Given the following equations:
\(C_{B}=\frac {\nabla} {L \times B \times T}\) \(C_{WP}=\frac {A_{WP}} {L \times B}\)
and the following general relationship:
\(C_{WP}=\frac{1}{3}+\frac{2}{3}C_{B}\)
Using said relationship, find the change in \(C_{B}\) for a change in \(T\).
I know I must be missing something simple, but I've successfully solved all the other questions in the book except this one in the first chapter. The given answer in the back is
\(\frac{\left (1 - C_{B} \right )}{\left (1 - C_{B0} \right )} = \sqrt[3]{\frac{T_{0}}{T}}\)
but I have no idea how it got to this point..
Greatest thanks to anyone who can produce the steps to solve it.
