Insertion in a Binary Tree (Level Order) in C
Insertion in a binary tree
Given a tree and a key, add a node in the first available node in the tree. After adding the node, print the level order traversal. In this article, Queue data structure is used to add a node.
Insertion in a Binary Tree In C
Algorithm :
- Create a queue q.
- If root is NULL, add node and return.
- Else continue until q is not empty.
- If a child does not exists, add the node there.
- Otherwise add the node to the leftmost node.
C code for insertion a node in binary tree
Run
#include<stdio.h> #include<stdlib.h> /* A binary tree node has data, pointer to left child and a pointer to right child */ struct Node { int data; struct Node *left; struct Node *right; }; struct Node *newNode (int data) { struct Node *Node = (struct Node *) malloc (sizeof (struct Node)); Node->data = data; Node->left = NULL; Node->right = NULL; return (Node); }; void printCurrentLevel (struct Node *root, int level); int height (struct Node *node); int height (struct Node *node) { if (node == NULL) return 0; else { /* compute the height of each subtree */ int lheight = height (node->left); int rheight = height (node->right); /* use the larger one */ if (lheight > rheight) return (lheight + 1); else return (rheight + 1); } } void printLevelOrder (struct Node *root) { int h = height (root); int i; for (i = 1; i <= h; i++) printCurrentLevel (root, i); } /* Print nodes at a current level */ void printCurrentLevel (struct Node *root, int level) { if (root == NULL) return; if (level == 1) printf ("%d ", root->data); else if (level > 1) { printCurrentLevel (root->left, level - 1); printCurrentLevel (root->right, level - 1); } } struct Node *insert (struct Node *root, int val) { if (root == NULL) return newNode (val); if (root->data < val) root->right = insert (root->right, val); else if (root->data > val) root->left = insert (root->left, val); return root; } // Driver code int main () { struct Node *root = newNode (10); root->left = newNode (11); root->left->left = newNode (7); root->right = newNode (9); root->right->left = newNode (15); root->right->right = newNode (8); printf ("Level order traversal before insertion: "); printLevelOrder (root); printf ("\n"); int key = 12; root = insert (root, key); printf ("Level order traversal after insertion: "); printLevelOrder (root); printf ("\n"); return 0; }
Output :
Level order traversal before insertion : 10 11 9 7 15 8
Level order traversal after insertion : 10 11 9 7 15 8 12
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