Volume do Cilindro - 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 - (EF09MA19) Resolver e elaborar problemas que envolvam medidas de volumes de prismas e de cilindros retos, inclusive com uso de expressões de cálculo, em situações cotidianas. (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][/*][/list][list][*]Tempo – 2 tempos de 50 minutos.[/*][/list][br][list][*] Objetivo Geral – Conjecturar a fórmula do Volume do Cilindro.[/*][/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 prisma;[br]  Relembrar a fórmula para calcular o volume de um prisma;[br]  Relembrar as definições de Cilindro;[br][br][list][*]Conteúdos[/*][/list][br]  Área do Círculo[br]  Volume;[br]  Prisma;[br]  Volume do prisma;[br]  Cilindro;[br]  Volume do Cilindro.[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 um prisma, cilindro 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 do primas, mais este se assemelha a um cilindro, logo o volume do cilindro pode ser calculado da mesma forma que o prisma, com a diferença de que no cilindro 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.[br][/justify][br]

Information: Volume do Cilindro - Plano de Aula