ESTRUTURA DE CONCRETO ARMADO II
Para a viga de 12cmx60cm, Concreto C20 e Momento Característico Atuante de 130kNm, calcule as armaduras tracionadas desta viga, sabendo que d'=3cm
6,76 cm²
1,45 cm²
2,35 cm²
9,84 cm²
12,08 cm²
A carga (q) proveniente do empuxo exercido na parede de um reservatório paralelepipédico advém apenas do líquido armazenado. Deste modo, por se tratar de empuxo, a altura da parede é diretamente proporcional as tensões das quais a parede é submetida. Uma parede de reservatório paralelepipédico suspenso, de altura de 3,5 m e que foi dimensionada para resistir a um carregamento máximo de 28,50 KN/m², poderá ter qual altura máxima da lâmina d'água?
Considere o Peso específico da água como 10 KN/m³
2,82 m
2,99 m
3,16 m
3,50 m
3,33 m
Qual é o valor da área de aço da armadura principal para momento fletor máximo de calculo de uma marquise, feita com laje em balanço com vão efetivo de 1,38 m
Dados: regularização feita de argamassa de cimento e areia com espessura de 2,5 cm;
laje de concreto armado com 15 cm de espessura e fck de 20 Mpa;
Reboco feito com argamassa de cal, cimento e areia com espessura de 4 cm;
impermeabilização, cujo peso específico é o mesmo do plástico em folhas, com espessura de 1 cm
Sabe-se ainda que esta marquise não tem acesso a pessoas e o valor de d' é de 3 cm e o aço utilizado é o aço CA - 50
1,54 cm²/m
0,98 cm²/m
3,15 cm²/m
2,82 cm²/m
2,25 cm²/m
Para escadas com lances curvos ou mistos devem atender à ABNT NBR 9077, porém é necessário que tenha uma distância da borda interna da escada, correspondente à linha imaginária sobre a qual sobe ou desce uma pessoa que segura o corrimão, conforme figura a seguir. Sendo assim, marque a alternativa que apresenta qual é esta distância.
![](data:image/png;base64,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)
0,45 m.
0,55 m.
0,35 m.
0,15 m.
0,25 m.
Calcular o carregamento total ( Permanente mais o variável) da tampa de um reservatório paralelepipédico de concreto armado apoiado, representado na figura abaixo.
Dados:
Concreto C-20; Aço CA-50
Espessura de concreto da paredes, da tampa e do fundo é 12cm;
Considerar a tampa apoiada nas paredes e sem acesso a pessoas
Considerar que o reservatório esteja todo revestido com impermeabilização e argamassa para proteção mecânica com carga total de 1,8 kN/m²
![](data:image/png;base64,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)
5,30 kN/m²
3,50 kN/m²
4,80 kN/m²
3,50 kN/m²
2,30 kN/m²
Considerando uma viga bi-apoiada de seção retangular com h = 50 cm, bw = 15 cm, e d’ = 2,5 cm, calcular a armadura comprimida, sabendo-se que a peça tem um vão teórico de 6 metros, carregamento total (já considerado o peso próprio) de 35 KN/m e são empregados concreto com fck = 25 MPa e aço CA-50.
1,66 cm²
12,27 cm²
13,93 cm²
0,52 cm²
18,65 cm²
Calcular a altura útil (mínima) que a viga de base 15 cm terá que atingir para que não necessite de armadura de compressão. Considere a profundidade de LN de acordo com as condições de Dutilidade apresentada na NBR 6118/2014.
Dados: concreto C-30, momento característico (Mk)= 1285 KN.m e aço CA-50.
150,95 cm.
65,33 cm.
122,22 cm.
89,52 cm.
148,96 cm.
Qual é a posição correta da armadura de combate apenas ao momento fletor gerado nas paredes de um reservatório Paralelepipédico enterrado vazio?
Obs. Lembre-se do combate a todos os momentos fletores envolvidos.
No Centro das paredes do reservatório, conforme figura abaixo:
![](data:image/png;base64,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)
Do lado interno das paredes do reservatório, conforme figura abaixo:
![](data:image/png;base64,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)
Do lado externo das paredes do reservatório, conforme figura abaixo:
![](data:image/png;base64,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)
Sem armadura das paredes do reservatório, conforme figura abaixo:
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAV4AAAD7CAIAAACt72ukAAANCklEQVR4nO3dUWKiShBGYdflgliPq3EzWYzzEFHorkZ6UsJRzvd0JyqppPgrCC33dJOkymnvAiQRORokBRwNkgKOBkkBR4OkgKNBUsDRICngaJAUcDRICjgaJAUcDZICjgZJAUeDpICjQVLA0SAp4GiQFHA00J0+wd6/JOWzqXR7p36VvX9JymdT6fZO/Sp7/5KUz6bS7Z36Vfb+JSmfTaXbO/Wr7P1LUj6bSscMIbMqJbKpdMwQMqtSIptKxwwhsyolsql0zBAyq1Iim0rHDCGzKiWyqXTMEDKrUiKbSscMIbMqJbKpdMwQMqtSIptKxwwhsyolsql0zBAyq1Iim0rHDCGzKiWyqXTMEDKrUiKbSscMIbMqJbKpdMwQMqtSIptKxwwhsyolsql0zBAyq1Iim0rHDCGzKiWyqXTMEDKrUiKbSscMIbMqJbKpdMwQMqtSIptKxwwhsyolsql0zBAyq1Iim0rHDCGzKiWyqXTMEDKrUiKbSscMIbMqJbKpdMwQMqtSIptKxwwhsyolsql0zBAyq1Iim0rHDCGzKiWyqXTMEDKrUiKbSscMIbMqJbKpdMwQMqtSIptKxwwhsyolsql0zBAyq1Iim0rHDCGzKiWyqXTMEDKrUiKbSscMIbMqJbKpdMwQMqtSIptKxwwhsyolsql0zBAyq1Iim0rHDCGzKiWyqXTMEDKrUiKbSscMIbMqJbKpdMwQMqtSIptKxwwhsyolsql0zBAyq1Iim0rHDCGzKiWyqXTMEDKrUiKbSscMIbMqJbKpdMwQMqtSIptKxwwhsyolsql0zBAyq1Iim0rHDCGzKiWyqXTMEDKrUiKbSscMIbMqJbKpdMwQMqtSIptKxwwhsyolsql0zBAyq1Iim0rHDCGzKiWyqXTMEDKrUiKbSscMIbMqJbKpdMwQMqtSIptKxwwhsyolsql0zBDuUdV1OJ1Op+G65xY+zv//yJRdTS2OhtEnjYbrAJlAjobv5WgYfcpo+LmcOQcnjobv5WgYLe7lvw/enS8/jwfuQT2dTsO13MLzsflrCtOnPV/8u7H7yx7jYPrc50bjLYybGIbz+OyxwucLZnWtKzjhR745GvgcDaP2aJjncRLA4IHHFmbDpEpt8V2nHol6FvT8r2A0tLdQPDJco6Jaz24UnPAj/6LsamopWrl3OXd7VLXy2Hjy1/wekyJbw/VWPTQGqtz679eff16LGq7D6fFX//HF+RuKpS3cC5r89Z5/5b8L/suPPKLsampxNIxejobpH8XJ3+vyPcBwjTY2e38QbrLY+O12m/yNnmxpPhqWtlB/z+Ir/1vwX37kUdHUXc70fOIlpe1qdjSM+t9QvGs0FIcNxWxYMxqmRdSjodi8o2HdUxkjxNEAGg2zY/ZpMOeH0LMj6PjouorJ8tWGsaJ2oJe30DMa+gr+w488IoyGlb7kmlAvR8OoeWgenXn73ePfchpynrvpSY1qy43TkPNzCetGw96nIXe5PlSfmKkv3nzPNaFeRSsTt/wXe1T1+l37aTIpxt4kdC3c8Yu/VNPzffXbjEZ0+kbD6oLfcvFyl+tDwTnbmfPl54uuCfUqNpy12T9iVqVE//eGIvX60MLlnNko/pJrQr2YIWRWpUS9o+EN14eCVEcXb77lmlAvZgiZVSnRn99QvGU0hO+1vuSaUC9mCMOqwo78n31/Ot3Wj4Y3Xh9aOxq+5JpQL2ZmmFUpUTgaSm++PtQ3Gh7f+UOvCfUqNpy12T9iVqVEs0PBna4PrR0N33FNqBczhMyqlMim0jFDyKyKrLykFthuHd0aNpWOGUJmVRDXYDn/dXh9OOloUA9mCJlVAaCW8/+JTaVjhnCPqur177dbc7F8cSJq9sjK9fXnau1aYzX0KT4lHy3nr5bhRcv5ozpzT2CtQdnV1OJoGNXr39uL5esLSu118c319eXp7HoRcFHPquX8jetaj+X8W1z2WoOyqx1K1fOm+sl71363R1XV+veFxfKtZWd96+vnz24uZZs+EC3njxfRt5bzb7H6fg3KrqYWR8OoiubCpfbyr/rCZ+kejwbRn86G6CRh9bmBcM1uvFJ28RL7m5fYrkHZ1VJ83PWhNRwNo5WjofiLPY9u3/r68Yvny0+x57z6ILKjYTffcX1oDUfDqErH6qsBz673ra9/fPV8uQzTx5qfG4iX84eL6BdHw5tX369B2dV6fM/1oTUcDaMgus3F8q9W0bcfaX18ZvZQ+3MDK5bzz2ZIc80u7TSk14dwit1j73Lu9qhq6TOxQQubD6xfXz9/fuM0Q/m5gWo5//LO2V7Oz7p46fUh3KFIUeDe5dwxq1KieDR4fYiDGUJmVUoUv6Hw+hAHM4TMqpTo/0aD14e2wwwhsyolejUavD60N2YImVUp0avR4PWhvTFDyKxKiV6PhlsRIa8PbYsZQmZVSmRT6ZghZFalRDaVjhlCZlVKZFPpmCFkVqVENpWOGUJmVUpkU+mYIWRWpUQ2lY4ZQmZVSmRT6ZghZFalRDaVjhlCZlVKZFPpmCFkVqVENpWOGUJmVUpkU+mYIWRWpUQ2lY4ZQmZVSmRT6ZghZFalRDaVjhlCZlVKZFPpmCFkVqVENpWOGUJmVUpkU+mYIWRWpUQ2lY4ZQmZVSmRT6ZghZFalRDaVjhlCZlVKZFPpmCFkVqVENpWOGUJmVUpkU+mYIWRWpUQ2lY4ZQmZVSmRT6ZghZFalRDaVjhlCZlVKZFPpmCFkVqVENpWOGUJmVUpkU+mYIWRWpUQ2lY4ZQmZVSmRT6ZghZFalRDaVjhlCZlVKZFPpmCFkVqVENpWOGUJmVUpkU+mYIWRWpUQ2lY4ZQmZVSmRT6ZghZFalRDaVjhlCZlVKZFPpmCFkVqVENpWOGUJmVUpkU+mYIWRWpUQ2lY4ZQmZVSmRT6ZghZFalRDaVjhlCZlVKZFPpmCFkVqVENpWOGUJmVUpkU+mYIWRWpUQ2lY4ZQmZVSmRT6ZghZFalRDaVjhlCZlVKZFPpmCFkVqVENpWOGUJmVUpkU+mYIWRWpUQ2lY4ZQmZVSmRT6ZghZFalRDaVjhlCZlVKZFPpmCFkVqVENpWOGUJmVUpkU+mYIWRWpUQ2lY4ZQmZVSmRT6ZghZFalRDaVjhlCZlVKZFPpmCFkVqVENpWOGUJmVUpkU+mYIWRWpUQ2lY4ZQmZVSmRT6ZghZFalRDaVjhlCZlVKZFPpTp9g71+S8tlUur1Tv8revyTls6l0e6d+lb1/ScpnU+n2Tv0qe/+SlM+m0u2d+lX2/iUpn009CgOsLu4uR+FoUBd3l6NwNKiLu8tROBrUxd3lKBwN6uLuchSOBnVxdzkKR4O6uLschaNBXdxdjsLRoC7uLkfhaFAXd5ejcDSoi7vLUTga1MXd5SgcDeri7nIUjgZ1cXc5CkeDuri7HIWjQV3cXY7C0aAu7i5H4WhQF3eXo3A0qIu7y1E4GtTF3eUoHA3q4u5yFI4GdXF3OQpHg7q4uxyFo0Fd3F2OwtGgLu4u27sO9f/+6Xz5ef93vL5ry8MbtqydORq2F42G906H9wXY0fC1HA3bq+L0czm/dzY4GtTN0bC9Ok732XD/0uyo4jEvfr96Hobz9Ov3V57qgD4fGa7ld2y+avatW4Ffu+X3vknSmzkatrd41DDN1iyixduQ4Rq9MxnTGGwlnjytMdMMd9+WPZ74XI6G7a0/13A/Urj8PF/1fNZvSJ//nkyc4h3K/aWTh8JXTb9by8stV9PJ4fChHA3bi0ZDGaDpc6ajYRLceMKcLz/1cUmV//BV5QFBNCRebnnyg6wZNcJyNGxv8dTdizcUL0fD5J1Gx2gYn/tyOjgaDsPRsL2l0TA73p+dnayCNj93GWylPIcwPex/fZgfV/l6y8UbCifDp3I0bO/1aJhrvKEIjwCaZxRPSycLZ2czFo8aPA15GI6G7b1YC/AI2Pny8xvEhZOE8YXO2235EmPzVe3N3dZt2YuXX8PRICngaJAUcDRICjgaJAUcDZICjgZJAUeDpICjQX3Kz2cFvInDN3A0qOk61Pm+Dq/XMjkavoGjQaHVn7XQl3I0bK/zfk3tOy81XlJu/1zdOGF6m4VocfT8gxLR/WGqT4BOfxxXT38DR8P2eu7X1L7zUvsWT9X2y49fTP4dfwY8GA3tj07VP85sNPiZqw/laNhez/2aWvc8WHhJvf3i2c37KEwfmL+hWLqDU/3t2veb8tZPn8PRsL2e+zW17q2y8JIo+tPZEJ0krG8qFd3JNr5NS/3tvL/LN3A0bK/nfk23xnRYekmYvutw/9o8rM2bSjkajs7RsL2e+zVFrxyuyy9ZuLPD+XIZpo+1byo1D/XSHZwWR4O3fvpYjobt9dyvqX3npVePVPF7HiCUZzlebH/VacjGaPA05MdyNGyv835N7TsvNR55cZqxdZphflOp6daDdzb1xcvWaGi/UGiOBkkBR4OkgKNBUuAf3N3EuKaQbNQAAAAASUVORK5CYII=)
Dos dois lados das paredes do reservatório, conforme figura abaixo:
![](data:image/png;base64,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)
Considerando o pilar de canto abaixo, podemos afirmar que as excentricidades iniciais no topo, nos eixos x e y, são respectivamente:
Dados: Nk= 612,14 kN.
![](data:image/png;base64,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)
1,75 cm e 3,56 cm
2,45 cm e 3,27 cm
3,27cm e 6,53 cm
2,27 cm e 3,56 cm
2,33 cm e 4,67 cm
A carga (q) proveniente do empuxo exercido na parede de um reservatório paralelepipédico advém apenas do líquido armazenado. Deste modo, por se tratar de empuxo, a altura da parede é diretamente proporcional as tensões das quais a parede é submetida. Uma parede de reservatório paralelepipédico suspenso, de altura de 4,5 m e que foi dimensionada para resistir a um carregamento máximo de 4000 kgf/m², poderá ter qual altura máxima da lâmina d'água?
Considere o Peso específico da água como 1000 Kgf/m³
6,76 cm²
1,45 cm²
2,35 cm²
9,84 cm²
12,08 cm²
A carga (q) proveniente do empuxo exercido na parede de um reservatório paralelepipédico advém apenas do líquido armazenado. Deste modo, por se tratar de empuxo, a altura da parede é diretamente proporcional as tensões das quais a parede é submetida. Uma parede de reservatório paralelepipédico suspenso, de altura de 3,5 m e que foi dimensionada para resistir a um carregamento máximo de 28,50 KN/m², poderá ter qual altura máxima da lâmina d'água?
Considere o Peso específico da água como 10 KN/m³
2,82 m
2,99 m
3,16 m
3,50 m
3,33 m
Qual é o valor da área de aço da armadura principal para momento fletor máximo de calculo de uma marquise, feita com laje em balanço com vão efetivo de 1,38 m
Dados: regularização feita de argamassa de cimento e areia com espessura de 2,5 cm;
laje de concreto armado com 15 cm de espessura e fck de 20 Mpa;
Reboco feito com argamassa de cal, cimento e areia com espessura de 4 cm;
impermeabilização, cujo peso específico é o mesmo do plástico em folhas, com espessura de 1 cm
Sabe-se ainda que esta marquise não tem acesso a pessoas e o valor de d' é de 3 cm e o aço utilizado é o aço CA - 50
1,54 cm²/m
0,98 cm²/m
3,15 cm²/m
2,82 cm²/m
2,25 cm²/m
Para escadas com lances curvos ou mistos devem atender à ABNT NBR 9077, porém é necessário que tenha uma distância da borda interna da escada, correspondente à linha imaginária sobre a qual sobe ou desce uma pessoa que segura o corrimão, conforme figura a seguir. Sendo assim, marque a alternativa que apresenta qual é esta distância.
