1. Write DFA, NFA (small), regular expression and right linear grammar for strings over {a,b}
a. End in either aa or bb
b. ( an | bna) n >= 0
c. {w : w such that w contains the substring “bb” or w contains an odd number of a’s (or both).
d. {w : w does not contain exactly two a’s}
e. { w : w starts with substring abb and contains substring bba}
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a. End in either aa or bb
Regular expression: (a+b)*(aa|bb)
DFA:

e. { w : w starts with substring abb and contains substring bba}
Regular expression: abb(a+b)*bba(a+b)*
1. Write DFA, NFA (small), regular expression and right linear grammar for strings over {a,b} a. ...
1. Write regular expressions to capture the following regular languages: (a) The set of binary strings which have a 1 in every even position. (Note: odd positions may be either 0 or 1.) (b) The set of binary strings that do not contain 011 as a substring. (c) Comments in Pascal. These are delimited by (* and *) or by { and }, and can contain anything in between; they are NOT allowed to nest, however. 2. Write a DFA...
Give regular expressions for the following languages: (a) The language of all strings over {a,b} except the empty string. (b) The language of all strings over {a,b} that contain both bab and bba as substrings. (c)L k = {w ∈ {a,b} * | w contains a substring having 3 more b’s than a’s}. (d) The language of all strings over {a,b} that have a b in every odd position (first symbol is considered position 1; empty string should be accepted)...
1. Design an NFA (Not DFA) of the following languages. a) Lw E a, b) lw contain substring abbaab) b) L- [w E 10,1,2) lsum of digits in w are divisible by three) c) L-(w E {0,1,2)' |The number is divisible by three} d) The language of all strings in which every a (if there are any) is followed immediately by bb. e) The language of all strings containing both aba and bab as substrings. f L w E 0,1every...
2. a. Draw a NFA that accepts all strings over Σ = {?, ?} that either end in ?? or contain the substring ??. b. Then convert the NFA in the previous exercise to a DFA
How to change regular expression to regular grammar? Please give me with details and explain me with easy ways. For instance (10*)*(110v001)* Binary strings contain substring 1001 Binary bring contains exactly two zeros
FOR the regular expression r= (a+b)*abb (1) Find the NFA without ε-moves for r. (2) Convert the resulted NFA in (1) into DFA (3) Find minimized DFA for the result in (2)
given ∑ = {a,b}: 1. describe in English the languages denoted by the regular expression: (a+b)*b(a+b)* 2. Write a regular expression: L(w) = {w | w has exactly a single substring abaa or exactly a single substring babb} 3. Write a regular expression for the following language: L(w) = {w | w ends in bb and does contain the substring aba}
3) Construct a regular expression defining each of the following languages over the alphabet {a, b}. (a) L = {aab, ba, bb, baab}; (b) The language of all strings containing exactly two b's. (c) The language of all strings containing at least one a and at least one b. (d) The language of all strings that do not end with ba. (e) The language of all strings that do not containing the substring bb. (f) The language of all strings...
Regular expressions, DFA, NFA, grammars, languages
Regular Languages 4 4 1. Write English descriptions for the languages generated by the following regular expressions: (a) (01... 9|A|B|C|D|E|F)+(2X) (b) (ab)*(a|ble) 2. Write regular expressions for each of the following. (a) All strings of lowercase letters that begin and end in a. (b) All strings of digits that contain no leading zeros. (c) All strings of digits that represent even numbers. (d) Strings over the alphabet {a,b,c} with an even number of a's....
Using formulas for r_i, j^k find a regular expression for the following dfa: Determine a right-linear grammar G for the language accepted by the following dfa: Find the dfa that accepts the intersection of languages accepted by dfas from problem 1 and problem 3. Use the construction based on pairs of states.