Students will create and compare dot and box plots that show the …
Students will create and compare dot and box plots that show the percentages of single mother and single-father households in different regions of the United States.
This task can be used as a quick assessment to see if …
This task can be used as a quick assessment to see if students can make sense of a graph in the context of a real world situation. Students also have to pay attention to the scale on the vertical axis to find the correct match. The first and third graphs look very similar at first glance, but the function values are very different since the scales on the vertical axis are very different. The task could also be used to generate a group discussion on interpreting functions given by graphs.
The purpose of this task is to develop students understanding how extreme …
The purpose of this task is to develop students understanding how extreme data points affect measures of center and how to use the mathematical definition to classify data points as "outliers."
Students interpret quadratic functions from graphs and tables: zeros (-intercepts), -intercept, the …
Students interpret quadratic functions from graphs and tables: zeros (-intercepts), -intercept, the minimum or maximum value (vertex), the graph's axis of symmetry, positive and negative values for the function, increasing and decreasing intervals, and the graph's end behavior. Students determine an appropriate domain and range for a function's graph and when given a quadratic function in a context, recognize restrictions on the domain.
Students use a statistics calculator to compute the mean and the standard …
Students use a statistics calculator to compute the mean and the standard deviation of a data set and compare the variability of data sets. Additionally, students continue to refine their knowledge of standard deviation and how it measures a typical deviation from the mean.
In this article, students become familiar with the idea that they can …
In this article, students become familiar with the idea that they can add, subtract, multiply, or divide two functions together to make a new function.
No restrictions on your remixing, redistributing, or making derivative works. Give credit to the author, as required.
Your remixing, redistributing, or making derivatives works comes with some restrictions, including how it is shared.
Your redistributing comes with some restrictions. Do not remix or make derivative works.
Most restrictive license type. Prohibits most uses, sharing, and any changes.
Copyrighted materials, available under Fair Use and the TEACH Act for US-based educators, or other custom arrangements. Go to the resource provider to see their individual restrictions.