Construct a deterministic two-tape Turing machine, which begins with a string of the formanon the first tape, and a string of the form amon the second tape. (n, m ∈N.) Both heads begin scanningthe left-most character of each string. The Turing machine should accept if the number n is an integermultiple of the number m; i.e. there is some integer k such that n = k ·m.First describe the algorithm that your machine uses, in similar detail to that in Question 2, or others wehave seen in class.Then draw a transition diagram for the machine.To earn full points for this question, your machine should handle the cases when either n or m is zerocorrectly. If it does not (but deals with all non-zero inputs correctly), you will still earn a majority of pointsfor this question. Question 3. Construct a deterministic two-tape Turing machine, which begins with a string of the forma" on the first tape, and a string of the form a" on the second tape. (n, mE N.) Both heads begin scanningthe left-most character of each string. The Turing machine should accept if the number n is an integermultiple of the number m; i.e. there is some integer k such that n = k - m.First describe the algorithm that your machine uses, in similar detail to that in Question 2, or others wehave seen in class.Then draw a transition diagram for the machine.To earn full points for this question, your machine should handle the cases when either n or m is zerocorrectly. If it does not (but deals with all non-zero inputs correctly), you will still earn a majority of pointsfor this question.

Algorithm approach- we first scan leftmost side of each tape if it is a we move right until first…

Answered: Construct a deterministic two-tape…

Computer Networking: A Top-Down Approach (7th Edition)

7th Edition

ISBN:9780133594140

Author:James Kurose, Keith Ross

Publisher:James Kurose, Keith Ross

Chapter1: Computer Networks And The Internet

Section: Chapter Questions

Problem R1RQ: What is the difference between a host and an end system? List several different types of end...

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Question

Construct a deterministic two-tape Turing machine, which begins with a string of the form
anon the first tape, and a string of the form amon the second tape. (n, m ∈N.) Both heads begin scanning
the left-most character of each string. The Turing machine should accept if the number n is an integer
multiple of the number m; i.e. there is some integer k such that n = k ·m.
First describe the algorithm that your machine uses, in similar detail to that in Question 2, or others we
have seen in class.
Then draw a transition diagram for the machine.
To earn full points for this question, your machine should handle the cases when either n or m is zero
correctly. If it does not (but deals with all non-zero inputs correctly), you will still earn a majority of points
for this question.