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Suppose That the Sample Regression Equation of a Model Is $=4+1.5 x_{1}+2 x_{2}-x_{1} x_{2}$

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Suppose that the sample regression equation of a model is $Suppose that the sample regression equation of a model is =4+1.5 x_{1}+2 x_{2}-x_{1} x_{2} . If we examine the relationship between x _ { 1 } and y for four different values of x _ { 2 } , we observe that the four equations produced differ only in the intercept term.$ $=4+1.5 x_{1}+2 x_{2}-x_{1} x_{2}$ . If we examine the relationship between $x _ { 1 }$ and y for four different values of $x _ { 2 }$ , we observe that the four equations produced differ only in the intercept term.

Suppose That the Sample Regression Equation of a Model Is =4+1.5x1+2x2−x1x2=4+1.5 x_{1}+2 x_{2}-x_{1} x_{2}=4+1.5x1​+2x2​−x1​x2​

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Suppose That the Sample Regression Equation of a Model Is $=4+1.5 x_{1}+2 x_{2}-x_{1} x_{2}$

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