airing heaps time complexity was inspired by that of? a) splay tree b) treap c) red-
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Pairing heaps time complexity was inspired by that of?
a) splay tree
b) treap
c) red-black tree
d) avl tree
Step by step
Solved in 3 steps
- Code those parts only in c++ where it says "code here" 1. Implement the minimum method for binary search trees. 2. Implement the maximum method for binary search trees. 3. Implement the delete method for binary search trees. In the case where the node to be removed has two children, search the right subtree for a replacement value. Do not forget to update the size of the tree when appropriate (including for insertion). 4. Implement the in-order traversal method for binary search trees. 5. Implement the post-order traversal method for binary search trees. Code is here BST.cpp #include<iostream> #include <vector> #include <limits.h> #include "BST.h" using namespace std; BST::BST() { ***********code here********** } BST::~BST() { ***********code here********** } //returns the address of the target node (if found) Node* BST::search(int target) { returnsearch(root,target); } //method to search for target value in BST //If node is not present we will return null Node*…Create a binary tree implementation using the recursive technique taught in the chapter. Each node in this method is a binary tree. As a result, a binary tree has a reference to the element stored at its root, as well as pointers to its left and right subtrees.You should also add a reference to its parent.Implement the pre-order tree traversal algorithm in C++. This program should use the following binary tree (see image) and display the pre-order tree traversal of the nodes’ values. Feel free to write this iteratively or recursively. Also, explain how it works and how a new tree could be provided to the code. PS: make sure that the logic of the program is correct, meaning that it can work well with different binary trees. I would like to change the tree input to the pre-order traversal function. The program should work errorless and display the result correctly. No need to code it to read the user input, however, provide instructions on how a new tree can be defined in this program to check if the program works fine with different trees.
- Computer Science Read the following question carefully.Implement Using JAVA .Construct Binary Tree.Do pre order traversal by using stack iterative method only.Do Top Bottom left right level order in this binary tree using queue (Donot use default inbuilt methods and Library).Do use only by enqueue dequeue methods in java.Implement whole above question using Java in single program.1. Modify the implementation of binary search tree and add a function to count the number of leaf nodes. 2. Modify the implementation of binary search tree and add a function to calculate the height of the tree. Run this project in C++.Q5. a. A binary search tree may be balanced or unbalanced based on the arrangement of the nodes of the tree. With you knowledge in Binary search tree:i. Explain the best and worst case scenarios of the time and space complexity of both type of binary trees above.b. Using your knowledge in binary tree traversals, implement the following tree traversing algorithms in either Java or C++, i. inorder, ii. preorder iii. and postorder traversal
- DATA STRUCTURES AND ALGORITHMS C++ Build a heap tree from the given information or values. Write an algorithm that ‘SORT’ the data maintained in heap such that when data is retrieved from the heap, it should be sorted in descending order. Also show its step by step working. 50 45 65 60 75 90 15 35 70 45 55Heap is a special tree-based non-linear data structure in which the tree is a complete binary tree. GIVE the TWO (2) types of Heap data structure.1. Do some research about binary search trees. 2. Create a structure in C for the nodes of this tree. Which variables do the structure have? 3. Write a function that builds a balanced binary search tree. The input argument of this function is a sorted array of integers. 4. Write a recursive function that inserts a new element to the tree. The input argument of this function is a pointer to the head node of the tree. 5. What is the time complexity of this insertion function?
- Help me in C++ please: Write a program (in main.cpp) to do the following: a. Build a binary search tree T1. b. Do a postorder traversal of T1 and, while doing the postorder traversal, insert the nodes into a second binary search tree T2 . c. Do a preorder traversal of T2 and, while doing the preorder traversal, insert the node into a third binary search tree T3. d. Do an inorder traversal of T3. e. Output the heights and the number of leaves in each of the three binary search trees. The program should accept input and produce output similar to the example below: Enter numbers ending with -999: 10 5 7 -999 tree1 nodes in postorder: 7 5 10 tree2 nodes in preorder: 7 5 10 tree3 nodes in inorder: 5 7 10 tree1 height: 3 tree1 leaves: 1 tree2 height: 2 tree2 leaves: 2 tree3 height: 2 tree3 leaves: 2 The program has 3 tabs: main.cpp , binarysearchTree.h , and binaryTree.hThe roots of the elements of the subtrees are smaller than the root of the heap.a) Trueb) FalseComplete the TODOs in C++ 1. Implement sumNodes function which sums the data of all the nodes of the tree. (Silver Problem)2. Implement printLeafNode function which prints just the leaf nodes of thetree. (Gold Problem) (.hpp file in image) 1st code is driver.cpp #include <iostream> #include "tree.hpp" using namespace std; #define COUNT 10 int main() { Treet; t.createTree(); //cout<<t.root->data<<endl; t.print2DUtil(t.root, 0); // 1, 2, 4, 5, 3, 6, 7 cout<<"\nPreorder traversal of binary tree is \n"; t.preOrderTraverse(t.root); cout<<endl; /********************** Silver problem ***********************/ cout<<"\nSum of all the nodes in tree is: "<<t.sumNodes(t.root); cout<<endl; /********************** Gold problem ***********************/ cout<<"\nPrinting leaf nodes of the tree \n"; t.printLeafNode(t.root); cout<<"\nDeleting the tree \n"; t.deleteTree(t.root); t.root=NULL; cout<<endl; return0; } 2nd code:…