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(Print an array) Write a recursive function printarray that takes an array, a starting subscript and an ending subscript as arguments and returns nothing. The function should stop processing and return when the starting subscript equals the ending subscript.

Short Answer

Expert verified
Use base case checks, print the current element, then recurse with incremented subscript.

Step by step solution

01

Define the Base Case

In the recursive function, we first need to define the base case. This is where the recursion will stop. For our problem, the base case occurs when the starting subscript equals the ending subscript. This means we have either reached or surpassed the end of the array, and we should stop the recursion.
02

Print the Current Element

In the recursive step, print the element at the current starting subscript of the array. This step processes the current element before making the recursive call to handle the next element.
03

Make the Recursive Call

After printing the current element, increment the starting subscript by 1 and call the function recursively with this updated starting subscript. This moves the process to the next element in the array.

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Key Concepts

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

Base Case in Recursion
Every recursive function needs a base case to stop the function from calling itself indefinitely. Think of the base case as the natural stopping point for the function. In our problem of printing an array, the base case is when the starting subscript becomes equal to the ending subscript.
This indicates that there are no more elements to print, and the function should simply return control to the caller. Skipping the base case could lead to infinite recursion and eventually a stack overflow error, which is not something we want in our programs.
By carefully setting the base case, we ensure our recursive functions are both effective and safe.
Function Parameters in C++
Function parameters in C++ allow us to pass data to functions, which can then operate on this data to produce a result or perform an action. In our recursive function for printing an array, we have multiple parameters: the array itself, the starting subscript, and the ending subscript.
These parameters let the function know which part of the array to process and when to stop.
  • Array Parameter: The array is the main data structure we are working with. Passing it as a parameter allows the function to access its elements.
  • Starting Subscript: This parameter tells us where to begin processing the array. It's updated in each recursive call to process the next element.
  • Ending Subscript: This defines the boundary for processing. It helps the base case determine when the recursion should stop.
Clearly defining these parameters will make your function robust and versatile, allowing it to handle numerous situations as programmed.
Array Processing in C++
Processing arrays in C++ is a fundamental skill, especially when using recursive approaches. Arrays are collections of elements that are accessed through indices. In our exercise, knowing how to traverse and manipulate these indices is essential.
Recursive functions like our `printarray` function streamline this process by breaking it down into repeated tasks, one element at a time. Here's how it works:
  • First, access and print the current element using the starting subscript index.
  • Next, adjust the subscript for the next call. This is usually done by incrementing the current index.
  • Finally, call the function recursively with the new starting subscript. This step will process the next element in a similar manner.
By repeatedly applying these steps until the base case is met, you can efficiently process all elements of the array without using additional loops.

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Most popular questions from this chapter

Write a program that simulates the rolling of two dice. The program should use rand to roll the first die and should use rand again to roll the second die. The sum of the two values should then be calculated. [ Note: Each die can show an integer value from 1 to \(6,\) so the sum of the two values will vary from 2 to \(12,\) with 7 being the most frequent sum and 2 and 12 being the least frequent sums.] Figure 7.32 shows the 36 possible combinations of the two dice. Your program should roll the two dice 36,000 times. Use a onedimensional array to tally the numbers of times each possible sum appears. Print the results in a tabular format. Also, determine if the totals are reasonable (i.e., there are six ways to roll a \(7,\) so approximately one-sixth of all the rolls should be 7 ).

(Bubble Sort) In the bubble sort algorithm, smaller values gradually "bubble" their way upward to the top of the array like air bubbles rising in water, while the larger values sink to the bottom. The bubble sort makes several passes through the array. On each pass, successive pairs of elements are compared. If a pair is in increasing order (or the values are identical), we leave the values as they are. If a pair is in decreasing order, their values are swapped in the array. Write a program that sorts an array of 10 integers using bubble sort.

include ; b. arraySize = 10; // arraySize was declared const c. Assume that… # Find the error in each of the following program segments and correct the error: a. #include ; b. arraySize = 10; // arraySize was declared const c. Assume that int b[ 10 ] = { 0 }; for ( int i = 0; <= 10; i++ ) b[ i ] = 1; d. Assume that int a[ 2 ][ 2 ] = { { 1, 2 }, { 3, 4 } }; a[ 1, 1 ] = 5;

(Find the minimum value in an array) Write a recursive function recursivellinimum that takes an integer array, a starting subscript and an ending subscript as arguments, and returns the smallest element of the array. The function should stop processing and return when the starting subscript equals the ending subscript.

Consider a 2-by-3 integer array t. a. Write a declaration for t. b. How many rows does t have? c. How many columns does t have? d. How many elements does t have? e. Write the names of all the elements in row 1 of t. f. Write the names of all the elements in column 2 of t. g. Write a single statement that sets the element of t in row 1 and column 2 to zero. h. Write a series of statements that initialize each element of t to zero. Do not use a loop. i. Write a nested for statement that initializes each element of t to zero. j. Write a statement that inputs the values for the elements of t from the terminal. k. Write a series of statements that determine and print the smallest value in array t. l. Write a statement that displays the elements in row 0 of t. m. Write a statement that totals the elements in column 3 of t. n. Write a series of statements that prints the array t in neat, tabular format. List the column subscripts as headings across the top and list the row subscripts at the left of each row.

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