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Solution Needed For Assignment No. 01 SEMESTER Spring 2017 CS402- Theory of Automata DUE Date 3 May

Instructions

Please read the following instructions carefully before solving & submitting assignment:

It should be clear that your assignment will not get any credit  if:

  • The assignment is submitted after due date.
  • The submitted assignment does not open or file corrupt.
  • The assignment is full or partially copied from (other student or ditto copy from handouts or internet).
  • Student ID is not mentioned in the assignment File or name of file is other than student ID.
  • The assignment is not submitted in .doc or .docx format.

Uploading instructions

Your submission must include:

 

  • Assignment should be in .doc or .docx format.
  • Save your assignment with your ID (e.g. bx020200786.doc).

Assignment submission through email is NOT acceptable

Objective

The objective of this assignment is

  • To give knowledge and understanding of Regular Expression.
  • To be able to understand and draw the Finite Automata (FA).

 

Note:

Your answer must follow the below given specifications.

  •  Font style: “Times New Roman”
  •  Font color: “Black”
  •  Font size: “12”
  •  Bold for heading only.
  •  Font in Italic is not allowed at all.
  •  No formatting or bullets are allowed to use.
  • Your answer should be precise and to the point, avoid irrelevant detail.

 

Lectures Covered: This assignment covers Lecture # 01 - 08

Deadline

Your assignment must be uploaded/submitted at or before 03/05/2017.

 

 

 

 

 

Question No: 01 (Marks:  10)

 

Consider; Draw transition table from following transitions.

 

 At state x reading zero, go to state y

At state x reading 1, go to state z

At state y reading 1, go to state z

At state y reading 0, stay at y

At state z reading (0,1) stay at z

 

Note: x, y, z are the states where x is initial state and z is final state.

 

Question No. 02 (Marks:  10)

 

Draw an FA for the following finite language defined over alphabet set {0, 1} accepting the given words.

 

{^, 01,10,010,101}

 

Note: Do not draw the null state.

 

 

 

 

=====================================Ended=======================================

 

For any query about the assignment, contact at CS402@vu.edu.pk

 

GOOD LUCK

 

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Old Status

New Status

 

Reading 0

Reading 1

x

y

z

y

y

z

z

z

z

 

 

 

if any mistake kindly discus and share ... Thanks

 100% accurate . thanks

Question No. 02 (Marks:  10)

 

Draw an FA for the following finite language defined over alphabet set {0, 1} accepting the given words.

 

{^, 01,10,010,101 }

Solution attached pic..

Old States

New States

Reading 0

Reading 1

X

Y

Z

Y

Y

Z

Z

Z

Z

felling confuse

hi

please bhai explain yeh digram bananey ka method kiya hai koi proof waghera

1. jab hum 0 ko read karien gay tab old state x to y move ho ga

2. jab hum 1 ko read karien gay tab old state x to z move ho ga

3. jab hum 0 ko read karien gay tab old state y to y move ho ga

4. jab hum 1 ko read karien gay tab old state y to z move ho ga

5. jab hum 0 ko read karien gay at old state z par than old state z to z move ho ga 

6. jab hum 1 ko read karien gay at old state z par than old state z to z move ho ga

jasa ke question mein bataya gia ha 

question is {^,01,10,010,101}

In initial state (+-) means null string accepted here


(initial state "+-")---0----(non-final state "2")---1---(final state "4+")

we get 01 here 0,1 is transition as shown in diagram with arrow.


(initial state "+-")---1----(non-final state "3")---0---(final state "5+")

we get 10 here 1,0 is transition as show in diagram with arrow.

(initial state "+-")---0----(non-final state "2")---1---(final state "4+")---0---(final state "5+")

we get 010 here 0,1,0 is transition as shown in diagram with arrow


(initial state "+-")---1----(non-final state "3")---0---(final state "5+")---1---("4+")

now we get 101 here 1,0,1 is transition as shown in diagram with arrow

except these all string are not accepted

Thank you sajjad bhai... Allah Ap ko khush rakhen bro...lekin yeh mention kiya gaya hai ke NULL node nahi draw kerna.. phir kahan se start lengaye?

state 2 & 3 ki transition 0,1 pe loop hai woh define nahi kiya proof main .... Also, 5--- 0 --->2 & 4---1--->3 yeh wali transition missing hai..

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