Homework Pg. 481: #20: What is violated? Random condition. Not a random sample from the population, cannot make inferences about the population #26:

Slides:



Advertisements
Similar presentations
Section 8.2 Estimating a Population Proportion. Section 8.2 Estimating a Population Proportion After this section, you should be able to… CONSTRUCT and.
Advertisements

Section 7-3 Estimating a Population Mean: σ Known.
Summary A confidence interval for the population mean, is constructed using the formula: sample mean ± z multiplied by σ/√n where σ is the population.
Chapter 8 Estimating with Confidence.  A point estimator is a statistic that provides an estimate of a population parameter. The value of that statistic.
10.1 – Estimating with Confidence. Recall: The Law of Large Numbers says the sample mean from a large SRS will be close to the unknown population mean.
CHAPTER 8 Estimating with Confidence
CHAPTER 10 Comparing Two Populations or Groups
Chapter 8: Estimating with Confidence
Chapter 8: Estimating with Confidence
CHAPTER 8 Estimating with Confidence
Chapter 8: Estimating with Confidence
Introduction to Estimating Population Means
Chapter 6 Confidence Intervals.
CHAPTER 8 Estimating with Confidence
Section 1: Estimating with large samples
Estimating a Population Variance
Chapter 8: Estimating with Confidence
Chapter 8: Estimating with Confidence
Review of Chapter 10 Confidence Intervals
Inferences On Two Samples
CI for μ When σ is Unknown
Unit 8: Estimating with Confidence
Introduction to Inference
Elementary Statistics
Comparing Two Means.
WARM - UP 1. How do you interpret a Confidence Interval?
Unit 8: Estimating with Confidence
CHAPTER 8 Estimating with Confidence
Section 7.7 Introduction to Inference
Chapter 6 Confidence Intervals.
CHAPTER 10 Comparing Two Populations or Groups
Chapter 8: Estimating with Confidence
Confidence Intervals for the Mean (σ Known)
CHAPTER 10 Comparing Two Populations or Groups
Chapter 8: Estimating with Confidence
Estimating the Value of a Parameter Using Confidence Intervals
CHAPTER 15 SUMMARY Chapter Specifics
New Year! Fresh Start (sort of…)
CHAPTER 8 Estimating with Confidence
Lecture 10/24/ Tests of Significance
CHAPTER 10 Comparing Two Populations or Groups
Chapter 8: Estimating with Confidence
Chapter 8: Estimating with Confidence
Chapter 8: Estimating with Confidence
Estimating a Population Mean
Chapter 8: Estimating with Confidence
Chapter 8: Estimating with Confidence
Determining Which Method to use
CHAPTER 10 Comparing Two Populations or Groups
2/3/ Estimating a Population Proportion.
Chapter 8: Estimating with Confidence
Chapter 8: Estimating with Confidence
Chapter 8: Estimating with Confidence
Part IV of AP Statistics
Chapter 8: Estimating with Confidence
Chapter 8: Estimating with Confidence
Definition: Margin of Error
Chapter 8: Estimating with Confidence
Chapter 8: Estimating with Confidence
CHAPTER 10 Comparing Two Populations or Groups
Inference for Proportions
Chapter 8: Confidence Intervals
Chapter 8: Estimating with Confidence
Chapter 8: Estimating with Confidence
2/5/ Estimating a Population Mean.
Chapter 8: Estimating with Confidence
Chapter 8: Estimating with Confidence
Unit 8: Estimating with Confidence
Chapter 8: Estimating with Confidence
How Confident Are You?.
Presentation transcript:

Homework Pg. 481: #20: What is violated? Random condition. Not a random sample from the population, cannot make inferences about the population #26: Need to complete all sections

Unit 8: Estimating with Confidence Use a confidence interval to estimate a population mean

Verify conditions of RIN Objective(s): Verify conditions of RIN Construct and interpret a confidence interval for a population mean Determine sample size necessary for a fixed ME Emphasize the appearance of “and confidence interval” b\c there is a huge difference between the two parts of this objective. Let students know that the conditions required to use a ConfInt should be familiar.

pt.est. ± (CritVal) • (Stdev of statistic) To calculate a 95% confidence interval for µ , we use the familiar formula: pt.est. ± (CritVal) • (Stdev of statistic)

One-Samp z Int for a Pop Mean Choose an SRS of size n from a population having unknown mean µ and known standard deviation σ. As long as the conditions are met, a level C confidence interval for µ is