film of oil (n = 1.30) is located on smooth, wet pavement. When viewed from a direction perpendicular to the pavement, the film reflects most strongly red light at 640 nm and reflects no light at m. (a) What is the minimum thickness of the oil film? nm (b) Let m₁ correspond to the order of the constructive interference and m₂ to the order of destructive interference. Obtain a relationship between m₁ and m₂ that is consistent with the given data.
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- A thin film of oil (n = 1.25) is located on smooth, wet pavement. When viewed from a direction perpendicular to the pavement, the film reflects most strongly red light at 6.40 X 102 nm and reflects no green light at 512 nm. (a) What is the minimum thickness of the oil film? (b) Let m, corre- spond to the order of the constructive interference and m2 to the order of the destructive interference. Obtain a relation- ship between m, and m, that is consistent with the given data.A thin film of oil (n = 1.15) is located on smooth, wet pavement. When viewed from a direction perpendicular to the pavement, the film reflects most strongly red light at 640 nm and reflects no light at 548 nm. (a) What is the minimum thickness of the oil film? nm(b) Let m1 correspond to the order of the constructive interference and m2 to the order of destructive interference. Obtain a relationship between m1 and m2 that is consistent with the given data.true or false
- White light is directed perpendicular to an oil film (n = 1.45). Calculate the minimum non-zero thickness of the film required to eliminate blue (450nm) reflections.Answer for B onlyA thin layer of oil (n=1.28) spills onto the surface of a nearby lake (water has n=1.33). It produces maximum reflection for orange ligh ( 580 nm wavelength). Assuming the maximum occurs in the first order, determine the thickness of the oil slick. Note that by "first order" we mean that this is the minimum amount of shifting required for reflection to occur.
- Mourning doves have a small batch of iridescent feathers. The color isproduced by a 260-nm-thick layer of keratin (n = 1.56), with air on both sides that are found around the edge of the feather barbules. For what visible wavelength (or wavelengths) would this structure produce constructive interference? A) 686nm, 412nmB) 406nmC) 686nm, 541nm, 412nmD) 541nmE) 1622nm, 811nm, 270nmA thin film of oil is on water. What is the thinnest that the oil can be to have constructive interference on reflection? The wavelength of the light in air is 480nm. Assume the beam starts in air. [n =1.00 ,n =1.50 , nwaer =1.33]Monochromatic light (λvacuum = 640 nm) shines on a soap film (n = 1.33) that has air on either side of it. The light strikes the film perpendicularly. What is the minimum thickness of the film for which constructive interference causes it to look bright in reflected light?
- Express the minimum thickness of the film, t, that results in constructive interference, in terms of n and λ. A soap bubble film with index of refraction n = 1.33 is illuminated perpendicularly with a light of wavelength λ = 350 nm.Light with a wavelength of λ = 605 nm is incident on a single slit of width w = 2.25 micrometers. A screen is located L = 0.65 m behind the slit and an interference pattern has formed on it. a) What is the distance between the central bright spot and the first dark fringe, D, in meters?Monochromatic light is incident on a pair of slits that are separated by 0.210 mm. The screen is 2.60 m away from the slits. (Assume the small-angle approximation is valid here.) (a) If the distance between the central bright fringe and either of the adjacent bright fringes is 1.52 cm, find the wavelength of the incident light. m (b) At what angle does the next set of bright fringes appear?