Recursive function for nth Fibonacci numbers: The recursive function for nth Fibonacci number is shown below: /* Function definition for compute nth Fibonacci number / int recursiveFibFunction(int n) { / If "n" is less than or equal to "1", then / if (n <= 1) //Return value of "n" return n; / Otherwise Recursively call the function "recursiveFibFunction" / return recursiveFibFunction(n-1) + recursiveFibFunction(n-2); } Explanation: The above function is used to compute the nth Fibonacci numbers. In this function, first check the value of “n”. If the value of “n” is less than or equal to “1” that is value of “n” is either “1” or “0”, then returns the given “n” value. Otherwise, recursively call the function “recursiveFibFunction”. Complete executable code: The complete code is implemented for Fibonacci number is shown below: //Header file #include<iostream> //For standard input and output using namespace std; //Function declaration for "recursiveFibFunction" function int recursiveFibFunction(int n); //Main function int main () { //Initializes the number to "8" int number = 8; / Dispay fibonacci number by calling the function "recursiveFibFunction" / cout << number << "th Fibonacci number is: "<< recursiveFibFunction(number) << endl; return 0; } / Function definition for compute nth Fibonacci number / int recursiveFibFunction(int n) { / If "n" is less than or equal to "1", then / if (n <= 1) //Return value of "n" return n; / Otherwise Recursively call the function "recursiveFibFunction" */ return recursiveFibFunction(n-1) + recursiveFibFunction(n-2); }

Question

Want to see more full solutions like this?

Answer 1

Expert Solution & Answer

Chapter 14, Problem 1P

Explanation of Solution

Recursive function for nth Fibonacci numbers:

The recursive function for nth Fibonacci number is shown below:

/* Function definition for compute nth Fibonacci number /

int recursiveFibFunction(int n)

{

       / If "n" is less than or equal to "1", then /

       if (n <= 1)

              //Return value of "n"

              return n;

/ Otherwise Recursively call the function "recursiveFibFunction" /

return recursiveFibFunction(n-1) + recursiveFibFunction(n-2);

}

Explanation:

The above function is used to compute the nth Fibonacci numbers.

In this function, first check the value of “n”. If the value of “n” is less than or equal to “1” that is value of “n” is either “1” or “0”, then returns the given “n” value.

Otherwise, recursively call the function “recursiveFibFunction”.

Complete executable code:

The complete code is implemented for Fibonacci number is shown below:

//Header file

#include<iostream>

//For standard input and output

using namespace std;

//Function declaration for "recursiveFibFunction" function

int recursiveFibFunction(int n);

//Main function

int main ()

{

       //Initializes the number to "8"

       int number = 8;

/ Dispay fibonacci number by calling the function "recursiveFibFunction" /

cout << number << "th Fibonacci number is: "<< recursiveFibFunction(number) << endl;

       return 0;

}

/ Function definition for compute nth Fibonacci number /

int recursiveFibFunction(int n)

{

       / If "n" is less than or equal to "1", then /

       if (n <= 1)

              //Return value of "n"

              return n;

/ Otherwise Recursively call the function "recursiveFibFunction" */

return recursiveFibFunction(n-1) + recursiveFibFunction(n-2);

}

Expert Solution & Answer

Sample Output

8th Fibonacci number is: 21

Want to see more full solutions like this?

Subscribe now to access step-by-step solutions to millions of textbook problems written by subject matter experts!

Students have asked these similar questions

I would like to know about the following concepts: 1. defragmentation 2. disk management 3. hardware RAID

Node.js, Express, and Nunjucks Templates?

