Minimum Spanning Tree Algorithm Demo

This example demonstrates how to construct a minimum spanning tree in a weighted graph. The minimum spanning tree is a classic optimization problem in graph theory, aiming to find a tree that connects all vertices with the minimum total edge weight. Construction highlights: Using Segment command to draw line segments connecting vertices A through F and other objects, applying MinimumSpanningTree command to automatically calculate and highlight the spanning tree with minimum total weight. The diagram shows the selection process for different edge weights (marked as f, g, h, etc.), intuitively presenting the core ideas of Kruskal or Prim algorithms. Suitable for high school mathematics extension, algorithm competition introduction, and university discrete mathematics graph theory chapters, helping students understand optimization concepts in discrete mathematics.