Find the ratio of the optical power (force) of the lenses made from glass and
diamond with the same radius of curvature. The index of refraction of glass is ng = 1.5,
the index of refraction of diamond is nd = 2.42 and the index of refraction of air is n = 1.
Some body of the height 2cm is at the distance of 15cm from the diverging lens
with the focal length (distance) 0.1m. Where will be the image of the body? What size will
be the image of the body?
Find the maximum speed vmax of the photoelectrons leaving the surface of silver
under the influence of the ultraviolet radiation of the wave length λ = 0.155μm. The work
function of silver is A = 4.7 eV.
Problem: The total luminous flux falling onto the floor and the walls from the electrical
bulb that is fixed to the ceiling of the room is 314 lm. Find the luminous intensity of the
bulb if the luminous flux is the same in all directions.
The beam of a natural light falls onto the surface of the glass plate that is situated
in the liquid. The angle between the incident light and the reflected light is φ. Find the
formula determining the index of refraction n2 of the glass plate if the reflected light is
fully polarized and the index of refraction n1 of the liquid is known.
Problem: Find the minimal resolving power of the diffraction grating (lattice) if it enables
us to resolve the two spectral lines of potassium (λ1 = 578 nm and λ2 = 580 nm). How
many minimal numbers of strokes (slits) (N) should have this grating that the resolving is
possible in the spectrum of the second order.
The beam of parallel light rays falls onto the surface of water under the angle
60°
. The width of the beam in the air is 10 cm. Find the width of the beam in the water.
The parallel beam of light from a monochromatic source (λ = 0.6μm) falls onto
the slit of the width a = 0.1 mm. Determine the breadth (width) l of the central maximum
in the diffraction pattern that is projected onto the screen by the lens situated directly behind
the slit, i.e. the lens is between the slit and the screen. The screen is at the distance L = 1m
from the lens.
Determine the total luminous flux emitted by the source if the illumination is
15 lx at the distance 2 m from that source. The luminous intensity is equal in all directions.
Distance between interference fringes. Width of an interference fringe.