![](data:image/png;base64,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)
0,45 m.
0,55 m.
0,35 m.
0,15 m.
0,25 m.
Calcular o carregamento total ( Permanente mais o variável) da tampa de um reservatório paralelepipédico de concreto armado apoiado, representado na figura abaixo.
Dados:
Concreto C-20; Aço CA-50
Espessura de concreto da paredes, da tampa e do fundo é 12cm;
Considerar a tampa apoiada nas paredes e sem acesso a pessoas
Considerar que o reservatório esteja todo revestido com impermeabilização e argamassa para proteção mecânica com carga total de 1,8 kN/m²
![](data:image/png;base64,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)
5,30 kN/m²
3,50 kN/m²
4,80 kN/m²
3,50 kN/m²
2,30 kN/m²
Considerando uma viga bi-apoiada de seção retangular com h = 50 cm, bw = 15 cm, e d’ = 2,5 cm, calcular a armadura comprimida, sabendo-se que a peça tem um vão teórico de 6 metros, carregamento total (já considerado o peso próprio) de 35 KN/m e são empregados concreto com fck = 25 MPa e aço CA-50.
1,66 cm²
12,27 cm²
13,93 cm²
0,52 cm²
18,65 cm²
Calcular a altura útil (mínima) que a viga de base 15 cm terá que atingir para que não necessite de armadura de compressão. Considere a profundidade de LN de acordo com as condições de Dutilidade apresentada na NBR 6118/2014.
Dados: concreto C-30, momento característico (Mk)= 1285 KN.m e aço CA-50.
150,95 cm.
65,33 cm.
122,22 cm.
89,52 cm.
148,96 cm.
Qual é a posição correta da armadura de combate apenas ao momento fletor gerado nas paredes de um reservatório Paralelepipédico enterrado vazio?
Obs. Lembre-se do combate a todos os momentos fletores envolvidos.
No Centro das paredes do reservatório, conforme figura abaixo:
![](data:image/png;base64,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)
Do lado interno das paredes do reservatório, conforme figura abaixo:
![](data:image/png;base64,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)
Do lado externo das paredes do reservatório, conforme figura abaixo:
![](data:image/png;base64,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)
Sem armadura das paredes do reservatório, conforme figura abaixo:
![](data:image/png;base64,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)
Dos dois lados das paredes do reservatório, conforme figura abaixo:
![](data:image/png;base64,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)
Considerando o pilar de canto abaixo, podemos afirmar que as excentricidades iniciais no topo, nos eixos x e y, são respectivamente:
Dados: Nk= 612,14 kN.
![](data:image/png;base64,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)
1,75 cm e 3,56 cm
2,45 cm e 3,27 cm
3,27cm e 6,53 cm
2,27 cm e 3,56 cm
2,33 cm e 4,67 cm
A carga (q) proveniente do empuxo exercido na parede de um reservatório paralelepipédico advém apenas do líquido armazenado. Deste modo, por se tratar de empuxo, a altura da parede é diretamente proporcional as tensões das quais a parede é submetida. Uma parede de reservatório paralelepipédico suspenso, de altura de 4,5 m e que foi dimensionada para resistir a um carregamento máximo de 4000 kgf/m², poderá ter qual altura máxima da lâmina d'água?
Considere o Peso específico da água como 1000 Kgf/m³
2,82 m
2,99 m
3,16 m
3,50 m
3,33 m
Qual é o valor da área de aço da armadura principal para momento fletor máximo de calculo de uma marquise, feita com laje em balanço com vão efetivo de 1,38 m
Dados: regularização feita de argamassa de cimento e areia com espessura de 2,5 cm;
laje de concreto armado com 15 cm de espessura e fck de 20 Mpa;
Reboco feito com argamassa de cal, cimento e areia com espessura de 4 cm;
impermeabilização, cujo peso específico é o mesmo do plástico em folhas, com espessura de 1 cm
Sabe-se ainda que esta marquise não tem acesso a pessoas e o valor de d' é de 3 cm e o aço utilizado é o aço CA - 50
1,54 cm²/m
0,98 cm²/m
3,15 cm²/m
2,82 cm²/m
2,25 cm²/m
Para escadas com lances curvos ou mistos devem atender à ABNT NBR 9077, porém é necessário que tenha uma distância da borda interna da escada, correspondente à linha imaginária sobre a qual sobe ou desce uma pessoa que segura o corrimão, conforme figura a seguir. Sendo assim, marque a alternativa que apresenta qual é esta distância.
![](data:image/png;base64,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)
0,45 m.
0,55 m.
0,35 m.
0,15 m.
0,25 m.
Calcular o carregamento total ( Permanente mais o variável) da tampa de um reservatório paralelepipédico de concreto armado apoiado, representado na figura abaixo.
Dados:
Concreto C-20; Aço CA-50
Espessura de concreto da paredes, da tampa e do fundo é 12cm;
Considerar a tampa apoiada nas paredes e sem acesso a pessoas
Considerar que o reservatório esteja todo revestido com impermeabilização e argamassa para proteção mecânica com carga total de 1,8 kN/m²
![](data:image/png;base64,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)
5,30 kN/m²
3,50 kN/m²
4,80 kN/m²
3,50 kN/m²
2,30 kN/m²
Considerando uma viga bi-apoiada de seção retangular com h = 50 cm, bw = 15 cm, e d’ = 2,5 cm, calcular a armadura comprimida, sabendo-se que a peça tem um vão teórico de 6 metros, carregamento total (já considerado o peso próprio) de 35 KN/m e são empregados concreto com fck = 25 MPa e aço CA-50.
1,66 cm²
12,27 cm²
13,93 cm²
0,52 cm²
18,65 cm²
Calcular a altura útil (mínima) que a viga de base 15 cm terá que atingir para que não necessite de armadura de compressão. Considere a profundidade de LN de acordo com as condições de Dutilidade apresentada na NBR 6118/2014.
Dados: concreto C-30, momento característico (Mk)= 1285 KN.m e aço CA-50.
150,95 cm.
65,33 cm.
122,22 cm.
89,52 cm.
148,96 cm.
Qual é a posição correta da armadura de combate apenas ao momento fletor gerado nas paredes de um reservatório Paralelepipédico enterrado vazio?
Obs. Lembre-se do combate a todos os momentos fletores envolvidos.
No Centro das paredes do reservatório, conforme figura abaixo:
![](data:image/png;base64,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)
Do lado interno das paredes do reservatório, conforme figura abaixo:
![](data:image/png;base64,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)
Do lado externo das paredes do reservatório, conforme figura abaixo:
![](data:image/png;base64,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)
Sem armadura das paredes do reservatório, conforme figura abaixo:
![](data:image/png;base64,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)
Dos dois lados das paredes do reservatório, conforme figura abaixo:
![](data:image/png;base64,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)
Considerando o pilar de canto abaixo, podemos afirmar que as excentricidades iniciais no topo, nos eixos x e y, são respectivamente:
Dados: Nk= 612,14 kN.
![](data:image/png;base64,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)
1,75 cm e 3,56 cm
2,45 cm e 3,27 cm
3,27cm e 6,53 cm
2,27 cm e 3,56 cm
2,33 cm e 4,67 cm
A carga (q) proveniente do empuxo exercido na parede de um reservatório paralelepipédico advém apenas do líquido armazenado. Deste modo, por se tratar de empuxo, a altura da parede é diretamente proporcional as tensões das quais a parede é submetida. Uma parede de reservatório paralelepipédico suspenso, de altura de 4,5 m e que foi dimensionada para resistir a um carregamento máximo de 4000 kgf/m², poderá ter qual altura máxima da lâmina d'água?
Considere o Peso específico da água como 1000 Kgf/m³
1,54 cm²/m
0,98 cm²/m
3,15 cm²/m
2,82 cm²/m
2,25 cm²/m
Para escadas com lances curvos ou mistos devem atender à ABNT NBR 9077, porém é necessário que tenha uma distância da borda interna da escada, correspondente à linha imaginária sobre a qual sobe ou desce uma pessoa que segura o corrimão, conforme figura a seguir. Sendo assim, marque a alternativa que apresenta qual é esta distância.
![](data:image/png;base64,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)
0,45 m.
0,55 m.
0,35 m.
0,15 m.
0,25 m.
Calcular o carregamento total ( Permanente mais o variável) da tampa de um reservatório paralelepipédico de concreto armado apoiado, representado na figura abaixo.
