Expressing Vector Values in Terms of a, b, and c

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The discussion revolves around expressing vector values in terms of a, b, and c based on the given vectors ST = 2TP, TP = a, PQ = b, and QR = c. Participants clarify that to find vector RT, the equation RT = TR = a + b + c is established, emphasizing the importance of directionality in vector addition. The triangle law, parallelogram law, and polygon law are referenced to support the calculations. Further inquiries focus on how to derive vectors ST and SR from the established relationships. The conversation highlights the necessity of understanding vector direction for accurate expression and calculation.
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Homework Statement




ST= 2TP. If \overrightarrow{TP}=a , \overrightarrow{PQ} = b and \overrightarrow {QR} = C express in terms of a, b and c

a) \overrightarrow{RT}

b) \overrightarrow{ST}

c \overrightarrow{SR}

http://www.mathhelpforum.com/math-help/attachments/advanced-applied-math/9244d1230495606-mechanics-help-untitled.jpg

can anyone help me with this question please, I have attached the diagram

thank you!

Homework Equations

 
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Join R to T and you'll have an enclosed polygon and if all the vector arrows follow the same direction, the resultant is zero.

so TP+ PQ+ QR + RT=0. You can now find RT.

(Triangle law, parallelogram law, polygon law)
 
rock.freak667 said:
Join R to T and you'll have an enclosed polygon and if all the vector arrows follow the same direction, the resultant is zero.

so TP+ PQ+ QR + RT=0. You can now find RT.

(Triangle law, parallelogram law, polygon law)

so does RT = a+b+c ?

and how do i find ST and SR?
 
tweety1234 said:
so does RT = a+b+c ?

No … TR = a+b+c.
 
tiny-tim said:
No … TR = a+b+c.

okay , can you explain that? what does RT equal?
 
tweety1234 said:
okay , can you explain that? what does RT equal?

ok … TR is the vector from T to R …

you can either go direct,

or you can go any indirect route (that's the way "vector addition" works), provided the arrows follow you all the way.

If you go from R to T, the arrows don't follow you.

If you go from T to R, they do. :smile:
 
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