What is the reaction of a hinged beam with a mass and light cable?

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The discussion focuses on calculating the reaction forces of a hinged beam supporting a 70kg mass at an angle of 30 degrees, using a light cable. Participants suggest using static equilibrium principles, particularly summing moments about the hinge point A, to determine the forces involved. There is a need for clarity on applying Hooke's Law to find the Young's Modulus of the cable, ensuring it does not extend beyond 0.1% of its length. One user expresses confusion over the terminology and seeks a worked example to better understand the equations and methods required. The conversation emphasizes the importance of statics tutorials for grasping these concepts.
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1. A Beam of negligible weight AB, carrying a mass of 70kg at its end B, is hinged to a vertical wall at A and held at B 30degrees to the vertical wall by a light cable BC of 5mm diameter, C is at a distance vertically above A

Find the reaction of the beam at the wall and predict the behaviour of the cable by determining its Young;s Modulus if it is not allowed to extend more than 0.1% of its length under any condition





2. Stuck on what equations i need to use for the above



3. I drew the diagram in question and that's as far as i got =/

http://img201.imageshack.us/img201/1646/problemib2.jpg
 
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Did you try to sum the moments about A?
 
FredGarvin said:
Did you try to sum the moments about A?

Sorry, i don't have any idea what you're talking about =/
 
Fred is talking about taking moment or torque about A, the second condition of static equilibrium.

I would imagine you have to find the force along the cable and then use Hooke's Law in order to calculate the Young's Modulus or Modulus of elasticity.
 
I still havn't been able to get my head round it.

Thing is, i havn't been taught how to do it, therefore i don't understand the terms you are using.

I need maybe a worked example of something similar that i can understand the forumla to use and the method of working it out.

Thanks,

Joel
 
Go through the statics tutorials.

http://web.umr.edu/~bestmech/
 
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