📘 automata theory

1. The first problem describes an NFA with states q0, q1, and q2, where q2 is the accepting state after seeing "aa". 2. The second problem describes an NFA with states q0 to q5, wi

1. The problem is to draw an NFA that recognizes the language $L = \{ x \in \{a,b\}^* \mid x \text{ contains } aa \text{ as a substring} \}$. This means any string over the alphabe

1. **Problem Statement:** We need to design a Deterministic Finite Automaton (DFA) for an automatic door lock system with states Locked (L), Unlocked (U), Alarm (A), and later Temp

1. The problem asks us to describe the language accepted by the finite automaton M1. 2. From the description, M1 has three states: $q_1$ (start state), $q_2$ (accept state), and $q

1. **Problem Statement:** We need to model a vending machine as a finite state automaton (FSA) that accepts inputs of money denominations Rp. 5,000, Rp. 10,000, Rp. 20,000, and Rp.

1. **Problem Statement:** Convert the given Non-Deterministic Finite Automata (NFA) into equivalent Deterministic Finite Automata (DFA). 2. **Key Concepts:**

1. **Problem Statement:** Identify the language recognized by the given DFA with states 0 to 7, initial state 0, and terminal states 5, 6, and 7. 2. **Understanding the DFA:** The

1. **Problem Statement:** Determine if the strings "ababbaaa" and "abaa" are accepted or rejected by the given automata A, B, and C. 2. **Understanding the Automata:** Each automat