
Written by Hamza Sanaulla
Singly Linked List Tutorial. When we write programs, managing collections of elements is a daily chore. Most of us start our journey by writing arrays. They are simple, fast, and easy to understand. But eventually, you run into a wall. What happens when you try to insert a new element right in the middle of a $ 10,000$-element array? Your program is forced to shift every subsequent item to make space physically. It is slow, clumsy, and painfully resource-intensive.
What if your program could instead store data in a way that grows organically, claiming memory on the fly only when needed, and updating connections with the flick of a digital switch?
That is the power of the Singly Linked List.
Whether you are looking for the best singly linked list tutorial online to pass an upcoming university exam, reading up on singly linked list notes, or looking for a comprehensive DSA course with singly linked list breakdowns to prep for interviews, this complete guide is for you. We will break down this foundational linear data structure step by step, utilizing direct, clear concepts that bypass cold, dry academic textbooks.

To understand a linked list in data structure systems, we first have to understand the core limitation of standard arrays. Arrays require contiguous memory allocation. If you want an array of $5$ integers, your system must find a spot in RAM where $5$ integer-sized slots sit perfectly side-by-side. If your memory is fragmented, or if you need to double the array size later, you are out of luck. You must allocate a brand-new, larger block elsewhere, copy everything over, and delete the old array.
A Singly Linked List solves this by using a fully dynamic data structure design.
Instead of demanding a single contiguous block of memory, a linked list is scattered across your computer’s RAM. The elements are allocated dynamically at runtime, wherever your operating system can find room. Because they are not physically sitting next to each other, they maintain their ordered sequence by holding onto memory references. Each element holds its own data, along with a pointer pointing to where the next element lives.
This approach is highly prized in computer science and dynamic memory management. By utilizing runtime allocation, your program only takes up exactly as much space as it currently needs, no more, no less. It is a highly efficient way to manage memory when you do not know the incoming dataset size in advance.

To understand the mechanics, let’s dissect the physical anatomy of this structure. Every singly linked list is composed of two primary entities: nodes and pointers.
A node in a singly linked list system is the basic atomic unit. It acts as a small storage container holding two distinct fields:
To keep track of this chain of nodes, we use two special indicators:
NULL).NULL (or nullptr in modern C++). This serves as a universal terminal boundary marker.
Let’s visualize a singly linked list with example data. Imagine you want to store a list of three ID numbers: $10$, $20$, and $30$.
In an array, they would sit side-by-side in addresses like 1000, 1004, and 1008.
In a singly linked list, your system might assign them random, fragmented addresses across your RAM:
0x00A1. Its data field is $10$, and its next pointer contains 0x00C4.0x00C4. Its data field is $20$, and its next pointer contains 0x00B2.0x00B2. Its data field is $30$, and its next pointer contains NULL.When your code wants to read this list, it starts at the head pointer (which holds 0x00A1). It reads the data $10$, looks at the address 0x00C4 stored in the next pointer, and jumps there. It reads $20$, looks at the next address 0x00B2, and jumps there. It reads $30$, notices the next address is NULL, and terminates.
This is why we call it sequential access. You cannot jump directly to the third element because you do not know its address until you have read the second element. You must follow the physical memory breadcrumbs.

Why do software engineers use linked lists when arrays are so straightforward? Let’s look at the major advantages:

