Table of Contents

#### CS702 FINAL TERM SOLVED PAPERS

###### CS702 FINAL TERM** SOLVED PAPERS GET PDF PAPERS FILES FROM THE BELOW LINK:**

###### Advanced Algorithms Analysis and Design:

They are called Diophantine equations. We want to ask if there is a solution to the positive integer. For example, X2 + y2 = z2 has solutions x = 3, y = 4, and z = 5. So this equation has a solution. On the other hand, x2 + x +2y =39 has no solution. So the question is: Does the given Diophantine equation have a solution? Solving Hilbert’s tenth problem would mean that mathematicians would be able to solve Diophantine equations mechanically. It took almost 70 years to solve this question.

**ALSO, SEE:**

##### Jazz Internet Packages | Daily, Weekly, and Monthly and 3-Day Jazz

##### Zong free internet code 2022 | Get Free internet 3G/4G

##### TELENOR FREE INTERNET PACKAGES

JOIN MY TELEGRAM GROUP FOR ALL ASSIGNMENTS, GDB, MIDTERM PAST PAPERS, AND FINAL TERM PAST PAPERS FROM THE BELOW LINK:

## TELEGRAM GROUP LINK

**Join VU assignment solution groups and also share with friends. We send solution files, VU handouts, VU past papers, and links to you in these WhatsApp groups. To join WhatsApp groups click the below links.**

** JOIN VU STUDY GROUPS**

**CS702 **FINAL TERM** PAST PAPERS:**

Hilbert’s tenth problem was the following problem in computer science: We can write a program that takes a Diophantine equation as input and tells us if the equation has a solution in positive integers. He asked about the algorithm.

##### CS702 FINAL TERM** PAST PAPERS BY MOAAZ:**

Note that understanding what he did is not easy. Matiyašević did not say that he was not smart enough to find a solution. He proved that no such algorithm exists. He showed the impossibility of the existence of an algorithm.

##### CS702 FINAL TERM** SOLVED PAPERS:**

Finally, Yuri Matiyašević was able to solve Hilbert’s tenth problem. What was Matiyašević’s solution? Did he invent an algorithm? No. Matiyašević proved that Hilbert’s 10th problem is unsolvable. There is no algorithm that can determine whether a Diophantine equation has positive integer solutions.