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Selection Sort Algorithm Assignment Help

  • The list is split in to two sublists, sorted as well as unsorted, that are split through a good an imaginary wall.
  • We find the smallest element in the unsorted sublist and swap this using the element at the start from the unsorted data.
  • After every selection and swapping, the imaginary wall between the two sublists move one element ahead, increasing the number of sorted elements and decreasing the number of unsorted ones.
  • Each time we proceed one element in unsorted sublist towards the sorted sublist, we say that we have completed a sort pass.
  • A listing of n elements requires n-1 passes to completely rearrange the data.

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An example of sorting an array: Sort [5, 1, 12, -5, 16, 2, 12, 14] using selection sort.

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