1. Suppose M = (Q1, E, 81, S, F1) and M = (Q2, E, 82, S2,...

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1. Suppose M₁ = (Q₁1, E, 81, S₁, F1₁) and M₂ = (Q2, E, 82, S2, F2) are two DFAs over the same alphabet E. Construct another DFA that decides the language L(M₁) L(M₂), i.e., the language consisting of all strings in L(M₁) but not in L(M₂). You must describe the DFA using the formal definition. (This problem is about DFAs only, and has nothing to do with NFAs or e-NFAs.) 1. Suppose M₁ = (Q₁1, E, 81, S₁, F1₁) and M₂ = (Q2, E, 82, S2, F2) are two DFAs over the same alphabet E. Construct another DFA that decides the language L(M₁) L(M₂), i.e., the language consisting of all strings in L(M₁) but not in L(M₂). You must describe the DFA using the formal definition. (This problem is about DFAs only, and has nothing to do with NFAs or e-NFAs.)

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Lets construct a DFA M that decides the language LM LM where M Q S F ... View the full answer