I with some Equilibrium problems

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The discussion centers on solving an equilibrium problem involving a traffic light and an aluminum pole. The user has calculated the weights of both the pole and the light but is struggling with the torque calculations and determining the x-component of the force at point A. Participants suggest taking moments about point A to simplify the problem, eliminating the need to consider forces acting through that point. Clarification on terminology related to torque is also provided, emphasizing that "taking moments" refers to setting point A as the origin for torque calculations. The conversation highlights the importance of understanding equilibrium conditions in physics problems.
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#2: A traffic light hangs from a structure as shown in Fig. 9-60. The uniform aluminum pole AB is 7.5 m long and has a mass of 8.0 kg. The mass of the traffic light is 12.0 kg. Determine the tension in the horizontal massless cable CD, and the vertical and horizontal components of the force exerted by the pivot A on the aluminum pole.
http://img457.imageshack.us/my.php?image=fig960xg6.png

Can I just get help on this one? I figured out the rest.
 
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Anyone want to help?
 
One is expected to show ones efforts. Let's start with what you know...
 
Well, I know that the weight of the pole is 78.4 N and the light's weight is 117.6N, and that the light makes a 53degree angle with the pole, and since the sum of torques has to be 0, I need to separate the weights into their x and y components... the problem with that was I got stuck when I realized that I didn't know what the x value of the point Ft acts on was... Is it safe to assume that since sum of torques is 0, that Ft and the force exerted by A are aqual but opposite in direction?
 
I would recommend taking moments about point A, then you don't need to worry about any forces acting through A. :wink:
 
"taking moments"? do you mean setting A as the origin for torque?
 
SalamanderGod said:
"taking moments"? do you mean setting A as the origin for torque?
Yes, apologies; the jargon can vary from course to course.
 
ok, thanks!
 
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