ESTRUTURAS DE FUNDAÇÕES
Determine a área de aço necessária para uma sapata de 3,50 x 3,00 m e 85 cm de altura, de uma pilar de 80 x 30 cm que transfere uma carga de 2000 kN. Considere CA-50, coeficiente de ponderação de segurança igual a 1,4 e d = h – 5.
As,a = 0,0040m² e As,b = 0,0041m²
As,a = 0,0029m² e As,b = 0,0031m²
As,a = 0,0019m² e As,b = 0,0020m²
As,a = 0,0025m² e As,b = 0,0026m²
As,a = 0,0039m² e As,b = 0,0040m²
Sobre as sapatas, analise as afirmações abaixo e assinale a alternativa correta:
I - Em virtude de suas características, as sapatas rígidas são menos utilizadas do que as sapatas flexíveis.
II - As sapatas rígidas são menos utilizadas, por sofrerem menos deformações, estarem menos sujeitas à ruptura e por apresentarem maior segurança.
III - As sapatas flexíveis possuem altura relativamente alta.
Somente III está correta
Todas estão corretas
Somente I está correta
II e III estão corretas
Nenhuma está correta
Determine a tensão máxima em uma sapata rígida (3,90 x 3,60 m), considerando um pilar de dimensão 100 x 70 cm com carga de 1200 kN, tensão admissível do solo igual a 0,15 Mpa e momento igual 110 kN⋅m.
90,12 Kn/m²
98,48 Kn/m²
81,96 Kn/m²
106,07 Kn/m²
83,89 Kn/m²
De acordo com a NBR 6122, as sapatas podem ser caracterizadas como elementos de fundação superficial. Sobre as sapatas, analise as afirmações abaixo e assinale a alternativa correta:
I - As sapatas são construídas em concreto armado, e podem ter praticamente qualquer forma em planta, sendo os formatos mais utilizados as sapatas quadradas, retangulares e corridas.
II – A sapata associada é usada quando as cargas transmitidas pela superestrutura são pontuais ou concentradas.
III – A sapata isolada é indicada em casos onde há a proximidade entre mais de um pilar, não sendo possível a projeção de uma sapata para cada um dos pilares.
Todas estão corretas
Nenhuma está correta
Somente I está correta
Somente II está correta
II e III estão corretas
Determine a área de aço de uma sapata rígida sob uma parede corrida de concreto de 30 cm de largura, com uma carga vertical igual a 300 kN/m e tensão admissível do solo igual a 0,15Mpa. Considere CA-50.
As,PRINC = 2,82cm²/m e As,SEC = 0,9cm²/m
As,PRINC = 3,82cm²/m e As,SEC = 0,76cm²/m
As,PRINC = 3,22cm²/m e As,SEC = 0,76cm²/m
As,PRINC = 3,22cm²/m e As,SEC = 0,9cm²/m
As,PRINC = 3,82cm²/m e As,SEC = 0,9cm²/m
Considerando a NBR 6484, assinale a alternativa que apresenta a situação em que a sondagem SPT poderá ser interrompida.
Quando, em 3 metros seguidos, forem necessários 30 golpes para a penetração do amostrador dos 15 cm iniciais.
Quando, em 3 metros seguidos, forem necessários 50 golpes para a penetração do amostrador dos 15 cm iniciais.
Quando, em 5 metros seguidos, forem necessários 30 golpes para a penetração do amostrador dos 45 cm iniciais.
Quando, em 4 metros seguidos, forem necessários 50 golpes para a penetração do amostrador dos 15 cm iniciais.
Quando, em 3 metros seguidos, forem necessários 30 golpes para a penetração do amostrador dos 45 cm iniciais.
Fundações são elementos estruturais cuja função é transmitir as ações atuantes na estrutura à camada resistente do solo e devem apresentar resistência adequada para suportar as tensões geradas pelos esforços solicitantes.
I. As estacas pré-moldadas em concreto são recomendadas em terrenos com presença de matacões e não causam vibração durante sua cravação.
II. As fundações profundas transmitem as ações ao terreno apenas pela base (resistência de ponta).
III. As fundações conhecidas como estaca hélice contínua apresentam a desvantagem de serem recomendadas para áreas de trabalho planas e com facilidade de movimentação.
