Question: Suppose that an n - node undirected graph G = ( V , E ) contains two nodes s and t such that the distance
Suppose that an nnode undirected graph G V E contains two nodes s and t such that the
distance between s and t is strictly greater than n
a Show that there must exist some node v not equal to either s or t such that deleting v from
G destroys all st paths. In other words, the graph obtained from G by deleting v contains
no path from s to t
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