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A bridge (sometimes called a cut edge) is an edge in a graph whose removal increases the number of components of the graph. A bridge

A bridge (sometimes called a cut edge) is an edge in a graph whose removal
increases the number of components of the graph. A bridge might represent a
critical link in a network or transportation network that would harm the entire
system if it went down or were attacked. Edge (c, d) in the graph below is a
bridge:
image text in transcribed
Notably, it can be shown that an edge in a graph is a bridge if and only if it
does not belong to a cycle.
1. Describe pseudocode for an algorithm that returns all bridges in a given
graph.
Hint: you will want to modify DFS so that it marks all edges that belong
to cycles. Its much easier to base this algorithm on a non-recursive (stack-
based) DFS than BFS or recursive DFS. Every non-tree-edge in a DFS
(or BFS) traversal defines a cycle of the graph, so all you need to do
is to mark the edges that belong to this cycle when you encounter a non-
tree-edge of the traversal tree.
Pseudocode for a stack-based DFS appears below.
image text in transcribed
C a eo

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