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Quadratic Time Algorithms

Quadratic time algorithms are a class of algorithms in computer science whose time complexity grows proportionally to the square of the input size, typically denoted as O(n²). This means that as the input size increases, the execution time increases quadratically, making them less efficient for large datasets compared to linear or logarithmic algorithms. Common examples include simple sorting algorithms like bubble sort and selection sort, as well as algorithms that involve nested loops over the input.

Also known as: O(n^2) algorithms, n-squared algorithms, quadratic complexity, polynomial time algorithms (degree 2), bubble sort-like algorithms
🧊Why learn Quadratic Time Algorithms?

Developers should learn about quadratic time algorithms to understand algorithmic efficiency and when to avoid them in performance-critical applications, such as processing large datasets or real-time systems. They are useful for educational purposes to grasp basic algorithm design and for small-scale problems where simplicity outweighs performance concerns, but in practice, alternatives like O(n log n) algorithms are preferred for scalability.

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