How do you calculate
Also, what does "The standard deviation of the average as a percent of the average volume" mean? What does it imply and how is it relevant to the data analysis?
NOTE: The P1000 and P200 corresponds to micropipettes. Each (P1000 and P 200) had two volumes of measurement with five trials each.
P1000 | P200 | |||||
Trial # | 200 microL volume (mL) | 1000 microL volume (mL) | Trial # | 50 microL volume (mL) | 200 microL volume (mL) | |
1 | 0.1987 | 0.9963 | 1 | 0.01942 | 0.1988 | |
2 | 0.1994 | 0.04961 | 2 | 0.0009800 | 0.009955 | |
3 | 0.1994 | 0.04886 | 3 | 0.0009600 | 0.009960 | |
4 | 0.1993 | 0.04887 | 4 | 0.0009600 | 0.009945 | |
5 | 0.1971 | 0.04823 | 5 | 0.0009700 | 0.01018 | |
The average volume | 0.1987 | 0.2384 | Average | 0.004659 | 0.04776 | |
The Standard deviation of the average volume | 0.0009846 | 0.423679377 | The Standard deviation of the average volume | 0.008254 | 0.08441 |
Here, you take average and average volume as two variables say x and y respectively. You need to introduce a new variable which means average as a percentage of average volume i.e (x/y)*100. This new variable may be called z. Now, the question simply asks you to calculate standard deviation of z.
So, first you have to calculate z values and then calculate standard deviation of z.
This question talks about no new concept, the confusion arises because the variables are themselves named as average and average volume.
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