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

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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

College Physics

11th Edition

ISBN:9781305952300

Author:Raymond A. Serway, Chris Vuille

Publisher:Raymond A. Serway, Chris Vuille

Chapter1: Units, Trigonometry. And Vectors

Section: Chapter Questions

Problem 1CQ: Estimate the order of magnitude of the length, in meters, of each of the following; (a) a mouse, (b)...

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Problem 1 For 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 answers 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 of incidence of 50°. The index of refraction of water is nwater = 1.33. Assume that the lengths shown in the figure are AB=14 cm, BE=4 cm, EF =13 cm, DG =13 cm, and that the depth of the water is d=46 cm. a) units. b) 0₁ = OPL Reflected 1 = c) units. Incident Α' A = e) and G). 8= B m m Reflected 1 F Calculate the optical path length of the light labeled Reflected 1 in the above figure, in SI D rad Reflected 2 G nair Calculate the transmission angle of the light when it enters water at point B. m nwater Calculate the optical path length of the light labeled Reflected 2 in the above figure, in SI OPL…
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Read the following problem and solve the following questions. Show your complete solutions legibly and concisely in the space provided. A light is traveling from air into an optic fiber having an index of refraction of 1.44. a. Which direction should the light bend? b. Given a 22 degree angle of incidence on the end of the fiber, what is the angle of refraction inside the fiber? c. Make a sketch of the path of life as the media changes.
As we saw in the video in step 1, total internal reflection can occur for cases where a light ray attempts to travel from a high index to low index medium. However, it can only occur for particular ranges of incident angles. The lowest possible incident angle for which total internal reflection occurs is called the critical angle. With = 1.50 and n₂ = 1.00, use the simulation to find the critical angle (in degrees). 1₂ 7₂. 1' Play around with different values of ₁, ₂, and 8₁. Try to find the critical angle for different values of n₁ and Note that total internal reflection is only possible in cases where n₁ > ₂.
6. A sheet of glass has an index of refraction nalass = 1.45. Assume that the index of refraction for air is na= 1.00, Light is incident on the sheet of glass at an angle of incidence of 60°, as shown in the figure below. a. Calculate and label the size of each angle (in degrees) on the figure, including angles of incidence and refraction at each of the two parallel surfaces shown. 60 degrees Air na = 1.00 Glass " = 1.45 Air ng = 1.00 b. Calculate the velocity of the light as it travels in the glass.
Incident white light in air (nair=1) encounters a a piece of plastic as shown in the figure below. The index of refraction for blue light is ng=1.36 and the index of refraction for red light is ng=1.28. After the light passes through the first boundary, the blue light undergoes total internal reflection when it encounters the plastic to air boundary from the inside at exactly the critical angle. The red light gets refracted when it encounters the plastic to air boundary from the inside. a) Draw and label a qualitative ray diagram for the light rays for the whole process. b) Find the incident angle of the white light. (you have to really think about what is incident and what is transmitted) c) Using the result from (b), find the angle the red light exits the plastic (no additional points will be taken off if your fırst result is incorrect). air MacBook Pro
Unpolarized light is directed on Glan-Air prism at normal incidence as shown on the right sketch. The prisms' are made of calcite with n=1.4864 and n1=1.6584. Determine the minimum and maximum OOA values for apex angle 0 so that s- polarized component of the incoming light is transmitted while p-polarized light is totally reflected. OA
The critical angle for total internal reflection at a liquid-air interface is 45.0°. Part A If a ray of light traveling in the liquid has an angle of incidence at the interface of 34.0 °, what angle does the refracted ray in the air make with the normal? Express your answer in degrees. ΑΠΑΣΦ 0 = Submit Part B Request Answer 0 = ? If a ray of light traveling in air has an angle of incidence at the interface of 34.0 °, what angle does the refracted ray in the liquid make with the normal? Express your answer in degrees. —| ΑΣΦ 2 ? O
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As shown in the figure below, light is incident at an angle 01 from a material with n1 = 1.2 to a material with n2 = 1.6. n3 n2 What is the smallest value of 01 so that there is total internal reflection at the interface between n2 and n3? (Assume n3 = 1.0) Express your answer in degrees, to at least one digit after the decimal point.
A beam of light in air is incident at an angle of 30° to the surface of a rectangular block of clear water (n =1.33). What is angle between incident and refracted beam? Use algebra and explain your steps. Please show how to solve step by step.