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Following refer to breadth-first traversals of graphs and trees. a. Determine the purpose of queue in breadth-first traversal? b. Assume you had the function call displayAtDepthN, which when given tree and depth would display only nodes at that depth. Describe how this could be utilized to give breadth-first traversal of tree, and why it would not be as effective as one using queue.
Describe sorting algorithms and how they work
Find the shortest path tree from every node to node 1for the graph of following figure using Bellman-Ford and Dijkstra algorithm.
In order to make the SQL select statements that would manufacture running summary files for reports of the above; how would you answer the questions below?
Describe how the lack of metrics for analyzing certain software properties affects the software engineering discipline.
Assume your database is performing poorly, and you just started this new job within the past month. You ask to see the documentation for system and are told it does not exist.
Suggest the algorithm which divides n objects of U into k clusters, making use of MST of a graph. Give a simple argument of correctness and bound on the running time of the algorithm you are proposing.
The Metropolitan Housing Agency is a non profit corporation that advocates the development and improvement of low income housing.
Explain the process of insertion into a heap-implemented priority queue, and informally explain its complexity and the process of removal from a heap-implemented priority queue, and informally explain its complexity.
Write a C++ class which implements stack by using a dynamically allocated array. Initial size of particular stack must be determined when it is created.
Create algorithm which concatenates T1 and T2 into single binary search tree. Worst case running time must be O(h).
You have to design an O(n) time randomized Monte Carlo algorithm which computes an (1 + o)- approximate ham-sandwich cut with probability 1 - n-c for any given constant c > 0.
Describe how the use of primitives helps remove ambiguities in an algorithm's representation.
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