Answer as much as you can Part B - Finding Greatest Common Divisor (GCD)Design and develop a solution with functions (modules) and control structures for a programthat finds the greatest common divisor (GCD) of positive integers x and y.The Euclidean algorithm for finding the GCD of x and y is defined as follows:• if y is greater than x, then exchange x and y;• divide x by y and get the remainder r; if r is equal to 0, then GCD(x, y) is y; stop theloop.• replace x by y and replace y by r; return to the previous step.For example, finding GCD of 36 and 78:x = 36, y = 78y > x, exchange x and y.x = 78, y = 36;78/36 = 2 with a remainder of 6, r + 0; x becomes 36, y becomes 6.x = 36, y = 6,36/6 = 6 with a remainder of 0, r = 0; answer is y = 6.Provide screenshot of the program run in the answer script if your developed program producesthe expected output. Note that you are required to maintain a good program style whendeveloping your C++ program. Program style refers to things that make your program easy toread and understand but do not affect the execution of the program. Follow the advice givenfor placing whitespaces to improve readability, choosing good user-defined identifiers andgiving comments that are relevant and liberally, but not to excess.Part B- AssessmentPart 1- Program Design Elementsi.Construct a structure chart with data flow and execution of conditional and loops forprogram design.ii.Construct a flowchart for the Euclidean Algorithm to illustrate the execution flow ofthe process.Part 2 - Use of Selection and Loop Control StructuresThe following processes/modules will be assessed:i.The module that reads x and y.ii.The module that finds GCD using the Euclidean algorithm.iii.The module that prints GCD.

Dear Student, The code to find the GCD of two numbers is given below along with a good program style…

Design and develop a solution with functions (modules) and control structures for a program that finds the greatest common divisor (GCD) of positive integers x and y. The Euclidean algorithm for finding the GCD of x and y is defined as follows: • if y is greater than x, then exchange x and y; • divide x by y and get the remainder r; if r is equal to 0, then GCD(x, y) is y; stop the loop. • replace x by y and replace y by r; return to the previous step.

Design and develop a solution with functions (modules) and control structures for a program that finds the greatest common divisor (GCD) of positive integers x and y. The Euclidean algorithm for finding the GCD of x and y is defined as follows: • if y is greater than x, then exchange x and y; • divide x by y and get the remainder r; if r is equal to 0, then GCD(x, y) is y; stop the loop. • replace x by y and replace y by r; return to the previous step.

Database System Concepts

7th Edition

ISBN:9780078022159

Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan

Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan

Chapter1: Introduction

Section: Chapter Questions

Problem 1PE

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