If you are given the graph K=(V,E) with V = {T, U, V, W, X,…
If you are given the graph K=(V,E) with V = {T, U, V, W, X, Y} and E = {{T,U}, {T,Y}, {U,Y}, {U,W}, {U,V}, {V,Y}, {V,W}, {W,X},{W,Y}}, what is the minimum number of edges you would have to add to have an Euler circuit? List the edge(s) you would add or write none if applicable.
Read DetailsEvery tree is bipartite. [1] Every graph contains a spann…
Every tree is bipartite. [1] Every graph contains a spanning tree as a subgraph. [2] If a graph has exactly one more vertex than it has edges, then the graph is a tree. [3] Every forest is a tree. [4] Every connected graph contains a spanning tree as a subgraph. [5] If a graph has two more vertices than edges, then it is not connected. [6]
Read DetailsGiven a graph, it is possible to find more than one spanning…
Given a graph, it is possible to find more than one spanning tree [st] A spanning tree with the smallest possible comgined weight is called a [mst] We often designate a particular vertex in a tree so that every other vertex on the tree can be characterized by its position relative to this particular vertex which is called the [rt] Given a graph, there can be at most one Hamilton path [hp]
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