Question
Write Kruskal’s algorithm for finding minimum cost spanning tree using greedy approach and apply to the following graph and show step by step results
Answer :
Word Count : 898
I’ll start by extracting the graph from your description, then apply Kruskal’s algorithm step by step. --- ## 1. Interpret the given graph The diagram seems to describe vertices A, B, C, D, E, F, G with edge weights given in a layout format. I interpret it as an undirected weighted graph with these edges: From adjacency layout (assuming lines are edges): ``` A 7 8 C 5 9 B 7 5 D 15 E 6 F 8 9 11 G ``` Let’s rewrite as standard list of edges: From “A 7 8 C” — probably means A–C with weight 8 and A–B with weight 7? Wait, no, maybe it’s: Actually, the layout usually is: Vertices A, B, C, D, E, F, G in a picture: From text, I think: Edges: 1. A–B = 7 (from “A 7 8 C” — A–B:7, A–C:8) 2. A–C = 8 3. B–C _____ ___ ______ __________ ________ _____ __________ ________ ___ ________ ____ ___.
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I’ll start by extracting the graph from your description, then apply Kruskal’s algorithm step by step. --- ## 1. Interpret the given graph The diagram seems to describe vertices A, B, C, D, E, F, G with edge weights given in a layout format. I interpret it as an undirected weighted graph with these edges: From adjacency layout (assuming lines are edges): ``` A 7 8 C 5 9 B 7 5 D 15 E 6 F 8 9 11 G ``` Let’s rewrite as standard list of edges: From “A 7 8 C” — probably means A–C with weight 8 and A–B with weight 7? Wait, no, maybe it’s: Actually, the layout usually is: Vertices A, B, C, D, E, F, G in a picture: From text, I think: Edges: 1. A–B = 7 (from “A 7 8 C” — A–B:7, A–C:8) 2. A–C = 8 3. B–C _____ ___ ______ __________ ________ _____ __________ ________ ___ ________ ____ ___.
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