1) A graph is a collection of…. ?
- Row and columns
- Vertices and edges
- Equations
- None of these
2) The degree of any vertex of graph is …. ?
- The number of edges incident with vertex
- Number of vertex in a graph
- Number of vertices adjacent to that vertex
- Number of edges in a graph
3) If for some positive integer k, degree of vertex d(v)=k for every vertex v of the graph G, then G is called… ?
- K graph
- K-regular graph
- Empty graph
- All of above
4) A graph with no edges is known as empty graph. Empty graph is also known as… ?
- Trivial graph
- Regular graph
- Bipartite graph
- None of these
5) Length of the walk of a graph is …. ?
- The number of vertices in walk W
- The number of edges in walk W
- Total number of edges in a graph
- Total number of vertices in a graph
6) If the origin and terminus of a walk are same, the walk is known as… ?
- Open
- Closed
- Path
- None of these
7) A graph G is called a ….. if it is a connected acyclic graph ?
- Cyclic graph
- Regular graph
- Tree
- Not a graph
8) Eccentricity of a vertex denoted by e(v) is defined by…. ?
- max { d(u,v): u belongs to v, u does not equal to v : where d(u,v) is the distance between u&v}
- min { d(u,v): u belongs to v, u does not equal to v }
- Both A and B
- None of these
9) Radius of a graph, denoted by rad(G) is defined by…. ?
- max {e(v): v belongs to V }
- min { e(v): v belongs to V}
- max { d(u,v): u belongs to v, u does not equal to v }
- min { d(u,v): u belongs to v, u does not equal to v }
10) The complete graph K, has… different spanning trees?
- nn-2
- n*n
- nn
- n2