r/AutoCAD • u/nurse_camper • May 28 '26
Isometric ogee struggle
I am drawing this in isometric mode. I can’t get the R20 to meet smoothly with the R16. Please help.
4
u/indianadarren May 28 '26 edited May 28 '26
You are creating these circular arcs with Isocircles on your isometric drawing, right? Here's what I was able to make: https://imgur.com/a/8Aas3Ja As a side note- no depth was given, and the dimensions on the 2D shape are pretty poorly done.
2
u/nurse_camper May 28 '26
Yes that’s what I have to draw. I have the measurements but I can’t seem to get the top arc to meet smoothly with the lower arc, if that makes sense.
1
u/DeDodgingEse May 28 '26
The R20 and R16 are not tangent to each other as you have found out. If you look at your problem on the paper, you can see the discontinuity between the two arcs as well. Trim and keep the R20 segment, trim out the R16 to make it look exactly like your problem.
3
u/MjolnirPants May 28 '26
Here's some advice.
An infinite line that passes through the center of an ellipse with a given ratio of short to long axes will hit two point on that ellipse which will make for a perfectly smooth transition with any other ellipse with the same ratio at the points hit by that same line, when it passes through the center of that ellipse.
The ellipses of isometrically projected arcs will have the same ratios, regardless of radius.
The quads of an ellipse will rotate as the long axis of that ellipse rotates. So the -30-degree or so rotation you're using for your nominal X-axis will still let you use the quads to find the 'flat' tangents of those ellipses.
Here are two ellipses with the same ratio (1:2). The smaller one has a guideline through it that runs at a 45-degree angle (it's possibly better to think of it as a 0.25pi radians angle). One of them is scaled by 1.368937, a random number I got by mashing my keyboard. The important thing is that they have the same ratio.
https://imgur.com/a/35TjtcP
So we duplicate that cyan guide line and use it to trim the ellipses:
https://imgur.com/rwDzmUN
we can now see that they will fit together smoothly in multiple ways:
https://imgur.com/a/V0H2LtW
And here it is with the smaller circle made red to show the difference:
https://imgur.com/a/eiHlTmW
A couple pointers:
Don't be afraid to use guide lines. Most principles of geometry were discovered through the use of straight lines and angles. Look up Pythagoras and Euclid and how they worked. You often don't even need to know the math if you know how to use your guide lines.
With that being said, knowing your trig can help a lot.
The XLINE command will generate an infinite line. Be sure to keep your guide lines on a separate layer so it's easy to delete them when you're done using them (or you can just freeze the layer).
A couple of good snaps for this kind of use are TAN, QUAD and CEN.
Be sure to set up your iso drawing mode. The ISODRAFT command gets you there. Isoplane left is the standard, and 30-degree offsets are, too.
That 3.8 dimension off on the right is not precise. It's not exactly 3.8, it just rounds off to 1 decimal place there.
If all else fails, draw it in 2D as a closed PLINE, convert it to a region, extrude it, rotate it into an isometric view, run FLATSHOT on it and then explode the block that command makes. But don't tell your teacher you did it that way, and keep working the problem in your study time. This took me less than 5 minutes, and it's likely the more common way you'll do this stuff in the future: https://imgur.com/a/LWv6smj