You only have to scan and upload the BST thatyou will draw in your script. You don't have toshow the step by step process of the traversals.Construct a Binary Search Tree from the numbers given below (you will have to scanthe BST and upload it)19, 38, 94, 98, 51, 73, 57, 14, 81, 99The output after applying pre-order traversal to the tree you just constructed is:

Answered: struct a Binary Search Tree from the…

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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Question 1: Draw the Binary Search Tree (BST) that would result from the insertion of the following integer keys: 14 58 18 10 99 52 10 99 52 33 69 74 17 • Insert 21 into the resulting BST • Delete 52 from the BST Question 2: Build the Minheap for the following items in the array: 11 54 10 5 83906 • Insert 4 into the resulting Minheap Delete 5 from the resulting Minheap. Question 3: Given the following keys: 90 13 3 77 21 1 • Sort these items using bubble sort. Sort these items using selection sort. 1
Which of the following is FALSE about Binary Search Tree (BST)?
Explore a specific way to delete the root node ofthe Binary Search Tree (BST) while maintaining the Binary Search Tree(BST) property after deletion.Implementation will be as stated below:[1] Delete the root node value of the BST and replace the root value withthe appropriate value of the existing BST .[2] Perform the BST status check by doing an In-Order Traversal of theBST such that even after deletion the BST is maintained.# Class to represent Tree nodeclass Node:# A function to create a new nodedef __init__(self, key):self.data = keyself.left = Noneself.right = NoneThe root element of the Binary Search Tree is given to you. Below is an illustrated sample of Binary Search Tree nodes for your reference, which in-fact isthe same example we discussed in the lecture.root = Node(4)root.left = Node(2)root.right = Node(6)root.left.left = Node(1)root.left.right = Node(3)root.right.left = Node(5)root.right.right = Node(7)Delete the root node value provided and replace the root valuewith…
You are going to simulate the operation of an AVL tree on paper. For the purposes of this assignment, assume that new returns addresses in the following order: @1480 @1120 @1096 @1264 @1180 @1192 @1768 @1804 @1228 @1372 @1312 @1276 @1168 @1696 @1084 @1504 @1468 @1216 @1384 @1204 @1648 @1024 @1108 @1396 @1144 @1432 @1252 @1348 @1564 @1072 @1684 @1540 @1672 @1624 @1420 @1588 @1300 @1792 @1060 @1720 @1336 @1612 @1552 @1324 @1636 @1660 @1288 @1708 @1732 @1492 @1780 @1528 @1156 @1444 @1036 @1456 @1240 @1576 @1516 @1756 @1360 @1132 @1408 @1600 @1744 @1048 Also note that if you remove all references to an address (so it is garbage collected), it goes to the back of the queue (so would be after whatever is the last address in the AVL at that time). For delete() of a node with two children, I want you to assume that we replace the data (but not the node itself) with the successor value (and that the successor is removed and garbage collected). There are no duplicates allowed, so if there's a…
consider the following list of numbers
Compare and contrast the time complexities of searching in a balanced binary search tree and a hash table.
Use the Binary Search Tree (BST) deletion algorithm to delete 0074 from the BST below. List the nodes of the resulting tree in pre-order traversal order separated by one blank character. For example, the tree below can be described in the above format as: 65 33 25 47 52 50 88 74 80 77 91 0065 0033 0088 0025 0047 0074 0091 0052 0080 0050 0077 MacBook Pro
Given the list of values below, create a Binary Search Tree for the list, Use the first value in the list as the root of the tree, add the nodes to BST in the order they appear in the list. [50, 44, 82, 39, 35, 98, 87, 100, 74, 23, 34, 14, 94]
Question 4444
= Suppose that we have a B and the size of the search key field V is equal to 10 bytes, the size of the data (record) pointer Pr 6 bytes, and the tree (block) pointer P is 5 bytes and the value of p (the order or the maximum number of a tree pointers in a node) is equal to 20 for an internal node. a) Calculate the block size (B) b) Suppose that we have a B- tree instead of B and based on the block size found in question (a), calculate the order (p) for an internal node in this case.
Consider the binary search tree in the picture below. Delete key 80 and show the tree after deletion.
2. Traversing a binary search tree: preorder, inorder, postorder. 27 610 12 22 30 14

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struct a Binary Search Tree from the nur BST and upload it) 3, 94, 98, 51, 73, 57, 14, 81, 99