Using the method of joints, calculate the force in each member of the truss shown below. State whether each member is in tension or compression. Use Method of Joints.

International Edition---engineering Mechanics: Statics, 4th Edition
4th Edition
ISBN:9781305501607
Author:Andrew Pytel And Jaan Kiusalaas
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Chapter5: Three-dimensional Equilibrium
Section: Chapter Questions
Problem 5.26P: The figure shows the FBD of a portion of the space truss shown in Fig. P5.25. Use this FBD to find...
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Using the method of joints, calculate the force in each member of the truss shown below. State whether each member is in tension or
compression. Use Method of Joints.
P
B.
1.5P
55°
35°
35°
D
E
4 m
4 m
O Forces: AB=1.75P (C), AE=0.61P (C), DC=.53P (C), DE=.30P (T), BC=1.5P (C), DC=.53P (C), EB=.92P (T)
O Forces: AB=1.75P (C), AE=0.61P (C), DC=.59P (C), DE=.35P (T), BC=1.5P (C), DC=.53P (C), EB=.95P (T)
O Forces: AB=1.65P (C), AE=0.61P (C), DC=.55P (C), DE=.35P (T), BC=2.5P (C), DC=.53P (C), EB=.93P (T)
O Forces: AB=1.65P (C), AE=0.61P (C), DC=.59P (C), DE=.35P (T), BC=1.5P (C), DC=.53P (C), EB=.95P (T)
Transcribed Image Text:Using the method of joints, calculate the force in each member of the truss shown below. State whether each member is in tension or compression. Use Method of Joints. P B. 1.5P 55° 35° 35° D E 4 m 4 m O Forces: AB=1.75P (C), AE=0.61P (C), DC=.53P (C), DE=.30P (T), BC=1.5P (C), DC=.53P (C), EB=.92P (T) O Forces: AB=1.75P (C), AE=0.61P (C), DC=.59P (C), DE=.35P (T), BC=1.5P (C), DC=.53P (C), EB=.95P (T) O Forces: AB=1.65P (C), AE=0.61P (C), DC=.55P (C), DE=.35P (T), BC=2.5P (C), DC=.53P (C), EB=.93P (T) O Forces: AB=1.65P (C), AE=0.61P (C), DC=.59P (C), DE=.35P (T), BC=1.5P (C), DC=.53P (C), EB=.95P (T)
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