4. Determine the force in members DG and FH of the truss shown. (Hint: Use section aa.) Ans: DG = 75.0 kN C; FH = 75.0 kN T %3D
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- AB = 5008.95 Ib AE = -4407.78 Ib BC = -2101.41 Ib BD = -7882.09 Ib BE = 2910 Ib CD = 4485.98 Ib DE = -4407.78 Ibhelp me pls6. True or False: When using the Method of Sections, our textbook inform us that, after you split the truss in two, it is always more efficient to first analyze the right-hand side of the truss vs. the left-hand-side of the truss because of the way that our Cartesian Coordinate System is arranged. True or False? ________ 7. A “Simple Truss” consists of a series of ____________ members. A. Single-force Members B. Two-force Members C. Three-force members D. 3D Sections E. Several two-force members with external forces applied at every joint.
- Determine the force in member CE of the truss, and state if the member is in tension or compression. Aby 6 m D 600 N 4 m B 900 N 4 m6-3. Determine the force in each member of the truss. State if the members are in tension or compression. 13 130 lb A -3 ft- -3ft- B 4 ft Prob. 6-3 4 ft E -3 ft- FAs shown below, a 258 N horizontal beam is in equilibrium. The orange circle represents the hinge. Determine the tension in the 1.25 m long cable as well as the magnitude & direction of the force that the hinge exerts on the beam.
- 6. A slightly simplified view of the arm has the hinge at the elbow, the bicep attaching to the bone 2.50cm from the ‘hinge’ and a mass supported in the hand 32.0 cm from the ‘hinge’.If the mass of the forearm is 2.60 kg and its center of mass is 12.0 cm from the‘hinge’, how many Newtons of force from the bicep would be required to hold upa weight of 98.0 N?6Determine the force in member BE of the loaded truss. Enter a positive number if in tension, negative if in compression. 11' B 14' 15° 15° F E 11' 15° 1.0 L 1.7L 15° 45° A Answer: BE = i !L 45° D
- 2. A 400-N weight is supported by a uniform beam with a mass of 30-kg and a length of 1.6 meters. The beam is connected to a wall through a hinged connection at point C as shown below. If the system is in static equilibrium, draw a free-body diagram and determine; a. The applied tension. b. The reaction forces at the hinge (R. and Ry). 400 N W beam 1.6 m 60° 0.8 m 1.2 m CNeeds Complete solution with 100 % accuracy don't use chat gpt or ai plz plz plz plz.3. When using the Method of Sections, our textbook recommend that we cut through only _________truss members in order to solve for the forces in a 2D truss when using the Method of Sections. A. 1 B. 2 C. 3 D. 4 E. A possible infinite number of members due to the nature of Vectors. 4. When using the Method of Sections, our textbook informs us that there are ____________ independent equations of equilibrium available when we are using this method to solve for 2D truss problems. A. 1 B. 2 C. 3 D. 4 E. A possible infinite number of equations as well due to the nature of Vectors.