Exam 7: Graph Theory
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Find a Hamilton circuit for the figure below. 

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(Multiple Choice)
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Correct Answer:
D
A traveling salesman must visit all four cities indicated in the figure below. How many miles does he travel if he starts in A and then visits B, C, and D before returning to A? 

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Correct Answer:
A
Find a Hamilton circuit for the figure below. 

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Correct Answer:
C
A tree has the following characteristic. Find the total number of vertices. 

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The nearest-neighbor algorithm constructs a(n) _______________ circuit in a complete graph by starting at a vertex.
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When applying the cheapest-link algorithm, do not choose an edge that would result in a vertex of degree ___.
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The _______________ of a vertex is the number of edges that touch that vertex.
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Use the nearest-neighbor algorithm starting at vertex A of the figure below to find an approximate solution to the traveling salesman problem. 

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If each parent of a tree has exactly two children, then the tree is called ___________.
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According to Euler's theorem, a connected graph has an Euler circuit precisely when every vertex has a(n) ___________ degree.
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The following table shows the distance (in miles) between cities A, B, C, and D. When a traveling salesman visits all four cities, how many miles does he travel if he starts in city A and uses the nearest-neighbor algorithm? 

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According to Euler's theorem, the figure below has an Euler circuit.


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In a complete binary tree of height H, the number of vertices equals _________.
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A traveling salesman must visit all four cities indicated in the figure below. When he starts in A, what is the second city to visit according to the nearest-neighbor algorithm? 

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Estimate the largest number of checks needed if you have a 60,000-word dictionary.
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The edges in a certain graph represent roads, and the vertices represent intersections. We want to clean all of the roads and not require the street sweeper to move along streets that have already been cleaned. Should we look for an Euler circuit or a Hamilton circuit?
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In a complete binary tree, how many vertices have the level L or 

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