Questões sobre Estruturas

Pesquise questões de concurso nos filtros abaixo

Listagem de Questões sobre Estruturas

Considere a viga AB abaixo com 8 metros de comprimento, 200 GPa de módulo de elasticidade e inércia de 8000000 cm4. A viga é sustentada por um apoio de segundo gênero em A e um cabo de aço representado pelo trecho BC. O cabo de aço possui 45 mm² de secção transversal, 3 metros de comprimento e 200 GPa de módulo de elasticidade. Após a aplicação de uma carga distribuída de 30 kN/m sobre a viga AB o deslocamento vertical no meio do vão da viga AB será de:
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

De acordo com a norma que estabelece os requisitos para o projeto de estruturas de alvenaria, a letra minúscula fs corresponde ao(à):

#Questão 1127320 - Engenharia Civil, Estruturas, IF SU, 2025, IF Sul Rio-Grandense, Professor EBTT - Área 08: Recursos Naturais I

Tesouras são estruturas responsáveis por sustentar o peso do telhado distribuindo este pelas paredes e fundações.
Analise a tesoura abaixo:

Imagem associada para resolução da questão

As partes constituintes apresentadas com as numerações 1 e 2 são conhecidas, respectivamente, como:

O termo Articulação Freyssinet corresponde a ________________, num projeto de uma ponte. 

A figura a seguir apresenta um tipo de ensaio realizado em um corpo de prova cilíndrico de concreto endurecido.

Imagem associada para resolução da questão
(Fonte: https://www.cimentoitambe.com.br/)

Nesse ensaio, utilizou-se um corpo de prova com diâmetro de 10 cm e comprimento de 20 cm e foi assumido π = 3. Sabendo que o operador mediu uma carga de ruptura igual a 300 kN, esse corpo de prova tem resistência:

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