in a real beam, at an end, the boundary condition of zero slope and zero vertical displacement exists. In the corresponding conjugate beam, the boundary conditions at this end will be: (a) Shear...


in a real beam, at an end, the boundary<br>condition of zero slope and zero vertical<br>displacement exists. In the corresponding<br>conjugate beam, the boundary conditions at<br>this end will be: (a) Shear forces = 0 and<br>bending moment = 0 (b) Slope = 0 and<br>vertical displacement = 0 (c) Slope = 0 and<br>bending moment = 0 (d) Shear force = 0 and<br>vertical displacement = 0<br>

Extracted text: in a real beam, at an end, the boundary condition of zero slope and zero vertical displacement exists. In the corresponding conjugate beam, the boundary conditions at this end will be: (a) Shear forces = 0 and bending moment = 0 (b) Slope = 0 and vertical displacement = 0 (c) Slope = 0 and bending moment = 0 (d) Shear force = 0 and vertical displacement = 0

Jun 11, 2022
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