Five Rooms Puzzle: Is it Possible?

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The discussion centers around a puzzle involving five rooms where the challenge is to draw a continuous line that intersects each wall of each room exactly once without crossing itself. Participants express frustration over the difficulty of the puzzle, with one individual noting repeated failed attempts to solve it. Ultimately, it is revealed that the puzzle is related to the famous "Bridges of Königsberg" problem, which has been determined to have no solution. A reference to a related discussion on Physics Forums is provided for further exploration of the topic.
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Dear Everybody,

Perhaps you know this puzzle, there are five rooms arranged as below:

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lxxxlxxxxxxlxxxl (please ignore the x's, they are 'spacers')
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lxxxxxxlxxxxxxxl (with no breaks, the walls are solid)
--------------

The aim of the puzzle is to draw one continuous line that intersects each wall of each room (16 in total, for clarity) once and only once, the line you draw is not allowed to cross itself, it can go outside of the rooms of course.

So, do you think it can be done? I have tried and tried, and failed repeatedly. The person who told me doesn't know the answer either.

Is there anyone here who can say for sure that it is possible or impossible?

please help, this thing is making me go grey and bald.
 
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oh, how embarrasing. I just found another discussion with everything answered. Euler plaths and all that business,

Bye!
 
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