Beer's Law Formula:
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Beer's Law (also known as the Beer-Lambert Law) describes how the intensity of radiation decreases as it passes through a medium. It states that the absorbance of light is proportional to the concentration of the absorbing material and the path length through the medium.
The calculator uses Beer's Law formula:
Where:
Explanation: The formula calculates how much radiation intensity remains after traveling a certain distance through an absorbing medium, considering the material's absorption properties.
Details: Calculating radiation intensity at different distances is crucial for various applications including radiation safety, optical measurements, spectroscopy, and designing radiation shielding systems.
Tips: Enter initial radiation intensity in W/sr, monochromatic absorption coefficient, and distance in meters. All values must be valid (intensity > 0, absorption coefficient ≥ 0, distance ≥ 0).
Q1: What is the exponential function in this context?
A: The exponential function describes how radiation intensity decreases exponentially with distance through an absorbing medium.
Q2: What units are used for radiation intensity?
A: Radiation intensity is typically measured in watts per steradian (W/sr), which represents radiant power per unit solid angle.
Q3: How does absorption coefficient affect the result?
A: Higher absorption coefficients result in faster attenuation of radiation intensity with distance.
Q4: What are typical values for absorption coefficients?
A: Absorption coefficients vary widely depending on the material and wavelength, ranging from near-zero for transparent materials to very high values for strongly absorbing materials.
Q5: Is this calculator applicable to all types of radiation?
A: This calculator applies to electromagnetic radiation where Beer's Law is valid, typically in optical and UV spectroscopy applications.