Proving that this vector eqn is correct...

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Homework Help Overview

The discussion revolves around proving the correctness of a vector equation, likely involving properties of directional vectors and their relationships to given vectors.

Discussion Character

  • Mixed

Approaches and Questions Raised

  • Some participants express agreement with a proposed solution, while others provide insights into the properties of perpendicular vectors and suggest considering different cases for the scalar involved.

Discussion Status

The conversation includes affirmations of a solution, alongside suggestions for further exploration of vector properties and cases. There appears to be a productive exchange of ideas, though no definitive consensus is reached.

Contextual Notes

Participants discuss the implications of the directional vector's orientation and the effects of the scalar's sign on the outcome, indicating a need for careful consideration of assumptions in the problem setup.

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Homework Statement
I solved it, but can someone lmk if there's a way to see if I'm correct..? Thank you in advance!
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I agree with your solution.
 
Charles Link said:
I agree with your solution.
Thank you
 
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So that you do it quicker next time, remember that the directional vector of a vector ##\vec u## perpendicular to a vector ##\vec v = (a,\,b)## is always##(-b,\,a)##. Knowing that, you can directly say that the directional vector of ##\vec q## is ##(-2,\,-3)=-(2,\,3)##, thus ##\vec q=(c,\,d)-s(2,\,3)##.
Yes it is negative the one you found, but consider both cases when ##s## is positive and when it is negative; we'll reach the same points.
 

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