Series Pattern Program for (1^1) + (2^2) + (3^3) + (4^4) + (5^5) + … + (n^n) in Python, C, C++ and Java
This article discusses, how to write a prorgram to solve Series Pattern Program for (1^1) + (2^2) + (3^3) + (4^4) + (5^5) + … + (n^n) series in python, C, C++ and Java.
Problem Definition
Write a prorgram to solve Series Pattern Program for (1^1) + (2^2) + (3^3) + (4^4) + (5^5) + … + (n^n) series in python, C, C++ and Java.
Sample input and Output:
Enter the value of n: 4 Sum is: 288
Source code to solve the series pattern (1^1) + (2^2) + (3^3) + (4^4) + (5^5) + … + (n^n) in python
sum = 0 n = int (input("Enter the value of n:")) for i in range(1,n+1): product = 1 for j in range(i): product = product * i sum = sum + product print ("Sum is: ", sum))
Source code to solve the series pattern (1^1) + (2^2) + (3^3) + (4^4) + (5^5) + … + (n^n) in C
#include <stdio.h> int main() { int i, j, n, sum = 0, product; printf("Enter the value of n:"); scanf("%d", &n); for(i=1; i<=n; i++) { product = 1; for (j = 1; j <= i; j++) { product = product * i; } sum = sum + product; } printf("Sum is: %d", sum); return 0; }
Source code to solve the series pattern (1^1) + (2^2) + (3^3) + (4^4) + (5^5) + … + (n^n) in CPP (C++)
#include <iostream> using namespace std; int main() { int i, j, n, sum = 0, product; cout <<"Enter the value of n:"; cin >> n; for(i=1; i<=n; i++) { product = 1; for (j = 1; j <= i; j++) { product = product * i; } sum = sum + product; } cout << "Sum is: "<< sum; return 0; }
Source code to solve the series pattern (1^1) + (2^2) + (3^3) + (4^4) + (5^5) + … + (n^n) in Java
import java.util.Scanner; class Series2 { private static Scanner scan; public static void main(String[] args) { int i, j, n, sum = 0, product; scan = new Scanner(System.in); System.out.println("Enter the value of n:"); n = scan.nextInt(); for(i=1;i<=n;i++) { product = 1; for (j = 1; j <= i; j++) { product = product * i; } sum = sum + product; } System.out.print("Sum: " + sum); } }
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This article discusses, how to write a program to display Series Pattern (1^1) + (2^2) + (3^3) + (4^4) + (5^5) + … + (n^n) in Python, C, CPP (C++), and Java programming language with the video tutorials.
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