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Write two versions of each string copy and string-concatenation function in Fig. 8.30. The first version should use array subscripting, and the second should use pointers and pointer arithmetic.

Short Answer

Expert verified
String copy and concatenation can be done using both array subscripting and pointers.

Step by step solution

01

Understanding the Problem

We need to write string manipulation functions using two methods: array subscripting and pointer arithmetic. The two main functions are string copy and string concatenation.
02

Implementing String Copy with Array Subscripting

The first version of the string copy function uses array subscripting. Define a function `str_copy_subscript(char dest[], const char src[])` where a loop iterates over the `src` array, copying each element into `dest` using a subscript.
03

Implementing String Copy with Pointers

The second version uses pointers. Define `str_copy_pointer(char *dest, const char *src)`. Using a loop, increment both `src` and `dest` pointers while copying the value from `src` to `dest` until the null character is encountered.
04

Implementing String Concatenation with Array Subscripting

The first version of string concatenation uses array subscripting. Define `str_concat_subscript(char dest[], const char src[])`, where you first find the end of `dest` using a loop, then append each element from `src`.
05

Implementing String Concatenation with Pointers

The second version uses pointer arithmetic. Define `str_concat_pointer(char *dest, const char *src)`. Move the `dest` pointer to the end of the current string, then use a loop to copy each element from `src` to `dest`, incrementing the pointers accordingly.

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Key Concepts

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

String Manipulation
String manipulation in C++ involves working with sequences of characters to perform tasks like copying, concatenating, or modifying strings. Strings in C++ can be treated as arrays of characters, where each character can be accessed independently. This makes string manipulation a fundamental aspect of programming in C++. Common string manipulation tasks include:
  • Copying: Duplicating the contents of one string into another.
  • Concatenating: Joining two strings together to form a new string.
Understanding how to manage and manipulate strings effectively is crucial, as it forms the basis for handling text data in applications. For instance, copying a string might seem trivial, but in C++, it's important to know the differences between using array subscripting versus pointers for these operations.
Array Subscripting
Array subscripting is a method of accessing elements within a collection by specifying an index. In C++, arrays are zero-based, meaning the first element is accessed using index 0.
To perform operations like string copy or concatenation using array subscripting, consider the following:
  • Access elements directly by using their indexed position.
  • Use loops to traverse the array, enabling you to copy elements one-by-one.
When copying a string using array subscripting, you'd typically iterate through each character in the source array and assign it to the corresponding index in the destination array. This method is straightforward but requires careful index management to avoid going out of bounds.
Pointer Arithmetic
Pointer arithmetic involves manipulating the memory address that a pointer holds to traverse through the data it points to. In C++, pointers can be incremented, decremented, or manipulated to directly interact with the memory locations of elements.
When applied to strings, pointer arithmetic allows for:
  • Efficient Traversal: You can move through a string by incrementing the pointer.
  • Direct Memory Access: Allows manipulation at the byte level, which can be more efficient than subscripting.
For string copy and concatenation, using a pointer involves setting the initial pointer to the start of the string and moving it as each character is accessed or modified. It can be more efficient as it skips the overhead of index calculation. However, programmers should handle pointers with care to prevent memory errors.
Function Implementation
Function implementation in C++ refers to writing the code that defines the behavior of functions. Functions encapsulate specific tasks or operations, providing a way to organize and reuse code efficiently. When implementing string manipulation functions such as copy or concatenate, developers need to consider:
  • Function Signature: Define the input parameters and the return type.
  • Error Handling: Ensure the function handles edge cases, such as null pointers or empty strings.
  • Performance: Consider the efficiency of the implementation, choosing the best method (array subscripting or pointer arithmetic) based on the needs of the task.
In implementing these functions using C++, being mindful of how strings are passed and altered is important. Whether to use array subscripting or pointer arithmetic depends on the specific use case and the programmer's comfort level with each approach.

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Most popular questions from this chapter

(Writing the Word Equivalent of a Check Amount) Continuing the discussion of the previous example, we reiterate the importance of designing checkwriting systems to prevent alteration of check amounts. One common security method requires that the check amount be both written in numbers and "spelled out" in words. Even if someone is able to alter the numerical amount of the check, it is extremely difficult to change the amount in words. Write a program that inputs a numeric check amount and writes the word equivalent of the amount. Your program should be able to handle check amounts as large as $99.99. For example, the amount 112.43 should be written as ONE HUNDRED TWELVE and 43/100

State whether the following are true or false. If the answer is false, explain why. a. The address operator & can be applied only to constants and to expressions. b. A pointer that is declared to be of type void * can be dereferenced. c. Pointers of different types can never be assigned to one another without a cast operation.

