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// Linear Search: void search(int& found, int& location, int a[], int n, int target) -l found = location = 0; while (!found &SC location c n) found = (a[location++] == target); --location; : , .. : I. i. ;. _. :

Target:

.33 i s at a[6J1 Target: 44 44 is ax q[43. Targeg: 50 50 wEG3 lx3e fuund. Target: 0 0 w&s nut found.

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This is the process of identifying possible risks. Risks can be classi ed as a ecting the project plan (project risks), a ecting the quality (technical risks), or a ecting the viability of the product (business risks). Some experts exclude events that are common to all projects from consideration for risk management. These experts consider those common events as part of standard project planning.

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In each iteration of the search loop, the current element a [ location] is compared with target. The loop continues until a match is found or all the elements have been checked. Each iteration increments the index location, after it is accessed. So if the loop terminates because a match was found, locator must be decremented to the index where target was found. Note that the search ( > function has three input parameters (a, n, and target) and two output parameters ( found and location). We follow the conventional practice of listing the output parameters in front of the input parameters.

5.7 THE BUBBLE SORT ALGORITHM The Linear Search Algorithm is not very efficient. It obviously would not be a good way to find a name in the telephone book. We can do this common task more efficiently because the

Roger Pressman, Software Engineering: A Practitioner s Approach, 5th ed, McGraw-Hill, New York, 2001, 145 163.

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names are sorted in alphabetical order. To use an efficient searching algorithm on a sequential data structure such as an array, we must first sort the structure to put its element in order. There are many algorithms for sorting an array. Although not as efficient as most others, the Bubble Sort is one of the simplest sorting algorithms. It proceeds through a sequence of iterations, each time moving the next largest item into its correct position. On each iteration, it compares each pair of consecutive elements, moving the larger element up.

This program tests a function that implements the Bubble Sort Algorithm. It is compiled with the function shown in Example 4.15:

9.1 Why is XML security becoming important a. Most electronic business transactions are done via the Web. b. HTML has an uncertain future. c. Data needs to be authenticated. d. All of the above. 9.2 Why is Canonical XML important for digital signatures a. So that the documents mean the same thing b. To equalize any di erences in the document s meaning c. To make the calculation of hashes possible d. To be consistent 9.3 Which one of these three things in the Signature element is referred to by the signature a. An XML element contained inside the signature element b. An external XML document, referenced by a URI c. An external non-XML resource, referenced by a URI d. Any of them 9.4 What is an advantage to a public key system a. The user of the system does not have to be known to you, the owner of the decryption key, in advance. In particular, you do not need a secure means of delivering the encryption key to a user, for knowing only the encryption key does not, in practice, compromise the security of the encryption-decryption system. b. The system is di cult to break. c. The system is easy to use. d. All of the above. 9.5 Which of these is an asymmetric encryption method a. Di e Hellman Key Exchange b. DES c. RSA d. NRA 9.6 In the element DSAKeyValue, which of these elds are optional a. P, G b. Seed, PgenCounter c. Q, Y d. None of these 9.7 Which of these are declared in the element RSAKeyValue

void print(float [I, const int); void sort(float [I, const int); main0 t float a[81 = (55.5, print(a, 8); sort(a, 8); print(a, 8); 1 void { print(float a[],

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