Find x(g) for the graph.



Question 1 options:

1


2


3


4

Question 2 (1 point)

Find x(g) of the graph

Question 2 options:

2


3


4


5

Question 3 (1 point)

Below is a map of the Southeastern United States. What is the minimum number of colors required so that no two adjacent states have the same color?

Question 3 options:

2


3


4


5

Question 4 (1 point)

Given the graph, which vertex coloring is correct?

Question 4 options:

red (A, B, H); green (D, C, E); blue (G, F); yellow (I)


red (A, C, F); green (B, D, G); blue (E, H); yellow (I)


red (A, B, H); green (D, E, F); blue (C, G); yellow (I)


red (A, D, E, F); green (C, G); blue (B, H); yellow (I)

Question 5 (1 point)

The following is an appropriate color-map for the graph.

Question 5 options:

True. No adjacent vertex has the same color.


False. Adjacent vertices have the same color.


True. The Chromatic number is 4.


False. Purple and Orange should be switched on the inner star.

Find xg for the graph Question 1 options 1 2 3 4 Question 2 1 point Find xg of the graph Question 2 options 2 3 4 5 Question 3 1 point Below is a map of the Sou class=
Find xg for the graph Question 1 options 1 2 3 4 Question 2 1 point Find xg of the graph Question 2 options 2 3 4 5 Question 3 1 point Below is a map of the Sou class=
Find xg for the graph Question 1 options 1 2 3 4 Question 2 1 point Find xg of the graph Question 2 options 2 3 4 5 Question 3 1 point Below is a map of the Sou class=
Find xg for the graph Question 1 options 1 2 3 4 Question 2 1 point Find xg of the graph Question 2 options 2 3 4 5 Question 3 1 point Below is a map of the Sou class=
Find xg for the graph Question 1 options 1 2 3 4 Question 2 1 point Find xg of the graph Question 2 options 2 3 4 5 Question 3 1 point Below is a map of the Sou class=