Scenario 1: Angle of Incidence Water Index of Refraction nisin 01 71 200 1.33 = 0.455 or 27" 1.33 * sin(20) 1.33 * 0.342 Angle of Refraction Air Index of Refraction n2sin 02 1.00 = 0.455 or 27" 1 * sin(25) 1 * 0.455 Scenario 2: Angle of Incidence Water Index of Refraction nisin 01 450 1.33 = 0.944 or 70 1.33 * sin (45) 1.33 * 0.71 Angle of Refraction Air Index of Refraction n2sin 02 70- 1.00 = 0.94 or 70 1 * sin(70) 1 * 0.94 Questions 1. In both scenarios, were you able to verify Snell's Law? Yes 2. Make a general statement comparing the angle of incidence to the angle of refraction as light moves from a dense material to a less dense material. Does this agree with your prediction in part 1? The angle increase when its refracted into a material that is less dense 3. Set the angle of incidence to 50". What happens to the refracted ray at this and higher angles of incidence in this scenario? The ray is reflected and not refracted