METROLOGIA
Blocos-padrão são padrões de comprimento ou ângulo cujas faces de medição apresentam uma planicidade que tem a propriedade de se aderir à outra superfície de mesma qualidade, por atração molecular. No Brasil, as dimensões dos blocos-padrão de seção retangular geralmente são normalizadas pela norma:
ABNT 3511
ASTBM 3650
API 3511
AGTR 2478
ISO 3650
Os medidores de deslocamento baseiam se no seguinte princípio:
Transformam um pequeno deslocamento captado por um sensor de medição em retirada de material usinado da peça.
Transformam o deslocamento de um sensor de medição em restituição de material usinado da peça quando é amplificado com um ponteiro.
Transformam um pequeno deslocamento captado por um sensor de medição em um deslocamento amplificado de um ponteiro.
Transformam um pequeno deslocamento captado por um sensor de medição em preenchimento de material na peça.
Alteram o deslocamento de uma peça de medição em restituição de material amplificado com um ponteiro e uma ferramenta.
Para produzir um avião comercial é utilizado um layout como o do esquema abaixo.
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)
O layout apresentado na figura é o (a).
Por produto
Posicional
Celular
Celular
Misto
O tipo de layout em que cada produto flui entre as seções de acordo com seu próprio roteiro de produção e é utilizado por indústrias que produzem grande variedade de produtos, como por exemplo, empresas do ramo de metal mecânico está na alternativa:
Celular em "U"
Linha
Celular
Funcional
Fixo
A medição realizada por um determinado instrumento de medida é feita da seguinte maneira:
"A tomada da medida é efetuada girando o fuso na porca correspondente, obtendo se entre estes elementos um movimento relativo de um passo por volta completa".
O instrumento em questão é o (a):
Micrômetro
Densímetro
Régua de rosca diferencial
Torquímetro
Paquímetro
Todo processo produtivo ou de prestação de serviço deve ser planejado para obter melhor eficiência e eficácia nos resultados. Assim, o (A) é de suma importância para obtenção dos resultados, pois determina a disposição física das máquinas e equipamentos. A letra A em negrito entre os parênteses pode ser substituída por:
Maquinário
Arranjo físico
Instrumento de medição
Ferramental
Escritório
Assinale a alternativa correta que indica a conformidade (de acordo com a norma) da normalização do sistema de tolerâncias e ajustes no Brasil.
ISO 2327
ABNT/ISO (NBR 6158)
ABNT 2327
ISSO/ABNT 1548
ABNT 2009
Montagens de conjuntos mecânicos necessitam de ajustes que permitam o movimento rotativo dos elementos que o compõem, outras montagens já requerem um tipo de ajuste que denominamos de ajustes com interferências, ou seja, os elementos do conjunto mecânico não podem sofrer deslizamento ou rotações. Um dos sistemas que determina as condições de ajustes livres ou com interferência é a tolerância:
NRT
DIN
CVD
VRT
ISO
Montagens de conjuntos mecânicos necessitam de ajustes que permitam o movimento rotativo dos elementos que o compõem, outras montagens já requerem um tipo de ajuste que denominamos de ajustes com interferências, ou seja, os elementos do conjunto mecânico não podem sofrer deslizamento ou rotações. Um dos sistemas que determina as condições de ajustes livres ou com interferência é a tolerância:
ABNT 3511
ASTBM 3650
API 3511
AGTR 2478
ISO 3650
Os medidores de deslocamento baseiam se no seguinte princípio:
Transformam um pequeno deslocamento captado por um sensor de medição em retirada de material usinado da peça.
Transformam o deslocamento de um sensor de medição em restituição de material usinado da peça quando é amplificado com um ponteiro.
Transformam um pequeno deslocamento captado por um sensor de medição em um deslocamento amplificado de um ponteiro.
Transformam um pequeno deslocamento captado por um sensor de medição em preenchimento de material na peça.
Alteram o deslocamento de uma peça de medição em restituição de material amplificado com um ponteiro e uma ferramenta.
Para produzir um avião comercial é utilizado um layout como o do esquema abaixo.
![](data:image/png;base64,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)
O layout apresentado na figura é o (a).
