Let G = (V,E) be an undirected, unweighted graph with n = |V| vertices.

Let G = (V,E) be an undirected, unweighted graph with n = |V| vertices.
The distance between two vertices u,v ∈ G is the length of the shortest path between them. A vertex cut of G is a subset S ⊆ V such that removing the vertices in S (as well as incident edges) disconnects G.
Show that if there exist u, v ∈ G of distance d > 1 from each other, that there exists a vertex cut of size at most n−2 / d-1. Assume G is connected.
 
Looking for a Similar Assignment? Order now and Get 10% Discount! Use Coupon Code “Newclient”

The post Let G = (V,E) be an undirected, unweighted graph with n = |V| vertices. appeared first on Superb Professors.

"Order a Custom Paper on Similar Assignment! No Plagiarism! Enjoy 20% Discount"