Problem 1 A light traveling in air is partially reflected on the air-water interface and enters the water with an angle of incidence of 34°. The index of refraction of water is nwater = 1.33. Assume that the lengths shown in the figure are AB=12 cm, BE-5 cm, EF-10 cm, DG =10 cm, and that the depth of the water is d=51 cm. a) units. Incident Α' b) 0₁ = OPL Reflected 1 = e) and G). 6 = 0 B Calculate the optical path length of the light labeled Reflected 1 in the above figure, in SI m m C Reflected 1 F rad Reflected 2 G Calculate the transmission angle of the light when it enters water at point B. nair m nwater Calculate the optical path length of the light labeled Reflected 2 in the above figure, in SI units. OPL Reflected 2 = The wavelength of the incident light is 603 nm. Find the optical path difference of these two reflected lights at the finishing line (points F and G). Find the relative phase difference of these two reflected lights at the finishing line (points F

Problem 1 A light traveling in air is partially reflected on the air-water interface and enters the water with an angle of incidence of 34°. The index of refraction of water is nwater = 1.33. Assume that the lengths shown in the figure are AB=12 cm, BE-5 cm, EF-10 cm, DG =10 cm, and that the depth of the water is d=51 cm. a) units. Incident Α' b) 0₁ = OPL Reflected 1 = e) and G). 6 = 0 B Calculate the optical path length of the light labeled Reflected 1 in the above figure, in SI m m C Reflected 1 F rad Reflected 2 G Calculate the transmission angle of the light when it enters water at point B. nair m nwater Calculate the optical path length of the light labeled Reflected 2 in the above figure, in SI units. OPL Reflected 2 = The wavelength of the incident light is 603 nm. Find the optical path difference of these two reflected lights at the finishing line (points F and G). Find the relative phase difference of these two reflected lights at the finishing line (points F