@ Ercan,

yes, you were right. i forgot about that.
anyway, that's the idea. you would need to move pointers on both,
depends on which is bigger. for loop w/ i<=k, when the loop stops, you
have the pointers pointing at the numbers you wanted

On Oct 6, 7:16 pm, Gönenç Ercan <[email protected]> wrote:
> A -> 5, 4, 2, 1
> B -> 6, 5, 4, 2, 1
>
> k = 3,
>
> ignoring duplicates, the answer is 9 (a=5, b=4) but doesn't the
> algorithm below give 8 (a=2, b=6)?
>
> On Oct 6, 9:06 pm, ligerdave <[email protected]> wrote:
>
>
>
> > use pointers and lengths of two arrays. depends on what K is, if K>
> > m*n/2, you reverse the pointers. therefore, the worst case is either
> > O(m) when length of m is shorter or O(n) when length of n is
> > shorter,
>
> > make the pointers pointing to the first elements in both arrays.
>
> > A)
> > 4,3,2,2,1
> > ^
>
> > B)
> > 5,3,2,1
> > ^
>
> > compare them to find out which one is larger, here 5 is larger than 4.
> > by definition, you know 5 would be bigger than any elements in array
> > A, and sum of 5 with kth element of array A (here, kth <= A.length)
> > will be the one(kth largest sum(a+b) overall) you are looking for.
>
> > if k>A.length, shift the pointer of B one number to the right and
> > repeat the same process.
>
> > like i said, if the k> m*n/2, start from small
>
> > On Oct 6, 6:34 am, sourav <[email protected]> wrote:
>
> > > you are given 2 arrays sorted in decreasing order of size m and n
> > > respectively.
>
> > > Input: a number k <= m*n and >= 1
>
> > > Output: the kth largest sum(a+b) possible. where
> > > a (any element from array 1)
> > > b (any element from array 2)
>
> > > The Brute force approach will take O(n*n). can anyone find a better
> > > logic. thnkx in advance.

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