Question
Download Solution PDFIn illumination, \(\frac{\text { Mean spherical candle power of a source }}{\text { Mean hemi-spherical candle power of the same source }}\) = ?
Answer (Detailed Solution Below)
Detailed Solution
Download Solution PDFIn illumination engineering, the Reduction Factor is defined as:
\(Reduction \space factor =\frac{\text { Mean spherical candle power of a source }}{\text { Mean hemi-spherical candle power of the same source }}\)
Mean Spherical Candle Power (MSCP): The average luminous intensity of a source in all directions.
Mean Hemispherical Candle Power (MHCP): The average luminous intensity over one hemisphere.
The reduction factor helps in determining how uniformly a light source emits in different directions.
Additional Information
- Maintenance factor: It is defined as the ratio of the illumination under normal working conditions to the illumination when the things are perfectly clean.
- Absorption Factor: It is related to how much light is absorbed by surfaces instead of being reflected.
- Utilisation Factor: It is the ratio of light reaching the working surface to the total light emitted.
Last updated on May 29, 2025
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