SOLVED: Exercise 1.1-1: Proof of Snell's LawThe proof of Snell's law is an exercise in the application of Fermat's principle. Referring to Fig: 1.1-4, we seek to minimize the optical path length n1 AB n2 BC between points A and C. We therefore have the following optimization problem: Minimize n1d1 sec θ1 n2d2 sec θ2 with respect to the angles θ1 and θ2, subject to the condition d1 tan θ1 d2 tan θ2 = d. Show that the solution of this constrained minimization problem yields Snell's law
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