Question:

Let \( \mu_1 \) and \( \mu_2 \) be the refractive indices of two media. \( v_1 \) and \( v_2 \) are the velocities of light in the media respectively. Which one of the following relations is TRUE?

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The refractive index and the velocity of light are inversely related. In different media, this relationship holds: \( \mu_1 v_1 = \mu_2 v_2 \).
Updated On: Jan 26, 2026
  • \( \mu_1 v_1 = \mu_2 v_2 \)
  • \( \mu_2 v_1 = \mu_1 v_2 \)
  • \( \mu_1 v_1^2 = \mu_2 v_2^2 \)
  • \( \mu_2^2 v_1 = \mu_1^2 v_2 \)
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The Correct Option is A

Solution and Explanation

Step 1: Using the relationship between refractive index and velocity.
The refractive index \( \mu \) is related to the speed of light \( v \) in a medium by the equation: \[ \mu = \frac{c}{v} \] Where \( c \) is the speed of light in vacuum. Thus, for two media: \[ \mu_1 v_1 = \mu_2 v_2 \] This is the correct relationship. Therefore, the correct answer is (A) \( \mu_1 v_1 = \mu_2 v_2 \).
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