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Re: A Lifeguard Problem

by William Elliot <marsh@[EMAIL PROTECTED] > Apr 7, 2008 at 02:11 AM

On Mon, 7 Apr 2008, [Mr.] Lynn Kurtz wrote:
> >"Barry Schwarz" <schwarzb@[EMAIL PROTECTED]
> wrote in message
> >
> >> The total time is obviously the sum of the two times above.  What is
> >> the standard method for determining where a function has a local
> >> minimum?
>
> Additionally, don't forget the variable x lies on the closed interval
> [0,150], leaving the possibilities that the lifeguard swim directly to
> the swimmer or run to the closest point on the beach to the swimmer
> before swimming. Depending on the relative rates and distances, either
> end point might be where the minimum time happens. Check them.
>
Life guard decided to run to -50 to avoid stingray seen near his tower.
 




 12 Posts in Topic:
A Lifeguard Problem
RKL <maryjim@[EMAIL PR  2008-04-06 15:17:30 
Re: A Lifeguard Problem
hagman <google@[EMAIL   2008-04-06 14:25:36 
Re: A Lifeguard Problem
Mike <m.fee@[EMAIL PRO  2008-04-07 10:33:05 
Re: A Lifeguard Problem
Barry Schwarz <schwarz  2008-04-06 18:06:58 
Re: A Lifeguard Problem
"Greg Neill" &l  2008-04-06 22:04:20 
Re: A Lifeguard Problem
"[Mr.] Lynn Kurtz&qu  2008-04-07 02:17:14 
Re: A Lifeguard Problem
William Elliot <marsh@  2008-04-07 01:55:25 
Re: A Lifeguard Problem
William Elliot <marsh@  2008-04-07 02:11:57 
Re: A Lifeguard Problem
easonrevant <easonreva  2008-04-25 17:11:21 
Re: A Lifeguard Problem
RKL <maryjim@[EMAIL PR  2008-04-26 13:41:39 
Re: A Lifeguard Problem
easonrevant <easonreva  2008-04-26 20:08:04 
Re: A Lifeguard Problem
easonrevant <easonreva  2008-04-26 20:08:50 

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