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Topic: Happy Birthday Russ!  (Read 1652 times)

Offline Zen

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Happy Birthday Russ!

« on: August 28, 2003, 07:19:55 AM »
:cool: According to our calendar, our web guru Mr. Jackson turns 24 today!  Hope you have a great one Russ! :cool:

Offline Misty

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Happy Birthday Russ!

« Reply #1 on: August 30, 2003, 10:17:19 AM »
Happy B-Day!

Misty

Offline Gobusgo

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Happy Birthday Russ!

« Reply #2 on: August 30, 2003, 12:09:03 PM »
Happy belated Birthday, Russ!


How strange...Russ shares a birthday with Talia...Kyle shares a birthday with Trey.  What are the odds? ???

Offline Zen

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Happy Birthday Russ!

« Reply #3 on: August 30, 2003, 05:36:37 PM »
Quote from: "Gobusgo"
How strange...Russ shares a birthday with Talia...Kyle shares a birthday with Trey.  What are the odds? ???

365 to 1? ???

Offline Gobusgo

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Happy Birthday Russ!

« Reply #4 on: August 30, 2003, 11:19:54 PM »
Quote
Zen Posted on Aug. 30 2003,5:36
--------------------------------------------------------------------------------
Quote (Gobusgo @ Aug. 30 2003,12:09)
How strange...Russ shares a birthday with Talia...Kyle shares a birthday with Trey.  What are the odds?  

365 to 1?


BINGO!  We have a winner!

Tell him what he has won, Chuck...

Guest

Happy Birthday Russ!

« Reply #5 on: August 31, 2003, 08:03:20 PM »
But if you look it this way it seems to be to me less odds you have a .0027397 % chance to have the same birthday.  Happy birtday Russ

Offline Zen

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Happy Birthday Russ!

« Reply #6 on: September 01, 2003, 09:06:48 AM »
Your probably a lot closer to correct Eric.

We'll throw out leap day to make this "easy."  365 days in a year . . . you got to born on one of those days.  Chances are 365 to 1 that any person you meet on the street shares your birthday.

So, the chance of Kyle and Trey sharing a birthday is 365 to 1 and the chance of Russ sharing a birthday with Talia is 365 to 1 . . . BUT the ods that Kyle and Trey share a birthday AND Rus and Talia share a birthday is 365 X 365 . . . ??? I think . . . so that's like 133225 to 1.  We'll let Russ figure it out from there . . . If he can figure out the Horse of a Different Color thing he posted a while back, this will be easy for him!

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