How do I determine the support reactions in a method of joints truss?

AI Thread Summary
Determining support reactions in a method of joints truss involves applying the three laws of equilibrium: the sum of forces in the x-direction must equal zero, the sum of forces in the y-direction must equal zero, and the sum of moments must also equal zero. To find the reactions, it is crucial to identify where the reactions occur, typically at the pin joints. Since there are multiple unknowns, using torque equations alongside force equations can help eliminate some variables. Understanding the theory is essential, but applying it to the specific problem requires careful analysis of the truss structure. Resources like educational websites can provide additional guidance on solving static equilibrium questions.
mikel lowery
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Hi, I am really stuck here. My problem is with determining the support reactions. I understand that this needs to be done first before working on each truss member. But I don't understand how to determine them. I have read and re-read all my available text and still stuck.

The question I can't solve, " Determine the force in each member" of the attached. Each joint are pin joints.

Can some one please walk me through this?

Regards

Mikel

<- Edit ->

I have tried to solve rather than just ask, I'm aware that the 3 laws of equilibrium apply for the reactions, sum of x =0, sum of y= 0 and sum of Mc = 0. I just don't understand 1. Where the reactions are and 2. how to determine them?
 

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You picture hasn't been approved yet, but if this is a static equilibrium question, it sounds like a pretty classic problem. You can't solve it with just the sum of x and y forces because you have too many unknowns. But the torques also are balanced. So you can get a second system of equations and solve for the unknowns.
 
merryjman,
Thank you for your reply. I think I understand the theory, I am just unsure of how to put together. How do I determine where the reactions are and find them?
Regards
 
Still can't view the picture, but I think this website will be helpful: http://physics.uwstout.edu/Statstr/Strength/StatII/stat22.htm

If your situation is similar to that, then you use Newton's 2nd to figure out where the reaction forces are, and the torque equations to eliminate some of your unknowns in the force equations. In the example on the website, there is a reaction force at the pin joint, for example.
 
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