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What are the Armstrong numbers between 1 to 10000?

What are the Armstrong numbers between 1 to 10000?

th powers of their digits (a finite sequence) are called Armstrong numbers or plus perfect number and are given by 1, 2, 3, 4, 5, 6, 7, 8, 9, 153, 370, 371, 407, 1634, 8208, 9474, 54748, (OEIS A005188).

What are the Armstrong numbers between 1 to 500?

The Armstrong numbers between 1 to 500 are : 153, 370, 371, and 407.

How do you find the Armstrong number in a range?

Algorithm

  1. Accept the range from user.
  2. Find the total order(number of digits) of the given number.
  3. For each digit , find digit raised to the power of o where o is the order calculated in Step 2.
  4. Compare sum of all such values with the given number.
  5. Print the numbers which satisfy the condition in Step 4.

Is 370 an Armstrong number?

An Armstrong number, also known as narcissistic number, is a number that is equal to the sum of the cubes of its own digits. For example, 370 is an Armstrong number since 370 = 3*3*3 + 7*7*7 + 0*0*0 .

How do I find a Narcissistic Number?

Narcissistic Numbers are defined as follows: An n digit number is narcissistic if the sum of its digits to the nth power equal the original number. For example with 2 digits, say I choose the number 36: 32 + 62 = 45.

How do I find my 4 digit Armstrong number?

4 digit armstrong number For a 4 digit number, every digit would be raised to their fourth power to get the desired result. 1634, 8208, 9474 are a few examples of a 4 digit armstrong number.

How can I get my nth Armstrong number?

Divide the given number into individual digits (For Example, Divide 153 into 1, 5, and 3) and count number digits (or find order). If the order is n, then calculate the power of n for each individual digits. Compare the original value with the sum value. If they are equal, then it is an Armstrong number.

Is 500 an Armstrong number?

Armstrong number is a number that is equal to the sum of cubes of its digits. For example 0, 1, 153, 370, 371 and 407 are the Armstrong numbers.

How can I find my Armstrong number?

How can we find Armstrong number between two numbers?

Algorithm to print Armstrong numbers between two intervals

  1. Input the start and end values.
  2. Repeat from i = start_value to end_value.
  3. Repeat until (temp != 0)
  4. remainder = temp % 10.
  5. result = result + pow(remainder,n)
  6. temp = temp/10.
  7. if (result == number)
  8. Print the number.

How can solve Armstrong number?

In case of an Armstrong number of 3 digits, the sum of cubes of each digit is equal to the number itself. For example: 153 = 1*1*1 + 5*5*5 + 3*3*3 // 153 is an Armstrong number.

Is 153 an Armstrong number?

An Armstrong number of a three-digit number is a number in which the sum of the cube of the digits is equal to the number itself. Hence 153 is an Armstrong number.

How many Armstrong numbers are in the range 0 to 999?

In the range 0 to 999 there exists six Armstrong numbers- 0, 1, 153, 370, 371 and 407. Similarly, in the case of 4 digits, 1634 is an Armstrong Number as,

What is the behaviour of a 4 digit Armstrong number?

Let us now look at what is Armstrong number behaviour with a 4 digit Armstrong number. The operation involves raising each of the digits to the power of 4 and then totalling the terms obtained. Armstrong numbers with 4 digits are 1634, 8208, and 9474 among others.

How to find the Armstrong number in Python?

Here are the 8 steps involved in a program for Armstrong number. 1. The number of digits in num is determined and found out. 2. The sum of digits of a number in Python or individual digit sums are got by performing num mod 10, where mod is called the remainder operation.

How to generate Armstrong numbers in C program?

Step by step descriptive logic to generate Armstrong numbers: Input upper limit to print Armstrong number from user. Store it in some variable say end. Run a loop from 1 to end, increment 1 in each iteration. The loop structure should look like for (i=1; i<=end; i++). Inside the loop print current number i, if it is Armstrong number.