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Introduction to Linear Search Algorithm: Time Complexity and Examples for 2025

By Rohit Sharma

Updated on Feb 12, 2025 | 14 min read

Share:

Linear search scans each element sequentially to find a target value. While basic, it remains relevant in 2025 for small datasets, unsorted lists, and real-time applications where advanced algorithms aren’t necessary.

Read on to explore its workings, real-world applications, and how to implement it in C and Python.

Introduction to Linear Search Algorithm: Key Insights

A linear search algorithm searches each element in a dataset sequentially until the target is found or the end is reached. Its simplicity makes it useful for real-time applications like IoT device management and sensor monitoring.

For example, in a smart home system, linear search can efficiently scan through connected device logs to identify anomalies or locate specific device statuses without the overhead of sorting data.

Steps in the Linear Search

Understanding the mechanics of linear search is crucial for identifying when it’s the most efficient option. Let’s break down each step to clarify how this straightforward method ensures reliable results.

The linear search algorithm follows a straightforward process:

  • Start from the first element of the list or array.
  • Compare the current element with the target value.
  • If the element matches the target, return its position (or index).
  • If the element does not match, move to the next element.
  • Repeat steps 2–4 until the target is found or the list ends.
  • If the end of the list is reached without finding the target, return -1 or indicate that the item isn’t present.

Also Read: Sorting in Data Structure: Categories & Types [With Examples]

Linear Search Algorithm: Time and Space Complexity

Though simple, linear search’s efficiency depends on the size of the dataset. Its O(n) time complexity means that as data grows, performance decreases linearly, making it less suitable for large datasets. 

However, the constant O(1) space complexity ensures minimal memory usage, which is critical in low-power devices and embedded systems in 2025. 

Let’s dive into performance metrics and explore scenarios where linear search remains an optimal choice despite its linear time cost.

1. Time Complexity:

  • Best Case: O(1) – When the target element is the first in the list.
  • Average Case: O(n) – When the target is somewhere in the middle.
  • Worst Case: O(n) – When the target is at the end of the list or not present.

2. Space Complexity:

  • O(1) – Linear search operates in constant space since it doesn’t require any additional memory apart from the input data.

Why This Matters in 2025: In low-power devices or embedded systems, where memory is constrained, linear search’s minimal space requirements make it an optimal choice for basic search tasks.

You can also gain a deeper understanding of linear search and other search algorithms with upGrad’s online software engineering courses. They give you hands-on experience in implementing efficient search techniques for real-world applications.

Also Read: Time and Space Complexity in Machine Learning Explained

Linear Search Algorithm: Example

Examples are key to grasping the real-world applicability of linear search. Imagine scanning an unsorted contact list on your smartphone for a specific name or searching through unstructured data logs in cybersecurity applications. 

These practical examples will help solidify how the algorithm works and why it’s still relevant in day-to-day programming and industry-specific scenarios in 2025.

Let’s use an example to understand these steps:

Input:

  • Array: {10, 50, 30, 70, 80, 60, 20, 90, 40}
  • Key (target): 30

Process:

  • Start at index 0: Compare 10 with 30. Not a match.
  • Move to index 1: Compare 50 with 30. Not a match.
  • Move to index 2: Compare 30 with 30. Match found!

Output: Key found at Index 2

Explanation: The algorithm starts from index 0 and checks each element in the list. When it reaches index 2, the value 30 matches the target value (key), and it stops. It then returns the index (2) where the element was found.

Now, let’s follow these steps for searching a student’s ID in an unsorted list of student IDs:

Array: [1023, 1045, 1078, 1099, 1134]
Target ID: 1078

Step-by-Step Search:

  • Compare 1023 with 1078 → Not a match.
  • Compare 1045 with 1078 → Not a match.
  • Compare 1078 with 1078 → Match found at index 2.

In this example, the linear search found the target after three comparisons.

