Databricks Machine Learning Associate exam dumps

Databricks Machine Learning Associate practice question 257 of 656

Databricks Certified Machine Learning Associate. Associate level, Databricks. Free question with the correct answer and a full explanation.

Databricks Machine Learning Associate Question 257

Single answer

You are building a regression model in Databricks where the target variable represents house prices. To stabilize variance and make the data more normally distributed, you apply a log transformation to the target variable before training your model. After training, you compute the RMSE on the log-transformed scale. What step must you take to interpret the RMSE in terms of the original house price scale?

  1. A

    Exponentiate the RMSE to revert it back to the original scale.

  2. B

    Divide the RMSE by the natural logarithm of 10 to revert it back to the original scale.

  3. C

    Square the RMSE to interpret it in terms of the original scale.

  4. D

    No additional steps are needed since the RMSE already reflects the original scale.

Show answer and explanation

Correct answer: A

Explanation

When the target variable is log-transformed, the RMSE is calculated in the log scale. To interpret the RMSE in terms of the original scale, you must exponentiate it using the same base (e.g., e if using the natural log). This ensures that the RMSE is converted back to a meaningful value in the original target variable's scale, such as house prices in this case.

  • A. Correct.

    Correct: When the target variable is log-transformed, the RMSE calculated is also in the log scale. To interpret it in the original scale, you need to exponentiate the RMSE.

  • B. Incorrect.

    Incorrect: Dividing the RMSE by the natural logarithm of 10 is not a valid operation for reverting the log-transformed RMSE to the original scale. This approach would distort the original values.

  • C. Incorrect.

    Incorrect: Squaring the RMSE is not a valid method for reverting the log-transformed RMSE to the original scale. Squaring is unrelated to the log-transformation process.

  • D. Incorrect.

    Incorrect: If no additional steps are taken, the RMSE remains in the log-transformed scale and does not reflect the original scale of the target variable.

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