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  1. Dec 18, 2023 · Given a number N, print all the Strong Numbers less than or equal to N. Strong number is a special number whose sum of the factorial of digits is equal to the original number. For Example: 145 is strong number. Since, 1! + 4! + 5! = 145. Examples: Input: N = 100 Output: 1 2 Explanation: Only 1 and 2 are the strong numbers from 1 to 100 because 1! =

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  2. Write a Java Program for Strong Number using While Loop, For Loop, and Functions. We also show how to print Strong Numbers between 1 to n. If the sum of the factorial of each digit is equal to the given number, then it is called a Strong Number.

  3. Mar 27, 2023 · Guide to Strong Number in Java. Here we discuss the program to check if a number is a strong number or not along with examples respectively.

  4. A Strong Number (or Digital Number) is a number that is equal to the sum of the factorial of its digits. For example, 145 is a strong number, as 1! + 4! + 5! = 1 + 24 + 120 = 145. In this blog post, we will create a Java program to check whether a given number is a strong number or not. 2.

  5. Jun 29, 2023 · For a number to be a Strong Number, the sum of Factorial of each digit of the number must be equal to the number itself. Here are a few method to Check Whether or Not the Given Number is a Strong Number or Not in Java Language, Method 1: Using Simple Iteration; Method 2: Using Recursive Function

  6. Nov 17, 2022 · In this article, we will see how to check if a number is a strong number by using Java programming language. To show you some instances Instance-1. Input number is 145. Let’s check it by using the logic of the Strong number. The factorial of 1, 4 and 5 is 1, 24 and 120. The sum of these factorials = 1 + 24 + 120 = 145

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  8. Nov 25, 2023 · In Java, a strong number (or a digit factorial) is a number where the sum of the factorial of its individual digits equals the number itself. Mathematically, it can be represented as: A number n is called a Strong Number if it satisfies the following condition: ∑ d! = n. Where: n is the original number. d represents each digit in n.

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