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The refractive index of water is 4//3 an...

The refractive index of water is `4//3` and that of glass is `3//2`. A beam of light enters glass from water. For what angle of incidence will the refracted light be completely polarised ?

Text Solution

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Here, `.^(a)mu_(w) = 4//3, .^(a)mu_(g) = 3//2`
`.^(w)mu_(g) = (.^(a)mu_(g))/(.^(a)mu_(g)) = (3//2)/(4//3) = (9)/(8) = 1.125`
For beam travelling from water to glass,
`tan i_(P) = .^(w)mu_(g) = 1.125`
`i_(P) = tan^(-1)(1.125) = 48^(@)22'`
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Knowledge Check

  • The refractive index of water is (4//3) and that of glass is (3//2) . If the speed of light in glass is 2xx 10^(8) m//s . The speed of light in water will be:

    A
    `1 xx 10^(8) m//s`
    B
    `(9//4) xx 10^(8) m//s`
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    ` (8//3) xx 10^(8) m//s`
    D
    `4 xx 10^(8) m//s`
  • The refractive index of water is 4//3 and that of glass is 5//3 . What will be the critical angle for the ray of light entering water from the glass?

    A
    `sin^(-1) (4/5)`
    B
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  • The refractive index of water is 4 / 3 and that of glass is 5/3. What will be the critical angle for the ray of light entering water from the glass

    A
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    B
    `"sin"^(-1) 5/4`
    C
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    D
    `"sin"^(-1) 2/1`
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