From Snell's law
The ratio of Sine angles of angle of incidence to the refraction is equal to the the inverse ratio of their refractive indices

for red light
na sin theta_i = nb sin theta_r
1 sin 40 = 1.321 sin theta_r
theta_r = 29.12 degrees
theta_r = 29.12 degrees
for violet light
na sin theta_i = nb sin theta_r
1 sin 40 = 1.332 sin theta_r
theta_r = 28.86 degrees
theta_v = 28.86 degrees
so the dispersion is theta v - theta r = 28.86-29.12 = 0.26
The index of refraction for red light in a certain liquid is 1.321, the index of...
Problem 26.91 The index of refraction for red light in a certain liquid is 1.322; the index of refraction for violet light in the same liquid is 1.333. Part A Find the dispersion ?v??r for red and violet light when both are incident on the flat surface of the liquid at an angle of 40.00? to the normal. Express your answer using two significant figures. ?v??r = ? SubmitMy AnswersGive Up
The index of refraction for red light in a certain liquid is 1.308; the index of refraction for violet light in the same liquid is 1.320. Part A Find the dispersion θv−θr for red and violet light when both are incident on the flat surface of the liquid at an angle of 45.00 ∘ to the normal. Express your answer using two significant figures. θv−θr = ∘
White light is incident on a block of glass that has index of refraction n = 1.816 for violet light and n = 1.800 for red light. The thickness of the block is L = 29 cm. If the angle of incidence is 30 degrees, what is the distance x between the violet and red rays when they emerge from the glass? Take the index of refraction of air to be 1.00. AL- Answer: cm Check Incorrect Marks for this...
A light beam containing red and violet wavelengths is incident on a slab of quartz at an angle of incidence of 59.40°. The index of refraction of quartz is 1.455 at 660 nm (red light), and its index of refraction is 1.468 at 410 nm (violet light). Find the dispersion of the slab, which is defined as the difference in the angles of refraction for the two wavelengths.
A light beam containing red and violet wavelengths is incident on a slab of quartz at an angle of incidence of 78.7°. The index of refraction of quartz is 1.455 at 600 nm (red light), and its index of refraction is 1.468 at 410 nm (violet light). Find the dispersion of the slab, which is defined as the difference in the angles of refraction for the two wavelengths.
A light beam containing red and violet wavelengths is incident on a slab of quartz at an angle of incidence of 51.10°. The index of refraction of quartz is 1.455 at 660 nm (red light), and its index of refraction is 1.468 at 410 nm (violet light). Find the dispersion of the slab, which is defined as the difference in the angles of refraction for the two wavelengths.
White light is incident on a block of glass that has index of refraction n = 1.816 for violet light and n = 1.800 for red light. The thickness of the block is L = 42 cm. If the angle of incidence is 39 degrees, what is the distance x between the violet and red rays when they emerge from the glass? Take the index of refraction of air to be 1.00. - L Answer: Check
The index of refraction of a certain liquid is 2.7. What is the critical angle for a light ray traveling in this liquid toward a flat layer of air above it?
For a certain optical medium the speed of light varies from a low value of 1.80 x 108 m/s for violet light to a high value of 1.92 x 108 m/s for red light. Calculate the range of the index of refraction n of the material for visible light. nviolet nred A white light is incident on the medium from air, making an angle of 25.0° with the normal. Compare the angles of refraction for violet light and red light....
The index of refraction for red light in water is 1.331 and that for blue light is 1.340. If a ray of white light enters the water at an angle of incidence of 61.55o, what are the underwater angles of refraction for the blue and red components of the light? (Enter your answers to at least two decimal places.) (a) blue component (b) red component Need Help? Read It The light beam shown in the figure below makes an angle...