A viga simplesmente apoiada da figura está submetida a uma c...
Próximas questões
Com base no mesmo assunto
Ano: 2022
Banca:
FCC
Órgão:
TRT - 5ª Região (BA)
Prova:
FCC - 2022 - TRT - 5ª Região (BA) - Analista Judiciário - Engenharia Civil |
Q2114064
Engenharia Civil
A viga simplesmente apoiada da figura está submetida a uma carga uniforme de 2 kN/m em todo o seu vão de 8 m e a duas
cargas concentradas de 5 kN.
![Imagem associada para resolução da questão](data:image/png;base64,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)
O momento fletor máximo que traciona as fibras inferiores da viga é
O momento fletor máximo que traciona as fibras inferiores da viga é