SThe graph shown below has s edges withdistinct uteger edge weights The mmamspanng tree (MST) is of weight 36 andcontans the cdges ((A, C. B, C (B, E(, F), (D, F. The edge wcights of onlythose edges which are in the MSI are given inthe figare shown below The minimampssible sun of weights of all & edges of thisgraph is11

The graph shown below has S edges with distinct unteger alge weights The m m spanng tree (MST) is of weight 36 and contns the cdges ((A, C B, Ch (B, E (, F), (D, F. The edge wcights of only these edges which are in the MSI are given in the figare shown below The miniam pssible sun of weights of all 8 edges of this graph is

The graph shown below has S edges with distinct unteger alge weights The m m spanng tree (MST) is of weight 36 and contns the cdges ((A, C B, Ch (B, E (, F), (D, F. The edge wcights of only these edges which are in the MSI are given in the figare shown below The miniam pssible sun of weights of all 8 edges of this graph is

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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Write Kruskal’s algorithm with the union–find data structure incorporated is as follows. pre-cond: G is an undirected graph. post-cond: The output consists of a minimal spanning tree.
Correct answer will be upvoted else downvoted. Mashtali discovered that the names on the vertices were no more. Promptly, he asked himself: what number of various unlabeled Hagh trees are there? That is, what number of potential trees could he have gotten as his birthday present? At the principal look, the number of such trees appeared to be boundless since there was no restriction on the number of vertices; however at that point he tackled the issue and demonstrated that there's a limited number of unlabeled Hagh trees! Flabbergasted by this reality, he imparted the errand to you with the goal that you could appreciate addressing it also. Since the appropriate response can be fairly enormous he requested you to track down the number from various unlabeled Hagh trees modulo 998244353. Here two trees are considered unique, in case they are not isomorphic: in case it is absolutely impossible to plan hubs of one tree to the subsequent tree, so that edges are planned to edges…
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Let T be a rooted tree. The height of T is 5. Every node of T has at most 3 children. How many leaves can T have at the most?