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Added a python snippet to check if a number is an Armstrong number #2004

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38 changes: 38 additions & 0 deletions snippets/python/s/is-armstrong.md
Original file line number Diff line number Diff line change
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---
title: is-armstrong
type: snippet
language: python
tags: [math]
cover: balloons
dateModified: 2023-09-12 22:30:04 +300
---

Checks whether the given number is an Armstrong Number.

A positive integer of n digits is called an Armstrong number of order n (order is number of digits) if,
abcd... = a**n + b**n + c**n + d**n + ....

- Use a copy variable to make a copy of the given number.
- Initialize Total=0.
- Find the total number of digits in the given number using len(str(copy)).
- Iterate through each digit using modulo(%) operator, raise it to the power of order and add the result to Total.
- Divide the number by 10 at each iteration and exit the loop when num becomes 0.
- Return True if Total is equal to copy of num, False if it is not equal to copy of num.

```py
def is_armstrong(num):
copy = num
total = 0
order = len(str(copy))
while num > 0:
rem = num % 10
total += rem ** order
num //= 10
if( total == copy ):
return True
return False
```

```py
is_armstrong(153) # returns True
```