A viga simplesmente apoiada da figura está submetida a uma c...
Próximas questões
Com base no mesmo assunto
Ano: 2022
Banca:
FCC
Órgão:
TRT - 17ª Região (ES)
Prova:
FCC - 2022 - TRT - 17ª Região (ES) - Analista Judiciário - Área Apoio Especializado - Especialidade Engenharia (Civil) |
Q2108791
Engenharia Civil
A viga simplesmente apoiada da figura está submetida a uma carga uniformemente distribuída de 20 kN/m em todo o seu vão de
20 m e a uma carga móvel com duas cargas concentradas de 100 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