Prove that for every nfa with an arbitrary number of final states there is an equivalent...

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Prove that for every nfa with an arbitrary number of final states there is an equivalent nfa with only one final state. Can we make a similar claim for dfa's? From a language L we create a new language chopleft(L) by removing the leftmost symbol of every string in L. Specically, chople ft(L) = {u : vw e L, with | v= 1} Show that if L is regular, then chopleft (L) is also regular. Prove that for every nfa with an arbitrary number of final states there is an equivalent nfa with only one final state. Can we make a similar claim for dfa's? From a language L we create a new language chopleft(L) by removing the leftmost symbol of every string in L. Specically, chople ft(L) = {u : vw e L, with | v= 1} Show that if L is regular, then chopleft (L) is also regular.

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Every NFA can be converted into an equivalent NFA that has a single accep... View the full answer