Beer's Law Equation:
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Beer's Law (Beer-Lambert Law) describes the relationship between the absorption of light and the properties of the material through which the light is traveling. It states that the absorbance of a solution is directly proportional to its concentration and path length.
The calculator uses Beer's Law equation:
Where:
Explanation: The equation calculates the concentration of a solution by dividing the measured absorbance by the product of molar absorptivity and path length.
Details: Accurate concentration determination is crucial in analytical chemistry, biochemistry, pharmaceutical analysis, and environmental testing for quantifying unknown concentrations in solutions.
Tips: Enter absorbance (typically between 0.1-1.0 for best accuracy), molar absorptivity (specific to the compound and wavelength), and path length (usually 1.0 cm for standard cuvettes). All values must be positive.
Q1: What is the ideal absorbance range for accurate measurements?
A: The most accurate results are typically obtained with absorbance values between 0.1 and 1.0. Values below 0.1 have poor signal-to-noise ratio, while values above 1.0 may deviate from linearity.
Q2: How do I determine the molar absorptivity for my compound?
A: Molar absorptivity is typically determined experimentally by measuring absorbance of solutions with known concentrations, or found in literature references for common compounds.
Q3: Can this calculator be used for any wavelength?
A: Yes, but you must use the molar absorptivity value specific to the wavelength used for measurement, as ε varies with wavelength.
Q4: What are the limitations of Beer's Law?
A: Beer's Law assumes monochromatic light, dilute solutions, no chemical interactions, and no scattering. Deviations occur at high concentrations or with complex chemical systems.
Q5: How does path length affect the calculation?
A: Longer path lengths result in greater absorbance for the same concentration. Standard cuvettes are typically 1.0 cm, but microcuvettes may have shorter path lengths.