Please help me quickly discrete math Question ThreeForm a Binary Search Tree for the words: Your first name, Your father's name, Yourgrandfather's name, Your family name. (using alphabetical order).Question FourDetermine the order in which a pre-order traversal, in-order traversal, and post-order traversal visit the vertices of the given ordered rooted tree.210152596

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Answered: Question Three Form a Binary Search…

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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Q1 PLEASE QUESTION 1:(a) Draw a binary search tree (BST) after the insertion of keys: 8, 3, 2, 1, 4, and 9, in this order.(b) List the node keys of the above BST in pre-order, in-order, and post-order, respectively.
Given the following tree, calculate the postorder traversal order of its e lements. F A В D E
Design a General tree of 7 elements and Traverse it with the following methods. Level by level traversal Pre order traversal Post order traversal
Create a binary search tree using the following insertions. 55, 44, 66, 99, 88, 22, 77, 33, 25, 75 Based on the final tree, what is the inorder traversal of the tree?
Given the pre-order traversal and in-order traversal of a tree, reconstruct the tree.Pre: Y O C P H I R G TIn: C O P Y R I G H T
Create a binary linked tree, and traverse the tree by using the recursive function. The structure of the tree is as follows: //check pic// You should input the nodes in pre-order sequence. If a child of a node is NULL, input a space. Write the function of create binary tree, pre-order to print the nodes, in-order to print the nodes and post-order to print the nodes. Count the height of the tree. Hints: Header file typedef char ElemType; typedef struct node//define the type of binary tree node { }BTnode; Source file #include <stdio.h> #include <stdlib.h> #include "tree.h" BTnode * createTree()//create the binary tree，return the root { BTnode *tnode;// tnode is the root char elem; ;//input the character //if the input is a space，set the pointer as NULL Else// if the input is not a space，generate the binary node and create its left…
Create a binary linked tree, and traverse the tree by using the recursive function. The structure of the tree is as follow: You should input the nodes in pre-order sequence. If a child of a node is NULL, input a space. Write the function of create binary tree, pre-order to print the nodes, in-order to print the nodes and post-order to print the nodes. Count the height of the tree. Header file typedef char ElemType; typedef struct node//define the type of binary tree node { }BTnode; Source file #include <stdio.h> #include <stdlib.h> #include "tree.h" BTnode * createTree()//create the binary tree，return the root { BTnode *tnode;// tnode is the root char elem; ;//input the character //if the input is a space，set the pointer as NULL Else// if the input is not a space，generate the binary node and create its left sub-tree and right…
Question
For a binary tree, the pre-order traversal is H D A C B G F E the in-order traversal is: A D C B H F E G (A) Draw this binary tree (B) Give the post-order traversal
Create a binary search tree using the following insertions. 55, 44, 66, 99, 88, 22, 77, 33, 25, 75 Based on the final tree, what is the preorder traversal of the tree? (Ensure that there is A SPACE between each number)
Thinking about binary search tree methods, e.g., add, size, inOrder, which of the following statements is true about the iterative solutions and the recursive solutions? None of these Iterative solutions do not always work, especially when the BST is very skewed. Both iterative and recursive solutions do not work when the BST is very large and skewed. When time complexities are the same, recursive solutions are preferred and always work. When properly implemented, both iterative and recursive solutions are equally good.
What are some other ways that pre-order traversal in binary search trees may be used to their fullest potential?

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