# Python program to check if the number provided by the user is an Armstrong number or not # take input from the user num = int(input("Enter a number: ")) # initialize sum sum = 0 # find the sum of the cube of each digit temp = num while temp > 0: digit = temp % 10 sum...
print(num,"is an Armstrong number") else: print(num,"is not an Armstrong number") Open up Visual Studio After that open a Visual Studio project withPython, The program Will try with 2 numbers. Let's try 346, Now 371, It's an Armstrong Number. Cubing numbers:3*3*3 + 7*7*7 + ...
Python program to check Armstrong number using object oriented approach# Define a class for Checking Armstrong number class Check : # Constructor def __init__(self,number) : self.num = number # define a method for checking number is Armstrong or not def isArmstrong(self) : # copy num ...
In this program, we will read an integer number and check number is Armstrong or not, and print an appropriate message on the console screen. Program/Source Code: The source code tofind the given number is Armstrong or not using theforloopis given below. The given program is compiled and ...
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This is how we can findArmstrong’s number using recursion in Python. Conclusion In this Python article, you learnedHow to Find Armstrong Number Using Recursion in Pythonwith the practical example where we are taking user input to make the program dynamic. ...
In this example, you will learn to write a program in JavaScript to check whether a number is an Armstrong number or not.
4 digit Armstrong number 1634 = 1^4 + 6^4 + 3^4 + 4^4 Some other example of Armstrong numbers are0, 1, 2, 3, 153, 370, 407, 1634, 8208, etc. In this tutorial, you will learn to write a python program to check whether a number is Armstrong number or not for 3 digits num...
* C program to check Armstrong number */ #include<stdio.h> intfind_arm(int); intpower(int,int); intmain () { intnum; printf("Enter any Number to Check its Armstrong Number or not :"); scanf("%d", &num); if(find_arm(num) == 1) ...
The challenge occurs in a number of domains, with different scales of paralellism required. In the consumer space, eight or ten cores will soon be common on desktop computers, and the performance of software which can- not take full advantage of many cores will lag. In the scientific space...