Write a C program to find power of any number using for loop. How to find power of any number without using built in library functions in C programming. Logic to find power of any number without using pow() function in C program.

**Example**

**Input**

Input base: 2 Input exponent: 5

**Output**

2 ^ 5 = 32

## Required knowledge

Basic C programming, For loop, Base and exponents

## Logic to find power of any number

I have explained in one of my previous post how easily you can find power. Using the help of inbuilt pow() library function. In this exercise you will learn to find power of any number without using library function.

Power of a number can be defined as base multiplied to itself n times (where n is exponent). Below is the step by step descriptive logic.

- Read base and exponents from user. Store it in two variables say base and expo.
- Initialize a power variable with 1. Which is power = 1.
- Run a loop from 1 to expo, increment loop counter by 1 in each iteration. The loop structure must look similar to for(i=1; i<=expo; i++).
- Multiply power with num i.e. power = power * num.
- Finally after loop you are left with power.

## Program to find power of any number

/** * C program to find power of any number using for loop */ #include <stdio.h> int main() { int base, exponent; long long power = 1; int i; /* Read base and exponent from user */ printf("Enter base: "); scanf("%d", &base); printf("Enter exponent: "); scanf("%d", &exponent); /* Multiply base, exponent times*/ for(i=1; i<=exponent; i++) { power = power * base; } printf("%d ^ %d = %lld", base, exponent, power); return 0; }

**Note:** Some compilers do not support long long data type hence if your compiler reports any errors in the program just change the data type from long long with long type also replace the format specifier %lld to %ld.

Before you move on to next exercise or program. Advance your skill by learning this program using other approaches.

Enter base: 2 Enter exponent: 5 2 ^ 5 = 32

Happy coding ;)

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- C program to generate Fibonacci series up to n terms.

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