Vectors Q&A: Expert Help and Advice - Don't Miss Out!

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The discussion revolves around finding the components of a vector, specifically Rx and Ry, using trigonometric functions. Participants emphasize that the problem is basic and encourage the original poster to attempt the solution independently rather than seeking direct answers. Key formulas provided include Vx = V cos(θ) and Vy = V sin(θ), which are fundamental in vector decomposition. There is a strong reminder that the forum is not a free homework service, and users should refer to their textbooks for guidance. Overall, the conversation stresses the importance of understanding the concepts rather than just obtaining answers.
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-__- aah please help
 
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I don't see a question.
 
find the Rx and Ry
 
SFOo said:
find the Rx and Ry

And why are you stuck on this problem? Where is your attempt at a solution?
 
were not a free homework service... its really not a hard question, do some research
 
i need it tomorrow T__T
 
Vx = V cos \theta
Vy = V sin \theta
 
iRaid said:
Vx = V cos \theta
Vy = V sin \theta

thanx
but can u show me how did u do it :) please
 
SFOo said:
thanx
but can u show me how did u do it :) please

Go back to your book or notes. This is really basic stuff; every book has an example that will be able to help you. You might even want to go back and review what a vector is, as you seem to be quite lost.

As stated in the rules, we are not going to do your work for you. If you care to take a stab at the problem (and depending on how honest of an attempt it is) we may offer corrections to help you understand.
 
  • #10
lets go back to Trig 101, take a look
[PLAIN]http://img547.imageshack.us/img547/1426/vectors.png

sin(\theta) = Opp/Hyp
cos(\theta) = adj/Hyp

So if you look at the picture above, if you want the Y component you get

sin(\theta) = Vy/V // just replace Opp with Vy and Hyp with V
Vy = Vsin(\theta)

The x component is the same process
cos(\theta) = Vx/V

Vx = Vcos(\theta)
 
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