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JavaScript Program to find Factorial of a Number
Photo Credit to CodeToFun
π Introduction
In the world of programming, solving mathematical problems is a fundamental skill. One such mathematical operation is finding the factorial of a number.
The factorial of a non-negative integer is the product of all positive integers less than or equal to that number. It's denoted by the symbol !.
In this tutorial, we'll explore a JavaScript program to calculate the factorial of a given number.
π Example
Let's take a look at the JavaScript code that achieves this functionality.
// Function to calculate factorial
function calculateFactorial(num) {
if (num === 0 || num === 1) {
return 1;
} else {
return num * calculateFactorial(num - 1);
}
}
// Driver program
// Replace this value with your desired number
const number = 5;
// Call the function to calculate factorial
const result = calculateFactorial(number);
// Display the result
console.log(`Factorial of ${number} is: ${result}`);
π» Testing the Program
To test the program with a different number, replace the value of the number variable.
Factorial of 5 is: 120
Run the script to see the factorial in action.
π§ How the Program Works
- The program defines a function calculateFactorial that recursively calculates the factorial of a given number.
- In the number variable, replace the value with the desired input.
- The program then calls the calculateFactorial function to compute the factorial.
- The result is displayed using console.log.
π§ Understanding the Concept of Factorial
Before delving into the code, let's take a moment to understand the concept of factorial.
The factorial of a non-negative integer n, denoted as n!, is the product of all positive integers less than or equal to n.
For example, the factorial of 5 (5!) is calculated as 5 × 4 × 3 × 2 × 1 = 120.
π’ Optimizing the Program
While the provided program is effective, it uses recursion to calculate the factorial. Depending on the input value, this approach may lead to a stack overflow for large numbers. Consider exploring iterative solutions for larger inputs or optimizing the recursive approach.
Feel free to incorporate and modify this code as needed for your specific use case. Happy coding!
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