Está CORRETO o que se afirma em:
I
III
I e II
I e III
II
“Elemento de fundação superficial que abrange parte ou todos os pilares de uma estrutura, distribuindo os carregamentos provenientes da superestrutura sobre o terreno de maneira uniforme. Esse tipo de fundação é muito utilizada em pequenas construções, e ele deve ser utilizado em terrenos que possuem o mesmo tipo de solo em toda a sua dimensão.”
Essa afirmação refere-se a qual tipo de fundação?
Tubulão
Radier
Estaca pré-moldada
Sapata associada
Sapata isolada
Determine o diâmetro da base e do fuste de um tubulão para uma carga de 1750 kN e tensão admissível do solo igual a 0,25 MPa. Considere concreto C30.
DB = 2,99 m e DF = 0,70 m
DB = 2,73 m e DF = 0,44 m
DB = 2,99 m e DF = 0,44 m
DB = 2,73 m e DF = 0,70 m
DB = 2,89 m e DF = 0,70 m
Considerando o perfil de sondagem a seguir, determine a resistência lateral da estaca que possui comprimento igual a 6 metros.
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)
As,a = 0,0040m² e As,b = 0,0041m²
As,a = 0,0029m² e As,b = 0,0031m²
As,a = 0,0019m² e As,b = 0,0020m²
As,a = 0,0025m² e As,b = 0,0026m²
As,a = 0,0039m² e As,b = 0,0040m²
Sobre as sapatas, analise as afirmações abaixo e assinale a alternativa correta:
I - Em virtude de suas características, as sapatas rígidas são menos utilizadas do que as sapatas flexíveis.
II - As sapatas rígidas são menos utilizadas, por sofrerem menos deformações, estarem menos sujeitas à ruptura e por apresentarem maior segurança.
III - As sapatas flexíveis possuem altura relativamente alta.
Somente III está correta
Todas estão corretas
Somente I está correta
II e III estão corretas
Nenhuma está correta
Determine a tensão máxima em uma sapata rígida (3,90 x 3,60 m), considerando um pilar de dimensão 100 x 70 cm com carga de 1200 kN, tensão admissível do solo igual a 0,15 Mpa e momento igual 110 kN⋅m.
90,12 Kn/m²
98,48 Kn/m²
81,96 Kn/m²
106,07 Kn/m²
83,89 Kn/m²
De acordo com a NBR 6122, as sapatas podem ser caracterizadas como elementos de fundação superficial. Sobre as sapatas, analise as afirmações abaixo e assinale a alternativa correta:
I - As sapatas são construídas em concreto armado, e podem ter praticamente qualquer forma em planta, sendo os formatos mais utilizados as sapatas quadradas, retangulares e corridas.
II – A sapata associada é usada quando as cargas transmitidas pela superestrutura são pontuais ou concentradas.
III – A sapata isolada é indicada em casos onde há a proximidade entre mais de um pilar, não sendo possível a projeção de uma sapata para cada um dos pilares.
Todas estão corretas
Nenhuma está correta
Somente I está correta
Somente II está correta
II e III estão corretas
Determine a área de aço de uma sapata rígida sob uma parede corrida de concreto de 30 cm de largura, com uma carga vertical igual a 300 kN/m e tensão admissível do solo igual a 0,15Mpa. Considere CA-50.
As,PRINC = 2,82cm²/m e As,SEC = 0,9cm²/m
As,PRINC = 3,82cm²/m e As,SEC = 0,76cm²/m
As,PRINC = 3,22cm²/m e As,SEC = 0,76cm²/m
As,PRINC = 3,22cm²/m e As,SEC = 0,9cm²/m
As,PRINC = 3,82cm²/m e As,SEC = 0,9cm²/m
Considerando a NBR 6484, assinale a alternativa que apresenta a situação em que a sondagem SPT poderá ser interrompida.
Quando, em 3 metros seguidos, forem necessários 30 golpes para a penetração do amostrador dos 15 cm iniciais.
Quando, em 3 metros seguidos, forem necessários 50 golpes para a penetração do amostrador dos 15 cm iniciais.
