Data publicação: 09 de novembro de 2016
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O gabarito do Exame Nacional do Ensino Médio (Enem) está disponível no site do Instituto Nacional de Estudos e Pesquisas Educacionais Anísio Teixeira (Inep). O exame foi aplicado no último fim de semana (5 e 6) para mais de 5,8 milhões de estudantes.

Os gabaritos dos diferentes modelos de exame podem ser conferidos na internet, na página do Enem. Os resultados individuais serão divulgados apenas no dia 19 de janeiro, quando todos os participantes, inclusive aqueles que tiveram as provas adiadas para os dias 3 e 4 de dezembro, saberão exatamente quanto tiraram em cada uma das provas.

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

Teoria da Resposta ao Item

Mesmo com o gabarito em mãos, os candidatos não conseguirão saber a nota que tiraram porque o sistema de correção do Enem usa a metodologia da Teoria de Resposta ao Item (TRI), que não estabelece previamente um valor fixo para cada questão. O valor varia conforme o percentual de acertos e erros dos estudantes naquele item. Assim, se a questão tiver grande número de acertos será considerada fácil e, por essa razão, valerá menos pontos. O estudante que acertar um item com alto índice de erros, por exemplo, ganhará mais pontos por ele. Dessa forma, o candidato só saberá a sua nota nas provas objetivas após a divulgação do resultado final, em janeiro.

As notas da prova podem ser usadas para pleitear vagas no ensino superior público pelo Sistema de Seleção Unificada (Sisu), para pedir bolsas no ensino superior privado pelo Programa Universidade para Todos (ProUni) e para participar do Fundo de Financiamento Estudantil (Fies). Além disso, os candidatos com mais de 18 anos podem usar o Enem para receber a certificação do ensino médio.

Agência Brasil