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Suppose the distances (in kilometers) that a pharmaceutical representative, Tracy Ross, travels between medical offices are shown in the accompanying table. Set up and solve a traveling salesperson problem using Evolutionary Solver. Click the icon to view the table of distances. The shortest distance for a tour is (Type a whole number.) kilometers.

Suppose the distances (in kilometers) that a pharmaceutical representative, Tracy Ross, travels between medical offices are shown in the accompanying table. Set up and solve a traveling salesperson problem using Evolutionary Solver. Click the icon to view the table of distances. The shortest distance for a tour is (Type a whole number.) kilometers.

Practical Management Science
Practical Management Science
6th Edition
ISBN:9781337406659
Author:WINSTON, Wayne L.
Publisher:WINSTON, Wayne L.
Chapter2: Introduction To Spreadsheet Modeling
Section: Chapter Questions
Problem 20P: Julie James is opening a lemonade stand. She believes the fixed cost per week of running the stand...
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**Transcription for Educational Website** --- **Traveling Salesperson Problem Overview:** Consider the problem where distances (in kilometers) covered by a pharmaceutical representative, Tracy Ross, traveling between various medical offices are given in the accompanying table. The goal is to set up and solve a traveling salesperson problem using the Evolutionary Solver. - **Task:** View the table of distances by clicking the provided icon. - **Objective:** Determine the shortest possible distance that Tracy Ross has to cover for a complete tour. **Interactive Element:** - Upon clicking the icon adjacent to the text, a table displaying the distances between locations will be revealed. Use this data to calculate the optimal route. --- **Problem Solution:** - **Question:** What is the shortest distance for a complete tour? - **Answer:** Input the shortest distance in the provided space. (Ensure to type a whole number.) This exercise aims to enhance problem-solving skills by applying algorithms to find efficient routes, a quantitative challenge with direct real-world applications.
Transcribed Image Text:**Transcription for Educational Website** --- **Traveling Salesperson Problem Overview:** Consider the problem where distances (in kilometers) covered by a pharmaceutical representative, Tracy Ross, traveling between various medical offices are given in the accompanying table. The goal is to set up and solve a traveling salesperson problem using the Evolutionary Solver. - **Task:** View the table of distances by clicking the provided icon. - **Objective:** Determine the shortest possible distance that Tracy Ross has to cover for a complete tour. **Interactive Element:** - Upon clicking the icon adjacent to the text, a table displaying the distances between locations will be revealed. Use this data to calculate the optimal route. --- **Problem Solution:** - **Question:** What is the shortest distance for a complete tour? - **Answer:** Input the shortest distance in the provided space. (Ensure to type a whole number.) This exercise aims to enhance problem-solving skills by applying algorithms to find efficient routes, a quantitative challenge with direct real-world applications.
**Table of Distance** This table presents the distances between various points labeled from 1 to 8. The entries represent the distances between each pair of points, with each number corresponding to the distance between two specific points. The row and column headers "To/From" indicate the starting and ending points respectively. - The diagonal of the table shows zeros as they represent the distance from a point to itself. - For instance, the distance from point 1 to point 2 is 27 units, while the distance from point 1 to point 3 is 57 units. - The distance from point 3 to point 4 is 49 units, and so forth. This table is symmetrical, which means that the distance from point X to point Y is the same as the distance from point Y to point X (e.g., distance from 1 to 2 is 27, and from 2 to 1 is also 27).
Transcribed Image Text:**Table of Distance** This table presents the distances between various points labeled from 1 to 8. The entries represent the distances between each pair of points, with each number corresponding to the distance between two specific points. The row and column headers "To/From" indicate the starting and ending points respectively. - The diagonal of the table shows zeros as they represent the distance from a point to itself. - For instance, the distance from point 1 to point 2 is 27 units, while the distance from point 1 to point 3 is 57 units. - The distance from point 3 to point 4 is 49 units, and so forth. This table is symmetrical, which means that the distance from point X to point Y is the same as the distance from point Y to point X (e.g., distance from 1 to 2 is 27, and from 2 to 1 is also 27).
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