Database System Concepts
7th Edition
ISBN: 9780078022159
Author: Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Publisher: McGraw-Hill Education
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- In a binary search tree, to remove a node N that has left child C1 and right child C2, we do the following: Group of answer choices We make C1 the left child of N’s parent and C2 the right child of N’s parent We make C1 the right child of N’s parent and C2 the left child of N’s parent We find the largest item L in N’s left subtree, copy the contents of L to N, and remove L We find the smallest item S in N’s right subtree, copy the contents of S to N, and remove N We find the largest item L in N's right subtree, copy the contents of L to N, and remove Larrow_forwardUsing the numbers provided in the following list in the order given, create a binary search tree and show the number that is the parent of number 31: 21, 22, 19, 7, 32, 33, 31, 23, 41, 17, 43, 13, 12, 36, 49arrow_forwardQuestion 15 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 0077arrow_forward
- Draw the binary search tree if the pre-order and in-order traversals of that binary search tree are given as below: Pre-order traversal: 7, 4, 2, 3, 6, 5, 12, 9, 8, 11, 19, 15, 20 In-order traversal: 2, 3, 4, 5, 6, 7, 8, 9, 11, 12, 15, 19, 20arrow_forwardHow many comparisons are needed to find that 22 is not in the tree? 12 28 2 4 3 1arrow_forwardbuild a binary search tree from the following numbers ( 1, 20, 14, 18, 7, 4, 9, 3, 5, 8, 25) then show the tree after deleting 8. Basic insertion and deletion, not self-balancingarrow_forward
- Suppose we have the following Binary Search Tree. 12 4 16 14 18 10 11 Algorithm Write up. Write an algorithm to determine the leaf nodes of the given tree reclusively. Output: The leaf nodes of the given tree are: 29 11 14 18arrow_forwardConstruct a binary search tree from the list of the following keys using inserts: 18 2 9 6 7 4 3 20 16 17 8 12 5 4 The key 18 is the first one that will be inserted into the tree.Draw the final tree and 3 other trees to show the intermediate steps.Do an inorder traversal of the tree. What's the list you get?arrow_forwardConsider the following binary search tree: 5 10 17 20 30 If the value 9 were inserted into this tree, where in the tree would it be inserted? ○ It would be the left child of the node containing 17 It would be the right child of the node containing 17 It would be the right child of the node containing 5 It would be the new left child of the node containing 10arrow_forward
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