i.Convert the following NFA (given in its transition table) to its equivalent DFAusing subset construction. [→ denotes start state and * denotes final state(s)]State1/Symbol{p, q}{r}{s}{s}Convert the NFA/ E-NFA (given in its transition table) to its equivalent DFA using{p}{r}{}{s}→p*sii.subset construction.State1→q0qlq2*q3/Symbol{q0}{}{ql}_{}{}{}{q3}{}{ql}{q2}{}{}

Given: NFA to DFA using Transition Table NFA stands for NON DETERMINISTIC AUTOMATA. It was…

Convert the following NFA (given in its transition table) to its equivalent DFA using subset construction. [→ denotes start state and * denotes final state(s)] State 1 /Symbol {p, q} {p} {r} {s} {s} Convert the NFA/ E-NFA (given in its transition table) to its equivalent DFA using →p {r} {} {s} *s ii. subset construction. State 1 /Symbol {q0} {} {} {} {q]} →q0 ql q2 *q3 {ql} {q2} {} {q3} {} {} {}

Convert the following NFA (given in its transition table) to its equivalent DFA using subset construction. [→ denotes start state and * denotes final state(s)] State 1 /Symbol {p, q} {p} {r} {s} {s} Convert the NFA/ E-NFA (given in its transition table) to its equivalent DFA using →p {r} {} {s} s ii. subset construction. State 1 /Symbol {q0} {} {} {} {q]} →q0 ql q2 q3 {ql} {q2} {} {q3} {} {} {}

Database System Concepts

7th Edition

ISBN:9780078022159

Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan

Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan

Chapter1: Introduction

Section: Chapter Questions

Problem 1PE

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Use the standard process we saw in class to derive an NFA from the RE ((a∗bc)∗)∗, and then use the subset algorithm to give an equivalent DFA. Either formalizing the DFA/NFA or diagramming them clearly will be sufficient. The final DFA should be labled with sets of NFA states.
Exercise 5.4 Σ= {0, 1}. Convert NFA, whose diagram is given below, to DFA using the subset construction method, draw the diagram and state what kind of inputs it recognizes.
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Suppose (X[mX]+Y [mY ]) > 0. What can you infer about each of the four subproblems (namely, (X1, Y1), (X1, Y2), (X2, Y1), and (X2, Y2))? Clearly identify the ones that do not have to solved anymore, and those that still have to be solved. Briefly justify.
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For the following NFA, following the subset construction, construct an equivalent DFA, and draw the DFA state diagram.
Exist any benefits or drawbacks to utilizing state-space representation?
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