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Ligand X forms a complex with both cobalt and copper, cach of which has a maximum absorbance at 510 nm and 645 nm, respective
The protein apotransferrin binds two Fe(III) ions for cell transport. A 4.50 mL solution of apotransferrin is titrated with 1
A biochemistry laboratory student used the Bradford protein assay to measure the lysozyme (protein) content in egg whites. Th
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Answer #1

Question 1:

Let, C1 be the concentration of Co and C2 the concentration of Cu in the diluted solution.

Use Beer’s law.

A = ε1C1l + ε2C2l

where, ε1 and ε2 are the molar absorptivities of Co and Cu and l is the path length of the solution.

We have the following set of expressions.

0.493 = (36595C1 + 5550C2) x 1.00 …….(1)

0.360 = (1247C1 + 17590C2) x 1.00 …….(2)

Multiply (1) by 1247 and (2) by 36595 and subtract

0.493 x 1247 – 0.360 x 36595 = 36595 x 1247C1 + 5550 x 1247C2 – 1247x 36595C1 – 17590 x 36595C2

-12559.429 = -636785200C2

C2 = 1.9723 x 10-5 M

Plug the value of C2 in (1) and get,

0.493 = (36595C1 + 5550 x 1.9723 x 10-5) x 1.00

C1 = 1.0480 x 10-5 M

The molar concentrations of Co and Cu in the diluted sample are 1.0480 x 10-5 M and 1.9723 x 10-5 M respectively.

The volume of the dilute solution was 100 mL by taking 50 mL from the prepared sample solution and diluting with ligand X.

Find the number of moles of Co and Cu in the diluted sample.

Moles Co = (100 mL) x (1.0480 x 10-5 M) = 1.0480 x 10-3 mmole.

Moles Cu = (100 mL) x (1.9723 x 10-5 M) = 1.9723 x 10-3 mmole.

Since, 50 mL of the sample solution was diluted to a final volume of 100 mL, the dilution factor is (100 mL)/(50 mL) = 2; therefore, the millimoles of Co and Cu in the original sample are

mmoles Co = 1.0480 x 10-3 mmole x 2 = 2.096 x 10-3 mmole.

mmoles Cu = 1.9723 x 10-3 mmole x 2 = 3.9446 x 10-3 mmole.

Find out the masses of Co and Cu in the original sample.

Mass Co = 2.096 x 10-3 mmole x (1 mole/1000 mmole) x (58.933 g/mol) = 1.2352 x 10-4 g.

Mass Cu = 3.9446 x 10-3 mmole x (1 mole/1000 mmole) x (63.546 g/mol) = 2.5066 x 10-4 g.

Percentage Co in the original sample = (1.2352 x 10-4 g)/(0.217 g) x 100 = 0.0569 ≈ 0.057 %

Percentage Cu in the original sample = (2.5066 x 10-4 )/(0.217 g) x 100 = 0.1155 ≈ 0.116 %

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