Question: 1) a. Let L 1 be defined by the regular expression (a+b)*a . (Show work in both tabular and graphic representation of each FA that

1)

a. Let L1 be defined by the regular expression (a+b)*a . (Show work in both tabular and graphic representation of each FA that you build)

b. Let L2 be defined by the regular expression b(a+b)* . (Show work in both tabular and graphic representation of each FA that you build)

c. Using the two FAs that you constructed in part a and b above, construct an FA to accept the language

L11) a. Let L1 be defined by the regular expression (a+b)*a . L2 . Use DeMorgan's identity: L1(Show work in both tabular and graphic representation of each FA that L2 = ( L1' you build) b. Let L2 be defined by the regular expression b(a+b)* L2' )' , to construct a new FA. (Show work in both tabular and graphic representation)

d. Apply the bypass and state-elimination algorithm to the resultant FA from Part c to reduce it to a regular expression. (Show work in both tabular and graphic representation)

e. Using the two FAs that you constructed above use the formula: ( L1' . (Show work in both tabular and graphic representation of each FA L2' )'+( L2' that you build) c. Using the two FAs that you constructed in L1' )' , to show that the two languages above are not identical. (Show work in both tabular and graphic representation)

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