Relay-Version: version B 2.10 5/3/83; site utzoo.UUCP Posting-Version: version B 2.10.1 Fluke 1/4/84; site fluke.UUCP Path: utzoo!watmath!clyde!burl!ulysses!mhuxl!houxm!hogpc!houti!ariel!vax135!cornell!uw-beaver!microsoft!fluke!inc From: inc@fluke.UUCP Newsgroups: net.math Subject: Parbola Definition Needed Message-ID: <317@tpvax.fluke.UUCP> Date: Tue, 17-Jul-84 15:31:49 EDT Article-I.D.: tpvax.317 Posted: Tue Jul 17 15:31:49 1984 Date-Received: Thu, 19-Jul-84 03:36:20 EDT References: none I know of... Organization: John Fluke Mfg. Co., Everett, WA Lines: 31 Hello -- I don't normally subscribe to this newsgroup, mainly because I don't know what you're talking about most of the time!! However, it seemed to be the right place to request some information. First let me give you the background: When I lived in Minneapolis, a friend of mine built a home-made satellite television receiver, and for his parabolic antenna, he used one of those aluminum "Saucers" that kids slide down the snow on. Anyway, what I wanted to know, is: A. Do those saucers describe a parabola accurately enough for use as an antenna? If not, what does? Is there an item as easily available, as cheap, and as close to a real parabola to work? Or can I easily make one? I was considering using sand as a mold for a fibre-glas one. I seem to recall a magazine article that told how to do it, but can't recall any details. B. Once I have my parabola, how can I find the focus? That's the place I have to put the transducer, and I can't seem to locate any of my old math books that tell how to locate the focus of a parabola. Thanks to anyone responding to this: please send direct to me, since I think that this topic is not of general enough interest for the whole newsgroup. Thanks, I appreciate anything you can tell me. -- Gary Benson {ihnp4!uw-beaver}{sb1!allegra}{ssc-vax} John Fluke Mfg. Co. {decvax!microsoft}{ucbvax!lbl-csam}{sun} !fluke!inc Everett, WA, USA *- ALL INPUTS GLADLY MULTIPLEXED -*