Warning: foreach() argument must be of type array|object, bool given in /var/www/html/web/app/themes/studypress-core-theme/template-parts/header/mobile-offcanvas.php on line 20

Write a program that uses a function template called maximum to determine the larger of two arguments. Test the program using integer, character and floatingpoint number arguments.

Short Answer

Expert verified
To determine the larger of two arguments using a function template, you create a 'maximum' function template that uses a generic type. Then, test it by passing integers, characters, and floating-point numbers to it and observing the results.

Step by step solution

01

Understanding the Task

Before writing the program, understand that a function template allows functions to operate with generic types. This means you can create a function template to compare different data types without rewriting the function for each type.
02

Writing the Function Template

Define a function template called 'maximum' that takes two parameters of a generic type. The function should compare these using relational operators to return the larger value.
03

Implementing the 'maximum' Function Template

Implement the 'maximum' function, ensuring it is capable of comparing any two data types. Use the template keyword before the function definition, and typename (or class) to define the generic type. For example:template T maximum(T x, T y) { return (x > y) ? x : y;}
04

Writing the Main Program

In the main function, test the 'maximum' template by passing pairs of integers, characters, and floating-point numbers to it. After each call, print out the result to verify the correctness of the 'maximum' function template.
05

Compiling and Running the Program

Compile the program with a compiler that supports C++ template functionality. Run the program to ensure it executes correctly and validates the output against the expected results of calling the 'maximum' function with different data types.

Unlock Step-by-Step Solutions & Ace Your Exams!

  • Full Textbook Solutions

    Get detailed explanations and key concepts

  • Unlimited Al creation

    Al flashcards, explanations, exams and more...

  • Ads-free access

    To over 500 millions flashcards

  • Money-back guarantee

    We refund you if you fail your exam.

Over 30 million students worldwide already upgrade their learning with Vaia!

Key Concepts

These are the key concepts you need to understand to accurately answer the question.

Generic Programming
The foundation of versatile and reusable code in C++ is generic programming. In essence, it refers to writing code that works with any data type, without having to specifically tailor the code for each type. This is where function templates, like the maximum function from the exercise, play a crucial role.

Generic programming relies on the idea that algorithms should be separated from the data types they are operating on. As a result, a single generic algorithm can be applied to a range of data types, promoting code reusability and reducing redundancy. This approach is not only elegant but also efficient, as it minimizes the chance for errors by cutting down on the need to write similar functions for each data type over and over again. By employing generic programming, developers can create robust systems that are adaptable to future data types that may be introduced.
Template Functions
Template functions in C++ are the perfect tool for generic programming. Think about a toolbox where you have a tool that magically adjusts to fit any nut or bolt you encounter—that's what template functions offer in terms of software development.

In the 'maximum' function exercise, we saw how a single template function could be used to compare different types of data. The syntax begins with template<typename T>. Here, T is a placeholder that will be replaced by the actual data type when the function is invoked. When calling maximum(5, 10), the compiler automatically substitutes T with int, and when calling maximum('a', 'z'), it uses char.

Using template functions fosters code elegance and efficiency. The exercise showcases how a single function can be universally applied while the compiler does the hard work of figuring out the specifics for each data type. The right use of template functions not only saves time but also decreases the potential for errors.
C++ Data Types
C++ offers a variety of data types to represent different kinds of information. From fundamental types like integers (int), characters (char), and floating-point numbers (float, double), to more complex types such as arrays, structures, and classes.

The essence of data types in C++ lies in how they define the operations that can be performed on the data and the amount of storage space that is used. For instance, 'char' typically occupies 1 byte of memory and is mainly used for storing character data, while 'int' requires at least 2 bytes and is used for integral numbers. With floating-point numbers, 'float' and 'double' offer precision in representing real numbers, with 'double' providing more precision compared to 'float'.

The exercise illustrates how through the use of function templates, such as the maximum function, C++ can handle comparisons between these varied data types with ease. This interoperability is another beautiful facet of C++ that significantly simplifies tasks like finding the maximum value among variables of different types.

One App. One Place for Learning.

All the tools & learning materials you need for study success - in one app.

