1) Using the section location (section S-S), Find the internal axial forces related.
2) Using the joint method, find the internal axial forces in all members of the truss shown below.
P1 = 70K P2 = 130KN P3 = 90KN P4 = 80KN X1 = 3m X4 = 4.5m
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1) Using the section location (section S-S), Find the internal axial forces related. 2) Using the joint method, find the internal axial forces in all members of the truss shown below.
For the shown truss, Find the forces in all members ( use the joint method).
A). For the truss shown, use the cut section a- a to find the internal forces in members AG, BG and BC. B). Find the internal forces in members CF and DF using the cut b-b. |--1.5 m-e-1.5 m --1.5 m-, TE 900 N 3 m 800 N 3 m 500 N
Question 7 Find the forces in members AC and AD of the truss shown below using the Joint Resolution Method? 5 6 m 1312 50 k 6
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Question Three: For the truss shown below, find the the internal force in member No. 6 using section method. "M 5 m 5 m 40 KN 5 m 5 m Find the reactions at the supports. Find the internal forces in members 2 and 6. Show calculations. knowing that, M =92.49kN L =96.23kN 0= 40°
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Method of Sections Reference the truss shown below. Solve for the forces in the specified members using the Method of Sections. Clearly indicate whether the members are in compression (C) or tension (T). P-10 kN, P, = 6 kN and P, -8 kN. Note: You will not get credit for your work if you do not use the Method of Sections. 3 m Question 21 (6 points) Solve for the reactions at the supports Indicate both the magnitude and direction...
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