) = Σ (2,3,10,11,12,13,14,15) b) dF = x’z + w’xy’ + w(x’y + xy’) c) eF = A’B’C’D’+AC’D’+B’CD’+A’BCD+BC’DComputer Science Which of these statements are true? In a deterministic autonoma, the transition function δ assigns each input symbol to a single state. In a deterministic finite autonoma, the transition relation δ assigns to each pair of a state and input symbol exactly one subsequent state.
- Draw a DFA to match the following regular expression. Be sure to denote accepting states using a double circle. a* | b*Draw this NFA as a state diagram. Then, convert this NFA to an equivalent deterministic finite automaton (DFA).Follow the given steps to convert an NFA to its equivalent DFA: Suppose we are given the following NFA over the alphabet {a, b}: Compute the lambda-closure for each of the following states: λ(0) = λ(1) = λ(2) = λ(3) =
- Simplify the following Boolean expressions, using four-variable maps: (a) A'B'C'D' + AC'D' + B'CD' + A'BCD + BC'D (b) x'z + w'xy' + w(x'y + xy') (c) A'B'C'D + AB'D + A'BC' + ABCD + AB'CDraw a DFA to match the following regular expression. Be sure to denote accepting states using a double circle. (a | b)*ab*Given the formal definition of the finite state machine (FSM):M1= { {A, B}, {0,1}, { ((A,0),A), ((A,1),B), ((B,0),B), ((B,0),A) } , A, {B} }· Convert M1 from a non-deterministic FSM into a deterministic FSM.· Draw them both (non-deterministic and deterministic FSMs in STD) and write the State Transition Table and the formal definition of the deterministic FSM.
- Minimize the DFA M1 given by its transition table below into a minimal DFA M2 using the DFA minimization algorithm. Which of the following is a final state of M2? Which of the following is the start state of M2? Which of the following is state of M2 which is not the start state and not a final state? How many non-accepting states does M2 have?Draw a non-deterministic PDA that recognizes the following:Give a RE equivalent to the DFA below. Use the incremental process, from class, of removing states and growing REs at the remaining transitions. Show the intermediate (G)NFA after each state is removed.