If you are given summary statistics for a sample and want to construct a confidence interval, this can be done through the Probability Calculator in Geogebra, or Stat>Basic Stats>1-sample Z in Minitab(web). For Minitab (web), see Tutorials in D2L. For Geogebra, follow the directions below: Open it and click the "Statistics" tab just above the graph. For a confidence interval for a population mean, with unknown o, click the drop-down menu near the top (default is "Z Test of a Mean") and choose "T Estimate of a Mean." Enter the confidence level (in decimal form), sample mean, sample standard deviation, and sample size. We'll use a sample with = 65.17, s = = 3.654, n = 26. Based on this sample data, a 95% confidence interval for the population mean is: # <µ<

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If you are given summary statistics for a sample and
want to construct a confidence interval, this can be
done through the Probability Calculator in Geogebra, or
Stat>Basic Stats>1-sample Z in Minitab(web). For
Minitab (web), see Tutorials in D2L. For Geogebra, follow
the directions below: Open it and click the "Statistics"
tab just above the graph.
For a confidence interval for a population mean, with
unknown σ, click the drop-down menu near the top
(default is "Z Test of a Mean") and choose "T Estimate of
a Mean."
Enter the confidence level (in decimal form), sample
mean, sample standard deviation, and sample size. We'll
use a sample with
65.17, s = 3.654, n = 26.
=
Based on this sample data, a 95% confidence interval
for the population mean is:
<μ<
Transcribed Image Text:If you are given summary statistics for a sample and want to construct a confidence interval, this can be done through the Probability Calculator in Geogebra, or Stat>Basic Stats>1-sample Z in Minitab(web). For Minitab (web), see Tutorials in D2L. For Geogebra, follow the directions below: Open it and click the "Statistics" tab just above the graph. For a confidence interval for a population mean, with unknown σ, click the drop-down menu near the top (default is "Z Test of a Mean") and choose "T Estimate of a Mean." Enter the confidence level (in decimal form), sample mean, sample standard deviation, and sample size. We'll use a sample with 65.17, s = 3.654, n = 26. = Based on this sample data, a 95% confidence interval for the population mean is: <μ<
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