c) is the correct option.
because if L is regular than ≈L has finitely many equivalence classes.
If L is regular, them there is a finite automaton M recon=gnizing L.
Which of the following is a method for showing that a language L is not regular?...
(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...
Question 3. Write down a regular expression that denotes the following language. L = {a mb n : m + n is even} Question 4. Let L1 be the language denoted by ab∗ a ∗ and let L2 be the language denoted by a ∗ b ∗ a Write a regular expression that denotes the language L1 ∩ L2.
For the regular expression 1*+(10)*+(100)*, draw a reduced finite-state machine which accepts the same language. Show all work. Question for Discrete Math Structures
Question 3. Write down a regular expression that denotes the following language. L = {a^m b^n : m + n is even}
(g) If there is an NFA with s states which accepts a language L, then we can construct a DFA which accepts the same language and has: (circle the smallest correct answer a) s states b) 2s states d) 2 states (h) If there is a DFA which accepts a language A with s states and another whiclh accepts language B with t states, then we can construct a DFA which accepts An B which has (circle the smallest correct...
Question 1: Every language is regular T/F Question 2: There exists a DFA that has only one final state T/F Question 3: Let M be a DFA, and define flip(M) as the DFA which is identical to M except you flip that final state. Then for every M, the language L(M)^c (complement) = L( flip (M)). T/F Question 4: Let G be a right linear grammar, and reverse(G)=reverse of G, i.e. if G has a rule A -> w B...
If L1 and L2 are Regular Languages, then L1 ∪ L2 is a CFL. Group of answer choices True False Flag this Question Question 61 pts If L1 and L2 are CFLs, then L1 ∩ L2 and L1 ∪ L2 are CFLs. Group of answer choices True False Flag this Question Question 71 pts The regular expression ((ac*)a*)* = ((aa*)c*)*. Group of answer choices True False Flag this Question Question 81 pts Some context free languages are regular. Group of answer choices True...
I need help with my programming assignment. The language used should be java and the algorithm should use search trees so that you play against the computer and he chooses the best move. The tree should have all possibilities on the leaves and you could use recursion to so that it populates itself. The game can be a 3*3 board (no need the make it n*n). Please put comments so that I can understand it. Thanks The game of ‘Walls’...
16.2 #4) Please answer full question thoroughly showing detailed work. SUBMIT ORIGINAL (not book solutions) work and ensure it is correct for thumbs up. If work is NOT ORIGINAL will give THUMBS DOWN!!! Professor Gekko has always dreamed of inline skating across North Dakota. He plans to cross the state on highway U.S. 2, which runs from Grand Forks, on the eastern border with Minnesota, to Williston, near the western border with Montana. The professor can carry two liters of...
I need some help creating C++ Left, Center, Right (LCR) dice game Pseudocode. Address the following : A. Analyze the given problem statement. B. Break the problem down into distinct steps of pseudocode that will solve the problem. C. Create variables to track the various elements in the pseudocode. D. If applicable, determine any breakdown of pseudocode into functions and/or classes. E. Use natural language to work through the problems. Using three special dice and player pieces called chips. In...