Consider the truss shown in Figure 2. Two loading cases are applied to the joints: (1) approximately 4 kg of load applied at joint "E", (2) approximately 2 kg of load applied at joint "D" and approximately another 2 kg load applied at joint "F". The trusses have six load cells attached to the struts, as depicted in Figure 2 by the shaded rectangles 1-6. The struts are connected through hinges at the joints. Please observe the lab carefully and record data from the loading cells. (a) Construct a 2-D Free Body Diagram (FBD) for the entire truss in Figure 2 and calculate the supporting forces at point "A" and point "I" for these two cases. According to the calculation results of the two cases, discuss the impact of loading location. [20%] (b) Using the method of sections, calculate the forces in the struts with the load cells (1-6) attached for these two cases. [20%] (c) Tabulate the results of both the calculation and the measurement for the two cases. Provide a short discussion of the experimental laboratory for the truss in Figure 2 (half a page maximum) and compare your analytical results at load cells (1-6) with the experimental measurements for the two loading cases. [10%] B' E H 180mm 180mm 180mm

Show that all diagonal members of the truss carry the same force, and find the magnitude of this force if P is 25 kN.

A truss is subjected to the loading condition shown in the diagram. You are required to determine: a) The forces in members IH, IC and IB using Method of Joints. b) The forces in members ED, EH and GH using Method of Sections. You must state whether the forces are in tension or compression for all members. F 3 m 75 kN 110 KN 3 m. I A D 3 m B 2.5 m 2.5 m 2.5 m 45 KN 65 KN

What is the force in the member EH for a pin- jointed tower truss as shown in the figure?

Determine the force in each member of the shown truss and indicate whether it is tesion or compression. A H 800 N | 31 3 m 30% G B 3 m F 3 m E 3 m D

This is one question. Please answer all parts and doesn’t break honor code!

Find the forces of AC, AF, CF, CG, CD, FG, DG, ED, EG, EH, EB, HB, GH and determine if it's compression or tension

Use sin cos

H. W.: Determine approximately the force in each member of the truss shown in Fig. below. Assume that (1) Diagonals can support both tensile and compressive forces. (2) Diagonals cannot support a compressive force. 5 kN Jo A 1 B 609 10 kN H C 4@3m-12 m D 5 kN E 4 m

Determine the force in each member of the truss in the given figure below by the method of joints.