Algebra question - quick visual

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Homework Help Overview

The discussion revolves around an algebraic problem related to a physics question, specifically focusing on solving for the radius in a geometric context. The original poster presents an equation derived from a visual representation, seeking assistance in isolating the variable r.

Discussion Character

  • Mathematical reasoning, Problem interpretation

Approaches and Questions Raised

  • The original poster attempts to manipulate the equation to solve for r but expresses uncertainty about the next steps. Some participants suggest algebraic manipulations, while others reflect on the simplicity of the solution once recognized.

Discussion Status

Participants are actively engaging with the algebraic expressions, with some providing guidance on how to proceed with the calculations. There is a recognition of the initial confusion, but also a realization of the straightforward nature of the solution once the correct approach is identified.

Contextual Notes

There is an emphasis on careful handling of algebraic terms, particularly regarding the division of the entire right-hand side of the equation. The original poster's reliance on a visual aid suggests that the problem may involve geometric interpretations that are not fully articulated in the text.

vorcil
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It's a physics question but I need help solving for the radius in the picture bellow
I need to solve for r so i can finish my physics question off
http://www.freeimagehosting.net/uploads/th.dc286819a1.jpgmy work so far

(r-y)^2 + L^2 = r^2

r^2 - (2*r*y) + y^2 + L^2 = r^2

I'm not to sure how to solve this from here
algebraically, for r
 

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subtract r^2 from both sides, then divide everything by -2y
 
lanedance said:
subtract r^2 from both sides, then divide everything by -2y

bah I didn't see how friggen simple it was
I thought I had to pull out some hardcore mathematics

If I had continued and just removed r^2 in the first place instead of asking what to do

-2ry+y^2+l^2
2ry = y^2 + L^2
r = (y^2)+(L^2) / 2y

cheers big ears
 
Carefull now. Remember that the 2y is dividing the entire right-hand side, not just the L^2
 

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