Write a 'C' program to implement the following: Count the number of left child from the input binary tree. Also remove all the leaf nodes if it is a right child.
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Write a 'C' program to implement the following:
Count the number of left child from the input binary tree. Also remove all the leaf nodes if it is a right child.
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- 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*…Write a C code for this. Find the sum of all left child values for the binary tree. (Note: Use array to implement the binary tree and ‘0’ represents the null value if there is no child) Example: Input : Number of nodes in the tree including empty child : 13 Array representation of the tree is : 5,4,8,11,0,13,4,7,2,0,0,0,1 Output: sum of all left child values = 4+11+13+7 =35Extend program BinarySearchTree.java by adding the following operations to the BinarySearchTree class: a. Find the height of the BST. b. Find node with the largest key. c. Find the average of the key values of the nodes. d. Print the nodes in the tree in pre-order, in-order, and post-order. (decided by the user after run) e. Create the same BST shown in question 2. Run your program for the BST shown in question 1 to its final state and output the height, the largest key, and average of the keys. import java.util.*; public class BinarySearchTree1{ public Node root; public BinarySearchTree1() { root = null; } public Node getroot() { return root; } public Node Search(int KEY) { Node x = root; while (x != null && x.item != KEY) { if (KEY < x.item) { x = x.Left; } else { x =…
- Write a splay tree implementation with recursive insert and lookup functions.Implement an AVL tree either iteratively or recursively where the height of eachnode is maintained. Run a test where trees are built from the same list of values.When you generate the list of values, duplicate values should be considered alookup. Write the data file with an L or an I followed by a value which indicateseither a lookup or insert operation should be performed. Generate an XML file inthe format used by the PlotData.py program to compare your performance resultsCreate a binary linked tree, and traverse the tree by using the recursive function. The structure of the tree is as follow: //PICTURE// 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.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 function that takes an array that represent a Binary Tree and a value and return true if the value is in the tree and, false otherwise. Examples valueInTree (arr1, 5) true valueInTree (arr1, 9) → false valueInTree (arr2, 51) → falseWritten in Java The diameter D of a binary tree is defined as the number of nodes on the longest path between any two nodes in the tree. The path may pass through the root, but does not have to. For a given diameter, there may be more than one path which has the longestlength. For example, the following tree has diameter of 5:Extend program BinarySearchTree.java by adding the following operations to the BinarySearchTree class: Show the results. a. Find the height of the BST. b. Find node with the largest key. c. Find the average of the key values of the nodes. d. Print the nodes in the tree in pre-order, in-order, and post-order. (decided by the user after run) e. Create the same BST shown in question 2. Run your program for the BST shown in question 1 to its final state and output the height, the largest key, and average of the keys. import java.util.*; public class BinarySearchTree1{ public Node root; public BinarySearchTree1() { root = null; } public Node getroot() { return root; } public Node Search(int KEY) { Node x = root; while (x != null && x.item != KEY) { if (KEY < x.item) { x = x.Left; } else {…
- Code in Java Code with comments and output screenshot Q. Write a method to count the number of leaf nodes in binary treeUse the recursive strategy described in the chapter to implement a binary tree. Each node in this method is a binary tree. Thus, a binary tree includes references to its left and right subtrees in addition to the element stored at its root.You could also wish to make mention of its progenitor.Use the recursive strategy described in the chapter to implement a binary tree. Each node in this method is a binary tree. Thus, a binary tree includes references to its left and right subtrees in addition to the element stored at its root. You could also wish to make mention of its progenitor.