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  1. C program to determine whether the given number is a Harshad Number. If a number is divisible by the sum of its digits then it will be known as a Harshad Number. For example: The number 156 is divisible by the sum (12) of its digits (1, 5, 6 ). Some Harshad numbers are 8, 54, 120 etc.

  2. Sep 11, 2023 · An integer number in base 10 which is divisible by the sum of its digits is said to be a Harshad Number. An n-Harshad number is an integer number divisible by the sum of its digit in base n. Below are the first few Harshad Numbers represented in base 10: 1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 12, 18, 20………

  3. Harshad number (or Niven) is an integer that is divisible by the sum of its digits. Example: – 21, 111, 153. Steps to check Harshad Number in C: Take a number as input. Sum the digits of the number. Find the remainder of number/sum i.e number%sum. If the remainder is 0 then the input is Harshad number. Else Not.

  4. Sep 28, 2022 · Write a C Program to check if number is Harshad number or not. In mathematics, a Harshad number is a number that is divisible by the sum of its digits. Ex - Number is 21. it is divisible by its own sum (1+2) of its digit(2,1) So it is Harshad's Number. Some other Harshad's Number are 156,54,120 etc.

  5. If a number is divisible by the sum of its digits, then that number is a Harshad Number. For example, 144 is a Harshad number because 1 + 4 + 4 = 9, and 144 is divisible by 9. Some other examples of Harshad numbers are 18, 27, 54, 156, 1729, and so on.

  6. Jan 11, 2024 · "Check if a number is a Harshad Number in C using a concise program. A Harshad (or Niven) Number is one that is divisible by the sum of its digits. Explore the code to identify and understand these interesting mathematical properties in C programming.

  7. Harshad Number - 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.

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