Linear Regression and Evaluation - Higher Difficulty Problems

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Q. In a linear regression model, what does a negative coefficient for an independent variable indicate?
  • A. A positive relationship with the dependent variable
  • B. No relationship with the dependent variable
  • C. A negative relationship with the dependent variable
  • D. The variable is not significant
Q. In linear regression, what does the term 'residual' refer to?
  • A. The predicted value of the dependent variable
  • B. The difference between the observed and predicted values
  • C. The slope of the regression line
  • D. The intercept of the regression line
Q. In the context of linear regression, what does the term 'homoscedasticity' refer to?
  • A. Constant variance of the residuals
  • B. Normal distribution of the errors
  • C. Independence of observations
  • D. Linearity of the relationship
Q. What does the R-squared value indicate in a linear regression model?
  • A. The proportion of variance explained by the model
  • B. The slope of the regression line
  • C. The number of predictors in the model
  • D. The correlation between independent variables
Q. What is the effect of adding more predictors to a linear regression model?
  • A. Always improves model accuracy
  • B. Can lead to overfitting
  • C. Reduces the complexity of the model
  • D. Eliminates multicollinearity
Q. What is the primary assumption of linear regression regarding the relationship between the independent and dependent variables?
  • A. The relationship is quadratic
  • B. The relationship is linear
  • C. The relationship is exponential
  • D. The relationship is logarithmic
Q. What is the purpose of the F-test in the context of linear regression?
  • A. To test the significance of individual predictors
  • B. To test the overall significance of the regression model
  • C. To assess the normality of residuals
  • D. To evaluate multicollinearity
Q. Which of the following techniques can be used to address overfitting in linear regression?
  • A. Increasing the number of features
  • B. Using regularization techniques like Lasso or Ridge
  • C. Decreasing the size of the training dataset
  • D. Ignoring outliers
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