In a set of numbers, if the mean is greater than the median, what can be inferre

In a set of numbers, if the mean is greater than the median, what can be inferred about the distribution of the numbers?

In a set of numbers, if the mean is greater than the median, what can be inferred about the distribution of the numbers?

Step 1: Understand what mean and median are. The mean is the average of all numbers, and the median is the middle number when the numbers are arranged in order.
Step 2: Compare the mean and median. If the mean is greater than the median, it means the average is higher than the middle value.
Step 3: Recognize what this comparison suggests about the numbers. A higher mean indicates that there are some larger numbers (outliers) that are pulling the average up.
Step 4: Conclude that the distribution of the numbers is skewed to the right. This means that there are more lower numbers and a few higher numbers that affect the mean.

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