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INSTRUCTIONS : 1. Refer to APPENDIX A for the Individual Assignment. 2. Date of submission of written assignment: 24 February 2025 Marks will be deducted for late submission. 3. Each written assignment will be marked out of 100 marks and counts for 20% of the total assessment of the course. 4. FORMAT OF WRITTEN PROJECT Please note the follo
Part B: Your task for this assignment is to investigate some of the properties of queues. You should write a Java, C++, or Phyton program which simulates the queuing system in an email server. Queues are commonly used in network systems. For example, e-mail is placed in queues while it is waiting to be sent and after it arrives at the recipient
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Question 3 The data structure shown in Figure 1 depicts an implementation of a list of two lists, that is, two linked lists joined into one. In this example, the data structure is implemented to group two separate lists of numbers, one consists of lists of even numbers and the other consists of lists of odd numbers. Two types of linked list are
Question 2 Do a dry run on the two algorithms (ALGORITHM 1 and ALGORITHM 2) shown below. cta_question_2 a) Briefly explain what the purposes of the two algorithms are and state the asymptotic run-time complexity of each of the algorithms. b) For the following Binary Search Tree (BST): What is returned by the function call A1(root)? c) For the B
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Part A: Question 1 Consider the following network. With the indicated link costs, use Dijkstra’s shortest-path algorithm to compute the shortest path from A to all network nodes. a) Show how the algorithm works by computing a table like the one discussed in class. b) Show all the paths from A to all other network nodes. cta_question_1 Que
Assignment Specification: Part A: Question 1 The INORDER traversal output of a binary tree is U, N, I, V, E, R, S, I, T, Y and the POSTORDER traversal output of the same tree is N, U, V, R, E, T, I, S, I, Y. Construct the tree and determine the output of the PREORDER traversal output. One main difference between a binary search tree (BST) and
