The base case in the Merge Sort algorithm when it is solved recursively is when the length of the array is 1 or less. At this point, the array is already sorted by definition, so no further action is needed. Here are the steps:

1. Check if the length of the array is 1 or less. If it is, return the array as it is already sorted.

2. If the length of the array is more than 1, divide the array into two halves.

3. Recursively apply the Merge Sort algorithm to each half.

4. Once the two halves are sorted, merge them together in sorted order to produce the final sorted array.

This process continues until all sub-arrays are of length 1 or less, at which point they are merged back together in sorted order. This is the base case for the recursive solution of the Merge Sort algorithm.

Question

The base case in the Merge Sort algorithm when it is solved recursively is when the length of the array is 1 or less. At this point, the array is already sorted by definition, so no further action is needed. Here are the steps:

1. Check if the length of the array is 1 or less. If it is, return the array as it is already sorted.

2. If the length of the array is more than 1, divide the array into two halves.

3. Recursively apply the Merge Sort algorithm to each half.

4. Once the two halves are sorted, merge them together in sorted order to produce the final sorted array.

This process continues until all sub-arrays are of length 1 or less, at which point they are merged back together in sorted order. This is the base case for the recursive solution of the Merge Sort algorithm.

Knowee AI · Accepted Answer

The base case in the Merge Sort algorithm when it is solved recursively is when the length of the array is 1 or less. At this point, the array is already sorted by definition, so no further action is needed. Here are the steps:

1. Check if the length of the array is 1 or less. If it is, return the array as it is already sorted.

2. If the length of the array is more than 1, divide the array into two halves.

3. Recursively apply the Merge Sort algorithm to each half.

4. Once the two halves are sorted, merge them together in sorted order to produce the final sorted array.

This process continues until all sub-arrays are of length 1 or less, at which point they are merged back together in sorted order. This is the base case for the recursive solution of the Merge Sort algorithm.

What is the base case in the Merge Sort algorithm when it is solved recursively?

Question

Solution

Similar Questions

Upgrade your grade with Knowee