Chapter 10: Q36SE (page 738)
Determine whether the given simple graph is orientable.
Short Answer
No. The graph is not orientable due to the edge cut\(\left\{ {c,\;d} \right\}.\)
Chapter 10: Q36SE (page 738)
Determine whether the given simple graph is orientable.
No. The graph is not orientable due to the edge cut\(\left\{ {c,\;d} \right\}.\)
All the tools & learning materials you need for study success - in one app.
Get started for freeTo prove if G is a chromatically k-critical graph, then the degree of every vertex of G is at least k-1.
Show that every planar graph \(G\) can be colored using six or fewer colors.
Show that the chromatic number of a graph is less than or equal to\({\bf{n - i + 1}}\), where\({\bf{n}}\)is the number of vertices in the graph and\({\bf{i}}\)is the independence number of this graph.
Show that g(3)=1 and g(4)=1 by showing that all triangles and quadrilaterals can be guarded using one point.
Find the chromatic number of the given graph.
What do you think about this solution?
We value your feedback to improve our textbook solutions.