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#1
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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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#2
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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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#3
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Re: Tetra Math
I thought that the tetras used at the actual competitions don't have PVC endcaps but instead have flat pieces that screw into the PVC?
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#4
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Re: Tetra Math
i was in manchester and saw the offical ones and adding them ontop of each other adds SIX inches....i also tested the how many fit under a goal and 7 perfectly stacked will make it as long as there are no tetras ontop of the goal. if there is a tetra ontop of the goal then you can only fit 4 under
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#5
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Re: Tetra Math
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#6
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Re: Tetra Math
think about it here, 6 inches, thats half a foot. Even with end caps at the largest constraint is 4 inches. It is physicaly impossible for it to be a six inch increase per tetra. IMPoSIBLE!!!!!!!!!!!! unless someone put it on a freaky way
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#7
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Re: Tetra Math
We've also built tetras...it is 6". The sides of one tetra do not even come close to being flush up against the sides of the one below it. I think it is partially because the sides of the lower one get jammed into the corners of the one on top.
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#8
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Re: Tetra Math
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#9
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Re: Tetra Math
I wish i had seen this thread sooner. I had to do this math today but oh well i like math. Nice thread.
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#10
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Re: Tetra Math
ok i believe it is 6 inches, but wait, how thick are your pipes. The manual said they should be 1 and a quarter inches at pipe and 1.(4-9) inches at endcap
or...maybe...how long are the pipes themselves? 40"? 48"? 70"? Last edited by sojouner06 : 12-01-2005 at 22:38. |
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#11
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#13
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Re: Tetra Math
anyone know what the angle is between faces? I drew a tet in AutoCad and I measured it to be 55 degrees, but I think there is something wrong with this.
Lucid |
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#14
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Re: Tetra Math
The angle can be calculated by looking at a cross section of the tetra, giving 2*arcsin(1/sqrt(3)), which is approximately 70 degrees.
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#15
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Re: Tetra Math
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I love math, algebra and trig me = nerd ![]() |
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