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![]() ![]() This should be equal to the total angle and a triangle 180 degrees. #Angle of incident equaling an angle of reflection plus#And we can say that Fi Plus, Fada said, our prime plus fade us of C prime. Are crime would be equal to 90 degrees, minus the status of our. We can say similarly, we can say that, Beta said. Ah, this is going to be equal to essentially 51 0.32 degrees. Weaken, say sign of the critical angle would be equal to one over end, and so the critical angle subsea would be equal to arc sine of one over 1.6 the refractive index of the prison itself, and we find that the critical angle is 38.68 degrees at this point, we know that status of C prime would simply be equal to 90 degrees minus status subsea. So now we can use the Snell's Law of refraction. This would be a fate of our we can say that status subsea would then be the critical angle, critically incident angle at the second surface. Be faith, a faith, a sub I and this would be refracted at the first surface. So we can say that here we can first say that we're going to let the incident angle at the first face. ![]() If the ray has to minimally exit the second surface than at the second surface incident angle, that should be the critical angle. And we have the index of really refractive index of the prison and equally 1.6. I can say that the apex angle of the prison is going to be fired, and that's that equaling 60 degrees. In the original paper Maxwell fully derived them from the Lorentz force law (without using the Lorentz transformation) and also from the conservation of energy and momentum. The equations were published by Maxwell in his 1864 paper "A Dynamical Theory of the Electromagnetic Field". The macroscopic Maxwell equations define two new auxiliary fields that describe the large-scale behaviour of matter without having to consider atomic scale details. They relate the electric and magnetic fields to total charge and total current, including the complicated charges and currents in materials at the atomic scale. The microscopic Maxwell equations have universal applicability but are unwieldy for common calculations. Maxwell's equations describe how electric and magnetic fields are generated by charges, currents, and changes of these fields. They underpin all electric, optical and radio such electromagnetic technologies as power generation, electric motors, wireless communication, cameras, televisions, computers, and radar. In physics, Maxwell's equations are a set of partial differential equations that, together with the Lorentz force law, form the foundation of classical electromagnetism, classical optics, and electric circuits. ![]()
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