Banjooie wrote:
agaricus5 wrote:
Unless the snake squeezes and stretches like an accordion, I don't think that works.
But why not?
*math*
= 3.93 feet to 3 s.f.
Just so I can get this totally right, are you saying that a snake length is 3.93 feet long on a curved square? ...except, you know, in some form of english that makes sense?
Umm...
It might not have been exactly the clearest of phrases, but I can't believe it's
that incomprehensible, especially not to people with a reasonable grounding in basic mathematics and a bit of imagination. If it doesn't make sense to you, then just say so; you don't need to (and it's inaccurate anyway) to imply it makes no sense to anyone else either.
Anyway, to answer your question, the serpent segment has a length of about 3.9 feet as it goes around a corner, for the reason given above.
Without the maths, it can be explained by the idea that as the snake turns in a circle, some of the snake will be further from the centre of the circle than other parts, so some parts will stretch more than others, or become compressed. To illustrate this, bend something long and flexible, like a ruler. The outer edge will stretch as it gets longer, while the inner one will compress as it gets shorter. So, the idea is that we assume that the parts of the serpent that do not stretch or compress are along its centre, and that its outer edges do. Therefore, the serpent's effective length if it were suddenly pulled and straightened is then the length of the line that goes through the middle of the serpent, which is 1/4 of the arc of a circle, with radius 2.5 feet.
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Resident Medic/Mycologist