On deleting 75, the new root will be the smallest node from its right sub-tree or the largest node from left sub-tree.
Here new root will be 76(from right sub tree). The new BST will be :
Its preorder: 76 53 24 57 84 77 82 92
Use the Binary Search Tree (BST) deletion algorithm to delete 0075 from the BST below. List...
Use the Binary Search Tree (BST) insertion algorithm to insert 0078 into 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: 75 53 24 57 84 77 76 82 92 0075 0053 0084 0024 0057 0077 OON 0076 0082
Consider the AVL Tree below. Use the AVL Tree Deletion algorithm to delete 0033 from the tree. 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: 50 33 77 60 3 0050 0033 0077 1 0060
Consider the AVL Tree below. Use the AVL Tree Insertion algorithm to add 0017 to the tree. 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: 50 33 80 7785 0050 1 2 0033 0080 1 0077 0085
e Construct a binary search tree (BST) using the following array elements 60,63,15, 81,30,74,35,38,93,41,53,45,86,90). e For the above BST, show the use of post-order traversal to delete node 53. . For the above BST, show the path to search the node 86 and to insert a node with key
I need question 9-10 answered. Thank you Question 1 iShow the resulting binary search tree if we are to insert following elements into the tree in given order, [34, 12, 23, 27,31,9,11,45, 20, 37. i) Show the resulting balanced binary search tree if we are to insert following sorted elements into the tree, [9,12,21, 23, 29, 31, 34, 45, 48, 52, 55] iii What is the pre-order traversal of the balanced binary search tree? v) What is the post-order traversal...
Construct a Binary Search Tree (BST) program in C++. The program is required to: 1) load the BST from a dataset (I will provide the datasets-see below) in the order they exist in the dataset. 2) after the BST is built analyze the BST and display the following values: 2.1) the smallest branch height 2.2) the highest branch height 2.3) the number of nodes in the tree 2.4) the determination if the tree is balanced 2.5) the determination if the...
You are given a binary tree of the form: Each node in the tree has a left child and a right child. Each of the children will be extended as a linked list. Every node has the following attributes: key, left node, right node, and next node. The next node allows a node, that is a part of the tree, to be extended as a linked list. The diamonds represent the next nodes, which are part of the linked list...
Consider an post-order traversal of the binary search tree created from the following values: 6 75 22 62 2 93 19 16 46 77 82 96 What two values remain to be output after the value 93 has been output?
Instead of using a linked list to resolve collisions, as in separate chaining, use a binary search tree. That is, create a hash table that is an array of trees. To display a small tree-based hash table, you could use an inorder traversal of each tree. The advantage of a tree over a linked list is that it can be searched in O(logN) instead of O(N) time. This time savings can be a significant advantage if very high load factors...
Please I need help ASAP Java Programing: Binary Search Tree Fully implement the BST class in Listing 25.4 (on page 961 of the 11th Edition of the text). Design and write a (main) driver program to completely test every method in the BST class to ensure the class meets all its requirements. You should read the Listing 25.5: TestBST.java for an idea of what your program should look like. Listing 25.4 BST.java public class BST> extends AbstractTree { protected TreeNode...