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3 cards from this section. Quick, good the night before a test.
Define what a vertex cut is.
Think about what happens if you remove certain vertices.
What is vertex connectivity denoted as?
Remember the notation used in graph theory.
What is the vertex connectivity of a complete graph with n vertices?
Think about how many vertices you can keep connected.
True or False: A vertex cut can consist of a single vertex.
Recall what an articulation point is.
Let G be a graph with 6 vertices, where each vertex has a degree of 3. If one vertex is an articulation point, describe the implications for vertex connectivity.
Focus on the definition and role of articulation points.
In a connected graph with 10 vertices and a minimum degree of 4, what can you say about its vertex connectivity? Discuss any exceptions.
Recall the upper bounds established and consider the complete graph case.
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