Quando, em 5 metros seguidos, forem necessários 30 golpes para a penetração do amostrador dos 45 cm iniciais.
Quando, em 4 metros seguidos, forem necessários 50 golpes para a penetração do amostrador dos 15 cm iniciais.
Quando, em 3 metros seguidos, forem necessários 30 golpes para a penetração do amostrador dos 45 cm iniciais.
Fundações são elementos estruturais cuja função é transmitir as ações atuantes na estrutura à camada resistente do solo e devem apresentar resistência adequada para suportar as tensões geradas pelos esforços solicitantes.
I. As estacas pré-moldadas em concreto são recomendadas em terrenos com presença de matacões e não causam vibração durante sua cravação.
II. As fundações profundas transmitem as ações ao terreno apenas pela base (resistência de ponta).
III. As fundações conhecidas como estaca hélice contínua apresentam a desvantagem de serem recomendadas para áreas de trabalho planas e com facilidade de movimentação.
Está CORRETO o que se afirma em:
I
III
I e II
I e III
II
“Elemento de fundação superficial que abrange parte ou todos os pilares de uma estrutura, distribuindo os carregamentos provenientes da superestrutura sobre o terreno de maneira uniforme. Esse tipo de fundação é muito utilizada em pequenas construções, e ele deve ser utilizado em terrenos que possuem o mesmo tipo de solo em toda a sua dimensão.”
Essa afirmação refere-se a qual tipo de fundação?
Tubulão
Radier
Estaca pré-moldada
Sapata associada
Sapata isolada
Determine o diâmetro da base e do fuste de um tubulão para uma carga de 1750 kN e tensão admissível do solo igual a 0,25 MPa. Considere concreto C30.
DB = 2,99 m e DF = 0,70 m
DB = 2,73 m e DF = 0,44 m
DB = 2,99 m e DF = 0,44 m
DB = 2,73 m e DF = 0,70 m
DB = 2,89 m e DF = 0,70 m
Considerando o perfil de sondagem a seguir, determine a resistência lateral da estaca que possui comprimento igual a 6 metros.
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)
Somente III está correta
Todas estão corretas
Somente I está correta
II e III estão corretas
Nenhuma está correta
Determine a tensão máxima em uma sapata rígida (3,90 x 3,60 m), considerando um pilar de dimensão 100 x 70 cm com carga de 1200 kN, tensão admissível do solo igual a 0,15 Mpa e momento igual 110 kN⋅m.
90,12 Kn/m²
98,48 Kn/m²
81,96 Kn/m²
106,07 Kn/m²
83,89 Kn/m²
De acordo com a NBR 6122, as sapatas podem ser caracterizadas como elementos de fundação superficial. Sobre as sapatas, analise as afirmações abaixo e assinale a alternativa correta:
I - As sapatas são construídas em concreto armado, e podem ter praticamente qualquer forma em planta, sendo os formatos mais utilizados as sapatas quadradas, retangulares e corridas.
II – A sapata associada é usada quando as cargas transmitidas pela superestrutura são pontuais ou concentradas.
III – A sapata isolada é indicada em casos onde há a proximidade entre mais de um pilar, não sendo possível a projeção de uma sapata para cada um dos pilares.
Todas estão corretas
Nenhuma está correta
Somente I está correta
Somente II está correta
II e III estão corretas
Determine a área de aço de uma sapata rígida sob uma parede corrida de concreto de 30 cm de largura, com uma carga vertical igual a 300 kN/m e tensão admissível do solo igual a 0,15Mpa. Considere CA-50.
As,PRINC = 2,82cm²/m e As,SEC = 0,9cm²/m
As,PRINC = 3,82cm²/m e As,SEC = 0,76cm²/m
As,PRINC = 3,22cm²/m e As,SEC = 0,76cm²/m
As,PRINC = 3,22cm²/m e As,SEC = 0,9cm²/m
As,PRINC = 3,82cm²/m e As,SEC = 0,9cm²/m
Considerando a NBR 6484, assinale a alternativa que apresenta a situação em que a sondagem SPT poderá ser interrompida.
Quando, em 3 metros seguidos, forem necessários 30 golpes para a penetração do amostrador dos 15 cm iniciais.
