I am planning a road trip and will be travelling down a single highway for most...
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I am planning a road trip and will be travelling down a single highway for most of the trip, P miles total. I have found the complete list of n charging stations along the highway, at distances P1,--Pn from the place I'm starting. I can go M miles before needing to recharge. Describe a graph where the paths represent stations I can stop at without running out of charge. (You should make sure you include starting from the origin and ending at the destination at P miles.) Say whether the graph is directed or undirected, what the vertices are, when there is an edge. Then say, as a function of n, what are the maximum number of vertices and edges your graph might have? What algorithm could I use to find the minimum number of possible charging stops? (1 point, directed or undirected; 4 points clear description of vertices, 5 points, clear description of edges; 5 points, brief explanation for why paths are possible sets of charging stations; 5 points, number of vertices; 5 points, max number of edges; 5 points, which algorithm to use.) I am planning a road trip and will be travelling down a single highway for most of the trip, P miles total. I have found the complete list of n charging stations along the highway, at distances P1,--Pn from the place I'm starting. I can go M miles before needing to recharge. Describe a graph where the paths represent stations I can stop at without running out of charge. (You should make sure you include starting from the origin and ending at the destination at P miles.) Say whether the graph is directed or undirected, what the vertices are, when there is an edge. Then say, as a function of n, what are the maximum number of vertices and edges your graph might have? What algorithm could I use to find the minimum number of possible charging stops? (1 point, directed or undirected; 4 points clear description of vertices, 5 points, clear description of edges; 5 points, brief explanation for why paths are possible sets of charging stations; 5 points, number of vertices; 5 points, max number of edges; 5 points, which algorithm to use.)
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The graph youre describing is a directed graph representing possible charging stops along the highwa... View the full answer
Related Book For
Income Tax Fundamentals 2013
ISBN: 9781285586618
31st Edition
Authors: Gerald E. Whittenburg, Martha Altus Buller, Steven L Gill
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