Problem 2: Using Kruskal's algorithm find the minimum spanning tree for the graph shown in figure 2. 2700 870 BOS 850 ORD 740 PVD 1840 1390 180 SFO 1460 JFK DFW 180 330 BWI LAX 1230 1120 ΜΙΑ 2340 1260 1090 940 620 008

Problem 2: Using Kruskal's algorithm find the minimum spanning tree for the graph shown in figure 2. 2700 870 BOS 850 ORD 740 PVD 1840 1390 180 SFO 1460 JFK DFW 180 330 BWI LAX 1230 1120 ΜΙΑ 2340 1260 1090 940 620 008

Database System Concepts

7th Edition

ISBN:9780078022159

Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan

Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan

Chapter1: Introduction

Section: Chapter Questions

Problem 1PE

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Concept explainers

Minimum Spanning Tree

A spanning tree is a sub-graph of a connected, undirected graph. It has all the vertices of a graph with the minimum possible number of edges. If a vertex is skipped, then it will not be a spanning tree. The edges of a spanning tree may or may not have weights.

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Problem 2:
Using Kruskal's algorithm find the minimum spanning tree for the graph shown in figure 2.
2700
870
BOS
850
ORD
740
1840
PVD
1390
180
SFO
1460
JFK
DFW
180
330
BWI
LAX
1230
1120
MIA
2340
1260
1090
940
140
620
008

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