Sorting through Reducing
Consider the array [8, 3, 5, 4, 7, 6, 1, 2]. If we use the first element (8) as pivot in QuickSort, how many elements will be in the left partition after the first partitioning step?
What happens when QuickSort is applied to an already sorted array using the first element as pivot?
In the Lomuto partition scheme, if we have array [4, 1, 3, 9, 7] with pivot = 4, what will be the final position of the pivot after partitioning?
Which pivot selection strategy provides the best guaranteed performance for QuickSort?
In 3-way QuickSort, how are elements partitioned relative to the pivot?
What is the key advantage of QuickSort over MergeSort?
If QuickSort makes 'n' comparisons in the best case for sorting n elements, what is the recurrence relation?
In a hybrid QuickSort implementation, why might it switch to Insertion Sort for small subarrays?
Consider an array with all identical elements. What would be the time complexity of standard QuickSort versus 3-way QuickSort?
What is the expected number of comparisons made by randomized QuickSort to sort n distinct elements?