Refraction from air into diamond (n = 2.42) at 60°

Answer: angle of refraction θ₂ = 20.969°.

What we know

Refractive index n₁ (incident): 1
Angle of incidence θ₁: 60°
Refractive index n₂ (refracting): 2.42

Step by step

Given: Refractive index n₁ (incident) = 1, Angle of incidence θ₁ = 60°, Refractive index n₂ (refracting) = 2.42
Formula: n₁ · sin(θ₁) = n₂ · sin(θ₂)
Result: Angle of refraction θ₂ = 20.969°

All results

Angle of refraction θ₂	20.969°

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The physics

Snell's law describes how light bends when it crosses from one transparent material into another: the product of refractive index and the sine of the angle stays the same on both sides. Light entering a denser medium (higher index) bends toward the normal; entering a lighter one, it bends away.