In the below figure, find 8*(q0, a) and 6*(q1,1). a 91 92

Computer Networking: A Top-Down Approach (7th Edition)
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### Transcription for Educational Website:

**Problem Statement:**
In the below figure, find \( \delta^*(q_0, a) \) and \( \delta^*(q_1, \lambda) \).

**Explanation of the Diagram:**

This is a state diagram for a finite automaton. It consists of three states, represented by circles, which are labeled \( q_0 \), \( q_1 \), and \( q_2 \).

- **State Transitions:**
  - There is an arrow from \( q_0 \) to \( q_1 \) labeled with \( a \).
  - There is another arrow from \( q_1 \) to \( q_2 \) labeled with \( \lambda \).
  - There is also a transition from \( q_0 \) to \( q_2 \) labeled with \( \lambda \).

The automaton starts at state \( q_0 \) as indicated by the incoming arrow without an origin. The transitions indicate how the automaton moves between states based on input symbols or lambda (\( \lambda \)), which represents an empty string or epsilon transition. The task requires determining the state reached by processing input from the initial states \( q_0 \) and \( q_1 \) with the given symbols \( a \) and \( \lambda \) respectively.
Transcribed Image Text:### Transcription for Educational Website: **Problem Statement:** In the below figure, find \( \delta^*(q_0, a) \) and \( \delta^*(q_1, \lambda) \). **Explanation of the Diagram:** This is a state diagram for a finite automaton. It consists of three states, represented by circles, which are labeled \( q_0 \), \( q_1 \), and \( q_2 \). - **State Transitions:** - There is an arrow from \( q_0 \) to \( q_1 \) labeled with \( a \). - There is another arrow from \( q_1 \) to \( q_2 \) labeled with \( \lambda \). - There is also a transition from \( q_0 \) to \( q_2 \) labeled with \( \lambda \). The automaton starts at state \( q_0 \) as indicated by the incoming arrow without an origin. The transitions indicate how the automaton moves between states based on input symbols or lambda (\( \lambda \)), which represents an empty string or epsilon transition. The task requires determining the state reached by processing input from the initial states \( q_0 \) and \( q_1 \) with the given symbols \( a \) and \( \lambda \) respectively.
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