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Regularize House Price Regression

Easy
Machine Learning
Asked at 3 companies3RegularizationBias-Variance TradeoffGradient Descent
Also asked at
Affinius CapitalCherreHouseCanary

Problem

Business Context

HomeValue Analytics builds automated valuation models for regional real estate platforms. The pricing team wants a regression model that generalizes well to new listings and avoids overfitting on sparse, high-dimensional property features.

Dataset

You are given a tabular dataset of residential home sales from a mid-sized U.S. metro area.

Feature GroupCountExamples
Numerical property features18square_feet, lot_size, year_built, bedrooms, bathrooms
Categorical location/features9neighborhood, exterior_type, heating_type, condition_grade
Engineered listing attributes11age_of_home, price_per_sqft_neighborhood_avg, renovation_flag
Sparse binary amenities22pool, garage, basement, solar, waterfront
  • Size: 24K home sales, 60 input features after basic cleaning
  • Target: Continuous — final sale price in USD
  • Missing data: 8% missing in lot_size, 12% in renovation_year, 3-5% in several categorical fields
  • Data characteristics: Moderate multicollinearity across size/location features and a long-tailed price distribution

Success Criteria

A good solution should:

  • Beat an unregularized linear regression baseline on holdout RMSE by at least 8%
  • Achieve stable cross-validation performance with low train/validation gap
  • Explain when L1, L2, and Elastic Net regularization are useful

Constraints

  • Model must remain interpretable enough for pricing analysts
  • Batch inference only; latency is not critical
  • Training should run on a standard laptop in under 10 minutes

Deliverables

  1. Explain what regularization is and why it is useful in regression.
  2. Build and compare Linear Regression, Ridge, Lasso, and Elastic Net models.
  3. Use a leakage-safe preprocessing pipeline for missing values, scaling, and encoding.
  4. Tune regularization strength with cross-validation and report holdout performance.
  5. Interpret coefficient behavior and discuss the bias-variance tradeoff for each model.

Problem

Business Context

HomeValue Analytics builds automated valuation models for regional real estate platforms. The pricing team wants a regression model that generalizes well to new listings and avoids overfitting on sparse, high-dimensional property features.

Dataset

You are given a tabular dataset of residential home sales from a mid-sized U.S. metro area.

Feature GroupCountExamples
Numerical property features18square_feet, lot_size, year_built, bedrooms, bathrooms
Categorical location/features9neighborhood, exterior_type, heating_type, condition_grade
Engineered listing attributes11age_of_home, price_per_sqft_neighborhood_avg, renovation_flag
Sparse binary amenities22pool, garage, basement, solar, waterfront
  • Size: 24K home sales, 60 input features after basic cleaning
  • Target: Continuous — final sale price in USD
  • Missing data: 8% missing in lot_size, 12% in renovation_year, 3-5% in several categorical fields
  • Data characteristics: Moderate multicollinearity across size/location features and a long-tailed price distribution

Success Criteria

A good solution should:

  • Beat an unregularized linear regression baseline on holdout RMSE by at least 8%
  • Achieve stable cross-validation performance with low train/validation gap
  • Explain when L1, L2, and Elastic Net regularization are useful

Constraints

  • Model must remain interpretable enough for pricing analysts
  • Batch inference only; latency is not critical
  • Training should run on a standard laptop in under 10 minutes

Deliverables

  1. Explain what regularization is and why it is useful in regression.
  2. Build and compare Linear Regression, Ridge, Lasso, and Elastic Net models.
  3. Use a leakage-safe preprocessing pipeline for missing values, scaling, and encoding.
  4. Tune regularization strength with cross-validation and report holdout performance.
  5. Interpret coefficient behavior and discuss the bias-variance tradeoff for each model.
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