C# Topics
- C# Intro
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- Abundant Number
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- Armstrong Number
- Average of N Numbers
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- Cube Number
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C# Program to Check Armstrong Number
Photo Credit to CodeToFun
π Introduction
In the realm of programming, solving mathematical problems is a common task. One such interesting problem is checking whether a given number is an Armstrong number.
Armstrong numbers, also known as narcissistic numbers or pluperfect digital invariants, are numbers that are the sum of their own digits each raised to the power of the number of digits.
In this tutorial, we will explore a C# program designed to check whether a given number is an Armstrong number. The program involves calculating the sum of the digits raised to the power of the number of digits and comparing it with the original number.
π Example
Let's delve into the C# code that accomplishes this task.
using System;
class ArmstrongNumber {
// Function to check if a number is an Armstrong number
static bool IsArmstrong(int number) {
int originalNumber = number;
int n = 0;
int result = 0;
// Count the number of digits
while (originalNumber != 0) {
originalNumber /= 10;
n++;
}
// Reset originalNumber to the actual number
originalNumber = number;
// Calculate the sum of nth power of individual digits
while (originalNumber != 0) {
int remainder = originalNumber % 10;
result += (int) Math.Pow(remainder, n);
originalNumber /= 10;
}
// Check if the result is equal to the original number
return result == number;
}
// Driver program
static void Main() {
// Replace this value with the number you want to check
int number = 153;
// Call the function to check if the number is Armstrong
if (IsArmstrong(number))
Console.WriteLine($"{number} is an Armstrong number.");
else
Console.WriteLine($"{number} is not an Armstrong number.");
}
}
π» Testing the Program
To test the program with different numbers, modify the value of number in the Main method.
153 is an Armstrong number.
π§ How the Program Works
- The program defines a class ArmstrongNumber containing a static method IsArmstrong that takes an integer number as input and checks whether it is an Armstrong number.
- Inside the Main method, replace the value of number with the desired number you want to check.
- The program calls the IsArmstrong method and prints the result.
π Between the Given Range
Let's take a look at the C# code that checks for Armstrong numbers in the specified range.
using System;
class Program {
// Function to check if a number is Armstrong
static bool IsArmstrong(int number) {
int originalNumber, remainder, result = 0, n = 0;
// Assigning the value of the number to a temporary variable
originalNumber = number;
// Counting the number of digits
while (originalNumber != 0) {
originalNumber /= 10;
++n;
}
// Assigning the value of the number to a temporary variable again
originalNumber = number;
// Computing the result
while (originalNumber != 0) {
remainder = originalNumber % 10;
result += (int) Math.Pow(remainder, n);
originalNumber /= 10;
}
// Checking if the number is Armstrong
return result == number;
}
// Driver program
static void Main() {
Console.WriteLine("Armstrong numbers in the range of 1 to 50:");
for (int i = 1; i <= 50; ++i) {
if (IsArmstrong(i)) {
Console.Write($"{i} ");
}
}
Console.WriteLine();
}
}
π» Testing the Program
Armstrong numbers in the range of 1 to 50: 1, 2, 3, 4, 5, 6, 7, 8, 9,
Run the program, and you will get the Armstrong numbers in the specified range printed to the console.
π§ How the Program Works
- The program defines a function IsArmstrong that checks if a given number is an Armstrong number.
- Inside the function, it calculates the number of digits and then computes the result by raising each digit to the power of the number of digits.
- The main function iterates through numbers in the range of 1 to 50 and prints the Armstrong numbers.
π§ Understanding the Concept of Armstrong Number
Before delving into the code, let's understand the concept behind Armstrong numbers. An Armstrong number is a number that is the sum of its own digits each raised to the power of the number of digits.
For example, 153 is an Armstrong number because 1^3 + 5^3 + 3^3 = 153.
π’ Optimizing the Program
While the provided program is straightforward, consider exploring and implementing alternative approaches or optimizations for checking Armstrong numbers.
Feel free to incorporate and modify this code as needed for your specific use case. Happy coding!
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