filmov
tv
Proof: Every Graph has an Even Number of Odd Degree Vertices | Graph Theory
Показать описание
How do we prove that every graph has an even number of odd degree vertices? It seems like a surprising result, how could it be that every graph has such a neat little property? In this video graph theory lesson, we'll prove that every graph has an even number of odd degree vertices, to understand just why it's true!
If you're taking a course in Graph Theory, or preparing to, you may be interested in the textbook that introduced me to Graph Theory: “A First Course in Graph Theory“ by Gary Chartrand and Ping Zhang. It’s a wonderful text! You can purchase this book through my Amazon affiliate link below! Using the affiliate link costs you nothing extra, and helps me continue to work on Wrath of Math!
I hope you find this video helpful, and be sure to ask any questions down in the comments!
+WRATH OF MATH+
Follow Wrath of Math on...
If you're taking a course in Graph Theory, or preparing to, you may be interested in the textbook that introduced me to Graph Theory: “A First Course in Graph Theory“ by Gary Chartrand and Ping Zhang. It’s a wonderful text! You can purchase this book through my Amazon affiliate link below! Using the affiliate link costs you nothing extra, and helps me continue to work on Wrath of Math!
I hope you find this video helpful, and be sure to ask any questions down in the comments!
+WRATH OF MATH+
Follow Wrath of Math on...
0:06:52
Proof: Every Graph has an Even Number of Odd Degree Vertices | Graph Theory
0:09:27
Proof: Every Connected Graph has a Spanning Tree | Graph Theory
0:05:22
Proof: Every Graph Contains Minimum Degree Length Path | Graph Theory
0:09:53
Proof: Graph has a Cycle Longer than its Minimum Degree | Graph Theory
0:05:57
Every Planar Graph has a Vertex of Degree 5 or Less | Graph Theory
0:05:58
Proof: Graph with all Even Degree Vertices has no Bridges | Graph Theory
0:08:43
Proof: Connected Graph of Order n Has at least n-1 Edges | Graph Theory
0:03:44
Every graph with at least two vertices, there are at least two vertices which have the same degree
0:03:06
Prove, without graphing, that the graph of the function has at least two intercepts in the specifie
0:07:26
Proof: Minimum Degree Condition for Connected Graphs | Graph Theory
0:06:58
Proof: Bipartite Graphs have no Odd Cycles | Graph Theory, Bipartite Theorem, Proofs
0:06:39
Proof: Tree Graph of Order n Has Size n-1 | Graph Theory
0:07:59
Proof: Every Tournament has Hamiltonian Path | Graph Theory
0:06:59
Proof: Every Edge of a Tree is a Bridge | Graph Theory
0:07:49
Graph Theory: 13. Degrees at Least Two Means a Cycle Exists
0:16:05
Proof: Dirac's Theorem for Hamiltonian Graphs | Hamiltonian Cycles, Graph Theory
0:06:09
Proof: Forest Graphs have n-k Edges | Graph Theory
0:05:40
Graphs Have at Least n-m Components | Graph Theory
0:09:20
Proof: Graph is a Tree iff Unique Paths for Each Vertex Pair | Graph Theory, Tree Graphs
0:19:23
Proof: Graph is Eulerian iff All Vertices have Even Degree | Euler Circuits, Graph Theory
0:03:32
Graph Theory: 06 Sum of Degrees is ALWAYS Twice the Number of Edges
0:09:11
Graph with Same Order and Size has One Cycle | Graph Theory
0:20:05
Proof: If a Graph has no Odd Cycles then it is Bipartite | Graph Theory, Bipartite Theorem
0:11:44
Proof: Graph with n Vertices and n-1 Edges is a Tree | Graph Theory
Комментарии