L = { a^n | n>=2 } is regular.

How to draw nfa from regular expression. The question is as follows: Web i'm having issues 'describing each step' when creating an nfa from a regular expression. Web nfas and regular expressions theorem:

Web to create a new regular expression, start jflap and click the regular expression option from the menu, as shown below: Convert the following regular expression to a. I have a nfa where the starting state is also a final state and i'm not sure what i should be doing.

I have tried to construct multiple nfa's. Web i'm so confused as how to convert a nfa to a regular expression. Web closed 8 years ago.

Here we give an example on the regular expression (regex) to nfa proof we did in the last video, which is here: Web we will convert a dfa to a regular expression as follows: Web how to convert nfa to regular expression ask question asked 11 years, 9 months ago modified 1 year ago viewed 15k times 12 i knew that converting a regular.

Create a single start state for the automaton, and mark it as the initial state. So i first introduced two new states, qstart q s t a r t (the new start state of the nfa) and qend. Ε ∪ a ∗ ∪ ( a ∗ b) ( ( a | b ∗.

I was asking myself how this. Web here i found a example for a regular language. One should eventually see a blank screen that looks.