Optic question about a positive-meniscus lens

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SUMMARY

The discussion focuses on solving geometric optics problems related to a positive-meniscus lens, specifically calculating the angle of incidence, height (h2), and back focal length in terms of the radii of curvature. Participants emphasize the importance of demonstrating initial problem-solving attempts to receive assistance. The use of Snell's Law is highlighted as a critical step in determining the behavior of light rays interacting with the lens surfaces.

PREREQUISITES
  • Basic geometry principles related to angles and triangles
  • Understanding of Snell's Law for refraction calculations
  • Familiarity with lens terminology, specifically positive-meniscus lenses
  • Knowledge of ray diagrams and their application in optics
NEXT STEPS
  • Study the derivation of the lens maker's equation for positive-meniscus lenses
  • Learn how to construct ray diagrams for various lens types
  • Explore advanced applications of Snell's Law in optical systems
  • Research the impact of lens curvature on focal length and image formation
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Students and educators in physics, optical engineers, and anyone interested in understanding the principles of lens optics and light behavior.

mrquanta
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i was asked to find the angle \theta, the height h2, and the back focal length in terms of the radius of curvatures. I'm really stunned that i couldn't draw a line. thanks in advance.

http://img94.imageshack.us/img94/8336/lens.png
 
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Hi mrquanta, welcome to PF!:smile:

You must show some attempt at a solution to receive help. We are not here to do your homework for you.

Why not start by calculating the angle of incidence (in terms of h_1 and R_2, via basic geometry) of the oncoming ray on the leftmost surface?...What does knowing that angle of incidence allow you to calculate (via Snell's Law)?:wink:
 

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