Time Complexity helps us estimate how long an algorithm will take to execute based on input size. We express it using Big O Notation, such as O(1), O(log n), O(n), and more, setting an upper limit on an algorithm’s runtime.
In this video, we compare the time complexity of two fundamental searching algorithms:
1. Linear Search (O(n)) – Imagine scanning an unsorted list to find an item. In the worst case, you might have to check all ‘n’ elements, just like reading a book from cover to cover.
2. Binary Search (O(log n)) – When searching a sorted list, you divide the list in half at each step, reducing the search space exponentially. This makes finding your target much faster, requiring at most log₂(n) comparisons.
What You’ll Learn:
✅ What is Time Complexity & why it matters
✅ How to express Time Complexity using Big O Notation
✅ Comparison of Linear Search (O(n)) vs. Binary Search (O(log n))
✅ How efficient algorithms improve performance in programming
📌 Understanding algorithm efficiency is crucial for writing optimized code and excelling in coding interviews & competitive programming.
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