What is the best case time complexity of quicksort?
The best case time complexity of quicksort is O(n log n). This occurs when the pivot divides the array into two equal halves.
Why does quicksort have this best case time complexity?
In the best case, each partitioning step divides the array into two equal parts, leading to a balanced recursion tree.
How does this compare to the average and worst case time complexities?
The average case is also O(n log n), while the worst case is O(n^2), which happens when the smallest or largest element is always chosen as the pivot.
Can you explain how the choice of pivot affects performance?
Yes! A good pivot choice minimizes the depth of recursion, leading to better performance, while a poor choice can lead to unbalanced partitions.
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