Candela to Lux Calculator

Convert candela to lux with step-by-step calculations. Perfect for lighting design, photometric calculations, and illuminance measurements.

Luminous Intensity to Illuminance Converter

Common Candela to Lux Conversions

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Understanding Candela to Lux Conversion

Converting candela to lux involves transforming luminous intensity to illuminance based on distance. This conversion is fundamental for lighting design and understanding how bright a surface will appear.

Conversion Formula

lux = candela ÷ distance²

Where:
• lux = illuminance (light falling on surface)
• candela = luminous intensity
• distance = distance from source in meters

Inverse Square Law

The relationship follows the inverse square law, meaning that as distance doubles, illuminance becomes one-fourth. This is crucial for lighting calculations and design.

Key Concepts

  • Candela (cd): Luminous intensity - the amount of light emitted in a particular direction
  • Lux (lx): Illuminance - the amount of light falling on a surface per unit area
  • Distance: The perpendicular distance from the light source to the illuminated surface
  • Inverse Square Law: Illuminance decreases with the square of distance

Typical Illuminance Levels

Environment Illuminance (lux) Description
Moonlight0.1 - 1Very dim natural light
Street lighting5 - 20Basic visibility
Living room50 - 200Comfortable ambient lighting
Office work300 - 500Task lighting
Reading500 - 1000Detailed work
Surgery10000 - 25000Precision work
Sunlight50000 - 100000Direct daylight

Frequently Asked Questions

How do you convert candela to lux?

Use the formula: lux = candela ÷ distance². This converts luminous intensity to illuminance based on the distance from the light source.

What is the difference between candela and lux?

Candela measures light intensity in a specific direction, while lux measures how much light falls on a surface. The conversion depends on distance due to the inverse square law.

What is the inverse square law in lighting?

The inverse square law states that illuminance decreases with the square of distance. If you move twice as far from a light source, you receive one-fourth the illuminance.

See Also