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Ray Optics and Optical Test - 42

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Ray Optics and Optical Test - 42
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  • Question 1
    1 / -0
    The refractive indices of the material of a lens for violet, yellow and red colours of light are respectively $$1.66, 1.64$$ and $$1.62$$. The mean focal length of the lens is $$10 cm$$. Determine the chromatics aberration of the lens between the violet and the red colors.
    Solution
    Let $$\omega$$ be the dispersive power of the material of the lens. Then, the chromatic aberration between violet and red colors is given by:
    $$f_R-f_V=\omega \times f_Y=(\dfrac{n_V-n_R}{n_Y-1})f_Y=(\dfrac{1.66-1.62}{1.64-1})\times 10=0.625cm$$
  • Question 2
    1 / -0
    For which of the two lenses $$L_1$$ and $$L_2$$ the chromatic aberration will be more if the dispersive power of the material of $$L_1$$ is less than that of $$L_2$$:
    Solution
    Chromatic aberration of a lens is directly related to its dispersive power that is more the  dispersive power, more is chromatic aberration.

    Since, dispersive power of $$L_2$$ is more than $$L_1$$, chromatic aberration will be more in $$L_2$$.

    Answer-(B)
  • Question 3
    1 / -0
    The unit of the longitudinal chromatic aberration for a thin lens is:
    Solution
    The unit of the longitudinal chromatic aberration for a thin lens is metre because there is a measurement of distance or length.
  • Question 4
    1 / -0
    The chromatic aberration due to a lens depends upon:
    Solution
    The chromatic aberration due to a lens depends upon focal length of the lens and dispersive power of the material of the lens.

    Because Chromatic aberration is caused by the different colors, and hence wavelengths of light having different refractive indices. This means that if white light is refracted in a prism the light is split into its different wavelengths, seen as a spectrum of colors (think rainbow).
  • Question 5
    1 / -0
    The lateral shift produced by a glass slab increase with _________ in the thickness of the glass slab.
    Solution
    Lateral shift produced by a glass slab is given by
    Lateral shift $$\lambda=\dfrac{t}{\cos r}(\sin(i-r))$$
    Here t is the thickness of the slab which is directly proportional to lateral shift. Hence if thickness increases, lateral shift also increases.
  • Question 6
    1 / -0
    The type of lens used as a simple microscope.
    Solution
    The use of a single convex lens or groups of lenses are found in simple magnification devices such as the magnifying glass and eyepieces for telescopes and microscopes.
  • Question 7
    1 / -0
    Calculate the index of refraction of a liquid from the following into glass:
    Reading for the bottom of an empty breaker : 11.324 cm
    Reading for the bottom of the beaker, when partially filled with the liquid : 11.802 cm
    Reading for the upper level of the liquid in the beaker : 12.895 cm
    Solution
    Given: Reading for the bottom of an empty breaker : 11.324 cm, reading for the bottom of the beaker, when partially filled with the liquid : 11.802 cm, reading for the upper level of the liquid in the beaker : 12.895 cm
    To find the refractive index of the liquid
    Solution:
    Real depth of the beaker = 12.895--11.324=1.571
    Apparent depth = 12.895-11.802=1.093
    Refractive index of the liquid = $$\dfrac {\text{Real Depth}}{\text{Apparent Depth}}=\dfrac {1.571}{1.093}=1.437$$
  • Question 8
    1 / -0
    One way to reduce chromatic aberration is by:
    Solution
    In the earliest uses of lenses, chromatic aberration was reduced by increasing the focal length of the lens where possible,so we can use multiple lenses to reduce
    chromatic aberration.
  • Question 9
    1 / -0
    When an extended white object is placed before a convex lens, colored images are formed. The image of the smallest size is of the color:
    Solution
    Since the wavelength of violet is largest. It shows less deviation and the image formed is the smallest.

    The image of the smallest size of color is violet.
  • Question 10
    1 / -0
    The focal length of a convex lens made of flint glass is $$15cm$$. To remove its chromatic aberration, it is placed in contact with a concave lens made of crown glass. Find the focal length of the concave lens. The ratio of dispersive powers of flint glass to crown glass is $$1.5$$.
    Solution
    Given: The focal length of a convex lens made of flint glass is 15cm. To remove its chromatic aberration, it is placed in contact with a concave lens made of crown glass. The ratio of dispersive powers of flint glass to crown glass is 1.5.
    To find the focal length of the concave lens
    Solution:
    Let focal length of the convex lens be $$f_1$$ and focal length of the concave lens be $$f_2$$ and ratio of dispersice power of the flint glass is $$\dfrac {\omega_2}{\omega_1}=1.5$$
    For achromatic combination,
    $$\dfrac {f_1}{f_2}=-\dfrac {\omega_2}{\omega_1}\\\implies \dfrac {15}{f_2}=-1.5\\\implies f_2=-10cm$$
    Hence the focal length of the concave lens is -10cm
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