Dados:
Concreto C-20; Aço CA-50
Espessura de concreto da paredes, da tampa e do fundo é 12cm;
Considerar a tampa apoiada nas paredes e sem acesso a pessoas
Considerar que o reservatório esteja todo revestido com impermeabilização e argamassa para proteção mecânica com carga total de 1,8 kN/m²
![](data:image/png;base64,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)
5,30 kN/m²
3,50 kN/m²
4,80 kN/m²
3,50 kN/m²
2,30 kN/m²
Considerando uma viga bi-apoiada de seção retangular com h = 50 cm, bw = 15 cm, e d’ = 2,5 cm, calcular a armadura comprimida, sabendo-se que a peça tem um vão teórico de 6 metros, carregamento total (já considerado o peso próprio) de 35 KN/m e são empregados concreto com fck = 25 MPa e aço CA-50.
1,66 cm²
12,27 cm²
13,93 cm²
0,52 cm²
18,65 cm²
Calcular a altura útil (mínima) que a viga de base 15 cm terá que atingir para que não necessite de armadura de compressão. Considere a profundidade de LN de acordo com as condições de Dutilidade apresentada na NBR 6118/2014.
Dados: concreto C-30, momento característico (Mk)= 1285 KN.m e aço CA-50.
150,95 cm.
65,33 cm.
122,22 cm.
89,52 cm.
148,96 cm.
Qual é a posição correta da armadura de combate apenas ao momento fletor gerado nas paredes de um reservatório Paralelepipédico enterrado vazio?
Obs. Lembre-se do combate a todos os momentos fletores envolvidos.
No Centro das paredes do reservatório, conforme figura abaixo:
![](data:image/png;base64,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)
Do lado interno das paredes do reservatório, conforme figura abaixo:
![](data:image/png;base64,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)
Do lado externo das paredes do reservatório, conforme figura abaixo:
![](data:image/png;base64,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)
Sem armadura das paredes do reservatório, conforme figura abaixo:
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAV4AAAD7CAIAAACt72ukAAANCklEQVR4nO3dUWKiShBGYdflgliPq3EzWYzzEFHorkZ6UsJRzvd0JyqppPgrCC33dJOkymnvAiQRORokBRwNkgKOBkkBR4OkgKNBUsDRICngaJAUcDRICjgaJAUcDZICjgZJAUeDpICjQVLA0SAp4GiQFHA00J0+wd6/JOWzqXR7p36VvX9JymdT6fZO/Sp7/5KUz6bS7Z36Vfb+JSmfTaXbO/Wr7P1LUj6bSscMIbMqJbKpdMwQMqtSIptKxwwhsyolsql0zBAyq1Iim0rHDCGzKiWyqXTMEDKrUiKbSscMIbMqJbKpdMwQMqtSIptKxwwhsyolsql0zBAyq1Iim0rHDCGzKiWyqXTMEDKrUiKbSscMIbMqJbKpdMwQMqtSIptKxwwhsyolsql0zBAyq1Iim0rHDCGzKiWyqXTMEDKrUiKbSscMIbMqJbKpdMwQMqtSIptKxwwhsyolsql0zBAyq1Iim0rHDCGzKiWyqXTMEDKrUiKbSscMIbMqJbKpdMwQMqtSIptKxwwhsyolsql0zBAyq1Iim0rHDCGzKiWyqXTMEDKrUiKbSscMIbMqJbKpdMwQMqtSIptKxwwhsyolsql0zBAyq1Iim0rHDCGzKiWyqXTMEDKrUiKbSscMIbMqJbKpdMwQMqtSIptKxwwhsyolsql0zBAyq1Iim0rHDCGzKiWyqXTMEDKrUiKbSscMIbMqJbKpdMwQMqtSIptKxwwhsyolsql0zBAyq1Iim0rHDCGzKiWyqXTMEDKrUiKbSscMIbMqJbKpdMwQMqtSIptKxwwhsyolsql0zBAyq1Iim0rHDCGzKiWyqXTMEDKrUiKbSscMIbMqJbKpdMwQMqtSIptKxwwhsyolsql0zBAyq1Iim0rHDCGzKiWyqXTMEDKrUiKbSscMIbMqJbKpdMwQMqtSIptKxwwhsyolsql0zBDuUdV1OJ1Op+G65xY+zv//yJRdTS2OhtEnjYbrAJlAjobv5WgYfcpo+LmcOQcnjobv5WgYLe7lvw/enS8/jwfuQT2dTsO13MLzsflrCtOnPV/8u7H7yx7jYPrc50bjLYybGIbz+OyxwucLZnWtKzjhR745GvgcDaP2aJjncRLA4IHHFmbDpEpt8V2nHol6FvT8r2A0tLdQPDJco6Jaz24UnPAj/6LsamopWrl3OXd7VLXy2Hjy1/wekyJbw/VWPTQGqtz679eff16LGq7D6fFX//HF+RuKpS3cC5r89Z5/5b8L/suPPKLsampxNIxejobpH8XJ3+vyPcBwjTY2e38QbrLY+O12m/yNnmxpPhqWtlB/z+Ir/1vwX37kUdHUXc70fOIlpe1qdjSM+t9QvGs0FIcNxWxYMxqmRdSjodi8o2HdUxkjxNEAGg2zY/ZpMOeH0LMj6PjouorJ8tWGsaJ2oJe30DMa+gr+w488IoyGlb7kmlAvR8OoeWgenXn73ePfchpynrvpSY1qy43TkPNzCetGw96nIXe5PlSfmKkv3nzPNaFeRSsTt/wXe1T1+l37aTIpxt4kdC3c8Yu/VNPzffXbjEZ0+kbD6oLfcvFyl+tDwTnbmfPl54uuCfUqNpy12T9iVqVE//eGIvX60MLlnNko/pJrQr2YIWRWpUS9o+EN14eCVEcXb77lmlAvZgiZVSnRn99QvGU0hO+1vuSaUC9mCMOqwo78n31/Ot3Wj4Y3Xh9aOxq+5JpQL2ZmmFUpUTgaSm++PtQ3Gh7f+UOvCfUqNpy12T9iVqVEs0PBna4PrR0N33FNqBczhMyqlMim0jFDyKyKrLykFthuHd0aNpWOGUJmVRDXYDn/dXh9OOloUA9mCJlVAaCW8/+JTaVjhnCPqur177dbc7F8cSJq9sjK9fXnau1aYzX0KT4lHy3nr5bhRcv5ozpzT2CtQdnV1OJoGNXr39uL5esLSu118c319eXp7HoRcFHPquX8jetaj+X8W1z2WoOyqx1K1fOm+sl71363R1XV+veFxfKtZWd96+vnz24uZZs+EC3njxfRt5bzb7H6fg3KrqYWR8OoiubCpfbyr/rCZ+kejwbRn86G6CRh9bmBcM1uvFJ28RL7m5fYrkHZ1VJ83PWhNRwNo5WjofiLPY9u3/r68Yvny0+x57z6ILKjYTffcX1oDUfDqErH6qsBz673ra9/fPV8uQzTx5qfG4iX84eL6BdHw5tX369B2dV6fM/1oTUcDaMgus3F8q9W0bcfaX18ZvZQ+3MDK5bzz2ZIc80u7TSk14dwit1j73Lu9qhq6TOxQQubD6xfXz9/fuM0Q/m5gWo5//LO2V7Oz7p46fUh3KFIUeDe5dwxq1KieDR4fYiDGUJmVUoUv6Hw+hAHM4TMqpTo/0aD14e2wwwhsyolejUavD60N2YImVUp0avR4PWhvTFDyKxKiV6PhlsRIa8PbYsZQmZVSmRT6ZghZFalRDaVjhlCZlVKZFPpmCFkVqVENpWOGUJmVUpkU+mYIWRWpUQ2lY4ZQmZVSmRT6ZghZFalRDaVjhlCZlVKZFPpmCFkVqVENpWOGUJmVUpkU+mYIWRWpUQ2lY4ZQmZVSmRT6ZghZFalRDaVjhlCZlVKZFPpmCFkVqVENpWOGUJmVUpkU+mYIWRWpUQ2lY4ZQmZVSmRT6ZghZFalRDaVjhlCZlVKZFPpmCFkVqVENpWOGUJmVUpkU+mYIWRWpUQ2lY4ZQmZVSmRT6ZghZFalRDaVjhlCZlVKZFPpmCFkVqVENpWOGUJmVUpkU+mYIWRWpUQ2lY4ZQmZVSmRT6ZghZFalRDaVjhlCZlVKZFPpmCFkVqVENpWOGUJmVUpkU+mYIWRWpUQ2lY4ZQmZVSmRT6ZghZFalRDaVjhlCZlVKZFPpmCFkVqVENpWOGUJmVUpkU+mYIWRWpUQ2lY4ZQmZVSmRT6ZghZFalRDaVjhlCZlVKZFPpmCFkVqVENpWOGUJmVUpkU+mYIWRWpUQ2lY4ZQmZVSmRT6ZghZFalRDaVjhlCZlVKZFPpmCFkVqVENpWOGUJmVUpkU+mYIWRWpUQ2lY4ZQmZVSmRT6ZghZFalRDaVjhlCZlVKZFPpmCFkVqVENpWOGUJmVUpkU+mYIWRWpUQ2lY4ZQmZVSmRT6ZghZFalRDaVjhlCZlVKZFPpmCFkVqVENpWOGUJmVUpkU+mYIWRWpUQ2lY4ZQmZVSmRT6ZghZFalRDaVjhlCZlVKZFPpTp9g71+S8tlUur1Tv8revyTls6l0e6d+lb1/ScpnU+n2Tv0qe/+SlM+m0u2d+lX2/iUpn009CgOsLu4uR+FoUBd3l6NwNKiLu8tROBrUxd3lKBwN6uLuchSOBnVxdzkKR4O6uLschaNBXdxdjsLRoC7uLkfhaFAXd5ejcDSoi7vLUTga1MXd5SgcDeri7nIUjgZ1cXc5CkeDuri7HIWjQV3cXY7C0aAu7i5H4WhQF3eXo3A0qIu7y1E4GtTF3eUoHA3q4u5yFI4GdXF3OQpHg7q4uxyFo0Fd3F2OwtGgLu4u27sO9f/+6Xz5ef93vL5ry8MbtqydORq2F42G906H9wXY0fC1HA3bq+L0czm/dzY4GtTN0bC9Ok732XD/0uyo4jEvfr96Hobz9Ov3V57qgD4fGa7ld2y+avatW4Ffu+X3vknSmzkatrd41DDN1iyixduQ4Rq9MxnTGGwlnjytMdMMd9+WPZ74XI6G7a0/13A/Urj8PF/1fNZvSJ//nkyc4h3K/aWTh8JXTb9by8stV9PJ4fChHA3bi0ZDGaDpc6ajYRLceMKcLz/1cUmV//BV5QFBNCRebnnyg6wZNcJyNGxv8dTdizcUL0fD5J1Gx2gYn/tyOjgaDsPRsL2l0TA73p+dnayCNj93GWylPIcwPex/fZgfV/l6y8UbCifDp3I0bO/1aJhrvKEIjwCaZxRPSycLZ2czFo8aPA15GI6G7b1YC/AI2Pny8xvEhZOE8YXO2235EmPzVe3N3dZt2YuXX8PRICngaJAUcDRICjgaJAUcDZICjgZJAUeDpICjQX3Kz2cFvInDN3A0qOk61Pm+Dq/XMjkavoGjQaHVn7XQl3I0bK/zfk3tOy81XlJu/1zdOGF6m4VocfT8gxLR/WGqT4BOfxxXT38DR8P2eu7X1L7zUvsWT9X2y49fTP4dfwY8GA3tj07VP85sNPiZqw/laNhez/2aWvc8WHhJvf3i2c37KEwfmL+hWLqDU/3t2veb8tZPn8PRsL2e+zW17q2y8JIo+tPZEJ0krG8qFd3JNr5NS/3tvL/LN3A0bK/nfk23xnRYekmYvutw/9o8rM2bSjkajs7RsL2e+zVFrxyuyy9ZuLPD+XIZpo+1byo1D/XSHZwWR4O3fvpYjobt9dyvqX3npVePVPF7HiCUZzlebH/VacjGaPA05MdyNGyv835N7TsvNR55cZqxdZphflOp6daDdzb1xcvWaGi/UGiOBkkBR4OkgKNBUuAf3N3EuKaQbNQAAAAASUVORK5CYII=)
