Elementary Treatise On Physics, Experimental And Applied, for the Use of Colleges And Schools;
Elementary Treatise On Physics, Experimental And Applied, for the Use of Colleges And Schools;
A Adolphe Ganot
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lens, let P be a luminous point situate on the axis (fig. 483), let PI be an in- cident ray, IE its direction within the lens, EP' the emergent ray, so that P' is the conjugate focus of P. Further, let CI and CE be the normals to the points of incidence and emergence, and I PA be put equal to o, EP'A'-A ECA'-y, ICA-d, NIP-/, ElO-r, lEO-/', N'EP'-r. Because the angle / is the exterior angle of the triangle PIC, and the angle r' the exterior angle of the triangle CEP', therefore r-a-i-^ and r'-y-...h/S, whence /-l-r'-a-l-iS-Hy+d (i) But at the point I, sin /-» « sin r, and at the point E, sin r' - « sin / (538', f^ being the refractive index of the lens. Now if the arc AI is only a small number of degrees, these sines may be considered as proportional to the angles /, r, /', and r' ; whence, in the above formula, we may replace the sines by their angles, which gives /««r and r' = «/', from which / + r'«« (r + z). Further, because the two triangles lOE and COC have a common equal angle O, therefore r-H/' = y-i-^ from which i+r'^n (y + i^).
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