HIERARCHICAL MULTIPLE REGRESSION

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15 Terms

1
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Give three examples of continuous dependent variables.

Examples: Height (cm), Salary (USD), Reaction time (milliseconds), Weight (kg), or Test performance (0–100).

2
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How many independent variables are needed for multiple regression?

Two or more independent variables.

3
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What levels of measurement can independent variables have?

Independent variables can be measured at either the continuous or nominal level.

4
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Give examples of nominal independent variables.

Gender (male/female), Ethnicity (Caucasian, African American, Hispanic), Profession (doctor, nurse, dentist).

5
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What is a dichotomous variable?

An independent variable with only two categories (e.g., male/female).

6
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What is a polytomous (or multinomial) variable?

An independent variable with three or more categories (e.g., profession: surgeon, dentist, nurse).

7
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How are ordinal variables handled in multiple regression?

They can be entered if treated as continuous or nominal variables (e.g., Likert scale items).

8
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What does "independence of errors" mean?

The residuals (errors) for each observation should be independent of each other.

9
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What is the assumption of linearity?

There should be a linear relationship between each predictor (and their combination) and the dependent variable.

10
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What does homoscedasticity mean?

The residuals (errors) should have equal variances across all levels of the independent variables.

11
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What is multicollinearity?

When two or more predictors are highly correlated, making it hard to determine their unique effects.

12
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What assumption is violated if there are extreme data points that distort results?

The assumption of no significant outliers, high leverage points, or highly influential points.

13
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What assumption refers to the shape of residuals’ distribution?

The errors (residuals) should be approximately normally distributed.

14
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How many total assumptions are required for multiple regression?

Eight assumptions.

15
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What is another term for “residuals”?

Errors — the differences between observed and predicted values.