Does Curve 3 points show Tangent mode?
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 From:  Psygorn (DRILLBIT)
10300.1 
Hello folks, I faced a problem. Please take a look at the attached photo.



I drew the red line as you could see and I want blue curve ( Curve 3 points) to be tangent with the red line! Unfortunately MOI does not show the tangent point! Or maybe I am doing it wrong. Would you please guide me through?

Needless to say that Snap modes are on!
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 From:  Frenchy Pilou (PILOU)
10300.2 In reply to 10300.1 
Seems the inverse but maybe this can help you :)
Little trick to find the Apex of something!
(the outermost point of something)

Draw a small vertical line around the supposed point!

Then draw a Point coming from the middle of this vertical using the "Helper Lines": Perp / Perp

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 From:  Psygorn (DRILLBIT)
10300.3 In reply to 10300.2 
Dear Pilou,

I love 2D & 3D Geometry and I can say I am familiar with it to some extent :)
However, as you mentioned it is inverse of what I want! the line is fixed! I want the curve to be tangent to the line and of course I seek a simple method in which one should not go through geometric calculations to find the tangent point ( although it could be fun :)

So, in MOI 3D, when you already have a line how could you draw a curve tangent to that line, quick and fast?
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 From:  christian (CHRI)
10300.4 In reply to 10300.1 
.
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 From:  Psygorn (DRILLBIT)
10300.5 In reply to 10300.4 
Hello Chris,

What did you mean by "." ?
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 From:  Frenchy Pilou (PILOU)
10300.6 In reply to 10300.5 
GIF is not yet admissible by the forum ! (technical problem)
So be patient :)
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 From:  christian (CHRI)
10300.7 In reply to 10300.5 
Excuses me Psygorn

i have try somethink but it does not work

then i have try to delete my post

i continue to search

Chri
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 From:  BurrMan
10300.8 In reply to 10300.1 
So you have the tangent point on red line you want (the 1.75)?

Off the top of my head, the "easiest" would be to draw 2 curves, split at the tangent. (Tangency maintained by the first 2 pick points of a cotrol point curve)

I am away and on my phone. CN explore curve tools when i get home...
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 From:  Psygorn (DRILLBIT)
10300.9 In reply to 10300.8 
Hello dear,

I don't have the Tangent point yet! I want to find it! :)

I have the red line (1.75 millimetres away from the main axis) and start and end point of the 3_Points curve at 2.16 & 2.50 respectively then I want to be sure that the 3 points curve ( blue curve) is tangent to the red line!
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 From:  Frenchy Pilou (PILOU)
10300.10 
When you say Curve 3 Points, you mean Arc 3 Points ?
Because if it's a curve you have an infinity of solutions!

EDITED: 4 May 2021 by PILOU

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 From:  Jfs (PAQUICINNO)
10300.11 
Hi Psygorn, may be you can do it the (not so) hard way with 3pt circle ?
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 From:  Psygorn (DRILLBIT)
10300.12 In reply to 10300.10 
Sorry my bad! yes you are right I mean Arc 3 points. :-)
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 From:  Psygorn (DRILLBIT)
10300.13 In reply to 10300.11 
Your method sounds promising, However, I have to check it thoroughly. ( I mean I want to check if it yields true tangent point) needless to say it sounds promising.

One thing that made me suspicious about it is that when I zoom in I see two different crossing! ( I mean when I zoom in it seems the curve crosses the red line at two different points which means this method does not show the true tangent point)

I checked it using Trim method and it seems your method is correct way of finding the tangent point!
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 From:  Michael Gibson
10300.14 In reply to 10300.1 
Hi Psygorn so if you do mean "Arc through 3 points", 3 non-collinear points already fully defines a single unique arc and so there isn't any way to set up a tangent additionally there.

I'm not sure that there is a built in tool in MoI currently that will generate a circle by tangent and 2 points on the circle. It can be calculated with this method:
https://www.emathzone.com/tutorials/geometry/equation-of-a-circle-given-two-points-and-tangent-line.html

- Michael
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 From:  ed (EDDYF)
10300.15 In reply to 10300.1 
I'll be the first to say I'm not good at geometry. May be a simpler way.

This does seem to match your blue curve. Coincidence? Will it work in all cases? Don't know :)

Draw two small half circles (magenta)

Draw straight line to ends of circles (green)

Select both circles and Blend [Tangent G1, Bulge = 1] (cyan)

Pilou find apex trick (orange lines)

Draw Perp to Perp line from Blend apex to green line (black)

Draw 3-point arc from top to bottom of green line while snapping the center to the intersection of the black & red lines (blue)

Ed Ferguson

EDITED: 4 May 2021 by EDDYF

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 From:  Frenchy Pilou (PILOU)
10300.16 In reply to 10300.15 
Perfect maybe...
So my little trick can help! :)

A curious problem who can have some solutions! :)

A perfect headache!

PS Alas your method don't work :( Big zoom shows 2 crossing curves!
Or i miss the verification...

Little half circles are well on the same line than the green one ?

EDITED: 4 May 2021 by PILOU

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 From:  Michael Gibson
10300.17 In reply to 10300.13 
The Circle tangent command can do circle tangent to 2 curves through a point, or tangent to 3 curves, but not tangent to one curve through 2 points like you want in this case.

- Michael
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 From:  Michael Gibson
10300.18 In reply to 10300.3 
Hi Psygorn,

re:
> So, in MOI 3D, when you already have a line how could you draw a curve tangent to that line, quick and fast?

Circle Diameter can make a circle tangent to a line quick and fast, the problem is that you want not just a tangent circle quick and fast but also passing through 2 points.

- Michael
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 From:  Frenchy Pilou (PILOU)
10300.19 
OK I believe i have found! :) Half only ! :( so...on the track!

And with my Apex trick! ;)

Just draw a little red arc circle 3 points! :)

Resists half to the big zoom! :)

Damned! It's good just on upper part! :(

https://moiscript.weebly.com/uploads/3/9/3/8/3938813/resist.3dm

EDITED: 4 May 2021 by PILOU

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 From:  Frenchy Pilou (PILOU)
10300.20 
What a fight!
With a little red, a big black, intersection with the 2 Apex on the green Vertical
quasi perfect but...the black arc is not totally under the green one always on the bottom part at atomic zoom size! :(

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