How To Find Hcf Of N Numbers In Python

In this tutorial, we will learn how to find the HCF (Highest Common Factor) of n numbers using Python. HCF, also called GCD (Greatest Common Divisor), is the highest number that can divide each given number.

Finding the HCF of a series of numbers is an essential operation in number theory and has applications in areas such as least common multiples and cryptography.

There are multiple methods to find the HCF of a set of numbers, and in this tutorial, we’ll focus on using math.gcd function and a custom recursive function to achieve this.

Step 1: Install Required Package

First, we will need the math package, which comes pre-installed with Python. However, if you don’t have it, you can install it by typing:

Step 2: Import Required Libraries

Once the package is installed, we can import the required libraries in our Python script.

Step 3: FindThe HCF of Two Numbers

The math package has the ‘gcd’ function that calculates the HCF of two numbers. Let’s see how it works:

Executing the above code will result in the following output:

HCF of 20 and 30 is 10

Step 4: Find the HCF of n Numbers

Let’s write a function to find the HCF of n numbers using math.gcd function:

We can now use this function to find the HCF of any given list of numbers:

Executing the above code will result in the following output:

HCF of [45, 60, 75] is 15

Full code:

Conclusion

In this tutorial, we have learned how to find the HCF (Highest Common Factor) of a set of numbers using Python.

The math package’s ‘gcd’ function makes it easy to find the HCF of two numbers, and we have used this to create a function that calculates the HCF of n numbers. This tutorial should have given you a good understanding of the HCF concept and how to implement it in Python.