Uma prova continha cinco questões objetivas, numeradas de 1 ...
Próximas questões
Com base no mesmo assunto
Ano: 2020
Banca:
VUNESP
Órgão:
Câmara de Boituva - SP
Provas:
VUNESP - 2020 - Câmara de Boituva - SP - Agente Administrativo
|
VUNESP - 2020 - Câmara de Boituva - SP - Agente de Contabilidade e Finanças |
Q1721718
Matemática
Uma prova continha cinco questões objetivas, numeradas de 1 a 5, em que cada resposta correta valia 2 pontos, sendo a nota final da prova de cada candidato dada
pela soma dos pontos de cada questão respondida corretamente. A tabela mostra a porcentagem de respostas
corretas obtidas em cada questão.
![Imagem associada para resolução da questão](data:image/png;base64,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)
De acordo com a tabela, a média aritmética das notas obtidas nessa prova foi
De acordo com a tabela, a média aritmética das notas obtidas nessa prova foi