Lenses and Systems of Lenses |
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Page 12
... proved more than a particular case ; that case , namely , in which the luminous point lies upon the axis . We will next prove the theorem to hold for a luminous point which does not lie in the axis , but only for rays from it which lie ...
... proved more than a particular case ; that case , namely , in which the luminous point lies upon the axis . We will next prove the theorem to hold for a luminous point which does not lie in the axis , but only for rays from it which lie ...
Page 15
... proved two particular cases of our fundamental theorem . We will now consider the general case , in which the position of the luminous point , and the directions of the rays , are both unrestricted . For this purpose it will be ...
... proved two particular cases of our fundamental theorem . We will now consider the general case , in which the position of the luminous point , and the directions of the rays , are both unrestricted . For this purpose it will be ...
Page 19
... to the refracted ray will be H y = ( m , + b , M1 : = ( " + c 2 = no — r - μ , ) — ( x − a ) + b 。 μ , με 1 - = μ2 ) = ( x − a ) + % r με - 28. With the help of these equations may be proved C 2 REFRACTION AT A SINGLE SURFACE . 19.
... to the refracted ray will be H y = ( m , + b , M1 : = ( " + c 2 = no — r - μ , ) — ( x − a ) + b 。 μ , με 1 - = μ2 ) = ( x − a ) + % r με - 28. With the help of these equations may be proved C 2 REFRACTION AT A SINGLE SURFACE . 19.
Page 20
Charles Pendlebury. 28. With the help of these equations may be proved the most general case of the proposition , that All rays which proceed from one and the same point will , after refraction , meet again in one and the same point ...
Charles Pendlebury. 28. With the help of these equations may be proved the most general case of the proposition , that All rays which proceed from one and the same point will , after refraction , meet again in one and the same point ...
Page 22
... proved in an elementary manner in the case in which the plane of incidence contains the axis of the refracting surface . We will assume that the plane of incidence is coincident with the plane of the paper . 30. To investigate formula ...
... proved in an elementary manner in the case in which the plane of incidence contains the axis of the refracting surface . We will assume that the plane of incidence is coincident with the plane of the paper . 30. To investigate formula ...
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2nd edition 3rd edition 4th edition absolute distances Aeneid axis Book Camb Cambridge Carl Neumann conjugate planes conjugate points continued fraction Demy 8vo denote determine deviation Elementary emergent ray equations equivalent lens extreme media F and F F. A. PALEY Fcap Fellow of St focal length formula French Geometry GEORGE LONG Grammar Greek Hence incident ray Index infinite distance J. H. FREESE John's College Latin LL.D luminous point M.A. Small post m₁ magnification produced Math meet the axis numerous P₁ P₂ parallel PENDLEBURY PH.D point conjugate point Q position Principal Planes Principal Points Professor Prose reduced distance refracted ray refracting surface refractive indices respectively revised School second surface sewed Small post 8vo straight lines system of lenses t₁ Texts with Notes thick lens thin lens Translated Trinity College V₁ vertex vols μη μο Мо
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