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Chris Spencer edited data and analysis finding n.tex
almost 10 years ago
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Recall that n was found in correction $c_4$ as $n=1.2385$ and with some algebra it is found that $P=2-n^2=0.466$.
\Subsection{Error in n and P}
Error in n is found by the equation
\[dn= \sqrt{\frac{\rho_s}{\rho}}\sqrt{\left(\frac{1}{c_4}\right)^2 dc_1^2 + \left(\frac{-c_1}{c_4^2}\right)^2
dc_4^2}\] dc_4^2}=0.00712647\] so $n=1.239 \pm .007$