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Explanatory Variable
Independant, The thing we think causes (x axis)
Response Variable
Dependant, what we measure
Extraneous Variables
Any variable that affects your results but you are not measuring it
Outliers
Any point that does not follow the general pattern
Describing a relationsuip based on a graph you…
D - Direction (positive or negative)
U - Unusuals (outliers)
F - Form (Linear, nonliner)
S - Strength (strong, moderate, weak,)
+C - Context
Influencial Points
An outlier that when removed changes the relationship
High Leverage Points
An outlier with a very large (or small) x-value compared to every other point
Extrapolation
Predict for a value outside of the date set
To determine a Least Squares Regression Line you would…
Stat, Calc, 8 on calculator
Interpert Slope
For each additional (x w/ unit) the “predicted y” increases/decreases by __ on average
Interpert y-intercept
When “x=0” the Sy is about __ on average
Interpert an influencial point
The point is influencial because when removed the (strength, form, direction, slope) changes from “was” to “because”
Interpert High Leverage
The point is High Leverage because the x-value is bigger (or smaller) than all other points
Correlational Coefficent
|r| > .75 strong
|r| < .5 weak
any where in the middle is moderate
r<0 negative slope
r>0 posiitve slope
Interpert Correlation (r )
There is a “strength” “direction” "linear relationship between “x” and “y”
Coefficent of determination (r²)
__% of variation in “y” is explained in the LSRL with “x”
Standard Deviation for Rituals (S)
Typically each predicted “Y” is __ from the actual “y”
Residuals
mesures difference between the observed response and the predicted response
y - y^
obs - res
Interpert Residuals
The “y” was over/under predicted by [residual]
neg res - over predicted
pos res - underpredicted
How do we know if the linear model is appropriate?
No pattern to residuals is a good fit
Summary Statistics Formulas
Slope (b)
r (Sy/Sx)
Y-int (a)
y- b(x)
y= a+bx