a) Construct an initial min-heap from the given initial sequence above, based on the Heap Initialization with Sink technique learnt in our course. Draw this initial min-heap. NO steps of construction required. b) With heap sorting, a second min-heap can be reconstructed after removing the root of the initial min-heap above. A third min-heap can then be reconstructed after removing the root of the second min-heap. Represent these second and third min-heaps with array (list) representation in the table form below. NO steps of construction required

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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Given an initial sequence of 9 integers < 53, 66, 39,
62, 32, 41, 22, 36, 26 >,
answer the following:
a) Construct an initial min-heap from the given initial
sequence above, based on the Heap
Initialization with Sink technique learnt in our course.
Draw this initial min-heap. NO
steps of construction required.
b) With heap sorting, a second min-heap can be
reconstructed after removing the root of the
initial min-heap above. A third min-heap can then
be reconstructed after removing the
root of the second min-heap. Represent these
second and third min-heaps with array (list)
representation in the table form below. NO steps of
construction required
index | 1|2|3
item in 2nd heap |||
item in 3rd heap |
Transcribed Image Text:Given an initial sequence of 9 integers < 53, 66, 39, 62, 32, 41, 22, 36, 26 >, answer the following: a) Construct an initial min-heap from the given initial sequence above, based on the Heap Initialization with Sink technique learnt in our course. Draw this initial min-heap. NO steps of construction required. b) With heap sorting, a second min-heap can be reconstructed after removing the root of the initial min-heap above. A third min-heap can then be reconstructed after removing the root of the second min-heap. Represent these second and third min-heaps with array (list) representation in the table form below. NO steps of construction required index | 1|2|3 item in 2nd heap ||| item in 3rd heap |
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