Using the method of sections, find the force in members BC, BE, and AE of the given truss. State whether each member is in tension or compression. Solve also for the components of the reactions at the supports

6. Determine the reactions at pin A and roller D and also the force in each member using the method of joints. 10 kip M 10 ft 10 kip 10 ft C DE BOH 2 kip 15 (1

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Use the method of joints to determine the force in each member of the truss shown. State whether the force is in tension or compression.

Find the forces in members GE, GD, and FD of the truss shown using method of sections. State if the members are in tension or compression. Vertical reaction at A is 27.5 kip up and at H is 32.5 kips up. B F 8 ft C E 30 kip 17 ft 17 ft +17 ft 17 ft V10 kip 20 kip

Calculate the forces in members BC, BE, and EF. Solve for each force from an equilibrium equation which contains that force as the only unknown. Modification: Change load to 8.9 kN, length of members AG and BF to 4m. Use the method of sections 14 kN A 3 m В 3 m C 3 m 2 m 3 m 3 m E G F

Please make it clear so that I can understand why a moment is considered clockwise or counterclockwise PLEASE

4. Determine the force in member GF, GD, and CD of the truss.