Which distribution (z or t) should you use to construct a confidence interval and why? Construct a 95% confidence interval for the population mean distance travelled for each football. Interpret your confidence intervals.

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heliumfootballs.txt
StatCrunch
Applets
Edit -
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Distances of air Distances of he
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234 5679 o
Transcribed Image Text:heliumfootballs.txt StatCrunch Applets Edit - Data - Stat Graph Help- Row Distances of air Distances of he var3 var4 var5 1 19 11 20 12 20 14 22 22 22 23 22 24 25 26 8. 25 26 6. 25 26 10 25 27 11 26 28 12 26 28 13 27 28 14 27 29 15 27 29 16 28 29 17 28 29 18 28 30 19 28 30 20 28 30 21 29 30 22 29 31 23 29 31 24 31 32 25 31 32 26 31 33 27 32 34 28 33 35 29 34 39 30 31 32 33 234 5679 o
8:48
6.2 Confidence Interval Check
for Understanding
Two footballs, one filled with air
and the other filled with helium,
were kicked on a windless day at
Ohio State University. The
footballs were alternated with
each kick. After 10 practice kicks,
each football was kicked 29 more
times. Assume the distances are
normally distributed for each
football. The distances (in yards)
are here in StatCrunch.
Which distribution (z or t) should
you use to construct a
confidence interval and why?
Construct a 95% confidence
interval for the population mean
distance travelled for each
football.
Interpret your confidence
intervals.
Draw both of your intervals here
with the same x-axis. You can
draw them by hand or with
technology. What do you
notice? What conclusions might
you draw from this illustration?
Transcribed Image Text:8:48 6.2 Confidence Interval Check for Understanding Two footballs, one filled with air and the other filled with helium, were kicked on a windless day at Ohio State University. The footballs were alternated with each kick. After 10 practice kicks, each football was kicked 29 more times. Assume the distances are normally distributed for each football. The distances (in yards) are here in StatCrunch. Which distribution (z or t) should you use to construct a confidence interval and why? Construct a 95% confidence interval for the population mean distance travelled for each football. Interpret your confidence intervals. Draw both of your intervals here with the same x-axis. You can draw them by hand or with technology. What do you notice? What conclusions might you draw from this illustration?
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