Finding vectors needed to cancel out given sets of forces

AI Thread Summary
The discussion centers on solving for the forces needed to cancel out given sets of forces, specifically vectors A, B, and C. The user initially struggles with determining the components of vectors A and B, noting that vector A has a direction of 0 degrees, making its y-component zero, while vector B has a zero x-component. A key point raised is the confusion regarding the positive x and y components of vector C, despite its direction being in the third quadrant at 240 degrees. The relationship between the vectors is clarified with the equation that states the sum of the forces must equal zero, leading to the conclusion that vector C is the negative sum of vectors A and B. Ultimately, the user resolves their issue and acknowledges their progress in understanding the problem.
aron silvester

Homework Statement


For this assignment, I am given sets of forces and asked to solve for the force(s) needed to cancel them out. For this case, I am asked to solve for the missing parts of vectors A, B and C. I was only given vector C's Mass and Direction to start with, but I managed to get all of its other information. What I'm having trouble finding is the other information for vectors A and B. I know that since the direction of vector A is 0 degrees, that it's y component is 0. Same logic goes to how I know that the x component of vector B is 0. Also, I just noticed something, why are the x and y component for vector C positive if the direction of the vector is in the third quadrant, 240 degrees?

Homework Equations


It's all in part 3.

The Attempt at a Solution


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aron silvester said:
Also, I just noticed something, why are the x and y component for vector C positive if the direction of the vector is in the third quadrant, 240 degrees?
You wrote the components down, so you should be able to answer this question. There is an easy way to look at this problem. You have
Note that ##\vec{F}_a+\vec{F}_b+\vec{F}_c=0## means that ##\vec{F}_c=-\vec{F}_a-\vec{F}_b##
Can you do something with this?
 
kuruman said:
You wrote the components down, so you should be able to answer this question. There is an easy way to look at this problem. You have
Note that ##\vec{F}_a+\vec{F}_b+\vec{F}_c=0## means that ##\vec{F}_c=-\vec{F}_a-\vec{F}_b##
Can you do something with this?
I figured it out already. I should have replied to this thread sooner. Thanks!
 
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