CAD CAM EDM DRO - Yahoo Group Archive

Re: arc or curve fitting program

Posted by ballendo
on 2002-02-20 15:29:49 UTC
Yes, but the "math" equivalent of that geometric "construction"
technique is unwieldy, as one has to find distances, slopes, and
inverse slopes, midpoints, etc.

The algebraic equation is simpler by a long stretch...

Ballendo

P.S. The "perpendicular bisector" algorithm WILL come up in the first
few hits of a yahoo search on "three point circle"

--- In CAD_CAM_EDM_DRO@y..., "Smoke" <smoke@t...> wrote:
> > To find the center of a three point arc, all you need to do is
construct
> the
> > perpendicular bisector of two lines connecting the points. The
math is
> > simply straightforward trig,
>
> PS the intersection of the bisectors is the center of the desired
circle.
>
> Smoke.

Discussion Thread

karl_l_townsend 2002-02-20 07:03:10 UTC arc or curve fitting program Smoke 2002-02-20 07:16:00 UTC Re: [CAD_CAM_EDM_DRO] arc or curve fitting program Carol & Jerry Jankura 2002-02-20 07:19:19 UTC RE: [CAD_CAM_EDM_DRO] arc or curve fitting program Alan Marconett KM6VV 2002-02-20 11:07:32 UTC Re: [CAD_CAM_EDM_DRO] arc or curve fitting program follicely_challenged 2002-02-20 11:28:39 UTC Re: arc or curve fitting program John Branlund 2002-02-20 12:27:50 UTC Re: [CAD_CAM_EDM_DRO] arc or curve fitting program Smoke 2002-02-20 14:33:44 UTC Re: [CAD_CAM_EDM_DRO] arc or curve fitting program Smoke 2002-02-20 14:42:10 UTC Re: [CAD_CAM_EDM_DRO] arc or curve fitting program ballendo 2002-02-20 15:01:54 UTC Re: arc or curve fitting program ballendo 2002-02-20 15:29:49 UTC Re: arc or curve fitting program doug98105 2002-02-20 16:13:11 UTC Re: arc or curve fitting program karl_l_townsend 2002-02-20 19:02:30 UTC Re: arc or curve fitting program jcc3inc 2002-02-21 09:23:31 UTC Re: arc or curve fitting program