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tangent circle to a surface

  • Thread starter Thread starter gtsolid
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gtsolid

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Hello everyoneCattura.webpAs you can see from the image I would like to make the circle tangent to the superphilia in question. only this gdl is missing, for the rest the radius and a point of passage are defined. How can I do that?
 
Okay, thank you. I managed to create the point that I needed by making the circle tangent to the line fruit of the intersection between plane and surface. at that point with a "cut in revolution" I created the figure I was interested in.
I have imposed to arrive "to the summit" and I can make the revolution. I would like to understand why, when I try to make a circular repetition (I have to do 2 other identical work), it gives me error:Cattura.webpImmagine.webp
 
please attach it to the forum not on external site
go to advanced mode of the message and attach the zip
 
That file has no problem. I assume you solved it.
If so, it would be useful for me to put the solution for those who ever need it.
 
I have done the excavations again by eliminating all those planes and reference boards that seemed to me a complication (of course it is easier to work done than while processing the model. )
as you see from the images I did everything with cuts in revolution and for the tangence of beginning post I exploited the sketch of revolution 2 (I made it visible and is that in light gray) while instead of the point I used the tangence of the axis.
I believe that this way is much more manageable in case of changes
Maybe it helps youSTEP1.webpSTEP2.webpSTEP3.webp
 
I solved by popping up the "geographical repetition" option in the last circular repetition. otherwise I could not repeat the revolution5

I don't know if this can be a problem. in every way thanks
 
from the guide [TABLE="class: table"][TR="class: row"][TD="class: entry"]geometric repetition [/TD][TD="class: entry, width: NaN%"]creates repetition using only the geometry (faces and edges) of the functions, rather than repeat and resolve each instance of the function. geometric repeat option accelerates the creation and regeneration of repetition. It is impossible to create geometric repetitions of functions that have faces combined with the rest of the part.[/TD][/TR][/TABLE]
 

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