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WGU D236 QUANTITATIVE ANALYSIS FOR BUSINESS PRACTICE EXAM

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WGU D236 QUANTITATIVE ANALYSIS FOR BUSINESS PRACTICE EXAM

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WGU D236 QUANTITATIVE ANALYSIS
FOR BUSINESS PRACTICE EXAM




1. A researcher classifies data by gender (Male, Female, Non-binary). What is the level of

measurement for this data?

A. Nominal


B. Ordinal


C. Interval


D. Ratio


Answer: A


Conceptual Explanation: Nominal data involves categories that do not have a natural

order or numerical value.


2. In a right-skewed (positively skewed) distribution, which of the following is typically true?

A. Mode < Median < Mean


B. Mean = Median = Mode


C. Mean < Median < Mode

,D. Median < Mode < Mean


Answer: A


Conceptual Explanation: In a right-skewed distribution, the tail is on the right, pulling the

mean to be higher than the median and mode.


3. Which measure of central tendency is most sensitive to extreme outliers?

A. Mean


B. Mode


C. Median


D. Interquartile Range


Answer: A


Conceptual Explanation: The mean is calculated using every data point; therefore, a single

extreme value can significantly change the result.


4. If the variance of a dataset is 25, what is the standard deviation?

A. 625


B. 12.5


C. 5


D. 50


Answer: C

, Conceptual Explanation: Standard deviation is the square root of the variance. The square

root of 25 is 5.


5. A Z-score of -2.0 indicates that a data point is:

A. Two units below the mean


B. Twice the value of the median


C. Two standard deviations above the mean


D. Two standard deviations below the mean


Answer: D


Conceptual Explanation: Z-scores measure the number of standard deviations a data

point is from the mean; a negative sign indicates it is below the mean.


6. Which theorem states that as the sample size increases, the sampling distribution of the

mean approaches a normal distribution?

A. Law of Large Numbers


B. Bayes’ Theorem


C. Pythagorean Theorem


D. Central Limit Theorem


Answer: D


Conceptual Explanation: The Central Limit Theorem (CLT) is fundamental to inferential

statistics, allowing the assumption of normality for large samples.

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