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Unformatted text preview: 6.2.1 Lenses The Gaussian lens formula can be deduced from Fermats principle with the approximations cos = 1 and sin = . For the refraction at a spherical surface with radius R holds: n 1 vn 2 b = n 1n 2 R where  v  is the distance of the object and  b  the distance of the image. Applying this twice results in: 1 f = ( n l1) 1 R 21 R 1 where n l is the refractive index of the lens, f is the focal length and R 1 and R 2 are the curvature radii of both surfaces. For a double concave lens holds R 1 &lt; , R 2 &gt; , for a double convex lens holds R 1 &gt; and R 2 &lt; . Further holds: 1 f = 1 v1 b...
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 Spring '10
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