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)
UNIDADE II- A MATEMÁTICA E A INVESTIGAÇÃO CIENTÍFICA
- A Investigação Científica na Sala de Aula - O Que Propõe A BNCC
- A Investigação Científica e suas possibilidades em aulas de Matemática.
- ATIVIDADE AVALIATIVA – UNIDADE II
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)
Nesta unidade, abordaremos sobre o eixo temático: Investigação Científica, com o fim de entender suas possibilidades de estratégias para a sua implementação em sala de aula no âmbito da área de conhecimento Matemática e Suas Tecnologias.
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)
1. Assista ao vídeo: Ensino Médio na BNCC: Investigação Científica, conheça as principais características do novo Ensino Médio, aqui especificamente, sobre e o que a BNCC trata a cerca da Investigação Científica, um dos eixos dos itinerários formativos, e como esse eixo deve ser desenvolvido em sala de aula.
Link: https://www.youtube.com/watch?v=waIqeO_enF4&t=61s
2. Leia o Texto 4: PESQUISA EM SALA DE AULA: Fundamentos e pressupostos (MORAES; GALIAZZI, 2012). Ao ler esse texto, transcreva os aspectos que você julga mais pertinentes, buscando interagir com a discussão realizada pelo autor em relação ao movimento de pesquisa e o poder de transformação da sala de aula.
Link: https://www.researchgate.net/publication/327117716_Pesquisa_em_sala_de_aula_Fundamentos_e_pressupo
3. Assista ao vídeo: O ensino de Matemática por atividades experimentais (Palestra da II Semana da Matemática; Palestrante: Pedro Franco de Sá; Mediador: Francisco Nordman).
Destaque os aspectos e temas abordados na palestra, associando com o que o texto 5 apresenta. E comente as pautas tratadas na palestra que mais lhe chamaram atenção, manifestando seu ponto de vista sobre as mesmas.
5. Leia o Texto 5: A EXPERIMENTAÇÃO INVESTIGATIVA COMO POSSIBILIDADE DIDÁTICA NO ENSINO DE MATEMÁTICA: O PROBLEMA DAS FORMAS EM UM CLUBE DE CIÊNCIAS (ALMEIDA; MALHEIRO, 2019)
Link: https://if.ufmt.br/eenci/artigos/Artigo_ID585/v14_n1_a2019.pdf
MATERIAL COMPLEMENTAR:
Artigos no SITE OFICIAL DA BNCC
ü A pesquisa científica em sala de aula como pratica de aprendizagem inovação e transformação social
Link: http://basenacionalcomum.mec.gov.br/implementacao/praticas/caderno-de-praticas/ensino-medio/118-a-pesquisa-cientifica-em-sala-de-aula-como-pratica-de-aprendizagem-inovacao-e-transformacao-social?highlight=WyJwcm9jZXNzbyIsImRlIiwicHJvZHVcdTAwZTdcdTAwZTNvIiwicHJvY2Vzc28gZGUiLCJwcm9jZXNzbyBkZSBwcm9kdVx1MDBlN1x1MDBlM28iLCJkZSBwcm9kdVx1MDBlN1x1MDBlM28iXQ
ü Metodologia da pesquisa na escola
Link: http://basenacionalcomum.mec.gov.br/implementacao/praticas/caderno-de-praticas/aprofundamentos/192-metodologia-de-pesquisa-na-escola
Artigo: Metodologias investigativas para o ensino de matemática em diversidades culturais escolares (MENDES, I. A., 2018)
Disponível em: https://periodicos.ufjf.br/index.php/ridema/article/view/27377/18825
Inicia em 23/01/2024 às 0h 0 e finaliza em 31/07/2024 às 23h 59