GCD Using Recursion in Java. The greatest common divisor is the biggest number that divides two or more numbers entirely. GCD is an abbreviation. It’s also known as the GCF or the HCF. The greatest common divisor of two or more integers is returned by the GCD function. The largest positive integer that divides the numbers without leaving a residual is known as the greatest common divisor. In other words, the greatest number that evenly divides all other numbers. These are major reasons for gcd recursion in java important for beginner in programming.
public class Main
public static void main(String args)
int a = 200, b = 70;
int hcf = hcf(a, b);
System.out.printf("G.C.D of %d and %d is %d", a, b, hcf);
public static int hcf(int a, int b)
if (b != 0)
return hcf(b, a % b);
G.C.D of 200 and 70 is 10
GCD Using Recursion in Java Program
Greatest Common Divisor is another name for HCF. Express each number as a product of prime numbers to get the HCF of two or more numbers. When two integers have the same greatest common divisor, their absolute values have the same gcd. As a result, the function can simply replace negative numbers with their positive negatives. GCD using recursion in java for beginners for freshers.
If Else Statement in Java
In Java, the if statement is used to execute a block of code if a condition is true. If a condition evaluates to false, the if…else statement is used alongside an if statement to run code. The if else if phrase can also be used to test multiple conditions. Decision Making in Java facilitates the creation of decision-driven statements and the execution of a specific set of code in response to specified situations. If a condition is true, the if statement will execute a block of statements; if the condition is false, it will not. Using this method we can execute the gcd recursion in java.
What is Return Statement in Java
GCD Using Recursion in Java and How Recursion Works
In Java, recursion is a fundamental programming approach in which a method calls itself to solve a problem. Recursive is a method that employs this strategy. When the recursive method reaches the end condition, it should cease calling itself.