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3 cards from this section. Quick, good the night before a test.
What does Kruskal's algorithm primarily aim to find in a graph?
Think about the tree with the least weight.
What is the base step of Kruskal's algorithm?
What do we prioritize in edge selection?
Kruskal's algorithm adds edges in which order?
Think about how you would minimize a cost.
True or False: Kruskal's algorithm can form cycles by adding edges.
What should happen if edges connect the same component?
Given the following edges and their weights: (A-B, 3), (B-C, 5), (C-D, 2), (A-D, 4), and (B-D, 8), use Kruskal's algorithm to find the minimum spanning tree. Explain your steps.
What should you do first with the weights?
Illustrate how the union-find operations can affect the efficiency of Kruskal's algorithm in a large graph with many disjoint components.
Consider how this structure changes the tracking of added edges.
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