motor k uper ka jo gear hota kitny number ka hota?

Thanks a lot! Helped a lot!

Sorry im misunderstanding something here but isn’t this a epicycloid drive

Pls help to clear ratio in 5 cases such as all gears rotate, ring gear fix,sun gear fix, planetary gear fix. Tks!

there must be an easier way some premade tool or somthing i do appreciate going in details

You know that you can just select an edge and press f (hold f) to fill out the rest of the faces in a row, right?

This is one of the best videos I've ever seen regarding math. It made my understanding of topics that I saw from Linear Algebra and Vector Calculus be SO much better. I LOVE THIS 10/10

A very interesting explanation, Now your calculation is only true if the ring is static!

Did YOU generate the profiles? Or software? Nicely done

thank you

Hi friend, thanks for this information. But for some reason the rigidbody doesn't work when I try it at z=24? Can you tell me why this is?

thanks

Simply awesome!

Where do I find the "Involute Gear Outline.blend" file?

❤

Hi my name is Edinardo Araújo, i'm dong a extrem progress in modeling parametric surfaces 3D. But i'm using Geogebra that is very limited. There are a community about how make 3D models in Blender using equations? I would like to share my habilities and learn there. Thanks!!!!

Remarkable

thanks

For the DONUT figure, this is a FASTER equation It has to be tilted in X,Y,Z space x=45 y = 30, z 0 degrees a = 3 for size for u = 0 to 2*PI Step Inc 2 for v = 0 to 2*PI Step Inc 2 x = (a + a*cos(v)) * cos(u) y = (a + a*cos(v)) * sin(u) z = a*sin(v)

Can hyperboloid gears mesh at 90 degree angle

The best explanation, for utilizing mathematics.

do you have any updated video for the 2024 or Blender4.0

Great! Thank you very much!

Great video. Thank you!

The video contains a mistake. The 2d rotation matrix is: cos a, -sin a sin a, cos a The rotation matrix in the video is a clockwise rotation. Oh! I see! You multiply a vetror with this matrix from the left! Then it is correct!

Cool

this is brilliant

very nice, thanks you. Used Bevel Gear Calculator for my personal project. This is much better than using gear add-on build in to Blender

I usually click away from AI narration but I am glad I watched; this is exactly what I was looking for.

There are three main configurations of planetary gear systems: 1:planetary, 2: solar, 3:star. 1: Planetary type (internal gear fixed, sun gear as drive shaft, planetary carrier as output shaft): Gear ratio = number of teeth of sun gear / number of teeth of internal gear Example: For 12 teeth sun gear and 60 teeth internal gear, gear ratio = 12 / 60 = 1/5 2: Solar type (sun gear fixed, internal gear as drive shaft, planetary carrier as output shaft): Gear ratio = number of teeth on internal gear / number of teeth on sun gear Example: For 12 teeth sun gear and 60 teeth internal gear, gear ratio = 60 / 12 = 5 3: Star type (planetary carrier fixed, sun gear as drive shaft, internal gear as output shaft): Gear ratio = (number of teeth on internal gear / number of teeth on sun gear) + 1 Example: For 12 teeth sun gear and 60 teeth internal gear, gear ratio = 60 / 12 + 1 = 6 Therefore the gear ratio is 1:6 in the case of a *star type (fixed planetary carrier, sun gear drive wheel, internal gear output shaft).

How to calc ratio in calculator?

After days of printing I finally have all the parts. Now I have lots of work to do because all the clearances are too tight and nothing fits until I do a ton of sanding.

Hello, I would like to ask how to convert the formula if I want to apply it to Cinema 4d?

VĂ SALUT CU RESPECT. O INTREBARE VĂ ROG. CARE MODEL DE TRANSMISIE, LA CARE UNA DIN CELE DOUĂ PIESE, DACĂ E ÎN CĂDERE LIBERĂ, VA PUNE IN MISCARE CONTINUĂ , PIESA PE CARE CADE ? MULTUMESC FOARTE MULT.

please guide me about f(u) equation of elliptical gear

Awesome video. Thanks! Understood that the radius of the radial holes and their offset from center of the cycloidal disk is arbitrary. But what about the diameter of the output pins that fit within the radial holes in the cycloidal disk? What about the distance of these output pins from the center?

It's interesting, but I miss an explanation about the advantages. It's pretty huge and complex.

Great tutorial but what happened with your voice?

"remove doubles" is now "mesh->merge by distance." "Spin" is "mesh->extrude->spin." Blender key bindings change regularly so "Press W" is not very helpful (is now 'edge->bridge edge loops'.

Great explanation 👌

Cool and interesting. I had no idea that such methods could be used to produce models like that.

is there any other way to create a screw top in blender besides this video?? so many keys and shortcuts here dont even exist anymore

for the problem at like 19:45, i just set the Z origan to Cone base-to-apex height (R cos δ) (far value) and moved smaller gear down by the first value in the x/y equation before rotating by 100

*Promo SM* 😢

Excellent 🎉. Would be nice to add hyperbolic functions

The number of times you managed to pinpoint the perfect vertex to expand the selection of extraneous points in the “rounding” circles is amazing ! 😅

What a gentle way to arrive at the mind-blowing last example ! You are legend! ❤

Thank you very much for sharing! Very helpful!

Make some Blender videos