We can calculate the centroid of all d points and then calculate their
individual distances from it .The point with the minimum distance will
be the answer.
TC :O(n)

Regards,
PAYAL GUPTA

On 4/25/12, Navneet <navneetn...@gmail.com> wrote:
> We cannot do it without computing distances of each node from all other
> nodes. So to begin with, construct a matrix representation of the graph
> with distances filled in for every pair of points.
>
> Proceed to calculate the minimum spanning tree of such a weighted graph.
> Kruskal's and Prim's are two well known algorithms to do that. Such a point
> should lie on this spanning tree.
>
> Not very sure how to quickly find the desired point on MST, but problem
> becomes easier with MST.
>
>
> On Wednesday, 25 April 2012 11:10:38 UTC+5:30, tech coder wrote:
>>
>> Given N points(in 2D) with x and y coordinates. You have to find a
>> point P (in N given points) such that the sum of distances from
>> other(N-1) points to P is minimum.
>>
>> --
>>
>>  Regards
>> "The Coder"
>>
>>
>
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