A fish appears to be 2.00 m below the surface of a pond when viewed almost directly above by a fisherman. What is the actual depth of the fish? (n water = 1.33)
The refractive index= real depth/ apparent depth
real depth = refractive index * apparent depth
= 1.33 * 2 = 2.66 m
A fish appears to be 2.00 m below the surface of a pond when viewed almost...
A fish is 53 ㎝ below the surface of a pond. What is the apparent depth (in cm) when viewed almost directly above the fish? (For water, n a. 50 b. 60 c. 40 d. 70 15. from a position 1.33.) e. 110 16. An object 60-cm high is placed 1.0 m in front of a converging lens whose focal length is 1.5 m. Determine the image height (in cm). a. 60 b. 120 C. 92 d. 180 e. 83...
1) What is the smallest angle with respect to the normal should light be incident onto a water-air interface from the water side so that it does not escape into air (assume the refractive index of water is 1.33): A) 20 B) 10.5 C) 48.8 D) 50.2 2) A fish appears to be 9.00 m below the surface of a pond when viewed almost directly above by a fisherman. What is the actual depth of the fish? (lwater= 1.33) !!...
A fish is 1.0 m below the surface of a lake. How far below the surface of the lake will the fish appear to be when viewed directly from above at normal incidence ?
18) A defect in a diamond appears to be 2.90 mm below the surface when viewed from directly above that surface. How far beneath the surface is the defect? The refractive index of diamond is 2.419. 19) An object 2.00 cm high is placed 11.9 cm in front of a convex mirror with radius of curvature of 8.50 cm. Where is the image formed? If the image is formed in front of the mirror, enter a positive answer and if...
3. (a) A fish is swimming at a depth of 2 meter in a water pond. For a person trying to catch the fish, why does the fish appear to be closer to the surface than it actually is? Explain with a ray diagram and state any approximation used (b) What is the depth at which the fish appears to be? Derive the formula based on Snell's law.
(25%) Problem 1: A fisherman spots a fish underneath the water. It appears that the fish is do = 0.33 m under the water surface at an angle of eq = 58 degrees with respect to the normal to the surface of the water. The index of refraction of water is nw = 1.3 and the index of refraction of air is na = 1. Otheexpertta.com A 17% Part (a) The perpendicular distance from the apparent position of the fish...
While standing on the shore of a still pond you see a turtle floating 58 cm below the surface of the pond. Given that the water has an index of refraction of 1.33 and air has an index of refraction of 1.00 calculate the actual depth of the fish.
While standing on the shore of a still pond you see a turtle floating 58 cm below the surface of the pond. Given that the water has an index of refraction of 1.33 and air has an index of refraction of 1.00 calculate the actual depth of the fish.
While standing on the shore of a still pond you see a turtle floating 58 cm below the surface of the pond. Given that the water has an index of refraction of 1.33 and air has an index of refraction of 1.00 calculate the actual depth of the fish.
A fisherman sees rays of light apparently diverging from a point P' on a fish (see figure below). The fish appears to be at y = 1.1 m below the surface. What is its actual depth? (Take ? = 47.1°.) The answer is not 1.79 m....