2)
1) Regular expression: (a + c + d)* . b . (a + c + d)* b . (a + c + d)* + (a + c + d)* . b . (a + c + d)* b . (a + c + d)* . b . (a + c + d)*
2) Regular expression: (a + b + c + d)* . ( a + b)
3) Regular expression: ((b + c + d)* . (ab)*) . (b + c + d)*)*
NOTE: As per Chegg policy, I am allowed to answer only 3 questions (including sub-parts) on a single post. Kindly post the remaining questions separately and I will try to answer them. Sorry for the inconvenience caused.
please explain thanks Search 20:14 2. Let a, b, c, d). Express the next language on...
(4) [20 pts] Let L be the language defined by a regular expression (O | 1)0+(01 1)). over t alphabet f(o,1, +) (a) (4pt) Write down 5 different words from L (b) (8pt) Describe L using words. (c) (8pt) Draw an automaton accepting L (ideally, deterministic). (4) [20 pts] Let L be the language defined by a regular expression (O | 1)0+(01 1)). over t alphabet f(o,1, +) (a) (4pt) Write down 5 different words from L (b) (8pt) Describe...
2. This question is about regular languages. Consider the following finite automaton: 2 3 4 (d) Translate the above automaton into a deterministic finite automaton. Explain your steps, or your design. [7 marks] 2. This question is about regular languages. Consider the following finite automaton: 2 3 4 (d) Translate the above automaton into a deterministic finite automaton. Explain your steps, or your design. [7 marks]
Question 4 (a) If = {0,1,2}. What is »?? What is the cardinality of 54? (b) Build a finite automaton that accepts every binary string that contains 101. (c) Write a regular expression for the language of all binary words that does not contain ab. (d) What is the language of the following regular expression b*a*b*a* ? Give three words that are and three words that are not in this language. (e) Give a context-free grammar G such that L(G)...
2. Properties of the following: (a) Regular languages (b) Context-free languages (c) Regular expressions (d) Non-deterministic finite automaton (e) Turing-recognizable and Turing-decidable languages (f) A <m B and what we can then determine (g) A <p B and what we can then determine (h) NP-hard and NP-complete.
Let be a, b, c} and let M be the language over 2 determined by the regular expression E a*bbc*. Construct an automaton (DFA) that recognises (accepts)
1. Consider the alphabet {a,b,c}. Construct a finite automaton that accepts the language described by the following regular expression. 6* (ab U bc)(aa)* ccb* Which of the following strings are in the language: bccc, babbcaacc, cbcaaaaccbb, and bbbbaaaaccccbbb (Give reasons for why the string are or are not in the language). 2. Let G be a context free grammar in Chomsky normal form. Let w be a string produced by that grammar with W = n 1. Prove that the...
Python Language Problems 1. isdigit() A. Returns True if this string is just a digit. B. Returns True if this string contains only number characters. C. Return True if this string has at least one number character. D. is not a valid function. 2. Pick the most accurate interpretation for the if construct: if letter in words: print("Got it") A. If the character letter existed in the string words, it prints "Got it". B. It traverse through the string words,...
DO NUMBER 4 AND 5 2. Let {acgt} and let L be the language of strings consisting of repeated copies of the pairs at, ta, cg, gc. Construct both a DFSM to accept the language and a regular expression that represents the language 3. Let a,b. For a string w E X", let W denote the string w with the a's and b's flipped. For example, for w aabbab: w bbaaba wR babbaa abaabb {wwR Construct a PDA to accept...
DO NUMBER 3 2. Let {acgt} and let L be the language of strings consisting of repeated copies of the pairs at, ta, cg, gc. Construct both a DFSM to accept the language and a regular expression that represents the language 3. Let a,b. For a string w E X", let W denote the string w with the a's and b's flipped. For example, for w aabbab: w bbaaba wR babbaa abaabb {wwR Construct a PDA to accept the language:...
1. Construct a DFSM to accept the language: L = {w € {a,b}*: w contains at least 3 a's and no more than 3 b's} 2. Let acgt} and let L be the language of strings consisting of repeated copies of the pairs at, ta, cg, gc. Construct both a DFSM to accept the language and a regular expression that represents the language 3. Let a,b. For a string w E ', let W denote the string w with the...