Draw three nonisomorphic induced subgraphs of the following graph, each having the same number of vertices. Justify your choice.

To answer the question, we need to draw three nonisomorphic induced subgraphs of the given graph while ensuring they all have the same number of vertices. Since I don't have the visual graph, I will explain the general process and reasoning behind drawing nonisomorphic induced subgraphs.

Steps to Approach:

1. Choose the Number of Vertices: Select a subset of vertices from the original graph. For example, let's say the graph has 6 vertices, and you are asked to draw induced subgraphs with 3 vertices.

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