Guide-linked quiz · Medium Level
Logistic Regression Quiz
Checks sigmoid and softmax probabilities, cross-entropy fitting, log-odds interpretation, decision thresholds, and regularization choices.
Question 1 of 8
Despite its name, what is logistic regression actually used for?
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- Despite its name, what is logistic regression actually used for?
- Classification into categories
- Predicting continuous numbers
- Clustering unlabeled data
- Reducing dimensions
- What does the sigmoid (logistic) function do in the model?
- It picks the number of features
- It maps any value to a probability between 0 and 1
- It removes outliers
- It clusters the data
- Which loss function does logistic regression minimize during training?
- Mean squared error
- Inertia
- Log loss (cross-entropy)
- Hinge loss
- Why is logistic regression valued for interpretability?
- It uses no math
- It hides its internal logic
- It always predicts 50 percent
- Each weight shows how a feature shifts the log-odds of the outcome
- How does logistic regression typically turn a probability into a class label?
- It applies a threshold, often 0.5
- It always picks the first class
- It averages neighbors
- It uses random selection
- How does logistic regression connect to neural networks?
- It is unrelated to them
- A neural net's final sigmoid or softmax layer is essentially logistic regression
- It replaces all hidden layers
- It can only run on GPUs
- What does convexity tell us about the binary logistic-regression negative log-likelihood?
- It guarantees exactly one finite solution for every dataset
- It makes the model immune to mislabeled examples
- A finite local minimum is global, but convexity alone does not guarantee uniqueness
- It means the decision boundary must be nonlinear
- What can complete separation imply for unregularized logistic-regression maximum likelihood?
- The model must misclassify every training example
- The sigmoid stops mapping scores to probabilities
- The optimizer automatically adds regularization
- There may be no finite maximum-likelihood estimate because coefficients can grow without bound
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