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6. Draw the transition graph corresponding to the following regular grammar and find the regular expression...
a. Draw the transition diagram for the DFA
b. Construct a regular expression for the language of the DFA
by computing all the R_ij^(k) regular expressions.
Consider the following DFA: 1 A В C B A C В
find the set notation for the following regular expression: L(aa*(ab+a)*). build its corresponding automaton. find a regular grammar for it.
Write a context-free grammar that generates the same language as regular expression which is ab*|c+ (Describe the four components of context-free grammar which are start symbol(S), non-terminals(NT), terminals(T), and set of production rules(P))
number 2 only please, could not take a smaller picture.
2 Find a regular grammar that generates the language • {w | We{0,1}* , [w] >= 4; w starts with 1 and ends with 10 or 01). 3 Find a regular expression that denotes the language accepted by the below finite automaton. 0 E B 0,1 1 D 0 с F
Find regular expression for the language accepted by the
following automata.
Find regular expression for the language accepted by the following automata. gl a b q2 q0
Let G be the grammar: Give a regular expression for L(G). Is G ambiguous? If so, give an unambiguous grammar that generates L{G). If not, prove it.
6. Find all strings of length S or less generated by this Regular Grammar A→Aalbb 7. Construct an NFA for the language defined by this Regular Grammar
-Find a left-linear grammar for the language L((aaab*ba)*). -Find a regular grammar that generates the language L(aa* (ab + a)*).-Construct an NFA that accepts the language generated by the grammar.S → abS|A,A → baB,B → aA|bb
Using formulas for r_i, j^k find a regular expression for the following dfa: Determine a right-linear grammar G for the language accepted by the following dfa: Find the dfa that accepts the intersection of languages accepted by dfas from problem 1 and problem 3. Use the construction based on pairs of states.