College Physics
11th Edition
ISBN: 9781305952300
Author: Raymond A. Serway, Chris Vuille
Publisher: Cengage Learning
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- Light with a frequency of 5.50x1014 Hz travels in a block of glass that has an index of refraction of 1.52. Part A What is the wavelength of the light in vacuum? Express your answer in meters. —| ΑΣΦ λ = Submit Part B Request Answer What is the wavelength of the light in the glass? Express your answer in meters. —| ΑΣΦ λ = ? ? m marrow_forwardAssume that a material is composed of 3 layers in descending order: air (nair = 1.00), water (nwater = 1.33), and glass (nglass= 1.52). Then, assume that a monochromatic light ray in the air passes through the surface of water with an angle of incidence 0₁ = 40 degrees. A. Find the angle of refraction in glass after it passes completely through the water layer. B. Find how fast is the light ray moving in the glass?arrow_forwardAs shown below, light from a vacuum is incident on a shard of Shawtonium (a newly discovered compound). The backside of the shard is up against an unknown material. When the light strikes the backside of the shard, total internal reflection occurs. The light then emerges from the side of the shard and resumes traveling through a vacuum. The index of refraction of Shawtonium is 1.8. Determine 0₁ & 0₂. vacuum 0₁ = 0₂ = unknown 8₂ shard 71° 36° 01...arrow_forward
- Light has a wavelength of 310.3 nm and a frequency of 5.683 × 10¹4 Hz when traveling through a certain substance. What is the refraction index of this medium? Use 2.998 × 108 m/s for the speed of light in a vacuum. Number i Unitsarrow_forwardAn electromagnetic wave with frequency 7.8x10^14 Hz travels with a speed of 1.5x10^8 m/s in a theoretical Material X. What is the index of refraction of Material Xarrow_forwardA laser beam shines along the surface of a block of transparent material. (See the figure .) Half of the beam goes straight to a detector, while the other half travels through the block and then hits the detector. The time delay between the arrival of the two light beams at the detector is 6.10 ns. Part A What is the index of refraction of this material? n = -- ΑΣΦ Submit Request Answer ? n = ? -2.50 m- Detectorarrow_forward
- A flat sheet of ice (n = 1.309) has a thickness of 2.7 cm. It is on top of a flat sheet of crystalline quartz (n = 1.544) that has a thickness of 1.5 cm. Light strikes the ice perpendicularly and travels through it and then through the quartz. In the time it takes the light to travel through the two sheets, how far (in cm) would it have traveled in a vacuum? Number i Unitsarrow_forwardGlass has an index of refraction of 1.50. What is the speed of light in glass?arrow_forwardA parallel beam of unpolarized light in air is incident at an angle of 57.5° (with respect to the normal) on a plane glass surface. The reflected beam is completely linearly polarized. Part A What is the refractive index of the glass? n = Submit Part B 195| ΑΣΦ 0 = Request Answer What is the angle of refraction of the transmitted beam? Express your answer in degrees. —| ΑΣΦ ? ?arrow_forward
- What is the wavelength of visible light that has a frequency of 3.2 x 1014 Hz? Enter the result in nm (nanometers). You may round to the nearest integer. Hint: 1 nm = 10° m. !!arrow_forwardA A ray of light travels from air to liquid by making an angle of incidence 24°and angle of refraction of 18°. Find R.I. of the liquid. Determine the wavelength in liquid if frequency of light 5.4 × 1015 Hz and C, = 3 × 10 m/s.arrow_forwardUse the exact values you enter to make later calculations.A ray of light strikes a flat, 2.00-cm-thick block of glass (n = 1.96) at an angle of ? = 32.4° with respect to the normal (see figure below). A light ray incident on a glass block of thickness 2.00 cm is shown. The ray travels down and to the right and is incident to the top of the block at an angle ? to the normal of the surface. The ray inside the block moves down and to the right but at a steeper slope than the incident ray. It is incident on the bottom surface of the block and exits moving down and to the right, in the same direction as the incident ray. A dashed line extends from the original path of the ray down in the block and is shown to be a distance d from the ray that exits the glass block. (a) Find the angle of refraction at the top surface and the angle of incidence at the bottom surface. °(b) Find the refracted angle at the bottom surface. °(c) Find the lateral distance d by which the light beam is shifted. cm(d)…arrow_forward
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