Select the outlier in the data set. 36, 46, 52, 56, 69, 72, 74, 250

Identify data set: Step 1: Identify the data set and look for any number that seems significantly different from the others. Data set: 36, 46, 52, 56, 69, 72, 74, 250 Looking at the numbers, 250 stands out as it is much higher than the rest of the numbers. Calculate range and median: Step 2: Calculate the range and median to confirm the outlier. Range = Maximum value - Minimum value Range = 250 - 36 = 214 Median (middle value of sorted data) = (69 + 72) / 2 = 70.5 The range is very large due to the 250, and the median is much lower than 250. Compare outlier with median: Step 3: Compare the outlier with the median to see if it's significantly different. 250 is significantly higher than the median of 70.5, confirming it as an outlier.

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Select the outlier in the data set. $\newline$ $36, 46, 52, 56, 69, 72, 74, 250$

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Grade 7

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Q. Select the outlier in the data set.

\newline

36, 46, 52, 56, 69, 72, 74, 250

Identify data set: Step $1$ : Identify the data set and look for any number that seems significantly different from the others. $\newline$ Data set: $36, 46, 52, 56, 69, 72, 74, 250$ $\newline$ Looking at the numbers, $250$ stands out as it is much higher than the rest of the numbers.
Calculate range and median: Step $2$ : Calculate the range and median to confirm the outlier. $\newline$ Range = Maximum value - Minimum value $\newline$ Range = $250 - 36 = 214$ $\newline$ Median (middle value of sorted data) = $(69 + 72) / 2 = 70.5$ $\newline$ The range is very large due to the $250$ , and the median is much lower than $250$ .
Compare outlier with median: Step $3$ : Compare the outlier with the median to see if it's significantly different. $\newline$ $250$ is significantly higher than the median of $70.5$ , confirming it as an outlier.