Submitted by Automa??o e Estat?stica (sst@bczm.ufrn.br) on 2017-02-13T20:36:10Z No. of bitstreams: 1 EduardoGomesJatoba_DISSERT.pdf: 539689 bytes, checksum: 9c657c5de2b05fb86197cf5693e28eb1 (MD5) / Approved for entry into archive by Arlan Eloi Leite Silva (eloihistoriador@yahoo.com.br) on 2017-02-16T21:47:43Z (GMT) No. of bitstreams: 1 EduardoGomesJatoba_DISSERT.pdf: 539689 bytes, checksum: 9c657c5de2b05fb86197cf5693e28eb1 (MD5) / Made available in DSpace on 2017-02-16T21:47:43Z (GMT). No. of bitstreams: 1 EduardoGomesJatoba_DISSERT.pdf: 539689 bytes, checksum: 9c657c5de2b05fb86197cf5693e28eb1 (MD5) Previous issue date: 2016-08-26 / Este trabalho trata da elipse e tem como objetivo principal chegar ao seu esbo?o sem o uso de conceitos e resultados do C?lculo Diferencial e Integral, o que possibilita o seu entendimento por parte de alunos do ensino m?dio. Para isso, ? apresentada a dedu??o da chamada equa??o can?nica da elipse, a qual s? vale quando a elipse tem algumas caracter?sticas particulares, por?m, tamb?m ? mostrado que atrav?s de uma mudan?a no sistema de coordenadas, qualquer elipse apresentar? tais caracter?sticas e poder? ser representada pela equa??o can?nica, a qual ? bem mais f?cil de manipular. / This work deals with the ellipse and has as main objective to get to your graphic sketch without the use of concepts and results of the Differential and Integral Calculus, which enables their understanding by high school students. For this, the deduction of the canonical equation of the ellipse is presented, which is only valid when the ellipse has some particular characteristics, however, it is also shown that through a change in the coordinate system, any ellipse will present such characteristics andmay be represented by the canonical equation, which is much easier to handle.