Also Read: Linear Data Structure: Types, Characteristics, Applications, and Best Practices

Features of Linear Search Algorithm

The linear search algorithm doesn’t rely on the data being sorted and can be applied to various data structures, from arrays and linked lists to text files. 

In an age where complex algorithms dominate, linear search’s predictability and ease of implementation make it a go-to solution in situations where speed of development and resource constraints are factors. 

Let’s unpack these features and why they matter today:

  • Simplicity: Easy to implement and understand, even for beginners.
  • No Preprocessing Required: Works on unsorted data without any modifications.
  • Versatile: Can be used for different data structures like arrays, linked lists, or even files.
  • Deterministic: Guarantees that every element is checked unless the target is found early.
  • Consistent Performance: While not the fastest, it provides predictable results regardless of the dataset structure.

Also Read: Difference Between Linear and Non-Linear Data Structures

When to Use Linear Search Algorithm

In 2025, as real-time data processing becomes more prevalent, linear search offers a fast, reliable solution where other algorithms might be overkill. Let’s get into when linear search is the most effective tool in your programming toolkit.

  • Small or Unsorted Datasets: Ideal for small lists where sorting isn't practical or necessary.
  • Real-Time or Ad-hoc Searches: Useful in situations where data arrives continuously, and quick, on-the-fly searches are required (e.g., real-time sensor data).
  • Low-Memory Environments: Suitable for embedded systems or IoT devices with limited computational resources.
  • Irregular Data Structures: When searching through non-indexable data like linked lists or text files.

Also Read: Top 30+ DSA Projects with Source Code for 2025: From Beginner to Advanced

Now that you’ve grasped the introduction to linear search algorithm, let’s look at the real-world implementations of linear search in C, Python, Java, and data structures.

4 Practical Examples of Linear Search

Linear search is widely used in programming for quick and simple search operations. It is especially useful when dealing with small datasets, unsorted data, or real-time scenarios where complex preprocessing isn't feasible. 

Below are four practical examples of linear search, each demonstrating its use in different programming languages and data structures.

1. Linear Search Program in C

C is often used in low-level system programming. Unlike higher-level languages, C allows direct memory access and optimized performance for tasks like linear search. Here’s an example of a linear search program in C, where we search for an integer in an array.

Problem Statement: Given an array of integers, find the index of a target value using the linear search algorithm.

Code:

#include <stdio.h>

// Function to perform linear search
int linearSearch(int arr[], int size, int target) {
    for (int i = 0; i < size; i++) {
        if (arr[i] == target) { // Check if the element matches the target
            return i; // Return index if found
        }
    }
    return -1; // Return -1 if not found
}

int main() {
    int arr[] = {10, 20, 30, 40, 50}; // Sample array
    int target = 30; // Element to search for
    int size = sizeof(arr) / sizeof(arr[0]); // Calculate array size
    
    int result = linearSearch(arr, size, target);
    
    if (result != -1) {
        printf("Element found at index %d\n", result);
    } else {
        printf("Element not found\n");
    }

    return 0;
}

Output:

Element found at index 2

Real-World Use Case: Linear search program in C is commonly used in embedded systems where searching small datasets, like IoT sensor logs, needs a lightweight and quick solution.

Also Read: Top 25+ C Programming Projects for Beginners and Professionals

2. Linear Search in Python

Python is widely used for data analysis, automation, and AI. A linear search in Python can be implemented efficiently using simple loops.

Problem Statement: Find the position of a target element in a list.

Code:

def linear_search(arr, target):
    for i in range(len(arr)):
        if arr[i] == target:
            return i  # Return the index if found
    return -1  # Return -1 if not found

# Example usage
arr = [5, 8, 12, 25, 35]
target = 25

result = linear_search(arr, target)

if result != -1:
    print(f"Element found at index {result}")
else:
    print("Element not found")

Output:

Element found at index 3

Real-World Use Case: Python’s simplicity makes it a popular choice in data science and automation. A customer support chatbot could use a linear search in Python to check if a user query matches predefined responses stored in a list.

