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MLA-C01 Data Preparation for Machine Learning Practice Question

A machine learning team is preparing a dataset for a regression model. The dataset contains numerical features that are on different scales (e.g., age 0-100, income 0-1,000,000). The team plans to use Amazon SageMaker to train a linear regression model. Which THREE data preparation steps should the team take to ensure the model performs well? (Select THREE.)

⚠ Common exam trap

AWS often tests the misconception that feature selection or outlier removal are mandatory preprocessing steps for linear regression, when in fact scaling and handling missing values are the core requirements for model convergence and performance.

Answer choices

Why each option matters

Answer the question above first, then reveal the full breakdown to understand why each option is right or wrong.

Correct answer & explanation

Handle missing values by imputation or removal.

Missing values can cause errors or biased estimates in linear regression models. Amazon SageMaker's built-in linear regression algorithm does not handle missing data automatically, so imputation (e.g., mean/median) or removal is necessary to ensure the training process completes and produces reliable coefficients.

Answer analysis

Option-by-option breakdown

For each option: why learners choose it and why it is or isn't the right answer here.

  • Apply feature selection to reduce the number of features.

    Why it's wrong here

    Feature selection is optional and not a mandatory step for all models.

  • Remove outliers from the dataset.

    Why it's wrong here

    Outlier removal is not always required; it depends on the data and model.

  • Handle missing values by imputation or removal.

    Why this is correct

    Missing values can cause errors or biased models; handling them is necessary.

  • Encode categorical features using one-hot encoding.

    Why this is correct

    Linear regression requires numerical input; categorical features must be encoded.

  • Scale numerical features using standardization (z-score) or normalization (min-max scaling).

    Why this is correct

    Linear models are sensitive to feature scales; scaling improves convergence and performance.

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