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Education > Math Recreational > Re: A Lifeguard...
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Re: A Lifeguard Problem

by Mike <m.fee@[EMAIL PROTECTED] > Apr 7, 2008 at 10:33 AM

In article
<3c4b21f1-bf10-4b61-b3f2-f6875703d3b4@[EMAIL PROTECTED]
>,
google@[EMAIL PROTECTED]
 says...
> On 6 Apr., 21:17, RKL <mary...@[EMAIL PROTECTED]
> wrote:
> > Here's an interesting one:
> >
> > A lifeguard stationed on a beach with a straight shoreline sees a
> > swimmer in trouble 150 meters down the beach and 60 meters out in the
> > water.
> >
> > The lifeguard can run 8 m/s on the beach and swim 2 m/s in the water.
> >
> > What path down the shoreline and out into the water should the
> > lifeguard take to reach the swimmer in the SHORTEST AMOUNT OF TIME?
> >
> > --
> > He who waits to do a great deal of good at once, will never do
anything.
> 
> Use what you learned in optics :)
> 

Precisely. As everyone knows, the speed of light over sand is exactly four
times the speed of light over water, so the 
lifeguars should always run/swim directly towards the point at which he
can 'see' the swimmer.

Mike
 




 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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tan12V112 Sat Sep 6 11:12:42 CDT 2008.