For a tree which uses lazy deletion, implement a function which counts the # of deleted nodes.
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- 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) valueInTree (arr1, 9) valueInTree (arr2, 51) - true 1 false falseWrite a function f1 that takes the root of a binary tree as a parameter and returns thesum of the nodes which are in the right subtree of the root. You must not consider the valueof the root in the final sum.Write a program that inserts the numbers into an initially empty BST such that the tree produced is equivalent to binary search tree. Insert 16 as a root node then add 1 into 16 to generate 2nd number for insertion, add 2 to the 2nd number to generate 3rd number continue adding according to the level of the tree till 5th level. Then subtract 1 from root node to generate 7th node Continue subtracting till level of 5th level. The Insert function will only take the root node and construct the entire tree Implement a remove function which can remove the 3rd layer numbers from right and left both sub trees. Implement a function to find the number which is nearby to your given age
- Write a program that inserts the numbers into an initially empty BST such that the tree produced is equivalent to binary search tree. Insert 16 as a root node then add 1 into 16 to generate 2nd number for insertion, add 2 to the 2nd number to generate 3rd number continue adding according to the level of the tree till 5th level. Then subtract 1 from root node to generate 7th node Continue subtracting till level of 5th level. The Insert function will only take the root node and construct the entire tree Implement a remove function which can remove the 3rd layer numbers from right and left both sub trees. Implement a function to find the number which is nearby to your given age Question-2 (b) Draw a binary search tree and AVL tree from the following traversals: {15, 5, 20, 70, 3, 10, 60, 90, 16} Delete 15 and re-draw both Binary Search Tree and AVL Tree drawn in given traversal. Reverse path of Binary Search Tree drawn Convert Binary Search Tree into Binary Tree such that sum of…Write a program that inserts the numbers into an initially empty BST such that the tree produced is equivalent to binary search tree. Insert 16 as a root node then add 1 into 16 to generate 2nd number for insertion, add 2 to the 2nd number to generate 3rd number continue adding according to the level of the tree till 5th level. Then subtract 1 from root node to generate 7th node Continue subtracting till level of 5th level. The Insert function will only take the root node and construct the entire tree Implement a remove function which can remove the 3rd layer numbers from right and left both sub trees. Implement a function to find the number which is nearby to your given age The coding is in java make sure to do the remove function and if you can add comments and output sreen it would bhe more helpfulWrite a program that inserts the numbers into an initially empty BST such that the tree produced is equivalent to binary search tree. Insert 16 as a root node then add 1 into 16 to generate 2nd number for insertion, add 2 to the 2nd number to generate 3rd number continue adding according to the level of the tree till 5th level. Then subtract 1 from root node to generate 7th node Continue subtracting till level of 5th level. The Insert function will only take the root node and construct the entire tree Implement a remove function which can remove the 3rd layer numbers from right and left both sub trees. Implement a function to find the number which is nearby to your given ageNOTE: Answer is required in JAVA Eclipse
- Write a function f1 that takes the root of a binary tree as a parameter and returns the sum of the nodes which are in the left subtree of the root. You must not consider the value of the root in the final sum.Given a binary tree, write a function that prints the binary search tree’s nodes level by level, for example the following tree will have the following output statement:1, 2, 3, 4, 5python: 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'))
- 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…Write a function, singleParentWithLeftChild, that returns the number of nodes in a binary tree (pointed by p) that have only one left child. Your program should NOT count the nodes with one right child. (30 point) // find the number of singles parent nodes in a binary subtree pointed by p int BST::singleParentWithLeftChild(TreeNode* p) { // write your code here! }In C++, develop an algorithm that inserts the value val into a binary search tree with root. If the tree is empty, root = null. The algorithm returns the root of the tree containing the added item. You should assume that “new node” creates a new node with data field data and reference fields left (for left child) and right (for right child).