A simply supported beam AD made of steel is 7 m long and has a short bracket bolted at F. The beam is supported by pin at A and roller at D as illustrated in Figure 3. A linearly distributed load with intensity of 24 kN/m and 32 kN/m is applied along the segments AB and BD, respectively. The bracket also holds an inclined point load of 20 kN at the end of the bracket. Figure 4 shows the shear force diagram (SFD) for the beam under the loadings given. The beam also has unsymmetrical cross-section area as presented in Figure 5 and the moment of inertia for the cross-section is 898.227 x 10“ m. i) Draw the free-body diagram for the beam. ii) Determine the magnitude of bending moment at each point by using Moment – Equation Method. iii) Construct the bending moment diagram for the beam. State all the important values.
A simply supported beam AD made of steel is 7 m long and has a short bracket bolted at F. The beam is supported by pin at A and roller at D as illustrated in Figure 3. A linearly distributed load with intensity of 24 kN/m and 32 kN/m is applied along the segments AB and BD, respectively. The bracket also holds an inclined point load of 20 kN at the end of the bracket. Figure 4 shows the shear force diagram (SFD) for the beam under the loadings given. The beam also has unsymmetrical cross-section area as presented in Figure 5 and the moment of inertia for the cross-section is 898.227 x 10“ m. i) Draw the free-body diagram for the beam. ii) Determine the magnitude of bending moment at each point by using Moment – Equation Method. iii) Construct the bending moment diagram for the beam. State all the important values.
Chapter2: Loads On Structures
Section: Chapter Questions
Problem 1P
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