Euclides algorithm to calculate the greatest common divisor of two non-zero integers can be written as follows: function GCD (a, b) while b is not equal to 0 do remainder = a % b a = b b = remainder end while return a Write a function int Euclides (int a, int b) {...} that takes two non-zero integers as parameters and returns their GCD. For example, if the numbers is 12 and 28, the function will return 4. Incorporate the function above in a program that asks the user to enter two integers, calls the function, then displays the result.
Euclides algorithm to calculate the greatest common divisor of two non-zero integers can be written as follows: function GCD (a, b) while b is not equal to 0 do remainder = a % b a = b b = remainder end while return a Write a function int Euclides (int a, int b) {...} that takes two non-zero integers as parameters and returns their GCD. For example, if the numbers is 12 and 28, the function will return 4. Incorporate the function above in a program that asks the user to enter two integers, calls the function, then displays the result.
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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Can you write in C++. Thank you
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Step 1: Define as code explanation and Algorithm
The Euclidean algorithm can be defined in such a way that it is an iterative algorithm for locating the finest not unusual divisor (GCD) of two non-terrible integers.
Algorithm
Here we defined a function
Return value
Defined Integer
Call Function
Display Output
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