From owner-freebsd-chat Thu Apr 27 16:26: 8 2000 Delivered-To: freebsd-chat@freebsd.org Received: from mtiwmhc27.worldnet.att.net (mtiwmhc27.worldnet.att.net [204.127.131.52]) by hub.freebsd.org (Postfix) with ESMTP id B302037BB5A for ; Thu, 27 Apr 2000 16:26:06 -0700 (PDT) (envelope-from schatzig@worldnet.att.com) Received: from worldnet.att.com ([12.78.146.48]) by mtiwmhc27.worldnet.att.net (InterMail vM.4.01.02.39 201-229-119-122) with ESMTP id <20000427232605.GTMW6491.mtiwmhc27.worldnet.att.net@worldnet.att.com>; Thu, 27 Apr 2000 23:26:05 +0000 Message-ID: <3908CBB8.46A04697@worldnet.att.com> Date: Thu, 27 Apr 2000 19:22:32 -0400 From: Schatzig X-Mailer: Mozilla 4.7 [en] (Win98; U) X-Accept-Language: en MIME-Version: 1.0 To: "G. Adam Stanislav" Cc: chat@freebsd.org Subject: Re: Fourth degree References: <20000427022854.A222@whizkidtech.net> Content-Type: text/plain; charset=us-ascii Content-Transfer-Encoding: 7bit Sender: owner-freebsd-chat@FreeBSD.ORG Precedence: bulk X-Loop: FreeBSD.org "G. Adam Stanislav" wrote: ... > I know that functions involving second degree polynomials are called > quadratic, those involving third degree are cubic... > > But what's the name of fourth degree polynomials? quartic > Adam > > P.S. While I'm asking... Is there some kind of general rule for this? > So I don't have to ask the name of fifth, sixth, etc, degree polynomials I don't know about sixth and so on, but a polynomial to the fifth degree is quintic. ********************************************* *Kurt Groesser * *Web Page: http://home.att.net/~schatzig * *"God gave them the ability to reproduce... ************* * ... Science gave us the hope they won't." -KBK * ********************************************************* To Unsubscribe: send mail to majordomo@FreeBSD.org with "unsubscribe freebsd-chat" in the body of the message