Dos dois lados das paredes do reservatório, conforme figura abaixo:
![](data:image/png;base64,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)
Considerando o pilar de canto abaixo, podemos afirmar que as excentricidades iniciais no topo, nos eixos x e y, são respectivamente:
Dados: Nk= 612,14 kN.
![](data:image/png;base64,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)
1,75 cm e 3,56 cm
2,45 cm e 3,27 cm
3,27cm e 6,53 cm
2,27 cm e 3,56 cm
2,33 cm e 4,67 cm
A carga (q) proveniente do empuxo exercido na parede de um reservatório paralelepipédico advém apenas do líquido armazenado. Deste modo, por se tratar de empuxo, a altura da parede é diretamente proporcional as tensões das quais a parede é submetida. Uma parede de reservatório paralelepipédico suspenso, de altura de 4,5 m e que foi dimensionada para resistir a um carregamento máximo de 4000 kgf/m², poderá ter qual altura máxima da lâmina d'água?
Considere o Peso específico da água como 1000 Kgf/m³
0,45 m.
0,55 m.
0,35 m.
0,15 m.
0,25 m.
Calcular o carregamento total ( Permanente mais o variável) da tampa de um reservatório paralelepipédico de concreto armado apoiado, representado na figura abaixo.
Dados:
Concreto C-20; Aço CA-50
Espessura de concreto da paredes, da tampa e do fundo é 12cm;
Considerar a tampa apoiada nas paredes e sem acesso a pessoas
Considerar que o reservatório esteja todo revestido com impermeabilização e argamassa para proteção mecânica com carga total de 1,8 kN/m²
![](data:image/png;base64,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)
5,30 kN/m²
3,50 kN/m²
4,80 kN/m²
3,50 kN/m²
2,30 kN/m²
Considerando uma viga bi-apoiada de seção retangular com h = 50 cm, bw = 15 cm, e d’ = 2,5 cm, calcular a armadura comprimida, sabendo-se que a peça tem um vão teórico de 6 metros, carregamento total (já considerado o peso próprio) de 35 KN/m e são empregados concreto com fck = 25 MPa e aço CA-50.
1,66 cm²
12,27 cm²
13,93 cm²
0,52 cm²
18,65 cm²
Calcular a altura útil (mínima) que a viga de base 15 cm terá que atingir para que não necessite de armadura de compressão. Considere a profundidade de LN de acordo com as condições de Dutilidade apresentada na NBR 6118/2014.
Dados: concreto C-30, momento característico (Mk)= 1285 KN.m e aço CA-50.
150,95 cm.
65,33 cm.
122,22 cm.
89,52 cm.
148,96 cm.
Qual é a posição correta da armadura de combate apenas ao momento fletor gerado nas paredes de um reservatório Paralelepipédico enterrado vazio?
Obs. Lembre-se do combate a todos os momentos fletores envolvidos.
No Centro das paredes do reservatório, conforme figura abaixo:
![](data:image/png;base64,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)
Do lado interno das paredes do reservatório, conforme figura abaixo:
![](data:image/png;base64,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)
Do lado externo das paredes do reservatório, conforme figura abaixo:
![](data:image/png;base64,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)
Sem armadura das paredes do reservatório, conforme figura abaixo:
![](data:image/png;base64,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)
Dos dois lados das paredes do reservatório, conforme figura abaixo:
![](data:image/png;base64,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)
Considerando o pilar de canto abaixo, podemos afirmar que as excentricidades iniciais no topo, nos eixos x e y, são respectivamente:
Dados: Nk= 612,14 kN.
![](data:image/png;base64,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)
1,75 cm e 3,56 cm
2,45 cm e 3,27 cm
3,27cm e 6,53 cm
2,27 cm e 3,56 cm
2,33 cm e 4,67 cm
A carga (q) proveniente do empuxo exercido na parede de um reservatório paralelepipédico advém apenas do líquido armazenado. Deste modo, por se tratar de empuxo, a altura da parede é diretamente proporcional as tensões das quais a parede é submetida. Uma parede de reservatório paralelepipédico suspenso, de altura de 4,5 m e que foi dimensionada para resistir a um carregamento máximo de 4000 kgf/m², poderá ter qual altura máxima da lâmina d'água?
Considere o Peso específico da água como 1000 Kgf/m³
5,30 kN/m²
3,50 kN/m²
4,80 kN/m²
3,50 kN/m²
2,30 kN/m²
Considerando uma viga bi-apoiada de seção retangular com h = 50 cm, bw = 15 cm, e d’ = 2,5 cm, calcular a armadura comprimida, sabendo-se que a peça tem um vão teórico de 6 metros, carregamento total (já considerado o peso próprio) de 35 KN/m e são empregados concreto com fck = 25 MPa e aço CA-50.
1,66 cm²
12,27 cm²
13,93 cm²
0,52 cm²
18,65 cm²
Calcular a altura útil (mínima) que a viga de base 15 cm terá que atingir para que não necessite de armadura de compressão. Considere a profundidade de LN de acordo com as condições de Dutilidade apresentada na NBR 6118/2014.
Dados: concreto C-30, momento característico (Mk)= 1285 KN.m e aço CA-50.
150,95 cm.
65,33 cm.
122,22 cm.
89,52 cm.
148,96 cm.
Qual é a posição correta da armadura de combate apenas ao momento fletor gerado nas paredes de um reservatório Paralelepipédico enterrado vazio?