You can get a deeper understanding of Python with upGrad’s free programming with Python course. You’ll learn essential concepts for data science, automation, and algorithms, which will significantly enhance your programming portfolio.

Also Read: Top 50 Python Project Ideas with Source Code in 2025

3. Linear Search Algorithm in Java

Java is a high-performance, object-oriented language widely used in enterprise applications and mobile development.

Problem Statement: Implement a linear search algorithm in Java to find a target number in an array.

Code:

public class LinearSearch {
    public static int linearSearch(int[] arr, int target) {
        for (int i = 0; i < arr.length; i++) {
            if (arr[i] == target) {
                return i; // Return the index if found
            }
        }
        return -1; // Return -1 if not found
    }

    public static void main(String[] args) {
        int[] arr = {3, 7, 15, 23, 42};
        int target = 23;

        int result = linearSearch(arr, target);
        if (result != -1) {
            System.out.println("Element found at index " + result);
        } else {
            System.out.println("Element not found");
        }
    }
}

Output: 

Element found at index 3

Real-World Use Case: Linear search in Java is useful for small datasets or cases where indexing isn't feasible.

Also Read: 45+ Java project ideas for beginners in 2025 (With Source Code)

4. Linear Search in Data Structures

Unlike arrays, where direct indexing enables quick access, linked lists require scanning from the head node, making linear search the only feasible option for unordered lists.

This method is also applied in other sequential data structures, such as queues and unordered sets, where direct access is not possible. However, its efficiency depends on the structure’s size, as the worst-case time complexity remains O(n) in all cases.

Problem Statement: Implement a linear search in a singly linked list.

Code (Python Example):

class Node:
    def __init__(self, data):
        self.data = data
        self.next = None

class LinkedList:
    def __init__(self):
        self.head = None

    def append(self, data):
        new_node = Node(data)
        if not self.head:
            self.head = new_node
            return
        temp = self.head
        while temp.next:
            temp = temp.next
        temp.next = new_node

    def linear_search(self, target):
        current = self.head
        index = 0
        while current:
            if current.data == target:
                return index
            current = current.next
            index += 1
        return -1

# Example usage
ll = LinkedList()
ll.append(10)
ll.append(20)
ll.append(30)

target = 20
result = ll.linear_search(target)

if result != -1:
    print(f"Element found at index {result}")
else:
    print("Element not found")

Output:

Element found at index 1

Real-World Use Case: Linear search in Python in linked lists is useful for memory-efficient applications, such as blockchain transactions, where data is stored in a linked structure and quick lookups are required.

Also Read: 12 Amazing Real-World Applications of Python

While linear search is effective for small datasets, binary search offers a faster alternative for sorted data. Let’s explore its process, features, and when to use it.

upGrad’s Exclusive Data Science Webinar for you –

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Understanding the Process and Features of Binary Search: An Alternative to Linear Search

Binary Search is an efficient search algorithm used to find an element in a sorted array by repeatedly dividing the search space in half. 

Unlike linear search, which checks elements sequentially, binary search significantly reduces search time by eliminating half of the dataset with each comparison. This makes it ideal for large datasets where speed is crucial.

Binary Search follows a divide-and-conquer approach:

1. Start with a sorted array.

2. Identify the middle element.

3. Compare the middle element with the target:

  • If it matches the target, return the index.
  • If the target is smaller, search in the left half.
  • If the target is larger, search in the right half.

4. Repeat the process recursively or using a loop until the target is found or the search range is empty.

Here are some key features of binary search:

  • Efficient: Performs in O(log n) time complexity, making it significantly faster than O(n) linear search for large datasets.
  • Requires Sorted Data: Unlike linear search, binary search only works when the data is sorted.
  • Can Be Implemented Recursively or Iteratively: Supports both approaches for different use cases.
  • Widely Used in Databases & Search Engines: Essential for indexing and quick lookups in massive datasets.

