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

Consider the following function: int secret (int one) \\{ \\[ \begin{array}{l} \text { int i; } \\ \text { int prod = 1 } \\ \text { for }(i=1 ; i<=3 ; i++) \\ \text { prod = prod * one; } \end{array} \\] return prod;} a. What is the output of the following C++ statements? i. cout \(<<\) secret \((5)<<\) endl ii. cout \(<<2 *\) secret \((6)<<\) endl b. What does the function secret do?

Short Answer

Expert verified
i. 125; ii. 432; The function computes the cube of the input integer.

Step by step solution

01

Analyzing the Function

The function `secret(int one)` calculates the cube of the input integer `one`. This is achieved by initializing `prod` to 1 and then multiplying it by `one` three times in the loop, effectively computing \(one \times one \times one\). Then, it returns `prod`, which is \(one^3\).
02

Calculating Output for Part i

For `cout << secret(5) << endl;`, we substitute `one` with 5 in the function. The calculation inside the function will be: - Iteration 1: `prod = 1 * 5 = 5` - Iteration 2: `prod = 5 * 5 = 25` - Iteration 3: `prod = 25 * 5 = 125` Thus, the function returns 125. The output is `125`.
03

Calculating Output for Part ii

For `cout << 2 * secret(6) << endl;`, first evaluate `secret(6)`. Substitute `one` with 6 in the function and run the loop: - Iteration 1: `prod = 1 * 6 = 6` - Iteration 2: `prod = 6 * 6 = 36` - Iteration 3: `prod = 36 * 6 = 216` The function returns 216. The expression `2 * secret(6)` becomes `2 * 216 = 432`. The output is `432`.
04

Explaining the Function Behavior

The function `secret` computes the cube of the given integer `one`. It uses a loop to multiply the integer by itself three times, which is equivalent to raising `one` to the power of 3.

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.

Integer Operations
Understanding integer operations is fundamental in programming with C++. In the `secret` function, integer multiplication is used to calculate the cube of a number. Multiplication is a basic arithmetic operation that multiplies values to produce a product. In C++, multiplication is denoted by the `*` symbol.

In our function, the initial value of `prod` is set to 1, and through each iteration of the loop, `prod` is multiplied by the input integer `one`. This repeated multiplication over three iterations results in the value being cubed:
  • Iteration 1: Multiply `prod` by `one`.
  • Iteration 2: Multiply the new `prod` by `one` again.
  • Iteration 3: Perform the multiplication one last time.
This sequence of operations illustrates the compound operation of exponentiation specifically tailored for computing cubes, achieved by repeating basic integer multiplication.
Loops in C++
Loops are a powerful feature in C++ that allow for the repetition of code blocks based on specified conditions. In the `secret` function, the `for` loop is used to repeat multiplication three times to achieve the goal of cubing the number.

The `for` loop syntax comprises three parts: initialization, condition, and increment/decrement. Here's how it's structured in our function:
  • Initialization: `int i=1` sets the starting point for the loop counter `i`.
  • Condition: `i<=3` checks if the loop should continue running.
  • Increment: `i++` increases the loop counter after each iteration.
This loop effectively runs three times, applying the same operation of multiplication in each cycle. Loops like this allow for repetitive processing tasks efficiently, minimizing manual repetition in code.
Function Analysis
Understanding and analyzing the behavior of a function is critical to ensure it performs as expected. The `secret` function is a simple demonstration of a function that encapsulates both operations and logic to compute a result.

Inside the function:
  • Function Declaration: `int secret (int one)` declares a function that takes an integer input and returns an integer output.
  • Variable Initialization: `int prod = 1;` ensures a starting value for multiplication.
  • Logic: The loop multiplies the base value by the input integer `one` three times, effectively computing the cube.
  • Return Statement: `return prod;` outputs the resultant cube value to the calling scope.
Through function analysis, we understand that `secret` compresses the repetitive operation of cubing into a reusable block of code. This promotes code reusability and abstraction, letting complex operations be handled by simpler high-level statements in main program flows.

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

Mark the following statements as true or false. a. To use a predefined function in a program, you need to know only the name of the function and how to use it. b. \(\mathrm{A}\) value-returning function returns only one value. c. Parameters allow you to use different values each time the function is called. When a return statement executes in a user-defined function, the function immediately exits. e. A value-returning function returns only integer values.

Consider the following function definition: double func (double \(x,\) int \(y,\) string name) \\{ / / function body \\} Which of the following is the correct function prototype of the function func? i. double func () ii. double func (double, int, string) iii. double func (double \(x,\) int \(y,\) string name) iv. func (double \(x,\) int \(y,\) string name )

include using namespace std; int mystery (int \(x, \text { int } y, \text { int } z)\) int main () \\{ cout \(<<\) my… # What is the output of the following program? #include using namespace std; int mystery (int \(x, \text { int } y, \text { int } z)\) int main () \\{ cout \(<<\) mystery \((7,8,3)<<\) endl; cout \(<<\) mystery \((10,5,30)<<\) end 1 ; cout \(<<\) mystery \((9,12,11)<<\) end 1 cout \(<<\) mystery \((5,5,8)<<\) endl cout \(<<\) mystery \((10,10,10)<<\) endl return 0;} int mystery (int \(x,\) int \(y,\) int z) \\{ \\[ \begin{aligned} \text { if }(\mathrm{x}<\mathrm{y}&\& \& \mathrm{x}<\mathrm{z}) \\ \text { return }(\mathrm{y}+\mathrm{z}-\mathrm{x}) \end{aligned} \\] else if \((y

Consider the following function prototypes: int test \((\text { int }, \text { char, double, } \operatorname{int})\) double two (double, double) char three (int, int, char, double); Answer the following questions. a. How many parameters does the function test have? What is the type of the function test ? b. How many parameters does function two have? What is the type of function two? c. How many parameters does function three have? What is the type of function three? d. How many actual parameters are needed to call the function test? What is the type of each actual parameter, and in what order should you use these parameters in a call to the function test? e. Write a C++ statement that prints the value returned by the function test with the actual parameters \(5,5,7.3,\) and \(' z^{\prime}\) f. Write a C++ statement that prints the value returned by function two with the actual parameters 17.5 and \(18.3,\) respectively. g. Write a C++ statement that prints the next character returned by function three. (Use your own actual parameters.)

Write the definition of a function that takes as input three numbers and returns the sum of the first two numbers multiplied by the third number. (Assume that the three numbers are of type double.)

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