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Write a program that inputs three double-precision, floating-point numbers and passes them to a function that returns the smallest number.

Short Answer

Expert verified
Declare a function `findSmallest` that accepts three doubles and returns the smallest one using `if-else` statements. Invoke this function with user input and output the result.

Step by step solution

01

Understand the Problem

We need to write a program that takes three double-precision, floating-point numbers as input, then passes these numbers to a function. The function's job is to determine and return the smallest of the three numbers.
02

Function Declaration

We will first declare a function that takes three double parameters and returns a double. The function will compare the three numbers and return the smallest one. You could name the function `findSmallest`.
03

Implement the Function

Inside the function `findSmallest`, use conditional statements to compare the three numbers passed as arguments. You can use the `if-else` statement to determine which number is the smallest by checking each number against the others.
04

Function Usage

After defining the function, we need to prompt the user for the input of three double-precision numbers. Then call the `findSmallest` function passing the input numbers as arguments and store the return value in a variable.
05

Output the Result

Finally, display the smallest number to the user by printing the variable that contains the result from the `findSmallest` function call.

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Key Concepts

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

Function Declaration in C++
To harness the power of functions in C++, it's essential first to understand how to declare them. A function declaration provides a compiler with the function's name, return type, and parameters, but not the body of the function itself. This enables other parts of your program to call the function even before its definition.

In the context of our exercise, the function `findSmallest` would be declared in the following way:
  • double findSmallest(double num1, double num2, double num3);
This signifies that `findSmallest` is expected to return a double value, which aligns with our use of double-precision floating-point numbers, and it will take three double parameters that it will compare. Placing this declaration at the beginning of your program or in a separate header file is a best practice that improves readability and organization.
Double-Precision Floating-Point in C++
Double-precision floating-point numbers are an essential data type in C++ when high precision in large or small numbers is necessary. Unlike single-precision floating point (float), a double in C++ offers about 15 to 17 decimal places of precision, because it allocates 64 bits to store a number, compared to 32 bits used for a float.

In our program to find the smallest number, using double ensures that the function can handle numbers with a significant degree of accuracy, which can be particularly important for scientific calculations or when precision is vital. It's important to be consistent in using double for all related variables to avoid unnecessary type conversions and the potential loss of precision.
Conditional Statements in C++
Conditional statements allow you to execute different pieces of code based on certain conditions. In C++, `if-else` statements are one of the most commonly used conditional statements. They enable your program to branch its execution path depending on whether a condition evaluates to true or false.

In the function `findSmallest`, an `if-else` structure decides which of the three passed-in numbers is the smallest. Here’s a simplified logic using pseudocode:
  • If num1 is less than both num2 and num3, return num1.
  • Else, if num2 is less than num3, return num2.
  • Else, return num3.
Each condition is checked in order until one is found to be true, and the related piece of code executes. It is essential to consider all possible scenarios to ensure accurate results, especially when dealing with multiple conditions as in our example.

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Most popular questions from this chapter

Find the error(s) in each of the following program segments, and explain how the error(s) can be corrected (see also Exercise 6.48): a) int g() { cout << "Inside function g" << endl; int h() { cout << "Inside function h" << endl; } } b) int sum( int x, int y ) { int result; result = x + y; } c) int sum( int n ) { if (n== 0 ) return 0; else n+sum(n- 1 ); } d) void f( double a ); { float a; cout << a << endl; } e) void product() { int a; int b; int c; int result; cout << "Enter three integers: "; cin >> a >>b>> c; result = a *b* c; cout << "Result is " << result; return result; }

Write a function that takes an integer value and returns the number with its digits reversed. For example, given the number 7631 , the function should return 1367

Function floor can be used to round a number to a specific decimal place. The statement y=floor( x * 10 + .5 ) / 10; rounds x to the tenths position (the first position to the right of the decimal point). The statement y=floor( x * 100 + .5 ) / 100; rounds x to the hundredths position (the second position to the right of the decimal point). Write a program that defines four functions to round a number x in various ways: a) roundToInteger( number ) b) roundToTenths( number ) c) roundToHundredths( number ) d) roundToThousandths( number ) For each value read, your program should print the original value, the number rounded to the nearest integer, the number rounded to the nearest tenth, the number rounded to the nearest hundredth and the number rounded to the nearest thousandth.

Define a function hypotenuse that calculates the hypotenuse of a right triangle when the other two sides are given. The function should take two double arguments Define a function hypotenuse that calculates the hypotenuse of a right triangle when the other two sides are given. The function should take two double arguments $$\begin{array}{lll} \text { Triangle } & \text { Side I } & \text { Side 2 } \\ \hline 1 & 3.0 & 4.0 \\ 2 & 5.0 & 12.0 \\ 3 & 8.0 & 15.0 \end{array}$$

An integer is said to be prime if it's divisible by only 1 and itself. For example, 2,3,5 and 7 are prime, but 4,6,8 and 9 are not. a) Write a function that determines whether a number is prime. b) Use this function in a program that determines and prints all the prime numbers between 2 and \(10,000 .\) How many of these numbers do you really have to test before being sure that you've found all the primes? c) Initially, you might think that \(n / 2\) is the upper limit for which you must test to see whether a number is prime, but you need only go as high as the square root of \(n\). Why? Rewrite the program, and run it both ways. Estimate the performance improvement.

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