How to determine which point to take the moment about?

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To determine reactions at points C, D, and E for the T-shaped bracket, it's essential to choose an appropriate point for taking moments. Summing moments about a specific point can simplify calculations and minimize errors. While moments can be taken about any point, selecting D may provide a clearer path to the solution. It's recommended to first solve for the reactions at E and then sum moments about D or C for better clarity. Understanding the strategic choice of point can enhance problem-solving efficiency.
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Problem -
  1. The T-shaped bracket shown is supported by a small wheel at E and pegs at C and D. Neglecting the effect of friction, determine the reactions at C, D, and E when the angle is 30 degrees.

    I have taken the moment about E, and gotten a result for all the reactions. However, in the solutions it says that i should be taking the moment about D.
    I don't understand what the difference is between picking one point or the other.
    Please refer to the two attached pictures. Thank you
 

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See template for homework section.
You did not show neither the problem nor your solution.
 
CCenturion said:
Problem -
  1. The T-shaped bracket shown is supported by a small wheel at E and pegs at C and D. Neglecting the effect of friction, determine the reactions at C, D, and E when the angle is 30 degrees.

    I have taken the moment about E, and gotten a result for all the reactions. However, in the solutions it says that i should be taking the moment about D.
    I don't understand what the difference is between picking one point or the other.
    Please refer to the two attached pictures. Thank you
For a system in equilibrium, you can sum moments about any point = 0, but you can simplify the number of steps and reduce chances for errors when summing moments about a selectively chosen point. You might want to first solve for Ex and Ey, then sum moments about D (or C) to see how this works.
 
Got it Phantom, Thanks a lot !
 
Kindly see the attached pdf. My attempt to solve it, is in it. I'm wondering if my solution is right. My idea is this: At any point of time, the ball may be assumed to be at an incline which is at an angle of θ(kindly see both the pics in the pdf file). The value of θ will continuously change and so will the value of friction. I'm not able to figure out, why my solution is wrong, if it is wrong .
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