suppuse that N 1 ( Q 1 , ∑ , δ 1 , q 1 , F 1 ) N 1 ( Q 1 , ∑ , δ 1 , q 1 , F 1 ) N_1 (Q_1, \sum,\ \delta_1,q_1,F_1) recognizes the regular languages A 1 A 1 A_1 and N 2 ( Q 2 , ∑ , δ 2 , q 2 , F 2 ) N 2 ( Q 2 , ∑ , δ 2 , q 2 , F 2 ) N_2 (Q_2, \sum,\ \delta_2,q_2,F_2) recognizes the regular languages A 2 A 2 A_2 , we construct the finite automata N ( Q , ∑ , δ , q 0 , F ) N ( Q , ∑ , δ , q 0 , F ) N (Q, \sum,\ \delta,q_0,F) where

Question

suppuse that  N 1 ( Q 1 , ∑ ,   δ 1 , q 1 , F 1 ) N 1 ( Q 1 , ∑ ,   δ 1 , q 1 , F 1 )  N_1 (Q_1, \sum,\ \delta_1,q_1,F_1)   recognizes the regular languages  A 1 A 1  A_1   and  N 2 ( Q 2 , ∑ ,   δ 2 , q 2 , F 2 ) N 2 ( Q 2 , ∑ ,   δ 2 , q 2 , F 2 )  N_2 (Q_2, \sum,\ \delta_2,q_2,F_2)   recognizes the regular languages  A 2 A 2  A_2  , we construct the finite automata  N ( Q , ∑ ,   δ , q 0 , F ) N ( Q , ∑ ,   δ , q 0 , F )  N (Q, \sum,\ \delta,q_0,F)   where

Accepted Answer

Q = Q 1 ∪ Q 2 ∪ { q 0 } Q = Q 1 ∪ Q 2 ∪ { q 0 }  Q = Q_1 \cup Q_2 \cup \{q_0\}

Answer

Q = { q 0 } × Q 1 × Q 2 Q = { q 0 } × Q 1 × Q 2  Q = \{q_0\} 	imes Q_1 	imes Q_2

Answer

Q = Q 1 ∪ Q 2 Q = Q 1 ∪ Q 2  Q = Q_1 \cup Q_2

Answer

Q = Q 1 × Q 2 Q = Q 1 × Q 2  Q = Q_1 	imes Q_2

Crowdly

suppuse that N 1 ( Q 1 , ∑ , δ 1 , q 1 , F 1 ) N 1 ( Q 1 , ∑ , δ 1 , q 1 , ...

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