If a binary tree has 14 nodes, what is its maximum depth?133144If the characters 'D' then 'C' then 'B' then 'A' are placed in a queue (in that order),and removed one at a time, in what order will they be removed? *DCBAАBCDABDCDCABWhat is the output of the following program? *int f(int n){if(n==1)return 1;elsereturn f(n/2) * n;int main(){cout <« f(8);return 1;2486448coO O

A binary tree is a tree with maximum of two children nodes for any node All the nodes can be on…

Answered: If a binary tree has 14 nodes, what is…

Engineering

Computer Science

If a binary tree has 14 nodes, what is its maximum depth? *

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

See similar textbooks

Similar questions

Answer the following questions about treeB. a. What is the height of the tree? b. Which nodes are on level 3? c. Which levels have the maximum number of nodes that they could contain? d. What is the maximum height of a binary search tree containing these nodes? Draw such a tree. e. What is the minimum height of a binary search tree containing these nodes? Draw such a tree. f. What is the order in which the nodes are visited by an ignorer traversal? g. What is the order in which the nodes are visited by a preorder traversal? h. What is the order in which the nodes are visited by a postorder traversal?
Write a Java program that computes the depth of a binary tree Use the following algorithm to public int depth(Position<E>p) { ](Root(p)) retum 0: 5 else return 1+ depth parent(p));
(a) You have an empty binary search tree. After that, you do the following sequence of insertions:20, 30, 10, 50, 40, 60. Draw the status of the binary search tree after the first 3 insertions, and at the endof all 6 insertions (you only need to show 2 trees). (b) Start now with a binary search tree with a single node containing an unknown key X. You mustchoose the value X so that if you later add the 6 keys in question 1(a) in the same order, you get aperfect tree with 7 nodes. Give a value for X and show the final tree obtained.
Suppose a priority queue is implemented as a binary search tree of integers. Draw the tree resulting froma. enqueuing, in this order, the following integers: 15, 10, 27, 8, 18, 56, 4, 9.b. continuing from part a, three dequeues are invoked.
Write Java code to: find the lowest common ancestor of two nodes n1, n2 in a linked binary tree structure. The lowest common ancestor is the lowest node in the tree thathas both n1 and n2 as descendants.
Question 9 The number of different binary trees that can be made from 2 nodes that contain the key values 3 and 6 is 2. True False Question 10 Suppose xOrder is one of our binary search tree traversal methods that is passed a tree node, node, and a queue, q. Which traversal order is provided by the following code? xOrder(node.getLeft(), q); xOrder(node.getRight(), q); q.enqueue(node.getInfo()); preorder levelorder inorder postorder None of these is correct.
Suppose T is a binary tree with 17 nodes. What is the minimum possible depth of T? 1 3 4 2 A binary tree of N nodes has _______. Log2 N levels N / 2 levels Log10 N levels N x 2 levels The difference between a binary tree and a binary search tree is that : in binary search tree nodes are inserted based on the values they contain none of these in binary tree nodes are inserted based on the values they contain a binary search tree has two children per node whereas a binary tree can have none, one, or two children per node What is the best code for the following procedure: AddStudent(studentName):add a new student to an array of alphabetically ordered names . Hint: We must shift some students. size contains the number of students in the array AddStudent(studentName){ int i ; for( i=0; i< size-1; i++){ if(arr[i].compareTo( studentName)>0) break; for(int j= size-1 ; j >i…
Insert the following numbers into a binary search tree in the order that they are given and draw the resulting tree. 87; 36; 22; 15; 56; 85; 48; 90; 72; 6 Delete 48 and draw the resulting tree. Delete 15 and draw the resulting tree.
Write a Python source code to implement the Depth-First-Search algorithm for thefollowing tree in Figure 2, where 5 is the root node. The output of the source code should be theorder of the nodes visited in the graph. Implement the dfs() function. When a node has two children, visit the left child first then the right child. Use this Template: class TreeNode: def __init__(self, val=0): self.val = val self.left = None self.right = None # Traverse a tree DFS style.def traverse(root): # List that represents visited order. ret = [] def dfs(node): # TODO: Implement DFS algorithm here return dfs(root) return ret def main(): nodes = [None] * 9 for i in range(9): nodes[i] = TreeNode(i+1) # Tree construction # 5 nodes[4].left = nodes[3] nodes[4].right = nodes[5] # 4 nodes[3].left = nodes[1] # 2 nodes[1].left = nodes[0] nodes[1].right = nodes[2] # 6 nodes[5].right = nodes[7] # 8…
Write a program that inserts the numbers into an initially empty BST such that the treeproduced is equivalent to binary search tree.Insert 15 as a root node then add 1 into 15 to generate 2nd number for insertion, add 2 to the2nd number to generate 3rd number continue adding according to the level of the tree till 5thlevel. Then subtract 1 from root node to generate 7th node Continue subtracting till level of 5thlevelA. The Insert function will only take the root node and construct the entire treeB. Implement a remove function which can remove the 3rd layer numbers from right andleft both sub trees.C. Implement a function to find the number which is nearby to your given age.
Draw a binary search tree by inserting the following numbers and determine the predecessor and successor of 10, 1, and 6. numbers to insert {8,1,5,4,9,10,6,3,15}
Q2. a. What is a Binary Search Tree? b. Draw the Binary Search Tree that results from the insertion, one at a time, of nodes with Keys 27, 59, 21, 38, 54, 63, 8, 70, 15, 12. (Marking Scheme: Each correct insertion in the tree will give you c. Perform the following operations on the original tree and redraw the tree after each operation ) i.deleting 63 ii.deleting 59 iii.Insert 65 iv.Insert 22 d. Write down the inorder, preorder and postorder traversal on the constructed binary tree.