Message-ID: <32FAA0CF.655F@rangenet.com> Date: Thu, 06 Feb 1997 21:26:11 -0600 From: Dan Hedlund Reply-To: markiv AT rangenet DOT com Organization: Range Net MIME-Version: 1.0 To: Benjamin D Chambers CC: djgpp AT delorie DOT com Subject: Re: ellipses at an angle References: <32FA01D0 DOT 50EA AT dtechs DOT com> <19970206 DOT 174121 DOT 7695 DOT 1 DOT chambersb AT juno DOT com> Content-Type: text/plain; charset=us-ascii Content-Transfer-Encoding: 7bit Benjamin D Chambers wrote: > > On Thu, 06 Feb 1997 10:07:45 -0600 Mark Teel writes: > > >Our friend Mr. Chambers stated (and I paraphrase): > >"an ellipse can be defined as the sum of the distances from any point > >on > >the ellipse to the two foci is equal to 1". Is this correct? > No, this is not correct - and I don't _think_ it's what I stated (maybe I > did, if so it was an error): > An ellipse can be defined as the sum of the distances from any point on > the ellipse to the two foci is equal to a constant. > > This constant is, of course, different on different ellipses - but my old > math teacher somehow worked the equations out to always equal 1 (I think > she used scalars or something, but there's no real point). > > If I have confused anyone, I apologize. > > Now, can we please let this drop? I've got enough mail already (junk > mail on e-mail? Unfortunately, yes... :( > > ...Chambers I think you might be refering to the equation: x^2 y^2 --- + --- = 1 A^2 B^2 A is the x-radius, and B is the y-radius. -- ***** *** ** ** Dan M. Hedlund ** ** ***** *** ** ** ** ** ** **** ** http://www.rangenet.com/markiv ** ** ** ** ** ** ** ** ** ******* ** **** ** ** ** ** ** *** ** ** ** ** ** ** ***** ** ** ** **