Question

Create an nfa for Σ = {a,b} that accepts the complement of the language defined by...

  1. Create an nfa for Σ = {a,b} that accepts the complement of the language defined by the following nfa:

states: {q0,q1}
input alphabet: {a,b}
initial state: q0
final states: {q1}
transitions:
δ(q0,b) = {q1}
δ(q0,λ) = {q1}
δ(q1,a) = {q0}

Homework Answers

Answer #1

Here the NFA accepts string only with one b.

So complement of that language will accepts string with more than one b

If you have any questions comment down. Please don't simply downvote and leave. If you are satisfied with answer, please? upvote thanks

Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
Let M be defined as follows: M = ({q0, q1, q2, q3}, Σ = {a, b},...
Let M be defined as follows: M = ({q0, q1, q2, q3}, Σ = {a, b}, ∆, s = q0, F = {q2}) and ∆ = {(q0, a, q1), (q1, b, q0), (q1, b, q2), (q2, a, q0)} 1. (2pts) Draw the diagram of M 2. (13pts) Evaluate all relevant steps of the general method of transformation the NDFA M defined above into an equivalent DFA M0 . Do it in the following STAGES. STAGE 1 (3pts) For all q...
Use the construction in Theorem 3.1 to create an nfa that accepts the language L(bb* +...
Use the construction in Theorem 3.1 to create an nfa that accepts the language L(bb* + aba) I need explanation as well if possible
Let swap_every_two be an operation on languages that is defined as follows: swap_every_two(L) = {a2a1a4a3 ....
Let swap_every_two be an operation on languages that is defined as follows: swap_every_two(L) = {a2a1a4a3 . . . a2na2n−1 | a1a2a3a4 . . . a2n−1a2n ∈ L where a1, . . . , a2n ∈ Σ} In this definition, Σ is the alphabet for the language L. 1. What languages result from applying swap every two to the following languages: (a) {1 n | n ≥ 0}, where the alphabet is {1}. (b) {(01)n | n ≥ 0}, where the...
Write a Turing-machine style of algorithm to decide the language L1 given below. Use specific, precise,...
Write a Turing-machine style of algorithm to decide the language L1 given below. Use specific, precise, step-by-step English. So, describe how to test whether or not an input string is in the language L1 in finite time. No need to write a state diagram. L1 = {w : every ‘a’ within w is to the left of every ‘b’ within w} over the following alphabet Σ = {a, b, c}. In other words, you’re not allowed to have any ‘b’...
Given an alphabet Σ = {a, b, c, d} Use Lecture definition to construct a nondeterministic...
Given an alphabet Σ = {a, b, c, d} Use Lecture definition to construct a nondeterministic automaton M such that L = {w ∈ Σ ∗ : at least one letter from Σ is missing in w} 1. (5pts) Draw the diagram Just draw the diagram, do not list the components 2. (2pts) Explain shortly why your M is nondeterministic and why it is correct 3. (3pts) Show that (s, accabb) `M ∗ (q, e) by constructing a computation of...