diameter of ruph if g is coct graph te distance olce hei vrlicr aud is defined t0 be the length

In this question we have to find and draw two graphs on six vertices that have same degree seque

In this problem, we have to consider, let's consider G minus Y for ZY tends to VG and VW tends t

Question

Diameter of a graph G is defined to be the length of the shortest walk from one vertex to another vertex. The diameter of the graph G is defined to be the maximum value that is the distance between two vertices in G. What is the diameter of each of the following graphs? Find an example graph G and an edge in G such that if we create a new graph H by deleting the edge from G, H is still connected and has the same diameter. Draw pictures of both G and H. Label the edge in your picture of G. In both pictures, indicate a pair of vertices such that the distance between them is the diameter of the graph. Find an example of graph G and an edge in G such that if we create a new graph H by deleting the edge from G, H is still connected and has a larger diameter than G. Draw pictures of both G and H. Label the edge in your picture of G. In both pictures, indicate a pair of vertices such that the distance between them is the diameter of the graph. Suppose G is a graph with 1000 vertices and that each vertex in G has a degree of 800. Show that the number of edges in G is exactly equal to 400,000.

          Diameter of a graph G is defined to be the length of the shortest walk from one vertex to another vertex. The diameter of the graph G is defined to be the maximum value that is the distance between two vertices in G.

What is the diameter of each of the following graphs?

Find an example graph G and an edge in G such that if we create a new graph H by deleting the edge from G, H is still connected and has the same diameter. Draw pictures of both G and H. Label the edge in your picture of G. In both pictures, indicate a pair of vertices such that the distance between them is the diameter of the graph.

Find an example of graph G and an edge in G such that if we create a new graph H by deleting the edge from G, H is still connected and has a larger diameter than G. Draw pictures of both G and H. Label the edge in your picture of G. In both pictures, indicate a pair of vertices such that the distance between them is the diameter of the graph.

Suppose G is a graph with 1000 vertices and that each vertex in G has a degree of 800. Show that the number of edges in G is exactly equal to 400,000.

diameter of ruph if g is coct graph te distance olce hei vrlicr aud is defined t0 be the length of the shortest walk from this walk will path the diameter of the graph gis defined be the max 21696

Added by Adri-N G.

Question

Please give Ace some feedback