Choose the correct option.
OPTIONS
Which of the given statements is TRUE about a "bipartite graph" with "n" nodes?
It contains n edges.
It contains a cycle of odd length.
It contains no cycle of odd length.
It contains n2 edges.
Answers
Answer:
It contains no cycle of odd length.
(See for yourself down below for further will of choosing my answer as correct...)
Explanation:
Every planar graph whose faces all have even length is bipartite. ... The complete bipartite graph on m and n vertices, denoted by Kn,m is the bipartite graph. , where U and V are disjoint sets of size m and n, respectively, and E connects every vertex in U with all vertices in V. It follows that Km,n has mn edges.
Every planar graph whose faces all have even length is bipartite. ... The complete bipartite graph on m and n vertices, denoted by Kn,m is the bipartite graph. , where U and V are disjoint sets of size m and n, respectively, and E connects every vertex in U with all vertices in V. It follows that Km,n has mn edges.A graph is said to be bipartite if it can be divided into two independent sets A and B such that each edge connects a vertex from A to B.
Every planar graph whose faces all have even length is bipartite. ... The complete bipartite graph on m and n vertices, denoted by Kn,m is the bipartite graph. , where U and V are disjoint sets of size m and n, respectively, and E connects every vertex in U with all vertices in V. It follows that Km,n has mn edges.A graph is said to be bipartite if it can be divided into two independent sets A and B such that each edge connects a vertex from A to B.It is obvious that if a graph has an odd length cycle then it cannot be Bipartite. In Bipartite graph there are two sets of vertices such that no vertex in a set is connected with any other vertex of the same set).