ab1426de1020813fgAfter applying Kruskal's Algorithm to the above graph the insertion order of the edges as follows:(c.f,• . (f. g),The total weight of the minimal spanning tree is b8142de102013fgAfter applying Kruskal's Algorithm to the above graph the insertion order of the edges as follows:(c. f).• |(f, g).The t23of the minimal spanning tree is(a, b)(a, c)212027(d, e)(а, е)Jump to.(a, d)(e, g)(c, d)a.

Answered: After applying Kruskal's Algorithm to…

Computer Networking: A Top-Down Approach (7th Edition)

7th Edition

ISBN:9780133594140

Author:James Kurose, Keith Ross

Publisher:James Kurose, Keith Ross

Chapter1: Computer Networks And The Internet

Section: Chapter Questions

Problem R1RQ: What is the difference between a host and an end system? List several different types of end...

See similar textbooks

Related questions

Question

a
b
14
2
6
d
e
10
20
8
1
3
f
g
After applying Kruskal's Algorithm to the above graph the insertion order of the edges as follows:
(c.f,
• . (f. g),
The total weight of the minimal spanning tree is

b
8
14
2
d
e
10
20
1
3
f
g
After applying Kruskal's Algorithm to the above graph the insertion order of the edges as follows:
(c. f).
• |(f, g).
The t
23
of the minimal spanning tree is
(a, b)
(a, c)
21
20
27
(d, e)
(а, е)
Jump to.
(a, d)
(e, g)
(c, d)
a.

Expert Solution

Step 1

We are given a problem on Minimum spanning tree, which we are going to solve using Kruskal's algorithm.

There are 2 parts in the question: first we will find the order in which each edge is inserted and then we will find out the cost of MST.

NOTE:

Kruskal's algorithm: In Kruskal's algorithm we start picking the edges in increasing order of their weight, for example here, edge (c,f) has least weight as 1 -> so it will be picked, after (c,f) edge (c,d) has least weight with rest of edges so (c,d) will be picked next and will do it until we reach to all the nodes. Please refer image for the solution of both the parts.