A thin layer of ice (n = 1.309) floats on the surface of water (n = 1.333) in a bucket. A ray of light from the bottom of the bucket travels upward through the water. (a) What is the largest angle with respect to the normal that the ray can make at the ice–water interface and still pass out into the air above the ice? (b) What is this angle after the ice melts?
A thin layer of ice (n = 1.309) floats on the surface of water (n = 1.333) in a bucket. A ray of light from the bottom of the bucket travels upward through the water. (a) What is the largest angle with respect to the normal that the ray can make at the ice–water interface and still pass out into the air above the ice? (b) What is this angle after the ice melts?
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A thin layer of ice (n = 1.309) floats on the surface of water
(n = 1.333) in a bucket. A ray of light from the bottom of the bucket
travels upward through the water. (a) What is the largest angle with respect
to the normal that the ray can make at the ice–water interface and
still pass out into the air above the ice? (b) What is this angle after the
ice melts?
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