C Programming Language Derive the tree of the given infix expressions. 1. 2 + 5 * 6 != 4 || 8 + 2 == 5 * 2 2. 9 – 4 + 5 * 3 <= 25 – 2 && 6 * 3 <48 / 2 Also, derive their prefix and postfix expressions. Then enumerate the: a. Root node b. Leaves c. Siblings d. Internal nodes
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C
Derive the tree of the given infix expressions.
1. 2 + 5 * 6 != 4 || 8 + 2 == 5 * 2
2. 9 – 4 + 5 * 3 <= 25 – 2 && 6 * 3 <48 / 2
Also, derive their prefix and postfix expressions.
Then enumerate the:
a. Root node
b. Leaves
c. Siblings
d. Internal nodes
e. Height of the tree
Step by step
Solved in 3 steps
- convert this C++ codes into C language #include <bits/stdc++.h>using namespace std; // tree node is definedclass tree{ public: int data; tree *left; tree *right;}; void printSibling(tree* root){ //Declare queue using STL queue<tree*> q; //enqueue the root q.push(root); vector<int> store; tree* temp; //do the level order traversal & check for siblings while(!q.empty()){ //dequeue temp=q.front(); q.pop(); //if the current node has only one child //definitely the child has no sibling //store the child node value if(temp->left==NULL && temp->right!=NULL){ store.push_back(temp->right->data); } if(temp->left!=NULL && temp->right==NULL){ store.push_back(temp->left->data); } // do level order traversing if(temp->right) q.push(temp->right); if(temp->left) q.push(temp->left); } //if no node found without having sibling //vector size is zero //print -1 if(store.size()==0){ printf("-1, no…Write a program in C/C++ to that receives N number of integer values from a user, stores the inputted values in a binary search tree, and performs some basic operations on the tree. The program displays the elements of the binary search tree in in-order traversal. The program then prompts the user to provide an integer number (target value) to search in the tree. If the target value does not appear in the tree, the program inserts the value in an appropriate place according to the property of node insertion of binary search tree. If the target value appears in the tree, the program deletes the target value from the tree and preserves the property of binary search tree. In both cases, the program displays the modified binary search tree in in- order traversal. Your program must contain the following user-defined functions: - insertNode – this function inserts the user’s input and creates a binary search tree. - inOrder – this function displays the entire tree in in-order traversal. -…Write a program in C/C++ to that receives N number of integer values from a user, stores the inputted values in a binary search tree, and performs some basic operations on the tree. The program displays the elements of the binary search tree in in-order traversal. The program then prompts the user to provide an integer number (target value) to search in the tree. If the target value does not appear in the tree, the program inserts the value in an appropriate place according to the property of node insertion of binary search tree. If the target value appears in the tree, the program deletes the target value from the tree and preserves the property of binary search tree. In both cases, the program displays the modified binary search tree in in- order traversal. Your output format should be as shown in the test runs. Your program must contain the following user-defined functions: - insertNode – this function inserts the user’s input and creates a binary search tree. - inOrder – this…
- Write a C++ class implementing DOUBLE THREADED BINARY SEARCH TREE that supports the following operations: kthElement(k) -- finds the k-th largest element in the BST and prints the key value. Your code should run in O(h) time. Note: It has be done using double threaded binary search tree. Please comment your code and share the screenshot of the outputIn 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).Write a program using c++ to implement a character-based Binary Search Tree (BST). Each node in the BST should be store student name (string) as follows: class Node{// node prototype public: char ch;// this letter is taken from student first letter string studentName; Node *leftChild; Node *rightChild; }; For example, if a student’s name is Adam then ch will be equals to A. If the student’s name is Lee then ch will be equal to L. The insertion of a node to the BST is based on the first letter of the student name. Your program should display the following: 1. Insert a node (base on ch) 2. Find a node (base on student name) 3. Delete a node (consider all three cases of delete) 4. Exit and Output/results provided and explain the algorithm with a given input.
- Write a program using c++ to implement a character-based Binary Search Tree (BST). Each node in the BST should be store student name (string) as follows: class Node{// node prototype public: char ch;// this letter is taken from student first letter string studentName; Node *leftChild; Node *rightChild; }; For example, if a student’s name is Adam then ch will be equals to A. If the student’s name is Lee then ch will be equal to L. The insertion of a node to the BST is based on the first letter of the student name. Your program should display the following: 1. Insert a node (base on ch) 2. Find a node (base on student name) 3. Delete a node (consider all three cases of delete) 4. Exit Step by step output: ------------------------------------------------------------------------------------------------------------ Insert a node (base on ch) Find a node (base on student name) Delete a node (consider all three cases of…Write a program in c++ to do the following operations on a Binary Search Tree (BST) considering the inputs are a set of strings that represent the names of 12 months of a year (in the order of January, February, . . ., December). i) Print the successor and predecessor of any given node. ii) Search a particular string is present in the BST or not. iii) Delete any string from the BST.C Programming LanguageDerive the tree of the given infix expressions.1. 2 + 5 * 6 != 4 || 8 + 2 == 5 * 22. 9 – 4 + 5 * 3 <= 25 – 2 && 6 * 3 <48 / 2Also, derive their prefix and postfix expressions.Then enumerate the root node, leaves, siblings, internal nodes and height of the tree.
- Write a program in C++ to do the following operations on a Binary Search Tree (BST) considering the inputs are a set of strings that represent the name of 12 months of a year (in the order January, February,. . ., December). i) Create a BST and add one by one string where each string represents the name of a month. ii) Print the inorder, pre-order, and post-order traversal of the BST. iii) Print the minimum and maximum value strings among all the strings after the creation of the entire BST. Here, minimum and maximum values decided based on the alphabetical order of the strings. (For, example: Among January, February and March, ‘February is minimum value of the string and ‘March’ is the maximum value of string.)Convert in C language code #include <bits/stdc++.h>using namespace std; // tree node is definedclass tree{ public: int data; tree *left; tree *right;}; void printSibling(tree* root){ //Declare queue using STL queue<tree*> q; //enqueue the root q.push(root); vector<int> store; tree* temp; //do the level order traversal & check for siblings while(!q.empty()){ //dequeue temp=q.front(); q.pop(); //if the current node has only one child //definitely the child has no sibling //store the child node value if(temp->left==NULL && temp->right!=NULL){ store.push_back(temp->right->data); } if(temp->left!=NULL && temp->right==NULL){ store.push_back(temp->left->data); } // do level order traversing if(temp->right) q.push(temp->right); if(temp->left)…2 ASAP PLEASE.... Define a Haskell instance of the Functor class for the following type of binary tree with data in nodes and leaves: The definition should be used as below.data Tree a = Leaf a | Node a (Tree a) (Tree a) Note: I need code for exactly as above, noooooooooooooo expalanations, just code for above.