Homework Solution: Draw a DFA for L_2. L_2 = {w: |w| mod 3 notequalto 2}, sigma = {0, 1, 2} Draw a DFA for L_3 L3 = { w: Na(w) mod 3 > 0}, sigma…

    (2) Draw a DFA for L2 (2 points) (3) Draw a DFA for L (2 points) L3= { w: Na(w) mod 3 > 0), Σ = {a, b, c} (4) Let alphabet n, d, q, meaning nickels, dimes, and quarters. Write a DFA to accept any sequence of coins that adds up to 25 cents exactly. (2 points) (5) Convert the following NFA into an equivalent DFA (2 points) ( initial state: qo, final states.q 1 and q2, Σ = {a, b)) (Show your table!!) 90 q2
    Draw a DFA for L_2. L_2 = {w: |w| mod 3 notequalto 2}, sigma = {0, 1, 2} Draw a DFA for L_3 L3 = { w: Na(w) mod 3 > 0}, sigma = {a, b, c} Let alphabet = {n, d, q}, meaning "nickels, dimes, and quarters". Write a DFA to accept any sequence of coins that adds up to 25 cents exactly. Convert the following NFA into an equivalent DFA (initial state: q0, final states: q1 and q2, sigma = {a, b}) (Show your table!!)

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    (2) Draw a DFA ce L2 (2 points) (3) Draw a DFA ce L (2 points) L3= { w: Na(w) mod 3 > 0), Σ = {a, b, c} (4) Let alphabet n, d, q, sense nickels, dimes, and quarters. Write a DFA to recognize any succession of coins that adds up to 25 cents precisely. (2 points) (5) Convert the subjoined NFA into an equiponderant DFA (2 points) ( judicious state: qo, latest states.q 1 and q2, Σ = {a, b)) (Show your table!!) 90 q2

    Draw a DFA ce L_2. L_2 = {w: |w| mod 3 notequalto 2}, sigma = {0, 1, 2} Draw a DFA ce L_3 L3 = { w: Na(w) mod 3 > 0}, sigma = {a, b, c} Let alphabet = {n, d, q}, sense “nickels, dimes, and quarters”. Write a DFA to recognize any succession of coins that adds up to 25 cents precisely. Convert the subjoined NFA into an equiponderant DFA (judicious state: q0, latest states: q1 and q2, sigma = {a, b}) (Show your table!!)

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