DFA for the languages accepting strings for b^m a b^n : m, n greater than 0 over

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Minimal DFA | Length of Strings | a^n (n ≥ 0) | a^n b^m (n, m ≥ 0) | a^n b^m (n, m ≥ 1) Minimal DFA | Length of Strings | a^n (n ≥ 0) | a^n b^m (n, m ≥ 0) | a^n b^m (n, m ≥ 1)
66 theory of computation | dfa construction | minimal dfa on L={a^nb^m| n m greater then equal to 0} 66 theory of computation | dfa construction | minimal dfa on L={a^nb^m| n m greater then equal to 0}
DFA for strings containing either aa or bb, a^mb^n where, m,n are greater than or equal to 1, and gr DFA for strings containing either aa or bb, a^mb^n where, m,n are greater than or equal to 1, and gr
Theory of Computation CONSTRUCT DFA FOR LANGUAGE L Alphabets {a b} String length atmost 2 Theory of Computation CONSTRUCT DFA FOR LANGUAGE L Alphabets {a b} String length atmost 2
DFA for the strings ending with b and of the form a^n b DFA for the strings ending with b and of the form a^n b
Deterministic Finite Automata (Example 1) Deterministic Finite Automata (Example 1)
Lect-13: DFA Example | Design FA that Accepts Language L | L = {(a b)^n | n ≥ 0} & {(a b)^n | n ≥ 1} Lect-13: DFA Example | Design FA that Accepts Language L | L = {(a b)^n | n ≥ 0} & {(a b)^n | n ≥ 1}
65 theory of computation | dfa construction |minimal dfa on L={a^nb^m | n,m greater then equal to 1} 65 theory of computation | dfa construction |minimal dfa on L={a^nb^m | n,m greater then equal to 1}