construct a NFA and DFA for the language L = a(bb)*a*
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A: Please find below your answer in second step:-
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A: Below i have handwritten solutions of the problem.
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Q: Construct automata for the following regular expressions: a(bb)*b* 2. a*aab*bb
A: 1. Automata for the regular expression a(bb)*b*:
Q: d) Write CFG for the language expressed by (a*bba*ca*) * over alphabets a, b and c.
A: Below I have provided the hand written solution of the given question
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A: As given, I need to design a CFG for the language of non-palindromes over {a, b}.
Q: construct a DFA for the language L = a*aab*bb
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A: In automata theory, DPDA is Deterministic pushdown automata is a variation of pushdown automata. The…
Q: (4) {w E (a, b)*: w has bba as a substring} O (a U b)* bba O bba (a U b)* O (a U b)* bba (a U b)* O…
A: (4) {w Є [a, b]*: w has bba as a substring}a. (a U b)* bbab. bba (a U b)*c. (a U b) bba (a U b)*d.…
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Q: (2) {w € [0, 1]* : Jy € [0, 1]* (|wy| is even)} O OU 1* O 0* U1 O (OU 1)* O 0* U 1*
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A: Find the DFA and the regular expression! 1. Find regular expressions for the following languages on…
Q: 8. Build a DPDA that accepts the language L = {(ab)" (aab)b² |n20
A: I have given complete explanation. see below steps.
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A: Given language is, L=b*(a|b)a*a Set of input alphabets= {a, b}
Q: 3. Give a DPDA that accepts the language {(ab)*(ba)' : i > 0}
A: Answer:-
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Q: Write Regular Expression for the language having strings ax, bx, cx, aax, bbx, ccx, aaax, bbbx, cccx
A: Provided the regular expression for the above given language as shown in the below attached…
Q: (4) {w € (a, b)*: w has bba as a substring} O (a U b)* bba O bba (a U b)* O (a U b)* bba (a U b)* O…
A: Regular expression is a pattern that the regular expression engine attempts to match that in input…
construct a NFA and DFA for the language L = a(bb)*a*
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- construct a DFA for the language L = a*aab*bbWrite Regular Expression for the language having strings ax, bx, cx, aax, bbx, ccx, aaax, bbbx, cccx,Write a regular expression to describe each of the following languages. Example: {w = {a, b}* : w has both aa and bb as substrings} Regular expression: (a U b)* aa (a U b)* bb (a U b)* U (a U b)* bb (a U b)* aa (a U b)*
- Construct the DFA that accepts the language defined by the regular expression over the alphabet{a,b}: (a+b)(a+b)b(a+b)*Construct automata for the following regular expressions: a(bb)*b* 2. a*aab*bbConsider the CFGS -> aS | bbProve that this generates the language defined by the regular expression a*bb.