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SUSB-017 |
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1. Calcium containing sample Suppose the concentration of EDTA is 0.05180 M A sample weighing 0.2537 g is titrated with EDTA and requires 28.42 mL The number of mmoles of EDTA used is 28.42
The complex between Ca2+ and EDTA is 1 : 1, i.e., 1 mmol of EDTA can complex 1 mmol of Ca2+ Therefore, the number of mmol of Ca2+ is equal to the number of mmol of EDTA, i.e., 1.472 mmol The number of mmol of CaCO3 is equal to the number of mmol of Ca2+, i.e., 1.472 mmol The molar mass of CaCO3 is 40.078 + 12.011 + 3 x 15.9994 = 100.087 g/mol = 100.087 mg/mmol Therefore, 1.472
mmol of CaCO3 weighs: 1.472
The mass percent of the original sample (which weighed 0.2537 g) which was CaCO3 was mass % CaCO3 = 100 x
0.1473 / 0.2537
= 58.06 % A second sample weighing 0.3226 g is titrated with EDTA and requires 35.91 mL The number of mmoles of EDTA used is 35.91
The number of mmol of Ca2+ is equal to the number of mmol of EDTA, i.e., 1.860 mmol The number of mmol of CaCO3 is equal to the number of mmol of Ca2+, i.e., 1.860 mmol 1.860 mmol of CaCO3 weighs:
1.860 The mass percent of the original sample (which weighed 0.3226 g) which was CaCO3 was mass % CaCO3 = 100 x
0.1862 / 0.3226
= 57.72 % From the two results above, we can calculate an average mass % of CaCO3 in our sample. Avg Mass % = ( 58.06 + 57.72 ) / 2 = 57.89 % The average deviation is: ( | 58.06 - 57.89 | + | 57.72 - 57.89 | ) / 2 = 0.17 % Our result could be reported as: Mass % CaCO3 = 57.89 ± 0.17 % The percent deviation of our result is 100 x 0.17
/ 57.89 = 0.29 % |
| Robert F. Schneider (rschneider at notes.cc.sunysb.edu | |||||
| Last Update: 2005-06-27 | |||||