Bubble Sort Algorithm

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Questions and Answers

What is the primary reason why bubble sort is not suitable for large data sets?

  • Its average and worst case complexity are of O(n2) (correct)
  • It has a high space complexity
  • It is a stable sorting algorithm
  • It is an in-place sorting algorithm

What is the relationship between the number of swaps in bubble sort and the number of inversion pairs in the array?

  • The number of swaps is always equal to the number of inversion pairs (correct)
  • The number of swaps is always less than the number of inversion pairs
  • The number of swaps is always greater than the number of inversion pairs
  • There is no fixed relationship between the two

What is the benefit of using bubble sort when the array is nearly sorted?

  • It has a high time complexity
  • It is a stable sorting algorithm
  • It has a low space complexity
  • It is more efficient in this case (correct)

What is the time complexity of bubble sort in the worst case scenario?

<p>O(n2) (C)</p> Signup and view all the answers

What is the space complexity of bubble sort algorithm?

<p>O(1) (D)</p> Signup and view all the answers

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Study Notes

Bubble Sort Algorithm

  • A simple, comparison-based sorting algorithm that compares each pair of adjacent elements and swaps them if they are not in order.

How Bubble Sort Works

  • In each pass, the largest element is "bubbled down" to its correct position.
  • This process continues until the entire array is sorted.

Properties of Bubble Sort

  • Stable sorting algorithm, maintaining the relative order of equal elements.
  • In-place sorting algorithm, requiring no additional storage.
  • Worst-case time complexity: O(n2), making it inefficient for large data sets.
  • Space complexity: O(1), as only a fixed amount of additional memory is used.
  • The number of swaps is equal to the number of inversion pairs present in the array.

When to Use Bubble Sort

  • Beneficial when the array is nearly sorted and has a small number of elements.

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