It is a written project, you just need to submit a text file in txt, or docx or pfd format and don't have to submit your testing codes. For the following array x [10] = { 45, 20, 50, 30, 80, 10, 60, 70, 40, 90} show the contents of x after the function call split Pos = split(x, 0, 9) is executed, and give the value of the array index splitPos (the first is the pivot). Modify quicksort() to incorporate this modification: In quicksort, we do not splitting sublists further when they have fewer than LOWER_BOUND elements for some constant LOWER_BOUND. When execution of the quicksort algorithm terminates, simply sort the whole list using insertion sort. Include the modified code in this document Use the similar diagram as for merge-sorting the following list of number
It is a written project, you just need to submit a text file in txt, or docx or pfd format and don't have to submit your testing codes.
-
For the following array x [10] = { 45, 20, 50, 30, 80, 10, 60, 70, 40, 90}
show the contents of x after the function call split Pos = split(x, 0, 9) is executed, and give the value of the array index splitPos (the first is the pivot). -
Modify quicksort() to incorporate this modification: In quicksort, we do not splitting sublists further when they have fewer than LOWER_BOUND elements for some constant LOWER_BOUND. When execution of the quicksort
algorithm terminates, simply sort the whole list using insertion sort. Include the modified code in this document - Use the similar diagram as
for merge-sorting the following list of numbers :
8, 2, 9, 4, 5, 3, 1, 6
Upload your solutions in a document file.
![### Merge Sort Algorithm Visualization
The image illustrates the step-by-step process of the Merge Sort algorithm, which is a divide-and-conquer sorting algorithm. The diagram breaks down the given unsorted array into smaller parts and then merges them back together in a sorted order.
#### Step-by-Step Breakdown:
1. **Initial Array:**
```
[4, 2, 9, 7, 8, 5, 1, 3]
```
2. **Divide Phase:**
- The initial array is divided into two halves:
```
[4, 2, 9, 7] and [8, 5, 1, 3]
```
- Each half is recursively divided further into smaller subarrays:
```
[4, 2] and [9, 7] from [4, 2, 9, 7]
[8, 5] and [1, 3] from [8, 5, 1, 3]
```
- Continue dividing until each subarray contains only one element:
```
[4], [2], [9], [7], [8], [5], [1], [3]
```
3. **Merge Phase:**
- Now, start merging the subarrays back together in sorted order:
- Merge [4] and [2]:
```
[2, 4]
```
- Merge [9] and [7]:
```
[7, 9]
```
- Merge [8] and [5]:
```
[5, 8]
```
- Merge [1] and [3]:
```
[1, 3]
```
- Merge the newly formed sorted subarrays:
- Merge [2, 4] and [7, 9]:
```
[2, 4, 7, 9]
```
- Merge [5, 8] and [1, 3]:
```
[1, 3, 5, 8]
```
- Finally, merge the two large sorted subarrays:
- Merge [2, 4, 7, 9] and [1, 3, 5, 8]:
```
[1, 2, 3, 4,](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fc88a4be5-ce0c-4e25-871d-a0bd16127b90%2F48f860e3-7cf9-40c1-b9d8-000268227089%2Fpwph227_processed.jpeg&w=3840&q=75)
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