(Quicksort) You have previously seen the sorting techniques of the bucket sort and selection sort. We now present the recursive sorting technique called Quicksort. The basic algorithm for a single-subscripted array of values is as follows: a. Partitioning Step: Take the first element of the unsorted array and determine its final location in the sorted array (i.e., all values to the left of the element in the array are less than the element, and all values to the right of the element in the array are greater than the element). We now have one element in its proper location and two unsorted subarrays. b. Recursive Step: Perform Step 1 on each unsorted subarray. Each time Step 1 is performed on a subarray, another element is placed in its final location of the sorted array, and two unsorted subarrays are created. When a subarray consists of one element, that subarray must be sorted; therefore, that element is in its final location. The basic algorithm seems simple enough, but how do we determine the final position of the first element of each subarray? As an example, consider the following set of values (the element in bold is the partitioning elementit will be placed in its final location in the sorted array): 37 2 6 4 89 8 10 12 68 45 a. Starting from the rightmost element of the array, compare each element with 37 until an element less than 37 is found. Then swap 37 and that element. The first element less than 37 is 12, so 37 and 12 are swapped. The values now reside in the array as follows: 12 2 6 4 89 8 10 37 68 45 Starting from the left of the array, but beginning with the element after 12, compare each element with 37 until an element greater than 37 is found. Then swap 37 and that element. The first element greater than 37 is 89, so 37 and 89 are swapped. The values now reside in the array as follows: 12 2 6 4 37 8 10 89 68 45 Starting from the right, but beginning with the element before 89, compare each element with 37 until an element less than 37 is found. Then swap 37 and that element. The first element less than 37 is 10, so 37 and 10 are swapped. The values now reside in the array as follows: 12 2 6 4 10 8 37 89 68 45 Starting from the left, but beginning with the element after 10, compare each element with 37 until an element greater than 37 is found. Then swap 37 and that element. There are no more elements greater than 37, so when we compare 37 with itself, we know that 37 has been placed in its final location of the sorted array. Once the partition has been applied to the array, there are two unsorted subarrays. The subarray with values less than 37 contains 12, 2, 6, 4, 10 and 8. The subarray with values greater than 37 contains 89, 68 and 45. The sort continues with both subarrays being partitioned in the same manner as the original array. Based on the preceding discussion, write recursive function quickSort to sort a single subscripted integer array. The function should receive as arguments an integer array, a starting subscript and an ending subscript. Function partition should be called by quickSort to perform the partitioning step

Write a program that encodes English language phrases into pig Latin. Pig Latin is a form of coded language often used for amusement. Many variations exist in the methods used to form pig Latin phrases. For simplicity, use the following algorithm: To form a pig-Latin phrase from an English-language phrase, tokenize the phrase into words with function strtok. To translate each English word into a pig-Latin word, place the first letter of the English word at the end of the English word and add the letters ay." Thus, the word "jump" becomes "umpjay," the word "the" becomes "hetay" and the word "computer" becomes "omputercay." Blanks between words remain as blanks. Assume that the English phrase consists of words separated by blanks, there are no punctuation marks and all words have two or more letters. Function printLatinword should display each word. [Hint: Each time a token is found in a call to strtok, pass the token pointer to function printLatinword and print the pig-Latin word.]

(Text Analysis) The availability of computers with string-manipulation capabilities has resulted in some rather interesting approaches to analyzing the writings of great authors. Much attention has been focused on whether William Shakespeare ever lived. Some scholars believe there is substantial evidence indicating that Christopher Marlowe or other authors actually penned the masterpieces attributed to Shakespeare. Researchers have used computers to find similarities in the writings of these two authors. This exercise examines three methods for analyzing texts with a computer. Note that thousands of texts, including Shakespeare, are available online at www.gutenberg.org. a. Write a program that reads several lines of text from the keyboard and prints a table indicating the number of occurrences of each letter of the alphabet in the text. For example, the phrase To be, or not to be: that is the question: contains one "a," two "b's," no "c's," etc. b. Write a program that reads several lines of text and prints a table indicating the number of one-letter words, two-letter words, threeletter words, etc., appearing in the text. For example, the phrase Whether 'tis nobler in the mind to suffer contains the following word lengths and occurrences:c. Write a program that reads several lines of text and prints a table indicating the number of occurrences of each different word in the text. The first version of your program should include the words in the table in the same order in which they appear in the text. For example, the lines To be, or not to be: that is the question: Whether 'tis nobler in the mind to suffer contain the words "to" three times, the word "be" two times, the word "or" once, etc. A more interesting (and useful) printout should then be attempted in which the words are sorted alphabetically.

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