CIT244 Program Project 3 Assignment As with any assigned program, do not wait until the last minute to start. Start early in the week the program is due so you can ask questions if you get stuck Node.js and Express and Nunjucks Templates We have gotten to the good stuff. There is a program similar to this assignment given as the last example in the lecture notes for the week that discusses node static files. This program will take more time that previous assignments. There are several examples you should study first, particularly the pizza order example program available in the examples programs folder for the week discussing static files. You should study and run the pizza order program before trying this program. The pseudo-company is called Sun or Fun, which offers cheap flights from Louisville to either Miami or Vegas. Here's a video of how it should work. NOTE: You will hear or see references to Handlebars in this video. We used to use Handlebars, but it will be Nunjucks that we…

Answer 2

Expert Solution & Answer

Chapter 14, Problem 1P

Explanation of Solution

Recursive function for nth Fibonacci numbers:

The recursive function for nth Fibonacci number is shown below:

/* Function definition for compute nth Fibonacci number /

int recursiveFibFunction(int n)

{

       / If "n" is less than or equal to "1", then /

       if (n <= 1)

              //Return value of "n"

              return n;

/ Otherwise Recursively call the function "recursiveFibFunction" /

return recursiveFibFunction(n-1) + recursiveFibFunction(n-2);

}

Explanation:

The above function is used to compute the nth Fibonacci numbers.

In this function, first check the value of “n”. If the value of “n” is less than or equal to “1” that is value of “n” is either “1” or “0”, then returns the given “n” value.

Otherwise, recursively call the function “recursiveFibFunction”.

Complete executable code:

The complete code is implemented for Fibonacci number is shown below:

//Header file

#include<iostream>

//For standard input and output

using namespace std;

//Function declaration for "recursiveFibFunction" function

int recursiveFibFunction(int n);

//Main function

int main ()

{

       //Initializes the number to "8"

       int number = 8;

/ Dispay fibonacci number by calling the function "recursiveFibFunction" /

cout << number << "th Fibonacci number is: "<< recursiveFibFunction(number) << endl;

       return 0;

}

/ Function definition for compute nth Fibonacci number /

int recursiveFibFunction(int n)

{

       / If "n" is less than or equal to "1", then /

       if (n <= 1)

              //Return value of "n"

              return n;

/ Otherwise Recursively call the function "recursiveFibFunction" */

return recursiveFibFunction(n-1) + recursiveFibFunction(n-2);

}

Expert Solution & Answer

Sample Output

8th Fibonacci number is: 21

Want to see more full solutions like this?

Subscribe now to access step-by-step solutions to millions of textbook problems written by subject matter experts!

Answer 3

Expert Solution & Answer

Chapter 14, Problem 1P

Explanation of Solution

Recursive function for nth Fibonacci numbers:

The recursive function for nth Fibonacci number is shown below:

/* Function definition for compute nth Fibonacci number /

int recursiveFibFunction(int n)

{

       / If "n" is less than or equal to "1", then /

       if (n <= 1)

              //Return value of "n"

              return n;

/ Otherwise Recursively call the function "recursiveFibFunction" /

return recursiveFibFunction(n-1) + recursiveFibFunction(n-2);

}

Explanation:

The above function is used to compute the nth Fibonacci numbers.

In this function, first check the value of “n”. If the value of “n” is less than or equal to “1” that is value of “n” is either “1” or “0”, then returns the given “n” value.

Otherwise, recursively call the function “recursiveFibFunction”.

Complete executable code:

The complete code is implemented for Fibonacci number is shown below:

//Header file

#include<iostream>

//For standard input and output

using namespace std;

//Function declaration for "recursiveFibFunction" function

int recursiveFibFunction(int n);

//Main function

int main ()

{

       //Initializes the number to "8"

       int number = 8;

/ Dispay fibonacci number by calling the function "recursiveFibFunction" /

cout << number << "th Fibonacci number is: "<< recursiveFibFunction(number) << endl;

       return 0;

}

/ Function definition for compute nth Fibonacci number /

int recursiveFibFunction(int n)

{

       / If "n" is less than or equal to "1", then /

       if (n <= 1)

              //Return value of "n"

              return n;

/ Otherwise Recursively call the function "recursiveFibFunction" */

return recursiveFibFunction(n-1) + recursiveFibFunction(n-2);

}

Expert Solution & Answer

Sample Output

8th Fibonacci number is: 21

Want to see more full solutions like this?

