Calculating Tension in a Static System

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The discussion revolves around calculating tension in a static system, specifically addressing the direction of tension vectors. The correct tension vector is identified as 4.06i - 7.61j + 5.07k, while the user initially calculated -4.06i + 7.61j - 5.07k, leading to confusion over the signs. It is clarified that tension is a vector pointing from point B to point A, and the user created a vector from A to B, which contributed to the sign discrepancy. The conversation also highlights the importance of recognizing the weight pulling the boom downwards, necessitating an upward pull from the cable. Understanding vector direction is crucial in accurately calculating tension in static systems.
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Homework Statement

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Homework Equations



The answer in the back on the book shows 4.06i -7.61j + 5.07k. I do not understand why my signs are backwards.

The Attempt at a Solution



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I ended with -4.06i +7.61j - 5.07k
 
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The tension involved is a vector that points from B towards A. You've created a vector rab that points from A to B.
 
ok thank you. Since i did not see an arrow i was not sure which direction to pick. How did you tell?
 
thinkcentre12 said:
ok thank you. Since i did not see an arrow i was not sure which direction to pick. How did you tell?
It's difficult to push with a cable :)
 
gneill said:
The tension involved is a vector that points from B towards A. You've created a vector rab that points from A to B.

gneill said:
It's difficult to push with a cable :)
That is a good point. Thank you
 
thinkcentre12 said:
That is a good point. Thank you

Additionally, there is a weight pulling the boom downwards (or in the negative z-direction). In order to counteract this, the cable needs to pull it upwards (positive z-direction).
 
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