2. Discrete Math. Write a java program that implements euclidean algorithm to calculate gcd of any two numbers.
import java.util.Scanner;
public class GCD1 {
public static void main(String args[]) {
int m, n, gcd = 1;
Scanner in = new Scanner(System.in);
System.out.print("Enter value for m: ");
m = in.nextInt();
System.out.print("Enter value for n: ");
n = in.nextInt();
for(int i = 1; i <= m && i <= n; ++i) {
if(m%i==0 && n%i==0)
gcd = i;
}
System.out.println("GCD = "+gcd);
}
}
2. Discrete Math. Write a java program that implements euclidean algorithm to calculate gcd of any...
Write a java program that implements euclidean algorithm to calculate gcd of any two numbers.
Find the GCD of 72 and 100 using the Euclidean GCD algorithm. In Java
1) Use the Euclidean algorithm (write in pseudocode) to find the greatest common divisor of 8 898 and 14 321. 2) Program the Euclidean algorithm in 1) by using C++ programming language. 3) What is the greatest common divisor of 8 898 and 14 321? 4) Next, extend the Euclidean algorithm (write in pseudocode) to express gcd(8 898; 14 321) as a linear combination of 8 898 and 14 321. 5) Continue the programming in 2) to program the Extended...
can somebody help me with this exercise 5 Euclidean algorithm The largest common divisor (gcd) of two positive integers p and q can be given by the Euclid's algorithm explained in the lecture will be determined. · Write a function gcdIterative that uses the largest common divisor of p and q Calculates loop structure and returns. Use the pseudocode given in the lecture as a starting point and implement it as directly as possible into a C ++ program. Use...
discrete math
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C++ Problem 1 Write a function to calculate the greatest common divisor (GCD) of two integers using Euclid’s algorithm (also known as the Euclidean algorithm). Write a main () function that requests two integers from the user, calls your function to compute the GCD, and outputs the return value of the function (all user input and output should be done in main ()). In particular, you will find this pseudocode for calculating the GCD, which should be useful to you:...
In Assembly Language Please display results and write assembler code in (gcd.s) The Euclidean algorithm is a way to find the greatest common divisor of two positive integers, a and b. First let me show the computations for a=210 and b=45. Divide 210 by 45, and get the result 4 with remainder 30, so 210=4·45+30. Divide 45 by 30, and get the result 1 with remainder 15, so 45=1·30+15. Divide 30 by 15, and get the result 2 with remainder...
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Use R language to program
Problem 1: Greatest Common Divisor (GCD) Please write two functions, g edi ) and gcdr , which both take two integers a, b and calculates their greatest common divisor (GCD) using the Euclidean algorithm gcdi () should do so using iteration while gcdr () should use recursion. Then write a third function, gcd(), which takes two integers a, band an optional third argument nethod which takes a charater string containing either "iterative" or "recursive", with...
1. (10 points) GCD Algorithm The greatest common divisor of two integers a and b where a 2 b is equal to the greatest common divisor of b and (a mod b). Write a program that implements this algorithm to find the GCD of two integers. Assume that both integers are positive. Follow this algorithm: 1. Call the two integers large and small. 2. If small is equal to 0: stop: large is the GCD. 3. Else, divide large by...