The Cost of Spanning Tree can be determined as a.By the sum of costs of the edges of the graphb. By the sum of the costs of the vertices of the treec.By the sum of the costs of the edges and vertices of the treed.By the sum of costs of the edges of the tree

. If all the weights of the graph are positive, then the minimum spanning tree of the graph is a minimum cost subgraphII.  A subgraph is a graph formed from a subset of the vertices and edges of the original graph. And the subset of vertices includes all endpoints of the subset of the edges. ans.Both I and II are falseBoth I and II are trueI is true and II is falseI is false and II is true Previous Marked for Review Next

Consider a graph G=(V, E), where V = { v1,v2,…,v100 }, E={ (vi, vj) ∣ 1≤ i < j ≤ 100} and the weight of the edge (vi, vj) is ∣i–j∣. The weight of the minimum spanning tree of G is ________.Marks : 1Negative Marks : 0Answer here1009899101

Which algorithm is used to find the minimum spanning tree in a graph?A) Bellman-FordB) Kruskal'sC) Prim'sD) Dijkstra's

The minimal spanning tree problem determines the:Group of answer choicesminimum total branch lengths connecting all nodes in the network.maximum amount that can be transported along any one path.minimum amount that should be transported along any one path.shortest distance between a source node and a destination node.

Consider a complete undirected graph with vertex set {0, 1, 2, 3, 4}. Entry Wij in the matrix W below is the weight of the edge {i, j}. What is the minimum possible weight of a spanning tree T in this graph such that vertex 0 is a leaf node in the tree T?