Create the truth table of this expression: S = ((A AND B) OR (C AND D)) AND NOT((C AND NOT(A)) OR (B AND D))
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Create the truth table of this expression:
S = ((A AND B) OR (C AND D)) AND NOT((C AND NOT(A)) OR (B AND D))
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- 3. Give the regular expression, NFA, and DFA for L, = {w: w ends in 00 or 01}, where Σ (0, 1 .Draw a truth table for the following expression; then write the minterms from the truth table. Finally convert the obtained minterms into maxterms. F=ABCʹ+ACSimplify the given Boolean Expression: 2. A.(A + B') + A'B' + A' Simplify the above expression using basic properties only.
- ---SIMPLIFICATION VIA BOOLEAN ALGEBRA--- 1.) Use boolean algebra to simplify the equation. SHOW YOUR WORK, one step per line. You should use only variable names, negation (with ``), AND (by putting terms next to each other), OR (with `+`), and parentheses. In addition, each line should start with an equal sign (`=`). The first step has been done for you to show how. As a hint, problem 1c requires De Morgan's Law. Example) f(Z,Y,X) = (!Z+Z)Y!X + !YX = Y!X + !YX = !ZY!X + ZY!X + !YX la) f(A,B,C) = !A!BC + A!B!C + !ABC + !AB!C + A!BCdraw the given expression after that simplify the given expressionEliminate useless variables and symbols. Afterwards, convert to Chomsky Normal Form. (Start variable S) S -> ABBC | BA A-> abB | aa B -> bB | Aa C -> Cb | aC