Consider the situation shown in figure. A plane mirror is fixed at a height h above the bottom of a beaker containing water (refractive index `mu`) up of a bottom formed by the mirror.

Consider the situation shown in Figure. A plane mirror is fixed at a height h above the bottom of a beaker containing water (refractive index mu ) upto a height d. Find the position of the image of bottom formed by the mirror.

In Fig. a plane mirror lies at a height h above the bottom of a beaker containingwater (refractive index mu ) upto a height f. Find the position of the image of the

Consider the situation shown in figure. Water (mu=4//3) is filled in a beaker upto a height of 10cm. A plane mirror is fixed at a height of 5 cm from the surface of water. Distance of image from the mirror after reflection from it of an object O at the bottom of the beaker is

Consider the situation shown in figure. Water (mu_(w) = (4)/(3)) is filled in a breaker upto a height of 10 cm. A plane mirror is fixed at a height of 5 cm from the surface of water. Distance of image from the mirror after reflection from it if an object O at the bottom of the beaker is

Consider the situation shown in figure. Water (mu_(W) = (4)/(3)) is filled in a breaker upto a height of 10 cm . A plane mirror fixed at a height of 5 cm from the surface of water. Distance of image from the mirror after reflection from it of an object O at the bottom of the beaker is

Consider a tin can of height h as shown in the figure. A coin lies on the botttom at the centre. From the position shown you can barely see the far side of the bottom of the can. When the can is slowly filled with water of refractive index mu , coin is just visible when the can is full. Show that the ratio of the height to radius is h/r=2sqrt((mu^2-1)/(4-mu^2))

A concave mirror of radius of curvature h is placed at the bottom of a tank containing a liquid of refractive index mu upto a depth d. An object P is placed at height h above the bottom of the miror. Outside the liquid, an observer O views the object and its image in the mirror. The apparent distance between these two will be

Consider the situation in figure. The bottom of the pot is a reflecting plane mirror, S is a small fish and T is a human eye. Refractive index of water is mu. (a) At what distance(s) from itself will the fish see the image(s) of the eye ? (b) At what distance(s) from itself will the eye see the image(s) of the fish. (11-T

Consider the situation in figure. The bottom of the pot is reflecting plane mirror , S is small fish is a human eye . Refractive index of water is mu . Fish can see two images of human eye , first due to refractive only and other due to refraction and than reflection . Distance of these images from fish are S_(1) "and" S_(2) respectively . Human eye can also see the two images of fish, first due to refraction only and other due to reflection and then refraction . Distance of these images from human eye are S_(3) "and" S_(4) respectively . Match the quantities of column-I (with their value in column-(II) {:("Column I","Column II"),((A) S_(1),(p)H[1 + (1)/(2mu)]),((B)S_(2),(q) H[mu + (1)/(2)]),((C)S_(3) , (r) H[1 + (3)/(2mu)]) , ((D) S_(4) , (s) H[mu + (3)/(2)]):}