Sorting in polynomial Time: Insertion sort, Merge sort, Heap sort, and Quick sort. Sorting in Linear Time: Counting sort, Radix Sort, Bucket Sort.
Understand the Problem
The question discusses sorting algorithms, distinguishing between those that operate in polynomial time (like Insertion sort and Quick sort) and those that operate in linear time (like Counting sort and Radix Sort). It seems to ask for an overview or comparison of these algorithms based on their time complexities.
Answer
Sorting in polynomial time: Insertion sort, Merge sort, Heap sort, and Quick sort. Sorting in linear time: Counting sort, Radix sort, Bucket sort.
The final answer is Sorting in polynomial time: Insertion sort, Merge sort, Heap sort, and Quick sort. Sorting in linear time: Counting sort, Radix sort, Bucket sort.
Answer for screen readers
The final answer is Sorting in polynomial time: Insertion sort, Merge sort, Heap sort, and Quick sort. Sorting in linear time: Counting sort, Radix sort, Bucket sort.
More Information
Sorting algorithms can be classified by their time complexity. Polynomial time sorts often involve comparisons, while linear time sorts often leverage specific properties of the keys.
Tips
Mixing up the time complexities of different algorithms can lead to using inefficient algorithms for the given task.
Sources
- Time and Space Complexities of Sorting Algorithms Explained - interviewkickstart.com
- Comparison of Sorting Algorithms - EnjoyAlgorithms - enjoyalgorithms.com
- Which Sorting Algorithms to Know for the Tech Interview - Medium - medium.com
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