ICP-MS.
Samples 1-4 are are standard solutions for Fe and Cu at 5,10,25,50 ppb stock solution.
Samples 5 to 9 are tap water run multiple times.
Construct calibration lines for Fe and Cu then calculate concentration of the chosen ions in tap water (use the ratio data) using concentration vs. ratio.
You should have 5 results for each ion, determine the mean and 95% confidence.
1) for Fe
Based on the data of Iron, the calibration data was obtained.
Standard (ppb) | Fe (ppb) | RSD | CPS | Ratio |
50 | 27.05436 | 0.756911 | 440537.6 | 1.424524 |
25 | 11.75415 | 1.700481 | 231846.4 | 0.774779 |
10 | 3.634464 | 4.002003 | 132754.5 | 0.429965 |
5 | -0.53245 | 78119.99 | 0.253011 |
From the calibration data, concentration of Fe (ppb) was estimated.
Test (Fe) | Ratio | [Fe]=Ratio/0.029 |
Tap water | 0.841586 | 29.02 |
Tap water | 0.889633 | 30.68 |
Tap water | 0.784022 | 27.04 |
Tap water | 0.814529 | 28.09 |
Tap water | 0.8144 | 28.08 |
mean | 28.58 | |
stdev | 1.37 | |
95% confidence | 1.20 |
Mean [Fe], ppb in tap water = 28.58
95% confidence level for Fe in tap water = 1.2
2) For Cu,
Based on the standard data available, the following calibration graph was plotted.
Standard (ppb) | Cu (ppb) | RSD | CPS | Ratio |
50 | 24.57213 | 1.356854 | 515047.5 | 2.868376 |
25 | 11.68233 | 1.086254 | 274253.2 | 1.557164 |
10 | 4.474696 | 1.524023 | 147228.8 | 0.824069 |
5 | 1.117383 | 2.619541 | 86256.58 | 0.482445 |
Test (Cu) | Ratio | [Cu]=Ratio/0.059 |
Tap water | 2.154371 | 36.51 |
Tap water | 2.072295 | 35.12 |
Tap water | 2.102923 | 35.64 |
Tap water | 2.108276 | 35.73 |
Tap water | 2.09726 | 35.55 |
mean | 35.71 | |
stdev | 0.51 | |
95% confidence | 0.45 |
Mean [Cu] in tap water, ppb = 35.71
95% confidence interval = 0.45
ICP-MS. Samples 1-4 are are standard solutions for Fe and Cu at 5,10,25,50 ppb stock solution....
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