EXERCISE | 6.1.3: Finding the transitive closure of a graph. Draw the transitive closure of each graph. (a) 2 (b) 1 4 2 (c) 5 4 6 5 2 4 3 3 3
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- Math discrete If it is known that an undirected graph G with 7 vertices and the degrees of the vertices (not necessarily consecutive) are 1, 2, 2, 3, 4, 5, and 5, then: (b) If G 'is a connected subgraph (of G) whose number of edges is less than one than G (| G'.E' | = | G.E | - 1) and | G'.V '| = | G.V |, then represent G 'in 5 forms / types of graph representation.Let u and v be distinct vertices in a connected graph G. There may be several connected subgraphs of G containing u and v. What is the minimum size of a connected subgraph of G containing u and v? Explain your answer.B . Determine if the graph and , shown below, are isomorphic or not. Be sure to justify why they are or are not isomorphic.
- what is an example of: i) an edge e of a 2-connected graph G such that G/e is not 2-connected ii) an edge e of a 2-connected graph G such that G∖e is not 2-connectedDisprove the following: If a graph H is a minor of a graph G , then G is a subdivision of H. .Sketch the graph of r=2sin3@ Sketch the graph of r=6cos3@