Construct a BST of a minimum height containing the keys {18,17,26,24,25,29,2,3}.
and Write with the keys ordered, so that if we start with an empty BST and insert the keys in the given order, we obtain the BST you drew
Insert: 24 Insert: 26 Insert: 25 Insert: 29 Insert: 19 Insert: 3 Insert: 2 Insert: 17
Height of this tree is 3. This is the minimum possible height possible with eight keys in a BST
Construct a BST of a minimum height containing the keys {18,17,26,24,25,29,2,3}. and Write with the keys...
1a) Draw the 2-3 tree that results when you insert the keys S E A R C H X M P L Y in that order into an initially empty tree. 1b) Construct the corresponding left leaning red-black tree from part a. 1c) Find a sequence of keys to insert into a BST and a left leaning red-black BST such that the height of the BST is less than the height of the left leaning red-black BST, or prove that...
Draw the red-black BST that results when you insert items with the keys EASYQUTION in that order into an initially empty tree.
2. (10 pts) Let T be a B-tree with a minimum degree (minimum branching factor) of t that holds n keys. Write the most efficient procedure you can to print the keys of T in sorted order. Then analyze the time complexity of your algorithm. Hint: Extend the procedure for inorder traversal of BST. 2. (10 pts) Let T be a B-tree with a minimum degree (minimum branching factor) of t that holds n keys. Write the most efficient procedure...
package hw3; import java.util.LinkedList; /* *********************************************************************** * A simple BST with int keys and no values * * Complete each function below. * Write each function as a separate recursive definition (do not use more than one helper per function). * Depth of root==0. * Height of leaf==0. * Size of empty tree==0. * Height of empty tree=-1. * * TODO: complete the functions in this file. * DO NOT change the Node class. * DO NOT change the name...
Please answer the following questions. Thanks! 1. A BST is created (it is initially empty) where the key associated with the data in each node is an integer. Elements are added to the BST with these keys in this order: 5, 4, 8, 7, 6, 9, 3, 2, 1. (a) Draw the resulting BST. (b) What is the height of the tree? 2. Continuing, assume the keys of Exercise 5.6 are integers which are appened to a linked list of...
Q8 BST 15 Points Given a BST T with root r write algorithms (pseudocode) to determine: (a) The height of T. (b) The maximum element in T. (c) If T is height balanced. Please select file(s) Select file(s) Q9 Double 15 Points Consider inserting the keys 10, 22, 31, 4, 15, 28, 17, 88,59 into a hash tabl- (1) lend
1. Suppose we start with an empty B-tree and keys arrive in the following order. – 1, 12, 8, 2, 25, 6, 14, 28, 17, 7, 52, 16, 48, 68, 3, 26, 29, 53, 55, 45 – Build a B-tree of order 5 – Hints • 17: insert/split/promote • 68: insert/split/promote • 3: insert/split/promote • 45:insert/split/promote 2. Suppose we insert the keys {1,2,3, …, n} into an empty B-tree with degree 5, how many nodes does the final B-tree have?
***************************************PLEASE USE AN ARRAY NOT A POINTER******************************************** Detailed Specification: Write six basic functions for the BST: Insert, Delete, Search, Find max, Find min, and Print_BST 1. Search(x): Find out the index that stores element x using binary search tree mechanism. Print out all the elements in the search path. 2. Find max(): Find and print maximum value in BST 3. Find min): Find and print minimum value in BST 4. Print BST: Print out the BST structure in the form...
2. (10 pts) Let T be a B-tree with a minimum degree (minimum branching factor) of t that holds n keys. Write the most efficient procedure you can to print the keys of T in sorted order. Then analyze the time complexity of your algorithm. Hint: Extend the procedure for inorder traversal of BST.
Using C Please comment Part 1: BST Create a link based Binary Search tree composed of a Node and a Tree struct. You should have a header file, BST.h, with the following: o Node struct containing left, right, and parent pointers, in addition to holding an Data struct value Tree struct containing a pointer to the root of the tree A function declaration for a function that allocates a tree, and initializes the root to NULL o o o A...