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Pseudocode : Quicksort(A; p; r ) if p < r q = Partition(A; p; r ) Quicksort(A; p; q - 1) Quicksort(A; q + 1;
Pseudocode :
Quicksort(A; p; r )
if p < r
q = Partition(A; p; r )
Quicksort(A; p; q - 1)
Quicksort(A; q + 1; r )
Partition(A; p; r )
x = A[r ] // x is selected as a pivot element
i = p - 1
for j = p to r - 1
if A[j ] x
i = i + 1
exchange A[i ] with A[j ]
exchange A[i + 1] with A[r ]
return i + 1
Suppose that the partitioning algorithm always produces a 2-to-9 proportional split. That is, the size of one obtained subproblem divided by the size of the other subproblem is 2/9. Write the recurrence on the running time of Quicksort in this case.
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