Consider the complete binary tree below:253335182229553.198a) Show an array implementation of the tree.b) Change this tree into a max heap by showing how the contents of the array changes step by step. Add a comment to explain what you aredoing in each step.Note: It is sufficient to list the entries in your array from index 0 onwards separated by spaces, for each step.Maximum number of characters (including HTML tags added by text editor): 32,000Show Rich-Text Editor (and character cOunt)(65)144DeleteInsert

Part(a) The array implementation of the tree is also referred to as sequential implementation. As…

Consider the complete binary tree below: 25 33 35 18 22 29 55 98 a) Show an array implementation of the tree. b) Change this tree into a max heap by showing how the contents of the array changes step by step. Add a comment to explain what you are doing in each step. from index O onwards separated by spaces, for each step.

Consider the complete binary tree below: 25 33 35 18 22 29 55 98 a) Show an array implementation of the tree. b) Change this tree into a max heap by showing how the contents of the array changes step by step. Add a comment to explain what you are doing in each step. from index O onwards separated by spaces, for each step.

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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A. Consider the three given arrays (a), (b) and (c): 13 22 33 20 25 45 55 25 28 30 31 (a) 10 11 12 23 30 31 75 64 77 51 40 93 62 (b) 2 10 11 13 18 32 21 53 89 97 42 23 60 59 (c) 10 11 i) Which of the following arrays above represents a binary heap? Justify your choice. ii) Draw the heap as a binary tree. iii) Perform insert (29) operation to the heap. Show all your steps and show how the array looks like after the operation is done. iv) Perform removeMin operation on the heap. Show all your steps and show how the array looks like after the operation is done.
Remove the top element 5 times from the given binary min-heap and draw the tree representations of the initial heap and the heap after each removal. Then, for each iteration of removal, convert your tree representation into array representation. Store the values into the method removalResult. Array representation of the initial heap: [30, 56, 37, 59, 62, 42, 50, 67, 70, 75, 64, 90] Note: Within Worksheet.java, you’re given an empty 5-by-12 2D array output. For row i, you’ll be storing the array representation of the i+1th removal. If the number of elements within the heap is less than 12 elements, then you pad it with 0’s at the back. E.g.: If the array representation after 1st removal is [46, 39, 100, 93, 96, 101, 64, 20, 34, 30, 91], then output[0] = [46, 39, 100, 93, 96, 101, 64, 20, 34, 30, 91,0]
Develop a febonacci series of 20 numbers.Now push these elements into stack and then pop them.After pop, each element should get inserted into queue and after dequeuing each element should get inserted in linked list and then print that linked list.
a. What is the key value of the left child of 88? b.What is the key value of the right child of 88? c. Start with the original max-Heap. What is the key of the left child of the root (element 0 of the vector) after a pop() operation?
Push 13 to the following min-heap and write the resulting heap array in the answer space. Write the array like a normal C++ array (e.g.: {67, 54, 123, ...}). 54 51 62 27 59 12pt ✓ Paragraph 28 ⠀ 50 Edit View Insert Format Tools Table 3 44 22 24
Suppose we have an ArrayHeap that uses the array representation from class (also called "tree representation 3B" in lecture). Recall that in this representation that the leftmost item is unused. Consider a heap with the following underlying array: -8 -2 9. 1 10 10 12 Suppose we perform an in-order traversal of the heap represented by this array. What will be the last value in the in-order traversal? O -8 O 5 O-2 O 9 O 8 O 1 O 10 O 12