Por produto
Posicional
Celular
Celular
Misto
O tipo de layout em que cada produto flui entre as seções de acordo com seu próprio roteiro de produção e é utilizado por indústrias que produzem grande variedade de produtos, como por exemplo, empresas do ramo de metal mecânico está na alternativa:
Celular em "U"
Linha
Celular
Funcional
Fixo
A medição realizada por um determinado instrumento de medida é feita da seguinte maneira:
"A tomada da medida é efetuada girando o fuso na porca correspondente, obtendo se entre estes elementos um movimento relativo de um passo por volta completa".
O instrumento em questão é o (a):
Micrômetro
Densímetro
Régua de rosca diferencial
Torquímetro
Paquímetro
Todo processo produtivo ou de prestação de serviço deve ser planejado para obter melhor eficiência e eficácia nos resultados. Assim, o (A) é de suma importância para obtenção dos resultados, pois determina a disposição física das máquinas e equipamentos. A letra A em negrito entre os parênteses pode ser substituída por:
Maquinário
Arranjo físico
Instrumento de medição
Ferramental
Escritório
Assinale a alternativa correta que indica a conformidade (de acordo com a norma) da normalização do sistema de tolerâncias e ajustes no Brasil.
ISO 2327
ABNT/ISO (NBR 6158)
ABNT 2327
ISSO/ABNT 1548
ABNT 2009
Montagens de conjuntos mecânicos necessitam de ajustes que permitam o movimento rotativo dos elementos que o compõem, outras montagens já requerem um tipo de ajuste que denominamos de ajustes com interferências, ou seja, os elementos do conjunto mecânico não podem sofrer deslizamento ou rotações. Um dos sistemas que determina as condições de ajustes livres ou com interferência é a tolerância:
NRT
DIN
CVD
VRT
ISO
Montagens de conjuntos mecânicos necessitam de ajustes que permitam o movimento rotativo dos elementos que o compõem, outras montagens já requerem um tipo de ajuste que denominamos de ajustes com interferências, ou seja, os elementos do conjunto mecânico não podem sofrer deslizamento ou rotações. Um dos sistemas que determina as condições de ajustes livres ou com interferência é a tolerância:
Transformam um pequeno deslocamento captado por um sensor de medição em retirada de material usinado da peça.
Transformam o deslocamento de um sensor de medição em restituição de material usinado da peça quando é amplificado com um ponteiro.
Transformam um pequeno deslocamento captado por um sensor de medição em um deslocamento amplificado de um ponteiro.
Transformam um pequeno deslocamento captado por um sensor de medição em preenchimento de material na peça.
Alteram o deslocamento de uma peça de medição em restituição de material amplificado com um ponteiro e uma ferramenta.
Para produzir um avião comercial é utilizado um layout como o do esquema abaixo.
![](data:image/png;base64,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)
O layout apresentado na figura é o (a).
Por produto
Posicional
Celular
Celular
Misto
O tipo de layout em que cada produto flui entre as seções de acordo com seu próprio roteiro de produção e é utilizado por indústrias que produzem grande variedade de produtos, como por exemplo, empresas do ramo de metal mecânico está na alternativa:
Celular em "U"
Linha
Celular
Funcional
Fixo
A medição realizada por um determinado instrumento de medida é feita da seguinte maneira:
"A tomada da medida é efetuada girando o fuso na porca correspondente, obtendo se entre estes elementos um movimento relativo de um passo por volta completa".
O instrumento em questão é o (a):
Micrômetro
Densímetro
Régua de rosca diferencial
Torquímetro
Paquímetro
Todo processo produtivo ou de prestação de serviço deve ser planejado para obter melhor eficiência e eficácia nos resultados. Assim, o (A) é de suma importância para obtenção dos resultados, pois determina a disposição física das máquinas e equipamentos. A letra A em negrito entre os parênteses pode ser substituída por:
Maquinário
Arranjo físico
Instrumento de medição
Ferramental
Escritório
Assinale a alternativa correta que indica a conformidade (de acordo com a norma) da normalização do sistema de tolerâncias e ajustes no Brasil.
