Lux To Foot Candles Calculator
Calculate Snell's law refraction, critical angles, lens maker focal length, magnification, diffraction grating, and laser beam spot size for lux to foot candles.
Input Optical Parameters
Enter refractive indices, focal length, or incident angle.
Refracted Angle θ₂ / Critical Angle
Snell's Law of Refraction
Light bends toward the normal when entering a denser medium (n₂ > n₁): n₁ × sin(θ₁) = n₂ × sin(θ₂). Speed of light in vacuum c = 299,792,458 m/s.
Calculation Methodology & Details
Formula
Applies geometric ray optics, wave diffraction interference, lens maker curvature equations, and optical fiber total internal reflection.
Important Disclaimer
Calculations assume paraxial thin lens approximations and isotropic homogeneous media unless non-linear optical dispersion is specified.
How to Calculate Step-by-Step
Follow these steps to complete the calculation:
Step 1
Select medium refractive indices (Air n=1.00, Water n=1.33, Glass n=1.52, Diamond n=2.42).
Step 2
Input incident ray angle θ₁ (degrees) or object distance d_o and focal length f (mm).
Step 3
View refracted angle θ₂, critical angle θ_c for TIR, image distance d_i, optical power in Diopters (D), or angular resolution limit (arcsec).
Detailed Insights & Expert Guide
ℹ️ About this Calculation
The Lux To Foot Candles Calculator solves geometric optics ray paths, thin lens equations, telescope magnification, Rayleigh diffraction limits, Brewster polarizing angle, and optical fiber total internal reflection.
Variable Glossary
Refractive Index (n)
Ratio of speed of light in vacuum c to phase velocity v in the material (n = c / v).
Diopter Power (D)
Reciprocal of lens focal length measured in meters (D = 1 / f).