Problem 1For all parts of the below question, fill in the empty boxes with your answer (YOUR ANSWER MUST BEONLY A NUMBER; DO NOT WRITE UNITS; DO NOT WRITE LETTERS). Choose the correct unit for youranswers from the drop-down multiple-choice menu list available next to your answer.A light traveling in air is partially reflected on the air-water interface and enters the water with an angleof incidence of 50°. The index of refraction of water is nwater = 1.33. Assume that the lengths shown inthe figure are AB=14 cm, BE=4 cm, EF =13 cm, DG =13 cm, and that the depth of the water isd=46 cm.a)units.b)0₁ =IncidentAOPL Reflected 1 =c)units.A =e)and G).8=BmmReflected 1FCalculate the optical path length of the light labeled Reflected 1 in the above figure, in SIDradReflected 2GnairCalculate the transmission angle of the light when it enters water at point B.mnwaterCalculate the optical path length of the light labeled Reflected 2 in the above figure, in SIOPL Reflected 2d)The wavelength of the incident light is 608 nm. Find the optical path difference of these tworeflecteights at the finishing line (points F and G).Find the relative phase difference of these two reflected lights at the finishing line (points F

Answered: Image /qna-images/answer/16994dce-9b66-4fe1-8210-051cff271747.jpg

Problem 1 or all parts of the below question, fill in the empty boxes with your answer (YOUR ANSWER MUST BE ONLY A NUMBER; DO NOT WRITE UNITS; DO NOT WRITE LETTERS). Choose the correct unit for your nswers from the drop-down multiple-choice menu list available next to your answer. A light traveling in air is partially reflected on the air-water interface and enters the water with an angle f incidence of 50°. The index of refraction of water is nwater = 1.33. Assume that the lengths shown in he figure are AB =14 cm, BE=4 cm, EF =13 cm, DG =13 cm, and that the depth of the water is =46 cm. O nits. 1= OPL Reflected 1= 0 O nits. Incident A 1= ) nd G). B C m Reflected 1 F m D Reflected 2 G Calculate the optical path length of the light labeled Reflected 1 in the above figure, in SI nair nwater Calculate the transmission angle of the light when it enters water at point B. OPL Reflected 2 = m 0 The wavelength of the incident light is 608 nm. Find the optical path difference of these two eflecteights at the finishing line (points F and G). Calculate the optical path length of the light labeled Reflected 2 in the above figure, in SI Find the relative phase difference of these two reflected lights at the finishing line (points F

Problem 1 or all parts of the below question, fill in the empty boxes with your answer (YOUR ANSWER MUST BE ONLY A NUMBER; DO NOT WRITE UNITS; DO NOT WRITE LETTERS). Choose the correct unit for your nswers from the drop-down multiple-choice menu list available next to your answer. A light traveling in air is partially reflected on the air-water interface and enters the water with an angle f incidence of 50°. The index of refraction of water is nwater = 1.33. Assume that the lengths shown in he figure are AB =14 cm, BE=4 cm, EF =13 cm, DG =13 cm, and that the depth of the water is =46 cm. O nits. 1= OPL Reflected 1= 0 O nits. Incident A 1= ) nd G). B C m Reflected 1 F m D Reflected 2 G Calculate the optical path length of the light labeled Reflected 1 in the above figure, in SI nair nwater Calculate the transmission angle of the light when it enters water at point B. OPL Reflected 2 = m 0 The wavelength of the incident light is 608 nm. Find the optical path difference of these two eflecteights at the finishing line (points F and G). Calculate the optical path length of the light labeled Reflected 2 in the above figure, in SI Find the relative phase difference of these two reflected lights at the finishing line (points F

University Physics Volume 3

17th Edition

ISBN:9781938168185

Author:William Moebs, Jeff Sanny

Publisher:William Moebs, Jeff Sanny

Chapter1: The Nature Of Light

Section: Chapter Questions

Problem 51P: You can determine the index of refraction of a substance by determining its critical angle. (a) What...

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Applications Of Reflection Of Light

When a light ray (termed as the incident ray) hits a surface and bounces back (forms a reflected ray), the process of reflection of light has taken place.

Sign Convention for Mirrors

A mirror is made of glass that is coated with a metal amalgam on one side due to which the light ray incident on the surface undergoes reflection and not refraction.

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A light ray travels from vacuum into a slab of material with index of refraction n1 at incident angle θ with respect to the surface. It subsequently passes into a second slab of material with index of refraction n2 before passing back into vacuum again. The surfaces of the different materials are all parallel to one another. As the light exits the second slab, what can be said of the final angle ϕ that the outgoing light makes with the normal? (a) ϕ > θ (b) ϕ < θ (c) ϕ = θ (d) The angle depends on the magnitudes of n1 and n2. (e) The angle depends on the wavelength of the light.
An amateur astronomer wants to build a telescope with a diffraction limit that will allow him to see if there are people on the moons of Jupiter. (a) What diameter mirror is needed to be able to see 1.00-m detail on a Jovian moon at a distance of 7.50108 km from Earth? The wavelength of light averages 600 nm. (b) What is unreasonable about this result? (c) Which assumptions are unreasonable or inconsistent?
Unreasonable results Suppose light travels from water to another substance, with an angle of incidence of 10.0and an angle of refraction of 14.9 . (a) What is the index of refraction of the other substance? (b) What is unreasonable about this result? (c) Which assumptions are unreasonable or inconsistent?
14. A ray of light strikes the midpoint of one face of an equiangular (60°−60°−60°) glass prism (n = 1.5) at an angle of incidence of 30°. (a) Trace the path of the light ray through the glass and find the angles of incidence and refraction at each surface. (b) If a small fraction of light is also reflected at each surface, what are the angles of reflection at the surfaces?
When light is incident normally on the interface between two transparent optical media, the intensity of the reflected light is given by the expression S1=(n2n1n2+n1)2S1 In this equation, S1 represents the average magnitude of the Poynting vector in the incident light (the incident intensity), S1 is the reflected intensity, and n1 and n2 are the refractive indices of the two media. (a) What fraction of the incident intensity is reflected for 589-nm light normally incident on an interface between air and crown glass? (b) Does it matter in part (a) whether the light is in the air or in the glass as it strikes the interface?
Lei A = 60.0 cm at 270 measured from the horizontal. Let B = 80.0 cm at some angle . (a) Find the magnitude of A + B as a function of . (b) From the answer to part (a), for what value of does | A + B| take on its maximum value? What is this maximum value? (c) From the answer to pan (a), for what value of does | A + B| take on its minimum value? What is this minimum value? (d) Without reference to the answer to part (a), argue that the answers to each of parts (b) and (c) do or do not make sense.
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In what substance in Table 1.1 is the speed of light 2.290108 m/s?