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Iron(III) reacts with thiocyanate ion \((\mathrm{SCN})\) to form the red complex, Fe \(\left(\mathrm{SCN}^{2+}\right.\). Sketch a photometric titration curve for Fe(III) with thiocyanate ion when a photometer with a green filter is used to collect data. Why is a green filter used?

Short Answer

Expert verified
A photometric titration curve starts with increasing absorbance, then plateaus. A green filter improves measurement of the red complex.

Step by step solution

01

Understanding the Reaction

The reaction between Iron(III) ions and thiocyanate ions produces a red-colored complex: \( \text{Fe(SCN)}^{2+} \). This complex is known to be intensely colored and can be measured photometrically.
02

Photometric Titration Curves

In a photometric titration, the intensity of a solution's color is measured to monitor the progression of the titration. The curve typically plots absorbance (y-axis) versus volume of titrant added (x-axis). Initially, the absorbance increases as \( \text{Fe(SCN)}^{2+} \) forms.
03

Curve Shape Analysis

As the concentration of \( \text{Fe(SCN)}^{2+} \) increases, the absorbance increases. After reaching the equivalence point, any further addition of thiocyanate doesn't produce more red complex, and the absorbance levels off. Thus, the curve has an initial rise and then a plateau.
04

Choosing the Correct Filter

A green filter is used in photometry to optimize measurement for red-colored solutions. Since red is the complementary color of green, the filter maximizes the contrast in absorbance by allowing green light to be absorbed by the red complex.

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Key Concepts

These are the key concepts you need to understand to accurately answer the question.

Iron(III) and Thiocyanate Reaction
The reaction between Iron(III) ions and thiocyanate ions \((\mathrm{SCN}^-)\) is an intriguing event in chemistry where these two reactants come together to form a distinctly red-colored complex, \(\text{Fe(SCN)}^{2+}\). This complexation process is not only visually striking, due to the vivid red color but also forms the basis of many analytical techniques.
The reaction is particularly useful in photometric analysis, where the intensity of the color can offer a quantitative measure of the iron concentration. The red hue arises because the complex absorbs light in certain wavelengths, leaving the red color visible to the eye.
Useful in many real-world applications, this reaction is a way to detect and estimate iron content in various samples. By observing these changes in color, chemists gain valuable information about the concentration of iron and thiocyanate present in the solution.
This makes the Iron(III) and thiocyanate reaction an essential tool in both educational laboratories and industrial settings, where colorimetric analysis is used extensively.
Absorbance and Colorimetry
Colorimetry is a technique that measures the concentration of a substance in a solution by determining how much light it absorbs at a particular wavelength. The more concentrated a colored solution is, the higher its absorbance will be.
In the case of the \(\text{Fe(SCN)}^{2+}\) complex, colorimetry is performed during photometric titration. This involves plotting a curve of absorbance against the volume of thiocyanate ion added. The graph usually shows an initial increase in absorbance as the red complex starts to form. This correlation is due to more of the iron-thiocyanate complex absorbing light.
The pinnacle of the curve occurs at the equivalence point, where the maximum amount of complex is formed. Past this point, further thiocyanate addition does not increase absorbance, causing the curve to plateau.
Understanding and analyzing these curves are critical for chemists as they provide insights into the titration's endpoint and the concentration of the substance being analyzed.
Use of Filters in Photometry
Filters play a critical role in photometric analyses by selecting specific wavelengths of light that provide optimal results. In the instance of analyzing the \(\text{Fe(SCN)}^{2+}\) complex, a green filter is preferred. But why green?
Every colored solution has a complementary color, which is the color directly opposite on the color wheel. For a red solution like \(\text{Fe(SCN)}^{2+}\), green is the complementary color. Using a green filter ensures that the photometer measures red absorbance effectively because it allows green light to pass through while blocking other light colors. This results in more precise and sensitive measurement of the red light absorbed by the complex.
By doing so, this enhances the accuracy of determining the concentration of the \(\text{Fe(SCN)}^{2+}\) complex in a solution. Understanding the science behind filter selection helps optimize results in photometric titrations and makes analysis more reliable.

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Most popular questions from this chapter

What is(are) advantage(s) of the multiple standard addition method over the single-point standard addition method?

A standard solution was put through appropriate dilutions to give the concentrations of iron shown in the accompanying table. The iron(II)-1,10,phenanthroline complex was then formed in \(25.0-\mathrm{mL}\) aliquots of these solutions, following which each was diluted to \(50.0 \mathrm{~mL}\) (see color plate 15). The absorbances in the table (1.00-cm cells) were recorded at \(510 \mathrm{~nm}\). \begin{tabular}{cr} Fe(II) Concentration in & \\ Original Solution, Ppm & \(\boldsymbol{A}_{\text {se }}\) \\ \hline \(4.00\) & \(0.160\) \\ \(10.0\) & \(0.390\) \\ \(16.0\) & \(0.630\) \\ \(24.0\) & \(0.950\) \\ \(32.0\) & \(1.260\) \\ \(40.0\) & \(1.580\) \\ \hline \end{tabular} (a) Plot a calibration curve from these data. "(b) Use the method of least squares to find an equation relating absorbance and the concentration of iron(II). "(c) Calculate the standard deviation of the slope and intercept.

A portable photometer with a linear response to radiation registered \(75.5 \mu \mathrm{A}\) with a blank solution in the light path. Replacement of the blank with an absorbing solution yielded a response of \(23.7 \mu \mathrm{A}\). Calculate (a) the percent transmittance of the sample solution. * (b) the absorbance of the sample solution. (c) the transmittance to be expected for a solution in which the concentration of the absorber is one third that of the original sample solution. *(d) the transmittance to be expected for a solution that has twice the concentration of the sample solution.

Molar absorptivity data for the cobalt and nickel complexes with 2,3-quinoxalinedithiol are \(\varepsilon_{\mathrm{Ce}}=\) 36,400 and \(\varepsilon_{\mathrm{Ni}}=5520\) at \(510 \mathrm{~nm}\) and \(\varepsilon_{\mathrm{Co}}=1240\) and \(\varepsilon_{\mathrm{Ni}}=17.500\) at \(656 \mathrm{~nm}\). A \(0.425-\mathrm{g}\) sample was dissolved and diluted to \(50.0 \mathrm{~mL}\). A \(25.0\) - \(\mathrm{mL}\) aliquot was treated to eliminate interferences; after addition of 2,3-quinoxalinedithiol, the volume was adjusted to \(50.0 \mathrm{~mL}\). This solution had an absorbance of \(0.446\) at \(510 \mathrm{~nm}\) and \(0.326\) at \(656 \mathrm{~nm}\) in a \(1.00-\mathrm{cm}\) cell. Calculate the concentration in parts per million of cobalt and nickel in the sample.

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