Mean Spherical Candle Power Formula:
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Mean Spherical Candle Power is a measure that represents the average intensity of light emitted by a source in all directions within a sphere. It quantifies the overall light output and is an important metric in photometry and lighting design.
The calculator uses the Mean Spherical Candle Power formula:
Where:
Explanation: This formula calculates the average luminous intensity in all directions by dividing the total luminous flux by 4π, which represents the total solid angle of a sphere.
Details: Mean Spherical Candle Power is crucial for evaluating the overall performance of light sources, comparing different lighting technologies, and designing lighting systems that require uniform illumination in all directions.
Tips: Enter the luminous flux value in lumens. The value must be positive and greater than zero for accurate calculation.
Q1: What is the difference between candle power and luminous flux?
A: Candle power measures luminous intensity in a specific direction, while luminous flux measures the total light output in all directions. Mean Spherical Candle Power averages the intensity over all directions.
Q2: Why is the formula divided by 4π?
A: The division by 4π accounts for the total solid angle of a sphere (4π steradians), converting total luminous flux to average intensity per steradian.
Q3: What are typical values for Mean Spherical Candle Power?
A: Values vary widely depending on the light source. A standard 100-watt incandescent bulb might have an M.S.C.P. of around 100-150 candela, while LED sources can be more efficient.
Q4: Can this calculation be used for all light sources?
A: This calculation is most accurate for isotropic light sources that emit light equally in all directions. For directional sources, additional considerations may be needed.
Q5: How does Mean Spherical Candle Power relate to illuminance?
A: While M.S.C.P. measures average intensity, illuminance measures the amount of light falling on a surface. They are related through the inverse square law and the geometry of the lighting situation.