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*Slope
The predicted (y-context) increases / decreases by (slope value) for each additional (x-context).
Y-intercept
The predicted (y-context) when x=0 (context) is (y-intercept).
*Correlation (r)
The correlation (r= ) indicates that the linear relationship between (x-context) and (y-context) is (weak/moderate/strong) and (positive/negative).
*Residual
The actual (y-context) was (residual value A-P) (less than/greater than) the predicted value based on the (x-context).
*Residual Plot
A linear model is/is not appropriate for relating (context) because there is not/is a clear (describe pattern shown is not appropriate) in the residual plot.
*Coefficient of Determination (r²)
About (r² as a percent) of the variability in the (y-context) is accounted for by the LSRL with (x= ).
Standard Deviation (of linear regression)
The actual (y-context) is typically about (value of s) away from the (response) predicted by the LSRL for the given value of (explanatory).
*Percentile
(Percentile value as a %) of (context) is/are less than or equal to (context).
*Mean (expected value of probability)
If many, many (context) are randomly selected, the average (context) will be about (mean value).
*Standard Deviation (of probability)
If many, many (context) are randomly selected, the (context) will typically vary by about (standard deviation) from the mean of (mean value).
SOCV + context
Describe the shape, center, variability, and outliers of a distribution.
DUFS + Context
Describe the strength, direction, form, and unusual features of the relationship.
General Probability
There is about a (probability %) chance that a randomly selected (context).
Conditional Probability
Given that the randomly chosen condition context, there is about a (probability %) chance that (other context).