Regression notes
Correlation ( r )
the association between x-context and y-context is weak/moderate/strong(strength) and positive/negative(direction) and linear
What you need to remember for correlation
X- context
y-context
weak/moderate/strong (Strength)
positive/negative (direction)
linear (form)
Residual
The actual y-context was residual above/below the predicted value when x-context = #
What you need to remember for residual
y-context
residual
above/below
predicted
x-context = #
y-intercept
the predicted y-content when x=0 context is the y-intercept
what to know for y-int
predicted
y-context
x=0 context
y-intercept
Slope
the predicted y-context increases/decreases by slope for each additional x-context
what to know for slope
predicted
y-context
increases/decreases
slope
coefficient of determination (r²)
About r²% of the variation in y-context can be explained by the linear relationship with x-context
what to know for the coefficient of determination
r²%
variation
y-context
linear relationship
x-context
Describe the relationship
Be sure to address strength, association, form, and unusual features (in context)
What to know for describing the relationship
strength (weak/moderate/strong)
association
form (positive/negative & linear)
Unusual features (outliers)