Quando, em 3 metros seguidos, forem necessários 50 golpes para a penetração do amostrador dos 15 cm iniciais.
Quando, em 5 metros seguidos, forem necessários 30 golpes para a penetração do amostrador dos 45 cm iniciais.
Quando, em 4 metros seguidos, forem necessários 50 golpes para a penetração do amostrador dos 15 cm iniciais.
Quando, em 3 metros seguidos, forem necessários 30 golpes para a penetração do amostrador dos 45 cm iniciais.
Fundações são elementos estruturais cuja função é transmitir as ações atuantes na estrutura à camada resistente do solo e devem apresentar resistência adequada para suportar as tensões geradas pelos esforços solicitantes.
I. As estacas pré-moldadas em concreto são recomendadas em terrenos com presença de matacões e não causam vibração durante sua cravação.
II. As fundações profundas transmitem as ações ao terreno apenas pela base (resistência de ponta).
III. As fundações conhecidas como estaca hélice contínua apresentam a desvantagem de serem recomendadas para áreas de trabalho planas e com facilidade de movimentação.
Está CORRETO o que se afirma em:
I
III
I e II
I e III
II
“Elemento de fundação superficial que abrange parte ou todos os pilares de uma estrutura, distribuindo os carregamentos provenientes da superestrutura sobre o terreno de maneira uniforme. Esse tipo de fundação é muito utilizada em pequenas construções, e ele deve ser utilizado em terrenos que possuem o mesmo tipo de solo em toda a sua dimensão.”
Essa afirmação refere-se a qual tipo de fundação?
Tubulão
Radier
Estaca pré-moldada
Sapata associada
Sapata isolada
Determine o diâmetro da base e do fuste de um tubulão para uma carga de 1750 kN e tensão admissível do solo igual a 0,25 MPa. Considere concreto C30.
DB = 2,99 m e DF = 0,70 m
DB = 2,73 m e DF = 0,44 m
DB = 2,99 m e DF = 0,44 m
DB = 2,73 m e DF = 0,70 m
DB = 2,89 m e DF = 0,70 m
Considerando o perfil de sondagem a seguir, determine a resistência lateral da estaca que possui comprimento igual a 6 metros.
![](data:image/png;base64,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)
90,12 Kn/m²
98,48 Kn/m²
81,96 Kn/m²
106,07 Kn/m²
83,89 Kn/m²
De acordo com a NBR 6122, as sapatas podem ser caracterizadas como elementos de fundação superficial. Sobre as sapatas, analise as afirmações abaixo e assinale a alternativa correta:
I - As sapatas são construídas em concreto armado, e podem ter praticamente qualquer forma em planta, sendo os formatos mais utilizados as sapatas quadradas, retangulares e corridas.
II – A sapata associada é usada quando as cargas transmitidas pela superestrutura são pontuais ou concentradas.
III – A sapata isolada é indicada em casos onde há a proximidade entre mais de um pilar, não sendo possível a projeção de uma sapata para cada um dos pilares.
Todas estão corretas
Nenhuma está correta
Somente I está correta
Somente II está correta
II e III estão corretas
Determine a área de aço de uma sapata rígida sob uma parede corrida de concreto de 30 cm de largura, com uma carga vertical igual a 300 kN/m e tensão admissível do solo igual a 0,15Mpa. Considere CA-50.
As,PRINC = 2,82cm²/m e As,SEC = 0,9cm²/m
As,PRINC = 3,82cm²/m e As,SEC = 0,76cm²/m
As,PRINC = 3,22cm²/m e As,SEC = 0,76cm²/m
As,PRINC = 3,22cm²/m e As,SEC = 0,9cm²/m
As,PRINC = 3,82cm²/m e As,SEC = 0,9cm²/m
Considerando a NBR 6484, assinale a alternativa que apresenta a situação em que a sondagem SPT poderá ser interrompida.
Quando, em 3 metros seguidos, forem necessários 30 golpes para a penetração do amostrador dos 15 cm iniciais.
Quando, em 3 metros seguidos, forem necessários 50 golpes para a penetração do amostrador dos 15 cm iniciais.
