What are the time complexities of different sorting algorithms?
Sorting algorithms vary in efficiency. Common ones include Bubble Sort (O(n^2)), Quick Sort (O(n log n)), and Merge Sort (O(n log n)).
Why is Quick Sort generally faster than Bubble Sort?
Quick Sort is faster because it uses a divide-and-conquer approach, reducing the number of comparisons significantly compared to Bubble Sort's O(n^2) complexity.
Can you explain the best and worst cases for Merge Sort?
Merge Sort has a best, average, and worst-case time complexity of O(n log n) because it consistently divides the array into halves.
Are there any sorting algorithms that are faster than O(n log n)?
Yes, certain algorithms like Counting Sort and Radix Sort can achieve linear time complexity O(n) under specific conditions.
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