Analysis of Chloride in Varying Water Samples
Geoff Simpson
Department of Chemistry and Biochemistry,
The purpose of this experiment is to determine the chloride (Cl-) ion
concentrations in different samples of water. The types of water used in this experiment
are tap water,
Chloride, a major inorganic anion in water and waste water can cause a salty taste when the water has a high concentration of Cl-. This high concentration can cause damage to metallic pipes, structures, as well as growing plants (1). To test for the chloride ion concentration, a titration of Silver nitrate solution will
be performed. Equation 1 describes this procedure.
Equation 1: Ag+ + Cl- à AgCl.
There were two methods used in this experiment to determine the chloride concentration in the different water samples, the Fajans and the Mohr methods. The Fajans and the Mohr methods differ in that they use different indicators, and are performed a little differently. The Mohr method uses the indicator potassium chromate, while the Fajans method uses the indicator dichlorofluorescein, which is an adsorption indicator An adsorption indicator is a negatively charged dye that is attracted to a positively charged precipitate surface. This is produced after the equivalence point where all the chloride ions have reacted to form a precipitate (2). This experiment will determine and illustrate which method is more accurate and effective in determining the amount of chloride in the different samples of water. The author used the Fajans method to analyze tap water.
Experimental
Apparatus and
Materials: Primary grade sodium
chloride (Thorn Smith- Royal Oak, Michigan) and silver nitrate (Sargent Welch
Scientific Co.-Skokie,
Procedure: Silver nitrate solution (approximately
0.01 M) was prepared by weighing out between 1.27g and 1.7g of AgNO3
and adding it to 300 mL of deionized
water in a 500 mL beaker. The solution
was then transferred to a 1-L brown bottle and deionized water was added to the
neck. Once dissolved, the AgNO3 plus water solution was transferred
into a brown bottle because the AgNO3 solution is sensitive to the
light. The bottle was filled the rest of
the way up with deionized water. The
AgNO3 solution was standardized against an HCl solution. Between 0.013 g and 0.0175 g of NaCl was
accurately weighed. The NaCl was then
added to 50 mL deionized water in a 250 mL Erlenmeyer flask. For the Fajans method, the indicator
dichlorofluorescein was added to 50 the sample, which was then titrated by the
AgNO3. Dextrin was also used.
The observed endpoint went from a yellow/green color to a pink
endpoint. 50 mL of tap water was
accutately measured using a pipet, and then was titrated with AgNO3
to determine the amount of chloride in the tap water.
Results and
Discussion
Table 1 illustrates the results for the standardization of silver nitrate.
Table 1. Standardization of AgNO3
|
Trial # |
Mass of NaCl used (g) |
Volume of AgNO3 titrated |
Molarity of AgNO3 |
|
1 |
0.0148 |
22.95 |
0.0113 |
|
2 |
0.0143 |
25.78 |
0.0095 |
|
3 |
0.0165 |
23.75 |
0.0119 |
|
4 |
0.0132 |
24.61 |
0.0092 |
|
Average M AgNO3- |
0.0105 M |
|
|
|
Standard Deviation- |
0.0013 |
|
|
Table 2 illustrates the results of titrating tap water drawn from the faucet in the McMurry chemistry lab.
Table 2. Tap Water Titrations with Silver Nitrate
|
Trial # |
Volume AgNO3, mL |
Amount of Chloride in tap water (ppm) |
|
1 |
41.23 |
307 |
|
2 |
39.62 |
295 |
|
3 |
40.96 |
305 |
|
Average Chloride Amount- |
302 |
|
|
Standard Deviation- |
6.4 |
|
|
Relative Standard Deviation |
2.12 % |
|
The relative uncertainty was calculated to be 302 +/- 39. This number is large because of the large relative standard deviation of the Molarity of the titrant which was calculated to be 12.8 % rsd. The relative standard deviation for the volume titrated was 2.1 % rsd, while the % rsd of the pipet used in calculation was 0.10. Therefore, the number of the rsd for the molarity was obviously larger, and therefore contributed to the large value calculated for the relative uncertainty. To reduce the uncertainty, an improvement on the technique of standardization of the titrant would be necessary.
Table 3 illustrates the averages of the class for the different methods and the amount of chloride found in the water samples, as well as the standard deviation.
Table 3- Water Sample Averages and Standard Deviation of Chloride
|
Method |
Tap Water RSD |
Kirby Water RSD |
Reuse Water RSD |
|
Fajans |
302.3 / 6.4 2.12 |
210.1 / 1.3 0.62 |
343.7 / 5.2 1.51 |
|
Fajans |
254.9 / 0.41 0.16 |
271 / 16 5.90 |
305.6 / 0.51 0.17 |
|
Mohr |
301.1 / 4.1 1.36 |
|
|
|
Mohr |
306.4 / 7.4 2.42 |
192.5 / 2.4 1.25 |
368.2 / 3.9 1.06 |
|
Mohr |
267.6 / 3.5 1.31 |
131 / 3 2.29 |
168.3 / 2.8 1.66 |
The
averages for the amount of chloride present in the water samples were found
using data from Table 3. The average
amount of chloride found in tap water was 287.
The average found for
In Table 4, the average amounts of
chloride in the different samples of water are illustrated according to the
City of
Table 4. Amount of Chloride Found in Water for City of
|
Type of Water Sample |
Amount of Chloride |
|
Tap Water |
223 |
|
Reuse Water |
350-426 |
|
|
390 |
In this
experiment, the tap amount of chloride found in a sample of tap water was
significantly higher than that of the City of
The relative standard deviation was calculated in order to compare two different titrations. Neither method can be compared due to the fact that the results are staggered, and therefore cannot be accurately used for comparison. This illustrates that every student viewed their endpoint differently, and therefore the calculations were off. This led to the relative standard deviations being staggered.
In Table 5, the separate ppm’s are diagrammed along with their averages and standard deviations of the two different methods in order to calculate a t-test of the comparison of means.
Table 5. Comparison of Fajans and Mohr Methods of Tap Water
|
Method |
Amount of Chloride (ppm) |
X - Average |
Sx- Standard Deviation |
RSD |
|
Fajans |
307 |
302 |
6.4 |
2.12 |
|
|
295 |
|
|
|
|
|
305 |
|
|
|
|
Mohr |
263 |
268 |
3.5 |
.013 |
|
|
268 |
|
|
|
|
|
272 |
|
|
|
|
|
268 |
|
|
|
A t-test was performed using the Mohr and the Fajans methods to determine whether there is a significant difference between the two methods. Spooled was calculated to be 4.86, and the t-test yielded the calculated value of t to be 9.16. At the 95% confidence level, with a degrees of freedom of 5, the Value of Student’s t table reported 2.571. By comparing the means of the two methods, the t-test illustrates that there is a significant difference between the Fajans and the Mohr methods.
To compare this authors data to what the city
got, a confidence interval t-test was run.
The value of the T-test was 302.3 ppm +/- 15.90. To compare this to the cities value at the 95
% confidence level (233 ppm), it is obvious that the value of the cities sample
is different than the calculated T-test for this experiment. A reason for this difference could be that the
last time the amount of chloride in tap water for the City of
Conclusion:
Through
calculation, the average amount of chloride present in tap, reuse, and
References: