EBK DATA STRUCTURES AND ALGORITHMS IN C
EBK DATA STRUCTURES AND ALGORITHMS IN C
4th Edition
ISBN: 9781285415017
Author: DROZDEK
Publisher: YUZU
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Chapter 5, Problem 5E

Explanation of Solution

  1. a. Recursive method to print odd numbers between 1 to n:

Program:

/**********************************************************

* This program demonstrates functionality of recursive    *

* function recursive_odd()                                *

**********************************************************/

//Select header files

#include <iostream>

using namespace std;

//Function prototype

void recursive_odd(int n);

The “main()” function reads an integer number from user and call recursive function to display odd numbers between “1” and “n”...

Explanation of Solution

  1. b. Recursive method to print odd numbers between “n” and 1:

Program:

/**********************************************************

* This program demonstrates functionality of recursive    *

* function recursive_odd_n_1()                            *

**********************************************************/

//Select header files

#include <iostream>

using namespace std;

//Function prototype

void recursive_odd_n_1(int n);

The “main()” function reads an integer number from user and call recursive function to display odd numbers between “n” and “1”...

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Students have asked these similar questions
[5 marks] Give a recursive definition for the language anb2n where n = 1, 2, 3, ... over the alphabet Ó={a, b}. 2) [12 marks] Consider the following languages over the alphabet ƒ={a ,b}, (i) The language of all words that begin and end an a (ii) The language where every a in a word is immediately followed by at least one b. (a) Express each as a Regular Expression (b) Draw an FA for each language (c) For Language (i), draw a TG using at most 3 states (d) For Language (ii), construct a CFG.
Question 1 Generate a random sample of standard lognormal data (rlnorm()) for sample size n = 100. Construct histogram estimates of density for this sample using Sturges’ Rule, Scott’s Normal Reference Rule, and the FD Rule. Question 2 Construct a frequency polygon density estimate for the sample in Question 1, using bin width determined by Sturges’ Rule.
Generate a random sample of standard lognormal data (rlnorm()) for sample size n = 100. Construct histogram estimates of density for this sample using Sturges’ Rule, Scott’s Normal Reference Rule, and the FD Rule.
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