Std # | Vol of Stock Solution, mL | Total volume, mL | Conc, M | Abs | ε |
1 | 1 | 100 | 0.0000075 | 0.132 | 17600 |
2 | 2 | 100 | 0.000015 | 0.276 | 18400 |
3 | 5 | 100 | 0.0000375 | 0.675 | 18000 |
Unkn | 100 | 0.355 | avg= 18000 |
Given that -
Conc of stock = 7.5 * 10^-4 M
Part 1-
1 ml of this is stock is poured in 100 ml of water then new conc =
M1V1 = M2V2
7.5 * 10^-4 M * 1 = M2 * 100
M2 = 7.5 * 10^-4 M / 100
M2 = 0.0000075 M For Std 1
Likewise
M2 = (7.5 * 10^-4 * 2 ) / 100
M2 = 0.000015 M for std 2
M2 = (7.5 * 10^-4 * 5 ) / 1000
M2 = 0.0000375 M For std 3
Now, Plotting a calibration curve between Abs vs Conc,
we got -
B (y-intercept) = 0.000692307692307663 +/- 0.00695186322987325
A (slope) = 18,015.3846153846 +/- 293.116290511656
Thus on comparing with beer-lambert equation, A = ε C l
Part 2
we got slope = ε = 18,015.3846 = molar absorbtivity
And Average ε from calculation = 18000 M-1 cm-1
Part 3-
Thus diluted concentration of Y =
0.355 = 18000 * 1 * C
C = 0.355 / 18000
C = 0.0000197 M
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