2. Convert the DFA below into an equivalent CFG using the procedure discussed in class. You must show all steps to receive full points. Show both your non-simplified and simplified CFGs. 20 points 0 0,1 q1 q2 q3 q4
3. Using the algorithm covered in class, construct a NFSA with &-moves equivalent to the regular expression (a+b(a+ba*+(ba)*)*. Do not simplify any intermediate steps and the resulting diagram
Using the procedure demonstrated in class and in the textbook,
convert this NFA to a DFA
Using the procedure demonstrated in class and in the textbook, convert this NFA to a DFA. a, b b,c 91 92 93 E, C b, a
Introduction to Formal Languages and Automata Theory Course
Study Question.
Find the equivalent DFA from the following NFA which is represented by a transition diagram. The black state represents the final (accepting) state.
4. (5 points) Conversion form NFA to equivalent DFA Convert the following NFA into an equivalent DFA by using the Powerset-Construction. Write the transition table and draw the final DFA. start — 9o
Problem 1. (15 points) Apply the DFA minimization algorithm to the DFA shown below. Show the matrix of distinguishable pairs of states after each iteration of the loop.
Using the procedure demonstrated in class and in the textbook, convert this NFA to a DFA. a, b b, c 91 92 E, C 93 b, a
a. Let A = { < A,w > | A is a DFA that accepts w}, M is a Turing machine, and L(M) = A. Suppose M accepts the string p. p is in the form of < B,s > where B is a DFA, s is a string, and B accepts s. True False b. A linear equation is in the form of ax + b where a and b are constants and x is a variable. Let x-intercept...
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.
In class, we talked about how you could encode a DFA as a string, so that a Turing machine could read in that string M, along with another input string w, and determine whether the DFA M accepts w or not. Now, let's think about how we could do this for grammars. In particular, explain how you would encode a grammar as a string g so that a Turing machine could easily take g and an input string w and...