Suppose that N_1 = (Q_1, \sum, \delta_1, q_1, F_1) recognizes the regular language A_1, and N_2 = (Q_2, \sum, \delta_2, q_2, F_2) recognizes the regular language A_2 . To prove that A_1\circ A_2 is a regular language, we contruct the finite automata N = (Q, \sum, \delta, q_0, F) where

Question

Suppose that   N_1 = (Q_1, \sum, \delta_1, q_1, F_1)   recognizes the regular language   A_1,  and   N_2 = (Q_2, \sum, \delta_2, q_2, F_2)   recognizes the regular language   A_2 . To prove that   A_1\circ A_2  is a regular language, we contruct the finite automata   N = (Q, \sum, \delta, q_0, F)   where

Answer

Q = Q_1 \cup Q_2

Answer

Q = Q_1 \circ Q_2

Answer

Q = \{ q_0 \} \cup Q_1 \cup Q_2

Answer

Q = \{ q_0 \} 	imes  Q_1 	imes Q_2

Crowdly

Suppose that N_1 = (Q_1, \sum, \delta_1, q_1, F_1) recognizes the regular la...

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