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2 cards from this section. Quick, good the night before a test.
What does DFS stand for?
Think about how the algorithm explores.
Which data structure can be used to implement DFS?
Consider the order of operations in DFS.
What is the time complexity of DFS when represented with an adjacency list?
Think about the relationships between edges and vertices.
True or False: Depth First Search guarantees the shortest path in a graph.
Consider how DFS operates compared to BFS.
Given a graph represented using an adjacency list, analyze its structure using DFS to determine if it contains cycles. Provide the step-wise execution.
Cycling might reveal itself by re-entering a previously visited node.
Develop a DFS function that computes the connected components of a graph. Explain how you will classify connected nodes during your traversal.
Think about how you can maintain a list while traversing.
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