Exam 6: The Mathematics of Touring: Traveling Salesman Problems
Exam 1: The Mathematics of Elections: the Paradoxes of Democracy40 Questions
Exam 2: The Mathematics of Power: Weighted Voting40 Questions
Exam 3: The Mathematics of Sharing: Fair-Division Games38 Questions
Exam 4: The Mathematics of Apportionment: Making the Rounds40 Questions
Exam 5: The Mathematics of Getting Around: Euler Paths and Circuits37 Questions
Exam 6: The Mathematics of Touring: Traveling Salesman Problems40 Questions
Exam 7: The Cost of Being Connected40 Questions
Exam 8: The Mathematics of Scheduling: Chasing the Critical Path40 Questions
Exam 9: Population Growth Models: There Is Strength in Numbers40 Questions
Exam 10: Financial Mathematics: Money Matters40 Questions
Exam 11: The Mathematics of Symmetry: Beyond Reflection40 Questions
Exam 12: Fractal Geometry: the Kinky Nature of Nature39 Questions
Exam 13: Fibonacci Numbers and the Golden Ratio: Tales of Rabbits and Gnomons40 Questions
Exam 14: Censuses, Surveys, Polls, and Studies: the Joys of Collecting Data40 Questions
Exam 15: Graphs, Charts, and Numbers: the Data Show and Tell40 Questions
Exam 16: Probabilities, Odds, and Expectations: Measuring Uncertainty and Risk40 Questions
Exam 17: The Mathematics of Normality: the Call of the Bell40 Questions
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Which algorithm will always give the optimal tour for a weighted complete graph?
(Multiple Choice)
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-Consider the graph above ; does the graph contain a Hamilton Circuit? Explain.

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Consider the weighted graph given below; apply the nearest-neighbor algorithm with vertex C as a starting vertex and give the resulting tour?

(Multiple Choice)
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The chart below shows the one-way charge for a taxi-cab ride between five different cities. Give the cost of a tour found by applying the repetitive nearest-neighbor algorithm. 

(Short Answer)
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How many distinct Hamilton Circuits, if any, are there in the graph shown below? (Mirror images of a circuit are considered distinct from the circuit.)
(Multiple Choice)
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The chart below shows the average travel time in minutes between five different cities in Vermont. Give the total time of a tour found by applying the repetitive nearest-neighbor algorithm.


(Multiple Choice)
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Which of the graphs below has a Hamilton Circuit but does not have an Euler Circuit?

(Multiple Choice)
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For the weighted graph below, apply the nearest-neighbor algorithm with D as the starting point and write the resulting tour. 

(Short Answer)
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Consider the weighted graph given below; which tour is the optimal tour? 

(Multiple Choice)
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For the weighted graph given below, use the brute-force algorithm to find the optimal tour. Write the tour using vertex A as the starting and ending vertex. 

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Consider the weighted graph given below; which tour is the optimal tour? - 58 -
(Multiple Choice)
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For the weighted graph below, apply the cheapest-link algorithm and give its cost.

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How many distinct Hamilton circuits, if any, are there in the graph shown below? (Mirror images of a circuit are considered distinct from the circuit.) 

(Multiple Choice)
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For the weighted graph shown below, find the weight of the Hamilton Circuit A, E, D, B, C, A.


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Consider the graph shown below; does the graph contain a Hamilton Circuit? Explain. 

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