Is my diagram correct? If so, have I made the moments equation correctly?

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The discussion revolves around calculating reaction forces at beams in a pulley system lifting a 2-ton mass at constant velocity. The user seeks confirmation on their calculations for Rax and Rcx, as well as the accuracy of their moment equation. Responses indicate that the user's values are nearly correct but suffer from excessive rounding, which affects accuracy. It is advised to maintain at least four significant digits in intermediate calculations and only round the final answer appropriately. The conversation emphasizes the importance of precision in engineering calculations.
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Homework Statement




Through pulley B, set upon structure ABC, a mass (m) of 2 tons is being lifted in constant velocity. The beam AB is horizontal. Calculate the reaction forces at the beams. Ignore friction at pulley.

http://img225.imageshack.us/img225/4750/236shrinked.jpg


Answers:

Ta = 53.6 [kN]
Tc = 73.2 [kN]

Homework Equations



(all written in question)

The Attempt at a Solution



Attached...I keep getting stuck since pass this point I'm not getting the right scores... I'd like to know if my Rax and Rcx are correct at least? Is my moment equation accurate?
 

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What do you think is the value of T in relation to mg?
 
T = mg
 
Do you think that any of the four reaction components might be zero?
 
Dory: Rax and Rcx are almost correct. The only problem is, you are rounding numbers too much, making your answers inaccurate.

Generally always maintain at least four significant digits throughout all your intermediate calculations, then round only the final answer to three significant digits, unless the first significant digit of the final answer is 1, in which case round the final answer to four significant digits.
 
pongo38 said:
Do you think that any of the four reaction components might be zero?

I guess that would require calculations. I can't say off the top of my hat...can...you?


nvn said:
Dory: Rax and Rcx are almost correct. The only problem is, you are rounding numbers too much, making your answers inaccurate.

Generally always maintain at least four significant digits throughout all your intermediate calculations, then round only the final answer to three significant digits, unless the first significant digit of the final answer is 1, in which case round the final answer to four significant digits.

You're right, I figured that was my downfall in this question...thanks nvn :)
 

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