Obs. Lembre-se do combate a todos os momentos fletores envolvidos.
No Centro das paredes do reservatório, conforme figura abaixo:
![](data:image/png;base64,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)
Do lado interno das paredes do reservatório, conforme figura abaixo:
![](data:image/png;base64,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)
Do lado externo das paredes do reservatório, conforme figura abaixo:
![](data:image/png;base64,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)
Sem armadura das paredes do reservatório, conforme figura abaixo:
![](data:image/png;base64,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)
Dos dois lados das paredes do reservatório, conforme figura abaixo:
![](data:image/png;base64,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)
Considerando o pilar de canto abaixo, podemos afirmar que as excentricidades iniciais no topo, nos eixos x e y, são respectivamente:
Dados: Nk= 612,14 kN.
![](data:image/png;base64,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)
1,75 cm e 3,56 cm
2,45 cm e 3,27 cm
3,27cm e 6,53 cm
2,27 cm e 3,56 cm
2,33 cm e 4,67 cm
A carga (q) proveniente do empuxo exercido na parede de um reservatório paralelepipédico advém apenas do líquido armazenado. Deste modo, por se tratar de empuxo, a altura da parede é diretamente proporcional as tensões das quais a parede é submetida. Uma parede de reservatório paralelepipédico suspenso, de altura de 4,5 m e que foi dimensionada para resistir a um carregamento máximo de 4000 kgf/m², poderá ter qual altura máxima da lâmina d'água?
Considere o Peso específico da água como 1000 Kgf/m³
1,66 cm²
12,27 cm²
13,93 cm²
0,52 cm²
18,65 cm²
Calcular a altura útil (mínima) que a viga de base 15 cm terá que atingir para que não necessite de armadura de compressão. Considere a profundidade de LN de acordo com as condições de Dutilidade apresentada na NBR 6118/2014.
Dados: concreto C-30, momento característico (Mk)= 1285 KN.m e aço CA-50.
150,95 cm.
65,33 cm.
122,22 cm.
89,52 cm.
148,96 cm.
Qual é a posição correta da armadura de combate apenas ao momento fletor gerado nas paredes de um reservatório Paralelepipédico enterrado vazio?
Obs. Lembre-se do combate a todos os momentos fletores envolvidos.
No Centro das paredes do reservatório, conforme figura abaixo:
![](data:image/png;base64,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)
Do lado interno das paredes do reservatório, conforme figura abaixo:
![](data:image/png;base64,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)
Do lado externo das paredes do reservatório, conforme figura abaixo:
![](data:image/png;base64,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)
Sem armadura das paredes do reservatório, conforme figura abaixo:
![](data:image/png;base64,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)
Dos dois lados das paredes do reservatório, conforme figura abaixo:
![](data:image/png;base64,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)
Considerando o pilar de canto abaixo, podemos afirmar que as excentricidades iniciais no topo, nos eixos x e y, são respectivamente:
Dados: Nk= 612,14 kN.
![](data:image/png;base64,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)
1,75 cm e 3,56 cm
2,45 cm e 3,27 cm
3,27cm e 6,53 cm
2,27 cm e 3,56 cm
2,33 cm e 4,67 cm
A carga (q) proveniente do empuxo exercido na parede de um reservatório paralelepipédico advém apenas do líquido armazenado. Deste modo, por se tratar de empuxo, a altura da parede é diretamente proporcional as tensões das quais a parede é submetida. Uma parede de reservatório paralelepipédico suspenso, de altura de 4,5 m e que foi dimensionada para resistir a um carregamento máximo de 4000 kgf/m², poderá ter qual altura máxima da lâmina d'água?
Considere o Peso específico da água como 1000 Kgf/m³
150,95 cm.
65,33 cm.
122,22 cm.
89,52 cm.
148,96 cm.
Qual é a posição correta da armadura de combate apenas ao momento fletor gerado nas paredes de um reservatório Paralelepipédico enterrado vazio?
Obs. Lembre-se do combate a todos os momentos fletores envolvidos.
No Centro das paredes do reservatório, conforme figura abaixo:
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAWMAAAEHCAIAAAD0xbD6AAAMCklEQVR4nO3d22GrOBQFUNflgtxJ/l3GVOBmUkzmI3HCQ0IQ8EEnd62vGT9k2QftAALdywdAy+XsDgAJSAqgTVIAbZICaJMUQJukANokBdAmKYA2SQG0SQqgTVIAbZICaJMUQJukANokBdAmKYA2SQG0SQqgTVIAbZICaJMUQJukSOySwdk/EsdQyMTODoFVzv6ROIZCJnZ2CKxy9o/EMRQysbNDYJWzfySOoZCJnR0Cq5z9I3EMhUyszzHZZ6/YSSET63NM9tkrdlLIxPock332ip0UMrE+x2SfvWInhUyszzHZZ6/YSSETO3ZMHjWqJcWfpJCJSQrCKGRikoIwCpmYpCCMQiYmKQijkIlJCsIoZGKHJ8V///339vbWVa/ohEImdnhSvL29HdKOpPh7FDIxRx+EUcjEJAVhFDIxSUEYhUxMUhBGIROTFIRRyMQkBWEUMjFJQRiFTExSEEYhE5MUhFHIxCQFYRQyMUlBGIVMTFIQRiETkxSEUcjEJAVhFDKxVyTF/iUqJMWfpJCJvSIp9i9RISn+JIVMzNEHYRQyMUlBGIVMTFIQRiETkxSEUcjEJAVhFDIxSUEYhUxMUhBGIROTFIRRyMQkBWEUMjFJQRiFTExSEEYhE5MUhFHIxCQFYRQyMUlBGIVM7PCk2L84xeG9ohMKmdjhSbF/cYrDe0UnFDIxRx+EUcjEJAVhFDIxSUEYhUxMUhBGIROTFIRRyMQkBWEUMjFJQRiFTExSEEYhE5MUhFHIxCQFYRQyMUlBGIVMTFIQRiETe0VS+LfOKVLIxF6RFP6tc4oUMjFHH4RRyMQkBWEUMjFJQRiFTExSEEYhE5MUT4/b5XK53B5ntpDOtq8sKRKTFE+ZkuJx6ySQJMU/Q1I8ZUmK9/u1n10XSfHPkBRPixv955Nfrvf37ye+xu3lcrk9pi38PDd+z8TwZT9v/mzs623f6TB87U+j5RaeTdxu1+ernz38ecOoX+s6/PuvLCkSkxRP9aQYD8/BeCw88d3CKFtmg3jyqUPfA+ynQz//VUiKeguTZ26PUqdqr650eNdXlhSJTSq7v7UOe7XOyh3pwd/6r1EzGWq3x8fsqef4mrb++fjPH99JHx63y/c+wfeD46OPpRa+OjT42z5+5Ncd/u1XlhSJSYqnZlIM/2QO/ppPDxhuj1Jjo4OJYpOTxj8+PgZ/wQctjZNiqYX5Z04e+W2Hf/uV1xfylJNGGeeu4vosKZ62H328KikmOxWTqFiTFMNOzJNi0ryk2P6WpJNPe0iKp+pvPtrBH47T8f72aHe7vCs+O8e3PI/x7FF9fC+3sCUptnX4l1+586RYKfHk0x6S4qm6H186ifc5AF5yRnM8DIcnRGYtV85ojs9DrEuKzs5onjIRNT/HM58lyj35tMeksvtb67BX67SP+C+D4HjW5oCqFTf8yR+u4anD+TFJZehsS4rVHY6YJT1lIqpwNnjken9PPvm0x6Th/a112Cs6cfjRx6ETUQvzRqOgTjz5tIekIMyBSfGCiajCIC/NEmWefNrj8KTYvzTe4b2iE688+nhJUhSP0xJPPu1xeFLsXxqv1qtiRX5nZ/f4nQOS4oUTUWuTIvHk0x7HDqGjBqGB/SdtTYqpF09EbUuK709ONPm0x6Th/a112Cs60S7ks96nTEStTYq8k097SArCKGRikuJvmE7WFcRdzlejkIlJinQehXsOHrf2zqakYAdJkUpX9xxsppCJSYqn+UX6Hx/VK/onJ7FGz6y8CeA6u4Sucsn2pXx2v3TPwexqwNI9B6V+Hnvyq0ZSJCYpnuYX6dev6J9PVdUv3q/eBDA9Mz6/NHnSn1X3HFRmzL7vOYiYUKuRFH2ZbQJV8xfv/+gjvsGZSTFdRqZ4RX/t6rdtNwGMX129om74ROmeg/KV/rV7DiJuEaiRFIlJiqfZSF2Y05/+zV+4HfD72UISDKOidL5xdnND8Uri8vW7i3P5L77wt+ZfSYoUE1FbSYqnlUkx+Xs+HsnbbgJ4Pni9v0+2nNat1ZKiF3knoraSFE+zwbJ6nuGn6ttuAvh+9Hq/34bPVW9uKN9zULzSfzEpXnyLQM0fS4rcE1FbSYqnwkiuXtHfutS//kztlp/RU/WbG1bcczCKlOqVxJ2f0TQR1Z3J1rK/tQ57tc7SXb6FElafWH8TwPj1lVMU05sbZvccLG+c9XsOup4lNRHV3Y7KpIP7W+uwV3Ric1KYiOrH4UlhJRtqNh99mIjqx+FJ8bqVbMju8KQwERXn8KTosFd0YkdSmIg6m6QgzI6kMBF1tmPH5FGj+the0YldSfExGVEmomJJCsIoZGKSgjAKmZikIIxCJiYpCKOQiUkKwihkYpKCMAqZmKQgjEImJikIo5CJSQrCKGRikoIwCpnY4UnhrnNqFDKxw5PCXefUKGRijj4Io5CJSQrCKGRikoIwCpmYpCCMQiYmKQijkIlJCsIoZGKSgjAKmZikIIxCJiYpCKOQiUkKwihkYpKCMAqZmKQgjEImJikIo5CJSQrCKGRihyeF9SmoUcjEDk8K61NQo5CJOfogjEImJikIo5CJSQrCKGRikoIwCpmYpCCMQiYmKQijkIlJCsIoZGKSgjAKmZikIIxCJiYpCKOQiUkKwihkYpKCMAqZmKQgjEImdnhSuOucGoVM7PCkcNc5NQqZmKMPwihkYpKCMAqZmKQgjEImJikIo5CJSQrCKGRikoIwCpmYpCCMQiYmKQijkIlJCsIoZGKSgjAKmZikIIxCJiYpCKOQiUkKwihkYpKCMAqZ2OFJYX0KahQyscOTwvoU1ChkYo4+CKOQiUkKwihkYpKCMAqZmKQgjEImJikIo5CJSQrCKGRifY7JPnvFTgqZWJ9jss9esZNCJtbnmOyzV+ykkIn1OSb77BU7KWRilwzO/pE4hkImdnYIrHL2j8QxFDKxs0NglbN/JI6hkImdHQKrnP0jcQyFTOzsEFjl7B+JYygkh12dyR9mE0FS0GYTQVLQZhNBUtBmE0FS0GYTQVLQZhNBUtBmE0FS0GYTQVLQZhNBUtBmE0FS0GYTQVLQZhNBUtBmE0FS0GYTQVLQZhNBUtBmE0FS0GYTQVLQZhNBUtBmE0FS0GYTQVLQZhNBUtBmE0FS0GYTQVLQZhNBUtBmE+nK4zb/R7iu9/fXf+LjVS3fXtAyJ5AUXSklxWvD4nXjWVL8KZKiK7PR9X6/vjYqJAWrSIquzEfXV1R8PTTa5/iOj89Hr7fbdfj41zsv8/H688ztMf3E6rtGH10b/2tbfu0RFS8gKbqyuE8xHGqjETs5Zrk9Socxz8FZaKUcRLXUqY71bS3b28hFUnRl/XmKr/2I+/vPu35e9Tlmf/5/EECTw5mvtw6eKr5r+Gk1zZZnYSUrEpEUXSklxXQ8DV8zTIrBOC4HzvX+Pt9rmcVB8V3T3YVSZjRbHnyRNclDVyRFVxbPAjaOPppJMTgs2ZAUz9c2w0JS/GmSoitLSTE6OBid6JyNu/Fp0EIr0/MPw2OE9jFBuZftlidHH4IiE0nRlXZSjFWOPor7B9WTk5el846jMyGL+xTOaP5pkqIrjWsQvsfb9f7+OS4XzjeWZ1Q/PpbnMqvvqjf3sa5ls6SpSQqgTVIAbZICaJMUQJukANokBdAmKYA2ScFhpreYFVi0IitJwW88bvPh/ri1L6mSFFlJCrZafX8If4ik6MrG1avq61BV3jJt/zpbKGK4rETpCu7xzR2l5XFm97QOv45LvLOSFF3ZsnpVfR2q+oJXs/ant4wM/r98k3shKep3f82/zigp3DaWiKToypbVq2prPCy8Zd7+5NXVdSOGT4yPPpbWs5p/XH31LQth9U1SdGXL6lW1pWUW3lJKgmFUlM43zpfYKi0CXF6lZv5xlrfJSlJ0ZcvqVR+VsFh6S3EwPm5fj43HbnWJLUnxL5IUXdmyelXpnbfH8lsWVrK43u+34XP1JbbGY3xpPavFpLAQViqSoitbVq+qr0PVemY2Gn92H6ZnSBrtrzqjWUkKZzRTkRRd2bh6VX0dqsozjTOWtVMU4yW2hq0XDoPms6S1pKi/ke5ICqBNUgBtkgJokxRAm6QA2iQF0CYpgDZJAbRJCqBNUgBt/wN3oQv2uYVOaQAAAABJRU5ErkJggg==)
Do lado interno das paredes do reservatório, conforme figura abaixo:
![](data:image/png;base64,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)
Do lado externo das paredes do reservatório, conforme figura abaixo:
![](data:image/png;base64,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)
Sem armadura das paredes do reservatório, conforme figura abaixo:
![](data:image/png;base64,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)
Dos dois lados das paredes do reservatório, conforme figura abaixo:
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAWIAAAD5CAIAAACS6KgZAAAMR0lEQVR4nO3d3YGqOhiFYeuyIDrZ95YxFdiMxbgvFIX8kMQxs1jkfa7OEY3oR9YIIdmnOwBsOql3AMDeERMACogJAAXEBIACYgJAATEBoICYAFBATAAoICYAFBATNk4O1F8SuqCuNtQJUEX9JaEL6mpDnQBV1F8SuqCuNtQJUEX9JaEL6mpDnQBV1F8SuqCuNvbZIfe5V/gu6mpjnx1yn3uF76KuNvbZIfe5V/gu6mpD2yFz70hMjIC62iAmoEJdbWx3yN5dlJgYGXW1QUxAhbraICagQl1tEBNQoa42iAmoUFcbxARUqKuNYkz8/Pz8+/fv6+/7aJaYGBl1tVGMiY3O/BuPZomJkVFXG5x0QIW62iAmoEJdbRATUKGuNogJqFBXG8QEVKirDWICKtTVBjEBFepqg5iACnW1QUxAhbraICagQl1tEBNQoa42iAmoUFcbxARUqKsNYgIq1NVGTUz0WHKC9SZAXW3UxESPJSdYbwLU1QYnHVChrjaICahQVxvEBFSoqw1iAirU1QYxARXqaoOYgAp1tUFMQIW62iAmoEJdbRATUKGuNogJqFBXG8QEVKirDWICKtTVBjEBFepqQxgTPz8/xMTIqKuNYkz0WGzigfUmBkddbRRjosdiE8v2P9grHAN1tcG1CahQVxvEBFSoqw1iAirU1QYxARXqaoOYgAp1tUFMQIW62iAmoEJdbRATUKGuNogJqFBXG8QEVKirDWICKtTVhiom+KeGQV1t1MREj0mi/FPDoK42amKi3yRRYmJk1NUG1yagQl1tEBNQoa42iAmoUFcbxARUqKsNYmJ2nU6n02m6Kluw86uPTEzYICZmTjFxnXaSRsTEGIiJmUtM3C7n/fxoISbGQEzMNo/4x8an8+X22vDstKfTabqGLby3rV8TWD7t/eJHY8+XvaJh+dx3o+kW5iam6Tw/e97D9wtW+1W3w1/4yA/EhA1iYpaPiXXfXHTGxIZXC6tgiXpw8K5Lr9713qH3fyViIt9CsGW6pnYq9+zMDn/hI78QEzaCssZbe7/7B3vVR+Xv58Vf+WeXCfrZdL1Hm+bOFbb+ePz9ZzfYh+t0ev0aeD24PunYauG5Q4u/6utHPt7h33zkBWLCBjExK8bE8o/l4u94eJ4wXVONrc4hkk0Gjd/v98Xf7kVL65jYaiF+z+CRT3f4Nx95IVdXyVUix2Gqv9tnYmLWftLRKyaCnxNBTtTExHIn4pgImicmGl9yjHGmJsTELPudr37XLzvp+mf26ld2+hd41GW2Ry3mPcp37u0WWmKibYd/8ZEXdhUTlY4zztSEmJhlf76nrto9jv4ulzDXfXB5ESRqOXMJc33toS4m9nQJUzLmFF/UiQeEDjXO1CQoa7z1i++1tL9lacpn+adFasy1+ULVkgd+8Fdrea0wPhXJdJ22mKje4e4DopIxp8S135Xz5XascaYmQcPx1m+9UYBlafDLk46vjjltDBGtIvo440xNVDGx3T4xMYKPY6LDmFOih6cGhA40ztSkGBM9Vrhbtv/BXuEYvnfS0SUmkudmxxlnalKMiX4r3N0bYyJZkc90+jho0hwTHcecamPiOONMTbb7T+8elWufXj2C7ZgIdR5zaouJ1zv7jjM1CRqOt37rjXLv/sFe4RgSR9vpdBKNOdXGxGHGmZoQE1ChrjaIiWMIh+YS/u6evUrU1QYxYeeamFJwnco/M4kJfIqYsLKrKQW/RV1tEBOz+B78+z17w35w4Wq1pfIe/3N0n1zmjuxT+nJ+akpBdMtfakpBaj+/e8GrEjFhg5iYxffg52/Yjwem8vfmZ+/xDy+FxzcfB/tTNaUgMz72mlLwF8NnlYgJpaj+WfGT46Z672rNR+i6D7PoHvyNG/Zzt7i13eO/fnb2trnlhtSUgvSN/LkpBX8xA6ASMWGDmJhF3XRj+D78a78xz++1NREDy5xIXWCM5i4k7xVO36G7OWzf+dbeSseMCccxpyJiYlYZE8Ff8nU3brvHf37wfLkFR05pwjQxsQuHGXMqIiZmUU+pHlV4V73tHv/Xo+fLZVpuy85dSE8pSN7IvxkTnWcAVLKOiUONORURE7NEN87esF+6kz+/JTedZ7UpP3ehYkrBKk+y9wrv+RImY067Exwq8dbe7/7BXvWxNXc3UcLshvp7/NfPz1yWCOcuRFMKtg/O/JQC/cFZOfWLMSe9YAfjrZ3ed3+L3OGvFWKCMaf9KMZEp2VpWOQOhZMOxpz2oxgT+1mWBgfzy5hgzOnvFGOi97t/sFc4huqYYMxJjZiASnVMMOaktt0he3fRXPvbe4VjaIiJe9CdGHP6W8QEVKirDWICKtTVBjEBFepqg5iACnW1QUxAhbraICagQl1tEBNQoa42iAmoUFcbxARUqKsNYgIq1NVGMSY6TSS/3+8/Pz/ExMioq41iTPSbSM6yNIOjrjY46YAKdbVBTECFutogJqBCXW0QE1ChrjaICahQVxvEBFSoqw1iAirU1QYxARXqaoOYgAp1tUFMQIW62iAmoEJdbRATUKGuNogJqFBXG8QEVKirjWJM9Ftv4k5MjI262ijGRL/1JliWZnDU1YbwpINlaQZHXW1wbQIq1NUGMQEV6mqDmIAKdbVBTECFutogJqBCXW0QE1ChrjaICahQVxvEBFSoqw1iAirU1QYxARXqaoOYgAp1tUFMQIW62ijGBBPJ0Ql1tVGMCSaSoxPqakN40sFE8sFRVxtcm4AKdbVBTECFutogJqBCXW0QE1ChrjaICahQVxvEBFSoqw1iAirU1QYxARXqaoOYgAp1tUFMQIW62iAmoEJdbRATUKGuNogJqFBXG8WY6LfeBBPJB0ddbRRjot96E0wkHxx1tcFJB1Soqw1iAirU1QYxARXqaoOYgAp1tUFMQIW62iAmoEJdbWg7JDExMupqY58dcp97he+irjb22SH3uVf4LupqY58dcp97he+irjZODtRfErqgrjbUCVBF/SWhC+pqQ50AVdRfErqgrjbUCVBF/SWhC+pqQ50AVdRfErqgrsOhM6MVR8xwiAm04ogZDjGBVhwxwyEm0IojZjjEBFpxxAyHmEArjpjhEBNoxREzHGICrThihkNMoBVHzHCICbTiiBkOMYFWHDHDISbQiiNmOMQEWnHEDIeYQCuOmOEQE2jFETMcYgKtOGKGQ0ygFUfMcIgJtOKIGQ4xgVYcMcMhJtCKI2Y4xARaccQMh5hAK46Y4RATaMURMxxiAq04YoZDTKAVR4zQdYr/2azz5db/Ha+9Wp46tAw9YkIoFRN9k6JfZyYmjoyYEIq61u1y7psTxAQ+QUwIxV3rmRPPh1a/Nl7Z8Xj0PE3n5ePPV57izvreMl3Dd8y+avXWuc5f23LfEyn0R0wIbf6aWPazVXcNTlWma+rsZe6ZiVbSKZSLnGxHb2uZ3xnWiAmh+msTz18Ql9v7Ve9nPTrs+/8X6ROcxTxfutiUfNXy3XKKLUdJRVD4IiaEUjERdqblc5YxsejE6bQ5X27x75UoC5KvCn8opAKj2PLig9TEDvaMmBDavOxXOOkoxsTibKQhJubnFpOCmBgJMSG0FROrc4LVlc2o062veyZaCa85LE8NyqcC6b0stxycdJASxogJoXJMrGVOOpK/DLJXI09bFxpXVz82f01wCXMkxIRQ4V6DV2c7X26PTrlxgTE9eHq/bw9bZl+Vb+5e1zIDokdCTAAoICYAFBATAAqICQAFxASAAmICQAExAaCAmMCHwrljCSxCcRDEBMquU9zXr1P5vili4iCICWyrnvuB4yImhBrXocqvKJV5Sdj+OVr4YblMROoG7fXEjdRaN9FM1eXH4Q7ugyAmhFrWocqvKJVfuipqP5wOsvj/9Lz1REzkp3XFH2cVE8wH80VMCLWsQ5Vbs2HjJXH7wbOz60AsN6xPOrZWporfLr+OFktaWSEmhFrWocqtE7PxklQMLHMidYExXiwrtYpvesmZ+O1Yq+YgiAmhlnWo7pmk2HpJsidep+dj646bXSyLmAAxodSyDlXqldN1+yUbK1OcL5dpuS2/WNa6g2+tTLUZEyxp5YyYEGpZhyq/olRpS9QV3z8cwqsihfarLmFmYoJLmM6ICaHGdajyK0plthQuUeYuS6wXy1q2njj7iQdEczGRfyH2jpgAUEBMACggJgAUEBMACogJAAXEBIACYgJAATEBoOA/F/UMvCCGADoAAAAASUVORK5CYII=)
Considerando o pilar de canto abaixo, podemos afirmar que as excentricidades iniciais no topo, nos eixos x e y, são respectivamente:
Dados: Nk= 612,14 kN.
![](data:image/png;base64,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)
1,75 cm e 3,56 cm
2,45 cm e 3,27 cm
3,27cm e 6,53 cm
2,27 cm e 3,56 cm
2,33 cm e 4,67 cm
A carga (q) proveniente do empuxo exercido na parede de um reservatório paralelepipédico advém apenas do líquido armazenado. Deste modo, por se tratar de empuxo, a altura da parede é diretamente proporcional as tensões das quais a parede é submetida. Uma parede de reservatório paralelepipédico suspenso, de altura de 4,5 m e que foi dimensionada para resistir a um carregamento máximo de 4000 kgf/m², poderá ter qual altura máxima da lâmina d'água?
Considere o Peso específico da água como 1000 Kgf/m³
No Centro das paredes do reservatório, conforme figura abaixo:
Do lado interno das paredes do reservatório, conforme figura abaixo:
Do lado externo das paredes do reservatório, conforme figura abaixo:
Sem armadura das paredes do reservatório, conforme figura abaixo:
Dos dois lados das paredes do reservatório, conforme figura abaixo:
Considerando o pilar de canto abaixo, podemos afirmar que as excentricidades iniciais no topo, nos eixos x e y, são respectivamente:
Dados: Nk= 612,14 kN.
![](data:image/png;base64,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)
1,75 cm e 3,56 cm
2,45 cm e 3,27 cm
3,27cm e 6,53 cm
2,27 cm e 3,56 cm
2,33 cm e 4,67 cm
A carga (q) proveniente do empuxo exercido na parede de um reservatório paralelepipédico advém apenas do líquido armazenado. Deste modo, por se tratar de empuxo, a altura da parede é diretamente proporcional as tensões das quais a parede é submetida. Uma parede de reservatório paralelepipédico suspenso, de altura de 4,5 m e que foi dimensionada para resistir a um carregamento máximo de 4000 kgf/m², poderá ter qual altura máxima da lâmina d'água?
Considere o Peso específico da água como 1000 Kgf/m³
1,75 cm e 3,56 cm
2,45 cm e 3,27 cm
3,27cm e 6,53 cm
2,27 cm e 3,56 cm
2,33 cm e 4,67 cm