Let M = (Q,Σ,δ,q0,F) be a DFA, where Q ={A,B,C}is the set ofstates; Σ={0,1}is the alphabet; q0 = A is the start state; F ={C}isthe set of final states; δ is the transition function defined by thefollowing table

Let J = L(M) be the language recognized by M. Does there exist acontext-free grammar that generates the language J? If yes, givethis context-free grammar that generate the language J; If no,explain why.
-A A C OBCC ABC Show transcribed image text
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