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Consider an array A [1......n]. It consists of a permutation of numbers 1....n. Now compute another array B [1.....n] as follows: 
  • a)
    B will be a sorted array.
  • b)
    B is a permutation of array A.
  • c)
    Doing the same transformation twice will not give the same array.
  • d)
    B is not a permutation of array A.
  • e)
    None of the above.
Correct answer is option 'B'. Can you explain this answer?
Verified Answer
Consider an array A [1......n].It consists of a permutation of numbers...
B is a permutation of array A
Infact, B gives the reverse index of all the elements of array A. Since the array A contains numbers [1..n] mapped to the locations [1...n] and A is a permutation of the numbers [1...n], the array B will also be a permutation of the numbers [1...n]. For example:
.
To see that option c is incorrect, let array C be the array attained from doing the same transformation twice, that is, 
We can see that C = A, which makes option c incorrect.
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