WGU Updated Data-Driven-Decision-Making Exam Questions and Answers by cohen

In data-driven decision making, the median is the preferred measure of central tendency when data contain outliers or are skewed. Fundraising donation amounts often exhibit right-skewed distributions, where a small number of very large donations can significantly inflate the mean. Using the mean in such cases may misrepresent what a “typical” donor gives.

The median represents the middle value when donation amounts are ordered from smallest to largest. Because it depends only on position rather than magnitude, it is robust to extreme values. This makes it especially useful for summarizing typical behavior in skewed financial data.

The mean is sensitive to outliers, the z-score measures standardized distance from the mean, and the mode identifies the most frequent value but may not reflect central tendency in continuous donation data. Therefore, the statistic that best represents a typical donation amount is the median, making option C correct.

This scenario requires the use of **conditional probability**, which applies when the likelihood of one event depends on the occurrence of another event. In data-driven decision making, conditional probability is used to model dependent events within processes, workflows, and project timelines.

In this case, the enterprise analytics team’s ability to move into production is **dependent on** the infrastructure team completing the migration. Because one event cannot occur unless another event has already occurred, the probability of completing the project on time must account for this dependency.

The multiplication principle applies to independent events, Bayes’ theorem updates probabilities based on new information, and combinations are used for counting outcomes, not dependency analysis. Conditional probability explicitly captures the relationship between dependent tasks.

Project risk analysis and scheduling often rely on conditional probability to assess completion likelihood when tasks are sequentially linked. Therefore, the correct answer is **C**, conditional probability.

In a normal distribution, most observations fall within three standard deviations of the mean. This principle is central to data-driven decision making and statistical process control. Values outside this range are considered highly unusual and may indicate an underlying problem.

Here, the mean is $1,500 and the standard deviation is $250. Three standard deviations below the mean equals $750 ($1,500 − 3 × $250). Sales of exactly $750 fall at the extreme lower boundary, indicating an unusually low sales day.

Such an outcome signals a potential anomaly that warrants investigation, such as operational issues, staffing shortages, or external disruptions. Values this far from the mean occur very infrequently in normal conditions.

Therefore, the owner should be concerned because sales of $750 are outside the typical operating range, making option C the correct answer.

The median is the middle value of a dataset when the data is arranged in ascending order. It is a key descriptive statistic used in data-driven decision making because it is resistant to extreme values.

First, sort the data in ascending order:

22, 24, 25, 28, 32, 34, 41, 42, 48, 48, 54

There are 11 values in total, so the median is the 6th value. The 6th value is $34, making it the median.

The median provides insight into the typical transaction size without being influenced by unusually large receipts. Therefore, the correct answer is B.