Question: Suppose that L is an arbitrary regular language. Prove that LR , the reverse of L , is also regular.If a string w is in

Suppose that L is an arbitrary regular language. Prove that LR, the reverse of L, is also regular.If a string w is in L, the reverse of that string, wR, is in LR. The reverse operation is defined recursively as: R = For a string w and symbol a ,(wa)R = a(wR)i.e.(110)R =011.

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