6.4 Minimum Spanning Tree | Properties of MST | Data Structures Tutorials

In this lecture, I have explained Minimum Spanning Tree with its Properties and with example.
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[@tarachandrahul1203]

02:00 Minimum spanning trees are a subset of a given graph that contain the same number of vertices and a number of edges that is equal to the number of vertices minus 1. 04:00 Minimum spanning tree is a tree that contains the same number of vertices as the graph and the number of edges in the spanning tree is one less than the number of vertices in the graph. 06:00 The minimum spanning tree is the spanning tree with the lowest total edge weight. 08:00 Minimum Spanning Tree (MST) is a tree with the minimum edge cost among all the possible spanning trees. 10:00 Properties of Minimum Spanning Tree 12:00 A complete graph of 4 vertices can have maximum 16 spanning trees. 14:00 A complete graph has all pairs of vertices connected by one edge 15:58 Properties of Minimum Spanning Tree

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[@hardikanand6153]

What is the differnce between minimum spanning tree and a minimmal spanning tree of a graph?