Volume do Cone - Plano de Aula

Plano de Aula
[list][*]Público-Alvo – 9º Ano do Ensino Fundamental e 2º Ano do Ensino Médio.[/*][/list][list][*]Habilidades da BNCC - (EM13MAT504) Investigar processos de obtenção da medida do volume de prismas, pirâmides, cilindros e cones, incluindo o princípio de Cavalieri, para a obtenção das fórmulas de cálculo da medida do volume dessas figuras.[br][br][/*][/list][list][*]Tempo – 2 tempos de 50 minutos.[/*][/list][br][list][*] Objetivo Geral – Conjecturar a fórmula do Volume do Cone.[/*][/list][br][list][*]Objetivos Específicos[/*][/list] [br]  Relembrar a área do círculo;[br]  Relembrar o conceito de Volume de um sólido geométrico;[br]  Relembrar as definições de pirâmide;[br]  Relembrar a fórmula para calcular o volume de uma pirâmide;[br]  Relembrar as definições de Cone;[br][br][list][*]Conteúdos[/*][/list][br]  Área do Círculo;[br]  Volume;[br]  Pirâmide;[br]  Volume da Pirâmide;[br]  Cone;[br]  Volume do Cone.[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][list][*]Orientações Pedagógicas[/*][/list] [br][justify]Na fase de construção só é preciso pesquisar a construção que será utilizada, caso os alunos não consigam o professor pode realizar mostrar aos alunos fazendo 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 Investigativas de Geometria Espacial. A fase de concepções espontâneas servirá para o professor verificar os conceitos que os alunos já tenham ou não tenham definidos, necessitam conhecer as definições de volume, volume de uma pirâmide, cone e área do círculo, 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 percebendo que quanto mais se aumenta a quantidade de lados da base da pirâmide, mais esta se assemelha a um cone, logo o volume do cone pode ser calculado da mesma forma que a pirâmide, com a diferença de que no cone a base é um círculo. 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: Volume do Cone - Plano de Aula