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Let G be a graph on vertices v 1 , . . . , v 1 2 with the following adjacency matrix. Use the connectedness
Let G be a graph on vertices v v with the following adjacency matrix. Use the connectedness algorithm to determine the connected component of v State
whether or not G is connected and write down all its connected components.
We can extend the notion of a bridge from the lecture notes to mean an edge whose
removal causes the number of connected components to increase. Does G contain any
bridges in this sense? List them all if so
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