Geometric Mean Radius of Hollow Conductor

AI Thread Summary
The discussion focuses on calculating the geometric mean radius (GMR) of a hollow conductor, specifically a hollow cylinder, using the formula GMR_{hollow cylinder}=Re^{-Kμ}. The variable K is defined by a complex equation involving the outer radius (R), inner radius (r), and constants A and B. Participants express difficulty in starting the problem and seek hints or assistance. One user eventually resolves their confusion and shares their solution, prompting another participant to inquire about the method used. The thread highlights the collaborative nature of problem-solving in physics and engineering contexts.
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Homework Statement


GMR_{hollow cylinder}=Re^{-Kμ} where K=\frac{AR^4-R^2r^2+Br^4+r^4ln(R/r)}{(R^2-r^2)^2}, where R is the outer radius and r is the inner radius, and mu is the relative permeability. We are to determine the numerical values of A and B.

I am stumped on how to begin attempting this question. Any hints or help would be greatly appreciated.
 
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Figured it out thanks.
 
Hey, we have the same question and were wondering how you did this?
Thanks
 
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