Quando, em 5 metros seguidos, forem necessários 30 golpes para a penetração do amostrador dos 45 cm iniciais.
Quando, em 4 metros seguidos, forem necessários 50 golpes para a penetração do amostrador dos 15 cm iniciais.
Quando, em 3 metros seguidos, forem necessários 30 golpes para a penetração do amostrador dos 45 cm iniciais.
Fundações são elementos estruturais cuja função é transmitir as ações atuantes na estrutura à camada resistente do solo e devem apresentar resistência adequada para suportar as tensões geradas pelos esforços solicitantes.
I. As estacas pré-moldadas em concreto são recomendadas em terrenos com presença de matacões e não causam vibração durante sua cravação.
II. As fundações profundas transmitem as ações ao terreno apenas pela base (resistência de ponta).
III. As fundações conhecidas como estaca hélice contínua apresentam a desvantagem de serem recomendadas para áreas de trabalho planas e com facilidade de movimentação.
Está CORRETO o que se afirma em:
I
III
I e II
I e III
II
“Elemento de fundação superficial que abrange parte ou todos os pilares de uma estrutura, distribuindo os carregamentos provenientes da superestrutura sobre o terreno de maneira uniforme. Esse tipo de fundação é muito utilizada em pequenas construções, e ele deve ser utilizado em terrenos que possuem o mesmo tipo de solo em toda a sua dimensão.”
Essa afirmação refere-se a qual tipo de fundação?
Tubulão
Radier
Estaca pré-moldada
Sapata associada
Sapata isolada
Determine o diâmetro da base e do fuste de um tubulão para uma carga de 1750 kN e tensão admissível do solo igual a 0,25 MPa. Considere concreto C30.
DB = 2,99 m e DF = 0,70 m
DB = 2,73 m e DF = 0,44 m
DB = 2,99 m e DF = 0,44 m
DB = 2,73 m e DF = 0,70 m
DB = 2,89 m e DF = 0,70 m
Considerando o perfil de sondagem a seguir, determine a resistência lateral da estaca que possui comprimento igual a 6 metros.
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)
Todas estão corretas
Nenhuma está correta
Somente I está correta
Somente II está correta
II e III estão corretas
Determine a área de aço de uma sapata rígida sob uma parede corrida de concreto de 30 cm de largura, com uma carga vertical igual a 300 kN/m e tensão admissível do solo igual a 0,15Mpa. Considere CA-50.
As,PRINC = 2,82cm²/m e As,SEC = 0,9cm²/m
As,PRINC = 3,82cm²/m e As,SEC = 0,76cm²/m
As,PRINC = 3,22cm²/m e As,SEC = 0,76cm²/m
As,PRINC = 3,22cm²/m e As,SEC = 0,9cm²/m
As,PRINC = 3,82cm²/m e As,SEC = 0,9cm²/m
Considerando a NBR 6484, assinale a alternativa que apresenta a situação em que a sondagem SPT poderá ser interrompida.
Quando, em 3 metros seguidos, forem necessários 30 golpes para a penetração do amostrador dos 15 cm iniciais.
Quando, em 3 metros seguidos, forem necessários 50 golpes para a penetração do amostrador dos 15 cm iniciais.
Quando, em 5 metros seguidos, forem necessários 30 golpes para a penetração do amostrador dos 45 cm iniciais.
Quando, em 4 metros seguidos, forem necessários 50 golpes para a penetração do amostrador dos 15 cm iniciais.
Quando, em 3 metros seguidos, forem necessários 30 golpes para a penetração do amostrador dos 45 cm iniciais.
Fundações são elementos estruturais cuja função é transmitir as ações atuantes na estrutura à camada resistente do solo e devem apresentar resistência adequada para suportar as tensões geradas pelos esforços solicitantes.
I. As estacas pré-moldadas em concreto são recomendadas em terrenos com presença de matacões e não causam vibração durante sua cravação.
II. As fundações profundas transmitem as ações ao terreno apenas pela base (resistência de ponta).
III. As fundações conhecidas como estaca hélice contínua apresentam a desvantagem de serem recomendadas para áreas de trabalho planas e com facilidade de movimentação.