While powerful, this structure is not a magic bullet. It has notable trade-offs:
list[50]. You must traverse through elements $0$ to $49$ first.
Writing code for linked list operations is a classic rite of passage in computer science. Let’s break down the logic of how we insert, delete, traverse, and search within a singly linked list.
Adding an item to your list is all about updating pointer links. There are three main scenarios when you want to insert a node:
To insert a new node at the start of the list, we point the new node’s next pointer to the current head, and then update the head pointer to point to our new node.
$$\text{New Node’s Next} \leftarrow \text{Head}$$
$$\text{Head} \leftarrow \text{New Node}$$
This executes in $\mathcal{O}(1)$ time.
To append, you must first traverse a linked list all the way to the end until you find the node whose next pointer is NULL. Once found, you update that last node’s next pointer to point to your newly created node. (Time Complexity: $\mathcal{O}(N)$).
To insert after a specific target node, you point the new node’s next pointer to the target node’s current next node. Then, update the target node’s next to point directly to your new node.
To delete a node, your goal is to disconnect the target node and route the chain safely around it to avoid a broken link.
This is simple: you create a temporary pointer to hold the current head, update the head pointer to point tohead -> next, and then safely delete/free the temporary pointer’s memory to avoid memory leaks.
To delete Node B (which is between Node A and Node C), you must locate Node A (the predecessor). You update Node A’s next pointer to point directly to Node C (Node A->next = Node B->next). Finally, you delete Node B from memory.
To traverse a linked list means to step through each node one by one. Here is the standard algorithm:
temp to point to the head.temp is not equal to NULL.temp = temp->next.To search in a linked list for a specific target value:
true or the node’s position.NULL without finding a match, return false.
Let’s look at complete C++ code for a singly linked list that demonstrates these basic operations in action. Writing singly linked list programs like this from scratch is the absolute best way to cement these concepts.
C++
C++
#include <iostream>
// The foundational Node structure
struct Node {
int data;
Node* next;
// Constructor to quickly initialize a node
Node(int val) {
data = val;
next = nullptr;
}
};
class SinglyLinkedList {
private:
Node* head;
public:
SinglyLinkedList() {
head = nullptr;
}
// 1. Insertion: Prepend (Insert at beginning)
void insertAtHead(int val) {
Node* newNode = new Node(val);
newNode->next = head;
head = newNode;
}
// 2. Insertion: Append (Insert at the end)
void insertAtTail(int val) {
Node* newNode = new Node(val);
if (head == nullptr) {
head = newNode;
return;
}
Node* temp = head;
while (temp->next != nullptr) {
temp = temp->next;
}
temp->next = newNode;
}
// 3. Deletion: Delete node by value
void deleteNode(int target) {
if (head == nullptr) return; // Empty list
// Case A: Deleting the head node
if (head->data == target) {
Node* temp = head;
head = head->next;
delete temp;
return;
}
// Case B: Deleting a middle or end node
Node* curr = head;
Node* prev = nullptr;
while (curr != nullptr && curr->data != target) {
prev = curr;
curr = curr->next;
}
if (curr == nullptr) return; // Target not found
prev->next = curr->next;
delete curr;
}
// 4. Searching: Find if a value exists
bool search(int target) {
Node* temp = head;
while (temp != nullptr) {
if (temp->data == target) return true;
temp = temp->next;
}
return false;
}
// 5. Traversal: Print the list
void display() {
Node* temp = head;
while (temp != nullptr) {
std::cout << temp->data << " -> ";
temp = temp->next;
}
std::cout << "NULL" << std::endl;
}
};
int main() {
SinglyLinkedList list;
// Build the list
list.insertAtTail(10);
list.insertAtTail(20);
list.insertAtTail(30);
list.insertAtHead(5); // List: 5 -> 10 -> 20 -> 30 -> NULL
std::cout << "Initial list: ";
list.display();
std::cout << "Searching for 20: " << (list.search(20) ? "Found" : "Not Found") << std::endl;
list.deleteNode(10);
std::cout << "List after deleting 10: ";
list.display();
return 0;
}Note: If you are looking for classic C implementations, you can easily adapt this logic into a pure singly linked list code in C by using standard structures (
struct Node) and swappingnew/deletefor standardmalloc()andfree()dynamic memory library functions.

When analyzing Data Structures and Algorithms (DSA), evaluating complexity is critical. Here is how a singly linked list compares to standard arrays:
| Operation | Singly Linked List (Best Case) | Singly Linked List (Worst Case) | Array (Comparison) |
| Access | $\mathcal{O}(1)$ (Accessing Head) | $\mathcal{O}(N)$ (Accessing Tail) | $\mathcal{O}(1)$ (Direct Indexing) |
| Search | $\mathcal{O}(1)$ (Target is Head) | $\mathcal{O}(N)$ (Target is at end or missing) | $\mathcal{O}(N)$ (Linear Search) |
| Insertion | $\mathcal{O}(1)$ (Inserting at Head) | $\mathcal{O}(N)$ (Inserting at Tail / Middle) | $\mathcal{O}(N)$ (Due to element shifting) |
| Deletion | $\mathcal{O}(1)$ (Deleting Head) | $\mathcal{O}(N)$ (Deleting Tail / Middle) | $\mathcal{O}(N)$ (Due to element shifting) |

Singly linked lists are not just theoretical constructs; they are the underlying structural backbone for many critical computer components:

If you are currently on the job hunt, you can practically guarantee that singly linked list interview questions will pop up during your technical screen. Coding interviews love pointer manipulation because it tests your mental visualization of memory.
Here are three high-yield singly linked list practice problems to solve:
1 -> 2 -> 3 -> NULL becomes 3 -> 2 -> 1 -> NULL. (Requires keeping track of three pointers: prev, curr, and next).
To deepen your hands-on understanding of Singly Linked Lists, interactive visualizations and complete standard library documentation are excellent companions:
std::forward_list, which is C++’s standard library implementation of a singly linked list.
Before wrapping up, let’s highlight the most critical details you need to remember:
Mastering the singly linked list is your first major step in transitioning from a basic programmer to a true computer scientist. By learning to work directly with pointers and dynamic allocation, you build the core mental model required to learn more advanced structures like trees, graphs, and spatial indexes.
Now that you have got the basics down, you can keep learning data structures step by step. If you want to explore further, try reading up on a singly linked list vs. a doubly linked list comparison to see how adding a second “previous” pointer changes performance, or check out how a circular linked list loops back to the beginning to keep loops running indefinitely. Keep coding, experiment with pointer reassignments, and build things from scratch!
What is DSA? Why Every Programmer Must Learn Data Structures and Algorithms
Time Complexity and Big O Notation Explained Like You’re 10 Years Old
Arrays in Data Structures: Complete Guide with Real-Life Examples
2D Arrays (Matrices) Explained: How to Store and Access Data
Doubly Linked List vs Circular Linked List: What’s the Difference?






