# Compare How Models Respond to Multicollinearity
Compare multicollinearity in unregularized linear regression, L1-regularized linear regression, a decision tree, logistic regression, and gradient-boosted trees. A multiple-choice question asks which models are “not affected.” Explain which group is usually intended and why that wording is too absolute.
### What a Strong Answer Covers
- Coefficient identifiability and variance problems in linear and logistic models.
- What L1 regularization changes and why correlated predictors can still make selection unstable.
- Why tree models avoid matrix-inversion identifiability problems while retaining other sensitivities.
```hint Separate prediction from interpretation
Two interchangeable predictors can leave predictions similar while changing coefficients or feature importance substantially.
```
### Follow-up Questions
- Can Lasso select different predictors from the same correlated group across samples?
- What can correlated features do to a tree model’s feature-importance scores?
Overview: Compare multicollinearity effects in regression, Lasso, logistic regression, decision trees, and boosted trees without overstating immunity.
Compare multicollinearity in unregularized linear regression, L1-regularized linear regression, a decision tree, logistic regression, and gradient-boosted trees. A multiple-choice question asks which models are “not affected.” Explain which group is usually intended and why that wording is too absolute.
What a Strong Answer Covers Guidance
Coefficient identifiability and variance problems in linear and logistic models.
What L1 regularization changes and why correlated predictors can still make selection unstable.
Why tree models avoid matrix-inversion identifiability problems while retaining other sensitivities.
Follow-up Questions Guidance
Can Lasso select different predictors from the same correlated group across samples?
What can correlated features do to a tree model’s feature-importance scores?