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Computer Networking: A Top-Down Approach (7th Edition)
7th Edition
ISBN:9780133594140
Author:James Kurose, Keith Ross
Publisher:James Kurose, Keith Ross
Chapter1: Computer Networks And The Internet
Section: Chapter Questions
Problem R1RQ: What is the difference between a host and an end system? List several different types of end...
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Draw the minimize grid for this NFA.

The image depicts a state transition diagram of a finite automaton, with six states labeled \( q0 \), \( q1 \), \( q2 \), \( q3 \), \( q4 \), and \( q5 \). Several states are double-circled, indicating they are accepting states.

- **State \( q0 \):**
  - Transition to \( q0 \) on input 0.
  - Transition to \( q1 \) on input 1.
  
- **State \( q1 \):**
  - Transition to \( q2 \) on input 1.
  - Transition to \( q3 \) on input 0.
  
- **State \( q2 \):**
  - Loop back to \( q2 \) on input 0.
  - Transition to \( q5 \) on input 1.

- **State \( q3 \):**
  - Transition to \( q0 \) on input 0.
  - Transition to \( q4 \) on input 1.

- **State \( q4 \):**
  - Transition to \( q5 \) on input 1.

- **State \( q5 \):**
  - Loop back to \( q5 \) on input 0 or 1.

The finite automaton begins at state \( q0 \) and processes input strings by transitioning between states according to the labeled edges. It accepts a string if it ends in an accepting state.
Transcribed Image Text:The image depicts a state transition diagram of a finite automaton, with six states labeled \( q0 \), \( q1 \), \( q2 \), \( q3 \), \( q4 \), and \( q5 \). Several states are double-circled, indicating they are accepting states. - **State \( q0 \):** - Transition to \( q0 \) on input 0. - Transition to \( q1 \) on input 1. - **State \( q1 \):** - Transition to \( q2 \) on input 1. - Transition to \( q3 \) on input 0. - **State \( q2 \):** - Loop back to \( q2 \) on input 0. - Transition to \( q5 \) on input 1. - **State \( q3 \):** - Transition to \( q0 \) on input 0. - Transition to \( q4 \) on input 1. - **State \( q4 \):** - Transition to \( q5 \) on input 1. - **State \( q5 \):** - Loop back to \( q5 \) on input 0 or 1. The finite automaton begins at state \( q0 \) and processes input strings by transitioning between states according to the labeled edges. It accepts a string if it ends in an accepting state.
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