Recent questions tagged minimal-state-automata

0 votes
4 answers
91
0 votes
2 answers
93
1 votes
1 answer
94
IF a language L(M) over a Σ={a,b} accepts strings ending with b. Language L(N) over a Σ={a,b} accepts strings ending with a.Then what is minimal DFA for L(M) Ո L(N) ?
3 votes
2 answers
95
The minimum possible number of states and number of final states of a DFA that accepts the regular language $L = \{w_1aw_2 \mid w_1,w_2 ∈ \{a,b\}^∗, |w_1|=2,|w_2|\leq...
1 votes
0 answers
96
Is this the correct minimal DFA for a language over {a, b}, which accepts set of all strings in which every 'a' is followed by a 'b'?
1 votes
1 answer
97
Consider the regular language L=(00+0000)* . The minimum number of states in any DFA accepting this languages is?
1 votes
1 answer
99
1 votes
1 answer
101
1 votes
3 answers
103
Let language defined is { Number of a's =2 and length of string is atleast 3} over alphabet {a,b}.What are number of states in minimal DFA?
3 votes
1 answer
105
DFA for accepting "00" as substring and rejecting "000" as substring over alphabet {0,1}
1 votes
0 answers
106
Input Alphabet ={0,1}, construct a finite automata (preferably dfa) for a language containing set of all strings such that every block of 5 consecutive symbols contain at...
1 votes
1 answer
112
3 votes
2 answers
113
Number of final states in minimal DFA where $\sum = \{ a,b \}$$L = \{ w| n_a(w)mod\ 3 \geq n_b(w)mod\ 2\}$
1 votes
1 answer
115
Number of states in Minimal DFA that accepts Language L=$\left \{ ab^* a^* \cup (ab)^* ba\right \}$
5 votes
2 answers
116
$L_1 = \left \{ w \;\; | \;\; d(w) \text{ mod} \; 8 = 0 \right \}$$L_2 = \left \{ w \;\; | \;\; d(w) \text{ mod} \; 4 = 0 \right \}$$d(w) = \text{decimal value of binary ...
4 votes
1 answer
117
$$\begin{align*} \large\color{green}{L_1 = L\left ( a^{*}bb \right ) \cup L\left ( ab^{*}ba \right ) } \\ \end{align*}$$Minimal DFA for $L_1$
2 votes
0 answers
119
$\sum = \left \{ a,b \right \}$ All strings with exactly two a's and more than one b.I did in the following way :Please verify if further minimization possible.Or any oth...
0 votes
0 answers
120
$\sum$ = $\left \{ a,b \right \}$All strings with at least 1 a and exactly 2 b's.