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The complex ion, [Fe(phen)_3]^+2, has a deep-red color in solution. The absorban

ID: 967329 • Letter: T

Question

The complex ion, [Fe(phen)_3]^+2, has a deep-red color in solution. The absorbances for several standard solutions containing [Fe(phen)_3]^+2 were measured at 510 nm in a Spectronic 20 Genesys using a cuvette with a 1.0 cm path length. The data is shown below. What is the value of the molar absorptivity, epsilon, for [Fe(phen)_3]^+2 at 510 nm? A stock solution of zinc nitrate (Zn(NO_3)_2) was prepared by placing 0.91 g of solid (Zn(NO_3)_2) in a 25.00-mL volumetric flask and diluting to the mark with water. A standard solution was then prepared by transferring 2.5 mL of the stock solution to a second 25.00-mL volumetric flask and diluting to the mark. What is the concentration (in M) of (Zn(NO_3)_2) in the stock solution? What is the concentration (in M) of (Zn(NO_3)_2) in the standard solution?

Explanation / Answer

According to Beer's Law,

Absorption, A = cl

from standard solution 1,

= A/cl = 0.983/(8.985*10-5 M)(1 cm)

= 10940 M-1.cm-1

from standard solution 2,

= A/cl = 0.747/(6.757*10-5 M)(1 cm)

= 11055 M-1.cm-1

from standard solution 3,

= A/cl = 0.607/(5.427*10-5 M)(1 cm)

= 11185 M-1.cm-1

from standard solution 4,

= A/cl = 0.502/(4.492*10-5 M)(1 cm)

= 11175 M-1.cm-1

Mean value of = 10940+11055+11185+11175/4 = 11089 M-1.cm-1

2. molar mass of Zn(NO3)2 = 65.41 + 2*14 + 6*16 = 189.41 g/mol

a. 0.91 g = 0.91/189.41 = 0.0048 moles

concentration of stock solution

= 0.0048 moles * 1000/25 mL

= 0.192 M

b. V1S1 = V2S2

where, V1 = initial volume

S1 = initial concentration

V2 = total final volume

S2 = final concentration

concentration of standard solution

= V1S1 / V2 = 2.5 mL * 0.192 M/25 mL = 0.0192 M

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