please disregard work For the structure shown below, using the FORCE METHOD determine the reactions at...
draw the shear and bending moment diagrams also please
For the continuous beam shown, compute the support reactions using the method of consistent deformations by taking the reaction at support B as redundant. Also, draw the shear and bending moment diagrams. The beam is subjected to a 20 kips concentrated load at the middle of the left span plus a 1.5 inch settlement of support B. Use deflection formulas to determine deflections at B. Assume E-29000 ksi and I-750 in...
Using the Stiffness Method procedure identify nodes, elements and degrees of freedom (neglect axial stiffness) for the beam shown below. Form member and structure stiffness matrices and compute displacements, reactions and internal forces developed in the beam Note that there is a hinge at B. Take E = 250 GPa, 1-2000 cm 10 kN 2 kN/m 5 kN-m 10 m
Using the Stiffness Method procedure identify nodes, elements and degrees of freedom (neglect axial stiffness) for the beam shown below....
Determine the support reactions and draw internal force (V, M) diagrams for the continuous beam shown in the figure due to the uniformly distributed load and the support settlements of 15 mm at support B, 36 mm at support C and 18 mm at support at D. 32 kN/m о. В 15 mm Со. 36 mm 18 mm 5m - 5m 5m - E = 200 GPa 1 = 1705 x 10 mm
The frame shown below is fixed at A and C, and is supported by a roller at B. Use the numbering shown for the members and joints and determine the support reactions at all supports of the frame using the Stiffness Method. The 10 kN force is applied at the middle of the beam, and the 12 kN/m load is uniformly distributed on the column Take E = 200 GPa, 1 = 300(109) mm+ and A = 10(10-) mm2 for...
please please help!
Statically Indeterminate Propped Cantilevered Beam Reaction and Deflection Derivation 1. Determine the reactions R4, Rg, and M, and the elastic equation for the section of the beam between the wall and the load P. 2. Note: It will take 3 solutions to solve for the elastic equations for the entire beam: 0<x<d, d<x<s, and s SXSL 1. The derivation of the elastic equation for the section between the wall and the load (0 <x<d) is derived above....
PLESAE
CONTINUE FROM C,D IF you consider the whole question to be too long
thanks
here are some support information
The below wooden double overhanging beam is under a uniformly distributed load w. The wood is weak along the orientation of the grain (or wood cell fibres) that makes an angle of 30° with the horizontal (see figure). The maximum shear stress on a plane parallel to the grain that the wood can sustain is tmax = 5 MPa, and...