In 1871 Sellmeier derived the equation where the A j terms are constants and each λ 0j
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where the Aj terms are constants and each λ0j is the vacuum wavelength associated with a natural frequency v0j, such that λ0jv0j = c. This formulation is a considerable practical improvement over the Cauchy Equation. Show that where λ > > λ0j, Cauchys Equation is an approximation of Sellmeiers. Write the above expression with only the first term in the sum; expand it by the binomial theorem; take the square root of n2 and expand again.
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