Question: For fixed alphabet, If A = infinite regular language & B = finite language, the DFA for A have more state that DFA for B.

For fixed alphabet,

If A = infinite regular language & B = finite language, the DFA for A have more state that DFA for B. True or False?

Theres NO guarantee that minimization algorithm on DFA can always terminate. True or False?

There exists an unique minimal NFA for every regular language. True or False?

Given regular language A & non regular language B, B A cant be regular. True or False?

Given regular language A & non regular language B, B A is regular. True or False?

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