Algebra - Is it possible to solve it in terms of r?

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The discussion revolves around solving an algebraic equation that involves the variable "r" and the constant "π." Participants express concern about having the same unknown on both sides of the equation, which complicates the solution. Suggestions include moving all terms to one side and factoring out common elements to isolate "r." Clarification is provided on the notation used in the equation, particularly regarding the representation of large numbers. The conversation emphasizes the importance of basic algebraic principles in solving such equations.
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perhaps too much help there... I was thinking of writing a hint like 'what can you do to both sides to get r on only one side of the equation'
 
BruceW said:
perhaps too much help there... I was thinking of writing a hint like 'what can you do to both sides to get r on only one side of the equation'
Oops... you're probably right, Bruce.
 
I can still see the original message in my email you know? :wink:

Thanks, at any rate. I seemed to have forgotten basic algebra!
 
Femme_physics said:
I can still see the original message in my email you know? :wink:
Yeah, I know. :-p
 
Is that a Pi or an r?
 
Both \pi and r are in the equation.
 
You ended up with 100\pir4 = 4000\cdot103r.

Move everything over to one side, and take the largest common factor out of both terms. The equation should be pretty easy to solve from there.
 
Is it really "1000\cdot10^3". That seems a very strange thing to write. It is, of course, the same as 10^6= 1000000.
 

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