Está CORRETO o que se afirma em:
I
III
I e II
I e III
II
“Elemento de fundação superficial que abrange parte ou todos os pilares de uma estrutura, distribuindo os carregamentos provenientes da superestrutura sobre o terreno de maneira uniforme. Esse tipo de fundação é muito utilizada em pequenas construções, e ele deve ser utilizado em terrenos que possuem o mesmo tipo de solo em toda a sua dimensão.”
Essa afirmação refere-se a qual tipo de fundação?
Tubulão
Radier
Estaca pré-moldada
Sapata associada
Sapata isolada
Determine o diâmetro da base e do fuste de um tubulão para uma carga de 1750 kN e tensão admissível do solo igual a 0,25 MPa. Considere concreto C30.
DB = 2,99 m e DF = 0,70 m
DB = 2,73 m e DF = 0,44 m
DB = 2,99 m e DF = 0,44 m
DB = 2,73 m e DF = 0,70 m
DB = 2,89 m e DF = 0,70 m
Considerando o perfil de sondagem a seguir, determine a resistência lateral da estaca que possui comprimento igual a 6 metros.
![](data:image/png;base64,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)
As,PRINC = 2,82cm²/m e As,SEC = 0,9cm²/m
As,PRINC = 3,82cm²/m e As,SEC = 0,76cm²/m
As,PRINC = 3,22cm²/m e As,SEC = 0,76cm²/m
As,PRINC = 3,22cm²/m e As,SEC = 0,9cm²/m
As,PRINC = 3,82cm²/m e As,SEC = 0,9cm²/m
Considerando a NBR 6484, assinale a alternativa que apresenta a situação em que a sondagem SPT poderá ser interrompida.
Quando, em 3 metros seguidos, forem necessários 30 golpes para a penetração do amostrador dos 15 cm iniciais.
Quando, em 3 metros seguidos, forem necessários 50 golpes para a penetração do amostrador dos 15 cm iniciais.
Quando, em 5 metros seguidos, forem necessários 30 golpes para a penetração do amostrador dos 45 cm iniciais.
Quando, em 4 metros seguidos, forem necessários 50 golpes para a penetração do amostrador dos 15 cm iniciais.
Quando, em 3 metros seguidos, forem necessários 30 golpes para a penetração do amostrador dos 45 cm iniciais.
Fundações são elementos estruturais cuja função é transmitir as ações atuantes na estrutura à camada resistente do solo e devem apresentar resistência adequada para suportar as tensões geradas pelos esforços solicitantes.
I. As estacas pré-moldadas em concreto são recomendadas em terrenos com presença de matacões e não causam vibração durante sua cravação.
II. As fundações profundas transmitem as ações ao terreno apenas pela base (resistência de ponta).
III. As fundações conhecidas como estaca hélice contínua apresentam a desvantagem de serem recomendadas para áreas de trabalho planas e com facilidade de movimentação.
Está CORRETO o que se afirma em:
I
III
I e II
I e III
II
“Elemento de fundação superficial que abrange parte ou todos os pilares de uma estrutura, distribuindo os carregamentos provenientes da superestrutura sobre o terreno de maneira uniforme. Esse tipo de fundação é muito utilizada em pequenas construções, e ele deve ser utilizado em terrenos que possuem o mesmo tipo de solo em toda a sua dimensão.”
Essa afirmação refere-se a qual tipo de fundação?
Tubulão
Radier
Estaca pré-moldada
Sapata associada
Sapata isolada
Determine o diâmetro da base e do fuste de um tubulão para uma carga de 1750 kN e tensão admissível do solo igual a 0,25 MPa. Considere concreto C30.
DB = 2,99 m e DF = 0,70 m
DB = 2,73 m e DF = 0,44 m
DB = 2,99 m e DF = 0,44 m
DB = 2,73 m e DF = 0,70 m
DB = 2,89 m e DF = 0,70 m
Considerando o perfil de sondagem a seguir, determine a resistência lateral da estaca que possui comprimento igual a 6 metros.
![](data:image/png;base64,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)
Quando, em 3 metros seguidos, forem necessários 30 golpes para a penetração do amostrador dos 15 cm iniciais.
Quando, em 3 metros seguidos, forem necessários 50 golpes para a penetração do amostrador dos 15 cm iniciais.
