What is the mode? –8, –8, –9, 6, 1, 1, –9, –9, 6 _____

Data Set: Data set: –8, –8, –9, 6, 1, 1, –9, –9, 6 First, we need to determine how many times each number appears in the set. Frequency of –9: 3 Frequency of –8: 2 Frequency of 6: 2 Frequency of 1: 2Frequency Analysis: We found: Frequency of –9: 3 Frequency of –8: 2 Frequency of 6: 2 Frequency of 1: 2 Now, we need to identify which number(s) have the highest frequency. The number –9 has the highest frequency, occurring 3 times.Identifying Highest Frequency: Since –9 has the highest frequency, it is the mode of the given data set. Mode: –9

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What is the mode? $\newline$ $-8, -8, -9, 6, 1, 1, -9, -9, 6$ $\newline$ $\_\_\_\_\_$

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Algebra 1

Mean, median, mode, and range

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Q. What is the mode?

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-8, -8, -9, 6, 1, 1, -9, -9, 6

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Data Set: Data set: $-8$ , $-8$ , $-9$ , $6$ , $1$ , $1$ , $-9$ , $-9$ , $6$ $\newline$ First, we need to determine how many times each number appears in the set. $\newline$ Frequency of $-9$ : $-8$ $0$ $\newline$ Frequency of $-8$ : $-8$ $2$ $\newline$ Frequency of $6$ : $-8$ $2$ $\newline$ Frequency of $1$ : $-8$ $2$
Frequency Analysis: We found: $\newline$ Frequency of $-9$ : $3$ $\newline$ Frequency of $-8$ : $2$ $\newline$ Frequency of $6$ : $2$ $\newline$ Frequency of $1$ : $2$ $\newline$ Now, we need to identify which number(s) have the highest frequency. $\newline$ The number $-9$ has the highest frequency, occurring $3$ times.
Identifying Highest Frequency: Since $-9$ has the highest frequency, it is the mode of the given data set. $\newline$ Mode: $-9$