Computer Science 1. Interval scheduling. Assume that we are given ? jobs, and for each job ? we know the start and the finish times, ?? and ?? , respectively. Two jobs are compatible if they do not overlap. Find maximum subset of mutually compatible jobs. Provide an analysis of complexity for the algorithm. 2. Provide an algorithm for determining a maximum spanning tree in an undirected graph with positive edge weight. Provide an analysis of complexity of the algorithm. 3. Interval partitioning. Assume that we are given ? lectures, and for each lecture ? we know the start and the finish times, ?? and ?? , respectively. Find the minimum number of classrooms to schedule all lectures, so that no two lectures occur at the same time in the same room. Provide an analysis of complexity for the algorithm.
Computer Science 1. Interval scheduling. Assume that we are given ? jobs, and for each job ? we know the start and the finish times, ?? and ?? , respectively. Two jobs are compatible if they do not overlap. Find maximum subset of mutually compatible jobs. Provide an analysis of complexity for the algorithm. 2. Provide an algorithm for determining a maximum spanning tree in an undirected graph with positive edge weight. Provide an analysis of complexity of the algorithm. 3. Interval partitioning. Assume that we are given ? lectures, and for each lecture ? we know the start and the finish times, ?? and ?? , respectively. Find the minimum number of classrooms to schedule all lectures, so that no two lectures occur at the same time in the same room. Provide an analysis of complexity for the algorithm.
Computer Networking: A Top-Down Approach (7th Edition)
7th Edition
ISBN:9780133594140
Author:James Kurose, Keith Ross
Publisher:James Kurose, Keith Ross
Chapter1: Computer Networks And The Internet
Section: Chapter Questions
Problem R1RQ: What is the difference between a host and an end system? List several different types of end...
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Computer Science
1. Interval scheduling. Assume that we are given ? jobs, and for each job ? we know the start and the finish times, ?? and ?? , respectively. Two jobs are compatible if they do not overlap. Find maximum subset of mutually compatible jobs. Provide an analysis of complexity for the
2. Provide an algorithm for determining a maximum spanning tree in an undirected graph with positive edge weight. Provide an analysis of complexity of the algorithm.
3. Interval partitioning. Assume that we are given ? lectures, and for each lecture ? we know the start and the finish times, ?? and ?? , respectively. Find the minimum number of classrooms to schedule all lectures, so that no two lectures occur at the same time in the same room. Provide an analysis of complexity for the algorithm.
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