Section 6 Associative Forecasting Methods: Regression and Correlation Analysis
1) Linear-regression analysis is a straight-line mathematical model to describe the functional relationships
between independent and dependent variables.
2) The larger the standard error of the estimate, the more accurate the forecasting model.
3) In a regression equation where y-hat is demand and x is advertising, a coefficient of determination (R2)
of .70 means that 70% of the variance in advertising is explained by demand.
4) Regression lines graphically depict “cause-and-effect” relationships.
5) A fundamental distinction between trend projection and linear regression is that:
A) trend projection uses least squares while linear regression does not.
B) only linear regression can have a negative slope.
C) in trend projection the independent variable is time; in linear regression the independent variable need
not be time, but can be any variable with explanatory power.
D) trend projection can be a function of several variables, while linear regression can only be a function of
one variable.
E) trend projection uses two smoothing constants, not just one.