2º Postulado da Determinação - 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 Determinação.[/*][/list][br][list][*]Objetivos Específicos[/*][/list] [br]  Identificar que três pontos determinam um único plano;[br]  Compreender o conceito de pontos colineares e não colineares.[br]  Compreender o conceito de planos coincidentes;   [br][br][list][*]Conteúdos[/*][/list][br]  Conceito de Plano;[br]  Conceito de Pontos Colineares e não Colineares;[br]  Conceito de Plano Coincidente;[br]  2º Postulado da Determinação.[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 compreendem o conceito de pontos colineares e não colineares e de planos coincidentes, 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, nesta atividade os alunos podem ter dificuldades de tornar os planos coincidentes, o professor pode orientar os alunos a verificarem as equações dos planos na janela de álgebra para terem certeza de que os planos são coincidentes. Com todas as experimentações, indagações e hipóteses testadas, os alunos vão aos poucos conjecturando que três pontos determinam um único plano além disso que qualquer outro plano coincidente também passará pelos pontos A, B e C. 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][br][br]

Information: 2º Postulado da Determinação - Plano de Aula