What is the median? –8, –3, –5, –8, –8, –5, –6 _____

Arrange Data in Ascending Order: First, we need to arrange the data set in ascending order to find the median. Data set in ascending order: –8, –8, –8, –6, –5, –5, –3Count Number of Values: Now that the data is ordered, we count the number of values in the set to determine the position of the median. There are 7 numbers in the set.Calculate Position of Median: Since the number of data points is odd, the median will be the middle number. To find the position of the median, we use the formula: (number of data points + 1) / 2. Position of the median: (7 + 1) / 2 = 4Locate Median Position: We locate the 4th number in the ordered set to find the median. The 4th number is –6.Find Median: The median of the data set is –6.

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What is the median? $\newline$ $-8, -3, -5, -8, -8, -5, -6$ $\newline$ _____

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Algebra 1

Mean, median, mode, and range

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Q. What is the median?

\newline

-8, -3, -5, -8, -8, -5, -6

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_____

Arrange Data in Ascending Order: First, we need to arrange the data set in ascending order to find the median. $\newline$ Data set in ascending order: $–8$ , $–8$ , $–8$ , $–6$ , $–5$ , $–5$ , $–3$
Count Number of Values: Now that the data is ordered, we count the number of values in the set to determine the position of the median. $\newline$ There are $7$ numbers in the set.
Calculate Position of Median: Since the number of data points is odd, the median will be the middle number. To find the position of the median, we use the formula: $(\text{number of data points} + 1) / 2$ . $\newline$ Position of the median: $(7 + 1) / 2 = 4$
Locate Median Position: We locate the $4^{\text{th}}$ number in the ordered set to find the median. The $4^{\text{th}}$ number is $–6$ .
Find Median: The median of the data set is $-6$ .