Interference/Diffraction with shadows

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SUMMARY

The discussion focuses on a physics problem involving a vertical stick casting a shadow in air and then in a flat-bottomed pool of salt water. The stick, measuring 1.8 m, casts a 1.2 m shadow in air. When submerged in water with a refractive index (n) of 1.56, the problem requires calculating the new shadow length on the pool's floor. The solution emphasizes the role of refraction and the angle of the light source in determining the shadow's length, suggesting that geometric optics principles are sufficient for solving the problem.

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Homework Statement


At 11:00hrs a vertical stick in air, 1.8 m long, casts a shadow 1.2 m long. If the same stick is placed at 11:00hrs in air in a flat bottomed pool of salt water half the height of the stick, how long is the shadow on the floor of the pool? (For this pool, n = 1.56.)

Homework Equations


Not sure=/

The Attempt at a Solution


Don't know where to begin >.<
 
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sounds like more of a *refraction* problem than an interference/diffraction problem. In other words, I think you can do this problem using only geometric optics, without considering the wave nature of light.

So, ask yourself, what *happens* to a ray of light upon entering the water that would tend to change the nature of the shadow cast by the stick? Strong hint: the length of the shadow is determined by the angle of the light source.
 

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