Get started for free

Most popular questions from this chapter

In this chapter, you studied functions that can be easily implemented both recursively and iteratively.. In this exercise, we present a problem whose recursive solution demonstrates the elegance of recursion, and whose iterative solution may not be as apparent. The Towers of Hanoi is one of the most famous classic problems every budding computer scientist must grapple with. Legend has it that in a temple in the Far East, priests are attempting to move a stack of golden disks from one diamond peg to another (Fig. 6.35). The initial stack has 64 disks threaded onto one peg and arranged from bottom to top by decreasing size. The priests are attempting to move the stack from one peg to another under the constraints that exactly one disk is moved at a time and at no time may a larger disk be placed above a smaller disk. Three pegs are provided, one being used for temporarily holding disks. Supposedly, the world will end when the priests complete their task, so there is little incentive for us to facilitate their efforts. Let’s assume that the priests are attempting to move the disks from peg 1 to peg 3. We wish to develop an algorithm that prints the precise sequence of peg-to-peg disk transfers. If we were to approach this problem with conventional methods, we would rapidly find ourselves hopelessly knotted up in managing the disks. Instead, attacking this problem with recursion in mind allows the steps to be simple. Moving n disks can be viewed in terms of moving only n – 1 disks (hence, the recursion), as follows: a) Move \(n-1\) disks from peg 1 to peg \(2,\) using peg 3 as a temporary holding area. b) Move the last disk (the largest) from peg 1 to peg 3. c) Move the \(n-1\) disks from peg 2 to peg \(3,\) using peg 1 as a temporary holding area. The process ends when the last task involves moving \(n=1\) disk (i.e., the base case). This task is accomplished by simply moving the disk, without the need for a temporary holding area. Write a program to solve the Towers of Hanoi problem. Use a recursive function with four parameters: a) The number of disks to be moved b) The peg on which these disks are initially threaded c) The peg to which this stack of disks is to be moved d) The peg to be used as a temporary holding area Display the precise instructions for moving the disks from the starting peg to the destination peg. To move a stack of three disks from peg 1 to peg 3, the program displays the following moves: \(1 \rightarrow 3\) (This means move one disk from peg 1 to peg \(3 .\) ) \\[ \begin{array}{l} 1 \rightarrow 2 \\ 3 \rightarrow 2 \\ 1 \rightarrow 3 \\ 2 \rightarrow 1 \\ 2 \rightarrow 3 \\ 1 \rightarrow 3 \end{array} \\]

Write a program that plays the game of "guess the number" as follows: Your program chooses the number to be guessed by selecting an integer at random in the range 1 to \(1000 .\) The program then displays the following: I have a number between 1 and 1000 . Can you guess my number? Please type your first guess. The player then types a first guess. The program responds with one of the following: 1\. Excellent! You guessed the number! Would you like to play again (y or n)? \(2 .\) Too 7 ow. Try again. 3\. Too high. Try again. If the player's guess is incorrect, your program should loop until the player finally gets the number right. Your program should keep telling the player Too high or Too low to help the player "zero in" on the correct answer.

'The greatest common divisor \((G C D)\) of two integers is the largest integer that evenly divides each of the numbers. Write a function gcd that returns the greatest common divisor of two integers.

Write a recursive function power( base, exponent ) that, when invoked, returns base \(^{exponent}\) For example, power \((3,4)=3 \pm 3 * 3 * 3 .\) Assume that exponent is an integer greater than or equal to 1\. Hint: The recursion step would use the relationship base \(^{exponent}\) \(=\) base \(\cdot\) base \(^{exponent - 1}\) and the terminating condition occurs when exponent is equal to \(1,\) because base \(^{1}=\) base

(Multiples) Write a function multiple that determines for a pair of integers whether the second is a multiple of the first. The function should take two integer arguments and return true if the second is a multiple of the first, false otherwise. Use this function in a program that inputs a series of pairs of integers.

See all solutions

Recommended explanations on Computer Science Textbooks

View all explanations

What do you think about this solution?

We value your feedback to improve our textbook solutions.

Study anywhere. Anytime. Across all devices.

Sign-up for free