Podcast
Questions and Answers
Which sorting algorithm sorts in place and has a worst-case running time of Θ(n^2)?
Which sorting algorithm sorts in place and has a worst-case running time of Θ(n^2)?
Which sorting algorithm uses the divide-and-conquer approach?
Which sorting algorithm uses the divide-and-conquer approach?
Which sorting algorithm has a running time of Θ(n) in the best case?
Which sorting algorithm has a running time of Θ(n) in the best case?
Which sorting algorithm does not sort in place?
Which sorting algorithm does not sort in place?
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Which sorting algorithm has a running time of Θ(n^2)?
Which sorting algorithm has a running time of Θ(n^2)?
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Study Notes
Sorting Algorithms
- The algorithm that sorts in place and has a worst-case running time of Θ(n^2) is Bubble Sort.
- Merge Sort uses the divide-and-conquer approach.
- The algorithm that has a running time of Θ(n) in the best case is Linear Time Sort.
- Heap Sort does not sort in place.
- The algorithm that has a running time of Θ(n^2) is Insertion Sort.
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Description
Test your knowledge of sorting algorithms in this quiz. Learn about insertion sort, bubble sort, selection sort, and merge sort. Discover their design approaches, sorting in place capabilities, and running times.
