Consider the graph given below: Use Kruskal’s algorithm to find a minimal spanning tree for the graph. The List of the edges of the tree in the order in which they are chosen is?

Consider the graph given below: Use Kruskal’s algorithm to find a m

1.	Consider the graph given below: Use Kruskal’s algorithm to find a minimal spanning tree for the graph. The List of the edges of the tree in the order in which they are chosen is?
A.	AD, AE, AG, GC, GB, BF
B.	GC, GB, BF, GA, AD, AE
C.	GC, AD, GB, GA, BF, AE
D.	AD, AG, GC, AE, GB, BF
Answer» D. AD, AG, GC, AE, GB, BF

Discussion

No Comment Found

Related MCQs

Let G = (V, E) be a weighted undirected graph and let T be a Minimum Spanning Tree (MST) of G maintained using adjacency lists. Suppose a new weighted edge (u, v) ϵ V × V is added to G. The worst case time complexity of determining if T is still an MST of the resultant graph is
Depth First Search graph search algorithm uses _______ data structure for its implementation.
Consider a directed graph G = {V, E} with vertex set V = {A, B, C, D} and edge set E = {AB, AC, BC, BD, DC}. Which of the following is a valid topological ordering of graph G?
G is an undirected graph with vertex set {v1, v2, v3, v4, v5, v6, v7} and edge set {v1v2, v1v3, v1v4, v2v4, v2v5, v3v4, v4v5, v4v6, v5v6, v6v7}. A breadth first search of the graph is performed with v1 as the root node. Which of the following is a tree edge?
An articulation point in a connected graph is a vertex such that removing the vertex and its incident edges disconnects the graph into two or more connected components.Let T be a DFS tree obtained by doing DFS in a connected undirected graph G. Which of the following option is/are correct?
Consider the directed graph given below.Which one of the following is TRUE?
Let G be a weighted connected undirected graph with distinct positive edge weights. If every edge weight is increased by the same value, then which of the following statements is/are TRUE?P: Minimum spanning tree of G does not changeQ: Shortest path between any pair of vertices does not change
Let G be any connected, weighted, undirected graph.I. G has a unique minimum spanning tree, if no two edges of G have the same weight.II. G has a unique minimum spanning tree, if, for every cut of G, there is a unique minimum-weight edge crossing the cut.Which of the above two statements is/are TRUE?
Let G be a simple undirected graph. Let TD be a depth first search tree of G. Let TB be a breadth first search tree of G. Consider the following statements.(I) No edge of G is a cross edge with respect to TD. (A cross edge in G is between two nodes neither of which is an ancestor of the other in TD .)(II) For every edge (u, v) of if u is at depth i and v is at depth j in TB , then |
A weighted complete graph with n vertices has weight 2|i - j| at edges (vi, vj). The weight of a minimum spanning tree is

Consider the graph given below: Use Kruskal’s algorithm to find a minimal spanning tree for the graph. The List of the edges of the tree in the order in which they are chosen is?

Discussion

No Comment Found

Related MCQs

Reply to Comment