Question
Let $L_{i}=\operatorname{Ac}\left(A_{i}\right), i=1,2 .$ Draw the transition diagrams of the finite-state automata that accept $L_{1} \cap L_{2}$ and $L_{1} \cup L_{2}$.$A_{1}$ given by Exercise $4 ; A_{2}$ given by Exercise 5.
Step 1
Step 1: First, we need to define a new state in our new automaton for each pair of states $(x, y)$ where $x$ is a state in $A_1$ and $y$ is a state in $A_2$. Show more…
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Let $L_{i}=\operatorname{Ac}\left(A_{i}\right), i=1,2 .$ Draw the transition diagrams of the finite-state automata that accept $L_{1} \cap L_{2}$ and $L_{1} \cup L_{2}$. $A_{1}$ given by Exercise $5 ; A_{2}$ given by Exercise 5.
Automata, Grammars, and Languages
Finite-State Automata
Let $L_{i}=\operatorname{Ac}\left(A_{i}\right), i=1,2 .$ Draw the transition diagrams of the finite-state automata that accept $L_{1} \cap L_{2}$ and $L_{1} \cup L_{2}$. $A_{1}$ given by Exercise $6 ; A_{2}$ given by Exercise 5.
Let $L_{i}=\operatorname{Ac}\left(A_{i}\right), i=1,2 .$ Draw the transition diagrams of the finite-state automata that accept $L_{1} \cap L_{2}$ and $L_{1} \cup L_{2}$. $A_{1}$ given by Exercise $4 ; A_{2}$ given by Exercise 6.
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