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White light containing the wavelengths between 420 and 720 nm traveling in the air falls on a thin layer n1 = 1.5 and a thickness of 0.000001 m. If this layer is placed on another thin film n2 = 1.4, determine the wavelengths of the light that is not reflected in the air.
Can fermats principle be used to derive Rayleigh Criteria of Resolution
Is light wave or a particle? support your answer
Sketch a ray diagram for a spherical convex lens with an object at Do = 2f.
A 1.2 cm tall object is placed 4.0 cm from a double convex lens having a 12 cm focal length.
(a) Show your calculation of the image location.
(b) Explain why the image is real or virtual.
(c) Show your calculation of the image height.
(d) Explain why the image is upright or inverted.
(f) On graph paper, place the principle axis, lens, object, and
focal length to scale. Add three principle rays to the graph to locate and define the image.
A 2.0 cm tall object is placed 35 cm in front of a concave mirror of 21 cm focal length.
(a) Show your calculation of the image location.
(b) Explain why the image is real or virtual.
(c) Show your calculation of the image height.
(d) Explain why the image is upright or inverted.
(e) Show your complete graphical solution to this problem.
(f) On graph paper, place the principle axis, mirror, object, and
focal length to scale. Add three principle rays to the graph to locate and define the image.
A layer of water covers an unknown transparent material X. At the angles shown in the figure below, a ray of light travels from material X to water which has an index of refraction n = 1.33.
(a) Show your calculation of the index of refraction of the unknown material X.
Eventually the light ray will exit water into air, which has an index of refraction n = 1.00.
(b) Show your calculation of the angle at which the light ray will emerge into air.
Explain why images formed by magnifying glasses are free from chromatic abberation.
Explain why images formed by magnifying glasses are free from chromatic abberation.
Ms. Everything is 5.13 ft tall. When standing in front of a convex mirror, her image’s height appears to be 3.18 ft. If the focal length of the mirror is 4.5 ft., what is her distance from the mirror? How far is her image from the surface of the mirror?