Why is algorithm for finding shortest distance called greedy

Assignment Help Computer Engineering

Problem

1. For what kind of graphs is topological sorting defined?

2. What is a topological order for such a graph?

3. Why is the algorithm for finding shortest distances called greedy?

4. Explain how Prim's algorithm for minimal spanning trees differs from Kruskal's algorithm.

Describe the landlord duty to mitigate damages : Commercial Lease Agreement-Describe the landlord’s duty to mitigate damages as set for this in this provision.

Determine the characteristics of your invisible mentor : Determine the characteristics of your "invisible mentor" that makes that person effective and successful at leading teams.

Draw the expression tree for each of the given expressions : Draw the expression tree for each of the following expressions. Using the tree, convert the expression into (b) prefix and (c) postfix form.

Explain the issues in international project management : What leadership skills may be required more in an international setting than what is expected in the United States?

Why is algorithm for finding shortest distance called greedy : Why is the algorithm for finding shortest distances called greedy? Explain how Prim's algorithm for minimal spanning trees differs from Kruskal's algorithm.

Identify the best next step to take in the accounting cycle : Identify which financing option you think is the best option for SunsTruck to pursue given Shaun's constraints. Explain the rationale for your decision.

Describe three ways to implement graphs in computer memory : Describe three ways to implement graphs in computer memory. Explain the difference between depth-first and breadth-first traversal of a graph.

Define the terms adjacent path cycle and connected : Define the terms adjacent, path, cycle, and connected. What does it mean for a directed graph to be strongly connected? Weakly connected?

Implement and test the methods of prim and kruskal : Implement and test the methods of Prim, Kruskal, and Dijkstra for determining minimal spanning trees of a connected network.