The wooden sign is supported by three chains attached to the ceiling (AC, AB & AD) If the tension in AB = 100 lbf and AC = 65 lbf, determine the tension in AD and the weight of the sign in equilibrium. %3D Determine the x-component of force AC: ACx = Ibf. B. 55° 45 35° STATICS
The wooden sign is supported by three chains attached to the ceiling (AC, AB & AD) If the tension in AB = 100 lbf and AC = 65 lbf, determine the tension in AD and the weight of the sign in equilibrium. %3D Determine the x-component of force AC: ACx = Ibf. B. 55° 45 35° STATICS
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Chapter1: Units, Trigonometry. And Vectors
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The wooden sign is supported by three chains attached to the ceiling ( AC,AB,AD). If the tension in AB= 100 lbf and AC=65 Lbf, determine the tension in AD and the weight of the sign in equilibrium.
1 Determine the x component of the force AB: ABx= __lbf
2 Determine the Y component of force AB:ABy=__lbf
3 Determine the x component of force AC:ACx=__lbf
4 Determine the y component of the force AC:ACy =__lbf
5 Determine the magnitude of the force AD =__lbf
6 Determine the weight of the sign=__lbf
Transcribed Image Text:The wooden sign is supported by three chains attached to the ceiling (AC, AB & AD).
If the tension in AB = 100 lbf and AC = 65 Ibf, determine the tension in AD and the
weight of the sign in equilibrium.
Determine the x-component
force AC: ACx =
Ibf.
55°
45
35
STATICS
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