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I'm a bit confused regarding the molar absorptivity, or solute specific constant e in Beer's law Absorbance = eCl.
In TBR, it is stated that
So the paragraph is definiltey alluding that the constant e is a constant specific for the wavelength that yields the greatest absorbance.
But later while solving a TBR practice passage, I got a question whose answer contradicts with what the book says above.
The question is,
And in the solution the book justifies why III is a correct statement by saying that
WTF is it saying? Does e even vary with different light wavelength? Then during the exam, should I assume that e may correspond to any wavelength and not necessarily lamdamax?
In TBR, it is stated that
Beer's law is expressed in Equation 1.3, where e is a constant for the solute at lamdamax (the wavelength of greatest absorbance), C is the solute concentration and l is the width of the cuvette.
Absorbance = eCl (1.3)
So the paragraph is definiltey alluding that the constant e is a constant specific for the wavelength that yields the greatest absorbance.
But later while solving a TBR practice passage, I got a question whose answer contradicts with what the book says above.
The question is,
Because what I read earlier, I thought that III was a wrong statement and chose A. as the answer, but the book says C. is the right answer.Which of the following relationships may be TRUE?
I. As the molarity increases, the absorbance increases.
II. Some straight-forward wrong answer.
III. Absorbance = eCl at all lamda where absorbance of light can occur.
A. I only
B. II only
C. I and III only
D. II and III only
And in the solution the book justifies why III is a correct statement by saying that
Beer's law applies at all wavelengths (lamdamax is chosen because it is the greatest value, and thus is the easiest wavelength at which to obtain an accurate measure of absorbance). Because statement III is valid, choice C is the best answer.
WTF is it saying? Does e even vary with different light wavelength? Then during the exam, should I assume that e may correspond to any wavelength and not necessarily lamdamax?