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Question: Data structures include: 1. a linked list, 2. an ordered, one dimensional array, and three. a binary tree. Assume the list of letters R, A, N, B, C, F, X and G are stored in a list. Chose which of these three data structures you believe would be the best to alphabetize the list and then add and delete letters from the list while keeping it alphabetized. Justify your answer.
This paper investigates about fault-tolerance in load balancing schemes in distributed environment. There are some more parameters influencing QOS but our main focus is on fault tolerance and load balancing.
Write efficient backtracking algorithm which inputs the integer N, and outputs all of the ways which a group of ascending positive numbers can be summed to N.
Create an algorithm which will prompt for and accept four numbers, sort them into ascending sequence and display them to the screen. Your algorithm is to include a module
The Viterbi algorithm is a deterministic algorithm for solving the Decoding problem. Design a randomized algorithm for solving the Decoding problem.
A coorporation's salesman are selling toothpaste and tooth powder. The corporation having fifty salesman gives 10% commission on the sale of toothpaste and 20 percent commission on tooth powder.
Provide a recurrence for worst case running time of recursive Binary Search function in terms of n, the size of the search array. Solve the recurrence.
Your goal is to solve the following simple programming exercise. You have been asked by your accounting department to design an algorithm determining the annual profit for your company.
A group of N stations share a 56-kbps pure ALOHA channel. Every station outputs a 1000-bit frame on an average of once every one-hundred secs, even if the previous one has not yet been sent.
Given a black-box worst-case linear-time algorithm for ?nding median, create algorithm solving the selection problem for an arbitrary order statistic.
Consider the following algorithm for finding the smallest element in an unsorted array: RANDOMMIN(A[1 .. n]). What is the exact expected number of executions of line ( )?
Given below are two sets of real-time, periodic tasks. For (a), will the schedule produced by Earliest Deadline First algorithm meet all the deadlines?
Explain a sorting algorithm which is optimal with respect to this cost model and uses O(n) space. That is, time used by algorithm should exactly match lower bound
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