ISO 2327
ABNT/ISO (NBR 6158)
ABNT 2327
ISSO/ABNT 1548
ABNT 2009
Montagens de conjuntos mecânicos necessitam de ajustes que permitam o movimento rotativo dos elementos que o compõem, outras montagens já requerem um tipo de ajuste que denominamos de ajustes com interferências, ou seja, os elementos do conjunto mecânico não podem sofrer deslizamento ou rotações. Um dos sistemas que determina as condições de ajustes livres ou com interferência é a tolerância:
NRT
DIN
CVD
VRT
ISO
Montagens de conjuntos mecânicos necessitam de ajustes que permitam o movimento rotativo dos elementos que o compõem, outras montagens já requerem um tipo de ajuste que denominamos de ajustes com interferências, ou seja, os elementos do conjunto mecânico não podem sofrer deslizamento ou rotações. Um dos sistemas que determina as condições de ajustes livres ou com interferência é a tolerância:
Por produto
Posicional
Celular
Celular
Misto
O tipo de layout em que cada produto flui entre as seções de acordo com seu próprio roteiro de produção e é utilizado por indústrias que produzem grande variedade de produtos, como por exemplo, empresas do ramo de metal mecânico está na alternativa:
Celular em "U"
Linha
Celular
Funcional
Fixo
A medição realizada por um determinado instrumento de medida é feita da seguinte maneira:
"A tomada da medida é efetuada girando o fuso na porca correspondente, obtendo se entre estes elementos um movimento relativo de um passo por volta completa".
O instrumento em questão é o (a):
Micrômetro
Densímetro
Régua de rosca diferencial
Torquímetro
Paquímetro
Todo processo produtivo ou de prestação de serviço deve ser planejado para obter melhor eficiência e eficácia nos resultados. Assim, o (A) é de suma importância para obtenção dos resultados, pois determina a disposição física das máquinas e equipamentos. A letra A em negrito entre os parênteses pode ser substituída por:
Maquinário
Arranjo físico
Instrumento de medição
Ferramental
Escritório
Assinale a alternativa correta que indica a conformidade (de acordo com a norma) da normalização do sistema de tolerâncias e ajustes no Brasil.
ISO 2327
ABNT/ISO (NBR 6158)
ABNT 2327
ISSO/ABNT 1548
ABNT 2009
Montagens de conjuntos mecânicos necessitam de ajustes que permitam o movimento rotativo dos elementos que o compõem, outras montagens já requerem um tipo de ajuste que denominamos de ajustes com interferências, ou seja, os elementos do conjunto mecânico não podem sofrer deslizamento ou rotações. Um dos sistemas que determina as condições de ajustes livres ou com interferência é a tolerância:
NRT
DIN
CVD
VRT
ISO
Montagens de conjuntos mecânicos necessitam de ajustes que permitam o movimento rotativo dos elementos que o compõem, outras montagens já requerem um tipo de ajuste que denominamos de ajustes com interferências, ou seja, os elementos do conjunto mecânico não podem sofrer deslizamento ou rotações. Um dos sistemas que determina as condições de ajustes livres ou com interferência é a tolerância:
Celular em "U"
Linha
Celular
Funcional
Fixo
A medição realizada por um determinado instrumento de medida é feita da seguinte maneira:
"A tomada da medida é efetuada girando o fuso na porca correspondente, obtendo se entre estes elementos um movimento relativo de um passo por volta completa".
O instrumento em questão é o (a):
Micrômetro
Densímetro
Régua de rosca diferencial
Torquímetro
Paquímetro
Todo processo produtivo ou de prestação de serviço deve ser planejado para obter melhor eficiência e eficácia nos resultados. Assim, o (A) é de suma importância para obtenção dos resultados, pois determina a disposição física das máquinas e equipamentos. A letra A em negrito entre os parênteses pode ser substituída por:
Maquinário
Arranjo físico
Instrumento de medição
Ferramental
Escritório
Assinale a alternativa correta que indica a conformidade (de acordo com a norma) da normalização do sistema de tolerâncias e ajustes no Brasil.
