Given the following array, assuming entries start at index 1 0 1 75 2 17 3 68 4 10 5 3 (1) Draw the corresponding (binary) tree (2) What data structure is it? 6 32 7 40 8 5 00
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- Given the following text file (tree.txt), load the data into a binary search tree representation in Python Implement a method to calculate the height of the tree from the root (iterative or recursive) The image attached to this question should be rendered as the file "tree.txt"Consider the following array representation of a complete binary tree in python. A B C D E F G H I J K L M N O Perform following operations on the tree. Find left child and right child of each parent in the tree Find sibling of each node in the tree Find parent of each node in the treeDraw a binary search tree for the following data elements: 13, 15, 59, 9, 42, 44, 100, 10, 5.
- 24( If the binary tree is represented by the array as below, then find the parent of node 46. a. 26 b. 96 c. 45 d. 21(a) Create and draw a binary search tree using the following data entered as a sequence set: 80 70 -4 99 34 50 -9 13 69 3. (b) Insert 21 into the tree created in step (a). Draw the updated tree.Please answer the following, #5. Write clearly please. Create a height-balanced binary search tree from the following sorted array. 1 5 9 11 12 13 15 18 19
- Develop a pseudo-code algorithm for a level-order traversal of a binary tree. Create an array-based implementation (write a program) of a binary tree using the computational strategy. Include the following methods: a. Remove a node from the binary tree. b. Insert a node into the binary tree. c. Remove the minimum (smallest) element from the treeDraw a binary search tree (BST) whose elements are inserted in the following order: 50 72 96 94 102 26 12 11 9 2 10Create a Binary Search Tree Class with the following four Operations using a single C++ program: Operations: 1. Insert(int n) : Add a node the tree with value n. Its O(lgn) 2. Find(int n) : Find a node the tree with value n. Its O(lgn) 3. Delete (int n) : Delete a node the tree with value n. Its O(lgn) 4. Display(): Prints the entire tree in increasing order. O(n).
- 1. Construct a binary tree for the numbers 3,4,5,6,7,8,9. Then for each number input taken at runtime, show the number of iterations required to reach that node from root node containing the target number. (10) 2. Construct a binary tree with the following keys as strings a. Desktop, CSU, Spring2022, CIS260, CIS 265, Vacation, Hackathon Your first task is to put this data in an array of string and search for a folder name. Let us say that the folder name is “Hackathon”. Using the array subscript, how many iterations does it take to find the folder? (10) Next, convert this array into a Binary tree and arrange in alphabetical order, and try to find the same folder. List the number of Iterations.(10) Bonus: Now replace the folder names with file contents. So you need a File class where there is a filename variable and file content variable, both should be strings. So the node would have file object instead of just names. So you have an array of File class objects, so the binary tree will…Create an array version of a binary search tree based on an array implementation of a binary tree using the simulated link approach. Each array element must maintain a reference to the data element that was placed there, as well as the array positions of the left and right children. You must also preserve a record of accessible array places where items have been erased so that those slots may be reused.Input.txt contains 1 2 3 5 8 13 21 34 55 89 Binary node.java contains import test.BinaryNode; // BinaryNode class; stores a node in a tree. // // CONSTRUCTION: with (a) no parameters, or (b) an Object, // or (c) an Object, left child, and right child. // // *******************PUBLIC OPERATIONS********************** // int size( ) --> Return size of subtree at node // int height( ) --> Return height of subtree at node // void printPostOrder( ) --> Print a postorder tree traversal // void printInOrder( ) --> Print an inorder tree traversal // void printPreOrder( ) --> Print a preorder tree traversal // BinaryNode duplicate( )--> Return a duplicate tree /** * Binary node class with recursive routines to * compute size and height. */ class BinaryNode { public BinaryNode( ) { this( 0, null, null ); } public BinaryNode( int theElement, BinaryNode lt, BinaryNode rt ) { element = theElement; left = lt; right = rt; } /** * Return the size of the binary tree rooted at t. */…