If a glass panel (n = 1.516) is 0.87 cm thick, find how long a light pulse passes through the panel in picoseconds. Note: 1picoseconds 1x1012 s. Round your answer to 2 decimal places.
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![If a glass panel (n = 1.516) is 0.87 cm thick, find how long a light pulse passes through the panel in picoseconds.
Note: 1picoseconds 1x1012 s.
Round your answer to 2 decimal places.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fbf226b76-28b2-4a8d-bc0a-00e4e6cc1d24%2F15072bb9-270d-478f-b9d7-7bee086003ef%2F98lw2ds_processed.jpeg&w=3840&q=75)
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- Compute the index of refraction for the substance where lightpropagates with speed v = 2.1 × 10 8 m/s (speed of light in vacuum isc = 3 × 10 8 m/s) Calculate to 2 decimals.In 1676, the Danish astronomer Ole Roemer had one of those “aha” moments in science. He concluded from accumulated observations of eclipses of Jupiter’s moon at different times of the year that light must travel at finite speed and needed 1300 s to cross the diameter of Earth’s orbit around the Sun. Using 300,000,000 1cm for the diameter of Earth’s orbit, calculate the speed of light based on Roemer’s 1300-s estimate. How does it differ from a modern value for the speed of light?Lunar astronauts placed a reflector on the Moon’s surface, from which a laser beam is periodically reflected. The distance to the Moon is calculated from the round-trip time. What percent error is this, given the average distance to the Moon is 3.84 × 108 m?
- compute the index of refraction for the substance where lightpropagates with speed v=2.1*10^ 8 m/s (speed of light in vacuum sc=3*10^ 8 m/s) Calculate to 2 decimals6. In what substance in this table is the speed of light 2.203 ✕ 108 m/s?ray of light strikes a flat block of glass at an incidence angle of ?1 = 38.6°. The glass is 2.00 cm thick and has an index of refraction that equals ng = 1.52. a.)What is the angle of refraction, ?2, that describes the light ray after it enters the glass from above? (Enter your answer in degrees to at least 2 decimal places.) b.) With what angle of incidence, ?3, does the ray approach the interface at the bottom of the glass? (Enter your answer in degrees to at least 2 decimal places.) c.) With what angle of refraction, ?4, does the ray emerge from the bottom of the glass? (Enter your answer in degrees to at least 1 decimal place.) d.) The distance d separates the twice-bent ray from the path it would have taken without the glass in the way. What is this distance (in cm)? e.) At what speed (in m/s) does the light travel within the glass? f.) How many nanoseconds does the light take to pass through the glass along the angled path shown here?