Vector Element Problem: Solving for Components of C in A - B + 3C = 0

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Homework Help Overview

The problem involves vector components and the relationship between vectors A, B, and C in the equation A - B + 3C = 0. The context is within the subject area of vector mathematics in physics.

Discussion Character

  • Exploratory, Conceptual clarification

Approaches and Questions Raised

  • The original poster attempts to understand how to manipulate the vector equation to find the components of vector C. Some participants discuss breaking down the vector equation into scalar components for clarity.

Discussion Status

Participants have engaged in clarifying the vector equation and its implications. There is an acknowledgment that the problem may be simpler than initially perceived, suggesting a productive direction in the discussion.

Contextual Notes

The original poster expresses uncertainty about their approach, indicating a potential struggle with the problem setup and the manipulation of vector components.

ramin86
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Vector A has x and y components of -8.40 cm and 16.0 cm, respectively; vector B has x and y components of 12.6 cm and -6.00 cm, respectively. If A - B + 3C = 0, what are the components of C?

Not sure how to do this problem, I was thinking of adding the horizontal and vertical elements for A and B, but that wouldn't help in finding the components of C.
 
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You have a vector equation that will give two scalar equations.

[tex]\vec{A} -\vec{B} + 3\vec{C} = 0[/tex]

[tex]A_{x} - B_{x} + 3C_{x} = 0[/tex]
[tex]A_{y} - B_{y} + 3C_{y} = 0[/tex]
 
thanks a lot, it was a whole lot simpler than I thought, I always seem to make physics problems more complicated than they should be lol
 
ramin86 said:
thanks a lot, it was a whole lot simpler than I thought, I always seem to make physics problems more complicated than they should be lol

No problem, :smile:
 

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