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Q: IQ question ( No Answer,   7 Comments )
Question  
Subject: IQ question
Category: Miscellaneous
Asked by: agrainofsand-ga
List Price: $2.00
Posted: 05 Oct 2005 09:17 PDT
Expires: 04 Nov 2005 08:17 PST
Question ID: 576691
What points are there on the earth that I can go one mile south, one
mile west, and one mile north and end up at the same point?

Request for Question Clarification by rainbow-ga on 05 Oct 2005 10:04 PDT
Please let me know if the information provided at the site below
sufficiently answers your question:

NavWorld: Rescue the Navigator
http://www.navworld.com/navcerebrations/rescue/braingame.htm

Best regards,
Rainbow
Answer  
There is no answer at this time.

Comments  
Subject: Re: IQ question
From: myoarin-ga on 05 Oct 2005 13:00 PDT
 
The north pole, hardly an IQ question, I learned the answer in the fifth grade.
Subject: Re: IQ question
From: agrainofsand-ga on 05 Oct 2005 13:15 PDT
 
Dude, as it turns out, it's not JUST the north pole. You can find
points near the south pole as well.
Subject: Re: IQ question
From: rracecarr-ga on 05 Oct 2005 14:21 PDT
 
http://answers.google.com/answers/threadview?id=431559
Subject: Re: IQ question
From: myoarin-ga on 05 Oct 2005 14:38 PDT
 
Geez, thanks Agrainof-, several choices of circles around the pole
that would let me returning to my starting point.  I have forgotten
when I learned about that  - obviously.

Rracecarr-ga, I am intrigued by your new name.  Did you suddently
discover your Scottish ancestry?

Myoarin
Subject: Re: IQ question
From: paul_and_emma-ga on 06 Oct 2005 05:17 PDT
 
Actually, it's valid just ate the North Pole.

It's hard to travel the 1 mile south when starting at the south pole.

Paul the Pedant.
Subject: Re: IQ question
From: elids-ga on 06 Oct 2005 08:28 PDT
 
not exactly Paul, like agrainofsand said "points near the south pole".
For instance if you are 1 mile north of the south pole it would apply.

Eli
Subject: Re: IQ question
From: myoarin-ga on 06 Oct 2005 17:35 PDT
 
Well, a little more that one mile north of the south pole:  Starting
far enough so that the remaining distance to the pole was the radius
of a circle with the circumference of one mile;  or of half, 1/3 ...
of a mile.  Spinning on one's axis at the pole probably doesn't count,
but by pure geometry, there could be a very great if not an infinite
number of solutions                                            .
Myoarin

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