answer is 6 races

On Mon, Mar 28, 2011 at 11:53 PM, Dave <[email protected]> wrote:

> 7 races.
>
> For the first five races, divide the horses into groups of five and
> record the win, place, and show finishers of each race.
>
> For the sixth race, run the winners of the first five races.
>
> Now, only six horses remain in contention for the fastest three:
>   The winner of the sixth race and the place and show horses of his
> first race,
>   The place horse in the sixth race and the place horse in his first
> race.
>   The show horse in the sixth race.
>   Three of these horses are known to be faster than all other horses.
>
> The winner of the sixth race is known to be the fastest horse. Run the
> other five contenders in race 7 and choose the fastest two.
>
> Dave
>
> On Mar 28, 2:54 am, Lavesh Rawat <[email protected]> wrote:
> > *Horse Race Problem Solution*
> > *
> > *Ok, so there are 25 horses and the race track only allows 5 horses to
> race
> > at a given time. Given that there is no stop watch available your task is
> to
> > determine the fastest 3 horses. Assume that each horses speed is constant
> in
> > different races, what is the minimum number of races to determine the
> > fastest 3?
> >
> > Update Your Answers at : Click
> > Here<
> http://dailybrainteaser.blogspot.com/2011/03/28march.html?lavesh=lavesh>
> >
> > Solution:
> > Will be updated after 1 day
> >
> > --
> >
> >                     "Never explain yourself. Your friends don’t need it
> and
> > your enemies won’t believe it" .
>
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