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GeeksforGeeks
geeksforgeeks.org › dsa › preorder-traversal-of-binary-tree
Preorder Traversal of Binary Tree - GeeksforGeeks
Preorder Traversal is a method to traverse a tree such that for each node, you first visit the node itself, then traverse its left subtree, and finally traverse its right subtree.
Published: December 8, 2025
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LeetCode
leetcode.com › problems › binary-tree-preorder-traversal
Binary Tree Preorder Traversal - LeetCode
Given the root of a binary tree, return the preorder traversal of its nodes' values.
class of algorithms
In computer science, tree traversal (also known as tree search and walking the tree) is a form of graph traversal and refers to the process of visiting (e.g. retrieving, updating, or deleting) … Wikipedia
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Wikipedia
en.wikipedia.org › wiki › Tree_traversal
Tree traversal - Wikipedia
1 day ago - In computer science, tree traversal (also known as tree search and walking the tree) is a form of graph traversal and refers to the process of visiting (e.g. retrieving, updating, or deleting) each node in a tree data structure exactly once. Such traversals are classified by the order in which ...
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W3Schools
w3schools.com › dsa › dsa_algo_binarytrees_preorder.php
DSA Pre-order Traversal
Pre-order Traversal is a type of Depth First Search, where each node is visited in a certain order. Read more about Binary Tree traversals in general here.
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YouTube
youtube.com › watch
Binary Tree Preorder Traversal (Iterative) - Leetcode 144 - Python - YouTube
🚀 https://neetcode.io/ - A better way to prepare for Coding InterviewsProblem Link: https://neetcode.io/problems/binary-tree-preorder-traversal0:00 - Read t...
Published: March 20, 2023
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AlgoMonster
algo.monster › home › 144. binary tree preorder traversal
144. Binary Tree Preorder Traversal - In-Depth Explanation
When we need to traverse a binary tree and collect node values in a specific order, we need to think about how we naturally explore the tree structure. Preorder traversal follows a "root-first" pattern - we want to process the current node before exploring its children.
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YouTube
youtube.com › watch
Pre-order tree traversal in 3 minutes - YouTube
Step by step instructions showing how to do pre-order tree traversal on a binary tree.Code: https://github.com/msambol/dsa/blob/master/tree_traversal/travers...
Published: November 5, 2015
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YouTube
youtube.com › watch
L5. Preorder Traversal of Binary Tree | C++ | Java | Code Explanation - YouTube
Check out TUF+:https://takeuforward.org/plus?source=youtubeFind DSA, LLD, OOPs, Core Subjects, 1000+ Premium Questions company wise, Aptitude, SQL, AI doubt
Published: August 21, 2021
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Medium
medium.com › @surajkachate › preorder-traversal-of-binary-tree-cf33d69452ec
Preorder Traversal of Binary Tree | by Suraj Kachate | Medium
April 13, 2026 - Recursive Pattern: 1. Visit root 2. Traverse left subtree 3. Traverse right subtree · Algorithm 1. Start at the root node 2. If node is NULL → return 3. Print/visit the node 4. Recursively call left child 5. Recursively call right child ... FUNCTION Preorder(node): IF node == NULL: RETURN PRINT node.data Preorder(node.left) Preorder(node.right)
Top answer
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213

When to use Pre-Order, In-Order, and Post-Order Traversal Strategy

Before you can understand under what circumstances to use pre-order, in-order and post-order for a binary tree, you have to understand exactly how each traversal strategy works. Use the following tree as an example.

The root of the tree is 7, the left most node is 0, the right most node is 10.

Pre-order traversal:

Summary: Begins at the root (7), ends at the right-most node (10)

Traversal sequence: 7, 1, 0, 3, 2, 5, 4, 6, 9, 8, 10

In-order traversal:

Summary: Begins at the left-most node (0), ends at the rightmost node (10)

Traversal Sequence: 0, 1, 2, 3, 4, 5, 6, 7, 8, 9, 10

Post-order traversal:

Summary: Begins with the left-most node (0), ends with the root (7)

Traversal sequence: 0, 2, 4, 6, 5, 3, 1, 8, 10, 9, 7

When to use Pre-Order, In-order or Post-Order?

