Given the following graph, its representation using adjacency matrix is: ... 2 0 1 2 3 4 0 00 110 A 110 000 201 0 00 3.00 0 01

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Q: 1. Write the ô function for the following transition graphs ( 1) dfa (δο Qx Σ + Q) a 91 92 ak

A:

Q: Use the Kruskal's algorithm to find the MST of the graph shown below. Show all steps. a 2 e -10- b 3…

A: Here is dfs implement of above graph. See below step

Adjacency matrix representation

An adjacency matrix is a square matrix that represents a finite graph. The matrix denotes whether a particular pair of nodes in a graph is adjacent or not. In brief, an adjacency matrix is an array of size N x N, where N is the number of vertices in the graph. The adjacency matrix can be used to represent a directed graph, undirected graph or a weighted graph.