Bipartite Graphs with Isolated Vertices | Graph Theory, Complete Bipartite Graphs

We know what a bipartite graph is, and we know about complete bipartite graphs. But how do these definitions work with isolated vertices that have no neighbors? We'll go over just that in today's graph theory lesson!

Remember that a bipartite graph is a graph whose vertices that can be partitioned into two partite sets such that every edge in the graph joins a vertex in one set to a vertex in the other.

I hope you find this video helpful, and be sure to ask any questions down in the comments!

+WRATH OF MATH+


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[dylanjaramillo]

Extremely chad. 10/10. Did understand bipartite graphs

[minalidharmasena]

your explanation is just awesome...thank you so much sir

[arishkhan]

hey sean can you make a video on planar graph

[PunmasterSTP]

Isolated vertices? More like "Interesting; these videos are must-see!" 👀

[gladyouseen]

Please make derivafions for:
1.no of Hamiltonian cycles in complete bipartite Km, n
2.no of labelled trees with n vertices
3.no of unlabelled trees with n vertices
4. No of binary search trees with n vertices

[akavyascv]

K2, 2 is not complete biparatite graph. but is it biparatiteGraph