Guide-linked quiz · Easy Level

Confusion Matrices Quiz

Review how confusion-matrix counts reveal classifier errors, support common metrics, and vary across class and library conventions.

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Question 1 of 8

In a binary confusion matrix, what is a False Negative?

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  1. In a binary confusion matrix, what is a False Negative?
    • A positive case the model incorrectly predicted as negative
    • A negative correctly predicted as negative
    • A negative incorrectly predicted as positive
    • A positive correctly predicted as positive
  2. Precision is calculated as:
    • TP / (TP + FN)
    • TP / (TP + FP)
    • TN / (TN + FP)
    • (TP + TN) / total
  3. Which metric measures the proportion of actual positives that the model correctly identifies?
    • Precision
    • Specificity
    • Recall
    • Accuracy
  4. In a confusion matrix for a problem with 5 classes, what do the diagonal cells represent?
    • Incorrect predictions
    • False positives only
    • The total number of samples
    • Correct predictions for each class
  5. Why can accuracy alone be misleading without a confusion matrix?
    • It hides the balance between different error types like false positives and false negatives
    • Accuracy is always wrong
    • It cannot be computed for binary problems
    • It requires probabilities instead of labels
  6. The F1 score is the harmonic mean of which two metrics?
    • Accuracy and specificity
    • Precision and recall
    • Sensitivity and specificity
    • True positives and true negatives
  7. In a binary confusion matrix, which count is a False Positive?
    • An actual positive that the model predicts as positive
    • An actual positive that the model predicts as negative
    • An actual negative that the model predicts as positive
    • An actual negative that the model predicts as negative
  8. Why should you check a library's confusion-matrix axis labels before calculating precision or recall?
    • The diagonal always contains false positives
    • Axis order changes the number of observations in the dataset
    • Precision and recall use no confusion-matrix cells
    • Libraries may place true classes in rows and predicted classes in columns, or use a different orientation

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