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#1
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![]() Security and Projects ![]() ![]() ![]() ![]() ![]() ![]() ![]() ![]() ![]() ![]() Group: Clan Dogsbody Posts: 4,700 Thank(s): 1102 Joined: 31-August 07 From: A Magical Place, with toys in the million, all under one roof Member No.: 1 ![]() |
I'm bored, so I thought I'd annoy you with a mathematical puzzle...a nice simple one though.....
Monkeyfiend has 3 boxes: 1,2 & 3. In one of the boxes is £1000000, the others contain something rubbish. You pick a box, say box No.1 and MonkeyFiend (who knows whats in each of the boxes), opens another box, say box 3, which contains a rubbish prize. Monkeyfiend then says do you want to pick box No.2 or stay with your original choice of box 1? Which should you do and why? ![]() -------------------- ![]() |
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#2
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Peasant ![]() Group: Members Posts: 27 Thank(s): 0 Joined: 13-January 09 Member No.: 4,044 ![]() |
The answer to the math problem
![]() I did horrible probability in College If one of 3 boxes contains fun, that means that each box has 33.33% chance of having fun so to summarise Box 1 = 33.33% Box 2 = 33.33% Box 3 = 33.33% But wait.. monkey opens Box 3 and laughs in your face saying what now? Box 1 still has 33.33% chance of having fun ![]() Box 2 is now 66.66% chance of having goodies inside ![]() ![]() Box 1 has a 33.33% chance of having goodies, which means that there is a 66.66% chance of goodies NOT being in there.. So when Box 2 and 3 where there, the probability of fun NOT being in box 1 was 66.66% split two ways into box 2 and 3... but since box 3 is taken away ![]() I hope you followed ![]() |
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Lo-Fi Version | Time is now: 14th October 2025 - 02:33 PM |