Axially Loaded Members Question

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The discussion revolves around solving a problem involving axially loaded members and incorporating an angle of θ=3°. The user has made significant progress in calculating unknowns but is unsure how to integrate the angle into their equations. They reference relevant equations, including equilibrium and deformation relationships, but express confusion about the role of trigonometry in this context. A hint suggests using the sine of the angle to relate displacements and forces. The conversation emphasizes the importance of correctly applying geometric relationships to solve the problem effectively.
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Homework Statement



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So I'm trying to do this problem right now. For the most part, I feel like I have 80% of the work done (in terms of finding certain unknowns etc) but I have no idea how to incorporate the θ=3°. What I mean is, what kind of equation can I set up that includes the angle in it? Apparently you don't need trig or anything, so I am a bit lost.

Homework Equations



ƩMb = 0; FA(a) + FD(b) - P(c) = 0
F = kΔ
ΔD/b = ΔA/a (I used similar triangles to achieve this for when the bar will be pulled down)

The Attempt at a Solution



At the moment, I have found all the unknowns such as the reaction and spring forces etc. I think I am on the right track, but I just have no idea how I can set up an equation using the maximum angle.

Thank you for your help!
 
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Hint 1: sin(3 deg) = delta_A/a; but delta_A = F_A/k1.
 
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