The traversal strategy the programmer selects depends on the specific needs of the algorithm being designed. The goal is speed, so pick the strategy that brings you the nodes you require the fastest.

  1. If you know you need to explore the roots before inspecting any leaves, you pick pre-order because you will encounter all the roots before all of the leaves.

  2. If you know you need to explore all the leaves before any nodes, you select post-order because you don't waste any time inspecting roots in search for leaves.

  3. If you know that the tree has an inherent sequence in the nodes, and you want to flatten the tree back into its original sequence, than an in-order traversal should be used. The tree would be flattened in the same way it was created. A pre-order or post-order traversal might not unwind the tree back into the sequence which was used to create it.

Recursive Algorithms for Pre-order, In-order and Post-order (C++):

struct Node{
    int data;
    Node *left, *right;
};
void preOrderPrint(Node *root)
{
  print(root->name);                                  //record root
  if (root->left != NULL) preOrderPrint(root->left);  //traverse left if exists
  if (root->right != NULL) preOrderPrint(root->right);//traverse right if exists
}

void inOrderPrint(Node *root)
{
  if (root.left != NULL) inOrderPrint(root->left);   //traverse left if exists
  print(root->name);                                 //record root
  if (root.right != NULL) inOrderPrint(root->right); //traverse right if exists
}

void postOrderPrint(Node *root)
{
  if (root->left != NULL) postOrderPrint(root->left);  //traverse left if exists
  if (root->right != NULL) postOrderPrint(root->right);//traverse right if exists
  print(root->name);                                   //record root
}
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Pre-order: Used to create a copy of a tree. For example, if you want to create a replica of a tree, put the nodes in an array with a pre-order traversal. Then perform an Insert operation on a new tree for each value in the array. You will end up with a copy of your original tree.

In-order: : Used to get the values of the nodes in non-decreasing order in a BST.

Post-order: : Used to delete a tree from leaf to root

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CodeChef
codechef.com › learn › course › trees › BINARYTREES › problems › BTPREORDER
PreOrder Traversal in Trees and Binary trees
Given a binary tree, complete the function preOrderTraversal to print the Preorder traversal of the tree.
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GeeksforGeeks
geeksforgeeks.org › problems › preorder-traversal › 1
Preorder Traversal | Practice | GeeksforGeeks
Given the root of a binary tree, return its preorder traversal. A preorder traversal first visits the node, then visits the left child (including its entire subtree), and finally visits the right child (including its entire subtree). Examples:
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OpenDSA
opendsa-server.cs.vt.edu › embed › btTravPreorderPRO
Binary Tree Preorder Traversal Exercise
Binary Tree Traversals [Preview] Preorder Traversal Slideshow [Preview] Postorder Traversal Slideshow [Preview] Inorder Traversal Slideshow [Preview] Binary Tree Preorder Traversal Exercise [Preview] Binary Tree Postorder Traversal Exercise [Preview] Binary Tree Inorder Traversal Exercise [Preview] ...
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YouTube
youtube.com › watch
Preorder Binary Tree Traversal - YouTube
In this video I walk through how to traverse a binary search tree utilizing the preorder method. I attempted to make it as simple as possible, by giving each...
Published: May 14, 2014
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YouTube
youtube.com › watch
Example Binary Tree Traversals - Preorder, Inorder, Postorder, & Level Order - YouTube
This video walks through four different traversals of the same binary tree.0:23 - Preorder traversal1:13 - Inorder traversal2:09 - Postorder traversal3:28 - ...
Published: April 9, 2025
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Vt
opendsax.cs.vt.edu › ODSA › AV › Binary › btTravPreorderPRO.html
Binary Tree Preorder Traversal
Reproduce the behavior of binary tree preorder traversal. Click nodes to indicate the order in which the traversal algorithm would visit them · Score: 0 / 9, Points remaining: 9, Points lost: 0
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freeCodeCamp
freecodecamp.org › news › binary-search-tree-traversal-inorder-preorder-post-order-for-bst
Binary Search Tree Traversal – Inorder, Preorder, Post Order for BST
January 26, 2022 - For Inorder, you traverse from the left subtree to the root then to the right subtree. For Preorder, you traverse from the root to the left subtree then to the right subtree.