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Data Structures & Algorithms

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Kickstart your journey into Data Structures & Algorithms (DSA) with this beginner-friendly guide! Packed with easy-to-understand explanations, solved examples, and step-by-step illustrations, these notes cover arrays, linked lists, stacks, queues, trees, and basic algorithms. Perfect for students, freshers, and coding enthusiasts, this guide helps you strengthen problem-solving skills, ace coding interviews, and build a solid programming foundation. Affordable, concise, and practical – a must-have DSA resource for beginners!

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, Complete Data Structures & Algorithms Notes

Version 1: Interview-Focused Comprehensive Guide



TABLE OF CONTENTS

PART 1: FUNDAMENTALS

1. Time & Space Complexity Analysis
2. Big O, Omega, Theta Notation
3. Asymptotic Analysis

PART 2: DATA STRUCTURES

4. Arrays & Strings
5. Linked Lists
6. Stacks & Queues
7. Trees & Binary Trees
8. Binary Search Trees
9. Heaps & Priority Queues
10. Hash Tables & Hash Maps
11. Graphs
12. Tries

PART 3: ALGORITHMS

13. Searching Algorithms
14. Sorting Algorithms
15. Recursion & Backtracking
16. Dynamic Programming
17. Greedy Algorithms
18. Divide & Conquer
19. Graph Algorithms
20. String Algorithms

PART 4: PROBLEM SOLVING

21. Problem-Solving Patterns
22. Top 50 Interview Questions
23. Company-Wise Questions




PART 1: FUNDAMENTALS

Chapter 1: Time & Space Complexity Analysis


Page 1

, Complete Data Structures & Algorithms Notes



What is Complexity?
Complexity measures how an algorithm's resource usage (time/memory) grows as input size increases.
Why Important?
- Compare algorithm efficiency
- Predict performance on large datasets
- Optimize code for interviews
Time Com
Measures number of operations as function of input size n.
Space Complexity:
Measures memory usage as function of input size n.
Example 1: Linear Search

def linear_search(arr, target):
for i in range(len(arr)): # runs n times
if arr[i] == target:
return i
return -1


# Time: O(n) - worst case checks all elements
# Space: O(1) - only uses few variables


Example 2: Binary Search

def binary_search(arr, target):
left, right = 0, len(arr) - 1


while left <= right:
mid = (left + right) // 2
if arr[mid] == target:
return mid
elif arr[mid] < target:
left = mid + 1
else:
right = mid - 1
return -1


# Time: O(log n) - halves search space each iteration
# Space: O(1) - only uses few variables




Chapter 2: Big O, Omega, Theta Notation

Big O (O) - Upper Bound
Worst-case scenario. Algorithm will never be slower than this.
Common Big O Complexities (Best to Worst):
1. **O(1) - Constant Time** BEST
- - Accessing array element
- - Hash table lookup
- - Push/Pop from stack
Exampl




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