Let N be an NFA with n states and let M be the minimized DFA with m st

Back to the 2021 paper

Module 1: Introduction, Regular languages and finite automata

20212m

Let $N$ be an NFA with $n$ states and let $M$ be the minimized DFA with $m$ states recognizing the same language. Which of the following is necessarily true?

(i) $m \le 2^n$
(ii) $n \le m$
(iii) $M$ has one accept state
(iv) $m = 2^n$

This question has repeated before

Also appeared in 2022, 2019.

Search Google Ask AI

Similar questions

Formal Language & Automata TheoryLet N be an NFA with n states and let M be the minimized DFA with m states recognizing the same language. Which of the following is necessarily true? (i) m \le 2^n (ii) n \le m (iii) M has one accept state (iv) m = 2n20192m Formal Language & Automata TheoryLet N be an NFA with n states and let M be the minimized DFA with m states recognizing the same language. Which of the following is necessarily true? (i) m \le 2^n (ii) n \le m (iii) M has one accept state (iv) m = 2^n20222m FORMAL LANGUAGE & AUTOMATA THEORYLet N be an NFA with n states and let M be the minimized DFA with m states recognizing the same language. Which of the following is necessarily true? (i) m \le 2^n (ii) n \le m (iii) M has one accept state (iv) m = 2^n20232m FORMAL LANGUAGE & AUTOMATA THEORYFor an NFA with n states, the minimized DFA has: (i) m \le 2^n (ii) n \le m (iii) one accept state (iv) m = 2^n20212m

PreviousWhich of the following does not have left recursions? (i) Chomsky normal form (ii) Greibach normal form (iii) Backus-Naur form (iv) All of the above Next\_\_\_\_ is the acyclic graphical representation of a grammar. (i) Binary tree (ii) Octtree (iii) Parse tree (iv) None of the above