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Title: Space Post by Iceman on Oct 24th, 2006, 10:51am Without causing damage to it or folding it, how could a square picture with a side 50cm, fit in a cubic box with a side 25cm? 8) |
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Title: Re: Space Post by sofeffi on Oct 24th, 2006, 11:02am pythagoras isn't helping me much :P |
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Title: Re: Space Post by sofeffi on Oct 24th, 2006, 11:02am Is thsi anything to do with thinking outside the box? |
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Title: Re: Space Post by towr on Oct 24th, 2006, 11:54am [hide]Roll it up[/hide]? Although it'd still not be entirely in the box. |
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Title: Re: Space Post by cchris on Oct 25th, 2006, 4:40pm If only [hide]one side is 25 x 25[/hide], then it shouldn't be much of a problem. You see, [hide]the box is still cubic (meaning it has a volume). [/hide] |
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Title: Re: Space Post by TheNumberScott on Oct 26th, 2006, 2:19pm roll the picture as tightly as possible into a stick that is 50cm long. Then put on end into one of the bottom corners, and put the other end into the opposite top corner. |
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Title: Re: Space Post by towr on Oct 26th, 2006, 2:53pm on 10/26/06 at 14:19:31, TheNumberScott wrote:
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Title: Re: Space Post by TheNumberScott on Oct 26th, 2006, 3:14pm are you sure? I must have done some whack calculations then because I got 49.99cm wait, I see my problem. Once I found the first hypotneuse, I thought that it would be another 45-45-90 triangle. I hope that the riddle didn't make the same mistake I did, because it came out so perfect, I figured it had to be right. |
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Title: Re: Space Post by Icarus on Oct 26th, 2006, 4:12pm The 3-d pythagorean theorem is d2 = x2 + y2 + z2. More generally, the n-dimensional pythagorean theorem is d2 = x12 + x22 + ... + xn2. In this case, the distance along the diagonal is sqrt(252 + 252 + 252) = 25 sqrt(3) = 43.30... |
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Title: Re: Space Post by Iceman on Oct 27th, 2006, 5:24am No to all guesses. 8) |
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Title: Re: Space Post by Grimbal on Oct 31st, 2006, 1:46am on 10/24/06 at 10:51:26, Iceman wrote:
Without causing damage to or folding the box? ::) |
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Title: Re: Space Post by Miles on Oct 31st, 2006, 4:01am So putting it together... [hide]Roll up the picture, then squash the box a bit. If you get it to lean more than 30 degrees, the longest diagonal exceeds 50cm and you can put the picture in.[/hide] |
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Title: Re: Space Post by Desert Lizard on Oct 31st, 2006, 5:48am What if I [hide]open both ends of the box and hold it up with the picture behind it at just the right distance so I am looking through the box at the picture[/hide]? |
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Title: Re: Space Post by Grimbal on Oct 31st, 2006, 6:07am on 10/24/06 at 10:51:26, Iceman wrote:
Leonardo's Mona Lisa, maybe 1m on a side could fit in my digital camera, maybe 10 cm on its longest side. So what is the problem? |
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Title: Re: Space Post by cchris on Oct 31st, 2006, 11:09am Ah, duh. If the cubic box is a camera, it's not hard to do. |
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Title: Re: Space Post by Whiskey Tango Foxtrot on Oct 31st, 2006, 1:27pm Again, great solution, cchris. Let's just hope holes are allowed. |
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Title: Re: Space Post by cchris on Oct 31st, 2006, 9:28pm For the note, it wasn't my solution, I credit it completely to Grimbal, the usual solver of such riddles. |
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Title: Re: Space Post by Whiskey Tango Foxtrot on Oct 31st, 2006, 10:03pm Whoops, sorry Grimbal. No disrespect intended, just don't know how to read above the last post. |
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Title: Re: Space Post by Iceman on Nov 1st, 2006, 2:39am on 10/31/06 at 01:46:36, Grimbal wrote:
Fine try, but you shouldn't damage or fold both items. on 10/31/06 at 06:07:29, Grimbal wrote:
A good idea, but I don't think this item looks exactly like a cubic box. ;) Desert Lizard and Miles: you are not allowed to manipulate the box like that. And note that just one plane surface is missing. |
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Title: Re: Space Post by towr on Nov 1st, 2006, 4:03am [hide]Take the jigsaw puzzle apart and put it in the box in pieces. There's no damage as it it was allready cut into jigsaw pieces.[/hide] |
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Title: Re: Space Post by Iceman on Nov 3rd, 2006, 5:22am You got it towr. 8) Space: the final frontier. These are the voyages of the starship Wu. It is continuing mission, to explore strange new riddles. To seek out solutions and new ides; To boldly go where no riddler has gone before! And to bring back the planet status to Pluto. |
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Title: Re: Space Post by Icarus on Nov 3rd, 2006, 7:11pm I know how to restore Pluto to its rightful place: Lets just nuke any other Kuiper belt object bigger than Charon, other than our proud snowball! |
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