Summary
| Subject keyword(s) | Data analysis, Mathematics, Mean, median, and mode, Standard deviation, Statistics |
|---|---|
| Grade level | Elementary School, Middle School, Vocational/Professional Development Education |
| Intended audience | Educator, Professional/Practitioner |
| Resource type | Instructional Material |
| Resource format | text, text/html |
Found in collection(s)
Click on the logo to get more information about the collection.
Content contained within the resource
In Session 4, we explored the Five-Number Summary and its graphical representation, the box plot. We also explored the median, a common numerical summary for a data set. In this session, we'll investigate another common numerical summary, the mean. We'll also learn several ways to describe the degree of variation in data, based on how much the data values vary from the mean. Note 1 Part A: Fair Allocations Part B: Unfair Allocations Part C: Using Line Plots Part D: Deviations from the Mean Part E: Measuring Variation Homework Materials You will need to have these materials in hand before you begin: 45 coins calculator several pieces of blank paper or 22" by 28" poster board self-adhesive colored dots or 2" by 1.5" adhesive notepaper squares In this session, you will do the following: Understand the mean as an indicator of fair allocation Explore deviations of data values from the mean Understand the mean as the "balancing point" of a data set Learn how to measure variation about the mean Throughout the session you will be prompted to view short video segments. In addition to these excerpts, you may choose to watch the full-length video of this session. Previously Introduced: New in This Session: line plot median variation allocation deviation from the mean equal-shares allocation mean mean absolute deviation (MAD) standard deviation variance Next > Part A: Fair Allocations Learning Math Home | Data Home | Register | Glossary | Map | © Session 5: Index | Notes | Solutions | Video Home | Catalog | About Us | Search | Contact Us| Site Map Tweet | © Annenberg Foundation 2012. All rights reserved. Privacy Policy