Which of the following is a common use of unsupervised clustering?

detect outliers
determine a best set of input attributes for supervised learning
evaluate the likely performance of a supervised learner model
determine if meaningful relationships can be found in a dataset

The correct answer is: A. detect outliers

Unsupervised clustering is a type of machine learning that groups data points together without any labeled training data. This can be used to find hidden patterns in data, such as groups of similar customers or products. It can also be used to identify outliers, which are data points that do not fit well into any of the clusters.

Option B is incorrect because supervised learning requires labeled training data. Option C is incorrect because unsupervised clustering does not evaluate the likely performance of a supervised learner model. Option D is incorrect because unsupervised clustering can be used to find meaningful relationships in data, but it is not the only way to do so.

Here are some examples of how unsupervised clustering can be used:

  • Customer segmentation. Unsupervised clustering can be used to group customers together based on their purchase history, demographics, or other attributes. This information can then be used to target customers with specific marketing campaigns or to develop new products or services that appeal to specific groups of customers.
  • Product recommendation. Unsupervised clustering can be used to recommend products to customers based on the products that they have already purchased. This information can be used to create personalized recommendations that are more likely to appeal to individual customers.
  • Fraud detection. Unsupervised clustering can be used to identify fraudulent transactions by grouping transactions together based on suspicious characteristics. This information can then be used to flag potential fraud for further investigation.
  • Outlier detection. Unsupervised clustering can be used to identify outliers, which are data points that do not fit well into any of the clusters. Outliers can be caused by errors in the data, by unusual events, or by data that does not belong to the same population as the other data points. Outliers can be useful for identifying problems with the data or for finding interesting patterns in the data.
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