16. A corporation, located in Orlando, would like to link their computers in five different cities Atlanta, Birmingham, Orlando, Jacksonville, and Tampa Bay to each other. The following table shows the weekly cost of linking the computers in each pair of cities. The corporation needs to know the minimum amount of money that they will need to spend each week. Atlanta Atlanta Birmingham Orlando Jacksonville Tampa Bay $512 $715 $820 $622 a) a spanning tree b) a tree but not a spanning tree c) not a tree C Birmingham $512 a) BECAFD b) BECDFACD c) BECDFAC d) none of these LL $640 $551 $918 $690 What would be the appropriate way to solve this problem? (You don't have to solve the problem, just choose one of the options below.) a) Add up all the weights in the table and then divide by the number of cities. b) Find a Hamilton circuit of minimum weight. c) Find an Eulerian circuit of minimum weight. d) Find a spanning tree of minimum weight. 17. Which choice below describes the bold subgraph of the given graph? D Orlando $715 $640 8 18. Which of the following paths is an Eulerian path for the given graph? B $901 $838 7 Jacksonville $820 $551 $901 Tampa Bay $622 $918 $838 $690

College Algebra (MindTap Course List)
12th Edition
ISBN:9781305652231
Author:R. David Gustafson, Jeff Hughes
Publisher:R. David Gustafson, Jeff Hughes
Chapter6: Linear Systems
Section6.8: Linear Programming
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16. A corporation, located in Orlando, would like to link their computers in five different cities Atlanta,
Birmingham, Orlando, Jacksonville, and Tampa Bay to each other. The following table shows the
weekly cost of linking the computers in each pair of cities. The corporation needs to know the
minimum amount of money that they will need to spend each week.
Atlanta
Atlanta
Birmingham
Orlando
Jacksonville
Tampa Bay
$512
$715
$820
$622
a) a spanning tree
b) a tree but not a spanning tree
c) not a tree
C
Birmingham
$512
a) BECAFD
b) BECDFACD
c) BECDFAC
d) none of these
LL
$640
$551
$918
$690
What would be the appropriate way to solve this problem? (You don't have to solve the
problem, just choose one of the options below.)
a) Add up all the weights in the table and then divide by the number of cities.
b) Find a Hamilton circuit of minimum weight.
c) Find an Eulerian circuit of minimum weight.
d) Find a spanning tree of minimum weight.
17. Which choice below describes the bold subgraph of the given graph?
D
Orlando
$715
$640
8
18. Which of the following paths is an Eulerian path for the given graph?
B
$901
$838
7
Jacksonville
$820
$551
$901
Tampa Bay
$622
$918
$838
$690
Transcribed Image Text:16. A corporation, located in Orlando, would like to link their computers in five different cities Atlanta, Birmingham, Orlando, Jacksonville, and Tampa Bay to each other. The following table shows the weekly cost of linking the computers in each pair of cities. The corporation needs to know the minimum amount of money that they will need to spend each week. Atlanta Atlanta Birmingham Orlando Jacksonville Tampa Bay $512 $715 $820 $622 a) a spanning tree b) a tree but not a spanning tree c) not a tree C Birmingham $512 a) BECAFD b) BECDFACD c) BECDFAC d) none of these LL $640 $551 $918 $690 What would be the appropriate way to solve this problem? (You don't have to solve the problem, just choose one of the options below.) a) Add up all the weights in the table and then divide by the number of cities. b) Find a Hamilton circuit of minimum weight. c) Find an Eulerian circuit of minimum weight. d) Find a spanning tree of minimum weight. 17. Which choice below describes the bold subgraph of the given graph? D Orlando $715 $640 8 18. Which of the following paths is an Eulerian path for the given graph? B $901 $838 7 Jacksonville $820 $551 $901 Tampa Bay $622 $918 $838 $690
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