Objective: Examine the determinants of HealthScore by modeling its relationship with various predictors, including interaction effects and non-linear terms. Tasks: 1. Data Preprocessing: . Load the statsnew.csv dataset into R. . Check for missing values and handle them appropriately (e.g., imputation, removal). • Convert categorical variables (Gender, Education Level, EmploymentStatus, . Marital Status, Geographical Region, AccessToHealthcare, SmokingStatus) into appropriate numerical formats using dummy variables or factor encoding. Explore and visualize the distributions of continuous variables (Age, Income, HoursWorked, JobSatisfaction, NumberOfChildren, Physical ActivityHours, Alcohol Consumption). 2. Feature Engineering: • Create interaction terms between Income and Education Level, and between HoursWorked and JobSatisfaction. Incorporate non-linear relationships by adding polynomial terms (e.g., quadratic terms for Age and PhysicalActivityHours). 3. Model Building: . • Construct a multiple linear regression model with HealthScore as the dependent variable and all other variables (including interaction and polynomial terms) as independent predictors. Use regularization techniques (e.g., Ridge, Lasso) to handle potential multicollinearity and improve model interpretability. 4. Model Diagnostics: • • Assess the assumptions of linear regression: linearity, independence, homoscedasticity, normality of residuals. Detect and address multicollinearity among predictors using Variance Inflation Factor (VIF). Evaluate model performance using metrics such as R-squared, Adjusted R-squared, AIC, and BIC. 5. Model Selection and Validation: • Perform stepwise model selection based on AIC to identify the most parsimonious model. Validate the final model using cross-validation techniques (e.g., k-fold cross-validation). 6. Interpretation: • Interpret the coefficients of the final model, focusing on significant predictors and interaction effects. . Discuss the practical implications of the findings on factors influencing HealthScore.

Glencoe Algebra 1, Student Edition, 9780079039897, 0079039898, 2018
18th Edition
ISBN:9780079039897
Author:Carter
Publisher:Carter
Chapter4: Equations Of Linear Functions
Section4.5: Correlation And Causation
Problem 15PPS
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These question need to be solved using R with the given data, please do not provide AI solution , also i need detailed solution , do everything in detail which is required, answer it as soon as possible.

Objective:
Examine the determinants of HealthScore by modeling its relationship with various predictors,
including interaction effects and non-linear terms.
Tasks:
1. Data Preprocessing:
. Load the statsnew.csv dataset into R.
.
Check for missing values and handle them appropriately (e.g., imputation, removal).
•
Convert categorical variables (Gender, Education Level, EmploymentStatus,
.
Marital Status, Geographical Region, AccessToHealthcare, SmokingStatus) into
appropriate numerical formats using dummy variables or factor encoding.
Explore and visualize the distributions of continuous variables (Age, Income, HoursWorked,
JobSatisfaction, NumberOfChildren, Physical ActivityHours, Alcohol Consumption).
2. Feature Engineering:
• Create interaction terms between Income and Education Level, and between HoursWorked
and JobSatisfaction.
Incorporate non-linear relationships by adding polynomial terms (e.g., quadratic terms for
Age and PhysicalActivityHours).
3. Model Building:
.
•
Construct a multiple linear regression model with HealthScore as the dependent variable
and all other variables (including interaction and polynomial terms) as independent
predictors.
Use regularization techniques (e.g., Ridge, Lasso) to handle potential multicollinearity and
improve model interpretability.
4. Model Diagnostics:
•
•
Assess the assumptions of linear regression: linearity, independence, homoscedasticity,
normality of residuals.
Detect and address multicollinearity among predictors using Variance Inflation Factor (VIF).
Evaluate model performance using metrics such as R-squared, Adjusted R-squared, AIC, and
BIC.
5. Model Selection and Validation:
•
Perform stepwise model selection based on AIC to identify the most parsimonious model.
Validate the final model using cross-validation techniques (e.g., k-fold cross-validation).
6. Interpretation:
•
Interpret the coefficients of the final model, focusing on significant predictors and
interaction effects.
. Discuss the practical implications of the findings on factors influencing HealthScore.
Transcribed Image Text:Objective: Examine the determinants of HealthScore by modeling its relationship with various predictors, including interaction effects and non-linear terms. Tasks: 1. Data Preprocessing: . Load the statsnew.csv dataset into R. . Check for missing values and handle them appropriately (e.g., imputation, removal). • Convert categorical variables (Gender, Education Level, EmploymentStatus, . Marital Status, Geographical Region, AccessToHealthcare, SmokingStatus) into appropriate numerical formats using dummy variables or factor encoding. Explore and visualize the distributions of continuous variables (Age, Income, HoursWorked, JobSatisfaction, NumberOfChildren, Physical ActivityHours, Alcohol Consumption). 2. Feature Engineering: • Create interaction terms between Income and Education Level, and between HoursWorked and JobSatisfaction. Incorporate non-linear relationships by adding polynomial terms (e.g., quadratic terms for Age and PhysicalActivityHours). 3. Model Building: . • Construct a multiple linear regression model with HealthScore as the dependent variable and all other variables (including interaction and polynomial terms) as independent predictors. Use regularization techniques (e.g., Ridge, Lasso) to handle potential multicollinearity and improve model interpretability. 4. Model Diagnostics: • • Assess the assumptions of linear regression: linearity, independence, homoscedasticity, normality of residuals. Detect and address multicollinearity among predictors using Variance Inflation Factor (VIF). Evaluate model performance using metrics such as R-squared, Adjusted R-squared, AIC, and BIC. 5. Model Selection and Validation: • Perform stepwise model selection based on AIC to identify the most parsimonious model. Validate the final model using cross-validation techniques (e.g., k-fold cross-validation). 6. Interpretation: • Interpret the coefficients of the final model, focusing on significant predictors and interaction effects. . Discuss the practical implications of the findings on factors influencing HealthScore.
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