use figure 6.3 to answer the question A413 2 16 9 10 14 8 714821414898892 8216i(161010,1016(a)16101010814888Øo14101010,16516(b)(d)16669101010Figure 6.3 The operation of BUILD-MAX-HEAP, showing the data structure before the call toMAX-HEAPIFY in line 3 of BUILD-MAX-HEAP. (a) A 10-element input array A and the bi-nary tree it represents. The figure shows that the loop index i refers to node 5 before the callMAX-HEAPIFY (4,i). (b) The data structure that results. The loop index i for the next iterationrefers to node 4. (c)-(e) Subsequent iterations of the for loop in BUILD-MAX-HEAP. Observe thatwhenever MAX-HEAPIFY is called on a node, the two subtrees of that node are both max-heaps.(f) The max-heap after BUILD-MAX-HEAP finishes. 6.3-1Using Figure 6.3 as a model, illustrate the operation of BUILD-MAX-HEAP on thearray A = (5, 3, 17, 10, 84, 19, 6, 22, 9).

- We need to build a max heap from provided array. Array :: 5,3,17,10,84,19,6,22,9

Answered: 6.3-1 Using Figure 6.3 as a model,…

6.3-1 Using Figure 6.3 as a model, illustrate the operation of BUILD-MAX-HEAP on the array A = (5,3, 17, 10, 84, 19, 6, 22,9).

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

Heap Sort

A Heap is a type of data structure that is built on trees. It's a binary tree that's virtually complete. Except for the very bottom level, all levels of the tree must be filled in a heap. The last (bottom) level should be filled from left to right. The heap data structure is used for the efficient implementation of priority queues.Heap can be of two types:

Question

use figure 6.3 to answer the question

A413 2 16 9 10 14 8 7
14
8
2
14
14
8
9
8
8
9
2 8
2
16
i(16
10
10,
10
16
(a)
1
6
10
10
10
8
14
8
8
8
Ø
o
14
10
10
10,
16
5
16
(b)
(d)
16
6
6
9
10
10
10
Figure 6.3 The operation of BUILD-MAX-HEAP, showing the data structure before the call to
MAX-HEAPIFY in line 3 of BUILD-MAX-HEAP. (a) A 10-element input array A and the bi-
nary tree it represents. The figure shows that the loop index i refers to node 5 before the call
MAX-HEAPIFY (4,i). (b) The data structure that results. The loop index i for the next iteration
refers to node 4. (c)-(e) Subsequent iterations of the for loop in BUILD-MAX-HEAP. Observe that
whenever MAX-HEAPIFY is called on a node, the two subtrees of that node are both max-heaps.
(f) The max-heap after BUILD-MAX-HEAP finishes.

6.3-1
Using Figure 6.3 as a model, illustrate the operation of BUILD-MAX-HEAP on the
array A = (5, 3, 17, 10, 84, 19, 6, 22, 9).

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