Hmm, not sure I'm completely following. I'll provide more data.
Standard curve: x = y/0,57
Sample 1 Sample 2 Sample 3 Sample 1 SPE Sample 2 SPE Sample 3 SPE HPLC graph area [mV] 5,203 5,233 5,206 4,323 4,427 1,384 Concentration [ug/mL] 9,128 9,181 9,133 7,584 7,767 2,428
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Average concentration for HPLC only = 9,1473
Standard deviation = 0,0289
Average concentration for SPE + HPLC = 5,9263
Standard deviation = 3,0309
NOTE: originally, I got ten decimals from the chromatograph, but shortened for space issues here.
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As for the significant digits, maybe the focus on them is to make the students aware of experimental error always exists, and that no number can be trusted fully. In either way, I need to understand how it works.
The way I've understood it, is that the first non-zero digit in the SD tells us the first "un-significant" digit in the average. So, including any other digit than the the secure ones, is "wrong" and un-professional and mis-leading. My secure digits in the mean(HPLC), is 9 and 1, because there are zeroes in the 1-position and the 10th position in the SD. Therefore, reporting 4, 7 or 3 isn't correct. Instead I report 9,1 ± SD, as all digits in the SD are significant.
This is where the logic fails me when I'm to report mean(SPE+PLC), because, at least in my mind, my argument implies that I should report the concentration as 0 ± SD, if I'm to be consistent in my notation.