The given regular expression is :
(((00)* (11)) | 01)*
In order to convert the regular expression to epsilon NFA, the epsilon NFA for the subexpressions should be created at first as follows :
Step 1 :
Epsilon NFA for (00)* is :
Step 2 :
Epsilon NFA for ((00)* (11) is :
Step 3 :
Epsilon NFA for (((00)* (11)) | 01) is :
Step 4 :
The final epsilon NFA for the given regular expression (((00)* (11)) | 01)* is :
Solve Regular expression to epsilon-NFA problem For the following regular expression: (((00)*(11))|01)* Over the alphabet {0,1}...
4(10 points] Let A be the language over the alphabet -(a, b) defined by regular expression (ab Ub)aUb. Give an NFA that recognizes A. Draw an NFA for A here 5.10 points] Convert the following NFA to equivalent DFA a, b 4(10 points] Let A be the language over the alphabet -(a, b) defined by regular expression (ab Ub)aUb. Give an NFA that recognizes A. Draw an NFA for A here 5.10 points] Convert the following NFA to equivalent DFA...
4.[10 points] Let A be the language over the alphabet E-(a, b} defined by regular expression (ab U b)*a U b. Give an NFA that recognizes A. Draw an NFA for A here. 4.[10 points] Let A be the language over the alphabet E-(a, b} defined by regular expression (ab U b)*a U b. Give an NFA that recognizes A. Draw an NFA for A here.
. Terminals: • Any character from the alphabet is a terminal . Epsilon (E) is expressed as: le, leps or lepsilon The empty set is expressed as: lemp or lemptyset • Operations (R is a regular expression) o Union is expressed as RIR o Star as R* o Concatenation as RR o Plus as R+ Problem For the following regular expression: (Elab Over the alphabet: {a,b} Give 2 words that the regular expression recognizes and 3 words that the regular...
Construct a regular expression that recognizes the following language of strings over the alphabet {0 1}: The language consisting of the set of all bit strings that start with 00 or end with 101 (or both). Syntax The union is expressed as R|R, star as R*, plus as R+, concatenation as RR. Epsilon is not supported but you can write R? for the regex (R|epsilon).
1(a)Draw the state diagram for a DFA for accepting the following language over alphabet {0,1}: {w | the length of w is at least 2 and has the same symbol in its 2nd and last positions} (b)Draw the state diagram for an NFA for accepting the following language over alphabet {0,1} (Use as few states as possible): {w | w is of the form 1*(01 ∪ 10*)*} (c)If A is a language with alphabet Σ, the complement of A is...
4. Give the NFA resulting from the algorithm for converting the regular expression, 01+10∗ , to an NFA for the same language. 4. (50 points). Give the NFA resulting from the algorithm for converting the regular expres- ion, 01-+10*, to an NFA for the same language. 4. (50 points). Give the NFA resulting from the algorithm for converting the regular expres- ion, 01-+10*, to an NFA for the same language.
regular expression is (00)*11+10. 1into an ?-NFA. Give state transition diagram of the ?-NFA as well as its state transition table showing ?-closure of the states. 2 Convert the ?-NFA to a DFA by the subset construction. Give state transition diagram of the DFA.
4. A regular expression for the language over the alphabet fa, b) with each string having an even number of a's is (b*ab*ab*)*b*. Use this result to find regular expressions for the following languages a language over the same alphabet but with each string having odd number of a's. (3 points) a. b. a language over the same alphabet but with each string having 4n (n >- 0) a's. (3 points)
Find a regular expression for the following language over the alphabet Σ = {a,b}. L = {strings that begin and end with a and contain bb}.
(4 points.) Consider the regular expression (11 + 00)'1(e + 01). . Give two strings of O's and 1's, each 6 to 12 characters long, that are both represented by this regular expression . Construct a nondeterministic finite automaton equivalent to the regular expression. (4 points.) Consider the regular expression (11 + 00)'1(e + 01). . Give two strings of O's and 1's, each 6 to 12 characters long, that are both represented by this regular expression . Construct a...