the monthly commissions of a sales team of 9 members are: $500, $543, $676, $650, $700, $750, $800, $850…

the monthly commissions of a sales team of 9 members are: $500, $543, $676, $650, $700, $750, $800, $850, $742. the mean commission is $690.11, while the median is $700. which statement is true about the commission distribution? one or more team members earned a significantly higher commission, causing the mean to increase. the commissions are uniformly distributed among the team members. most team members earned commissions considerably lower than the mean of $690.11. one or more team members earned a significantly lower commission, causing the mean to decrease.
Answer
Explanation:
Step1: Recall mean - median relationship
The mean is the sum of all values divided by the number of values, and the median is the middle - value when the data is arranged in ascending or descending order. If the mean is less than the median, it indicates that one or more values are significantly lower, pulling the mean down.
Step2: Analyze given mean and median
Here, the mean ($690.11) is less than the median ($700). This implies that one or more team members earned a significantly lower commission, causing the mean to decrease.
Answer:
One or more team members earned a significantly lower commission, causing the mean to decrease.