Score: $0 / 3$ $\newline$ Penalty: $1$ off $\newline$ Watch Video $\newline$ Show Examp $\newline$ Complete: $71 \%$ $\newline$ Question $\newline$ Answer the statistical measures and create a box and whiskers plot for the following set of data. $\newline$ $7,9,9,11,12,14,15,18$ $\newline$ (Guided) $\newline$ Min: $\newline$ Q $1$ : $\newline$ Med: $\newline$ Q $3$ : $\newline$ Max: $\newline$ Create the box plot by dragging the lines:

Full solution

Q. Score:

0 / 3

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Penalty:

1

off

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Watch Video

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Show Examp

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Complete:

71 \%

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Question

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Answer the statistical measures and create a box and whiskers plot for the following set of data.

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7,9,9,11,12,14,15,18

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(Guided)

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Min:

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1

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Med:

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3

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Max:

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Create the box plot by dragging the lines:

Find Minimum Value: First, we need to find the minimum value. $\newline$ Min = $7$
Calculate First Quartile: Next, we calculate the first quartile (Q $1$ ), which is the median of the lower half of the data. $\newline$ $Q1 = \frac{9 + 9}{2}$ $\newline$ $Q1 = 9$
Find Median: Now, let's find the median ( $\text{Med}$ ) of the data set. $\text{Med} = \frac{11 + 12}{2}$ $\text{Med} = 11.5$
Determine Third Quartile: Then, we determine the third quartile ( $Q_3$ ), which is the median of the upper half of the data. $\newline$ $Q_3 = (15 + 18) / 2$ $\newline$ $Q_3 = 16.5$
Identify Maximum Value: Finally, we identify the maximum value. $\text{Max} = 18$
Create Box Plot: Now, we would create the box plot, but since this is a text-based response, we can't actually drag lines to create it.