Hi Ankit,
Thats was Nice solution ! :)
In case we maintain a pointer to the last node in the linked list,
then it is O(1) in time right?


On Jun 3, 12:00 am, ankit sambyal <ankitsamb...@gmail.com> wrote:
> Traverse the 2 linked lists. Check if the node just before NULL is the
> same in both the linked lists. If it is then there is an
> intersection(return 1), otherwise not (return 0). The logic is that
> whenever 2 linked lists intersect, all the nodes starting from the
> point of intersection to the end of the linked lists are the same.
>
> Time Complexity:O(m+n),where m & n are the size of the 2 linked lists
> Space Complexity : O(1)
>
> Ankit Sambyal
> BITS Pilani
>
>
>
>
>
>
>
> On Thu, Jun 2, 2011 at 11:54 AM, ross <jagadish1...@gmail.com> wrote:
>
> > Given 2 linked lists, determine whether they intersect or not?
> > (question is not find the point of intersection, which i am sure can
> > be done by computing the lengths of both lists (len1 and len2)
> > and traversing the larger list by |len1 - len2| and traversing
> > subsequently
> > until 2 ptrs meet.
>
> > I am looking for a bettre approach that does not find the intersection
> > pt
> > but whether that the lists intersect or not"
>
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