3. The likely magnitude of the indeterminate or random error is determined using standard deviations. For a data set the standard deviation for a sample set s is given by: $= (x²-x)² n-1 where x; is a data point, x is the mean (or average), and n is the total number of data points. Practice: Determine the standard deviation for the data set consisting of the following volumes: 13.46 mL, 13.78 mL, 13.53 mL. Now write the average and include the standard deviation as Volume = x±s (Example: Volume = 12.34 ± 0.23 mL) Volume = xts Show your work below for credit:

Chemistry
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ISBN:9781305957404
Author:Steven S. Zumdahl, Susan A. Zumdahl, Donald J. DeCoste
Publisher:Steven S. Zumdahl, Susan A. Zumdahl, Donald J. DeCoste
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3. The likely magnitude of the indeterminate or random error is determined using standard
deviations. For a data set the standard deviation for a sample set s is given by:
S=
Σ(x²-x)²
n-1
where x; is a data point, x is the mean (or average), and n is the total number of data points.
Practice: Determine the standard deviation for the data set consisting of the following
volumes: 13.46 mL, 13.78 mL, 13.53 mL. Now write the average and include the standard
deviation as Volume = x±s (Example: Volume = 12.34 ± 0.23 mL)
Volume = x+s
Show your work below for credit:
Transcribed Image Text:3. The likely magnitude of the indeterminate or random error is determined using standard deviations. For a data set the standard deviation for a sample set s is given by: S= Σ(x²-x)² n-1 where x; is a data point, x is the mean (or average), and n is the total number of data points. Practice: Determine the standard deviation for the data set consisting of the following volumes: 13.46 mL, 13.78 mL, 13.53 mL. Now write the average and include the standard deviation as Volume = x±s (Example: Volume = 12.34 ± 0.23 mL) Volume = x+s Show your work below for credit:
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