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Wave Optics question

2024 · 5 Apr · Shift 2 · Q70
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  5. /2024 · 5 Apr · Shift 2 · Q70

Wave Optics question

2024 · 5 Apr · Shift 2 · Q70

JEE MainPhysicsWave OpticsMCQ+4 / −1
Given below are two statements : Statement I : When the white light passed through a prism, the red light bends lesser than yellow and violet. Statement II : The refractive indices are different for different wavelengths in dispersive medium. In the light of the above statements, chose the correct answer from the options given below :
  1. A
    Both Statement I and Statement II are true
  2. B
    Statement I is true but Statement II is false
  3. C
    Statement I is false but Statement II is true
  4. D
    Both Statement I and Statement II are false
View written solutionFree

Correct answer: A

  1. Understand Statement I

    In a prism, different colours of white light deviate by different amounts because the refractive index depends on wavelength.

    For visible light in a prism material: nviolet>nyellow>nredn_{violet} > n_{yellow} > n_{red}nviolet​>nyellow​>nred​

    Since deviation produced by a prism increases with refractive index, violet bends the most and red bends the least.

    Therefore, red light bends less than yellow and violet light.

    So, Statement I is true.

  2. Understand Statement II

    A dispersive medium is one in which refractive index varies with wavelength.

    Mathematically, n=n(λ)n = n(\lambda)n=n(λ)

    Hence, different wavelengths have different refractive indices in a dispersive medium.

    So, Statement II is true.

  3. Relation between the two statements

    Statement II explains why Statement I happens. Since refractive index is different for different wavelengths, different colours deviate differently in a prism.

  4. Evaluate options

    • A: Both Statement I and Statement II are true ✅
    • B: Statement I is true but Statement II is false ❌
    • C: Statement I is false but Statement II is true ❌
    • D: Both Statement I and Statement II are false ❌
  5. Final Answer

    The correct option is: A\boxed{A}A​

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