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A monochromatic beam of light of wavelen...

A monochromatic beam of light of wavelength `lambda` and frequency f travelling in vacuum enters a diamond of refractive index 2.4 . Then

A

its wavelength will reduce to `(lambda)/(2.4)`

B

its wavelength will increase to `2.4 lambda`

C

its frequency will reduce to `(f)/(2.4)`

D

its velocity will reduce to `( c ) /(2.4)`

Text Solution

Verified by Experts

The correct Answer is:
A, D
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Knowledge Check

  • A monochromatic ray of light in incident normally on a refracting face of a prism of angle 30^(@) . The refractive index of the material of the prism 1.5 . The angle of emergence will be

    A
    `32.5^(@)`
    B
    `20.6^(@)`
    C
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  • In young' s double slit experiment, for the light of wavelength lambda_(1) fringe y_(1) and for the light of wavelength lambda_(2) fringe width is y_(2) . If the whole arrangement is dipped into a liquid of refractive index mu it is founded that for the wavelength lambda_(1) fringe width becomes y_(3) . Now the correct relation is Four light waves are represented by (i) y= a_(1) "sin" omega t " " (ii) y= a_(2) "sin" ( omega t+e) (iii) y= a_(1) "sin" 2 (omega t) " " (iv) y= a_(2) "sin" 2 (omega t +e)

    A
    `y_(2)=y_(1)(lambda_(1))/(lambda_(2))`
    B
    `y_(2)=y_(1)(lambda_(2))/(lambda_(1))`
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    `y_(3)=(y_(1))/(mu)`
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    `y_(3)=mu y_(1)`
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