SOLVED: Greatest Common Divisor: Write a recursive implementation of Euclid's algorithm for finding the greatest common divisor (GCD) of two integers.The Euclidean algorithm:- Input: Two unsigned integers, a and b- Output: The greatest common divisor, g, of a and b- Internal computation: - If a < b, exchange a and b. - If b = 0, report a as the GCD of a and b. - Divide a by b and get the remainder, r. If r = 0, report b as the GCD of a and b. - Replace a by b and replace b by r. Return to th

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Revision Exercise on greatest common divisor (GCD)

SOLVED:(Greatest Common Divisor) The greatest common divisor of integers x and y is the largest integer that evenly divides into both x and y, Write a recursive method gcd that returns the greatest common divisor of x and y . The gcd of x and y is defined recursively as follows: If y is equal to 0 then gcd(x, y) is x ; otherwise gcd(x10 y2) is ged (y, x, xy), where 𝓍 is the remainder operator. Use this method to replace the one you wrote in the application of Exercise 6.27

SOLVED:(Compute the greatest common divisor) Another solution for Listing 4.9 to find the greatest common divisor of two integers n 1 and n 2 is as follows: First find d to be the minimum of n 1 and n 2, then check whether d, d-1, d-2, …, 2, or 1 is a divisor for both n 1 and n 2 in this order. The first such cormmon divisor is the greatest common divisor for n 1 and n 2 . Write a program that prompts the user to enter two positive integers and displays the gcd.