The force vector F has a magnitude of F = 385 lb and acts at point A at an angle = 17.8° with respect to vertical as shown. The force F is balanced by the tension forces parallel to the two rods AC and AB such that the vector equation →>> → F+FAC+FAB O is satisfied. Determine the tension forces in the two rods in Cartesian components. C BUTTO cc i❀O BY NC SA 2013 Michael Swanbom Variable Value 4.6 ft 2.7 ft 4 ft a b C FAB NF Values for dimensions on the figure are given in the following table. Note the figure may not be to scale. FAC= = a = For the component notation, use an 'xy' coordinate system with 'y' poining up and 'x' pointing to the right. A₁ + b î+ ALLAXY 3) lb 3) lb

Elements Of Electromagnetics
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ISBN:9780190698614
Author:Sadiku, Matthew N. O.
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The force vector F has a magnitude of F = 385 lb and acts at
point A at an angle 0 = 17.8° with respect to vertical as
shown. The force F is balanced by the tension forces parallel
to the two rods AC and AB such that the vector equation
F+FAC+ FAB = 0 is satisfied. Determine the tension
forces in the two rods in Cartesian components.
C
mintono
cc) + Ⓡ
BY NC SA
2013 Michael Swanbom
Variable Value
4.6 ft
2.7 ft
4 ft
a
b
C
FAB
F
Values for dimensions on the figure are given in the following
table. Note the figure may not be to scale.
FAC=
a
=
For the component notation, use an 'xy' coordinate system with
'y' poining up and 'x' pointing to the right.
î
A
+
0
+
b
B
3) lb
3) lb
Transcribed Image Text:The force vector F has a magnitude of F = 385 lb and acts at point A at an angle 0 = 17.8° with respect to vertical as shown. The force F is balanced by the tension forces parallel to the two rods AC and AB such that the vector equation F+FAC+ FAB = 0 is satisfied. Determine the tension forces in the two rods in Cartesian components. C mintono cc) + Ⓡ BY NC SA 2013 Michael Swanbom Variable Value 4.6 ft 2.7 ft 4 ft a b C FAB F Values for dimensions on the figure are given in the following table. Note the figure may not be to scale. FAC= a = For the component notation, use an 'xy' coordinate system with 'y' poining up and 'x' pointing to the right. î A + 0 + b B 3) lb 3) lb
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