A linear regression model is to be developed to study the effect of two quantitative regressor variables X1 and X2, and a third indicator variable of three outcomes, represented by the variables X3 and x4. If the indicator variable may have an effect on the intercept as well as the slope of x1, then Y = B, +A, +B,x, + B,x, + B,X, + B,x, X; + BoXjX4+ E is the right equation to use for this model.

Elementary Linear Algebra (MindTap Course List)
8th Edition
ISBN:9781305658004
Author:Ron Larson
Publisher:Ron Larson
Chapter2: Matrices
Section2.CR: Review Exercises
Problem 90CR
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A linear regression model is to be developed to study the effect of two quantitative regressor variables x1 and
X2, and a third indicator variable of three outcomes, represented by the variables X3 and x4. If the indicator
variable may have an effect on the intercept as well as the slope of x1,
then
Y = Bo+R + B,x, + B,x; + B,x, + Px,x3 + BgX;X4+ E
is the right equation to use for this model.
Select one:
O True
O False
Transcribed Image Text:A linear regression model is to be developed to study the effect of two quantitative regressor variables x1 and X2, and a third indicator variable of three outcomes, represented by the variables X3 and x4. If the indicator variable may have an effect on the intercept as well as the slope of x1, then Y = Bo+R + B,x, + B,x; + B,x, + Px,x3 + BgX;X4+ E is the right equation to use for this model. Select one: O True O False
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