c. Write code fer building (insertion) a ternary tree. A node (Ternary tree class) in a ternary tree may have at most 3 children. You may need to modify the TreeNode class discussed ir. class and add functions to insert nodes.
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- Write a function f1 that takes the root of a binary tree as a parameter and returns the sum of the nodes which are the right child of another node. The root of the tree is not a child of any node. Consider the following class definitions while writing your code. Using c++ language. class Node {public:int key;Node* left;Node* right;};a) Write a function that will print the even elements in each level of the binary search tree. b) Write a function that will count total number of odd nodes of the tree. 10 / \ 6 13 / \ / \ 3 8 11 16 The output of the given tree when the function is applied: 10 6 8 16 Total number of odd nodes is 3. You have to answer both (a) and (b) in same code calling from main function. The base code is given bellow. Modify and write only the main function and the additional function needed to solve the problem in the answer script. BST code: #include<iostream> using namespace std; struct node { int key; struct node *left, *right; }; // A utility function to search a given node bool search(struct node* root, int key) { // Base Cases: root is null or key is present at root if (root == NULL) return false; else if(root->key == key) return true; // Key is greater than root's key else if…Write a function f1 that takes the root of a binary tree as a parameter and returns thesum of the nodes, which are the right child of another node. The root of the tree is not achild of any node.
- Write a function f1 that takes the root of a binary tree as a parameter and returns the sum of the nodes which are the right child of another node. The root of the tree is not a child of any node. Consider the following class definitions while writing your code. class Node { public: int key; Node* left; Node* right; };Write a function f1 that takes the root of a binary tree as a parameter and returns the sum of the nodes which are the right child of another node. The root of the tree is not a child of any node. Consider the following class definitions while writing your code.Write a function that gets a binary tree representing an arithmetic expression and returns a string containing the expression. For operations we use the following enum. enum {PLUS = '+', MINUS = '-', MULT = '*', DIV = '/'}; // converts a arithmetic expression from tree to string char* get_arithmetic_expression(const BTnode_t* expression) The expression must have parentheses for each operation (except for the outermost parentheses), and all tokens (numbers and operations) must be separated by a single space. See more examples for the exact format in the test file. ** Negative values are allowed, ** You may assume that all numbers are at most 3 digits long (incl. minus sign) ** YOu may assume the expression is alway legal ** You may find the function sprintf() useful here. The function is similar to printf(), but prints to string, e.g, sprintf(str, “%d”, 15); prints 15 to str. struct representing node in the binary tree: struct BTnode { int value; struct BTnode* left; struct BTnode*…
- Create a function that uses Node * pointing to root of AVL Tree as an input and returns the height of the AVL tree in O(log(n)).C++, Write a recursion function that counts the positive elements multiple of 5 in a binary search tree and counts the elements less than 0 and multiple of 2, then returns the two counts multiplied to the main.Note that you have to write only one function and you can add parameters to the function as neededthe parent of tree[k] is tree[bk/2c], and its childrenare tree[2k] and tree[2k +1]. Note that this implies that the position of a nodeis even if it is a left child and odd if it is a right child.The function calculates the value of sumq(a,b): write code to implement it,
- Dear Sir, Please read the question carefully, and answer it with an explanation. Question: Write a C++ program of the Red-Black tree, that has the following Functions. Functions: 1. Insertion: Insert at least 8 values in a Red-Black tree. 2. Deletion: Delete 3 different nodes from the Red-Black tree you have created above. Make sure, after the deletion, the remaining tree must be a Red-Black tree. 3. Searching: Search a specific value in a Red-Black tree.I'm looking over my code for my tree and I keep receiving segmentation faults when I try to add or search for value in the tree. Is there something that I am missing in my addNode or newNode function? #include <stdio.h>#include <stdlib.h> // Austin Chong// The core concept of this assignment is to use and create a BST in a C Program.// 7 April 2020 struct node{int data;struct node *left;struct node *right;}; struct node *newNode(int data){struct node *temp = (struct node*)malloc(sizeof(struct node));temp -> data = data;temp -> left = NULL;temp -> right = NULL;return temp;} struct node *addNode(struct node* node, int data){if(node == NULL){return newNode(data);} if(data < node -> data){node -> left = addNode(node -> left, data);} else {node -> right = addNode(node -> right, data);}return node;} void findData(struct node *node, int value){if(node -> left == NULL && node -> right == NULL && node -> data != value)…python: In a binary search tree, write another way of function that takes in a root, p, and checks whether the tree rooted in p is a binary search tree or not. What is the time complexity of your function? def is_bst(self, p): root=p def helper(root, l, r): if not root: return True if not (left<root.val and root.val<right): return False return helper(root.l, l, root.val) and helper(root.r, root.val, r) return helper(root, float('-inf'), float('inf'))