2º Postulado da Existência - Plano de Aula

Plano de Aula
[list][*]Habilidades da BNCC – Não existe uma habilidade da BNCC que trate especificamente dos postulados da geometria espacial.[/*][/list][br][list][*]Tempo – 1 tempo de 50 minutos.[/*][/list][br][list][*] Objetivo Geral – Compreender o 2º Postulado da Existência.[/*][/list][br][list][*]Objetivos Específicos[/*][/list] [br]  Identificar que três pontos determinam um único plano;[br]  Identificar que existem infinitos pontos pertencentes a um plano;[br]  Identificar que existem infinitos pontos que não pertencem ao plano.[br]   [br][list][*]Conteúdos[/*][/list][br]  Conceito de Plano;[br]  2º Postulado da Existência [br][br][list][*]Recursos Necessários[/*][/list][br]  Projetor Multimídia;[br]  Impressões;[br]  Computadores ou smartphones com o Geogebra 3D;[br]  Internet para baixar as construções ou pendrive com as construções prontas; [br]  Caneta de Quadro Branco;[br]  Apagador;[br]  Quadro Branco;[br][br][list][*]Procedimentos/Resumo da Aula[/*][/list] 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[/img][br][br][br]·    [br][list][*]Orientações Pedagógicas[/*][/list][br][justify]Na fase de construção os alunos devem seguir o passo a passo para realizar a construção da reta, caso os alunos não estejam familiarizados com o Geogebra 3D o professor pode realizar a construção junto com os alunos fazendo-a com uma projeção utilizando um projetor multimídia ou na falta deste recurso o professor pode já utilizar a construção pronta que está disponibilizada em no Livro – Atividades Investigativa de Geometria Espacial. A fase de concepções espontâneas servirá para o professor verificar se os alunos possuem os conceitos sobre plano, o professor pode propor um debate com todos os alunos a fim de chegar às definições solicitadas, pois estas serão de extrema importância para a conclusão da atividade. Na fase de perguntas/hipóteses os alunos serão questionados sobre as construções e experimentações que realizarão e a partir destas criarão suas hipóteses que deverão ser experimentadas na fase de experimentação. Com todas as experimentações, indagações e hipóteses testadas, os alunos vão aos poucos conjecturando que existem infinitos pontos que pertencem ao plano e infinitos pontos que não pertencem ao plano. Caso os alunos tenham dificuldades o professor pode intervir para que o aluno consiga prosseguir na construção do conhecimento ou pode solicitar que um outro aluno que já tenha conseguido auxilie o aluno com dificuldade.[/justify]

Information: 2º Postulado da Existência - Plano de Aula