Jamesford007 3d models
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7 jamesford007 3d models found

Download or buy, then render or print from the shops or marketplaces. 3D Models below are suitable not only for printing but also for any computer graphics like CG, VFX, Animation, or even CAD. You can print these 3d models on your favorite 3d printer or render them with your preferred render engine. Please note that the 3D model database is only a Search Engine. You should visit the original websites. Most of the models can be easily imported and rendered with Autodesk 3ds Max, Maya, Blender, C4D, and Sketchup. Check for online 3d model conversions tools for your file format.
thingiverse
free
Cylinder by jamesford007

Cylinder by jamesford007

...jamesford007 thingiverse a cyclinder is nothing too exciting, but it is useful for calc 3 students. i made this one in sketchup.
thingiverse
free
Mobius Strip  by jamesford007

Mobius Strip by jamesford007

...erse printable mobius strip made in mathematica! the mathematica code with parametric equations is included in the instructions.
thingiverse
free
Parabolic Cylinder by jamesford007

Parabolic Cylinder by jamesford007

...parabolic cylinder by jamesford007 thingiverse parabolic cylinder! z = x^2 for calc 3 students use rafts when printing
thingiverse
free
Paraboloid  by jamesford007

Paraboloid by jamesford007

...remember). it's easily graphed in mathematica with the equation z = x^2 + y^2. it also functions as a cup if you are thirsty!
thingiverse
free
r = theta (Cinnamon Roll) by jamesford007

r = theta (Cinnamon Roll) by jamesford007

...atic, boundarystyle -> black, plotstyle -> thickness[.2]] this could also be called a fruit roll-up without much protest.
thingiverse
free
z = theta (Spiral Thingamajig) by jamesford007

z = theta (Spiral Thingamajig) by jamesford007

...= theta/20 pi, {t, 0, 1}, {theta, 0, 6 pi}, boxratios -> automatic, boundarystyle -> black, plotstyle -> thickness[.1] ]
thingiverse
free
Inverted Horn: z = x^(1/4) + y^(1/4) by jamesford007

Inverted Horn: z = x^(1/4) + y^(1/4) by jamesford007

...surface has a different name, but i call it an inverted horn. it actually has a pretty sharp point, so watch out enemies of math!