C How to Program (8th Edition)
C How to Program (8th Edition)
8th Edition
ISBN: 9780133976892
Author: Paul J. Deitel, Harvey Deitel
Publisher: PEARSON
bartleby

Videos

Textbook Question
Book Icon
Chapter 18, Problem 18.9E

(HugeInt Class) A machine with 32-bit integers can represent integers in the range of approximately –2 billion to +2 billion. This fixed-size restriction is rarely troublesome, but there are applications in which we would like to be able to use a much wider range of integers. This is what C++ was built to do, namely, create powerful new data types. Consider class HugeInt of Figs. 18.17–18.19. Study the class carefully, then answer the following:

  1. Describe precisely how it operates.
  2. What restrictions does the class have?
  3. Overload the * multiplication operator.
  4. Overload the / division operator.
  5. Overload all the relational and equality operators.

[Note: We do not show an assignment operator or copy constructor for class HugeInt because the assignment operator and copy constructor provided by the compiler are capable of copying the entire array data member properly.]

Chapter 18, Problem 18.9E, (HugeInt Class) A machine with 32-bit integers can represent integers in the range of approximately , example  1

Fig. 18.17 HugeInt class definition.

Chapter 18, Problem 18.9E, (HugeInt Class) A machine with 32-bit integers can represent integers in the range of approximately , example  2

Chapter 18, Problem 18.9E, (HugeInt Class) A machine with 32-bit integers can represent integers in the range of approximately , example  3

Fig. 18.18 HugeInt member-function and friend-function definitions.

Chapter 18, Problem 18.9E, (HugeInt Class) A machine with 32-bit integers can represent integers in the range of approximately , example  4

Chapter 18, Problem 18.9E, (HugeInt Class) A machine with 32-bit integers can represent integers in the range of approximately , example  5

Fig. 18.19 HugInt test program.

Chapter 18, Problem 18.9E, (HugeInt Class) A machine with 32-bit integers can represent integers in the range of approximately , example  6

Chapter 18, Problem 18.9E, (HugeInt Class) A machine with 32-bit integers can represent integers in the range of approximately , example  7

Blurred answer
Students have asked these similar questions
C++ Programming. Topic: Working with pointers and dynamic memory. Indicators. Working with dynamic memory. Dynamic arrays and their use as function parameters. Task : Describe a void function named Swap(x,y) that swaps the values ​​stored in the variables x and (x is a real type parameter and is both input and output). Using this function , for the given variables of real type a, b, c, d, one should sequentially replace the values ​​of the pairs (a, b), (c, d) and (b, c) and let a, b, c, d be new values ​​.
(c) Implement the function printer in C so that given the statements below, the printer function would print: Word 1 is one. The first letter of the word is o Word 2 is two. The first letter of the word is t Word 3 is three. The first letter of the word is t Word 4 is four. The first letter of the word is f Word 5 is five. The first letter of the word is f The printer function should be capable of handling arrays of any size. void printer(int sizeofNums, *char y[]); //prototype char a[] = "one"; char b[] char c[] char d[] char e[] char *nums[] %3D "two"; = "three"; "four"; "five"; %3D = { a,b,c,d,e }; printer (sizeof(nums), nums);
Please write a C++ coding with modularity using functions.   15. (Numerical) a. Euclid’s method for finding the greatest common divisor (GCD) of two positive integers consists of the following steps:Step 1: Divide the larger number by the smaller and retain the remainder.Step 2: Divide the smaller number by the remainder, again retaining the remainder.Step 3: Continue dividing the previous remainder by the current remainder until the remainder is zero, at which point the last non-zero remainder is the GCD. For example, if the two positive integers are 84 and 49, you have the following: Step 1: 84/49 yields a remainder of 35.Step 2: 49/35 yields a remainder of 14.Step 3: 35/14 yields a remainder of 7.Step 3: 14/7 yields a remainder of 0. Therefore, the last non-zero remainder, which is 7, is the GCD of 84 and 49.Using Euclid’s algorithm, replace the stub function written for Exercise 14 with an actual function that determines and returns the GCD of its two integer arguments.   thank you…
Knowledge Booster
Background pattern image
Computer Science
Learn more about
Need a deep-dive on the concept behind this application? Look no further. Learn more about this topic, computer-science and related others by exploring similar questions and additional content below.
Similar questions
SEE MORE QUESTIONS
Recommended textbooks for you
Text book image
Database System Concepts
Computer Science
ISBN:9780078022159
Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Publisher:McGraw-Hill Education
Text book image
Starting Out with Python (4th Edition)
Computer Science
ISBN:9780134444321
Author:Tony Gaddis
Publisher:PEARSON
Text book image
Digital Fundamentals (11th Edition)
Computer Science
ISBN:9780132737968
Author:Thomas L. Floyd
Publisher:PEARSON
Text book image
C How to Program (8th Edition)
Computer Science
ISBN:9780133976892
Author:Paul J. Deitel, Harvey Deitel
Publisher:PEARSON
Text book image
Database Systems: Design, Implementation, & Manag...
Computer Science
ISBN:9781337627900
Author:Carlos Coronel, Steven Morris
Publisher:Cengage Learning
Text book image
Programmable Logic Controllers
Computer Science
ISBN:9780073373843
Author:Frank D. Petruzella
Publisher:McGraw-Hill Education
Algebraic Expressions – Algebra Basics; Author: TabletClass Math;https://www.youtube.com/watch?v=U-7nq7OG18s;License: Standard YouTube License, CC-BY
Python Tutorial for Beginners 3 - Basic Math, Mathematical Operators and Python Expressions; Author: ProgrammingKnowledge;https://www.youtube.com/watch?v=Os4gZUI1ZlM;License: Standard Youtube License