AP Statistics Notes - UNIT 5 BUNDLE - Sampling Distributions Proportions & Means
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2 AP Stats Notes, 1 Review, & 1 Test to teach SAMPLING DISTRIBUTIONS OF SAMPLE PROPORTIONS & SAMPLING DISTRIBUTIONS OF SAMPLE MEANS. Great AP Stats Exam review prep! Aligns with AP College Board's updated 2019-2020 objectives and standards for AP Statistics Unit 5: Sampling Distributions. WHPrice $8.00Original Price $11.00Save $3.00
Say hello to 57 PAGES of AP Statistics Notes to teach through UNITS 5, 6, 7, 8, & 9 through the SECOND SEMESTER in your AP Stats class! Sampling distributions of proportions and means, confidence intervals, hypothesis tests, t-distribution, chi-square distribution, TI-84 Plus CE calculator functPrice $45.00Original Price $63.00Save $18.00
Description
These AP Statistics notes will help you teach or review SAMPLING DISTRIBUTIONS FOR SAMPLE PROPORTIONS & SAMPLE MEANS! You can also use these notes pages to help your students review for the AP Statistics Exam!
Aligns with AP College Board's objectives and standards for AP Statistics Unit 5: Sampling Distributions.
WHAT’S INCLUDED IN THIS PRODUCT?
5-1 Sampling Distributions of Sample Proportions
2 Pages, Blank Pages & Answer Key
- Introduces sampling distributions and sampling distributions of sample proportions.
- Conditions to use Normal Model: (IRTS) independent samples, random sampling, 10% rule, & success/failure condition.
- Calculate the mean & standard deviation: µ(p ̂) = p, σ(p ̂) = √(pq/n), write Normal model notation N(µ, σ).
- Calculate z-score corresponding to a sample proportion z = (p ̂−p) / σ(p ̂).
- Determine the probability a sample proportion will be less than or greater than a certain value using the Normal model, z-score, and TI-84 Plus CE Calculator function – normalcdf.
5-2 Sampling Distributions of Sample Means
3 Pages, Blank Pages & Answer Key
- Utilize the Central Limit Theorem.
- Conditions to use Normal model: (IRTL) independent samples, random sampling, 10% rule, & Large Enough Sample Rule / Nearly Normal Rule.
- Calculate the mean & standard deviation µ(x ̅) = µ, σ(x ̅) = σ/√n, write Normal model notation N(µ, σ).
- Calculate z-score corresponding to a sample mean z = (x ̅− μ) / σ(x ̅).
- Determine the probability a sample mean will be less than or greater than a certain value using the Normal model, z-score, and TI-84 Plus CE Calculator function – normalcdf.
Also included to make your Lesson-Planning easier…
- OBJECTIVES
- STANDARDS from updated 2019-2020 AP College Board Standards for AP Statistics Unit 5: Sampling Distributions.
- SUGGESTED HOMEWORK PROBLEMS from AP Statistics Textbook Stats: Modeling the World, AP Edition, 4e.
- TERMS OF USE for posting on online teaching sites like Blackboard or Google Classroom.
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