Quando, em 5 metros seguidos, forem necessários 30 golpes para a penetração do amostrador dos 45 cm iniciais.
Quando, em 4 metros seguidos, forem necessários 50 golpes para a penetração do amostrador dos 15 cm iniciais.
Quando, em 3 metros seguidos, forem necessários 30 golpes para a penetração do amostrador dos 45 cm iniciais.
Fundações são elementos estruturais cuja função é transmitir as ações atuantes na estrutura à camada resistente do solo e devem apresentar resistência adequada para suportar as tensões geradas pelos esforços solicitantes.
I. As estacas pré-moldadas em concreto são recomendadas em terrenos com presença de matacões e não causam vibração durante sua cravação.
II. As fundações profundas transmitem as ações ao terreno apenas pela base (resistência de ponta).
III. As fundações conhecidas como estaca hélice contínua apresentam a desvantagem de serem recomendadas para áreas de trabalho planas e com facilidade de movimentação.
Está CORRETO o que se afirma em:
I
III
I e II
I e III
II
“Elemento de fundação superficial que abrange parte ou todos os pilares de uma estrutura, distribuindo os carregamentos provenientes da superestrutura sobre o terreno de maneira uniforme. Esse tipo de fundação é muito utilizada em pequenas construções, e ele deve ser utilizado em terrenos que possuem o mesmo tipo de solo em toda a sua dimensão.”
Essa afirmação refere-se a qual tipo de fundação?
Tubulão
Radier
Estaca pré-moldada
Sapata associada
Sapata isolada
Determine o diâmetro da base e do fuste de um tubulão para uma carga de 1750 kN e tensão admissível do solo igual a 0,25 MPa. Considere concreto C30.
DB = 2,99 m e DF = 0,70 m
DB = 2,73 m e DF = 0,44 m
DB = 2,99 m e DF = 0,44 m
DB = 2,73 m e DF = 0,70 m
DB = 2,89 m e DF = 0,70 m
Considerando o perfil de sondagem a seguir, determine a resistência lateral da estaca que possui comprimento igual a 6 metros.
![](data:image/png;base64,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)
I
III
I e II
I e III
II
“Elemento de fundação superficial que abrange parte ou todos os pilares de uma estrutura, distribuindo os carregamentos provenientes da superestrutura sobre o terreno de maneira uniforme. Esse tipo de fundação é muito utilizada em pequenas construções, e ele deve ser utilizado em terrenos que possuem o mesmo tipo de solo em toda a sua dimensão.”
Essa afirmação refere-se a qual tipo de fundação?
Tubulão
Radier
Estaca pré-moldada
Sapata associada
Sapata isolada
Determine o diâmetro da base e do fuste de um tubulão para uma carga de 1750 kN e tensão admissível do solo igual a 0,25 MPa. Considere concreto C30.
DB = 2,99 m e DF = 0,70 m
DB = 2,73 m e DF = 0,44 m
DB = 2,99 m e DF = 0,44 m
DB = 2,73 m e DF = 0,70 m
DB = 2,89 m e DF = 0,70 m
Considerando o perfil de sondagem a seguir, determine a resistência lateral da estaca que possui comprimento igual a 6 metros.
![](data:image/png;base64,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)
Tubulão
Radier
Estaca pré-moldada
Sapata associada
Sapata isolada
Determine o diâmetro da base e do fuste de um tubulão para uma carga de 1750 kN e tensão admissível do solo igual a 0,25 MPa. Considere concreto C30.
DB = 2,99 m e DF = 0,70 m
DB = 2,73 m e DF = 0,44 m
DB = 2,99 m e DF = 0,44 m
DB = 2,73 m e DF = 0,70 m
DB = 2,89 m e DF = 0,70 m
Considerando o perfil de sondagem a seguir, determine a resistência lateral da estaca que possui comprimento igual a 6 metros.
![](data:image/png;base64,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)
DB = 2,99 m e DF = 0,70 m
DB = 2,73 m e DF = 0,44 m
DB = 2,99 m e DF = 0,44 m
DB = 2,73 m e DF = 0,70 m
DB = 2,89 m e DF = 0,70 m