Optical physics and frame of reference....

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SUMMARY

In optical physics, the frame of reference for studying lenses and mirrors is crucial, particularly regarding the sign convention for real and virtual rays. The convention states that real rays are considered positive, while virtual rays are negative, which is essential for the accuracy of the lens formula 1/p + 1/q = 1/f. This equation applies equally to mirrors, highlighting the universality of the Cartesian sign convention in optics. The discussion also raises questions about the formal motivations behind these conventions and their implications in optical problems.

PREREQUISITES
  • Understanding of the Cartesian sign convention in optics
  • Familiarity with the lens formula 1/p + 1/q = 1/f
  • Basic knowledge of real and virtual rays in optical systems
  • Concepts of lenses and mirrors in geometric optics
NEXT STEPS
  • Research the derivation and applications of the lens formula 1/p + 1/q = 1/f
  • Study the Cartesian sign convention in detail, including its historical context
  • Explore the differences in optical behavior between lenses and mirrors
  • Investigate authoritative textbooks on optics for varied perspectives on frame of reference
USEFUL FOR

Students of optical physics, educators teaching geometric optics, and professionals in fields requiring precise optical calculations will benefit from this discussion.

physics user1
What kind of frame of reference do I have to choose when I'm studiyng lens and mirrors?

As far as I know you consider positive the direction where the rays are real and negative the one where the rays are virtual, is that always true?

Why can't we study a problem of optics choosing a frame of reference as we are supposed to do when we are studiyng a problem of dynamics?

Is there a more formal motivation?

As far as I know is because the equation 1/p + 1/q = 1/f is correct only when we are considering negative the virtual rays and positive the real ones, the same for mirrors.

Just another thing, why is that equation correct also for mirrors? I know the demonstration but is there something Inew the nature that makes this special
 
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