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DSA C++programming~30 mins

BST Insert Operation in DSA C++ - Build from Scratch

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BST Insert Operation
📖 Scenario: You are building a simple phone book application that stores phone numbers in a Binary Search Tree (BST) to keep the numbers sorted for quick search and insertion.
🎯 Goal: Build a BST that can insert phone numbers one by one and then print the tree in sorted order (in-order traversal).
📋 What You'll Learn
Create a BST node structure with integer phone number data and left/right pointers
Create a function to insert a new phone number into the BST
Insert given phone numbers into the BST
Print the BST in sorted order using in-order traversal
💡 Why This Matters
🌍 Real World
Phone books, contact lists, and databases use BSTs to keep data sorted for fast search and insertion.
💼 Career
Understanding BST insertions is fundamental for software engineers working on data storage, search engines, and real-time applications.
Progress0 / 4 steps
1
Create BST Node Structure
Create a struct called Node with an int data field, and two pointers Node* left and Node* right initialized to nullptr. Then create a pointer root of type Node* and set it to nullptr.
DSA C++
Hint

Think of Node as a box holding a number and two pointers to other boxes.

2
Create Insert Function
Write a function called insert that takes a Node*& root and an int value. If root is nullptr, create a new Node with value and assign it to root. Otherwise, if value is less than root->data, recursively call insert on root->left. Else, recursively call insert on root->right.
DSA C++
Hint

Use recursion to find the correct place to insert the new number.

3
Insert Phone Numbers into BST
Use the insert function to insert these phone numbers into the BST in this order: 5551234, 5555678, 5550000, 5559999, 5551111.
DSA C++
Hint

Call insert five times with the given numbers.

4
Print BST In-Order
Write a function called inOrder that takes a Node* root and prints the data of each node in ascending order separated by spaces. Then call inOrder(root) inside main after all insertions.
DSA C++
Hint

Use recursion to print left subtree, current node, then right subtree.