Difference between revisions of "Interview Preparation topic: Recursive Function"
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Recursive functions are very useful to solve many mathematical problems, such as calculating the factorial of a number, generating Fibonacci series, etc. | Recursive functions are very useful to solve many mathematical problems, such as calculating the factorial of a number, generating Fibonacci series, etc. | ||
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'''Number Factorial''' | '''Number Factorial''' | ||
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The following example calculates the factorial of a given number using a recursive function: | The following example calculates the factorial of a given number using a recursive function: | ||
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Factorial of 5 is 120 | Factorial of 5 is 120 | ||
</pre> | </pre> | ||
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'''Fibonacci Series''' | '''Fibonacci Series''' | ||
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The following example generates the Fibonacci series for a given number using a recursive function: | The following example generates the Fibonacci series for a given number using a recursive function: |
Revision as of 20:38, 18 December 2016
Recursion is the process of repeating items in a self-similar way.
If a program allows you to call a function inside the same function, then it is called a recursive call of the function.
void recursion() { recursion(); /* function calls itself */ } int main() { recursion(); }
While using recursion, programmers need to be careful to define an exit condition from the function, otherwise it will go into an infinite loop.
Recursive functions are very useful to solve many mathematical problems, such as calculating the factorial of a number, generating Fibonacci series, etc.
Number Factorial
The following example calculates the factorial of a given number using a recursive function:
#include <stdio.h> int factorial(unsigned int i) { if(i <= 1) { return 1; } return i * factorial(i - 1); } int main() { int i = 5; printf("Factorial of %d is %d\n", i, factorial(i)); return 0; }
When the above code is compiled and executed, it produces the following result:
Factorial of 5 is 120
Fibonacci Series
The following example generates the Fibonacci series for a given number using a recursive function:
#include <stdio.h> int fibonacci(int i) { if(i == 0) { return 0; } if(i == 1) { return 1; } return fibonacci(i-1) + fibonacci(i-2); } int main() { int i; for (i = 0; i < 7; i++) { printf("%d\t\n", fibonacci(i)); } return 0; }
When the above code is compiled and executed, it produces the following result:
0 1 1 2 3 5 8
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