91Ó°ÊÓ

A state diagram is used in computer science and related fields to describe the behavior of system. A state diagram represents the transition from one state to another based on the inputs given.

Considering the given language, relatively limited automata must have five states that take strings from all across the letters. Let M be the NFA that recognizes L . The state diagram of M is as follows :

Consider the languages,

$$\begin{gathered} L_1=\left\{w\right|w\text{ c´Ç²Ô³Ù²¹¾±²Ô²õ²¹²Ô±ð±¹±ð²Ô²Ô³Ü³¾²ú±ð°ù´Ç´Ú}0s\} \\ {L}_2=\{w|w\text{ c´Ç²Ô³Ù²¹¾±²Ô²õ e³æ²¹³¦³Ù±ô²â t·É´Ç} 1\text{'}s\} \end{gathered}$$

Let $M_1\text{and}{M}_2$be the NFAs that recognizes the languages $L_1\text{and}{L}_2$respectively.

The language Lis defined as $L=L_1∪L_2$ and the NFA Mrecognizes the language L.

The state diagram of M₁ is as follows,

The state diagram of M₂ is as follows,

Therefore, the state diagram of M is as follows,

Considering the given language, relatively limited automata must have two states that take strings from all across the letters. Let M be the NFA that recognizes L . The state diagram of M is as follows :

Considering the given language, relatively limited automata must have three states that take strings from all across the letters. Let M be the NFA that recognizes L . The state diagram of M is as follows :

Considering the given language, relatively limited automata must have three states that take strings from all across the letters. Let M be the NFA that recognizes L . The state diagram of M is as follows :

Considering the given language, relatively limited automata must have one state that take strings from all across the letters. Let M be the NFA that recognizes L . The state diagram of M is as follows :

Considering the given language, relatively limited automata must have one state that take strings from all across the letters. Let M be the NFA that recognizes L . The state diagram of M is as follows :