Question: 1 4 . 1 0 : State Elimination Consider the DFA with two states and alphabet { a , b } , whose language is

14.10: State Elimination
Consider the DFA with two states and alphabet {a, b}, whose language is all strings with an odd number of bs. Form an r.e.-NFA from this DFA and eliminate first the original start state, then the original final state. Then the resulting regular expression for this language is (a*b)(a + ba*b)*.(We are allowed to simplify using the fact that \lambda is the identity for concatenation.)

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