Construct a nondeterministic finite-state automaton that recognizes the language generated by the regular grammar
a)
b)
c)
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Discrete Mathematics and Its Applications ( 8th International Edition ) ISBN:9781260091991
- Show that ADFA ∈ L, where ADFA = {< B,w > |B is a DFA that accepts input string w}.arrow_forward2. Find two verbs or nouns each that are: (a) reflexive (b) transitive (c) symmetric 3. Which of the following is an equivalence relation? Explain. (a) lives in the same city as (b) is descendant of 4. given: R= {(1, 2), (2, 3), (4, 5), (5,6), (4,7)} (a) Determine the transifive closure R+ (b) Determine the equivalence classesarrow_forwardCreate a maths problem and model solution corresponding to the following question: “Given the following complete Sum of Products produce a Karnaugh map and find the minimal Sum of Products, then draw the corresponding logic circuit” Use 4 boolean values, and label them g, h, i and j. Your problem should make use of at least 7 products, one of which should be “g’h’ij”. . Ensure the minimal Sum of Products is different to the complete Sum of Products initially provided. You can find similar problems in Tutorials 3 and 4, but must not use any of them in constructing your own.arrow_forward
- Transform the grammar with productions S→abAB A→aAB/∊ B→bbA into Chomsky normal formarrow_forwardLet A, B and C be 3 languages over the same alphabet: AtLeast2(A.B.C) = {w|w is in at least 2 of the 3 languages A, B and C } Show that if A, B and C are regular languages, then so is AtLeast2(A.B.C). Hint: Write "AtLeast2(A,B,C)" in the form of some set operations (intersection, union, complement,.) on "A", "B", and "C". Then use closure properties of regular languages.arrow_forward
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