Use Kruskal's algorithm to find the minimum spanning tree path K. List all of the edges and list their weights in order in the chart below. In the third row of the table put YES is you are using the edge or NO if you are not. Edge Wt. Select g 3 3 a K3 1 ib 6 3 5 3 6 is

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Use Kruskal's algorithm to find the minimum spanning tree path K₂. List all of the edges
and list their weights in order in the chart below. In the third row of the table put YES is
you are using the edge or NO if you are not.
Edge
Wt.
Select
3
d
a
K3
Marbet
6
The total weight of the minimum spanning tree is:
Transcribed Image Text:Use Kruskal's algorithm to find the minimum spanning tree path K₂. List all of the edges and list their weights in order in the chart below. In the third row of the table put YES is you are using the edge or NO if you are not. Edge Wt. Select 3 d a K3 Marbet 6 The total weight of the minimum spanning tree is:
Expert Solution
Step 1
In kruskal algo we note down the weights and then start from lowest weight and move on to cover the entire network. The edge which forms loop is not covered and the edge which is higher in weight to reach another point is also not covered. 
Step1: Remove self loop forming edge
Step 2: Remove parallel edge having higher weight
Note: in this question these are not the cases so we will not conduct these steps.
the number of edges must be atleast n - 1 where n = vertex
 
Minimum spanning tree: Graph/route containing all the vertices (nodes) with minimum number of edges without forming a cycle.
 
There can be n number of spanning trees for a given problem. We need to make sure that we are covering the whole tree in minimum distance/weight/cost.
Least value edge to be used for starting. 

 

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