Practice Special Types Of Undirected Graphs (24.1.8)

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6 sample questions

Question 1.
Define a complete graph.
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Think about how vertices relate to one another.
Question 2.
What is the minimum number of vertices in a cycle graph?
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Consider how many distinct points form a closed shape.
3Question 3.
What is a complete graph?
- A graph with no edges
- A graph where every pair of distinct vertices is connected
- A graph with only one vertex
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Visualize how every vertex interacts.
4Question 4.
Which of the following is an example of a cycle graph?
- A line graph
- A graph forming a closed loop
- A disconnected graph
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Think of shapes that enclose area.
Question 5.
Construct and illustrate a bipartite graph with 4 vertices in one set and 3 in another, ensuring all connections are proper according to bipartite rules.
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Make sure to depict no edges connecting the same set.
Question 6.
Explain the significance of the handshaking theorem in relation to even and odd degree vertices in bipartite graphs.
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Think about how edges link vertices on different sides.

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