Here are the steps:

Assume arrays A[n] and B[m]

- x = A[k]
- Look for value (x-1) in array B. Binary search will take O(logm)
time.
- If no such value is present then return x
- If such a value is present at index l, then return (A[k-l] > B[l]? A
[k-l] : B[l])

As you can see there is only 1 binary search performed. Rest is the
constant time operation.


On Apr 30, 3:27 am, Saurabh <[email protected]> wrote:
> Two sorted sequences of size m and n are given. Write an efficient
> algo to find k-th smallest element in the set of combined m+n
> elements. Note that the best possible algorithm runs in O(log(max
> (m,n))).

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