For a network to function optimally, what three conditions must be met? If you have a minute, please use your own words to describe one to me.
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For a network to function optimally, what three conditions must be met? If you have a minute, please use your own words to describe one to me.
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- There are three conditions that need to be satisfied for a network to function optimally. Please use your own words to provide a quick summary of the one you choose.What are the three prerequisites for a network to function optimally? Let's break them down and examine them separately.How many of the following three conditions must be satisfied before we can call a network productive and successful? Let's take it one at a time and analyze it separately.
- Which three characteristics are necessary for a network to perform optimally?There was a pause for a split second.A simple road network shown below has two-way links. The travel time in minutes for zero volumes is also shown. Using Dijkstra’s algorithm, determine the following: a.) Minimum path and minimum travel time from zone B to C. Show all necessary diagrams leading to final answers. b.) Minimum path and minimum travel time from zone A to D. Show all necessary diagrams leading to final answers.Consider the network shown below, and Dijkstra’s link-state algorithm. Here, we are interested in computing the least cost path from node E to all other nodes using Dijkstra's algorithm. Using the algorithm statement used in the textbook and its visual representation, complete the "Step 3" row in the table below showing the link state algorithm’s execution by matching the table entries (i), (ii), (iii), (iv) and (v) with their values.
- Construct an undirected network diagram using the given set of nodes and arcs, also find the shortest path and distance from node A to node E using Dijkstra’s algorithm. Nodes {A, B, C, D, E} Arcs {(AB)=2, (AC)=3, (BC)=2, (CD)=1, (DB)=2, (DE)=1, (CE)=6}Summarize the three conditions that must be met by a network for it to function optimally.1. The following diagram shows the number of minutes needed to travel between various intersections in the city of Ottawa along one-way streets. What is the fastest route from the intersection at node A to the intersection at node K? Formulate and solve as a network flow program. You may use a computer program such as LINDO for the solution. 1 23 B 23 21 17 14 K 10 10 18 21 18 14 27 14 10 11 H. 20 19 33 16 10 L. 16 14 2.
- 10. You've been asked to determine the shortest distance from each house to the pump before lay pipes. The committee also suggested that it would be better to have one common pipeline which covers each house in the Zone. 11. Redraw the diagram and draw the shortest path they could use to lay pipes. 12. Starting at the pipe, determine the minimum length of pipe needed. *Complete Solution and DrawingHow many different channels are needed for six television stations (A, B, C, D, E, F) whose distances (in kilometers) from each other are shown in the following table? Assume that two stations cannot use the same channel when they are within 150 km of each other. You must show your graph to justify your answer. You will not receive credit if you simply state a number. A B с D E F A B 85 с DE F 175 100 50 100 125 85 175 125 100 175 100 50 100 200 100 130 250 - 175 100 130 100 200 250 210 220 100 210 220 100Question 3 a) i. ii. How can a mixed network be converted into a directed network? Identify all the components of a network diagram that facilitate the formulation of a mathematical model for its solution using a computer. In one sentence carefully distinguish between feasible solution and optimal solution Distinguish between the various types of arcs in network model. 111.