Question: Consider an array A [ 1 . . n ] and an interger k . A has a property that A [ i ] A

Consider an array A[1..n] and an interger k. A has a property that A[i]A[i+k] for all
positive integers in-k. Given a search query x, we want to find i such that A[i]=x.
If x does not exist in the array, we simply return -1. How fast can we search in this array?
Derive in terms of big-O of a function in n and k.
Consider an array A [ 1 . . n ] and an interger k

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