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Apr 15, 2024 · They are also called Niven Numbers. For instance, 18 is a Harshad Number as it can be divided by 9, the sum of its digits (8+1=9). In this article, we will discuss various approaches to determine whether the given number is a Harshad Number in Python. Example: Input: 18 Output: 18 is a Harshad Number Input: 15 Output: 15 is not a Harshad Number
Harshad Numbers are those numbers where the number is divisible by the sum of the digits of the integer. Using C++, this concept is implemented. About: Harshad Numbers are the positive integers wherein the number is divisible by the sum of the digits of the given integer. These are basically the application-based arithmetic operations one needs ...
How To Check Harshad Number Or Niven Number In C#. Step 1 : Let inputNumber be the input number and sum be the sum of its digits. Step 2 : First find the sum of digits of inputNumber and store it in sum. Step 3 : If inputNumber is divisible by the sum, then inputNumber is a Harshad number.
Jan 11, 2024 · Between the Given Range. Let's delve into the C# code that checks for Harshad numbers in the specified range. Program.cs. using System; class Program { // Function to check if a number is a Harshad number static bool IsHarshad(int number) { int sumOfDigits = 0; int originalNumber = number; // Calculate the sum of digits while (number > 0) {.
Sep 28, 2022 · Harshad number or not using Java : Harshad number is a number or an integer in base 10 which is completely divisible by sum of its digits. For better understanding let us consider an example. Example : Suppose a number 24 . Calculate the sum of digits of the number (2 + 4) = 6 . Check whether the number entered by user is completely divisible ...
An integer divisible by the sum of its digits is said to be a Harshad number. You are given an integer x. Return the sum of the digits of x if x is a Harshad number, otherwise, return -1. Example 1: Input:x = 18. Output:9. Explanation: The sum of digits of x is 9. 18 is divisible by 9. So 18 is a Harshad number and the answer is 9.
Add rem to a variable sum. Divide num by 10. Repeat the steps from 3 to 5, to calculate the sum of all digits present in a given number. If n (copy of original number) is divisible by the sum, then given number is a Harshad number. Else, given number is not a Harshad number.
