Let A $=(\{$q$0,$ q$1,$ q$2,$ q$3\},\{$a$\},\backslash$delta $,$ q$0,\{$q$3\})$ be an $-$NFA with transition function

$\backslash$delta a

$->$ q$0\{$q$1\}\{$q$1\}$

q$1\{$q$2\}\{$q$2\}$

q$2\{$q$3\}\{$q$3\}$

$$q$3$

Write down the transition diagram of A$.$ Convert the $-$NFA A to an $-$free NFA B$,$ using

the method on slide $5$ of slides $$Epsilon$-$NFA$$s$$ posted on Moodle. Give your NFA B as a

transition diagram. Then apply the subset method to B to obtain an equivalent DFA C$.$ Give

the transition diagram of CLet $A=(\{q_0,q_1,q_2,q_3\},\{a\},,q_0,\{q_3\})$ be an $lon-$NFA with transition function

Write down the transition diagram of $A.$ Convert the $lon-$NFA $A$ to an $lon-$free NFA $B,$ using

the method on slide $5$ of slides "Epsilon$-$NFA's" posted on Moodle. Give your NFA $B$ as a

transition diagram. Then apply the subset method to $B$ to obtain an equivalent DFA $C.$ Give

the transition diagram of $C.$