Create a DFA to match the following regular expression. Remember to show accepting states. (a | b)(a | c)*b
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Create a DFA to match the following regular expression. Remember to show accepting states.
(a | b)(a | c)*b
Your question is about create Dfa for following expression
(a|b)(a|c)*b
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- Construct a truth table that displays all possible values for the following expression: ~p ^ ( ~p V q ) -> ( p V q ) **Provide a list for the order of the operators that should be evaluatedIdentify the regular expression that matches the following DFA.Create a truth table that corresponds to the combinational function listed below. 1) F(X, Y, Z) is true when exactly one of the following is true: a) X is true b) Y is false and Z is true
- Construct the DAG and identify the value numbers for the subexpressions of the following expressions, assuming + associates from the left. a) a+ b+ (a+ b). b) a + b + a + b. c) a + a + (( a + a + a +(a+a+a+a))Evaluate the following infix expression using algorithm and choose the correct answer. a+b*c-d/e^f where a=1, b=2, c=3, d=4, e=2, f=2. i) 6 ii) 8 iii) 9 iv) 7Given a, b, c, show the following assertion: if a | b and a | c then a | b + c and a| b –c
- Minimize the following DFA. Fill out the transition table for the minimum state DFA. Label out start and final states: Start/Final? DFA states a bConvert the regular expression a* (a*ba*ba*)* to an NFA. Use JFLAP to show the NFA, but not ∪to do the construction, i.e., do the construction yourself.Create truth tables for the following expressions:a. S = NOT((A OR B) AND (NOT(A) OR NOT(B)))b. S = (A AND B) OR NOT(A OR B)c. S = (A) OR (B AND C) OR (NOT(B OR C) AND (A OR C))d. S = ((A AND B) OR (C AND D)) AND NOT((C AND NOT(A)) OR (B AND D))
- Construct a truth table to decide if the two statements are equivalent. ~p ∧ ~q; ~(p ∨ q) TRUE FALSEDraw an FSM for the L(r) where r = (da*b + cb*a)c + cd over the alphabet {a, b, c, d} Indicate the Start State and the Final State(s). Provide two examples of strings that are accepted by the FSM and write the transition sequences to validate. Provide two examples of strings that are not accepted by the FSM and write the transition sequences to validate.Please write/draw your example in print and or do it in a document I am unable to read cursive