Subscribe now to access step-by-step solutions to millions of textbook problems written by subject matter experts!

Answer 4

Expert Solution & Answer

Chapter 14, Problem 1P

Explanation of Solution

Recursive function for nth Fibonacci numbers:

The recursive function for nth Fibonacci number is shown below:

/* Function definition for compute nth Fibonacci number /

int recursiveFibFunction(int n)

{

       / If "n" is less than or equal to "1", then /

       if (n <= 1)

              //Return value of "n"

              return n;

/ Otherwise Recursively call the function "recursiveFibFunction" /

return recursiveFibFunction(n-1) + recursiveFibFunction(n-2);

}

Explanation:

The above function is used to compute the nth Fibonacci numbers.

In this function, first check the value of “n”. If the value of “n” is less than or equal to “1” that is value of “n” is either “1” or “0”, then returns the given “n” value.

Otherwise, recursively call the function “recursiveFibFunction”.

Complete executable code:

The complete code is implemented for Fibonacci number is shown below:

//Header file

#include<iostream>

//For standard input and output

using namespace std;

//Function declaration for "recursiveFibFunction" function

int recursiveFibFunction(int n);

//Main function

int main ()

{

       //Initializes the number to "8"

       int number = 8;

/ Dispay fibonacci number by calling the function "recursiveFibFunction" /

cout << number << "th Fibonacci number is: "<< recursiveFibFunction(number) << endl;

       return 0;

}

/ Function definition for compute nth Fibonacci number /

int recursiveFibFunction(int n)

{

       / If "n" is less than or equal to "1", then /

       if (n <= 1)

              //Return value of "n"

              return n;

/ Otherwise Recursively call the function "recursiveFibFunction" */

return recursiveFibFunction(n-1) + recursiveFibFunction(n-2);

}

Expert Solution & Answer

Sample Output

8th Fibonacci number is: 21

Want to see more full solutions like this?

Subscribe now to access step-by-step solutions to millions of textbook problems written by subject matter experts!

Answer 5

Expert Solution & Answer

Answer 6

Expert Solution & Answer

Answer 7

Chapter 14, Problem 1P

Explanation of Solution

Recursive function for nth Fibonacci numbers:

The recursive function for nth Fibonacci number is shown below:

/* Function definition for compute nth Fibonacci number /

int recursiveFibFunction(int n)

{

       / If "n" is less than or equal to "1", then /

       if (n <= 1)

              //Return value of "n"

              return n;

/ Otherwise Recursively call the function "recursiveFibFunction" /

return recursiveFibFunction(n-1) + recursiveFibFunction(n-2);

}

Explanation:

The above function is used to compute the nth Fibonacci numbers.

In this function, first check the value of “n”. If the value of “n” is less than or equal to “1” that is value of “n” is either “1” or “0”, then returns the given “n” value.

Otherwise, recursively call the function “recursiveFibFunction”.

Complete executable code:

The complete code is implemented for Fibonacci number is shown below:

//Header file

#include<iostream>

//For standard input and output

using namespace std;

//Function declaration for "recursiveFibFunction" function

int recursiveFibFunction(int n);

//Main function

int main ()

{

       //Initializes the number to "8"

       int number = 8;

/ Dispay fibonacci number by calling the function "recursiveFibFunction" /

cout << number << "th Fibonacci number is: "<< recursiveFibFunction(number) << endl;

       return 0;

}

/ Function definition for compute nth Fibonacci number /

int recursiveFibFunction(int n)

{

       / If "n" is less than or equal to "1", then /

       if (n <= 1)

              //Return value of "n"

              return n;

/ Otherwise Recursively call the function "recursiveFibFunction" */

return recursiveFibFunction(n-1) + recursiveFibFunction(n-2);

}

Expert Solution & Answer

Sample Output

8th Fibonacci number is: 21

Answer 8

Chapter 14, Problem 1P

Explanation of Solution

Recursive function for nth Fibonacci numbers:

The recursive function for nth Fibonacci number is shown below:

/* Function definition for compute nth Fibonacci number /

int recursiveFibFunction(int n)

{

       / If "n" is less than or equal to "1", then /

       if (n <= 1)

              //Return value of "n"

              return n;

/ Otherwise Recursively call the function "recursiveFibFunction" /

return recursiveFibFunction(n-1) + recursiveFibFunction(n-2);

}

Explanation:

The above function is used to compute the nth Fibonacci numbers.

