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#29. Confidence Interval for the Difference of Means with StatCrunch and T-Statistics

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October 19, 2018
by
The Math Sorcerer
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#29. Confidence Interval for the Difference of Means with StatCrunch and T-Statistics

TL;DR

Calculating a 99% confidence interval for the difference in mean drying times between two types of paint using sample data.

Transcript

problem 29 so if before we read the question we glanced at the very last sentence it says construct a 99% confidence interval for the difference between the mean drying times for type A and type B paints okay so we want a confidence interval for the difference between two means so all we have to do is write down the information and plug the numbers... Read More

Key Insights

  • 🅰️ Sample sizes, means, and standard deviations of type A and type B paint are provided for a confidence interval calculation.
  • 🤢 Using sample standard deviations implies the use of a T-distribution for the analysis.
  • 🎚️ A 99% confidence level was chosen for a high level of precision in estimating the difference in mean drying times.

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Questions & Answers

Q: What does the sample size of 11 cans of type A and 9 cans of type B indicate?

The sample size represents the number of observations for each type of paint used to calculate the mean and standard deviation for the confidence interval calculation.

Q: Why is it important to recognize that the given standard deviations are sample standard deviations?

Recognizing them as sample standard deviations implies the use of T-distribution for the confidence interval calculation instead of Z-distribution, as population standard deviations are not provided.

Q: Why is a 99% confidence level chosen for this particular analysis?

A 99% confidence level provides a high level of certainty that the true difference in mean drying times between the two types of paint falls within the calculated interval.

Q: How is StatCrunch used to compute the confidence interval for the difference in mean drying times?

In StatCrunch, the sample means, standard deviations, and sample sizes for both types of paint are entered, and the software provides the lower and upper limits of the confidence interval.

Summary & Key Takeaways

  • A paint manufacturer compares drying times of type A and type B paint.

  • Given sample sizes, means, and standard deviations for both types.

  • Calculated a 99% confidence interval using StatCrunch for the difference in mean drying times.


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