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What is the mode? $\newline$ $-5, -8, -3, -3, -3, -5, -3, -5$ $\newline$ $\_\_$

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Mean, median, mode, and range

Full solution

Q. What is the mode?

\newline

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

\newline

\_\_

Count Frequencies: Data set: $–5, –8, –3, –3, –3, –5, –3, –5$ $\newline$ First, we need to count how many times each number appears in the set. $\newline$ Frequency of $–5$ : ? $\newline$ Frequency of $–8$ : ? $\newline$ Frequency of $–3$ : ?
Calculate Frequencies: Count the frequency of each number. $\newline$ Frequency of $-5$ : $3$ (since $-5$ appears three times) $\newline$ Frequency of $-8$ : $1$ (since $-8$ appears one time) $\newline$ Frequency of $-3$ : $4$ (since $-3$ appears four times)
Find Highest Frequency: Determine which number has the highest frequency. $\newline$ Frequency of $-5$ : $3$ $\newline$ Frequency of $-8$ : $1$ $\newline$ Frequency of $-3$ : $4$ $\newline$ The number $-3$ has the highest frequency, occurring $4$ times.
Identify Mode: Identify the mode. $\newline$ The mode is the number that appears most frequently in the data set. $\newline$ Since $-3$ has the highest frequency, the mode of the data set is $-3$ .

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