For any nâ N, nâ0, define the DFA Mn = ({0, 1, …, n-1}, {0,1}, δ, 0, {0}), where δ(i,c)…
For any n∈ N, n∉0, define the DFA Mn = ({0, 1, …, n-1}, {0,1}, δ, 0, {0}), where δ(i,c) = (2i+c) mod n. Prove that L(Mn) = {x | val(x) mod n=0}
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