You are given an undirected graph. Calculate the minimum spanning tree. You will ouput only the total sum of all edges. All vertices are accessible from all other vertices in the graph. There are no isolated vertices. Input Format First line is number of vertices: v Second line is number of (undirected) edges: e The next e lines contain the 3 values: the two endpoints and the cost value of the edge that joins them. Constraints The number of vertices will be less than 16 edge cost values will be less than 100 Output Format Output a single integer, the sum of all edges that make up the minimum spanning tree. Sample Input 0 4 6 0 19 0 29 0 3 10 1 2 2 1 3 10 239 Sample Output 0 20 Explanation 0 The graph contains 4 vertices and 6 undirected edges. The sum of the edges in the MST is 20: v1v2: 9 v2 - v3: 2 v3 v4: 9 9 +2+9= 20

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
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Need help writing a java program that back tracks the placement of n number of queens on a board where there placement prevents them from attacking each other. The in put from the scanner is a 2D Array  containing 0 and 1 s.  If it is a zero the square is empty no queen is on the square. If the square has a 1 then is occupied by a queen. The program should print true if non of the queens are occuping the same row, column and diagonal. Else false. I have attached funder details on the attached picture. Thank you 

You are given an undirected graph.
Calculate the minimum spanning tree.
You will ouput only the total sum of all edges.
All vertices are accessible from all other vertices in the graph. There are no isolated
vertices.
Input Format
First line is number of vertices: v
Second line is number of (undirected) edges: e
The next e lines contain the 3 values: the two endpoints and the cost value of the edge
that joins them.
Constraints
The number of vertices will be less than 16
edge cost values will be less than 100
Output Format
Output a single integer, the sum of all edges that make up the minimum spanning tree.
Sample Input 0
4
6
0 19
0 29
0 3 10
1 2 2
1 3 10
239
Sample Output 0
20
Explanation 0
The graph contains 4 vertices and 6 undirected edges.
The sum of the edges in the MST is 20:
v1v2: 9
v2 - v3: 2
v3 v4: 9
9 +2+ 9 = 20
Transcribed Image Text:You are given an undirected graph. Calculate the minimum spanning tree. You will ouput only the total sum of all edges. All vertices are accessible from all other vertices in the graph. There are no isolated vertices. Input Format First line is number of vertices: v Second line is number of (undirected) edges: e The next e lines contain the 3 values: the two endpoints and the cost value of the edge that joins them. Constraints The number of vertices will be less than 16 edge cost values will be less than 100 Output Format Output a single integer, the sum of all edges that make up the minimum spanning tree. Sample Input 0 4 6 0 19 0 29 0 3 10 1 2 2 1 3 10 239 Sample Output 0 20 Explanation 0 The graph contains 4 vertices and 6 undirected edges. The sum of the edges in the MST is 20: v1v2: 9 v2 - v3: 2 v3 v4: 9 9 +2+ 9 = 20
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