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Business
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Business Statistics
Quiz 14: Building Multiple Regression Models
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Question 1
True/False
Qualitative data cannot be incorporated into linear regression models.
Question 2
True/False
If a square root transformation is applied to a series of positive numbers greater than 1,the numerical values of the numbers in the transformed series will be smaller than the corresponding numbers in the original series.
Question 3
True/False
The regression model y =
β
\beta
β
0
+
β
\beta
β
1
x
1
+
β
\beta
β
2
x
2
+
β
\beta
β
3
x
1
x
2
+
ε
\varepsilon
ε
is a first-order model.
Question 4
True/False
A logarithmic transformation may be applied to both positive and negative numbers.
Question 5
True/False
The regression model y =
β
\beta
β
0
+
β
\beta
β
1
x
1
+
β
\beta
β
2
x
2
1
+
ε
\varepsilon
ε
is called a quadratic model.
Question 6
Essay
Recognize when multicollinearity is present,understanding general techniques for preventing and controlling it.
Question 7
True/False
If the effect of an independent variable (e.g. ,humidity)on a dependent variable (e.g. ,hardness)is affected by different ranges of values for a second independent variable (e.g. ,temperature),the two independent variables are said to interact.
Question 8
True/False
A linear regression model can be used to explore the possibility that a quadratic relationship may exist between two variables by suitably transforming the independent variable.
Question 9
Essay
Use all possible regressions,stepwise regression,forward selection,and backward elimination search procedures to develop regression models that account for the most variation in the dependent variable and are parsimonious.
Question 10
Essay
Generalize linear regression models as polynomial regression models using model transformation and Tukey's ladder of transformation,accounting for possible interaction among the independent variables.
Question 11
True/False
If a square transformation is applied to a series of positive numbers greater than 1,the numerical values of the numbers in the transformed series will be smaller than the corresponding numbers in the original series.