Spectrophotometry principle
The spectrophotometer is set only to measure at a certain wavelength; this wavelength can be adjusted so that the optimal wavelength for measuring the specific compound is used. The spectrophotometer displays the so-called absorbance (A), which is calculated as log(It/I0), where
where c is the concentration of the solution, l is the length of the solution (through which the light has to pass) and ε is the extinction coefficient, which is specific for a compound. [1]
A spectrophotometer consists of the following (Fig. 1):
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a light source
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a wavelength selector
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a sample container (e.g., a cuvette)
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radiation transducers
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a detector
Fig. 1. Light emitted from the source passes through the slit, letting only one particular wavelength through. This light will pass through the sample placed in a cuvette and will be measured by the detector.
For example, we will measure concentrations of NADH. NADH has an absorption maximum at 340 nm; therefore, the spectrophotometer is set to measure at this wavelength. The extinction coefficient for NADH is calculated as follows: ε =6220 M-1cm-1. The length of the solution is usually set to 1 cm.
There are certain limitations of the Beer-Lambert's Law that the investigator needs to take into consideration. Some of these are related to technical issues; however, the law does have a real limitation, because it only applies to dilute solutions. When the concentration of an absorbing species increases, so does the physicochemical interactions among the molecules. Thus, at a given concentration, the molecules will begin to affect the charge distribution of the neighboring molecules; when this occurs, the relationship between absorbance and concentration is no longer linear. As a rule of thumb, one should stay below an absorption value of 1 when doing measurements.
Notably, absorbance is inversely proportional to what is known as transmittance (see a textbook for details); at an absorbance value of 1, 10% of light is transmitted through the sample; at 2, 1% of light is transmitted, and so on in a logarithmic trend.
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