ISO 2327
ABNT/ISO (NBR 6158)
ABNT 2327
ISSO/ABNT 1548
ABNT 2009
Montagens de conjuntos mecânicos necessitam de ajustes que permitam o movimento rotativo dos elementos que o compõem, outras montagens já requerem um tipo de ajuste que denominamos de ajustes com interferências, ou seja, os elementos do conjunto mecânico não podem sofrer deslizamento ou rotações. Um dos sistemas que determina as condições de ajustes livres ou com interferência é a tolerância:
NRT
DIN
CVD
VRT
ISO
Montagens de conjuntos mecânicos necessitam de ajustes que permitam o movimento rotativo dos elementos que o compõem, outras montagens já requerem um tipo de ajuste que denominamos de ajustes com interferências, ou seja, os elementos do conjunto mecânico não podem sofrer deslizamento ou rotações. Um dos sistemas que determina as condições de ajustes livres ou com interferência é a tolerância:
Micrômetro
Densímetro
Régua de rosca diferencial
Torquímetro
Paquímetro
Todo processo produtivo ou de prestação de serviço deve ser planejado para obter melhor eficiência e eficácia nos resultados. Assim, o (A) é de suma importância para obtenção dos resultados, pois determina a disposição física das máquinas e equipamentos. A letra A em negrito entre os parênteses pode ser substituída por:
Maquinário
Arranjo físico
Instrumento de medição
Ferramental
Escritório
Assinale a alternativa correta que indica a conformidade (de acordo com a norma) da normalização do sistema de tolerâncias e ajustes no Brasil.
ISO 2327
ABNT/ISO (NBR 6158)
ABNT 2327
ISSO/ABNT 1548
ABNT 2009
Montagens de conjuntos mecânicos necessitam de ajustes que permitam o movimento rotativo dos elementos que o compõem, outras montagens já requerem um tipo de ajuste que denominamos de ajustes com interferências, ou seja, os elementos do conjunto mecânico não podem sofrer deslizamento ou rotações. Um dos sistemas que determina as condições de ajustes livres ou com interferência é a tolerância:
NRT
DIN
CVD
VRT
ISO
Montagens de conjuntos mecânicos necessitam de ajustes que permitam o movimento rotativo dos elementos que o compõem, outras montagens já requerem um tipo de ajuste que denominamos de ajustes com interferências, ou seja, os elementos do conjunto mecânico não podem sofrer deslizamento ou rotações. Um dos sistemas que determina as condições de ajustes livres ou com interferência é a tolerância:
Maquinário
Arranjo físico
Instrumento de medição
Ferramental
Escritório
Assinale a alternativa correta que indica a conformidade (de acordo com a norma) da normalização do sistema de tolerâncias e ajustes no Brasil.
ISO 2327
ABNT/ISO (NBR 6158)
ABNT 2327
ISSO/ABNT 1548
ABNT 2009
Montagens de conjuntos mecânicos necessitam de ajustes que permitam o movimento rotativo dos elementos que o compõem, outras montagens já requerem um tipo de ajuste que denominamos de ajustes com interferências, ou seja, os elementos do conjunto mecânico não podem sofrer deslizamento ou rotações. Um dos sistemas que determina as condições de ajustes livres ou com interferência é a tolerância:
NRT
DIN
CVD
VRT
ISO
Montagens de conjuntos mecânicos necessitam de ajustes que permitam o movimento rotativo dos elementos que o compõem, outras montagens já requerem um tipo de ajuste que denominamos de ajustes com interferências, ou seja, os elementos do conjunto mecânico não podem sofrer deslizamento ou rotações. Um dos sistemas que determina as condições de ajustes livres ou com interferência é a tolerância:
ISO 2327
ABNT/ISO (NBR 6158)
ABNT 2327
ISSO/ABNT 1548
ABNT 2009
Montagens de conjuntos mecânicos necessitam de ajustes que permitam o movimento rotativo dos elementos que o compõem, outras montagens já requerem um tipo de ajuste que denominamos de ajustes com interferências, ou seja, os elementos do conjunto mecânico não podem sofrer deslizamento ou rotações. Um dos sistemas que determina as condições de ajustes livres ou com interferência é a tolerância:
NRT
DIN
CVD
VRT
ISO
Montagens de conjuntos mecânicos necessitam de ajustes que permitam o movimento rotativo dos elementos que o compõem, outras montagens já requerem um tipo de ajuste que denominamos de ajustes com interferências, ou seja, os elementos do conjunto mecânico não podem sofrer deslizamento ou rotações. Um dos sistemas que determina as condições de ajustes livres ou com interferência é a tolerância:
NRT
DIN
CVD
VRT
ISO