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#1
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Tetra Math
Not that you all couldn't figure this out on your own, but I'll spare you the effort:
For a tetrahedron with side of length x: distance from midpoint of one side to opposite corner of same face (base altitude): sqrt(3)*x/2 distance from midpoint of one side to the horizontal center of the tetra (below the top point): sqrt(3)*x/6 (1/3 total length of base altitude) distance from any base point to the horizontal center of the tetra (below the top point): sqrt(3)*x/3 (2/3 total length of base altitude) height of tetra: sqrt(2/3)*x |
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#2
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Re: Tetra Math
does anyone know how many tetra's can be fit under one of the goal by any chance?
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#3
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Re: Tetra Math
Quote:
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#4
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Re: Tetra Math
Quote:
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#5
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Re: Tetra Math
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Let's say each tetra raises the stack about 3"? And you need about 28" clearance left to fit the last tetra in ... 4? That doesn't sound right. 7ish-9ish? I think I just fried my sleep-deprived brain. (edit) Err, cross that out .. I mean around 4-6 maybe per stack.. maybe.. assuming each tetra raises each stack 3". I think. Someone check my math or logic or something, brain's not working well right now.. Assuming you can fit 4 perfect stacks of 4 inside the goal, that's 16. I'd say go with stacking on top of the goal.. go for containing if you're having a lot of problems with designing the arm, but stacking will give you three times the amount of points you can get by containing .. and the possibility of making a row. Last edited by n0cturnalxb : 09-01-2005 at 00:47. |
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#6
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Re: Tetra Math
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According to the kickoff, each tetra raises the stack approx. six inches. |
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#7
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Re: Tetra Math
one tetra added to the goal is a height increase of exactly 3.5 inches. Therefore, if you just add about 5 tetra's, thats about another foot and a half. So if you have an arm, you would need to have a 10.5 foot at full extension to out class other arms
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#8
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Re: Tetra Math
Quote:
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#9
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Re: Tetra Math
It is 6 inches per tetra...this is comming from someone who's seen them built and stacked on eachother.
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#10
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Re: Tetra Math
i calulated using a formula i learned in statistics, the width of the pole vs height/ complicated math suff
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#11
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Re: Tetra Math
pole=pvc pipe
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#12
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Re: Tetra Math
i made tetra's too and did see that it was 3.5, ill go see if the tetra's was built properly
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#13
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Re: Tetra Math
sojouner06, try to edit your posts instead of creating new ones.
ftp://67.170.35.253/robotics/Posting.swf Anyways, did you take into consideration about the end-caps. Also, when looking at the sidelines during the kickoff, it looked more like 6 inches. |
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#14
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Re: Tetra Math
I was told by one of our mentors who went to the kickoff that it is raised six inches per tetra stacked.
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#15
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Re: Tetra Math
I haven't seen two actually stacked so I don't know for sure how much of a raise each tetra adds. But in the rules i believe it said that if a tetra is stacked improperly and has more than 6 inches then it isn't considered to be stacked. So i believe that it raises less than 6 inches to leave a little margin for error.
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