Suppose you have a file with 10000 pages and you have three buffer pages. If a most general external merge sort algorithm is used, how many runs will you produce in the first pass (pass 0)?
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- Quick Sort is used for most default sorting functions. Why is QuickSort the preferred algorithm when something like MergeSort has better/more predicatable run time?in javaWhich one of the following statements is wrong? O Quick sort is as efficient as merge sort in average case. O A better pivot selection strategy will reduce the chance of hitting the worst case. O Quick sort is worse than merge sort in terms of space efficiency. O Quick sort's efficiency depends on the quality of partition.
- C# Scenario: You have a collection of 100 RANDOMIZED integers. Your program has a method called Find, which has one parameter, an integer value to search for. Of the options below, what would be the best strategy to maintain efficiency? 1. Binary Sort 2. Linear Search 3. Sort the Data using a Merge Sort, then use Binary SearchPlease help me quickly I will vote your answerGiven this array containing characters: Data M B A L J Z K C Ꭰ X Index 0 1 2 3 4 5 6 7 8 9 What does the list look like after one full run of the quick sort partitioning method, where the pivot is the low index value? Enter your answer with a space between each character, without commas. A
- Which one of the following statements is wrong? O Merge sort takes O(nlogn) to finish in the worst case. Quick sort has the worst case when it always-split the array in the middle. O Quick sort is in-place O Quick sort has a worst case efficiency of O(n²)Assume the list is sorted by one of the comparison sorts. And after some iterations the list becomes: 6 2 10 7 9 8 13 15. Then we use: O a. Selection sort O b. None of the above O c. Merge sort O d. Bubble sortolder_submit_files.d27db=2573041&grpid=08isorvidaboedou2616447 1. Solve T(n) = k T(n/3) + n where T(1) - 0. Note your solution will be a function of k. You need to show all your work. 2. By hand, apply both quicksort and mergesort to the sequence A,LG,O,R,I,T.H.M. In both cases, draw the tree of recursive calls made. 3. Problem 9 on page 175 of the textbook. Implement your algorithm in a high level programming language.
- What is the process to create an explicit bigO calculator for selection sort, insertion sort merge sort, and quicksort? Java. AP Computer Science A. One class. There is supposed to be four original lists, which is a random list of numbers from 1-10 with 10 items, these lists will be used by the four sorts. There should be the sorted list for those original lists from each sort method. There should be an amount of comparisons for each sort. Also there should be bigO information, the best case, average case, worst case, the nlog2n, the n^2, sorting 10 lists from the sort methods of n increasing. Thank you. What the output can look like:Dr. Sponge thinks it's too hard to implement Merge. So, he wants to replace Merge with Insertion Sort (yes, the insertion sort you learned in class). The following is the pseudo-code of the new Merge-Sort, Merge-Sort(p, r) 1. if p == r return 2. q = floor of (p+ r) / 2 3. Merge-Sort(p, q) 4. Merge-Sort(q+1, r) 5. Insertion-Sort(p, r) Give the recurrence for the running time of this new Merge-Sort and solve it. We let T(n) denote the running time when input array has n elements. By solving the recurrence (no need to show how you solved it), we obtain T(n) =After one pass of bubble sort, which value is in order?