Considere a figura abaixo. Os símbolos à esquerda e à direi...
Próximas questões
Com base no mesmo assunto
Ano: 2015
Banca:
FCC
Órgão:
DPE-SP
Provas:
FCC - 2015 - DPE-SP - Estatístico
|
FCC - 2015 - DPE-SP - Engenheiro Mecânico |
Q859958
Estatística
Considere a figura abaixo.
![Imagem associada para resolução da questão](data:image/png;base64,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)
Os símbolos à esquerda e à direita significam, respectivamente, que a rugosidade média Ra deve ser:
Os símbolos à esquerda e à direita significam, respectivamente, que a rugosidade média Ra deve ser: