Data Structures & Algorithms
Minimum Spanning Tree (MST)
Excel in your coding interviews by understanding Minimum Spanning Trees (MST). Learn about Prim's and Kruskal's algorithms, their applications, and practice with our AI-powered guide.
Conceptual Overview
This page serves as a hub for Minimum Spanning Tree concepts. For specific implementations, please see our pages on Prim's Algorithm and Kruskal's Algorithm.
AI Coach Tip: When you encounter a problem about connecting all points with minimum cost (e.g., laying cables, connecting cities), think MST. The choice between Prim's and Kruskal's often depends on the graph's density. Prim's is better for dense graphs, while Kruskal's excels with sparse graphs.
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