Optics in Water: AP Physics B Concepts and Calculations for Light Sources

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SUMMARY

This discussion focuses on the application of optics concepts from AP Physics B, specifically regarding light behavior in water. The index of refraction for water is established at 1.33, which is crucial for calculating the velocity of light in water and the critical angle for air-water interference. Additionally, the placement of a converging lens with a focal length of 30 centimeters above a light source at the bottom of a 1.0-meter deep pool is analyzed to determine the image position relative to the pool's bottom.

PREREQUISITES
  • Understanding of the index of refraction and its implications on light velocity
  • Knowledge of critical angle calculations in optics
  • Familiarity with lens formulas and image formation
  • Basic principles of wave optics as applied to light sources
NEXT STEPS
  • Calculate the velocity of light in water using the formula: velocity = speed of light in vacuum / refractive index
  • Determine the critical angle using the formula: critical angle = arcsin(n2/n1), where n1 is the refractive index of air and n2 is that of water
  • Apply the lens formula (1/f = 1/do + 1/di) to find the image distance from the lens
  • Explore the effects of different lens types on image formation in various mediums
USEFUL FOR

Students preparing for AP Physics B exams, educators teaching optics concepts, and anyone interested in the practical applications of light behavior in different mediums.

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***ap Physics B Optics Help!***

A point souce S of monochromatic light is located on the bottom of a swimming pool filled with water to a depth of 1.0 meter. The index of refraction of water is 1.33 for this light. Point P is located on the surface of the water directly above the light source. A person floats motionless on a raft so that the surface of the water is undisturbed.

1) Determine the velocity of the source's light in water



2) Determine the critical angle for the air-water interference



Suppose that a converging lens with a focal length of 30 centimeters in water is placed 20 centimeters above the light source and an image of the light source is formed by the lens.

3) Calculate the position of the image with respect to the bottom of the pool


ok... i can't even TRY to solve this thing... HELP!
 
Last edited:
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ok... i can't even TRY to solve this thing... HELP!
NO, you cann't say that. If you want know, please open the book. Find the relation between the velocity of light in air, in water and the refractive index of the water and the critical angle for the air-water interference
 

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