Guide-linked quiz · Medium Level
Regularization Quiz
Check regularization goals, L1 and L2 penalties, dropout, early stopping, penalty strength, and numerical examples of a regularized objective.
Question 1 of 8
Why would a practitioner add regularization when a model fits training-specific noise?
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Answers and explanations appear as you take the quiz.
- Why would a practitioner add regularization when a model fits training-specific noise?
- To guarantee zero training error
- To remove the need for validation data
- To guarantee a faster GPU kernel
- To discourage overfitting and evaluate whether unseen-data performance improves
- Which regularization technique is most likely to drive some weights exactly to zero, effectively selecting features?
- L2 regularization (weight decay)
- L1 regularization
- Batch normalization
- Increasing the learning rate
- How does dropout regularize a neural network during training?
- It deletes layers permanently from the network
- It adds the squared weights to the loss function
- It randomly switches off neurons each step so they cannot co-adapt
- It stops training when validation loss rises
- In the regularized loss 'error + lambda × penalty', what does increasing lambda do?
- Strengthens the penalty, pushing the model toward simpler solutions
- Weakens the penalty and allows larger weights
- Removes the error term entirely
- Has no effect on the weights
- Why can early stopping be considered a form of regularization?
- Because it adds a weight penalty to the loss
- Because it halts training before the model starts fitting noise in the data
- Because it increases model capacity over time
- Because it randomly removes neurons
- What can happen when regularization is strengthened beyond what a task needs?
- Both training and test accuracy must improve
- The penalty becomes unrelated to the objective
- Validation becomes unnecessary
- The model can underfit useful structure even if variance decreases
- For a regularization example with weights minus two and one, what are the unscaled L1 and sum-of-squares L2 penalties?
- L1 is three and L2 is five
- L1 is minus one and L2 is three
- L1 is five and L2 is three
- Both penalties are minus two
- A regularized objective has prediction error two, lambda one-half, and penalty six. What is its total value?
- Eight
- Three
- Five
- One
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