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To verify the Lambert beer law, Schemes and Mind Maps of Physical Chemistry

In this one can easily understand how to verify the Lambert beer law by using solution at different concentration

Typology: Schemes and Mind Maps

2020/2021

Uploaded on 12/13/2022

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EXPERIMENT 2
AIM: Determination of the Concentration of an Unknown KMnO4 Solution by
colorimetrically.
THEORY: The Beer-Lambert law states that the absorbance of a solution is directly
proportional to the concentration of the absorbing species in the solution and the path
length. Thus, for a fixed path length (cuvette length), Visible spectroscopy (colorimetry)
can be used to determine the concentration of the absorber in a solution. The absorbance
changes with concentration, A higher concentration of the colored solution absorbs more
light (and transmits less) than a solution of lower concentration.
According to BeerLambert law,
log ( I o / I t ) = A= ε c l
where
I o and I t are the incident and transmitted intensities,
A = absorbance and
ε is a constant i.e. absorptivity (formerly called the extinction coefficient ). If the
concentration is measured in molL−1 , the absorptivity is called the molar
absorptivity .
A= ε c l
At constant length of solution
A α c
REQUIREMENTS
Colorimeter, cuvette, six test tubes
Two Burettes or graduated cylinders two 100 mL beakers
0.01M KMnO4 solution
distilled water, test tube rack, stirring rod, tissues (preferably lint-free)
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EXPERIMENT 2

AIM: Determination of the Concentration of an Unknown KMnO 4 Solution by colorimetrically. THEORY: The Beer-Lambert law states that the absorbance of a solution is directly proportional to the concentration of the absorbing species in the solution and the path length. Thus, for a fixed path length (cuvette length), Visible spectroscopy (colorimetry) can be used to determine the concentration of the absorber in a solution. The absorbance changes with concentration, A higher concentration of the colored solution absorbs more light (and transmits less) than a solution of lower concentration. According to Beer–Lambert law, log ( I (^) o / I (^) t ) = A= ε c l where I (^) o and I (^) t are the incident and transmitted intensities, A = absorbance and ε is a constant i.e. absorptivity (formerly called the extinction coefficient ). If the concentration is measured in molL−1^ , the absorptivity is called the molar absorptivity. A= ε c l At constant length of solution A α c REQUIREMENTS Colorimeter, cuvette, six test tubes Two Burettes or graduated cylinders two 100 mL beakers 0.01M KMnO 4 solution distilled water, test tube rack, stirring rod, tissues (preferably lint-free)

PROCEDURE

(a) Determination of λmax (b) Absorbance of different concentration solution at λmax (a) Calculation of λmax This can be taken from references (tables of molar extinction coefficients), or more accurately, determined from a calibration curve. i. Prepare 100 ml, 0.01M KMnO 4 ( Molecular weight 158.03 gm/mol ) solution (stock solution), fill it in a burette ii. Switch on the computer and/or the instrument powers; wait for 30 minutes for ‘warm- up’ of the instrument. iii. In the instrument one can choose % transmittance or absorbance display, wavelength range of interest, etc. iv. Take one clean and dry glass (only for visible range scan) or quartz cuvette with a given path length (say, 1 cm). Prepare a blank by filling a cuvette 3/4 full with distilled water Note : To correctly use cuvettes, remember: ➢ Wipe the outside of each cuvette with a lint-free tissue. ➢ Handle cuvettes only by the top edge of the ribbed sides. ➢ Dislodge any bubbles by gently tapping the cuvette on a hard surface. ➢ Always position the cuvette so the light passes through the clear sides. v. By using blank cuvette (with distilled water) calibrate the colorimeter (absorbance = 0, transmittance =100 %) at filter 1 and putout the blank cuvette. vi. Then fill another cuvette with the stock solution and measure absorbance, note the reading in table. vii. Repeat the step v and vi for all the filters ( wave length range ) viii. From table we can see the λmax i.e. wave length at which solution show maximum absorbance/ O.D.

Test Tube 1 2 3 4 5 6 0.01M KMnO4. (mL) 2 4 6 8 10 Distilled H 2 O (mL) 8 6 4 2 0 Concentration(M) 0.002 0.004 0.006 0.008 0.0100 Unknown ✓ You are now ready to collect absorbance-concentration data for the five standard solutions. ✓ Switch on the computer and/or the instrument powers; wait for 30 minutes for ‘warm-up’ of the instrument. ✓ In the instrument one can select light sources (UV and visible), choose the slit width, scan speed and % transmittance or absorbance display, wavelength range of interest, etc. ✓ Take two clean and dry glass (only for visible range scan) or quartz cuvettes with a given path length (say, 1 cm). Prepare a blank by filling a cuvette 3/4 full with distilled water and the other cuvette with aqueous KMnO4 solution with lowest concentration. ✓ Read the absorbance value displayed in the meter. When the displayed absorbance value stabilizes, record its value in your data table. ✓ Repeat the procedure for Test Tubes 2 to 6 .Similarly spectral runs are done for all the other samples starting from the lowest concentrations to next higher concentrations of KMnO 4. Every time one should rinse the cuvette taking a small portion of the solution to be analyzed next. ✓ Plot a curve between Absorbance v/s concentration. ✓ Either By locating the absorbance of the unknown on the vertical axis of the graph, the corresponding concentration can be found on the horizontal axis. Or the concentration of the unknown can also be found using the slope of the Lambert-Beer’s law curve. Slope ε = A / c l Then, concentration of unknown = Absorbance of unknown / ε l

Data Table/ Observation Table

Test Tube

0.01M

KMnO 4. (mL) Distilled H 2 O (mL) Concentration(M) Absorbance 0 10 0. 1 2 8 0. 2 4 6 0. 3 6 4 0. 4 8 2 0. 5 ~10 0 0. 6 Unknown

Result The concentration of unknown KMnO 4 solution is ………..

Concentration of unknown soln Absorbance of unknown soln

Cuvette Instrumentation