Let’s understand this better with a binary search algorithm:

Example Problem: Find the target number 40 in a sorted array using binary search.

Code:

def binary_search(arr, target):
    left, right = 0, len(arr) - 1  # Define the search range

    while left <= right:
        mid = left + (right - left) // 2  # Find the middle index
        if arr[mid] == target:
            return mid  # Target found, return index
        elif arr[mid] < target:
            left = mid + 1  # Search in the right half
        else:
            right = mid - 1  # Search in the left half
    return -1  # Target not found

# Example usage
arr = [10, 20, 30, 40, 50, 60, 70]
target = 40

result = binary_search(arr, target)

if result != -1:
    print(f"Element found at index {result}")
else:
    print("Element not found")

Output:

Element found at index 3

Explanation:

  • Initial Array: [10, 20, 30, 40, 50, 60, 70]
  • Middle Element: 30 (Not the target, move right)
  • New Middle: 50 (Still not the target, move left)
  • Next Middle: 40 (Match found at index 3)

When to Use Binary Search?

  • Ideal for databases, search engines, and sorted lists.
  • Used in autocomplete features, dictionary word searches, and ranking algorithms.
  • Great for applications where real-time search speed is required.

Also Read: Difference Between Linear Search and Binary Search

Now that you've seen binary search in action, how does it compare to linear search? Let’s break down its strengths, limitations, and when it’s the better choice.

Linear Search Algorithm: Advantages & Disadvantages

With big data and AI-driven search engines dominating, linear search might seem outdated, yet it remains a crucial fallback mechanism in various real-world scenarios. Unlike algorithms optimized for structured databases, linear search excels in dynamic environments where preprocessing or indexing isn't feasible. 

However, it has significant limitations that make it inefficient for large-scale applications. Its sequential nature results in poor scalability, making it unsuitable for datasets where faster, indexed retrieval is required. 

Understanding both its strengths and limitations is essential for making informed choices in search optimization:

Advantages

Disadvantages

Simple to Implement – Easy to write and understand, making it ideal for beginners. Slow for Large Datasets – Runs in O(n) time, making it inefficient when searching large lists.
Works on Unsorted Data – No need for prior sorting, unlike binary search. Inefficient for Sorted Data – Performs unnecessary comparisons even when the data is already sorted.
Supports Various Data Structures – Can be used with arrays, linked lists, and text files. Not Scalable – Becomes impractical for datasets with millions of elements.
Minimal Memory Usage (O(1) Space Complexity) – Requires no extra storage beyond the given dataset. Sequential Checking – Cannot skip elements, leading to longer search times in large lists.
Works Well for Small Lists – Efficient for datasets where n is small, making sorting unnecessary. Not Suitable for Indexed Searches – Cannot take advantage of pre-structured data like hash tables.

Also Read: Importance of Data Science in 2025 [A Simple Guide] 

Mastering search algorithms requires hands-on learning. In the next section, discover how upGrad’s courses can help you build expertise in linear search and beyond.

How upGrad Can Help You Master Linear Search?

upGrad, South Asia’s leading Higher EdTech platform offers comprehensive courses that equip over 10M+ learners with highly relevant programming skills, including the in-demand search techniques. 

The comprehensive materials include detailed explanations, algorithmic analysis, and practical implementations across different programming languages.

Here are some relevant courses you can check out:

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Frequently Asked Questions

1. Can linear search be optimized for better performance?

2. Is linear search suitable for searching in distributed systems?

3. What is the impact of data ordering on linear search?

4. How does linear search compare to interpolation search?

5. Can linear search be used with tree-based data structures?

6. How does linear search handle duplicate values in a dataset?

7. Is linear search affected by hardware architecture?

8. Why is linear search still used in modern AI applications?

9. What are some practical applications where linear search outperforms binary search?

10. Can linear search be parallelized to improve speed?

11. What are hybrid search approaches involving linear search?

Rohit Sharma

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