Absolute refractive index of kerosene and alcohol is 1.44 and 1.36
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Complete question:
The absolute refractive index of kerosene and alcohol is 1.44 and 1.36 respectively. Find the speed of light in both the mediums. Which one is optically denser?
Complete Answer:
Given:
The refractive index of kerosene, μ1 = 1.44
The refractive index of alcohol, μ1 = 1.44
To Find:
The speed of light in both the mediums and the medium which is denser.
Calculation:
- The refractive index is calculated by the formula:
Refractive index = Speed of light in Vacuum/Speed of light in medium
⇒ μ = c/v
- Thus, the speed of light in kerosene is calculated as:
v1 = c/μ1
⇒ v1 = 3 × 10⁸/1.44
⇒ v1 = 2.083 × 10⁸ m/s
- And, the speed of light in alcohol is calculated as:
v2 = c/μ2
⇒ v2 = 3 × 10⁸/1.36
⇒ v2 = 2.206 × 10⁸ m/s
- So the speed of light in kerosene and alcohol is 2.083 × 10⁸ m/s and 2.206 × 10⁸ m/s respectively. Since the speed of light is lower in an optically denser medium, kerosene is denser than alcohol.
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