1/9
Looks like no tags are added yet.
Name | Mastery | Learn | Test | Matching | Spaced | Call with Kai | Chat |
|---|
No analytics yet
Send a link to your students to track their progress
Interpreting Slope
For every 1 unit increase in the [explanatory variable], the linear regression model predicts an average increase/decrease of slope in the explanatory variable.
Interpreting y-intercept
When the [explanatory variable] is 0 [units], the linear regression model predicts that the [response variable] would be [y-intercept] [r.v. units]
Interpreting residuals
The actual [response variable] is greater/less than the value predicted by [y-(y-hat)] units
Use CDOFS when describing scatter plots:
Context
Direction
Outliers
Form (linear/nonlinear)
Strength (strong/moderate/weak)
Interpreting S (Standard Deviation of Residuals)
The actual [response variable] typically varies by [S] (units) when using [explanatory variable] to predict [response variable]
Interpreting r2 + how does variability change r2
[r2]% of the variation in the predicted [response variable] is accounted for by the possible linear relationship with [explanatory variable]. + when there is more variability UNaccounted for by the linear relationship with the explanatory variable, r2 will decrease.
How does extrapolation effect reliability?
more extrapolation leads to less reliability in predictions
What does the least squared regression line do?
The least squared regression line makes the sum of the squared residuals the least, or as small as possible
fancy names for r2 & r
r2= coefficient of determination, r= correlation coefficient
Conditional Relative Frequency
Conditional Relative Frequency gives the percent or proportion of individuals that have a specific value for one categorical variable among individuals