What is the median? –6, –8, –2, –8, –9, –5 _____

Arrange Data in Ascending Order: Arrange the data set in ascending order. Data set: –6, –8, –2, –8, –9, –5 Arranged data set: –9, –8, –8, –6, –5, –2Determine Number of Data Points: Determine the number of data points. There are 6 data points in the arranged set.Calculate Median for Even Number: Calculate the median for an even number of data points. Since there are 6 data points, the median will be the average of the 3rd and 4th values in the arranged set.Identify 3rd and 4th Values: Identify the 3rd and 4th values in the arranged set. The 3rd value is –8, and the 4th value is –6.Calculate Average of Values: Calculate the average of the 3rd and 4th values. Median = (–8 + –6) / 2 Median = (–14) / 2 Median = –7

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What is the median? $\newline$ $-6, -8, -2, -8, -9, -5$ $\newline$ $\_\_$

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Algebra 1

Mean, median, mode, and range

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Q. What is the median?

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-6, -8, -2, -8, -9, -5

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Arrange Data in Ascending Order: Arrange the data set in ascending order. $\newline$ Data set: $-6$ , $-8$ , $-2$ , $-8$ , $-9$ , $-5$ $\newline$ Arranged data set: $-9$ , $-8$ , $-8$ , $-6$ , $-5$ , $-2$
Determine Number of Data Points: Determine the number of data points. $\newline$ There are $6$ data points in the arranged set.
Calculate Median for Even Number: Calculate the median for an even number of data points. $\newline$ Since there are $6$ data points, the median will be the average of the $3$ rd and $4$ th values in the arranged set.
Identify $3$ rd and $4$ th Values: Identify the $3^{rd}$ and $4^{th}$ values in the arranged set. $\newline$ The $3^{rd}$ value is $-8$ , and the $4^{th}$ value is $-6$ .
Calculate Average of Values: Calculate the average of the $3$ rd and $4$ th values. $\newline$ Median = $(-8 + -6) / 2$ $\newline$ Median = $(-14) / 2$ $\newline$ Median = $-7$