DFA that accepts language L={w | w mod 3=0 ,w ∈ {a,b}*

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Lec-12: DFA of all binary strings divisible by 3 | DFA Example 5 Lec-12: DFA of all binary strings divisible by 3 | DFA Example 5
DFA with length divisible by 3 W mod 3=0 DFA with length divisible by 3 W mod 3=0
Theory of Computation: Example for DFA (Divisible by 3) Theory of Computation: Example for DFA (Divisible by 3)
Design DFA to accept all Binary Strings which are divisible by 3 ( Three ) || Theory of computation Design DFA to accept all Binary Strings which are divisible by 3 ( Three ) || Theory of computation
Lec-17: DFA for Even a and Even b | Even a Odd b | Odd a and Even b | Odd a Odd b | TOC Lec-17: DFA for Even a and Even b | Even a Odd b | Odd a and Even b | Odd a Odd b | TOC
Construct a DFA for No of a(w) mod 3= 0 and No of b(w) mod 2= 0, over {a,b} Construct a DFA for No of a(w) mod 3= 0 and No of b(w) mod 2= 0, over {a,b}
Design DFA for language L=w : w mod 3=0,L=w : w mod 3=1,L=w : w mod 3=2 Design DFA for language L=w : w mod 3=0,L=w : w mod 3=1,L=w : w mod 3=2
2.17 Every string must be like |w|=2 such that |w|= r (mod n ) | Theory of Computation | Automata 2.17 Every string must be like |w|=2 such that |w|= r (mod n ) | Theory of Computation | Automata