formal language automata homework help

Boost your journey with 24/7 access to skilled experts, offering unmatched formal language automata homework help

Trusted by 1.1 M+ Happy Students

4.4Trust Pilot

4.4Edu Reviewer

5App Review

4.8Student

4.2Sitejabber

Recently Asked formal language automata Questions

Expert help when you need it

Q1:1- Mealy and Moore FSM depend on? a. Mealy FSM depends on present state and present input b. Moore FSM depends on present state only See Answer
Q2:4- When the developers make the program in an architecture such that it can be used by other customers in the future A. Customer-specific program B. Program files C. Program generator See Answer
Q3:6- what is changing one requirement, while taking into account competing requirements A. Software Feasibility B. Software Consistency C. Software Maintainability D. Software Stability See Answer
Q4:7- When a software keeps changing during its development A. Software Consistency B. Software Stability C. Software Durability D. Software Testability See Answer
Q5:8- In database ER diagram, how do we uniquely identify relationships? A. Primary key of participating entities B. Primary key of the relation itself C. By its attributes D. Relationships cannot be uniquely identified See Answer
Q6:9- What is a foreign key? A. Primary key of a participating relation B. Super key C. Composite key D. Primary key of a relation See Answer
Q7:10- Given a K-map with one 1 circled and the equation is ABCD (ANDed), what is it? (third circle in the first row) A. Minterm B. Maxterm C. Prime implicant D. Essential prime implicant See Answer
Q8:11- Which class is 100.1.3.0 belong to? A. Class A B. Class B C. Class C D. Class D See Answer
Q9:3. Describe the language defined by the following Grammar: (S) → (A)(B)(C) (A) → a(A) | a (B) → b(B)| b (C) →ESee Answer
Q10:5. Convert the below BNF into EBNF. (program) → begin (stmt_list) end (stmt_list)→→ (stmt) |(stmt); (stmt_list) (stmt) → (var) = (expression) (var) → A|B|C (expression) → (var) + (var) | (var) - (var) | (var)See Answer
Q11:1. (40 pt., 10 pt. each) Construct a Turing machine in JFLAP (version 7.1) that decides each of the following languages. For each language, you must submit one JFLAP file clearly labeled (e.g., 1a.jff). Make sure that you test your Turing machines in JFLAP before submitting. Note: there is no explicit reject state for Turing machines in JFLAP. You should assume that there is a transition to the reject state whenever a state is missing a transition for a particular symbol. a. A = {we {a,b}* | w contains at least one a and at most one b} b. B = {w € {a,b}" | w contains more a's than b's} c. C = {a¹b/c+/|ij≥0} d. D= {0¹1 |n, m≥ 0 and n is divisible by m} For example, 000011 € D (because 4 is divisible by 2) and 00011 # D (because 3 is not divisible by 2).See Answer
Q12:2. (40 pt., 10 pt. each) Give an implementation-level description of a Turing machine that decides each of the languages in Problem 1. a. A = {w = {a,b}* | w contains at least one a and at most one b} b. B = {w = {a,b}" | w contains more a's than b's} c. C = {a¹b/citii,j ≥ 0} d. D= {01m|n, m≥ 0 and n is divisible by m} For example, 000011 € D (because 4 is divisible by 2) and 00011 # D (because 3 is not divisible by 2).See Answer
Q13:3. (20 pt.) Prove that the following language is not context-free using the pumping lemma. E = {a¹b/ck | i≤j, i ≤ k, and i, j, k ≥ 0}See Answer
Q14:Problem 1 There are two parts: [Lecture Slides 10, page 18]: (a) Prove one side of the equivalence in the exercise in [Lecture Slides 13, page 32], specifically Þ→ V (not → Þ), after replacing and, by propositional variables p and qi, for i = 1, 2, 3. (b) Prove one side of the equivalence in the exercise in [Lecture Slides 13, page 33], specifically Þ→ V (not V $), after replacing ; and ; by propositional variables p; and q₁, for i = 1, 2, 3, but leave as a generic (i.e., unknown) wff with two free variables. In both parts, we ask you to choose a proof-theoretic, not semantic, approach. Proof-theoretically, you can choose natural deduction or also tableaux, even though in the case of tableaux we have not yet mentioned expansion rules for quantifiers in lecture (but these are easy to formulate - left to you!).See Answer
Q15:Problem 3 There are two parts: (a) [EML.Chapter_2.pdf, page 32]: Do part 1 of Exercise 48. (b) [EML. Chapter_2.pdf, page 33]: Do part 3 of Exercise 48.See Answer
Q16:Problem 3 There are two parts: (a) [EML.Chapter_2.pdf, page 32]: Do part 1 of Exercise 48. (b) [EML.Chapter_2.pdf, page 33]: Do part 3 of Exercise 48. In your solutions for Problem 4, Problem 5, and Problem 6 as LEAN_4 scripts, you may want to include the following imports from the LEAN_4 library (possibly not all of them, but you will have to experiment to find out if all are needed): import Mathlib.Data.Real. Basic import Mathlib. Tactic. Interval Cases import Library. Theory. Comparison import Library. Theory. Parity import Library. Theory. Prime import Library. Tactic. ModCases import Library. Tactic. Extra import Library. Tactic. Numbers import Library. Tactic. Addarith import Library. Tactic. Cancel import Library. Tactic. UseSee Answer
Q17:Write a program that accepts as input a description of a nondeterministic finite automaton with E-moves (NFA-e) over the alphabet Σ = {a,b} followed by a sequence of one or more words. Your program should simulate the NFA-e and report whether each word was accepted or rejected by the NFA-€.See Answer
Q18:1. Deterministic Construction [9 points] Consider the language A over the alphabet Σ = {0,1}: A = {w: w has 1 as one of the last three digits} (a) Generate the state diagram for a DFA which decides A. (b) Give the 5-tuple which represents your DFA from 1(a). You may use a table to represent the transition function 8.See Answer
Q19:2. Nondeterministic Construction [6 points] Generate the state diagram for an NFA which decides the language B over the alphabet Σ = {a,b}: B = {w: w contains 'aa' or 'ab'}See Answer
Q20:3. NFA to DFA Conversion [8 points] Convert the following NFA to an equivalent DFA which decides the same language: 0,1,2,3 0,1,2,3 B 3 ESee Answer

TutorBin Testimonials

I found TutorBin Formal Language Automata homework help when I was struggling with complex concepts. Experts provided step-wise explanations and examples to help me understand concepts clearly.

Rick Jordon

TutorBin experts resolve your doubts without making you wait for long. Their experts are responsive & available 24/7 whenever you need Formal Language Automata subject guidance.

Andrea Jacobs

I trust TutorBin for assisting me in completing Formal Language Automata assignments with quality and 100% accuracy. Experts are polite, listen to my problems, and have extensive experience in their domain.

Lilian King

I got my Formal Language Automata homework done on time. My assignment is proofread and edited by professionals. Got zero plagiarism as experts developed my assignment from scratch. Feel relieved and super excited.

Joey Dip

Popular Subjects for formal language automata

You can get the best rated step-by-step problem explanations from 65000+ expert tutors by ordering TutorBin formal language automata homework help.

TutorBin helping students around the globe

TutorBin believes that distance should never be a barrier to learning. Over 500000+ orders and 100000+ happy customers explain TutorBin has become the name that keeps learning fun in the UK, USA, Canada, Australia, Singapore, and UAE.