Ray diagrams for mirror ray tracing

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SUMMARY

The discussion centers on the interpretation of object distance (o) in the context of ray diagrams for concave mirrors. Hyperphysics incorrectly states that o is usually negative, while Hecht correctly indicates that if the object is real and positioned to the left of the mirror, o should be positive. This distinction is crucial for accurately applying the mirror equation, 1/o + 1/i = 1/f, and achieving correct results in ray tracing problems.

PREREQUISITES
  • Understanding of ray diagrams in optics
  • Familiarity with the mirror equation
  • Knowledge of concave mirror properties
  • Basic principles of light propagation
NEXT STEPS
  • Review the mirror equation and its applications in optics
  • Study the differences between real and virtual objects in ray tracing
  • Explore advanced topics in optics, such as lens equations
  • Investigate resources for practicing ray diagram problems
USEFUL FOR

Students of optics, physics educators, and anyone involved in optical engineering or ray tracing techniques.

RickyWong
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Just a check here...

I'm doing some ray diagram practice for optics and I've hit a road block. Hyperphysics is stating that for a concave mirror o is usually negative due to it measured against the direction of light propagation when applied to the mirror equation (below).

\frac{1}{o}+\frac{1}{i}=\frac{1}{f}

But Hecht, says that if it is a real object to the left of the mirror, it should be positive (which incidentally gives me the correct answer to a question I'm attempting)

Is Hyperphysics wrong? or have I misinterpreted it?

here's the link:
http://hyperphysics.phy-astr.gsu.edu/hbase/geoopt/mirray.html#c4
 
Physics news on Phys.org
I agree with you: Hyperphysics is wrong.
 
vela said:
I agree with you: Hyperphysics is wrong.

Thank you.
 

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