Estimate population percentages from data that has been fit to the normal distribution.
: Instruction includes using technology, empirical rules or tables to estimate areas under the normal curve.
| Name |
Description |
| Texting and Standard Deviation | This lesson uses texting to teach statistics. In the lesson, students will calculate the mean, median, and standard deviation. They will create a normal distribution using the mean and standard deviation and estimate population percentages. They will construct and interpret dot plots based on the data they collected. Students will also use similarities and differences in shape, center, and spread to determine who is better at texting, boys, or girls. |
| Standard Deviation and the Normal Curve in Kahoot! | In this three-day lesson, students learn about standard deviation, the normal curve, and how they are applied. Your students will be engaged and learning when they collect and analyze data using a free Kahoot! quiz. |
| Picturing the Normal World | This is an introductory lesson on normally distributed data. Students will calculate the standard deviation and use the Empirical Rule. |
| How do we measure success? | Students will use the normal distribution to estimate population percentages and calculate the values that fall within one, two, and three standard deviations of the mean. Students use statistics and a normal distribution to determine how well a participant performed in a math competition. |
| If The Shoe Fits – A "Normal" Cinderella Story | Using a normal distribution manipulative and a calculator, students will explore the normal distribution curve to determine the area between each standard deviation from the mean using the empirical rule. Students will use the mean and standard deviation to predict outcomes in real-world situations and finally answer the age old question: What size was Cinderella's glass slipper? |
| The Cereal Prize Estimation | How many boxes of cereal would you have to purchase to win all six prizes?
This lesson uses class data collected through simulations to allow students to answer this question. Students simulate purchasing cereal boxes and create a t-confidence interval with their data to determine how many boxes they can expect to buy. |
| Sweet Statistics - A Candy Journey | Students will sort pieces of candy by color and then calculate statistical information such as mean, median, mode, interquartile range, and standard deviation. They will also create an Excel spreadsheet with the candy data to generate pie charts and column charts. Finally, they will compare experimental data to theoretical data and explain the differences between the two. This is intended to be an exercise for an Algebra 1 class. Students will need at least 2 class periods to sort their candy, make the statistical calculations, and create the charts in Excel. |