In this function, first check the value of “n”. If the value of “n” is less than or equal to “1” that is value of “n” is either “1” or “0”, then returns the given “n” value.

Otherwise, recursively call the function “recursiveFibFunction”.

Complete executable code:

The complete code is implemented for Fibonacci number is shown below:

//Header file

#include<iostream>

//For standard input and output

using namespace std;

//Function declaration for "recursiveFibFunction" function

int recursiveFibFunction(int n);

//Main function

int main ()

{

       //Initializes the number to "8"

       int number = 8;

/ Dispay fibonacci number by calling the function "recursiveFibFunction" /

cout << number << "th Fibonacci number is: "<< recursiveFibFunction(number) << endl;

       return 0;

}

/ Function definition for compute nth Fibonacci number /

int recursiveFibFunction(int n)

{

       / If "n" is less than or equal to "1", then /

       if (n <= 1)

              //Return value of "n"

              return n;

/ Otherwise Recursively call the function "recursiveFibFunction" */

return recursiveFibFunction(n-1) + recursiveFibFunction(n-2);

}

Expert Solution & Answer

Sample Output

8th Fibonacci number is: 21

Answer 9

Chapter 14, Problem 1P

Explanation of Solution

Recursive function for nth Fibonacci numbers:

The recursive function for nth Fibonacci number is shown below:

/* Function definition for compute nth Fibonacci number /

int recursiveFibFunction(int n)

{

       / If "n" is less than or equal to "1", then /

       if (n <= 1)

              //Return value of "n"

              return n;

/ Otherwise Recursively call the function "recursiveFibFunction" /

return recursiveFibFunction(n-1) + recursiveFibFunction(n-2);

}

Explanation:

The above function is used to compute the nth Fibonacci numbers.

In this function, first check the value of “n”. If the value of “n” is less than or equal to “1” that is value of “n” is either “1” or “0”, then returns the given “n” value.

Otherwise, recursively call the function “recursiveFibFunction”.

Complete executable code:

The complete code is implemented for Fibonacci number is shown below:

//Header file

#include<iostream>

//For standard input and output

using namespace std;

//Function declaration for "recursiveFibFunction" function

int recursiveFibFunction(int n);

//Main function

int main ()

{

       //Initializes the number to "8"

       int number = 8;

/ Dispay fibonacci number by calling the function "recursiveFibFunction" /

cout << number << "th Fibonacci number is: "<< recursiveFibFunction(number) << endl;

       return 0;

}

/ Function definition for compute nth Fibonacci number /

int recursiveFibFunction(int n)

{

       / If "n" is less than or equal to "1", then /

       if (n <= 1)

              //Return value of "n"

              return n;

/ Otherwise Recursively call the function "recursiveFibFunction" */

return recursiveFibFunction(n-1) + recursiveFibFunction(n-2);

}

Answer 10

Expert Solution & Answer

Sample Output

8th Fibonacci number is: 21

Answer 11

Expert Solution & Answer

Answer 12

Expert Solution & Answer

Answer 13

Ch. 14.1 - Prob. 1STE Ch. 14.1 - Prob. 2STE Ch. 14.1 - Prob. 3STE Ch. 14.1 - Prob. 4STE Ch. 14.1 - Prob. 5STE Ch. 14.1 - If your program produces an error message that...Ch. 14.1 - Write an iterative version of the function cheers...Ch. 14.1 - Write an iterative version of the function defined...Ch. 14.1 - Prob. 9STE Ch. 14.1 - Trace the recursive solution you made to Self-Test...

Explanation of Solution

Want to see more full solutions like this?

Chapter 14 Solutions